|\^/| Maple 12 (IBM INTEL LINUX)
._|\| |/|_. Copyright (c) Maplesoft, a division of Waterloo Maple Inc. 2008
\ MAPLE / All rights reserved. Maple is a trademark of
<____ ____> Waterloo Maple Inc.
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> #BEGIN OUTFILE1
> # Begin Function number 3
> check_sign := proc( x0 ,xf)
> local ret;
> if (xf > x0) then # if number 1
> ret := 1.0;
> else
> ret := -1.0;
> fi;# end if 1;
> ret;;
> end;
check_sign := proc(x0, xf)
local ret;
if x0 < xf then ret := 1.0 else ret := -1.0 end if; ret
end proc
> # End Function number 3
> # Begin Function number 4
> est_size_answer := proc()
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D2,
> array_const_0D3,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local min_size;
> min_size := glob_large_float;
> if (omniabs(array_y[1]) < min_size) then # if number 1
> min_size := omniabs(array_y[1]);
> omniout_float(ALWAYS,"min_size",32,min_size,32,"");
> fi;# end if 1;
> if (min_size < 1.0) then # if number 1
> min_size := 1.0;
> omniout_float(ALWAYS,"min_size",32,min_size,32,"");
> fi;# end if 1;
> min_size;
> end;
est_size_answer := proc()
local min_size;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D2, array_const_0D3, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_m1,
array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
min_size := glob_large_float;
if omniabs(array_y[1]) < min_size then
min_size := omniabs(array_y[1]);
omniout_float(ALWAYS, "min_size", 32, min_size, 32, "")
end if;
if min_size < 1.0 then
min_size := 1.0;
omniout_float(ALWAYS, "min_size", 32, min_size, 32, "")
end if;
min_size
end proc
> # End Function number 4
> # Begin Function number 5
> test_suggested_h := proc()
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D2,
> array_const_0D3,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local max_value3,hn_div_ho,hn_div_ho_2,hn_div_ho_3,value3,no_terms;
> max_value3 := 0.0;
> no_terms := glob_max_terms;
> hn_div_ho := 0.5;
> hn_div_ho_2 := 0.25;
> hn_div_ho_3 := 0.125;
> omniout_float(ALWAYS,"hn_div_ho",32,hn_div_ho,32,"");
> omniout_float(ALWAYS,"hn_div_ho_2",32,hn_div_ho_2,32,"");
> omniout_float(ALWAYS,"hn_div_ho_3",32,hn_div_ho_3,32,"");
> value3 := omniabs(array_y[no_terms-3] + array_y[no_terms - 2] * hn_div_ho + array_y[no_terms - 1] * hn_div_ho_2 + array_y[no_terms] * hn_div_ho_3);
> if (value3 > max_value3) then # if number 1
> max_value3 := value3;
> omniout_float(ALWAYS,"value3",32,value3,32,"");
> fi;# end if 1;
> omniout_float(ALWAYS,"max_value3",32,max_value3,32,"");
> max_value3;
> end;
test_suggested_h := proc()
local max_value3, hn_div_ho, hn_div_ho_2, hn_div_ho_3, value3, no_terms;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D2, array_const_0D3, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_m1,
array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
max_value3 := 0.;
no_terms := glob_max_terms;
hn_div_ho := 0.5;
hn_div_ho_2 := 0.25;
hn_div_ho_3 := 0.125;
omniout_float(ALWAYS, "hn_div_ho", 32, hn_div_ho, 32, "");
omniout_float(ALWAYS, "hn_div_ho_2", 32, hn_div_ho_2, 32, "");
omniout_float(ALWAYS, "hn_div_ho_3", 32, hn_div_ho_3, 32, "");
value3 := omniabs(array_y[no_terms - 3]
+ array_y[no_terms - 2]*hn_div_ho
+ array_y[no_terms - 1]*hn_div_ho_2
+ array_y[no_terms]*hn_div_ho_3);
if max_value3 < value3 then
max_value3 := value3;
omniout_float(ALWAYS, "value3", 32, value3, 32, "")
end if;
omniout_float(ALWAYS, "max_value3", 32, max_value3, 32, "");
max_value3
end proc
> # End Function number 5
> # Begin Function number 6
> reached_interval := proc()
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D2,
> array_const_0D3,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local ret;
> if (glob_check_sign * (array_x[1]) >= glob_check_sign * glob_next_display) then # if number 1
> ret := true;
> else
> ret := false;
> fi;# end if 1;
> return(ret);
> end;
reached_interval := proc()
local ret;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D2, array_const_0D3, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_m1,
array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
if glob_check_sign*glob_next_display <= glob_check_sign*array_x[1] then
ret := true
else ret := false
end if;
return ret
end proc
> # End Function number 6
> # Begin Function number 7
> display_alot := proc(iter)
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D2,
> array_const_0D3,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local abserr, analytic_val_y, ind_var, numeric_val, relerr, term_no;
> #TOP DISPLAY ALOT
> if (reached_interval()) then # if number 1
> if (iter >= 0) then # if number 2
> ind_var := array_x[1];
> omniout_float(ALWAYS,"x[1] ",33,ind_var,20," ");
> analytic_val_y := exact_soln_y(ind_var);
> omniout_float(ALWAYS,"y[1] (analytic) ",33,analytic_val_y,20," ");
> term_no := 1;
> numeric_val := array_y[term_no];
> abserr := omniabs(numeric_val - analytic_val_y);
> omniout_float(ALWAYS,"y[1] (numeric) ",33,numeric_val,20," ");
> if (omniabs(analytic_val_y) <> 0.0) then # if number 3
> relerr := abserr*100.0/omniabs(analytic_val_y);
> if (relerr > 0.0000000000000000000000000000000001) then # if number 4
> glob_good_digits := -trunc(log10(relerr)) + 2;
> else
> glob_good_digits := Digits;
> fi;# end if 4;
> else
> relerr := -1.0 ;
> glob_good_digits := -1;
> fi;# end if 3;
> if (glob_iter = 1) then # if number 3
> array_1st_rel_error[1] := relerr;
> else
> array_last_rel_error[1] := relerr;
> fi;# end if 3;
> omniout_float(ALWAYS,"absolute error ",4,abserr,20," ");
> omniout_float(ALWAYS,"relative error ",4,relerr,20,"%");
> omniout_int(INFO,"Correct digits ",32,glob_good_digits,4," ")
> ;
> omniout_float(ALWAYS,"h ",4,glob_h,20," ");
> fi;# end if 2;
> #BOTTOM DISPLAY ALOT
> fi;# end if 1;
> end;
display_alot := proc(iter)
local abserr, analytic_val_y, ind_var, numeric_val, relerr, term_no;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D2, array_const_0D3, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_m1,
array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
if reached_interval() then
if 0 <= iter then
ind_var := array_x[1];
omniout_float(ALWAYS, "x[1] ", 33,
ind_var, 20, " ");
analytic_val_y := exact_soln_y(ind_var);
omniout_float(ALWAYS, "y[1] (analytic) ", 33,
analytic_val_y, 20, " ");
term_no := 1;
numeric_val := array_y[term_no];
abserr := omniabs(numeric_val - analytic_val_y);
omniout_float(ALWAYS, "y[1] (numeric) ", 33,
numeric_val, 20, " ");
if omniabs(analytic_val_y) <> 0. then
relerr := abserr*100.0/omniabs(analytic_val_y);
if 0.1*10^(-33) < relerr then
glob_good_digits := -trunc(log10(relerr)) + 2
else glob_good_digits := Digits
end if
else relerr := -1.0; glob_good_digits := -1
end if;
if glob_iter = 1 then array_1st_rel_error[1] := relerr
else array_last_rel_error[1] := relerr
end if;
omniout_float(ALWAYS, "absolute error ", 4,
abserr, 20, " ");
omniout_float(ALWAYS, "relative error ", 4,
relerr, 20, "%");
omniout_int(INFO, "Correct digits ", 32,
glob_good_digits, 4, " ");
omniout_float(ALWAYS, "h ", 4,
glob_h, 20, " ")
end if
end if
end proc
> # End Function number 7
> # Begin Function number 8
> adjust_for_pole := proc(h_param)
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D2,
> array_const_0D3,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local hnew, sz2, tmp;
> #TOP ADJUST FOR POLE
> hnew := h_param;
> glob_normmax := glob_small_float;
> if (omniabs(array_y_higher[1,1]) > glob_small_float) then # if number 1
> tmp := omniabs(array_y_higher[1,1]);
> if (tmp < glob_normmax) then # if number 2
> glob_normmax := tmp;
> fi;# end if 2
> fi;# end if 1;
> if (glob_look_poles and (omniabs(array_pole[1]) > glob_small_float) and (array_pole[1] <> glob_large_float)) then # if number 1
> sz2 := array_pole[1]/10.0;
> if (sz2 < hnew) then # if number 2
> omniout_float(INFO,"glob_h adjusted to ",20,h_param,12,"due to singularity.");
> omniout_str(INFO,"Reached Optimal");
> return(hnew);
> fi;# end if 2
> fi;# end if 1;
> if ( not glob_reached_optimal_h) then # if number 1
> glob_reached_optimal_h := true;
> glob_curr_iter_when_opt := glob_current_iter;
> glob_optimal_clock_start_sec := elapsed_time_seconds();
> glob_optimal_start := array_x[1];
> fi;# end if 1;
> hnew := sz2;
> ;#END block
> return(hnew);
> #BOTTOM ADJUST FOR POLE
> end;
adjust_for_pole := proc(h_param)
local hnew, sz2, tmp;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D2, array_const_0D3, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_m1,
array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
hnew := h_param;
glob_normmax := glob_small_float;
if glob_small_float < omniabs(array_y_higher[1, 1]) then
tmp := omniabs(array_y_higher[1, 1]);
if tmp < glob_normmax then glob_normmax := tmp end if
end if;
if glob_look_poles and glob_small_float < omniabs(array_pole[1]) and
array_pole[1] <> glob_large_float then
sz2 := array_pole[1]/10.0;
if sz2 < hnew then
omniout_float(INFO, "glob_h adjusted to ", 20, h_param, 12,
"due to singularity.");
omniout_str(INFO, "Reached Optimal");
return hnew
end if
end if;
if not glob_reached_optimal_h then
glob_reached_optimal_h := true;
glob_curr_iter_when_opt := glob_current_iter;
glob_optimal_clock_start_sec := elapsed_time_seconds();
glob_optimal_start := array_x[1]
end if;
hnew := sz2;
return hnew
end proc
> # End Function number 8
> # Begin Function number 9
> prog_report := proc(x_start,x_end)
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D2,
> array_const_0D3,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local clock_sec, opt_clock_sec, clock_sec1, expect_sec, left_sec, percent_done, total_clock_sec;
> #TOP PROGRESS REPORT
> clock_sec1 := elapsed_time_seconds();
> total_clock_sec := convfloat(clock_sec1) - convfloat(glob_orig_start_sec);
> glob_clock_sec := convfloat(clock_sec1) - convfloat(glob_clock_start_sec);
> left_sec := convfloat(glob_max_sec) + convfloat(glob_orig_start_sec) - convfloat(clock_sec1);
> expect_sec := comp_expect_sec(convfloat(x_end),convfloat(x_start),convfloat(array_x[1]) + convfloat(glob_h) ,convfloat( clock_sec1) - convfloat(glob_orig_start_sec));
> opt_clock_sec := convfloat( clock_sec1) - convfloat(glob_optimal_clock_start_sec);
> glob_optimal_expect_sec := comp_expect_sec(convfloat(x_end),convfloat(x_start),convfloat(array_x[1]) +convfloat( glob_h) ,convfloat( opt_clock_sec));
> glob_total_exp_sec := glob_optimal_expect_sec + total_clock_sec;
> percent_done := comp_percent(convfloat(x_end),convfloat(x_start),convfloat(array_x[1]) + convfloat(glob_h));
> glob_percent_done := percent_done;
> omniout_str_noeol(INFO,"Total Elapsed Time ");
> omniout_timestr(convfloat(total_clock_sec));
> omniout_str_noeol(INFO,"Elapsed Time(since restart) ");
> omniout_timestr(convfloat(glob_clock_sec));
> if (convfloat(percent_done) < convfloat(100.0)) then # if number 1
> omniout_str_noeol(INFO,"Expected Time Remaining ");
> omniout_timestr(convfloat(expect_sec));
> omniout_str_noeol(INFO,"Optimized Time Remaining ");
> omniout_timestr(convfloat(glob_optimal_expect_sec));
> omniout_str_noeol(INFO,"Expected Total Time ");
> omniout_timestr(convfloat(glob_total_exp_sec));
> fi;# end if 1;
> omniout_str_noeol(INFO,"Time to Timeout ");
> omniout_timestr(convfloat(left_sec));
> omniout_float(INFO, "Percent Done ",33,percent_done,4,"%");
> #BOTTOM PROGRESS REPORT
> end;
prog_report := proc(x_start, x_end)
local clock_sec, opt_clock_sec, clock_sec1, expect_sec, left_sec,
percent_done, total_clock_sec;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D2, array_const_0D3, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_m1,
array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
clock_sec1 := elapsed_time_seconds();
total_clock_sec :=
convfloat(clock_sec1) - convfloat(glob_orig_start_sec);
glob_clock_sec :=
convfloat(clock_sec1) - convfloat(glob_clock_start_sec);
left_sec := convfloat(glob_max_sec) + convfloat(glob_orig_start_sec)
- convfloat(clock_sec1);
expect_sec := comp_expect_sec(convfloat(x_end), convfloat(x_start),
convfloat(array_x[1]) + convfloat(glob_h),
convfloat(clock_sec1) - convfloat(glob_orig_start_sec));
opt_clock_sec :=
convfloat(clock_sec1) - convfloat(glob_optimal_clock_start_sec);
glob_optimal_expect_sec := comp_expect_sec(convfloat(x_end),
convfloat(x_start), convfloat(array_x[1]) + convfloat(glob_h),
convfloat(opt_clock_sec));
glob_total_exp_sec := glob_optimal_expect_sec + total_clock_sec;
percent_done := comp_percent(convfloat(x_end), convfloat(x_start),
convfloat(array_x[1]) + convfloat(glob_h));
glob_percent_done := percent_done;
omniout_str_noeol(INFO, "Total Elapsed Time ");
omniout_timestr(convfloat(total_clock_sec));
omniout_str_noeol(INFO, "Elapsed Time(since restart) ");
omniout_timestr(convfloat(glob_clock_sec));
if convfloat(percent_done) < convfloat(100.0) then
omniout_str_noeol(INFO, "Expected Time Remaining ");
omniout_timestr(convfloat(expect_sec));
omniout_str_noeol(INFO, "Optimized Time Remaining ");
omniout_timestr(convfloat(glob_optimal_expect_sec));
omniout_str_noeol(INFO, "Expected Total Time ");
omniout_timestr(convfloat(glob_total_exp_sec))
end if;
omniout_str_noeol(INFO, "Time to Timeout ");
omniout_timestr(convfloat(left_sec));
omniout_float(INFO, "Percent Done ", 33,
percent_done, 4, "%")
end proc
> # End Function number 9
> # Begin Function number 10
> check_for_pole := proc()
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D2,
> array_const_0D3,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local cnt, dr1, dr2, ds1, ds2, hdrc,hdrc_BBB, m, n, nr1, nr2, ord_no, rad_c, rcs, rm0, rm1, rm2, rm3, rm4, found_sing, h_new, ratio, term;
> #TOP CHECK FOR POLE
> #IN RADII REAL EQ = 1
> #Computes radius of convergence and r_order of pole from 3 adjacent Taylor series terms. EQUATUON NUMBER 1
> #Applies to pole of arbitrary r_order on the real axis,
> #Due to Prof. George Corliss.
> n := glob_max_terms;
> m := n - 1 - 1;
> while ((m >= 10) and ((omniabs(array_y_higher[1,m]) < glob_small_float * glob_small_float) or (omniabs(array_y_higher[1,m-1]) < glob_small_float * glob_small_float) or (omniabs(array_y_higher[1,m-2]) < glob_small_float * glob_small_float ))) do # do number 2
> m := m - 1;
> od;# end do number 2;
> if (m > 10) then # if number 1
> rm0 := array_y_higher[1,m]/array_y_higher[1,m-1];
> rm1 := array_y_higher[1,m-1]/array_y_higher[1,m-2];
> hdrc := convfloat(m)*rm0-convfloat(m-1)*rm1;
> if (omniabs(hdrc) > glob_small_float * glob_small_float) then # if number 2
> rcs := glob_h/hdrc;
> ord_no := (rm1*convfloat((m-2)*(m-2))-rm0*convfloat(m-3))/hdrc;
> array_real_pole[1,1] := rcs;
> array_real_pole[1,2] := ord_no;
> else
> array_real_pole[1,1] := glob_large_float;
> array_real_pole[1,2] := glob_large_float;
> fi;# end if 2
> else
> array_real_pole[1,1] := glob_large_float;
> array_real_pole[1,2] := glob_large_float;
> fi;# end if 1;
> #BOTTOM RADII REAL EQ = 1
> #TOP RADII COMPLEX EQ = 1
> #Computes radius of convergence for complex conjugate pair of poles.
> #from 6 adjacent Taylor series terms
> #Also computes r_order of poles.
> #Due to Manuel Prieto.
> #With a correction by Dennis J. Darland
> n := glob_max_terms - 1 - 1;
> cnt := 0;
> while ((cnt < 5) and (n >= 10)) do # do number 2
> if (omniabs(array_y_higher[1,n]) > glob_small_float) then # if number 1
> cnt := cnt + 1;
> else
> cnt := 0;
> fi;# end if 1;
> n := n - 1;
> od;# end do number 2;
> m := n + cnt;
> if (m <= 10) then # if number 1
> rad_c := glob_large_float;
> ord_no := glob_large_float;
> elif
> (((omniabs(array_y_higher[1,m]) >= (glob_large_float)) or (omniabs(array_y_higher[1,m-1]) >=(glob_large_float)) or (omniabs(array_y_higher[1,m-2]) >= (glob_large_float)) or (omniabs(array_y_higher[1,m-3]) >= (glob_large_float)) or (omniabs(array_y_higher[1,m-4]) >= (glob_large_float)) or (omniabs(array_y_higher[1,m-5]) >= (glob_large_float))) or ((omniabs(array_y_higher[1,m]) <= (glob_small_float)) or (omniabs(array_y_higher[1,m-1]) <=(glob_small_float)) or (omniabs(array_y_higher[1,m-2]) <= (glob_small_float)) or (omniabs(array_y_higher[1,m-3]) <= (glob_small_float)) or (omniabs(array_y_higher[1,m-4]) <= (glob_small_float)) or (omniabs(array_y_higher[1,m-5]) <= (glob_small_float)))) then # if number 2
> rad_c := glob_large_float;
> ord_no := glob_large_float;
> else
> rm0 := (array_y_higher[1,m])/(array_y_higher[1,m-1]);
> rm1 := (array_y_higher[1,m-1])/(array_y_higher[1,m-2]);
> rm2 := (array_y_higher[1,m-2])/(array_y_higher[1,m-3]);
> rm3 := (array_y_higher[1,m-3])/(array_y_higher[1,m-4]);
> rm4 := (array_y_higher[1,m-4])/(array_y_higher[1,m-5]);
> nr1 := convfloat(m-1)*rm0 - 2.0*convfloat(m-2)*rm1 + convfloat(m-3)*rm2;
> nr2 := convfloat(m-2)*rm1 - 2.0*convfloat(m-3)*rm2 + convfloat(m-4)*rm3;
> dr1 := (-1.0)/rm1 + 2.0/rm2 - 1.0/rm3;
> dr2 := (-1.0)/rm2 + 2.0/rm3 - 1.0/rm4;
> ds1 := 3.0/rm1 - 8.0/rm2 + 5.0/rm3;
> ds2 := 3.0/rm2 - 8.0/rm3 + 5.0/rm4;
> if ((omniabs(nr1 * dr2 - nr2 * dr1) <= glob_small_float) or (omniabs(dr1) <= glob_small_float)) then # if number 3
> rad_c := glob_large_float;
> ord_no := glob_large_float;
> else
> if (omniabs(nr1*dr2 - nr2 * dr1) > glob_small_float) then # if number 4
> rcs := ((ds1*dr2 - ds2*dr1 +dr1*dr2)/(nr1*dr2 - nr2 * dr1));
> #(Manuels) rcs := (ds1*dr2 - ds2*dr1)/(nr1*dr2 - nr2 * dr1)
> ord_no := (rcs*nr1 - ds1)/(2.0*dr1) -convfloat(m)/2.0;
> if (omniabs(rcs) > glob_small_float) then # if number 5
> if (rcs > 0.0) then # if number 6
> rad_c := sqrt(rcs) * omniabs(glob_h);
> else
> rad_c := glob_large_float;
> fi;# end if 6
> else
> rad_c := glob_large_float;
> ord_no := glob_large_float;
> fi;# end if 5
> else
> rad_c := glob_large_float;
> ord_no := glob_large_float;
> fi;# end if 4
> fi;# end if 3;
> array_complex_pole[1,1] := rad_c;
> array_complex_pole[1,2] := ord_no;
> fi;# end if 2;
> #BOTTOM RADII COMPLEX EQ = 1
> found_sing := 0;
> #TOP WHICH RADII EQ = 1
> if (1 <> found_sing and ((array_real_pole[1,1] = glob_large_float) or (array_real_pole[1,2] = glob_large_float)) and ((array_complex_pole[1,1] <> glob_large_float) and (array_complex_pole[1,2] <> glob_large_float)) and ((array_complex_pole[1,1] > 0.0) and (array_complex_pole[1,2] > 0.0))) then # if number 2
> array_poles[1,1] := array_complex_pole[1,1];
> array_poles[1,2] := array_complex_pole[1,2];
> found_sing := 1;
> array_type_pole[1] := 2;
> if (glob_display_flag) then # if number 3
> if (reached_interval()) then # if number 4
> omniout_str(ALWAYS,"Complex estimate of poles used for equation 1");
> fi;# end if 4;
> fi;# end if 3;
> fi;# end if 2;
> if (1 <> found_sing and ((array_real_pole[1,1] <> glob_large_float) and (array_real_pole[1,2] <> glob_large_float) and (array_real_pole[1,1] > 0.0) and (array_real_pole[1,2] > -1.0 * glob_smallish_float) and ((array_complex_pole[1,1] = glob_large_float) or (array_complex_pole[1,2] = glob_large_float) or (array_complex_pole[1,1] <= 0.0 ) or (array_complex_pole[1,2] <= 0.0)))) then # if number 2
> array_poles[1,1] := array_real_pole[1,1];
> array_poles[1,2] := array_real_pole[1,2];
> found_sing := 1;
> array_type_pole[1] := 1;
> if (glob_display_flag) then # if number 3
> if (reached_interval()) then # if number 4
> omniout_str(ALWAYS,"Real estimate of pole used for equation 1");
> fi;# end if 4;
> fi;# end if 3;
> fi;# end if 2;
> if (1 <> found_sing and (((array_real_pole[1,1] = glob_large_float) or (array_real_pole[1,2] = glob_large_float)) and ((array_complex_pole[1,1] = glob_large_float) or (array_complex_pole[1,2] = glob_large_float)))) then # if number 2
> array_poles[1,1] := glob_large_float;
> array_poles[1,2] := glob_large_float;
> found_sing := 1;
> array_type_pole[1] := 3;
> if (reached_interval()) then # if number 3
> omniout_str(ALWAYS,"NO POLE for equation 1");
> fi;# end if 3;
> fi;# end if 2;
> if (1 <> found_sing and ((array_real_pole[1,1] < array_complex_pole[1,1]) and (array_real_pole[1,1] > 0.0) and (array_real_pole[1,2] > -1.0 * glob_smallish_float))) then # if number 2
> array_poles[1,1] := array_real_pole[1,1];
> array_poles[1,2] := array_real_pole[1,2];
> found_sing := 1;
> array_type_pole[1] := 1;
> if (glob_display_flag) then # if number 3
> if (reached_interval()) then # if number 4
> omniout_str(ALWAYS,"Real estimate of pole used for equation 1");
> fi;# end if 4;
> fi;# end if 3;
> fi;# end if 2;
> if (1 <> found_sing and ((array_complex_pole[1,1] <> glob_large_float) and (array_complex_pole[1,2] <> glob_large_float) and (array_complex_pole[1,1] > 0.0) and (array_complex_pole[1,2] > 0.0))) then # if number 2
> array_poles[1,1] := array_complex_pole[1,1];
> array_poles[1,2] := array_complex_pole[1,2];
> array_type_pole[1] := 2;
> found_sing := 1;
> if (glob_display_flag) then # if number 3
> if (reached_interval()) then # if number 4
> omniout_str(ALWAYS,"Complex estimate of poles used for equation 1");
> fi;# end if 4;
> fi;# end if 3;
> fi;# end if 2;
> if (1 <> found_sing ) then # if number 2
> array_poles[1,1] := glob_large_float;
> array_poles[1,2] := glob_large_float;
> array_type_pole[1] := 3;
> if (reached_interval()) then # if number 3
> omniout_str(ALWAYS,"NO POLE for equation 1");
> fi;# end if 3;
> fi;# end if 2;
> #BOTTOM WHICH RADII EQ = 1
> array_pole[1] := glob_large_float;
> array_pole[2] := glob_large_float;
> #TOP WHICH RADIUS EQ = 1
> if (array_pole[1] > array_poles[1,1]) then # if number 2
> array_pole[1] := array_poles[1,1];
> array_pole[2] := array_poles[1,2];
> fi;# end if 2;
> #BOTTOM WHICH RADIUS EQ = 1
> #START ADJUST ALL SERIES
> if (array_pole[1] * glob_ratio_of_radius < omniabs(glob_h)) then # if number 2
> h_new := array_pole[1] * glob_ratio_of_radius;
> term := 1;
> ratio := 1.0;
> while (term <= glob_max_terms) do # do number 2
> array_y[term] := array_y[term]* ratio;
> array_y_higher[1,term] := array_y_higher[1,term]* ratio;
> array_x[term] := array_x[term]* ratio;
> ratio := ratio * h_new / omniabs(glob_h);
> term := term + 1;
> od;# end do number 2;
> glob_h := h_new;
> fi;# end if 2;
> #BOTTOM ADJUST ALL SERIES
> if (reached_interval()) then # if number 2
> display_pole();
> fi;# end if 2
> end;
check_for_pole := proc()
local cnt, dr1, dr2, ds1, ds2, hdrc, hdrc_BBB, m, n, nr1, nr2, ord_no,
rad_c, rcs, rm0, rm1, rm2, rm3, rm4, found_sing, h_new, ratio, term;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D2, array_const_0D3, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_m1,
array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
n := glob_max_terms;
m := n - 2;
while 10 <= m and (
omniabs(array_y_higher[1, m]) < glob_small_float*glob_small_float or
omniabs(array_y_higher[1, m - 1]) < glob_small_float*glob_small_float
or
omniabs(array_y_higher[1, m - 2]) < glob_small_float*glob_small_float)
do m := m - 1
end do;
if 10 < m then
rm0 := array_y_higher[1, m]/array_y_higher[1, m - 1];
rm1 := array_y_higher[1, m - 1]/array_y_higher[1, m - 2];
hdrc := convfloat(m)*rm0 - convfloat(m - 1)*rm1;
if glob_small_float*glob_small_float < omniabs(hdrc) then
rcs := glob_h/hdrc;
ord_no := (
rm1*convfloat((m - 2)*(m - 2)) - rm0*convfloat(m - 3))/hdrc
;
array_real_pole[1, 1] := rcs;
array_real_pole[1, 2] := ord_no
else
array_real_pole[1, 1] := glob_large_float;
array_real_pole[1, 2] := glob_large_float
end if
else
array_real_pole[1, 1] := glob_large_float;
array_real_pole[1, 2] := glob_large_float
end if;
n := glob_max_terms - 2;
cnt := 0;
while cnt < 5 and 10 <= n do
if glob_small_float < omniabs(array_y_higher[1, n]) then
cnt := cnt + 1
else cnt := 0
end if;
n := n - 1
end do;
m := n + cnt;
if m <= 10 then rad_c := glob_large_float; ord_no := glob_large_float
elif glob_large_float <= omniabs(array_y_higher[1, m]) or
glob_large_float <= omniabs(array_y_higher[1, m - 1]) or
glob_large_float <= omniabs(array_y_higher[1, m - 2]) or
glob_large_float <= omniabs(array_y_higher[1, m - 3]) or
glob_large_float <= omniabs(array_y_higher[1, m - 4]) or
glob_large_float <= omniabs(array_y_higher[1, m - 5]) or
omniabs(array_y_higher[1, m]) <= glob_small_float or
omniabs(array_y_higher[1, m - 1]) <= glob_small_float or
omniabs(array_y_higher[1, m - 2]) <= glob_small_float or
omniabs(array_y_higher[1, m - 3]) <= glob_small_float or
omniabs(array_y_higher[1, m - 4]) <= glob_small_float or
omniabs(array_y_higher[1, m - 5]) <= glob_small_float then
rad_c := glob_large_float; ord_no := glob_large_float
else
rm0 := array_y_higher[1, m]/array_y_higher[1, m - 1];
rm1 := array_y_higher[1, m - 1]/array_y_higher[1, m - 2];
rm2 := array_y_higher[1, m - 2]/array_y_higher[1, m - 3];
rm3 := array_y_higher[1, m - 3]/array_y_higher[1, m - 4];
rm4 := array_y_higher[1, m - 4]/array_y_higher[1, m - 5];
nr1 := convfloat(m - 1)*rm0 - 2.0*convfloat(m - 2)*rm1
+ convfloat(m - 3)*rm2;
nr2 := convfloat(m - 2)*rm1 - 2.0*convfloat(m - 3)*rm2
+ convfloat(m - 4)*rm3;
dr1 := (-1)*(1.0)/rm1 + 2.0/rm2 - 1.0/rm3;
dr2 := (-1)*(1.0)/rm2 + 2.0/rm3 - 1.0/rm4;
ds1 := 3.0/rm1 - 8.0/rm2 + 5.0/rm3;
ds2 := 3.0/rm2 - 8.0/rm3 + 5.0/rm4;
if omniabs(nr1*dr2 - nr2*dr1) <= glob_small_float or
omniabs(dr1) <= glob_small_float then
rad_c := glob_large_float; ord_no := glob_large_float
else
if glob_small_float < omniabs(nr1*dr2 - nr2*dr1) then
rcs := (ds1*dr2 - ds2*dr1 + dr1*dr2)/(nr1*dr2 - nr2*dr1);
ord_no := (rcs*nr1 - ds1)/(2.0*dr1) - convfloat(m)/2.0;
if glob_small_float < omniabs(rcs) then
if 0. < rcs then rad_c := sqrt(rcs)*omniabs(glob_h)
else rad_c := glob_large_float
end if
else rad_c := glob_large_float; ord_no := glob_large_float
end if
else rad_c := glob_large_float; ord_no := glob_large_float
end if
end if;
array_complex_pole[1, 1] := rad_c;
array_complex_pole[1, 2] := ord_no
end if;
found_sing := 0;
if 1 <> found_sing and (array_real_pole[1, 1] = glob_large_float or
array_real_pole[1, 2] = glob_large_float) and
array_complex_pole[1, 1] <> glob_large_float and
array_complex_pole[1, 2] <> glob_large_float and
0. < array_complex_pole[1, 1] and 0. < array_complex_pole[1, 2] then
array_poles[1, 1] := array_complex_pole[1, 1];
array_poles[1, 2] := array_complex_pole[1, 2];
found_sing := 1;
array_type_pole[1] := 2;
if glob_display_flag then
if reached_interval() then omniout_str(ALWAYS,
"Complex estimate of poles used for equation 1")
end if
end if
end if;
if 1 <> found_sing and array_real_pole[1, 1] <> glob_large_float and
array_real_pole[1, 2] <> glob_large_float and
0. < array_real_pole[1, 1] and
-1.0*glob_smallish_float < array_real_pole[1, 2] and (
array_complex_pole[1, 1] = glob_large_float or
array_complex_pole[1, 2] = glob_large_float or
array_complex_pole[1, 1] <= 0. or array_complex_pole[1, 2] <= 0.) then
array_poles[1, 1] := array_real_pole[1, 1];
array_poles[1, 2] := array_real_pole[1, 2];
found_sing := 1;
array_type_pole[1] := 1;
if glob_display_flag then
if reached_interval() then omniout_str(ALWAYS,
"Real estimate of pole used for equation 1")
end if
end if
end if;
if 1 <> found_sing and (array_real_pole[1, 1] = glob_large_float or
array_real_pole[1, 2] = glob_large_float) and (
array_complex_pole[1, 1] = glob_large_float or
array_complex_pole[1, 2] = glob_large_float) then
array_poles[1, 1] := glob_large_float;
array_poles[1, 2] := glob_large_float;
found_sing := 1;
array_type_pole[1] := 3;
if reached_interval() then
omniout_str(ALWAYS, "NO POLE for equation 1")
end if
end if;
if 1 <> found_sing and array_real_pole[1, 1] < array_complex_pole[1, 1]
and 0. < array_real_pole[1, 1] and
-1.0*glob_smallish_float < array_real_pole[1, 2] then
array_poles[1, 1] := array_real_pole[1, 1];
array_poles[1, 2] := array_real_pole[1, 2];
found_sing := 1;
array_type_pole[1] := 1;
if glob_display_flag then
if reached_interval() then omniout_str(ALWAYS,
"Real estimate of pole used for equation 1")
end if
end if
end if;
if 1 <> found_sing and array_complex_pole[1, 1] <> glob_large_float
and array_complex_pole[1, 2] <> glob_large_float and
0. < array_complex_pole[1, 1] and 0. < array_complex_pole[1, 2] then
array_poles[1, 1] := array_complex_pole[1, 1];
array_poles[1, 2] := array_complex_pole[1, 2];
array_type_pole[1] := 2;
found_sing := 1;
if glob_display_flag then
if reached_interval() then omniout_str(ALWAYS,
"Complex estimate of poles used for equation 1")
end if
end if
end if;
if 1 <> found_sing then
array_poles[1, 1] := glob_large_float;
array_poles[1, 2] := glob_large_float;
array_type_pole[1] := 3;
if reached_interval() then
omniout_str(ALWAYS, "NO POLE for equation 1")
end if
end if;
array_pole[1] := glob_large_float;
array_pole[2] := glob_large_float;
if array_poles[1, 1] < array_pole[1] then
array_pole[1] := array_poles[1, 1];
array_pole[2] := array_poles[1, 2]
end if;
if array_pole[1]*glob_ratio_of_radius < omniabs(glob_h) then
h_new := array_pole[1]*glob_ratio_of_radius;
term := 1;
ratio := 1.0;
while term <= glob_max_terms do
array_y[term] := array_y[term]*ratio;
array_y_higher[1, term] := array_y_higher[1, term]*ratio;
array_x[term] := array_x[term]*ratio;
ratio := ratio*h_new/omniabs(glob_h);
term := term + 1
end do;
glob_h := h_new
end if;
if reached_interval() then display_pole() end if
end proc
> # End Function number 10
> # Begin Function number 11
> get_norms := proc()
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D2,
> array_const_0D3,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> local iii;
> if ( not glob_initial_pass) then # if number 2
> iii := 1;
> while (iii <= glob_max_terms) do # do number 2
> array_norms[iii] := 0.0;
> iii := iii + 1;
> od;# end do number 2;
> #TOP GET NORMS
> iii := 1;
> while (iii <= glob_max_terms) do # do number 2
> if (omniabs(array_y[iii]) > array_norms[iii]) then # if number 3
> array_norms[iii] := omniabs(array_y[iii]);
> fi;# end if 3;
> iii := iii + 1;
> od;# end do number 2
> #BOTTOM GET NORMS
> ;
> fi;# end if 2;
> end;
get_norms := proc()
local iii;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D2, array_const_0D3, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_m1,
array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
if not glob_initial_pass then
iii := 1;
while iii <= glob_max_terms do
array_norms[iii] := 0.; iii := iii + 1
end do;
iii := 1;
while iii <= glob_max_terms do
if array_norms[iii] < omniabs(array_y[iii]) then
array_norms[iii] := omniabs(array_y[iii])
end if;
iii := iii + 1
end do
end if
end proc
> # End Function number 11
> # Begin Function number 12
> atomall := proc()
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D2,
> array_const_0D3,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_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_0D2[1] * array_x[1];
> #emit pre add LINEAR - CONST $eq_no = 1 i = 1
> array_tmp2[1] := array_tmp1[1] + array_const_0D3[1];
> #emit pre exp 1 $eq_no = 1
> array_tmp3[1] := exp(array_x[1]);
> #emit pre div LINEAR - FULL $eq_no = 1 i = 1
> array_tmp4[1] := array_tmp2[1] / array_tmp3[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 * (1.0);
> array_y_higher[2,1] := temporary;
> fi;# end if 2;
> fi;# end if 1;
> kkk := 2;
> #END ATOMHDR1
> #BEGIN ATOMHDR2
> #emit pre mult CONST - LINEAR $eq_no = 1 i = 2
> array_tmp1[2] := array_const_0D2[1] * array_x[2];
> #emit pre add LINEAR - CONST $eq_no = 1 i = 2
> array_tmp2[2] := array_tmp1[2];
> #emit pre exp ID_LINEAR iii = 2 $eq_no = 1
> array_tmp3[2] := array_tmp3[1] * array_x[2] / 1;
> #emit pre div LINEAR - FULL $eq_no = 1 i = 2
> array_tmp4[2] := (array_tmp2[2] - array_tmp4[1] * array_tmp3[2]) / array_tmp3[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 * (2.0);
> array_y_higher[2,2] := temporary;
> fi;# end if 2;
> fi;# end if 1;
> kkk := 3;
> #END ATOMHDR2
> #BEGIN ATOMHDR3
> #emit pre exp ID_LINEAR iii = 3 $eq_no = 1
> array_tmp3[3] := array_tmp3[2] * array_x[2] / 2;
> #emit pre div LINEAR FULL $eq_no = 1 i = 3
> array_tmp4[3] := - ats(3,array_tmp3,array_tmp4,2) / array_tmp3[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 * (3.0);
> array_y_higher[2,3] := temporary;
> fi;# end if 2;
> fi;# end if 1;
> kkk := 4;
> #END ATOMHDR3
> #BEGIN ATOMHDR4
> #emit pre exp ID_LINEAR iii = 4 $eq_no = 1
> array_tmp3[4] := array_tmp3[3] * array_x[2] / 3;
> #emit pre div LINEAR FULL $eq_no = 1 i = 4
> array_tmp4[4] := - ats(4,array_tmp3,array_tmp4,2) / array_tmp3[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 * (4.0);
> array_y_higher[2,4] := temporary;
> fi;# end if 2;
> fi;# end if 1;
> kkk := 5;
> #END ATOMHDR4
> #BEGIN ATOMHDR5
> #emit pre exp ID_LINEAR iii = 5 $eq_no = 1
> array_tmp3[5] := array_tmp3[4] * array_x[2] / 4;
> #emit pre div LINEAR FULL $eq_no = 1 i = 5
> array_tmp4[5] := - ats(5,array_tmp3,array_tmp4,2) / array_tmp3[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 * (5.0);
> array_y_higher[2,5] := temporary;
> fi;# end if 2;
> fi;# end if 1;
> kkk := 6;
> #END ATOMHDR5
> #BEGIN OUTFILE3
> #Top Atomall While Loop-- outfile3
> while (kkk <= glob_max_terms) do # do number 1
> #END OUTFILE3
> #BEGIN OUTFILE4
> #emit exp LINEAR $eq_no = 1
> array_tmp3[kkk] := array_tmp3[kkk - 1] * array_x[2] / (kkk - 1);
> #emit div LINEAR FULL $eq_no = 1 i = 1
> array_tmp4[kkk] := -ats(kkk,array_tmp3,array_tmp4,2) / array_tmp3[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 - 1;
> adj3 := 2;
> while (term >= 1) do # do number 2
> if (adj3 <= order_d + 1) then # if number 3
> if (adj2 > 0) then # if number 4
> temporary := temporary / glob_h * convfp(adj2);
> else
> temporary := temporary;
> fi;# end if 4;
> array_y_higher[adj3,term] := temporary;
> fi;# end if 3;
> term := term - 1;
> adj2 := adj2 - 1;
> adj3 := adj3 + 1;
> od;# end do number 2
> fi;# end if 2
> fi;# end if 1;
> kkk := kkk + 1;
> od;# end do number 1;
> #BOTTOM ATOMALL
> #END OUTFILE4
> #BEGIN OUTFILE5
> #BOTTOM ATOMALL ???
> end;
atomall := proc()
local kkk, order_d, adj2, adj3, temporary, term;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D2, array_const_0D3, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_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_0D2[1]*array_x[1];
array_tmp2[1] := array_tmp1[1] + array_const_0D3[1];
array_tmp3[1] := exp(array_x[1]);
array_tmp4[1] := array_tmp2[1]/array_tmp3[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*1.0/glob_h;
array_y_higher[2, 1] := temporary
end if
end if;
kkk := 2;
array_tmp1[2] := array_const_0D2[1]*array_x[2];
array_tmp2[2] := array_tmp1[2];
array_tmp3[2] := array_tmp3[1]*array_x[2];
array_tmp4[2] :=
(array_tmp2[2] - array_tmp4[1]*array_tmp3[2])/array_tmp3[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*2.0/glob_h;
array_y_higher[2, 2] := temporary
end if
end if;
kkk := 3;
array_tmp3[3] := 1/2*array_tmp3[2]*array_x[2];
array_tmp4[3] := -ats(3, array_tmp3, array_tmp4, 2)/array_tmp3[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*3.0/glob_h;
array_y_higher[2, 3] := temporary
end if
end if;
kkk := 4;
array_tmp3[4] := 1/3*array_tmp3[3]*array_x[2];
array_tmp4[4] := -ats(4, array_tmp3, array_tmp4, 2)/array_tmp3[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*4.0/glob_h;
array_y_higher[2, 4] := temporary
end if
end if;
kkk := 5;
array_tmp3[5] := 1/4*array_tmp3[4]*array_x[2];
array_tmp4[5] := -ats(5, array_tmp3, array_tmp4, 2)/array_tmp3[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*5.0/glob_h;
array_y_higher[2, 5] := temporary
end if
end if;
kkk := 6;
while kkk <= glob_max_terms do
array_tmp3[kkk] := array_tmp3[kkk - 1]*array_x[2]/(kkk - 1);
array_tmp4[kkk] :=
-ats(kkk, array_tmp3, array_tmp4, 2)/array_tmp3[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 - 1;
adj3 := 2;
while 1 <= term do
if adj3 <= order_d + 1 then
if 0 < adj2 then
temporary := temporary*convfp(adj2)/glob_h
else temporary := temporary
end if;
array_y_higher[adj3, term] := temporary
end if;
term := term - 1;
adj2 := adj2 - 1;
adj3 := adj3 + 1
end do
end if
end if;
kkk := kkk + 1
end do
end proc
> # End Function number 12
> #BEGIN ATS LIBRARY BLOCK
> # Begin Function number 2
> omniout_str := proc(iolevel,str)
> global glob_iolevel;
> if (glob_iolevel >= iolevel) then # if number 1
> printf("%s\n",str);
> fi;# end if 1;
> end;
omniout_str := proc(iolevel, str)
global glob_iolevel;
if iolevel <= glob_iolevel then printf("%s\n", str) end if
end proc
> # End Function number 2
> # Begin Function number 3
> omniout_str_noeol := proc(iolevel,str)
> global glob_iolevel;
> if (glob_iolevel >= iolevel) then # if number 1
> printf("%s",str);
> fi;# end if 1;
> end;
omniout_str_noeol := proc(iolevel, str)
global glob_iolevel;
if iolevel <= glob_iolevel then printf("%s", str) end if
end proc
> # End Function number 3
> # Begin Function number 4
> omniout_labstr := proc(iolevel,label,str)
> global glob_iolevel;
> if (glob_iolevel >= iolevel) then # if number 1
> print(label,str);
> fi;# end if 1;
> end;
omniout_labstr := proc(iolevel, label, str)
global glob_iolevel;
if iolevel <= glob_iolevel then print(label, str) end if
end proc
> # End Function number 4
> # Begin Function number 5
> omniout_float := proc(iolevel,prelabel,prelen,value,vallen,postlabel)
> global glob_iolevel;
> if (glob_iolevel >= iolevel) then # if number 1
> if vallen = 4 then
> printf("%-30s = %-42.4g %s \n",prelabel,value, postlabel);
> else
> printf("%-30s = %-42.32g %s \n",prelabel,value, postlabel);
> fi;# end if 1;
> fi;# end if 0;
> end;
omniout_float := proc(iolevel, prelabel, prelen, value, vallen, postlabel)
global glob_iolevel;
if iolevel <= glob_iolevel then
if vallen = 4 then
printf("%-30s = %-42.4g %s \n", prelabel, value, postlabel)
else printf("%-30s = %-42.32g %s \n", prelabel, value, postlabel)
end if
end if
end proc
> # End Function number 5
> # Begin Function number 6
> omniout_int := proc(iolevel,prelabel,prelen,value,vallen,postlabel)
> global glob_iolevel;
> if (glob_iolevel >= iolevel) then # if number 0
> if vallen = 5 then # if number 1
> printf("%-30s = %-32d %s\n",prelabel,value, postlabel);
> else
> printf("%-30s = %-32d %s \n",prelabel,value, postlabel);
> fi;# end if 1;
> fi;# end if 0;
> end;
omniout_int := proc(iolevel, prelabel, prelen, value, vallen, postlabel)
global glob_iolevel;
if iolevel <= glob_iolevel then
if vallen = 5 then
printf("%-30s = %-32d %s\n", prelabel, value, postlabel)
else printf("%-30s = %-32d %s \n", prelabel, value, postlabel)
end if
end if
end proc
> # End Function number 6
> # Begin Function number 7
> omniout_float_arr := proc(iolevel,prelabel,elemnt,prelen,value,vallen,postlabel)
> global glob_iolevel;
> if (glob_iolevel >= iolevel) then # if number 0
> print(prelabel,"[",elemnt,"]",value, postlabel);
> fi;# end if 0;
> end;
omniout_float_arr := proc(
iolevel, prelabel, elemnt, prelen, value, vallen, postlabel)
global glob_iolevel;
if iolevel <= glob_iolevel then
print(prelabel, "[", elemnt, "]", value, postlabel)
end if
end proc
> # End Function number 7
> # Begin Function number 8
> dump_series := proc(iolevel,dump_label,series_name,arr_series,numb)
> global glob_iolevel;
> local i;
> if (glob_iolevel >= iolevel) then # if number 0
> i := 1;
> while (i <= numb) do # do number 1
> print(dump_label,series_name
> ,i,arr_series[i]);
> i := i + 1;
> od;# end do number 1
> fi;# end if 0
> end;
dump_series := proc(iolevel, dump_label, series_name, arr_series, numb)
local i;
global glob_iolevel;
if iolevel <= glob_iolevel then
i := 1;
while i <= numb do
print(dump_label, series_name, i, arr_series[i]); i := i + 1
end do
end if
end proc
> # End Function number 8
> # Begin Function number 9
> dump_series_2 := proc(iolevel,dump_label,series_name2,arr_series2,numb,subnum,arr_x)
> global glob_iolevel;
> local i,sub,ts_term;
> if (glob_iolevel >= iolevel) then # if number 0
> sub := 1;
> while (sub <= subnum) do # do number 1
> i := 1;
> while (i <= numb) do # do number 2
> print(dump_label,series_name2,sub,i,arr_series2[sub,i]);
> od;# end do number 2;
> sub := sub + 1;
> od;# end do number 1;
> fi;# end if 0;
> end;
dump_series_2 := proc(
iolevel, dump_label, series_name2, arr_series2, numb, subnum, arr_x)
local i, sub, ts_term;
global glob_iolevel;
if iolevel <= glob_iolevel then
sub := 1;
while sub <= subnum do
i := 1;
while i <= numb do print(dump_label, series_name2, sub, i,
arr_series2[sub, i])
end do;
sub := sub + 1
end do
end if
end proc
> # End Function number 9
> # Begin Function number 10
> cs_info := proc(iolevel,str)
> global glob_iolevel,glob_correct_start_flag,glob_h,glob_reached_optimal_h;
> if (glob_iolevel >= iolevel) then # if number 0
> print("cs_info " , str , " glob_correct_start_flag = " , glob_correct_start_flag , "glob_h := " , glob_h , "glob_reached_optimal_h := " , glob_reached_optimal_h)
> fi;# end if 0;
> end;
cs_info := proc(iolevel, str)
global
glob_iolevel, glob_correct_start_flag, glob_h, glob_reached_optimal_h;
if iolevel <= glob_iolevel then print("cs_info ", str,
" glob_correct_start_flag = ", glob_correct_start_flag,
"glob_h := ", glob_h, "glob_reached_optimal_h := ",
glob_reached_optimal_h)
end if
end proc
> # End Function number 10
> # Begin Function number 11
> logitem_time := proc(fd,secs_in)
> global glob_sec_in_day, glob_sec_in_hour, glob_sec_in_minute, glob_sec_in_year;
> local days_int, hours_int,minutes_int, sec_int, sec_temp, years_int;
> fprintf(fd,"
");
> if (secs_in >= 0) then # if number 0
> years_int := trunc(secs_in / glob_sec_in_year);
> sec_temp := (trunc(secs_in) mod trunc(glob_sec_in_year));
> days_int := trunc(sec_temp / glob_sec_in_day) ;
> sec_temp := (sec_temp mod trunc(glob_sec_in_day)) ;
> hours_int := trunc(sec_temp / glob_sec_in_hour);
> sec_temp := (sec_temp mod trunc(glob_sec_in_hour));
> minutes_int := trunc(sec_temp / glob_sec_in_minute);
> sec_int := (sec_temp mod trunc(glob_sec_in_minute));
> if (years_int > 0) then # if number 1
> fprintf(fd,"%d Years %d Days %d Hours %d Minutes %d Seconds",years_int,days_int,hours_int,minutes_int,sec_int);
> elif
> (days_int > 0) then # if number 2
> fprintf(fd,"%d Days %d Hours %d Minutes %d Seconds",days_int,hours_int,minutes_int,sec_int);
> elif
> (hours_int > 0) then # if number 3
> fprintf(fd,"%d Hours %d Minutes %d Seconds",hours_int,minutes_int,sec_int);
> elif
> (minutes_int > 0) then # if number 4
> fprintf(fd,"%d Minutes %d Seconds",minutes_int,sec_int);
> else
> fprintf(fd,"%d Seconds",sec_int);
> fi;# end if 4
> else
> fprintf(fd," Unknown");
> fi;# end if 3
> fprintf(fd," | \n");
> end;
logitem_time := proc(fd, secs_in)
local days_int, hours_int, minutes_int, sec_int, sec_temp, years_int;
global
glob_sec_in_day, glob_sec_in_hour, glob_sec_in_minute, glob_sec_in_year;
fprintf(fd, "");
if 0 <= secs_in then
years_int := trunc(secs_in/glob_sec_in_year);
sec_temp := trunc(secs_in) mod trunc(glob_sec_in_year);
days_int := trunc(sec_temp/glob_sec_in_day);
sec_temp := sec_temp mod trunc(glob_sec_in_day);
hours_int := trunc(sec_temp/glob_sec_in_hour);
sec_temp := sec_temp mod trunc(glob_sec_in_hour);
minutes_int := trunc(sec_temp/glob_sec_in_minute);
sec_int := sec_temp mod trunc(glob_sec_in_minute);
if 0 < years_int then fprintf(fd,
"%d Years %d Days %d Hours %d Minutes %d Seconds", years_int,
days_int, hours_int, minutes_int, sec_int)
elif 0 < days_int then fprintf(fd,
"%d Days %d Hours %d Minutes %d Seconds", days_int, hours_int,
minutes_int, sec_int)
elif 0 < hours_int then fprintf(fd,
"%d Hours %d Minutes %d Seconds", hours_int, minutes_int,
sec_int)
elif 0 < minutes_int then
fprintf(fd, "%d Minutes %d Seconds", minutes_int, sec_int)
else fprintf(fd, "%d Seconds", sec_int)
end if
else fprintf(fd, " Unknown")
end if;
fprintf(fd, " | \n")
end proc
> # End Function number 11
> # Begin Function number 12
> omniout_timestr := proc(secs_in)
> global glob_sec_in_day, glob_sec_in_hour, glob_sec_in_minute, glob_sec_in_year;
> local days_int, hours_int,minutes_int, sec_int, sec_temp, years_int;
> if (secs_in >= 0) then # if number 3
> years_int := trunc(secs_in / glob_sec_in_year);
> sec_temp := (trunc(secs_in) mod trunc(glob_sec_in_year));
> days_int := trunc(sec_temp / glob_sec_in_day) ;
> sec_temp := (sec_temp mod trunc(glob_sec_in_day)) ;
> hours_int := trunc(sec_temp / glob_sec_in_hour);
> sec_temp := (sec_temp mod trunc(glob_sec_in_hour));
> minutes_int := trunc(sec_temp / glob_sec_in_minute);
> sec_int := (sec_temp mod trunc(glob_sec_in_minute));
> if (years_int > 0) then # if number 4
> printf(" = %d Years %d Days %d Hours %d Minutes %d Seconds\n",years_int,days_int,hours_int,minutes_int,sec_int);
> elif
> (days_int > 0) then # if number 5
> printf(" = %d Days %d Hours %d Minutes %d Seconds\n",days_int,hours_int,minutes_int,sec_int);
> elif
> (hours_int > 0) then # if number 6
> printf(" = %d Hours %d Minutes %d Seconds\n",hours_int,minutes_int,sec_int);
> elif
> (minutes_int > 0) then # if number 7
> printf(" = %d Minutes %d Seconds\n",minutes_int,sec_int);
> else
> printf(" = %d Seconds\n",sec_int);
> fi;# end if 7
> else
> printf(" Unknown\n");
> fi;# end if 6
> end;
omniout_timestr := proc(secs_in)
local days_int, hours_int, minutes_int, sec_int, sec_temp, years_int;
global
glob_sec_in_day, glob_sec_in_hour, glob_sec_in_minute, glob_sec_in_year;
if 0 <= secs_in then
years_int := trunc(secs_in/glob_sec_in_year);
sec_temp := trunc(secs_in) mod trunc(glob_sec_in_year);
days_int := trunc(sec_temp/glob_sec_in_day);
sec_temp := sec_temp mod trunc(glob_sec_in_day);
hours_int := trunc(sec_temp/glob_sec_in_hour);
sec_temp := sec_temp mod trunc(glob_sec_in_hour);
minutes_int := trunc(sec_temp/glob_sec_in_minute);
sec_int := sec_temp mod trunc(glob_sec_in_minute);
if 0 < years_int then printf(
" = %d Years %d Days %d Hours %d Minutes %d Seconds\n",
years_int, days_int, hours_int, minutes_int, sec_int)
elif 0 < days_int then printf(
" = %d Days %d Hours %d Minutes %d Seconds\n", days_int,
hours_int, minutes_int, sec_int)
elif 0 < hours_int then printf(
" = %d Hours %d Minutes %d Seconds\n", hours_int, minutes_int,
sec_int)
elif 0 < minutes_int then
printf(" = %d Minutes %d Seconds\n", minutes_int, sec_int)
else printf(" = %d Seconds\n", sec_int)
end if
else printf(" Unknown\n")
end if
end proc
> # End Function number 12
> # Begin Function number 13
> ats := proc(mmm_ats,arr_a,arr_b,jjj_ats)
> local iii_ats, lll_ats,ma_ats, ret_ats;
> ret_ats := 0.0;
> if (jjj_ats <= mmm_ats) then # if number 6
> ma_ats := mmm_ats + 1;
> iii_ats := jjj_ats;
> while (iii_ats <= mmm_ats) do # do number 1
> lll_ats := ma_ats - iii_ats;
> ret_ats := ret_ats + arr_a[iii_ats]*arr_b[lll_ats];
> iii_ats := iii_ats + 1;
> od;# end do number 1
> fi;# end if 6;
> ret_ats;
> end;
ats := proc(mmm_ats, arr_a, arr_b, jjj_ats)
local iii_ats, lll_ats, ma_ats, ret_ats;
ret_ats := 0.;
if jjj_ats <= mmm_ats then
ma_ats := mmm_ats + 1;
iii_ats := jjj_ats;
while iii_ats <= mmm_ats do
lll_ats := ma_ats - iii_ats;
ret_ats := ret_ats + arr_a[iii_ats]*arr_b[lll_ats];
iii_ats := iii_ats + 1
end do
end if;
ret_ats
end proc
> # End Function number 13
> # Begin Function number 14
> att := proc(mmm_att,arr_aa,arr_bb,jjj_att)
> global glob_max_terms;
> local al_att, iii_att,lll_att, ma_att, ret_att;
> ret_att := 0.0;
> if (jjj_att <= mmm_att) then # if number 6
> ma_att := mmm_att + 2;
> iii_att := jjj_att;
> while (iii_att <= mmm_att) do # do number 1
> lll_att := ma_att - iii_att;
> al_att := (lll_att - 1);
> if (lll_att <= glob_max_terms) then # if number 7
> ret_att := ret_att + arr_aa[iii_att]*arr_bb[lll_att]* convfp(al_att);
> fi;# end if 7;
> iii_att := iii_att + 1;
> od;# end do number 1;
> ret_att := ret_att / convfp(mmm_att) ;
> fi;# end if 6;
> ret_att;
> end;
att := proc(mmm_att, arr_aa, arr_bb, jjj_att)
local al_att, iii_att, lll_att, ma_att, ret_att;
global glob_max_terms;
ret_att := 0.;
if jjj_att <= mmm_att then
ma_att := mmm_att + 2;
iii_att := jjj_att;
while iii_att <= mmm_att do
lll_att := ma_att - iii_att;
al_att := lll_att - 1;
if lll_att <= glob_max_terms then ret_att :=
ret_att + arr_aa[iii_att]*arr_bb[lll_att]*convfp(al_att)
end if;
iii_att := iii_att + 1
end do;
ret_att := ret_att/convfp(mmm_att)
end if;
ret_att
end proc
> # End Function number 14
> # Begin Function number 15
> display_pole_debug := proc(typ,radius,order2)
> global ALWAYS,glob_display_flag, glob_large_float, array_pole;
> if (typ = 1) then # if number 6
> omniout_str(ALWAYS,"Real");
> else
> omniout_str(ALWAYS,"Complex");
> fi;# end if 6;
> omniout_float(ALWAYS,"DBG Radius of convergence ",4, radius,4," ");
> omniout_float(ALWAYS,"DBG Order of pole ",4, order2,4," ");
> end;
display_pole_debug := proc(typ, radius, order2)
global ALWAYS, glob_display_flag, glob_large_float, array_pole;
if typ = 1 then omniout_str(ALWAYS, "Real")
else omniout_str(ALWAYS, "Complex")
end if;
omniout_float(ALWAYS, "DBG Radius of convergence ", 4, radius, 4,
" ");
omniout_float(ALWAYS, "DBG Order of pole ", 4, order2, 4,
" ")
end proc
> # End Function number 15
> # Begin Function number 16
> display_pole := proc()
> global ALWAYS,glob_display_flag, glob_large_float, array_pole;
> if ((array_pole[1] <> glob_large_float) and (array_pole[1] > 0.0) and (array_pole[2] <> glob_large_float) and (array_pole[2]> 0.0) and glob_display_flag) then # if number 6
> omniout_float(ALWAYS,"Radius of convergence ",4, array_pole[1],4," ");
> omniout_float(ALWAYS,"Order of pole ",4, array_pole[2],4," ");
> fi;# end if 6
> end;
display_pole := proc()
global ALWAYS, glob_display_flag, glob_large_float, array_pole;
if array_pole[1] <> glob_large_float and 0. < array_pole[1] and
array_pole[2] <> glob_large_float and 0. < array_pole[2] and
glob_display_flag then
omniout_float(ALWAYS, "Radius of convergence ", 4,
array_pole[1], 4, " ");
omniout_float(ALWAYS, "Order of pole ", 4,
array_pole[2], 4, " ")
end if
end proc
> # End Function number 16
> # Begin Function number 17
> logditto := proc(file)
> fprintf(file,"");
> fprintf(file,"ditto");
> fprintf(file," | ");
> end;
logditto := proc(file)
fprintf(file, ""); fprintf(file, "ditto"); fprintf(file, " | ")
end proc
> # End Function number 17
> # Begin Function number 18
> logitem_integer := proc(file,n)
> fprintf(file,"");
> fprintf(file,"%d",n);
> fprintf(file," | ");
> end;
logitem_integer := proc(file, n)
fprintf(file, ""); fprintf(file, "%d", n); fprintf(file, " | ")
end proc
> # End Function number 18
> # Begin Function number 19
> logitem_str := proc(file,str)
> fprintf(file,"");
> fprintf(file,str);
> fprintf(file," | ");
> end;
logitem_str := proc(file, str)
fprintf(file, ""); fprintf(file, str); fprintf(file, " | ")
end proc
> # End Function number 19
> # Begin Function number 20
> logitem_good_digits := proc(file,rel_error)
> global glob_small_float;
> local good_digits;
> fprintf(file,"");
> if (rel_error <> -1.0) then # if number 6
> if (rel_error > + 0.0000000000000000000000000000000001) then # if number 7
> good_digits := 1-trunc(log10(rel_error));
> fprintf(file,"%d",good_digits);
> else
> good_digits := Digits;
> fprintf(file,"%d",good_digits);
> fi;# end if 7;
> else
> fprintf(file,"Unknown");
> fi;# end if 6;
> fprintf(file," | ");
> end;
logitem_good_digits := proc(file, rel_error)
local good_digits;
global glob_small_float;
fprintf(file, "");
if rel_error <> -1.0 then
if 0.1*10^(-33) < rel_error then
good_digits := 1 - trunc(log10(rel_error));
fprintf(file, "%d", good_digits)
else good_digits := Digits; fprintf(file, "%d", good_digits)
end if
else fprintf(file, "Unknown")
end if;
fprintf(file, " | ")
end proc
> # End Function number 20
> # Begin Function number 21
> log_revs := proc(file,revs)
> fprintf(file,revs);
> end;
log_revs := proc(file, revs) fprintf(file, revs) end proc
> # End Function number 21
> # Begin Function number 22
> logitem_float := proc(file,x)
> fprintf(file,"");
> fprintf(file,"%g",x);
> fprintf(file," | ");
> end;
logitem_float := proc(file, x)
fprintf(file, ""); fprintf(file, "%g", x); fprintf(file, " | ")
end proc
> # End Function number 22
> # Begin Function number 23
> logitem_pole := proc(file,pole)
> fprintf(file,"");
> if (pole = 0) then # if number 6
> fprintf(file,"NA");
> elif
> (pole = 1) then # if number 7
> fprintf(file,"Real");
> elif
> (pole = 2) then # if number 8
> fprintf(file,"Complex");
> else
> fprintf(file,"No Pole");
> fi;# end if 8
> fprintf(file," | ");
> end;
logitem_pole := proc(file, pole)
fprintf(file, "");
if pole = 0 then fprintf(file, "NA")
elif pole = 1 then fprintf(file, "Real")
elif pole = 2 then fprintf(file, "Complex")
else fprintf(file, "No Pole")
end if;
fprintf(file, " | ")
end proc
> # End Function number 23
> # Begin Function number 24
> logstart := proc(file)
> fprintf(file,"");
> end;
logstart := proc(file) fprintf(file, "
") end proc
> # End Function number 24
> # Begin Function number 25
> logend := proc(file)
> fprintf(file,"
\n");
> end;
logend := proc(file) fprintf(file, "\n") end proc
> # End Function number 25
> # Begin Function number 26
> chk_data := proc()
> global glob_max_iter,ALWAYS, glob_max_terms;
> local errflag;
> errflag := false;
> if ((glob_max_terms < 15) or (glob_max_terms > 512)) then # if number 8
> omniout_str(ALWAYS,"Illegal max_terms = -- Using 30");
> glob_max_terms := 30;
> fi;# end if 8;
> if (glob_max_iter < 2) then # if number 8
> omniout_str(ALWAYS,"Illegal max_iter");
> errflag := true;
> fi;# end if 8;
> if (errflag) then # if number 8
> quit;
> fi;# end if 8
> end;
chk_data := proc()
local errflag;
global glob_max_iter, ALWAYS, glob_max_terms;
errflag := false;
if glob_max_terms < 15 or 512 < glob_max_terms then
omniout_str(ALWAYS, "Illegal max_terms = -- Using 30");
glob_max_terms := 30
end if;
if glob_max_iter < 2 then
omniout_str(ALWAYS, "Illegal max_iter"); errflag := true
end if;
if errflag then quit end if
end proc
> # End Function number 26
> # Begin Function number 27
> comp_expect_sec := proc(t_end2,t_start2,t2,clock_sec2)
> global glob_small_float;
> local ms2, rrr, sec_left, sub1, sub2;
> ;
> ms2 := clock_sec2;
> sub1 := (t_end2-t_start2);
> sub2 := (t2-t_start2);
> if (sub1 = 0.0) then # if number 8
> sec_left := 0.0;
> else
> if (sub2 > 0.0) then # if number 9
> rrr := (sub1/sub2);
> sec_left := rrr * ms2 - ms2;
> else
> sec_left := 0.0;
> fi;# end if 9
> fi;# end if 8;
> sec_left;
> end;
comp_expect_sec := proc(t_end2, t_start2, t2, clock_sec2)
local ms2, rrr, sec_left, sub1, sub2;
global glob_small_float;
ms2 := clock_sec2;
sub1 := t_end2 - t_start2;
sub2 := t2 - t_start2;
if sub1 = 0. then sec_left := 0.
else
if 0. < sub2 then rrr := sub1/sub2; sec_left := rrr*ms2 - ms2
else sec_left := 0.
end if
end if;
sec_left
end proc
> # End Function number 27
> # Begin Function number 28
> comp_percent := proc(t_end2,t_start2, t2)
> global glob_small_float;
> local rrr, sub1, sub2;
> sub1 := (t_end2-t_start2);
> sub2 := (t2-t_start2);
> if (sub2 > glob_small_float) then # if number 8
> rrr := (100.0*sub2)/sub1;
> else
> rrr := 0.0;
> fi;# end if 8;
> rrr;
> end;
comp_percent := proc(t_end2, t_start2, t2)
local rrr, sub1, sub2;
global glob_small_float;
sub1 := t_end2 - t_start2;
sub2 := t2 - t_start2;
if glob_small_float < sub2 then rrr := 100.0*sub2/sub1
else rrr := 0.
end if;
rrr
end proc
> # End Function number 28
> # Begin Function number 29
> factorial_2 := proc(nnn)
> nnn!;
> end;
factorial_2 := proc(nnn) nnn! end proc
> # End Function number 29
> # Begin Function number 30
> factorial_1 := proc(nnn)
> global glob_max_terms,array_fact_1;
> local ret;
> if (nnn <= glob_max_terms) then # if number 8
> if (array_fact_1[nnn] = 0) then # if number 9
> ret := factorial_2(nnn);
> array_fact_1[nnn] := ret;
> else
> ret := array_fact_1[nnn];
> fi;# end if 9;
> else
> ret := factorial_2(nnn);
> fi;# end if 8;
> ret;
> end;
factorial_1 := proc(nnn)
local ret;
global glob_max_terms, array_fact_1;
if nnn <= glob_max_terms then
if array_fact_1[nnn] = 0 then
ret := factorial_2(nnn); array_fact_1[nnn] := ret
else ret := array_fact_1[nnn]
end if
else ret := factorial_2(nnn)
end if;
ret
end proc
> # End Function number 30
> # Begin Function number 31
> factorial_3 := proc(mmm,nnn)
> global glob_max_terms,array_fact_2;
> local ret;
> if ((nnn <= glob_max_terms) and (mmm <= glob_max_terms)) then # if number 8
> if (array_fact_2[mmm,nnn] = 0) then # if number 9
> ret := factorial_1(mmm)/factorial_1(nnn);
> array_fact_2[mmm,nnn] := ret;
> else
> ret := array_fact_2[mmm,nnn];
> fi;# end if 9;
> else
> ret := factorial_2(mmm)/factorial_2(nnn);
> fi;# end if 8;
> ret;
> end;
factorial_3 := proc(mmm, nnn)
local ret;
global glob_max_terms, array_fact_2;
if nnn <= glob_max_terms and mmm <= glob_max_terms then
if array_fact_2[mmm, nnn] = 0 then
ret := factorial_1(mmm)/factorial_1(nnn);
array_fact_2[mmm, nnn] := ret
else ret := array_fact_2[mmm, nnn]
end if
else ret := factorial_2(mmm)/factorial_2(nnn)
end if;
ret
end proc
> # End Function number 31
> # Begin Function number 32
> convfp := proc(mmm)
> (mmm);
> end;
convfp := proc(mmm) mmm end proc
> # End Function number 32
> # Begin Function number 33
> convfloat := proc(mmm)
> (mmm);
> end;
convfloat := proc(mmm) mmm end proc
> # End Function number 33
> # Begin Function number 34
> elapsed_time_seconds := proc()
> time();
> end;
elapsed_time_seconds := proc() time() end proc
> # End Function number 34
> # Begin Function number 35
> omniabs := proc(x)
> abs(x);
> end;
omniabs := proc(x) abs(x) end proc
> # End Function number 35
> # Begin Function number 36
> expt := proc(x,y)
> (x^y);
> end;
expt := proc(x, y) x^y end proc
> # End Function number 36
> # Begin Function number 37
> estimated_needed_step_error := proc(x_start,x_end,estimated_h,estimated_answer)
> local desired_abs_gbl_error,range,estimated_steps,step_error;
> global glob_desired_digits_correct,ALWAYS;
> omniout_float(ALWAYS,"glob_desired_digits_correct",32,glob_desired_digits_correct,32,"");
> desired_abs_gbl_error := expt(10.0,- glob_desired_digits_correct) * omniabs(estimated_answer);
> omniout_float(ALWAYS,"desired_abs_gbl_error",32,desired_abs_gbl_error,32,"");
> range := (x_end - x_start);
> omniout_float(ALWAYS,"range",32,range,32,"");
> estimated_steps := range / estimated_h;
> omniout_float(ALWAYS,"estimated_steps",32,estimated_steps,32,"");
> step_error := omniabs(desired_abs_gbl_error / estimated_steps);
> omniout_float(ALWAYS,"step_error",32,step_error,32,"");
> (step_error);;
> end;
estimated_needed_step_error := proc(
x_start, x_end, estimated_h, estimated_answer)
local desired_abs_gbl_error, range, estimated_steps, step_error;
global glob_desired_digits_correct, ALWAYS;
omniout_float(ALWAYS, "glob_desired_digits_correct", 32,
glob_desired_digits_correct, 32, "");
desired_abs_gbl_error :=
expt(10.0, -glob_desired_digits_correct)*omniabs(estimated_answer);
omniout_float(ALWAYS, "desired_abs_gbl_error", 32,
desired_abs_gbl_error, 32, "");
range := x_end - x_start;
omniout_float(ALWAYS, "range", 32, range, 32, "");
estimated_steps := range/estimated_h;
omniout_float(ALWAYS, "estimated_steps", 32, estimated_steps, 32, "");
step_error := omniabs(desired_abs_gbl_error/estimated_steps);
omniout_float(ALWAYS, "step_error", 32, step_error, 32, "");
step_error
end proc
> # End Function number 37
> #END ATS LIBRARY BLOCK
> #BEGIN USER DEF BLOCK
> #BEGIN USER DEF BLOCK
> exact_soln_y := proc(x)
> return(-(0.1 * (5.0 + 2.0*x))/exp(x));
> end;
exact_soln_y := proc(x) return -0.1*(5.0 + 2.0*x)/exp(x) end proc
> #END USER DEF BLOCK
> #END USER DEF BLOCK
> #END OUTFILE5
> # Begin Function number 2
> main := proc()
> #BEGIN OUTFIEMAIN
> local d1,d2,d3,d4,est_err_2,niii,done_once,
> term,ord,order_diff,term_no,html_log_file,iiif,jjjf,
> rows,r_order,sub_iter,calc_term,iii,temp_sum,current_iter,
> x_start,x_end
> ,it, max_terms, opt_iter, tmp,subiter, est_needed_step_err,value3,min_value,est_answer,best_h,found_h,repeat_it;
> global
> glob_max_terms,
> glob_iolevel,
> ALWAYS,
> INFO,
> DEBUGL,
> DEBUGMASSIVE,
> #Top Generate Globals Decl
> MAX_UNCHANGED,
> glob_check_sign,
> glob_desired_digits_correct,
> glob_max_value3,
> glob_ratio_of_radius,
> glob_percent_done,
> glob_subiter_method,
> glob_total_exp_sec,
> glob_optimal_expect_sec,
> glob_html_log,
> glob_good_digits,
> glob_max_opt_iter,
> glob_dump,
> glob_djd_debug,
> glob_display_flag,
> glob_djd_debug2,
> glob_sec_in_minute,
> glob_min_in_hour,
> glob_hours_in_day,
> glob_days_in_year,
> glob_sec_in_hour,
> glob_sec_in_day,
> glob_sec_in_year,
> glob_almost_1,
> glob_clock_sec,
> glob_clock_start_sec,
> glob_not_yet_finished,
> glob_initial_pass,
> glob_not_yet_start_msg,
> glob_reached_optimal_h,
> glob_optimal_done,
> glob_disp_incr,
> glob_h,
> glob_max_h,
> glob_large_float,
> glob_last_good_h,
> glob_look_poles,
> glob_neg_h,
> glob_display_interval,
> glob_next_display,
> glob_dump_analytic,
> glob_abserr,
> glob_relerr,
> glob_max_hours,
> glob_max_iter,
> glob_max_rel_trunc_err,
> glob_max_trunc_err,
> glob_no_eqs,
> glob_optimal_clock_start_sec,
> glob_optimal_start,
> glob_small_float,
> glob_smallish_float,
> glob_unchanged_h_cnt,
> glob_warned,
> glob_warned2,
> glob_max_sec,
> glob_orig_start_sec,
> glob_start,
> glob_curr_iter_when_opt,
> glob_current_iter,
> glob_iter,
> glob_normmax,
> glob_max_minutes,
> #Bottom Generate Globals Decl
> #BEGIN CONST
> array_const_1,
> array_const_0D0,
> array_const_0D2,
> array_const_0D3,
> #END CONST
> array_y_init,
> array_norms,
> array_fact_1,
> array_pole,
> array_1st_rel_error,
> array_last_rel_error,
> array_type_pole,
> array_y,
> array_x,
> array_tmp0,
> array_tmp1,
> array_tmp2,
> array_tmp3,
> array_tmp4,
> array_tmp5,
> array_m1,
> array_y_higher,
> array_y_higher_work,
> array_y_higher_work2,
> array_y_set_initial,
> array_poles,
> array_real_pole,
> array_complex_pole,
> array_fact_2,
> glob_last;
> glob_last;
> ALWAYS := 1;
> INFO := 2;
> DEBUGL := 3;
> DEBUGMASSIVE := 4;
> glob_iolevel := INFO;
> glob_max_terms := 30;
> glob_iolevel := 5;
> ALWAYS := 1;
> INFO := 2;
> DEBUGL := 3;
> DEBUGMASSIVE := 4;
> MAX_UNCHANGED := 10;
> glob_check_sign := 1.0;
> glob_desired_digits_correct := 8.0;
> glob_max_value3 := 0.0;
> glob_ratio_of_radius := 0.01;
> glob_percent_done := 0.0;
> glob_subiter_method := 3;
> glob_total_exp_sec := 0.1;
> glob_optimal_expect_sec := 0.1;
> glob_html_log := true;
> glob_good_digits := 0;
> glob_max_opt_iter := 10;
> glob_dump := false;
> glob_djd_debug := true;
> glob_display_flag := true;
> glob_djd_debug2 := true;
> glob_sec_in_minute := 60;
> glob_min_in_hour := 60;
> glob_hours_in_day := 24;
> glob_days_in_year := 365;
> glob_sec_in_hour := 3600;
> glob_sec_in_day := 86400;
> glob_sec_in_year := 31536000;
> glob_almost_1 := 0.9990;
> glob_clock_sec := 0.0;
> glob_clock_start_sec := 0.0;
> glob_not_yet_finished := true;
> glob_initial_pass := true;
> glob_not_yet_start_msg := true;
> glob_reached_optimal_h := false;
> glob_optimal_done := false;
> glob_disp_incr := 0.1;
> glob_h := 0.1;
> glob_max_h := 0.1;
> glob_large_float := 9.0e100;
> glob_last_good_h := 0.1;
> glob_look_poles := false;
> glob_neg_h := false;
> glob_display_interval := 0.0;
> glob_next_display := 0.0;
> glob_dump_analytic := false;
> glob_abserr := 0.1e-10;
> glob_relerr := 0.1e-10;
> glob_max_hours := 0.0;
> glob_max_iter := 1000;
> glob_max_rel_trunc_err := 0.1e-10;
> glob_max_trunc_err := 0.1e-10;
> glob_no_eqs := 0;
> glob_optimal_clock_start_sec := 0.0;
> glob_optimal_start := 0.0;
> glob_small_float := 0.1e-200;
> glob_smallish_float := 0.1e-100;
> glob_unchanged_h_cnt := 0;
> glob_warned := false;
> glob_warned2 := false;
> glob_max_sec := 10000.0;
> glob_orig_start_sec := 0.0;
> glob_start := 0;
> glob_curr_iter_when_opt := 0;
> glob_current_iter := 0;
> glob_iter := 0;
> glob_normmax := 0.0;
> glob_max_minutes := 0.0;
> #Write Set Defaults
> glob_orig_start_sec := elapsed_time_seconds();
> MAX_UNCHANGED := 10;
> glob_curr_iter_when_opt := 0;
> glob_display_flag := true;
> glob_no_eqs := 1;
> glob_iter := -1;
> opt_iter := -1;
> glob_max_iter := 50000;
> glob_max_hours := 0.0;
> glob_max_minutes := 15.0;
> omniout_str(ALWAYS,"##############ECHO OF PROBLEM#################");
> omniout_str(ALWAYS,"##############temp/div_lin_exppostode.ode#################");
> omniout_str(ALWAYS,"diff ( y , x , 1 ) = (0.2 * x + 0.3) / exp(x);");
> omniout_str(ALWAYS,"!");
> omniout_str(ALWAYS,"#BEGIN FIRST INPUT BLOCK");
> omniout_str(ALWAYS,"Digits:=32;");
> omniout_str(ALWAYS,"max_terms:=30;");
> omniout_str(ALWAYS,"!");
> omniout_str(ALWAYS,"#END FIRST INPUT BLOCK");
> omniout_str(ALWAYS,"#BEGIN SECOND INPUT BLOCK");
> omniout_str(ALWAYS,"x_start := 1.0;");
> omniout_str(ALWAYS,"## did poorly with x_start := -5.0;");
> omniout_str(ALWAYS,"x_end := 5.0 ;");
> omniout_str(ALWAYS,"array_y_init[0 + 1] := exact_soln_y(x_start);");
> omniout_str(ALWAYS,"glob_look_poles := true;");
> omniout_str(ALWAYS,"glob_max_iter := 1000000;");
> omniout_str(ALWAYS,"glob_display_interval := 0.1;");
> omniout_str(ALWAYS,"glob_max_minutes := 10;");
> omniout_str(ALWAYS,"#END SECOND INPUT BLOCK");
> omniout_str(ALWAYS,"#BEGIN OVERRIDE BLOCK");
> omniout_str(ALWAYS,"glob_desired_digits_correct:=10;");
> omniout_str(ALWAYS,"glob_display_interval:=0.001;");
> omniout_str(ALWAYS,"glob_look_poles:=true;");
> omniout_str(ALWAYS,"glob_max_iter:=10000000;");
> omniout_str(ALWAYS,"glob_max_minutes:=3;");
> omniout_str(ALWAYS,"glob_subiter_method:=3;");
> omniout_str(ALWAYS,"#END OVERRIDE BLOCK");
> omniout_str(ALWAYS,"!");
> omniout_str(ALWAYS,"#BEGIN USER DEF BLOCK");
> omniout_str(ALWAYS,"exact_soln_y := proc(x)");
> omniout_str(ALWAYS,"return(-(0.1 * (5.0 + 2.0*x))/exp(x));");
> omniout_str(ALWAYS,"end;");
> omniout_str(ALWAYS,"#END USER DEF BLOCK");
> omniout_str(ALWAYS,"#######END OF ECHO OF PROBLEM#################");
> glob_unchanged_h_cnt := 0;
> glob_warned := false;
> glob_warned2 := false;
> glob_small_float := 1.0e-200;
> glob_smallish_float := 1.0e-64;
> glob_large_float := 1.0e100;
> glob_almost_1 := 0.99;
> #BEGIN FIRST INPUT BLOCK
> #BEGIN FIRST INPUT BLOCK
> Digits:=32;
> max_terms:=30;
> #END FIRST INPUT BLOCK
> #START OF INITS AFTER INPUT BLOCK
> glob_max_terms := max_terms;
> glob_html_log := true;
> #END OF INITS AFTER INPUT BLOCK
> array_y_init:= Array(0..(max_terms + 1),[]);
> array_norms:= Array(0..(max_terms + 1),[]);
> array_fact_1:= Array(0..(max_terms + 1),[]);
> array_pole:= Array(0..(max_terms + 1),[]);
> array_1st_rel_error:= Array(0..(max_terms + 1),[]);
> array_last_rel_error:= Array(0..(max_terms + 1),[]);
> array_type_pole:= Array(0..(max_terms + 1),[]);
> array_y:= Array(0..(max_terms + 1),[]);
> array_x:= Array(0..(max_terms + 1),[]);
> array_tmp0:= Array(0..(max_terms + 1),[]);
> array_tmp1:= Array(0..(max_terms + 1),[]);
> array_tmp2:= Array(0..(max_terms + 1),[]);
> array_tmp3:= Array(0..(max_terms + 1),[]);
> array_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[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 := 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_0D2 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_const_0D2[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_const_0D2[1] := 0.2;
> array_const_0D3 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms + 1) do # do number 2
> array_const_0D3[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_const_0D3[1] := 0.3;
> array_m1 := Array(1..(max_terms+1 + 1),[]);
> term := 1;
> while (term <= max_terms) do # do number 2
> array_m1[term] := 0.0;
> term := term + 1;
> od;# end do number 2;
> array_m1[1] := -1.0;
> #END ARRAYS DEFINED AND INITIALIZATED
> #Initing Factorial Tables
> iiif := 0;
> while (iiif <= glob_max_terms) do # do number 2
> jjjf := 0;
> while (jjjf <= glob_max_terms) do # do number 3
> array_fact_1[iiif] := 0;
> array_fact_2[iiif,jjjf] := 0;
> jjjf := jjjf + 1;
> od;# end do number 3;
> iiif := iiif + 1;
> od;# end do number 2;
> #Done Initing Factorial Tables
> #TOP SECOND INPUT BLOCK
> #BEGIN SECOND INPUT BLOCK
> #END FIRST INPUT BLOCK
> #BEGIN SECOND INPUT BLOCK
> x_start := 1.0;
> ## did poorly with x_start := -5.0;
> x_end := 5.0 ;
> array_y_init[0 + 1] := exact_soln_y(x_start);
> glob_look_poles := true;
> glob_max_iter := 1000000;
> glob_display_interval := 0.1;
> glob_max_minutes := 10;
> #END SECOND INPUT BLOCK
> #BEGIN OVERRIDE BLOCK
> glob_desired_digits_correct:=10;
> glob_display_interval:=0.001;
> glob_look_poles:=true;
> glob_max_iter:=10000000;
> glob_max_minutes:=3;
> glob_subiter_method:=3;
> #END OVERRIDE BLOCK
> #END SECOND INPUT BLOCK
> #BEGIN INITS AFTER SECOND INPUT BLOCK
> glob_last_good_h := glob_h;
> glob_max_terms := max_terms;
> glob_max_sec := convfloat(60.0) * convfloat(glob_max_minutes) + convfloat(3600.0) * convfloat(glob_max_hours);
> if (glob_h > 0.0) then # if number 1
> glob_neg_h := false;
> glob_display_interval := omniabs(glob_display_interval);
> else
> glob_neg_h := true;
> glob_display_interval := -omniabs(glob_display_interval);
> fi;# end if 1;
> chk_data();
> #AFTER INITS AFTER SECOND INPUT BLOCK
> array_y_set_initial[1,1] := true;
> array_y_set_initial[1,2] := false;
> array_y_set_initial[1,3] := false;
> array_y_set_initial[1,4] := false;
> array_y_set_initial[1,5] := false;
> array_y_set_initial[1,6] := false;
> array_y_set_initial[1,7] := false;
> array_y_set_initial[1,8] := false;
> array_y_set_initial[1,9] := false;
> array_y_set_initial[1,10] := false;
> array_y_set_initial[1,11] := false;
> array_y_set_initial[1,12] := false;
> array_y_set_initial[1,13] := false;
> array_y_set_initial[1,14] := false;
> array_y_set_initial[1,15] := false;
> array_y_set_initial[1,16] := false;
> array_y_set_initial[1,17] := false;
> array_y_set_initial[1,18] := false;
> array_y_set_initial[1,19] := false;
> array_y_set_initial[1,20] := false;
> array_y_set_initial[1,21] := false;
> array_y_set_initial[1,22] := false;
> array_y_set_initial[1,23] := false;
> array_y_set_initial[1,24] := false;
> array_y_set_initial[1,25] := false;
> array_y_set_initial[1,26] := false;
> array_y_set_initial[1,27] := false;
> array_y_set_initial[1,28] := false;
> array_y_set_initial[1,29] := false;
> array_y_set_initial[1,30] := false;
> #BEGIN OPTIMIZE CODE
> omniout_str(ALWAYS,"START of Optimize");
> #Start Series -- INITIALIZE FOR OPTIMIZE
> glob_check_sign := check_sign(x_start,x_end);
> glob_h := check_sign(x_start,x_end);
> if (glob_display_interval < glob_h) then # if number 2
> glob_h := glob_display_interval;
> fi;# end if 2;
> if (glob_max_h < glob_h) then # if number 2
> glob_h := glob_max_h;
> fi;# end if 2;
> found_h := -1.0;
> best_h := 0.0;
> min_value := glob_large_float;
> est_answer := est_size_answer();
> opt_iter := 1;
> while ((opt_iter <= 20) and (found_h < 0.0)) do # do number 2
> omniout_int(ALWAYS,"opt_iter",32,opt_iter,4,"");
> array_x[1] := x_start;
> array_x[2] := glob_h;
> glob_next_display := x_start;
> order_diff := 1;
> #Start Series array_y
> term_no := 1;
> while (term_no <= order_diff) do # do number 3
> array_y[term_no] := array_y_init[term_no] * expt(glob_h , (term_no - 1)) / factorial_1(term_no - 1);
> term_no := term_no + 1;
> od;# end do number 3;
> rows := order_diff;
> r_order := 1;
> while (r_order <= rows) do # do number 3
> term_no := 1;
> while (term_no <= (rows - r_order + 1)) do # do number 4
> it := term_no + r_order - 1;
> array_y_higher[r_order,term_no] := array_y_init[it]* expt(glob_h , (term_no - 1)) / ((factorial_1(term_no - 1)));
> term_no := term_no + 1;
> od;# end do number 4;
> r_order := r_order + 1;
> od;# end do number 3
> ;
> atomall();
> est_needed_step_err := estimated_needed_step_error(x_start,x_end,glob_h,est_answer);
> omniout_float(ALWAYS,"est_needed_step_err",32,est_needed_step_err,16,"");
> value3 := test_suggested_h();
> omniout_float(ALWAYS,"value3",32,value3,32,"");
> if ((value3 < est_needed_step_err) and (found_h < 0.0)) then # if number 2
> best_h := glob_h;
> found_h := 1.0;
> fi;# end if 2;
> omniout_float(ALWAYS,"best_h",32,best_h,32,"");
> opt_iter := opt_iter + 1;
> glob_h := glob_h * 0.5;
> od;# end do number 2;
> if (found_h > 0.0) then # if number 2
> glob_h := best_h ;
> else
> omniout_str(ALWAYS,"No increment to obtain desired accuracy found");
> fi;# end if 2;
> #END OPTIMIZE CODE
> if (glob_html_log) then # if number 2
> html_log_file := fopen("html/entry.html",WRITE,TEXT);
> fi;# end if 2;
> #BEGIN SOLUTION CODE
> if (found_h > 0.0) then # if number 2
> omniout_str(ALWAYS,"START of Soultion");
> #Start Series -- INITIALIZE FOR SOLUTION
> array_x[1] := x_start;
> array_x[2] := glob_h;
> glob_next_display := x_start;
> order_diff := 1;
> #Start Series array_y
> term_no := 1;
> while (term_no <= order_diff) do # do number 2
> array_y[term_no] := array_y_init[term_no] * expt(glob_h , (term_no - 1)) / factorial_1(term_no - 1);
> term_no := term_no + 1;
> od;# end do number 2;
> rows := order_diff;
> r_order := 1;
> while (r_order <= rows) do # do number 2
> term_no := 1;
> while (term_no <= (rows - r_order + 1)) do # do number 3
> it := term_no + r_order - 1;
> array_y_higher[r_order,term_no] := array_y_init[it]* expt(glob_h , (term_no - 1)) / ((factorial_1(term_no - 1)));
> term_no := term_no + 1;
> od;# end do number 3;
> r_order := r_order + 1;
> od;# end do number 2
> ;
> current_iter := 1;
> glob_clock_start_sec := elapsed_time_seconds();
> glob_clock_sec := elapsed_time_seconds();
> glob_current_iter := 0;
> glob_iter := 0;
> omniout_str(DEBUGL," ");
> glob_reached_optimal_h := true;
> glob_optimal_clock_start_sec := elapsed_time_seconds();
> while ((glob_current_iter < glob_max_iter) and ((glob_check_sign * array_x[1]) < (glob_check_sign * x_end )) and ((convfloat(glob_clock_sec) - convfloat(glob_orig_start_sec)) < convfloat(glob_max_sec))) do # do number 2
> #left paren 0001C
> if (reached_interval()) then # if number 3
> omniout_str(INFO," ");
> omniout_str(INFO,"TOP MAIN SOLVE Loop");
> fi;# end if 3;
> glob_iter := glob_iter + 1;
> glob_clock_sec := elapsed_time_seconds();
> glob_current_iter := glob_current_iter + 1;
> atomall();
> display_alot(current_iter);
> if (glob_look_poles) then # if number 3
> #left paren 0004C
> check_for_pole();
> fi;# end if 3;#was right paren 0004C
> if (reached_interval()) then # if number 3
> glob_next_display := glob_next_display + glob_display_interval;
> fi;# end if 3;
> array_x[1] := array_x[1] + glob_h;
> array_x[2] := glob_h;
> #Jump Series array_y;
> order_diff := 2;
> #START PART 1 SUM AND ADJUST
> #START SUM AND ADJUST EQ =1
> #sum_and_adjust array_y
> #BEFORE ADJUST SUBSERIES EQ =1
> ord := 2;
> calc_term := 1;
> #adjust_subseriesarray_y
> iii := glob_max_terms;
> while (iii >= calc_term) do # do number 3
> array_y_higher_work[2,iii] := array_y_higher[2,iii] / expt(glob_h , (calc_term - 1)) / factorial_3(iii - calc_term , iii - 1);
> iii := iii - 1;
> od;# end do number 3;
> #AFTER ADJUST SUBSERIES EQ =1
> #BEFORE SUM SUBSERIES EQ =1
> temp_sum := 0.0;
> ord := 2;
> calc_term := 1;
> #sum_subseriesarray_y
> iii := glob_max_terms;
> while (iii >= calc_term) do # do number 3
> temp_sum := temp_sum + array_y_higher_work[ord,iii];
> iii := iii - 1;
> od;# end do number 3;
> array_y_higher_work2[ord,calc_term] := temp_sum * expt(glob_h , (calc_term - 1)) / (factorial_1(calc_term - 1));
> #AFTER SUM SUBSERIES EQ =1
> #BEFORE ADJUST SUBSERIES EQ =1
> ord := 1;
> calc_term := 2;
> #adjust_subseriesarray_y
> iii := glob_max_terms;
> while (iii >= calc_term) do # do number 3
> array_y_higher_work[1,iii] := array_y_higher[1,iii] / expt(glob_h , (calc_term - 1)) / factorial_3(iii - calc_term , iii - 1);
> iii := iii - 1;
> od;# end do number 3;
> #AFTER ADJUST SUBSERIES EQ =1
> #BEFORE SUM SUBSERIES EQ =1
> temp_sum := 0.0;
> ord := 1;
> calc_term := 2;
> #sum_subseriesarray_y
> iii := glob_max_terms;
> while (iii >= calc_term) do # do number 3
> temp_sum := temp_sum + array_y_higher_work[ord,iii];
> iii := iii - 1;
> od;# end do number 3;
> array_y_higher_work2[ord,calc_term] := temp_sum * expt(glob_h , (calc_term - 1)) / (factorial_1(calc_term - 1));
> #AFTER SUM SUBSERIES EQ =1
> #BEFORE ADJUST SUBSERIES EQ =1
> ord := 1;
> calc_term := 1;
> #adjust_subseriesarray_y
> iii := glob_max_terms;
> while (iii >= calc_term) do # do number 3
> array_y_higher_work[1,iii] := array_y_higher[1,iii] / expt(glob_h , (calc_term - 1)) / factorial_3(iii - calc_term , iii - 1);
> iii := iii - 1;
> od;# end do number 3;
> #AFTER ADJUST SUBSERIES EQ =1
> #BEFORE SUM SUBSERIES EQ =1
> temp_sum := 0.0;
> ord := 1;
> calc_term := 1;
> #sum_subseriesarray_y
> iii := glob_max_terms;
> while (iii >= calc_term) do # do number 3
> temp_sum := temp_sum + array_y_higher_work[ord,iii];
> iii := iii - 1;
> od;# end do number 3;
> array_y_higher_work2[ord,calc_term] := temp_sum * expt(glob_h , (calc_term - 1)) / (factorial_1(calc_term - 1));
> #AFTER SUM SUBSERIES EQ =1
> #END SUM AND ADJUST EQ =1
> #END PART 1
> #START PART 2 MOVE TERMS to REGULAR Array
> term_no := glob_max_terms;
> while (term_no >= 1) do # do number 3
> array_y[term_no] := array_y_higher_work2[1,term_no];
> ord := 1;
> while (ord <= order_diff) do # do number 4
> array_y_higher[ord,term_no] := array_y_higher_work2[ord,term_no];
> ord := ord + 1;
> od;# end do number 4;
> term_no := term_no - 1;
> od;# end do number 3;
> #END PART 2 HEVE MOVED TERMS to REGULAR Array
> ;
> od;# end do number 2;#right paren 0001C
> omniout_str(ALWAYS,"Finished!");
> if (glob_iter >= glob_max_iter) then # if number 3
> omniout_str(ALWAYS,"Maximum Iterations Reached before Solution Completed!");
> fi;# end if 3;
> if (elapsed_time_seconds() - convfloat(glob_orig_start_sec) >= convfloat(glob_max_sec )) then # if number 3
> omniout_str(ALWAYS,"Maximum Time Reached before Solution Completed!");
> fi;# end if 3;
> glob_clock_sec := elapsed_time_seconds();
> omniout_str(INFO,"diff ( y , x , 1 ) = (0.2 * x + 0.3) / exp(x);");
> omniout_int(INFO,"Iterations ",32,glob_iter,4," ")
> ;
> prog_report(x_start,x_end);
> if (glob_html_log) then # if number 3
> logstart(html_log_file);
> logitem_str(html_log_file,"2013-01-28T13:08:00-06:00")
> ;
> logitem_str(html_log_file,"Maple")
> ;
> logitem_str(html_log_file,"div_lin_exp")
> ;
> logitem_str(html_log_file,"diff ( y , x , 1 ) = (0.2 * x + 0.3) / exp(x);")
> ;
> logitem_float(html_log_file,x_start)
> ;
> logitem_float(html_log_file,x_end)
> ;
> logitem_float(html_log_file,array_x[1])
> ;
> logitem_float(html_log_file,glob_h)
> ;
> logitem_integer(html_log_file,Digits)
> ;
> ;
> logitem_good_digits(html_log_file,array_last_rel_error[1])
> ;
> logitem_integer(html_log_file,glob_max_terms)
> ;
> logitem_float(html_log_file,array_1st_rel_error[1])
> ;
> logitem_float(html_log_file,array_last_rel_error[1])
> ;
> logitem_integer(html_log_file,glob_iter)
> ;
> logitem_pole(html_log_file,array_type_pole[1])
> ;
> if (array_type_pole[1] = 1 or array_type_pole[1] = 2) then # if number 4
> logitem_float(html_log_file,array_pole[1])
> ;
> logitem_float(html_log_file,array_pole[2])
> ;
> 0;
> else
> logitem_str(html_log_file,"NA")
> ;
> logitem_str(html_log_file,"NA")
> ;
> 0;
> fi;# end if 4;
> logitem_time(html_log_file,convfloat(glob_clock_sec))
> ;
> if (glob_percent_done < 100.0) then # if number 4
> logitem_time(html_log_file,convfloat(glob_total_exp_sec))
> ;
> 0;
> else
> logitem_str(html_log_file,"Done")
> ;
> 0;
> fi;# end if 4;
> log_revs(html_log_file," 165 | ")
> ;
> logitem_str(html_log_file,"div_lin_exp diffeq.mxt")
> ;
> logitem_str(html_log_file,"div_lin_exp maple results")
> ;
> logitem_str(html_log_file,"All Tests - All Languages")
> ;
> logend(html_log_file)
> ;
> ;
> fi;# end if 3;
> if (glob_html_log) then # if number 3
> fclose(html_log_file);
> fi;# end if 3
> ;
> ;;
> fi;# end if 2
> #END OUTFILEMAIN
> end;
main := proc()
local d1, d2, d3, d4, est_err_2, niii, done_once, term, ord, order_diff,
term_no, html_log_file, iiif, jjjf, rows, r_order, sub_iter, calc_term, iii,
temp_sum, current_iter, x_start, x_end, it, max_terms, opt_iter, tmp,
subiter, est_needed_step_err, value3, min_value, est_answer, best_h,
found_h, repeat_it;
global glob_max_terms, glob_iolevel, ALWAYS, INFO, DEBUGL, DEBUGMASSIVE,
MAX_UNCHANGED, glob_check_sign, glob_desired_digits_correct,
glob_max_value3, glob_ratio_of_radius, glob_percent_done,
glob_subiter_method, glob_total_exp_sec, glob_optimal_expect_sec,
glob_html_log, glob_good_digits, glob_max_opt_iter, glob_dump,
glob_djd_debug, glob_display_flag, glob_djd_debug2, glob_sec_in_minute,
glob_min_in_hour, glob_hours_in_day, glob_days_in_year, glob_sec_in_hour,
glob_sec_in_day, glob_sec_in_year, glob_almost_1, glob_clock_sec,
glob_clock_start_sec, glob_not_yet_finished, glob_initial_pass,
glob_not_yet_start_msg, glob_reached_optimal_h, glob_optimal_done,
glob_disp_incr, glob_h, glob_max_h, glob_large_float, glob_last_good_h,
glob_look_poles, glob_neg_h, glob_display_interval, glob_next_display,
glob_dump_analytic, glob_abserr, glob_relerr, glob_max_hours, glob_max_iter,
glob_max_rel_trunc_err, glob_max_trunc_err, glob_no_eqs,
glob_optimal_clock_start_sec, glob_optimal_start, glob_small_float,
glob_smallish_float, glob_unchanged_h_cnt, glob_warned, glob_warned2,
glob_max_sec, glob_orig_start_sec, glob_start, glob_curr_iter_when_opt,
glob_current_iter, glob_iter, glob_normmax, glob_max_minutes, array_const_1,
array_const_0D0, array_const_0D2, array_const_0D3, array_y_init,
array_norms, array_fact_1, array_pole, array_1st_rel_error,
array_last_rel_error, array_type_pole, array_y, array_x, array_tmp0,
array_tmp1, array_tmp2, array_tmp3, array_tmp4, array_tmp5, array_m1,
array_y_higher, array_y_higher_work, array_y_higher_work2,
array_y_set_initial, array_poles, array_real_pole, array_complex_pole,
array_fact_2, glob_last;
glob_last;
ALWAYS := 1;
INFO := 2;
DEBUGL := 3;
DEBUGMASSIVE := 4;
glob_iolevel := INFO;
glob_max_terms := 30;
glob_iolevel := 5;
ALWAYS := 1;
INFO := 2;
DEBUGL := 3;
DEBUGMASSIVE := 4;
MAX_UNCHANGED := 10;
glob_check_sign := 1.0;
glob_desired_digits_correct := 8.0;
glob_max_value3 := 0.;
glob_ratio_of_radius := 0.01;
glob_percent_done := 0.;
glob_subiter_method := 3;
glob_total_exp_sec := 0.1;
glob_optimal_expect_sec := 0.1;
glob_html_log := true;
glob_good_digits := 0;
glob_max_opt_iter := 10;
glob_dump := false;
glob_djd_debug := true;
glob_display_flag := true;
glob_djd_debug2 := true;
glob_sec_in_minute := 60;
glob_min_in_hour := 60;
glob_hours_in_day := 24;
glob_days_in_year := 365;
glob_sec_in_hour := 3600;
glob_sec_in_day := 86400;
glob_sec_in_year := 31536000;
glob_almost_1 := 0.9990;
glob_clock_sec := 0.;
glob_clock_start_sec := 0.;
glob_not_yet_finished := true;
glob_initial_pass := true;
glob_not_yet_start_msg := true;
glob_reached_optimal_h := false;
glob_optimal_done := false;
glob_disp_incr := 0.1;
glob_h := 0.1;
glob_max_h := 0.1;
glob_large_float := 0.90*10^101;
glob_last_good_h := 0.1;
glob_look_poles := false;
glob_neg_h := false;
glob_display_interval := 0.;
glob_next_display := 0.;
glob_dump_analytic := false;
glob_abserr := 0.1*10^(-10);
glob_relerr := 0.1*10^(-10);
glob_max_hours := 0.;
glob_max_iter := 1000;
glob_max_rel_trunc_err := 0.1*10^(-10);
glob_max_trunc_err := 0.1*10^(-10);
glob_no_eqs := 0;
glob_optimal_clock_start_sec := 0.;
glob_optimal_start := 0.;
glob_small_float := 0.1*10^(-200);
glob_smallish_float := 0.1*10^(-100);
glob_unchanged_h_cnt := 0;
glob_warned := false;
glob_warned2 := false;
glob_max_sec := 10000.0;
glob_orig_start_sec := 0.;
glob_start := 0;
glob_curr_iter_when_opt := 0;
glob_current_iter := 0;
glob_iter := 0;
glob_normmax := 0.;
glob_max_minutes := 0.;
glob_orig_start_sec := elapsed_time_seconds();
MAX_UNCHANGED := 10;
glob_curr_iter_when_opt := 0;
glob_display_flag := true;
glob_no_eqs := 1;
glob_iter := -1;
opt_iter := -1;
glob_max_iter := 50000;
glob_max_hours := 0.;
glob_max_minutes := 15.0;
omniout_str(ALWAYS, "##############ECHO OF PROBLEM#################");
omniout_str(ALWAYS,
"##############temp/div_lin_exppostode.ode#################");
omniout_str(ALWAYS, "diff ( y , x , 1 ) = (0.2 * x + 0.3) / exp(x);")
;
omniout_str(ALWAYS, "!");
omniout_str(ALWAYS, "#BEGIN FIRST INPUT BLOCK");
omniout_str(ALWAYS, "Digits:=32;");
omniout_str(ALWAYS, "max_terms:=30;");
omniout_str(ALWAYS, "!");
omniout_str(ALWAYS, "#END FIRST INPUT BLOCK");
omniout_str(ALWAYS, "#BEGIN SECOND INPUT BLOCK");
omniout_str(ALWAYS, "x_start := 1.0;");
omniout_str(ALWAYS, "## did poorly with x_start := -5.0;");
omniout_str(ALWAYS, "x_end := 5.0 ;");
omniout_str(ALWAYS, "array_y_init[0 + 1] := exact_soln_y(x_start);");
omniout_str(ALWAYS, "glob_look_poles := true;");
omniout_str(ALWAYS, "glob_max_iter := 1000000;");
omniout_str(ALWAYS, "glob_display_interval := 0.1;");
omniout_str(ALWAYS, "glob_max_minutes := 10;");
omniout_str(ALWAYS, "#END SECOND INPUT BLOCK");
omniout_str(ALWAYS, "#BEGIN OVERRIDE BLOCK");
omniout_str(ALWAYS, "glob_desired_digits_correct:=10;");
omniout_str(ALWAYS, "glob_display_interval:=0.001;");
omniout_str(ALWAYS, "glob_look_poles:=true;");
omniout_str(ALWAYS, "glob_max_iter:=10000000;");
omniout_str(ALWAYS, "glob_max_minutes:=3;");
omniout_str(ALWAYS, "glob_subiter_method:=3;");
omniout_str(ALWAYS, "#END OVERRIDE BLOCK");
omniout_str(ALWAYS, "!");
omniout_str(ALWAYS, "#BEGIN USER DEF BLOCK");
omniout_str(ALWAYS, "exact_soln_y := proc(x)");
omniout_str(ALWAYS, "return(-(0.1 * (5.0 + 2.0*x))/exp(x));");
omniout_str(ALWAYS, "end;");
omniout_str(ALWAYS, "#END USER DEF BLOCK");
omniout_str(ALWAYS, "#######END OF ECHO OF PROBLEM#################");
glob_unchanged_h_cnt := 0;
glob_warned := false;
glob_warned2 := false;
glob_small_float := 0.10*10^(-199);
glob_smallish_float := 0.10*10^(-63);
glob_large_float := 0.10*10^101;
glob_almost_1 := 0.99;
Digits := 32;
max_terms := 30;
glob_max_terms := max_terms;
glob_html_log := true;
array_y_init := Array(0 .. max_terms + 1, []);
array_norms := Array(0 .. max_terms + 1, []);
array_fact_1 := Array(0 .. max_terms + 1, []);
array_pole := Array(0 .. max_terms + 1, []);
array_1st_rel_error := Array(0 .. max_terms + 1, []);
array_last_rel_error := Array(0 .. max_terms + 1, []);
array_type_pole := Array(0 .. max_terms + 1, []);
array_y := Array(0 .. max_terms + 1, []);
array_x := Array(0 .. max_terms + 1, []);
array_tmp0 := Array(0 .. max_terms + 1, []);
array_tmp1 := Array(0 .. max_terms + 1, []);
array_tmp2 := Array(0 .. max_terms + 1, []);
array_tmp3 := Array(0 .. max_terms + 1, []);
array_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[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 := 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_0D2 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do
array_const_0D2[term] := 0.; term := term + 1
end do;
array_const_0D2[1] := 0.2;
array_const_0D3 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms + 1 do
array_const_0D3[term] := 0.; term := term + 1
end do;
array_const_0D3[1] := 0.3;
array_m1 := Array(1 .. max_terms + 2, []);
term := 1;
while term <= max_terms do array_m1[term] := 0.; term := term + 1
end do;
array_m1[1] := -1.0;
iiif := 0;
while iiif <= glob_max_terms do
jjjf := 0;
while jjjf <= glob_max_terms do
array_fact_1[iiif] := 0;
array_fact_2[iiif, jjjf] := 0;
jjjf := jjjf + 1
end do;
iiif := iiif + 1
end do;
x_start := 1.0;
x_end := 5.0;
array_y_init[1] := exact_soln_y(x_start);
glob_look_poles := true;
glob_max_iter := 1000000;
glob_display_interval := 0.1;
glob_max_minutes := 10;
glob_desired_digits_correct := 10;
glob_display_interval := 0.001;
glob_look_poles := true;
glob_max_iter := 10000000;
glob_max_minutes := 3;
glob_subiter_method := 3;
glob_last_good_h := glob_h;
glob_max_terms := max_terms;
glob_max_sec := convfloat(60.0)*convfloat(glob_max_minutes)
+ convfloat(3600.0)*convfloat(glob_max_hours);
if 0. < glob_h then
glob_neg_h := false;
glob_display_interval := omniabs(glob_display_interval)
else
glob_neg_h := true;
glob_display_interval := -omniabs(glob_display_interval)
end if;
chk_data();
array_y_set_initial[1, 1] := true;
array_y_set_initial[1, 2] := false;
array_y_set_initial[1, 3] := false;
array_y_set_initial[1, 4] := false;
array_y_set_initial[1, 5] := false;
array_y_set_initial[1, 6] := false;
array_y_set_initial[1, 7] := false;
array_y_set_initial[1, 8] := false;
array_y_set_initial[1, 9] := false;
array_y_set_initial[1, 10] := false;
array_y_set_initial[1, 11] := false;
array_y_set_initial[1, 12] := false;
array_y_set_initial[1, 13] := false;
array_y_set_initial[1, 14] := false;
array_y_set_initial[1, 15] := false;
array_y_set_initial[1, 16] := false;
array_y_set_initial[1, 17] := false;
array_y_set_initial[1, 18] := false;
array_y_set_initial[1, 19] := false;
array_y_set_initial[1, 20] := false;
array_y_set_initial[1, 21] := false;
array_y_set_initial[1, 22] := false;
array_y_set_initial[1, 23] := false;
array_y_set_initial[1, 24] := false;
array_y_set_initial[1, 25] := false;
array_y_set_initial[1, 26] := false;
array_y_set_initial[1, 27] := false;
array_y_set_initial[1, 28] := false;
array_y_set_initial[1, 29] := false;
array_y_set_initial[1, 30] := false;
omniout_str(ALWAYS, "START of Optimize");
glob_check_sign := check_sign(x_start, x_end);
glob_h := check_sign(x_start, x_end);
if glob_display_interval < glob_h then glob_h := glob_display_interval
end if;
if glob_max_h < glob_h then glob_h := glob_max_h end if;
found_h := -1.0;
best_h := 0.;
min_value := glob_large_float;
est_answer := est_size_answer();
opt_iter := 1;
while opt_iter <= 20 and found_h < 0. do
omniout_int(ALWAYS, "opt_iter", 32, opt_iter, 4, "");
array_x[1] := x_start;
array_x[2] := glob_h;
glob_next_display := x_start;
order_diff := 1;
term_no := 1;
while term_no <= order_diff do
array_y[term_no] := array_y_init[term_no]*
expt(glob_h, term_no - 1)/factorial_1(term_no - 1);
term_no := term_no + 1
end do;
rows := order_diff;
r_order := 1;
while r_order <= rows do
term_no := 1;
while term_no <= rows - r_order + 1 do
it := term_no + r_order - 1;
array_y_higher[r_order, term_no] := array_y_init[it]*
expt(glob_h, term_no - 1)/factorial_1(term_no - 1);
term_no := term_no + 1
end do;
r_order := r_order + 1
end do;
atomall();
est_needed_step_err :=
estimated_needed_step_error(x_start, x_end, glob_h, est_answer)
;
omniout_float(ALWAYS, "est_needed_step_err", 32,
est_needed_step_err, 16, "");
value3 := test_suggested_h();
omniout_float(ALWAYS, "value3", 32, value3, 32, "");
if value3 < est_needed_step_err and found_h < 0. then
best_h := glob_h; found_h := 1.0
end if;
omniout_float(ALWAYS, "best_h", 32, best_h, 32, "");
opt_iter := opt_iter + 1;
glob_h := glob_h*0.5
end do;
if 0. < found_h then glob_h := best_h
else omniout_str(ALWAYS,
"No increment to obtain desired accuracy found")
end if;
if glob_html_log then
html_log_file := fopen("html/entry.html", WRITE, TEXT)
end if;
if 0. < found_h then
omniout_str(ALWAYS, "START of Soultion");
array_x[1] := x_start;
array_x[2] := glob_h;
glob_next_display := x_start;
order_diff := 1;
term_no := 1;
while term_no <= order_diff do
array_y[term_no] := array_y_init[term_no]*
expt(glob_h, term_no - 1)/factorial_1(term_no - 1);
term_no := term_no + 1
end do;
rows := order_diff;
r_order := 1;
while r_order <= rows do
term_no := 1;
while term_no <= rows - r_order + 1 do
it := term_no + r_order - 1;
array_y_higher[r_order, term_no] := array_y_init[it]*
expt(glob_h, term_no - 1)/factorial_1(term_no - 1);
term_no := term_no + 1
end do;
r_order := r_order + 1
end do;
current_iter := 1;
glob_clock_start_sec := elapsed_time_seconds();
glob_clock_sec := elapsed_time_seconds();
glob_current_iter := 0;
glob_iter := 0;
omniout_str(DEBUGL, " ");
glob_reached_optimal_h := true;
glob_optimal_clock_start_sec := elapsed_time_seconds();
while glob_current_iter < glob_max_iter and
glob_check_sign*array_x[1] < glob_check_sign*x_end and
convfloat(glob_clock_sec) - convfloat(glob_orig_start_sec) <
convfloat(glob_max_sec) do
if reached_interval() then
omniout_str(INFO, " ");
omniout_str(INFO, "TOP MAIN SOLVE Loop")
end if;
glob_iter := glob_iter + 1;
glob_clock_sec := elapsed_time_seconds();
glob_current_iter := glob_current_iter + 1;
atomall();
display_alot(current_iter);
if glob_look_poles then check_for_pole() end if;
if reached_interval() then glob_next_display :=
glob_next_display + glob_display_interval
end if;
array_x[1] := array_x[1] + glob_h;
array_x[2] := glob_h;
order_diff := 2;
ord := 2;
calc_term := 1;
iii := glob_max_terms;
while calc_term <= iii do
array_y_higher_work[2, iii] := array_y_higher[2, iii]/(
expt(glob_h, calc_term - 1)*
factorial_3(iii - calc_term, iii - 1));
iii := iii - 1
end do;
temp_sum := 0.;
ord := 2;
calc_term := 1;
iii := glob_max_terms;
while calc_term <= iii do
temp_sum := temp_sum + array_y_higher_work[ord, iii];
iii := iii - 1
end do;
array_y_higher_work2[ord, calc_term] := temp_sum*
expt(glob_h, calc_term - 1)/factorial_1(calc_term - 1);
ord := 1;
calc_term := 2;
iii := glob_max_terms;
while calc_term <= iii do
array_y_higher_work[1, iii] := array_y_higher[1, iii]/(
expt(glob_h, calc_term - 1)*
factorial_3(iii - calc_term, iii - 1));
iii := iii - 1
end do;
temp_sum := 0.;
ord := 1;
calc_term := 2;
iii := glob_max_terms;
while calc_term <= iii do
temp_sum := temp_sum + array_y_higher_work[ord, iii];
iii := iii - 1
end do;
array_y_higher_work2[ord, calc_term] := temp_sum*
expt(glob_h, calc_term - 1)/factorial_1(calc_term - 1);
ord := 1;
calc_term := 1;
iii := glob_max_terms;
while calc_term <= iii do
array_y_higher_work[1, iii] := array_y_higher[1, iii]/(
expt(glob_h, calc_term - 1)*
factorial_3(iii - calc_term, iii - 1));
iii := iii - 1
end do;
temp_sum := 0.;
ord := 1;
calc_term := 1;
iii := glob_max_terms;
while calc_term <= iii do
temp_sum := temp_sum + array_y_higher_work[ord, iii];
iii := iii - 1
end do;
array_y_higher_work2[ord, calc_term] := temp_sum*
expt(glob_h, calc_term - 1)/factorial_1(calc_term - 1);
term_no := glob_max_terms;
while 1 <= term_no do
array_y[term_no] := array_y_higher_work2[1, term_no];
ord := 1;
while ord <= order_diff do
array_y_higher[ord, term_no] :=
array_y_higher_work2[ord, term_no];
ord := ord + 1
end do;
term_no := term_no - 1
end do
end do;
omniout_str(ALWAYS, "Finished!");
if glob_max_iter <= glob_iter then omniout_str(ALWAYS,
"Maximum Iterations Reached before Solution Completed!")
end if;
if convfloat(glob_max_sec) <=
elapsed_time_seconds() - convfloat(glob_orig_start_sec) then
omniout_str(ALWAYS,
"Maximum Time Reached before Solution Completed!")
end if;
glob_clock_sec := elapsed_time_seconds();
omniout_str(INFO,
"diff ( y , x , 1 ) = (0.2 * x + 0.3) / exp(x);");
omniout_int(INFO, "Iterations ", 32,
glob_iter, 4, " ");
prog_report(x_start, x_end);
if glob_html_log then
logstart(html_log_file);
logitem_str(html_log_file, "2013-01-28T13:08:00-06:00");
logitem_str(html_log_file, "Maple");
logitem_str(html_log_file,
"div_lin_exp");
logitem_str(html_log_file,
"diff ( y , x , 1 ) = (0.2 * x + 0.3) / exp(x);");
logitem_float(html_log_file, x_start);
logitem_float(html_log_file, x_end);
logitem_float(html_log_file, array_x[1]);
logitem_float(html_log_file, glob_h);
logitem_integer(html_log_file, Digits);
logitem_good_digits(html_log_file, array_last_rel_error[1]);
logitem_integer(html_log_file, glob_max_terms);
logitem_float(html_log_file, array_1st_rel_error[1]);
logitem_float(html_log_file, array_last_rel_error[1]);
logitem_integer(html_log_file, glob_iter);
logitem_pole(html_log_file, array_type_pole[1]);
if array_type_pole[1] = 1 or array_type_pole[1] = 2 then
logitem_float(html_log_file, array_pole[1]);
logitem_float(html_log_file, array_pole[2]);
0
else
logitem_str(html_log_file, "NA");
logitem_str(html_log_file, "NA");
0
end if;
logitem_time(html_log_file, convfloat(glob_clock_sec));
if glob_percent_done < 100.0 then
logitem_time(html_log_file, convfloat(glob_total_exp_sec));
0
else logitem_str(html_log_file, "Done"); 0
end if;
log_revs(html_log_file, " 165 | ");
logitem_str(html_log_file, "div_lin_exp diffeq.mxt");
logitem_str(html_log_file, "div_lin_exp maple results");
logitem_str(html_log_file, "All Tests - All Languages");
logend(html_log_file)
end if;
if glob_html_log then fclose(html_log_file) end if
end if
end proc
> # End Function number 12
> main();
##############ECHO OF PROBLEM#################
##############temp/div_lin_exppostode.ode#################
diff ( y , x , 1 ) = (0.2 * x + 0.3) / exp(x);
!
#BEGIN FIRST INPUT BLOCK
Digits:=32;
max_terms:=30;
!
#END FIRST INPUT BLOCK
#BEGIN SECOND INPUT BLOCK
x_start := 1.0;
## did poorly with x_start := -5.0;
x_end := 5.0 ;
array_y_init[0 + 1] := exact_soln_y(x_start);
glob_look_poles := true;
glob_max_iter := 1000000;
glob_display_interval := 0.1;
glob_max_minutes := 10;
#END SECOND INPUT BLOCK
#BEGIN OVERRIDE BLOCK
glob_desired_digits_correct:=10;
glob_display_interval:=0.001;
glob_look_poles:=true;
glob_max_iter:=10000000;
glob_max_minutes:=3;
glob_subiter_method:=3;
#END OVERRIDE BLOCK
!
#BEGIN USER DEF BLOCK
exact_soln_y := proc(x)
return(-(0.1 * (5.0 + 2.0*x))/exp(x));
end;
#END USER DEF BLOCK
#######END OF ECHO OF PROBLEM#################
START of Optimize
min_size = 0
min_size = 1
opt_iter = 1
glob_desired_digits_correct = 10
desired_abs_gbl_error = 1.0000000000000000000000000000000e-10
range = 4
estimated_steps = 4000
step_error = 2.5000000000000000000000000000000e-14
est_needed_step_err = 2.5000000000000000000000000000000e-14
hn_div_ho = 0.5
hn_div_ho_2 = 0.25
hn_div_ho_3 = 0.125
value3 = 4.1047868013534654240742163402740e-105
max_value3 = 4.1047868013534654240742163402740e-105
value3 = 4.1047868013534654240742163402740e-105
best_h = 0.001
START of Soultion
TOP MAIN SOLVE Loop
x[1] = 1
y[1] (analytic) = -0.25751560882000962511686663911302
y[1] (numeric) = -0.25751560882000962511686663911302
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.986e+10
Order of pole = 1.274e+20
TOP MAIN SOLVE Loop
x[1] = 1.001
y[1] (analytic) = -0.25733172427520722374133137903419
y[1] (numeric) = -0.25733172427520722374133137903419
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.002
y[1] (analytic) = -0.25714795005742779762240530126362
y[1] (numeric) = -0.25714795005742779762240530126362
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.003
y[1] (analytic) = -0.25696428612982835854369633499744
y[1] (numeric) = -0.25696428612982835854369633499743
absolute error = 1e-32
relative error = 3.8915913766116162907234131535226e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.973e+10
Order of pole = 1.261e+20
TOP MAIN SOLVE Loop
x[1] = 1.004
y[1] (analytic) = -0.25678073245552935067425276445499
y[1] (numeric) = -0.25678073245552935067425276445498
absolute error = 1e-32
relative error = 3.8943731892858639790831016430176e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.005
y[1] (analytic) = -0.25659728899761476047340363047856
y[1] (numeric) = -0.25659728899761476047340363047856
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.006
y[1] (analytic) = -0.25641395571913222641243038781158
y[1] (numeric) = -0.25641395571913222641243038781158
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=3.8MB, alloc=2.8MB, time=0.14
x[1] = 1.007
y[1] (analytic) = -0.25623073258309314851332617743647
y[1] (numeric) = -0.25623073258309314851332617743648
absolute error = 1e-32
relative error = 3.9027324705310658674340782467406e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.270e+10
Order of pole = 1.524e+20
TOP MAIN SOLVE Loop
x[1] = 1.008
y[1] (analytic) = -0.25604761955247279770489874387692
y[1] (numeric) = -0.25604761955247279770489874387692
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.727e+10
Order of pole = 6.449e+20
TOP MAIN SOLVE Loop
x[1] = 1.009
y[1] (analytic) = -0.25586461659021042499647269829443
y[1] (numeric) = -0.25586461659021042499647269829443
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.641e+10
Order of pole = 9.942e+19
TOP MAIN SOLVE Loop
x[1] = 1.01
y[1] (analytic) = -0.25568172365920937046944649953742
y[1] (numeric) = -0.25568172365920937046944649953742
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.338e+10
Order of pole = 1.588e+20
TOP MAIN SOLVE Loop
x[1] = 1.011
y[1] (analytic) = -0.25549894072233717208695919702998
y[1] (numeric) = -0.25549894072233717208695919702998
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.012
y[1] (analytic) = -0.25531626774242567432192165151808
y[1] (numeric) = -0.25531626774242567432192165151807
absolute error = 1e-32
relative error = 3.9167108654778087233025402812489e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.128e+10
Order of pole = 1.393e+20
TOP MAIN SOLVE Loop
x[1] = 1.013
y[1] (analytic) = -0.25513370468227113660366662222193
y[1] (numeric) = -0.25513370468227113660366662222193
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.102e+10
Order of pole = 7.179e+20
TOP MAIN SOLVE Loop
x[1] = 1.014
y[1] (analytic) = -0.25495125150463434158347178187465
y[1] (numeric) = -0.25495125150463434158347178187465
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.015
y[1] (analytic) = -0.25476890817224070321920939445778
y[1] (numeric) = -0.25476890817224070321920939445778
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.782e+10
Order of pole = 2.035e+20
TOP MAIN SOLVE Loop
x[1] = 1.016
y[1] (analytic) = -0.25458667464778037467937606417491
y[1] (numeric) = -0.25458667464778037467937606417491
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.017
y[1] (analytic) = -0.25440455089390835606675563833288
y[1] (numeric) = -0.25440455089390835606675563833288
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.018
y[1] (analytic) = -0.25422253687324460196196802132751
y[1] (numeric) = -0.25422253687324460196196802132751
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.195e+10
Order of pole = 1.451e+20
TOP MAIN SOLVE Loop
x[1] = 1.019
y[1] (analytic) = -0.25404063254837412878715633185551
y[1] (numeric) = -0.25404063254837412878715633185552
absolute error = 1e-32
relative error = 3.9363781689906678038927288710408e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.02
y[1] (analytic) = -0.25385883788184712199006451079643
y[1] (numeric) = -0.25385883788184712199006451079644
absolute error = 1e-32
relative error = 3.9391971079038322681806815016270e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=7.6MB, alloc=3.8MB, time=0.29
x[1] = 1.021
y[1] (analytic) = -0.25367715283617904304875716292744
y[1] (numeric) = -0.25367715283617904304875716292745
absolute error = 1e-32
relative error = 3.9420183836807141395739573764152e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.813e+10
Order of pole = 4.670e+19
TOP MAIN SOLVE Loop
x[1] = 1.022
y[1] (analytic) = -0.25349557737385073629723309174945
y[1] (numeric) = -0.25349557737385073629723309174947
absolute error = 2e-32
relative error = 7.8896839965394576834815036034021e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.023
y[1] (analytic) = -0.25331411145730853557218366321406
y[1] (numeric) = -0.25331411145730853557218366321408
absolute error = 2e-32
relative error = 7.8953359072420387129900756457976e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.024
y[1] (analytic) = -0.25313275504896437068114681104776
y[1] (numeric) = -0.25313275504896437068114681104777
absolute error = 1e-32
relative error = 3.9504962516864577132972903354384e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.025
y[1] (analytic) = -0.25295150811119587369230717367165
y[1] (numeric) = -0.25295150811119587369230717367166
absolute error = 1e-32
relative error = 3.9533268944196464801613754854993e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.026
y[1] (analytic) = -0.25277037060634648504619253041111
y[1] (numeric) = -0.25277037060634648504619253041112
absolute error = 1e-32
relative error = 3.9561598837759202559687561062260e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.440e+10
Order of pole = 8.440e+19
TOP MAIN SOLVE Loop
x[1] = 1.027
y[1] (analytic) = -0.25258934249672555948951638278005
y[1] (numeric) = -0.25258934249672555948951638278006
absolute error = 1e-32
relative error = 3.9589952217123471641911652681250e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.028
y[1] (analytic) = -0.25240842374460847183141620510857
y[1] (numeric) = -0.25240842374460847183141620510858
absolute error = 1e-32
relative error = 3.9618329101877303480229013559339e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.029
y[1] (analytic) = -0.2522276143122367225223365676596
y[1] (numeric) = -0.25222761431223672252233656765962
absolute error = 2e-32
relative error = 7.9293459023252189338477988367949e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.03
y[1] (analytic) = -0.25204691416181804305580601464985
y[1] (numeric) = -0.25204691416181804305580601464987
absolute error = 2e-32
relative error = 7.9350306931985243891494697441462e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.073e+10
Order of pole = 6.085e+19
TOP MAIN SOLVE Loop
x[1] = 1.031
y[1] (analytic) = -0.2518663232555265011933562592522
y[1] (numeric) = -0.25186632325552650119335625925221
absolute error = 1e-32
relative error = 3.9703600984617057182447169755302e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.456e+10
Order of pole = 8.540e+19
TOP MAIN SOLVE Loop
x[1] = 1.032
y[1] (analytic) = -0.25168584155550260601283193771033
y[1] (numeric) = -0.25168584155550260601283193771036
absolute error = 3e-32
relative error = 1.1919621626147094718722692478292e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.694e+10
Order of pole = 3.119e+20
TOP MAIN SOLVE Loop
x[1] = 1.033
y[1] (analytic) = -0.25150546902385341278033884514124
y[1] (numeric) = -0.25150546902385341278033884514126
absolute error = 2e-32
relative error = 7.9521133586574809535449759353183e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.206e+10
Order of pole = 5.450e+20
TOP MAIN SOLVE Loop
x[1] = 1.034
y[1] (analytic) = -0.25132520562265262764607825643646
y[1] (numeric) = -0.25132520562265262764607825643648
absolute error = 2e-32
relative error = 7.9578170245401543364636940698413e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.035
y[1] (analytic) = -0.25114505131394071216431461689962
y[1] (numeric) = -0.25114505131394071216431461689963
absolute error = 1e-32
relative error = 3.9817627095106985775598671970049e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.616e+10
Order of pole = 3.014e+20
TOP MAIN SOLVE Loop
memory used=11.4MB, alloc=4.0MB, time=0.46
x[1] = 1.036
y[1] (analytic) = -0.25096500605972498763772356887291
y[1] (numeric) = -0.25096500605972498763772356887293
absolute error = 2e-32
relative error = 7.9692385460466840000605170025929e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.755e+10
Order of pole = 1.994e+20
TOP MAIN SOLVE Loop
x[1] = 1.037
y[1] (analytic) = -0.25078506982197973928636696261096
y[1] (numeric) = -0.25078506982197973928636696261098
absolute error = 2e-32
relative error = 7.9749564095649865409077891140488e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.785e+10
Order of pole = 4.503e+19
TOP MAIN SOLVE Loop
x[1] = 1.038
y[1] (analytic) = -0.25060524256264632024154118205428
y[1] (numeric) = -0.2506052425626463202415411820543
absolute error = 2e-32
relative error = 7.9806790135287765449421086744964e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.147e+10
Order of pole = 7.218e+20
TOP MAIN SOLVE Loop
x[1] = 1.039
y[1] (analytic) = -0.25042552424363325536474479893759
y[1] (numeric) = -0.25042552424363325536474479893761
absolute error = 2e-32
relative error = 7.9864063618940288985321224352659e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.04
y[1] (analytic) = -0.25024591482681634489201125183874
y[1] (numeric) = -0.25024591482681634489201125183876
absolute error = 2e-32
relative error = 7.9921384586202246314109774214162e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.041
y[1] (analytic) = -0.25006641427403876790385193033239
y[1] (numeric) = -0.25006641427403876790385193033241
absolute error = 2e-32
relative error = 7.9978753076703539438022073903585e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.042
y[1] (analytic) = -0.2498870225471111856210547283579
y[1] (numeric) = -0.24988702254711118562105472835793
absolute error = 3e-32
relative error = 1.2005425369516378854596157843951e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.465e+10
Order of pole = 8.581e+19
TOP MAIN SOLVE Loop
x[1] = 1.043
y[1] (analytic) = -0.24970773960781184452658281524321
y[1] (numeric) = -0.24970773960781184452658281524324
absolute error = 3e-32
relative error = 1.2014044917917907214782392386431e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.582e+10
Order of pole = 9.405e+19
TOP MAIN SOLVE Loop
x[1] = 1.044
y[1] (analytic) = -0.24952856541788667931381805754432
y[1] (numeric) = -0.24952856541788667931381805754435
absolute error = 3e-32
relative error = 1.2022671612670419850731929128276e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.045
y[1] (analytic) = -0.24934949993904941566139320996452
y[1] (numeric) = -0.24934949993904941566139320996455
absolute error = 3e-32
relative error = 1.2031305459739502578218095050003e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.983e+10
Order of pole = 1.255e+20
TOP MAIN SOLVE Loop
x[1] = 1.046
y[1] (analytic) = -0.24917054313298167283485667910638
y[1] (numeric) = -0.24917054313298167283485667910641
absolute error = 3e-32
relative error = 1.2039946465096027736430348705314e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.266e+10
Order of pole = 1.504e+20
TOP MAIN SOLVE Loop
x[1] = 1.047
y[1] (analytic) = -0.24899169496133306611541334968396
y[1] (numeric) = -0.24899169496133306611541334968399
absolute error = 3e-32
relative error = 1.2048594634716158754382370679120e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.474e+11
Order of pole = 2.822e+22
TOP MAIN SOLVE Loop
x[1] = 1.048
y[1] (analytic) = -0.24881295538572130905598464908097
y[1] (numeric) = -0.24881295538572130905598464908099
absolute error = 2e-32
relative error = 8.0381666497209031477460440677223e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.049
y[1] (analytic) = -0.24863432436773231556483071278321
y[1] (numeric) = -0.24863432436773231556483071278323
absolute error = 2e-32
relative error = 8.0439416604522499754840159072195e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.783e+10
Order of pole = 2.017e+20
TOP MAIN SOLVE Loop
x[1] = 1.05
y[1] (analytic) = -0.24845580186892030181697720023953
y[1] (numeric) = -0.24845580186892030181697720023956
absolute error = 3e-32
relative error = 1.2074582188999283619144981195418e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.380e+10
Order of pole = 1.609e+20
TOP MAIN SOLVE Loop
memory used=15.2MB, alloc=4.1MB, time=0.63
x[1] = 1.051
y[1] (analytic) = -0.2482773878508078879936889981144
y[1] (numeric) = -0.24827738785080788799368899811442
absolute error = 2e-32
relative error = 8.0555060503609694851992309252815e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.052
y[1] (analytic) = -0.2480990822748861998502327356865
y[1] (numeric) = -0.24809908227488619985023273568652
absolute error = 2e-32
relative error = 8.0612954375383828760198908820180e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.045e+10
Order of pole = 5.888e+19
TOP MAIN SOLVE Loop
x[1] = 1.053
y[1] (analytic) = -0.24792088510261497011216972532192
y[1] (numeric) = -0.24792088510261497011216972532193
absolute error = 1e-32
relative error = 4.0335448124352166604514299057934e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.329e+11
Order of pole = 2.485e+21
TOP MAIN SOLVE Loop
x[1] = 1.054
y[1] (analytic) = -0.24774279629542263970042062950495
y[1] (numeric) = -0.24774279629542263970042062950496
absolute error = 1e-32
relative error = 4.0364443081830035028459069580526e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.780e+10
Order of pole = 1.087e+20
TOP MAIN SOLVE Loop
x[1] = 1.055
y[1] (analytic) = -0.24756481581470645878534284484676
y[1] (numeric) = -0.24756481581470645878534284484677
absolute error = 1e-32
relative error = 4.0393462080187709834978942875821e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.056
y[1] (analytic) = -0.24738694362183258767006128280881
y[1] (numeric) = -0.24738694362183258767006128280882
absolute error = 1e-32
relative error = 4.0422505139505155811700043577684e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.057
y[1] (analytic) = -0.24720917967813619750329291657577
y[1] (numeric) = -0.24720917967813619750329291657578
absolute error = 1e-32
relative error = 4.0451572279880127716020127157040e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.914e+10
Order of pole = 2.154e+20
TOP MAIN SOLVE Loop
x[1] = 1.058
y[1] (analytic) = -0.24703152394492157082190515358993
y[1] (numeric) = -0.24703152394492157082190515358995
absolute error = 2e-32
relative error = 8.0961327042856371309495462244003e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.046e+10
Order of pole = 5.137e+20
TOP MAIN SOLVE Loop
x[1] = 1.059
y[1] (analytic) = -0.24685397638346220192344778371592
y[1] (numeric) = -0.24685397638346220192344778371594
absolute error = 2e-32
relative error = 8.1019557768565420956403489358990e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.06
y[1] (analytic) = -0.24667653695500089706889794384017
y[1] (numeric) = -0.24667653695500089706889794384019
absolute error = 2e-32
relative error = 8.1077836777189838377566721486560e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.061
y[1] (analytic) = -0.2464992056207498745158572309241
y[1] (numeric) = -0.24649920562074987451585723092411
absolute error = 1e-32
relative error = 4.0568082054533880364032387701787e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.191e+10
Order of pole = 1.429e+20
TOP MAIN SOLVE Loop
x[1] = 1.062
y[1] (analytic) = -0.2463219823418908643824397871219
y[1] (numeric) = -0.24632198234189086438243978712191
absolute error = 1e-32
relative error = 4.0597269902286529594179911894033e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.063
y[1] (analytic) = -0.24614486707957520834208987254417
y[1] (numeric) = -0.24614486707957520834208987254418
absolute error = 1e-32
relative error = 4.0626481952057684934209315282875e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.064
y[1] (analytic) = -0.24596785979492395914956713359526
y[1] (numeric) = -0.24596785979492395914956713359527
absolute error = 1e-32
relative error = 4.0655718224070062370437666362271e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.065
y[1] (analytic) = -0.24579096044902797999833746753647
y[1] (numeric) = -0.24579096044902797999833746753648
absolute error = 1e-32
relative error = 4.0684978738564291301629515888740e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=19.0MB, alloc=4.1MB, time=0.80
x[1] = 1.066
y[1] (analytic) = -0.24561416900294804370960707702702
y[1] (numeric) = -0.24561416900294804370960707702704
absolute error = 2e-32
relative error = 8.1428527031597860069310285174549e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.067
y[1] (analytic) = -0.24543748541771493175323700187073
y[1] (numeric) = -0.24543748541771493175323700187075
absolute error = 2e-32
relative error = 8.1487145152100962589410615096375e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.485e+11
Order of pole = 3.091e+21
TOP MAIN SOLVE Loop
x[1] = 1.068
y[1] (analytic) = -0.24526090965432953310077510904759
y[1] (numeric) = -0.24526090965432953310077510904761
absolute error = 2e-32
relative error = 8.1545811879226815500149179208199e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.578e+10
Order of pole = 9.316e+19
TOP MAIN SOLVE Loop
x[1] = 1.069
y[1] (analytic) = -0.24508444167376294291084221633584
y[1] (numeric) = -0.24508444167376294291084221633587
absolute error = 3e-32
relative error = 1.2240679088040044265457616266587e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.373e+11
Order of pole = 2.640e+21
TOP MAIN SOLVE Loop
x[1] = 1.07
y[1] (analytic) = -0.24490808143695656104710871943071
y[1] (numeric) = -0.24490808143695656104710871943074
absolute error = 3e-32
relative error = 1.2249493697382338965873406609141e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.904e+10
Order of pole = 2.134e+20
TOP MAIN SOLVE Loop
x[1] = 1.071
y[1] (analytic) = -0.24473182890482219042909778744073
y[1] (numeric) = -0.24473182890482219042909778744075
absolute error = 2e-32
relative error = 8.1722104106769581092811433390691e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.073e+10
Order of pole = 2.323e+20
TOP MAIN SOLVE Loop
x[1] = 1.072
y[1] (analytic) = -0.24455568403824213521605088699122
y[1] (numeric) = -0.24455568403824213521605088699125
absolute error = 3e-32
relative error = 1.2267144850049276253703975635875e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.073
y[1] (analytic) = -0.24437964679806929882409109088594
y[1] (numeric) = -0.24437964679806929882409109088597
absolute error = 3e-32
relative error = 1.2275981405599204965113429765333e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.130e+10
Order of pole = 6.348e+19
TOP MAIN SOLVE Loop
x[1] = 1.074
y[1] (analytic) = -0.24420371714512728177691932337202
y[1] (numeric) = -0.24420371714512728177691932337204
absolute error = 2e-32
relative error = 8.1898835258573253650465705582759e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.075
y[1] (analytic) = -0.24402789504021047939027839052032
y[1] (numeric) = -0.24402789504021047939027839052034
absolute error = 2e-32
relative error = 8.1957843371572073054335598632642e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.089e+10
Order of pole = 6.106e+19
TOP MAIN SOLVE Loop
x[1] = 1.076
y[1] (analytic) = -0.24385218044408417929041934107148
y[1] (numeric) = -0.2438521804440841792904193410715
absolute error = 2e-32
relative error = 8.2016900417201897027464933491375e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.413e+10
Order of pole = 8.142e+19
TOP MAIN SOLVE Loop
x[1] = 1.077
y[1] (analytic) = -0.24367657331748465876680440030778
y[1] (numeric) = -0.2436765733174846587668044003078
absolute error = 2e-32
relative error = 8.2076006436376331932430035455378e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.886e+10
Order of pole = 4.972e+19
TOP MAIN SOLVE Loop
x[1] = 1.078
y[1] (analytic) = -0.2435010736211192819592804170919
y[1] (numeric) = -0.24350107362111928195928041709192
absolute error = 2e-32
relative error = 8.2135161470045216121556722553718e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.158e+10
Order of pole = 1.394e+20
TOP MAIN SOLVE Loop
x[1] = 1.079
y[1] (analytic) = -0.24332568131566659687995646216492
y[1] (numeric) = -0.24332568131566659687995646216494
absolute error = 2e-32
relative error = 8.2194365559194651308597076494565e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.08
y[1] (analytic) = -0.24315039636177643227001891411732
y[1] (numeric) = -0.24315039636177643227001891411733
absolute error = 1e-32
relative error = 4.1126809372423516984917616274223e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=22.8MB, alloc=4.1MB, time=0.97
x[1] = 1.081
y[1] (analytic) = -0.24297521872006999429171706813778
y[1] (numeric) = -0.24297521872006999429171706813779
absolute error = 1e-32
relative error = 4.1156460534030543387323343508052e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.082
y[1] (analytic) = -0.24280014835113996305575200170508
y[1] (numeric) = -0.24280014835113996305575200170509
absolute error = 1e-32
relative error = 4.1186136284965945022767824128592e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.075e+11
Order of pole = 1.614e+21
TOP MAIN SOLVE Loop
x[1] = 1.083
y[1] (analytic) = -0.24262518521555058898430113081713
y[1] (numeric) = -0.24262518521555058898430113081715
absolute error = 2e-32
relative error = 8.2431673291590913247674984597932e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.084
y[1] (analytic) = -0.24245032927383778900991059014894
y[1] (numeric) = -0.24245032927383778900991059014896
absolute error = 2e-32
relative error = 8.2491123274206046507973349791285e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.327e+10
Order of pole = 7.554e+19
TOP MAIN SOLVE Loop
x[1] = 1.085
y[1] (analytic) = -0.24227558048650924261048727069631
y[1] (numeric) = -0.24227558048650924261048727069633
absolute error = 2e-32
relative error = 8.2550622558981632163694094071736e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.086
y[1] (analytic) = -0.24210093881404448768062204899511
y[1] (numeric) = -0.24210093881404448768062204899513
absolute error = 2e-32
relative error = 8.2610171187158496340650596229590e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.087
y[1] (analytic) = -0.24192640421689501623947544290558
y[1] (numeric) = -0.2419264042168950162394754429056
absolute error = 2e-32
relative error = 8.2669769200013980561002679525308e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.088
y[1] (analytic) = -0.24175197665548436997545663021771
y[1] (numeric) = -0.24175197665548436997545663021772
absolute error = 1e-32
relative error = 4.1364708319430986690339400837099e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.702e+10
Order of pole = 4.038e+19
TOP MAIN SOLVE Loop
x[1] = 1.089
y[1] (analytic) = -0.24157765609020823562792646796608
y[1] (numeric) = -0.24157765609020823562792646796609
absolute error = 1e-32
relative error = 4.1394556772526471028224368277550e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.09
y[1] (analytic) = -0.24140344248143454020615485234121
y[1] (numeric) = -0.24140344248143454020615485234123
absolute error = 2e-32
relative error = 8.2848859959973964242671492733592e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.675e+11
Order of pole = 9.965e+21
TOP MAIN SOLVE Loop
x[1] = 1.091
y[1] (analytic) = -0.2412293357895035460457624614477
y[1] (numeric) = -0.24122933578950354604576246144772
absolute error = 2e-32
relative error = 8.2908655925048759717743241341229e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.893e+10
Order of pole = 3.334e+20
TOP MAIN SOLVE Loop
x[1] = 1.092
y[1] (analytic) = -0.24105533597472794570287662588812
y[1] (numeric) = -0.24105533597472794570287662588814
absolute error = 2e-32
relative error = 8.2968501481737722140270053316830e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.795e+10
Order of pole = 2.005e+20
TOP MAIN SOLVE Loop
x[1] = 1.093
y[1] (analytic) = -0.24088144299739295668623077524456
y[1] (numeric) = -0.24088144299739295668623077524457
absolute error = 1e-32
relative error = 4.1514198335768975417495136747156e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.244e+10
Order of pole = 7.008e+19
TOP MAIN SOLVE Loop
x[1] = 1.094
y[1] (analytic) = -0.24070765681775641602743661198647
y[1] (numeric) = -0.24070765681775641602743661198648
absolute error = 1e-32
relative error = 4.1544170767991641304235693257009e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.103e+10
Order of pole = 6.154e+19
TOP MAIN SOLVE Loop
x[1] = 1.095
y[1] (analytic) = -0.24053397739604887468965786815415
y[1] (numeric) = -0.24053397739604887468965786815416
absolute error = 1e-32
relative error = 4.1574168058322161797303128520373e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.284e+10
Order of pole = 7.257e+19
TOP MAIN SOLVE Loop
memory used=26.7MB, alloc=4.1MB, time=1.13
x[1] = 1.096
y[1] (analytic) = -0.24036040469247369181491420435055
y[1] (numeric) = -0.24036040469247369181491420435056
absolute error = 1e-32
relative error = 4.1604190227564240564966827146043e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.097
y[1] (analytic) = -0.24018693866720712881024351512069
y[1] (numeric) = -0.24018693866720712881024351512069
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.098
y[1] (analytic) = -0.24001357928039844327295060970643
y[1] (numeric) = -0.24001357928039844327295060970644
absolute error = 1e-32
relative error = 4.1664309286089986334221646898393e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.099
y[1] (analytic) = -0.2398403264921699827551699424349
y[1] (numeric) = -0.23984032649216998275516994243491
absolute error = 1e-32
relative error = 4.1694406217073207326928120980035e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.055e+10
Order of pole = 5.868e+19
TOP MAIN SOLVE Loop
x[1] = 1.1
y[1] (analytic) = -0.23966718026261727836796977263054
y[1] (numeric) = -0.23966718026261727836796977263056
absolute error = 2e-32
relative error = 8.3449056220734253112733554266354e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.101
y[1] (analytic) = -0.23949414055180913822522483993406
y[1] (numeric) = -0.23949414055180913822522483993407
absolute error = 1e-32
relative error = 4.1754674986867690285124256122921e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.339e+10
Order of pole = 2.614e+20
TOP MAIN SOLVE Loop
x[1] = 1.102
y[1] (analytic) = -0.23932120731978774072748434726441
y[1] (numeric) = -0.23932120731978774072748434726443
absolute error = 2e-32
relative error = 8.3569693734978682633851850974768e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.103
y[1] (analytic) = -0.23914838052656872768606175037428
y[1] (numeric) = -0.23914838052656872768606175037429
absolute error = 1e-32
relative error = 4.1815043773165035039031034270825e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.457e+10
Order of pole = 2.757e+20
TOP MAIN SOLVE Loop
x[1] = 1.104
y[1] (analytic) = -0.23897566013214129728757256002195
y[1] (numeric) = -0.23897566013214129728757256002197
absolute error = 2e-32
relative error = 8.3690531449692510959280292277751e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.359e+10
Order of pole = 1.565e+20
TOP MAIN SOLVE Loop
x[1] = 1.105
y[1] (analytic) = -0.23880304609646829689914607021597
y[1] (numeric) = -0.23880304609646829689914607021599
absolute error = 2e-32
relative error = 8.3751025487006062760654860074991e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.797e+10
Order of pole = 1.085e+20
TOP MAIN SOLVE Loop
x[1] = 1.106
y[1] (analytic) = -0.23863053837948631571453663377965
y[1] (numeric) = -0.23863053837948631571453663377967
absolute error = 2e-32
relative error = 8.3811569700247904567020802777497e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.107
y[1] (analytic) = -0.23845813694110577724135981463291
y[1] (numeric) = -0.23845813694110577724135981463293
absolute error = 2e-32
relative error = 8.3872164131432369269939441309896e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.108
y[1] (analytic) = -0.23828584174121103162967845469663
y[1] (numeric) = -0.23828584174121103162967845469665
absolute error = 2e-32
relative error = 8.3932808822610975802863339897205e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.221e+10
Order of pole = 6.834e+19
TOP MAIN SOLVE Loop
x[1] = 1.109
y[1] (analytic) = -0.23811365273966044784216340219013
y[1] (numeric) = -0.23811365273966044784216340219015
absolute error = 2e-32
relative error = 8.3993503815872461406451884437389e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.555e+10
Order of pole = 9.045e+19
TOP MAIN SOLVE Loop
x[1] = 1.11
y[1] (analytic) = -0.23794156989628650566605335731524
y[1] (numeric) = -0.23794156989628650566605335731527
absolute error = 3e-32
relative error = 1.2608137373001422088609417421262e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=30.5MB, alloc=4.2MB, time=1.30
x[1] = 1.111
y[1] (analytic) = -0.23776959317089588756713800089966
y[1] (numeric) = -0.23776959317089588756713800089969
absolute error = 3e-32
relative error = 1.2617256731577795619116721744069e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.112
y[1] (analytic) = -0.23759772252326957038598828150801
y[1] (numeric) = -0.23759772252326957038598828150804
absolute error = 3e-32
relative error = 1.2626383654440077710898574259114e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.741e+10
Order of pole = 1.040e+20
TOP MAIN SOLVE Loop
x[1] = 1.113
y[1] (analytic) = -0.23742595791316291687665744682083
y[1] (numeric) = -0.23742595791316291687665744682086
absolute error = 3e-32
relative error = 1.2635518147923958422936114358514e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.114
y[1] (analytic) = -0.23725429930030576708807611572857
y[1] (numeric) = -0.2372542993003057670880761157286
absolute error = 3e-32
relative error = 1.2644660218370734827250048820432e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.115
y[1] (analytic) = -0.23708274664440252958836439858995
y[1] (numeric) = -0.23708274664440252958836439858998
absolute error = 3e-32
relative error = 1.2653809872127315875913381753617e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.116
y[1] (analytic) = -0.23691129990513227253228378446081
y[1] (numeric) = -0.23691129990513227253228378446084
absolute error = 3e-32
relative error = 1.2662967115546227272613387379828e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.117
y[1] (analytic) = -0.2367399590421488145720512258105
y[1] (numeric) = -0.23673995904214881457205122581053
absolute error = 3e-32
relative error = 1.2672131954985616348766649340167e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.118
y[1] (analytic) = -0.23656872401508081561173756330773
y[1] (numeric) = -0.23656872401508081561173756330777
absolute error = 4e-32
relative error = 1.6908405862412342592254659182924e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.526e+10
Order of pole = 4.221e+20
TOP MAIN SOLVE Loop
x[1] = 1.119
y[1] (analytic) = -0.23639759478353186740547214567601
y[1] (numeric) = -0.23639759478353186740547214567605
absolute error = 4e-32
relative error = 1.6920645929848739056450870003793e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.12
y[1] (analytic) = -0.23622657130708058399967521238963
y[1] (numeric) = -0.23622657130708058399967521238966
absolute error = 3e-32
relative error = 1.2699672113092549910090979662564e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.121
y[1] (analytic) = -0.23605565354528069201953932010518
y[1] (numeric) = -0.23605565354528069201953932010522
absolute error = 4e-32
relative error = 1.6945156533743901989505444864890e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.122
y[1] (analytic) = -0.23588484145766112079998080719925
y[1] (numeric) = -0.23588484145766112079998080719929
absolute error = 4e-32
relative error = 1.6957427087225350413155596667875e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.801e+10
Order of pole = 1.994e+20
TOP MAIN SOLVE Loop
x[1] = 1.123
y[1] (analytic) = -0.2357141350037260923612820046101
y[1] (numeric) = -0.23571413500372609236128200461014
absolute error = 4e-32
relative error = 1.6969707819757051486622199172496e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.820e+10
Order of pole = 1.098e+20
TOP MAIN SOLVE Loop
x[1] = 1.124
y[1] (analytic) = -0.23554353414295521122964461536043
y[1] (numeric) = -0.23554353414295521122964461536047
absolute error = 4e-32
relative error = 1.6981998739869186063245709072455e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.247e+10
Order of pole = 3.798e+20
TOP MAIN SOLVE Loop
x[1] = 1.125
y[1] (analytic) = -0.23537303883480355410287439966755
y[1] (numeric) = -0.23537303883480355410287439966758
absolute error = 3e-32
relative error = 1.2745724892074612048295177429422e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=34.3MB, alloc=4.2MB, time=1.47
x[1] = 1.126
y[1] (analytic) = -0.23520264903870175936141701742746
y[1] (numeric) = -0.2352026490387017593614170174275
absolute error = 4e-32
relative error = 1.7006611176993224369147403597886e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.493e+10
Order of pole = 1.682e+20
TOP MAIN SOLVE Loop
x[1] = 1.127
y[1] (analytic) = -0.23503236471405611642496459508974
y[1] (numeric) = -0.23503236471405611642496459508977
absolute error = 3e-32
relative error = 1.2764199533327441032584184932628e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.182e+10
Order of pole = 6.562e+19
TOP MAIN SOLVE Loop
x[1] = 1.128
y[1] (analytic) = -0.23486218582024865495485229951923
y[1] (numeric) = -0.23486218582024865495485229951927
absolute error = 4e-32
relative error = 1.7031264466989984908686323458773e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.129
y[1] (analytic) = -0.23469211231663723390246391737038
y[1] (numeric) = -0.23469211231663723390246391737042
absolute error = 4e-32
relative error = 1.7043606453221400116463190227901e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.13
y[1] (analytic) = -0.23452214416255563040386515477689
y[1] (numeric) = -0.23452214416255563040386515477693
absolute error = 4e-32
relative error = 1.7055958678373066062771417779744e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.020e+10
Order of pole = 5.618e+19
TOP MAIN SOLVE Loop
x[1] = 1.131
y[1] (analytic) = -0.23435228131731362852088308878624
y[1] (numeric) = -0.23435228131731362852088308878629
absolute error = 5e-32
relative error = 2.1335401438785169552112907042262e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.132
y[1] (analytic) = -0.23418252374019710782884991894231
y[1] (numeric) = -0.23418252374019710782884991894235
absolute error = 4e-32
relative error = 1.7080693879777355505213614566782e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.942e+10
Order of pole = 5.191e+19
TOP MAIN SOLVE Loop
x[1] = 1.133
y[1] (analytic) = -0.23401287139046813185122888474092
y[1] (numeric) = -0.23401287139046813185122888474096
absolute error = 4e-32
relative error = 1.7093076873219072662566085864198e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.995e+10
Order of pole = 2.197e+20
TOP MAIN SOLVE Loop
x[1] = 1.134
y[1] (analytic) = -0.23384332422736503634133993235245
y[1] (numeric) = -0.23384332422736503634133993235249
absolute error = 4e-32
relative error = 1.7105470139959241085678640505433e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.135
y[1] (analytic) = -0.23367388221010251741140243202044
y[1] (numeric) = -0.23367388221010251741140243202048
absolute error = 4e-32
relative error = 1.7117873688611428320826757216777e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.136
y[1] (analytic) = -0.23350454529787171950911196590766
y[1] (numeric) = -0.23350454529787171950911196590769
absolute error = 3e-32
relative error = 1.2847715645847616579828240462872e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.582e+10
Order of pole = 9.171e+19
TOP MAIN SOLVE Loop
x[1] = 1.137
y[1] (analytic) = -0.2333353134498403232419679248683
y[1] (numeric) = -0.23333531344984032324196792486834
absolute error = 4e-32
relative error = 1.7142711666144236997071342974033e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.138
y[1] (analytic) = -0.23316618662515263304956837167878
y[1] (numeric) = -0.23316618662515263304956837167883
absolute error = 5e-32
relative error = 2.1443932640362651241975994228622e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.769e+10
Order of pole = 4.302e+19
TOP MAIN SOLVE Loop
x[1] = 1.139
y[1] (analytic) = -0.2329971647829296647240883476574
y[1] (numeric) = -0.23299716478292966472408834765744
absolute error = 4e-32
relative error = 1.7167590874878562179456436483433e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.858e+10
Order of pole = 1.122e+20
TOP MAIN SOLVE Loop
x[1] = 1.14
y[1] (analytic) = -0.23282824788226923277915751934655
y[1] (numeric) = -0.23282824788226923277915751934658
absolute error = 3e-32
relative error = 1.2885034471920971522520149345520e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.141
y[1] (analytic) = -0.23265943588224603766735278201841
y[1] (numeric) = -0.23265943588224603766735278201844
absolute error = 3e-32
relative error = 1.2894383537998281545890775789222e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=38.1MB, alloc=4.2MB, time=1.64
TOP MAIN SOLVE Loop
x[1] = 1.142
y[1] (analytic) = -0.23249072874191175284652115719611
y[1] (numeric) = -0.23249072874191175284652115719614
absolute error = 3e-32
relative error = 1.2903740360891137863247838443452e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.143
y[1] (analytic) = -0.23232212642029511169514804215697
y[1] (numeric) = -0.232322126420295111695148042157
absolute error = 3e-32
relative error = 1.2913104947105576650607497069676e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.132e+10
Order of pole = 3.615e+20
TOP MAIN SOLVE Loop
x[1] = 1.144
y[1] (analytic) = -0.23215362887640199427698559050229
y[1] (numeric) = -0.23215362887640199427698559050233
absolute error = 4e-32
relative error = 1.7229969737537852135955921375834e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.145
y[1] (analytic) = -0.23198523606921551395515572433836
y[1] (numeric) = -0.23198523606921551395515572433839
absolute error = 3e-32
relative error = 1.2931857435552126434474724394538e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.146
y[1] (analytic) = -0.2318169479576961038559420004157
y[1] (numeric) = -0.23181694795769610385594200041574
absolute error = 4e-32
relative error = 1.7254993801100139864355840334129e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.147
y[1] (analytic) = -0.23164876450078160318248427471854
y[1] (numeric) = -0.23164876450078160318248427471858
absolute error = 4e-32
relative error = 1.7267521407335214387963685660945e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.148
y[1] (analytic) = -0.23148068565738734337858983248155
y[1] (numeric) = -0.23148068565738734337858983248159
absolute error = 4e-32
relative error = 1.7280059408154540635859442015226e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.530e+10
Order of pole = 8.770e+19
TOP MAIN SOLVE Loop
x[1] = 1.149
y[1] (analytic) = -0.23131271138640623414287437343837
y[1] (numeric) = -0.23131271138640623414287437343841
absolute error = 4e-32
relative error = 1.7292607812278973881152740624377e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.453e+10
Order of pole = 8.244e+19
TOP MAIN SOLVE Loop
x[1] = 1.15
y[1] (analytic) = -0.23114484164670884929344596527355
y[1] (numeric) = -0.2311448416467088492934459652736
absolute error = 5e-32
relative error = 2.1631458285546353611306168684978e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.054e+10
Order of pole = 5.777e+19
TOP MAIN SOLVE Loop
x[1] = 1.151
y[1] (analytic) = -0.23097707639714351248334480175727
y[1] (numeric) = -0.23097707639714351248334480175731
absolute error = 4e-32
relative error = 1.7317735865365156627794893921325e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.152
y[1] (analytic) = -0.2308094155965363827669513258896
y[1] (numeric) = -0.23080941559653638276695132588964
absolute error = 4e-32
relative error = 1.7330315531807210985937518890785e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.153
y[1] (analytic) = -0.23064185920369154001757500256826
y[1] (numeric) = -0.23064185920369154001757500256831
absolute error = 5e-32
relative error = 2.1678632045643744369700356100975e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.154
y[1] (analytic) = -0.23047440717739107019643574981918
y[1] (numeric) = -0.23047440717739107019643574981922
absolute error = 4e-32
relative error = 1.7355506188248000063043112513038e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.155
y[1] (analytic) = -0.23030705947639515047324976249403
y[1] (numeric) = -0.23030705947639515047324976249407
absolute error = 4e-32
relative error = 1.7368117195773461703066882583395e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.156
y[1] (analytic) = -0.23013981605944213419863118754163
y[1] (numeric) = -0.23013981605944213419863118754167
absolute error = 4e-32
relative error = 1.7380738667866371282895910988993e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.152e+10
Order of pole = 1.359e+20
TOP MAIN SOLVE Loop
memory used=41.9MB, alloc=4.2MB, time=1.82
x[1] = 1.157
y[1] (analytic) = -0.22997267688524863572852083550016
y[1] (numeric) = -0.2299726768852486357285208355002
absolute error = 4e-32
relative error = 1.7393370613309480269939707389865e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.158
y[1] (analytic) = -0.22980564191250961510085283873549
y[1] (numeric) = -0.22980564191250961510085283873553
absolute error = 4e-32
relative error = 1.7406013040893307486799346683152e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.159
y[1] (analytic) = -0.22963871109989846256466989316546
y[1] (numeric) = -0.22963871109989846256466989316551
absolute error = 5e-32
relative error = 2.1773332449270182340504735082486e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.16
y[1] (analytic) = -0.22947188440606708296189744676165
y[1] (numeric) = -0.22947188440606708296189744676169
absolute error = 4e-32
relative error = 1.7431329377684069249441482164053e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.267e+10
Order of pole = 2.488e+20
TOP MAIN SOLVE Loop
x[1] = 1.161
y[1] (analytic) = -0.22930516178964597996198692500748
y[1] (numeric) = -0.22930516178964597996198692500752
absolute error = 4e-32
relative error = 1.7444003304510939098092612407230e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.935e+10
Order of pole = 1.176e+20
TOP MAIN SOLVE Loop
x[1] = 1.162
y[1] (analytic) = -0.22913854320924434014963781071551
y[1] (numeric) = -0.22913854320924434014963781071556
absolute error = 5e-32
relative error = 2.1820859685898014170084153176893e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.163
y[1] (analytic) = -0.22897202862345011696580812316509
y[1] (numeric) = -0.22897202862345011696580812316514
absolute error = 5e-32
relative error = 2.1836728398919928881194109846820e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.831e+10
Order of pole = 2.004e+20
TOP MAIN SOLVE Loop
x[1] = 1.164
y[1] (analytic) = -0.22880561799083011450222256941567
y[1] (numeric) = -0.22880561799083011450222256941572
absolute error = 5e-32
relative error = 2.1852610280750999453614991987381e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.165
y[1] (analytic) = -0.22863931126993007114958736887958
y[1] (numeric) = -0.22863931126993007114958736887963
absolute error = 5e-32
relative error = 2.1868505342447575854433861377097e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.166
y[1] (analytic) = -0.22847310841927474309972048080062
y[1] (numeric) = -0.22847310841927474309972048080067
absolute error = 5e-32
relative error = 2.1884413595075785076800241631329e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.167
y[1] (analytic) = -0.22830700939736798770180569318136
y[1] (numeric) = -0.22830700939736798770180569318141
absolute error = 5e-32
relative error = 2.1900335049711539654486913874637e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.552e+10
Order of pole = 8.881e+19
TOP MAIN SOLVE Loop
x[1] = 1.168
y[1] (analytic) = -0.22814101416269284667297876093196
y[1] (numeric) = -0.228141014162692846672978760932
absolute error = 4e-32
relative error = 1.7533015773952436947498787453539e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.169
y[1] (analytic) = -0.22797512267371162916345351057614
y[1] (numeric) = -0.22797512267371162916345351057619
absolute error = 5e-32
relative error = 2.1932217609358313856859463656006e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.17
y[1] (analytic) = -0.22780933488886599467639555874577
y[1] (numeric) = -0.22780933488886599467639555874582
absolute error = 5e-32
relative error = 2.1948178736570162994213605397889e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.171
y[1] (analytic) = -0.22764365076657703584275102192279
y[1] (numeric) = -0.22764365076657703584275102192284
absolute error = 5e-32
relative error = 2.1964153110191233596866257358989e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=45.7MB, alloc=4.2MB, time=1.98
x[1] = 1.172
y[1] (analytic) = -0.22747807026524536105123732544737
y[1] (numeric) = -0.22747807026524536105123732544742
absolute error = 5e-32
relative error = 2.1980140741346493897651487791723e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.173
y[1] (analytic) = -0.22731259334325117693370295070191
y[1] (numeric) = -0.22731259334325117693370295070196
absolute error = 5e-32
relative error = 2.1996141641170748924005754756473e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.811e+10
Order of pole = 1.977e+20
TOP MAIN SOLVE Loop
x[1] = 1.174
y[1] (analytic) = -0.22714721995895437070606269060258
y[1] (numeric) = -0.22714721995895437070606269060263
absolute error = 5e-32
relative error = 2.2012155820808649068129894548773e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.175
y[1] (analytic) = -0.22698195007069459236501471508311
y[1] (numeric) = -0.22698195007069459236501471508316
absolute error = 5e-32
relative error = 2.2028183291414698665121212180757e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.096e+10
Order of pole = 5.978e+19
TOP MAIN SOLVE Loop
x[1] = 1.176
y[1] (analytic) = -0.22681678363679133674074548013821
y[1] (numeric) = -0.22681678363679133674074548013826
absolute error = 5e-32
relative error = 2.2044224064153264579082464110467e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.177
y[1] (analytic) = -0.22665172061554402540582824620717
y[1] (numeric) = -0.22665172061554402540582824620723
absolute error = 6e-32
relative error = 2.6472333780238301756657436733759e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.912e+10
Order of pole = 1.153e+20
TOP MAIN SOLVE Loop
x[1] = 1.178
y[1] (analytic) = -0.22648676096523208844052070422046
y[1] (numeric) = -0.22648676096523208844052070422052
absolute error = 6e-32
relative error = 2.6491614672881732438279498854181e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.179
y[1] (analytic) = -0.22632190464411504605466694050344
y[1] (numeric) = -0.2263219046441150460546669405035
absolute error = 6e-32
relative error = 2.6510911568347016796937863806938e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.985e+10
Order of pole = 1.211e+20
TOP MAIN SOLVE Loop
x[1] = 1.18
y[1] (analytic) = -0.22615715161043259006640870493178
y[1] (numeric) = -0.22615715161043259006640870493184
absolute error = 6e-32
relative error = 2.6530224480078838433820885024236e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.181
y[1] (analytic) = -0.22599250182240466523791068026135
y[1] (numeric) = -0.22599250182240466523791068026141
absolute error = 6e-32
relative error = 2.6549553421533767645447207640779e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.182
y[1] (analytic) = -0.22582795523823155046830418441175
y[1] (numeric) = -0.22582795523823155046830418441182
absolute error = 7e-32
relative error = 3.0997048140543650415368730457925e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.183
y[1] (analytic) = -0.22566351181609393984405347166683
y[1] (numeric) = -0.2256635118160939398440534716669
absolute error = 7e-32
relative error = 3.1019636022081846569384907684599e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.315e+10
Order of pole = 7.274e+19
TOP MAIN SOLVE Loop
x[1] = 1.184
y[1] (analytic) = -0.2254991715141530235469485332661
y[1] (numeric) = -0.22549917151415302354694853326617
absolute error = 7e-32
relative error = 3.1042242652144992066164206905176e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.185
y[1] (analytic) = -0.22533493429055056861992803269925
y[1] (numeric) = -0.22533493429055056861992803269932
absolute error = 7e-32
relative error = 3.1064868046488011153165782186868e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.186
y[1] (analytic) = -0.22517080010340899959093574617976
y[1] (numeric) = -0.22517080010340899959093574617983
absolute error = 7e-32
relative error = 3.1087512220879756440301474507470e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.909e+10
Order of pole = 2.073e+20
TOP MAIN SOLVE Loop
memory used=49.5MB, alloc=4.3MB, time=2.15
x[1] = 1.187
y[1] (analytic) = -0.22500676891083147895501361426387
y[1] (numeric) = -0.22500676891083147895501361426394
absolute error = 7e-32
relative error = 3.1110175191103021043962828898661e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.160e+10
Order of pole = 1.354e+20
TOP MAIN SOLVE Loop
x[1] = 1.188
y[1] (analytic) = -0.22484284067090198751483424639694
y[1] (numeric) = -0.22484284067090198751483424639701
absolute error = 7e-32
relative error = 3.1132856972954550742330623863421e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.516e+10
Order of pole = 1.676e+20
TOP MAIN SOLVE Loop
x[1] = 1.189
y[1] (analytic) = -0.22467901534168540457987545631
y[1] (numeric) = -0.22467901534168540457987545631006
absolute error = 6e-32
relative error = 2.6704763641924333835979900718858e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.064e+11
Order of pole = 1.534e+21
TOP MAIN SOLVE Loop
x[1] = 1.19
y[1] (analytic) = -0.22451529288122758802443914265516
y[1] (numeric) = -0.22451529288122758802443914265522
absolute error = 6e-32
relative error = 2.6724237458399335590657164256974e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.191
y[1] (analytic) = -0.22435167324755545420471656605871
y[1] (numeric) = -0.22435167324755545420471656605877
absolute error = 6e-32
relative error = 2.6743727439819200307494101659191e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.349e+10
Order of pole = 5.461e+20
TOP MAIN SOLVE Loop
x[1] = 1.192
y[1] (analytic) = -0.2241881563986770577351018108848
y[1] (numeric) = -0.22418815639867705773510181088486
absolute error = 6e-32
relative error = 2.6763233599771937875994244995202e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.851e+10
Order of pole = 1.101e+20
TOP MAIN SOLVE Loop
x[1] = 1.193
y[1] (analytic) = -0.22402474229258167112395495744059
y[1] (numeric) = -0.22402474229258167112395495744065
absolute error = 6e-32
relative error = 2.6782755951857569849585905494558e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.194
y[1] (analytic) = -0.22386143088723986426901622811497
y[1] (numeric) = -0.22386143088723986426901622811503
absolute error = 6e-32
relative error = 2.6802294509688139922657046722099e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.195
y[1] (analytic) = -0.22369822214060358381267210902672
y[1] (numeric) = -0.22369822214060358381267210902678
absolute error = 6e-32
relative error = 2.6821849286887724417318892236151e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.209e+10
Order of pole = 1.394e+20
TOP MAIN SOLVE Loop
x[1] = 1.196
y[1] (analytic) = -0.22353511601060623235727418716482
y[1] (numeric) = -0.22353511601060623235727418716488
absolute error = 6e-32
relative error = 2.6841420297092442779906589743316e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.197
y[1] (analytic) = -0.22337211245516274754071118173211
y[1] (numeric) = -0.22337211245516274754071118173217
absolute error = 6e-32
relative error = 2.6861007553950468087225262509364e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.979e+10
Order of pole = 4.836e+20
TOP MAIN SOLVE Loop
x[1] = 1.198
y[1] (analytic) = -0.22320921143216968097243438745391
y[1] (numeric) = -0.22320921143216968097243438745397
absolute error = 6e-32
relative error = 2.6880611071122037562549787536821e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.199
y[1] (analytic) = -0.22304641289950527703013648698506
y[1] (numeric) = -0.22304641289950527703013648698512
absolute error = 6e-32
relative error = 2.6900230862279463101386648776488e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.683e+10
Order of pole = 9.730e+19
TOP MAIN SOLVE Loop
x[1] = 1.2
y[1] (analytic) = -0.22288371681502955151728342924159
y[1] (numeric) = -0.22288371681502955151728342924164
absolute error = 5e-32
relative error = 2.2433222450922618172505185335146e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.201
y[1] (analytic) = -0.22272112313658437018169881049639
y[1] (numeric) = -0.22272112313658437018169881049644
absolute error = 5e-32
relative error = 2.2449599434417972113128216621360e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.830e+10
Order of pole = 1.982e+20
TOP MAIN SOLVE Loop
memory used=53.4MB, alloc=4.3MB, time=2.33
x[1] = 1.202
y[1] (analytic) = -0.22255863182199352709539993541213
y[1] (numeric) = -0.22255863182199352709539993541219
absolute error = 6e-32
relative error = 2.6959188016571336452148143861699e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.027e+10
Order of pole = 2.190e+20
TOP MAIN SOLVE Loop
x[1] = 1.203
y[1] (analytic) = -0.22239624282906282289588447583775
y[1] (numeric) = -0.2223962428290628228958844758378
absolute error = 5e-32
relative error = 2.2482394200530972994812249060372e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.906e+10
Order of pole = 1.140e+20
TOP MAIN SOLVE Loop
x[1] = 1.204
y[1] (analytic) = -0.22223395611558014288906638616783
y[1] (numeric) = -0.22223395611558014288906638616789
absolute error = 6e-32
relative error = 2.6998574407231903445983951223286e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.205
y[1] (analytic) = -0.2220717716393155350140594753563
y[1] (numeric) = -0.22207177163931553501405947535636
absolute error = 6e-32
relative error = 2.7018292130100525526401236773742e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.206
y[1] (analytic) = -0.22190968935802128767000677728602
y[1] (numeric) = -0.22190968935802128767000677728608
absolute error = 6e-32
relative error = 2.7038026223000163979257667641037e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.207
y[1] (analytic) = -0.22174770922943200740515360312533
y[1] (numeric) = -0.22174770922943200740515360312538
absolute error = 5e-32
relative error = 2.2548147249750090149625146596233e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.208
y[1] (analytic) = -0.22158583121126469646836190154906
y[1] (numeric) = -0.22158583121126469646836190154912
absolute error = 6e-32
relative error = 2.7077543573981817347039161773221e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.198e+10
Order of pole = 2.377e+20
TOP MAIN SOLVE Loop
x[1] = 1.209
y[1] (analytic) = -0.22142405526121883022326329526638
y[1] (numeric) = -0.22142405526121883022326329526645
absolute error = 7e-32
relative error = 3.1613548002912086365107545811387e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.21
y[1] (analytic) = -0.22126238133697643442524790517897
y[1] (numeric) = -0.22126238133697643442524790517903
absolute error = 6e-32
relative error = 2.7117126570477280439382124749668e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.211
y[1] (analytic) = -0.22110080939620216236148581669189
y[1] (numeric) = -0.22110080939620216236148581669195
absolute error = 6e-32
relative error = 2.7136942720314897691448321711321e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.212
y[1] (analytic) = -0.22093933939654337185417778621434
y[1] (numeric) = -0.22093933939654337185417778621441
absolute error = 7e-32
relative error = 3.1682904543479032505817242073561e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.213
y[1] (analytic) = -0.22077797129563020212723152971808
y[1] (numeric) = -0.22077797129563020212723152971815
absolute error = 7e-32
relative error = 3.1706061791041328774852992198808e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.214
y[1] (analytic) = -0.22061670505107565053655967936827
y[1] (numeric) = -0.22061670505107565053655967936834
absolute error = 7e-32
relative error = 3.1729238265884754803768977570236e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.748e+10
Order of pole = 1.016e+20
TOP MAIN SOLVE Loop
x[1] = 1.215
y[1] (analytic) = -0.22045554062047564916419523870334
y[1] (numeric) = -0.22045554062047564916419523870341
absolute error = 7e-32
relative error = 3.1752433984187414437931837918641e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.216
y[1] (analytic) = -0.22029447796140914127642011161711
y[1] (numeric) = -0.22029447796140914127642011161718
absolute error = 7e-32
relative error = 3.1775648962141709153272914099697e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.622e+10
Order of pole = 1.765e+20
TOP MAIN SOLVE Loop
x[1] = 1.217
y[1] (analytic) = -0.22013351703143815764610202548807
y[1] (numeric) = -0.22013351703143815764610202548814
absolute error = 7e-32
relative error = 3.1798883215954350543024483494300e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=57.2MB, alloc=4.3MB, time=2.50
TOP MAIN SOLVE Loop
x[1] = 1.218
y[1] (analytic) = -0.21997265778810789273943491420613
y[1] (numeric) = -0.2199726577881078927394349142062
absolute error = 7e-32
relative error = 3.1822136761846372816032085868560e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.434e+10
Order of pole = 2.644e+20
TOP MAIN SOLVE Loop
x[1] = 1.219
y[1] (analytic) = -0.21981190018894678076727757256665
y[1] (numeric) = -0.21981190018894678076727757256672
absolute error = 7e-32
relative error = 3.1845409616053145306652885025060e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.766e+10
Order of pole = 1.029e+20
TOP MAIN SOLVE Loop
x[1] = 1.22
y[1] (analytic) = -0.2196512441914665716012851395343
y[1] (numeric) = -0.21965124419146657160128513953436
absolute error = 6e-32
relative error = 2.7316030109849472853928590226317e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.174e+10
Order of pole = 3.598e+20
TOP MAIN SOLVE Loop
x[1] = 1.221
y[1] (analytic) = -0.21949068975316240655502771422522
y[1] (numeric) = -0.21949068975316240655502771422528
absolute error = 6e-32
relative error = 2.7336011412363573468251078885882e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.222
y[1] (analytic) = -0.21933023683151289403029015511467
y[1] (numeric) = -0.21933023683151289403029015511473
absolute error = 6e-32
relative error = 2.7356009306683669151205905583964e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.223
y[1] (analytic) = -0.219169885383980185028746859948
y[1] (numeric) = -0.21916988538398018502874685994806
absolute error = 6e-32
relative error = 2.7376023806775047189184492224407e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.224
y[1] (analytic) = -0.21900963536801004852920507111584
y[1] (numeric) = -0.21900963536801004852920507111589
absolute error = 5e-32
relative error = 2.2830045772179446568441013142141e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.604e+10
Order of pole = 4.216e+20
TOP MAIN SOLVE Loop
x[1] = 1.225
y[1] (analytic) = -0.21884948674103194673060999884875
y[1] (numeric) = -0.21884948674103194673060999884881
absolute error = 6e-32
relative error = 2.7416102680194515326068272793580e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.226
y[1] (analytic) = -0.21868943946045911016100480249234
y[1] (numeric) = -0.21868943946045911016100480249239
absolute error = 5e-32
relative error = 2.2863472567929106838034460535496e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.658e+10
Order of pole = 7.869e+20
TOP MAIN SOLVE Loop
x[1] = 1.227
y[1] (analytic) = -0.21852949348368861265263821833998
y[1] (numeric) = -0.21852949348368861265263821834003
absolute error = 5e-32
relative error = 2.2880206787159408830520595804443e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.041e+10
Order of pole = 6.652e+20
TOP MAIN SOLVE Loop
x[1] = 1.228
y[1] (analytic) = -0.21836964876810144618341237102775
y[1] (numeric) = -0.2183696487681014461834123710278
absolute error = 5e-32
relative error = 2.2896954902875585648720230190000e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.131e+10
Order of pole = 5.041e+20
TOP MAIN SOLVE Loop
x[1] = 1.229
y[1] (analytic) = -0.2182099052710625955848630543327
y[1] (numeric) = -0.21820990527106259558486305433275
absolute error = 5e-32
relative error = 2.2913716926777216714021099008820e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.081e+10
Order of pole = 3.461e+20
TOP MAIN SOLVE Loop
x[1] = 1.23
y[1] (analytic) = -0.21805026294992111311686451636277
y[1] (numeric) = -0.21805026294992111311686451636281
absolute error = 4e-32
relative error = 1.8344394296459375730778296790628e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.477e+10
Order of pole = 2.687e+20
TOP MAIN SOLVE Loop
x[1] = 1.231
y[1] (analytic) = -0.21789072176201019290925053358249
y[1] (numeric) = -0.21789072176201019290925053358254
absolute error = 5e-32
relative error = 2.2947282745986859385294507191419e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.232
y[1] (analytic) = -0.21773128166464724527054330788404
y[1] (numeric) = -0.21773128166464724527054330788409
absolute error = 5e-32
relative error = 2.2964086564745757062750384043540e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.545e+10
Order of pole = 2.768e+20
TOP MAIN SOLVE Loop
memory used=61.0MB, alloc=4.3MB, time=2.67
x[1] = 1.233
y[1] (analytic) = -0.21757194261513397086398147098658
y[1] (numeric) = -0.21757194261513397086398147098663
absolute error = 5e-32
relative error = 2.2980904338591899226402388245285e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.234
y[1] (analytic) = -0.21741270457075643475103823082927
y[1] (numeric) = -0.21741270457075643475103823082933
absolute error = 6e-32
relative error = 2.7597283295131976177694238584035e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.235
y[1] (analytic) = -0.21725356748878514030262044531299
y[1] (numeric) = -0.21725356748878514030262044531304
absolute error = 5e-32
relative error = 2.3014581798561744243231979012131e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.236
y[1] (analytic) = -0.21709453132647510297813915974312
y[1] (numeric) = -0.21709453132647510297813915974317
absolute error = 5e-32
relative error = 2.3031441508219328481697708225749e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.901e+10
Order of pole = 2.036e+20
TOP MAIN SOLVE Loop
x[1] = 1.237
y[1] (analytic) = -0.21693559604106592397264189563082
y[1] (numeric) = -0.21693559604106592397264189563088
absolute error = 6e-32
relative error = 2.7657978264038325768224870006594e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.727e+11
Order of pole = 9.951e+21
TOP MAIN SOLVE Loop
x[1] = 1.238
y[1] (analytic) = -0.21677676158978186373219673012105
y[1] (numeric) = -0.2167767615897818637321967301211
absolute error = 5e-32
relative error = 2.3065202945792522563196392876821e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.260e+10
Order of pole = 6.834e+19
TOP MAIN SOLVE Loop
x[1] = 1.239
y[1] (analytic) = -0.21661802792983191533771795723372
y[1] (numeric) = -0.21661802792983191533771795723378
absolute error = 6e-32
relative error = 2.7698525636765341118796170022578e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.276e+10
Order of pole = 6.927e+19
TOP MAIN SOLVE Loop
x[1] = 1.24
y[1] (analytic) = -0.21645939501840987775742287432843
y[1] (numeric) = -0.21645939501840987775742287432849
absolute error = 6e-32
relative error = 2.7718824583657825652868573482263e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.869e+10
Order of pole = 6.308e+20
TOP MAIN SOLVE Loop
x[1] = 1.241
y[1] (analytic) = -0.2163008628126944289681089897323
y[1] (numeric) = -0.21630086281269442896810898973235
absolute error = 5e-32
relative error = 2.3115950324847970095895898187702e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.691e+10
Order of pole = 1.821e+20
TOP MAIN SOLVE Loop
x[1] = 1.242
y[1] (analytic) = -0.21614243126984919894544070030584
y[1] (numeric) = -0.2161424312698491989454407003059
absolute error = 6e-32
relative error = 2.7759473069446176577251577630141e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.243
y[1] (analytic) = -0.21598410034702284252343424086168
y[1] (numeric) = -0.21598410034702284252343424086173
absolute error = 5e-32
relative error = 2.3149852197298192258116274717320e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.244
y[1] (analytic) = -0.21582587000134911212332946079494
y[1] (numeric) = -0.21582587000134911212332946079499
absolute error = 5e-32
relative error = 2.3166824254982710629353931581970e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.351e+10
Order of pole = 2.529e+20
TOP MAIN SOLVE Loop
x[1] = 1.245
y[1] (analytic) = -0.21566774018994693035203673703374
y[1] (numeric) = -0.21566774018994693035203673703379
absolute error = 5e-32
relative error = 2.3183810409458115427276397677505e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.900e+10
Order of pole = 3.206e+20
TOP MAIN SOLVE Loop
x[1] = 1.246
y[1] (analytic) = -0.2155097108699204624703470864701
y[1] (numeric) = -0.21550971086992046247034708647015
absolute error = 5e-32
relative error = 2.3200810672600970276485451592085e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.566e+10
Order of pole = 1.698e+20
TOP MAIN SOLVE Loop
x[1] = 1.247
y[1] (analytic) = -0.21535178199835918873109329538826
y[1] (numeric) = -0.2153517819983591887310932953883
absolute error = 4e-32
relative error = 1.8574260045038665411152729615884e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.913e+10
Order of pole = 3.220e+20
TOP MAIN SOLVE Loop
memory used=64.8MB, alloc=4.3MB, time=2.84
x[1] = 1.248
y[1] (analytic) = -0.21519395353233797658744963806657
y[1] (numeric) = -0.21519395353233797658744963806662
absolute error = 5e-32
relative error = 2.3234853572447758617722332049177e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.249
y[1] (analytic) = -0.2150362254289171527715575116914
y[1] (numeric) = -0.21503622542891715277155751169145
absolute error = 5e-32
relative error = 2.3251896232957320894283008292518e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.614e+10
Order of pole = 1.233e+21
TOP MAIN SOLVE Loop
x[1] = 1.25
y[1] (analytic) = -0.21487859764514257524366406998588
y[1] (numeric) = -0.21487859764514257524366406998593
absolute error = 5e-32
relative error = 2.3268953049745609174203640197815e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.251
y[1] (analytic) = -0.21472107013804570501196069352335
y[1] (numeric) = -0.2147210701380457050119606935234
absolute error = 5e-32
relative error = 2.3286024034741743766452982429595e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.025e+10
Order of pole = 1.220e+20
TOP MAIN SOLVE Loop
x[1] = 1.252
y[1] (analytic) = -0.21456364286464367782330789056351
y[1] (numeric) = -0.21456364286464367782330789056356
absolute error = 5e-32
relative error = 2.3303109199885383921162840761811e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.253
y[1] (analytic) = -0.21440631578193937572503297841921
y[1] (numeric) = -0.21440631578193937572503297841925
absolute error = 4e-32
relative error = 1.8656166845701389640739815586420e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.254
y[1] (analytic) = -0.21424908884692149849798665183254
y[1] (numeric) = -0.21424908884692149849798665183258
absolute error = 4e-32
relative error = 1.8669857694741254368492668702716e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.255
y[1] (analytic) = -0.21409196201656463496104430161052
y[1] (numeric) = -0.21409196201656463496104430161056
absolute error = 4e-32
relative error = 1.8683559916604966468608659937515e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.256
y[1] (analytic) = -0.21393493524782933414723770384209
y[1] (numeric) = -0.21393493524782933414723770384213
absolute error = 4e-32
relative error = 1.8697273520878051791550611908994e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.729e+10
Order of pole = 9.911e+19
TOP MAIN SOLVE Loop
x[1] = 1.257
y[1] (analytic) = -0.21377800849766217635170245739018
y[1] (numeric) = -0.21377800849766217635170245739023
absolute error = 5e-32
relative error = 2.3388748146443130367737662157260e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.355e+10
Order of pole = 1.498e+20
TOP MAIN SOLVE Loop
x[1] = 1.258
y[1] (analytic) = -0.21362118172299584405162630502363
y[1] (numeric) = -0.21362118172299584405162630502367
absolute error = 4e-32
relative error = 1.8724734915036793451020272898948e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.259
y[1] (analytic) = -0.21346445488074919269838323152425
y[1] (numeric) = -0.21346445488074919269838323152429
absolute error = 4e-32
relative error = 1.8738482724135871672221034082481e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.26
y[1] (analytic) = -0.21330782792782732138203799037388
y[1] (numeric) = -0.21330782792782732138203799037392
absolute error = 4e-32
relative error = 1.8752241954071181728583553487355e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.261
y[1] (analytic) = -0.21315130082112164336840546919385
y[1] (numeric) = -0.21315130082112164336840546919389
absolute error = 4e-32
relative error = 1.8766012614470664183299003892430e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.262
y[1] (analytic) = -0.21299487351750995650884906297548
y[1] (numeric) = -0.21299487351750995650884906297551
absolute error = 3e-32
relative error = 1.4084846036228073622963565445666e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=68.6MB, alloc=4.3MB, time=3.01
x[1] = 1.263
y[1] (analytic) = -0.21283854597385651352300198330399
y[1] (numeric) = -0.21283854597385651352300198330403
absolute error = 4e-32
relative error = 1.8793588265216442141387090058409e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.347e+10
Order of pole = 1.161e+21
TOP MAIN SOLVE Loop
x[1] = 1.264
y[1] (analytic) = -0.21268231814701209215459519123966
y[1] (numeric) = -0.21268231814701209215459519123969
absolute error = 3e-32
relative error = 1.4105544956145881036599837846376e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.265
y[1] (analytic) = -0.21252618999381406520057540127788
y[1] (numeric) = -0.21252618999381406520057540127791
absolute error = 3e-32
relative error = 1.4115907315175226555778347557737e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.266
y[1] (analytic) = -0.2123701614710864704136963638657
y[1] (numeric) = -0.21237016147108647041369636386574
absolute error = 4e-32
relative error = 1.8835037711004365460805422218253e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.267
y[1] (analytic) = -0.21221423253564008027876639430315
y[1] (numeric) = -0.21221423253564008027876639430319
absolute error = 4e-32
relative error = 1.8848877156852448645098168240973e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.268
y[1] (analytic) = -0.2120584031442724716627348765055
y[1] (numeric) = -0.21205840314427247166273487650554
absolute error = 4e-32
relative error = 1.8862728100798852071877692859863e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.269
y[1] (analytic) = -0.211902673253768095338800231046
y[1] (numeric) = -0.21190267325376809533880023104604
absolute error = 4e-32
relative error = 1.8876590552539767013659108833604e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.484e+10
Order of pole = 2.667e+20
TOP MAIN SOLVE Loop
x[1] = 1.27
y[1] (analytic) = -0.21174704282089834538472159813669
y[1] (numeric) = -0.21174704282089834538472159813673
absolute error = 4e-32
relative error = 1.8890464521779949731349980846429e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.751e+10
Order of pole = 1.003e+20
TOP MAIN SOLVE Loop
x[1] = 1.271
y[1] (analytic) = -0.21159151180242162845551624773882
y[1] (numeric) = -0.21159151180242162845551624773886
absolute error = 4e-32
relative error = 1.8904350018232728975013677872644e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.978e+10
Order of pole = 3.286e+20
TOP MAIN SOLVE Loop
x[1] = 1.272
y[1] (analytic) = -0.21143608015508343293072449082232
y[1] (numeric) = -0.21143608015508343293072449082236
absolute error = 4e-32
relative error = 1.8918247051620013491563082769375e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.273
y[1] (analytic) = -0.21128074783561639793642362791617
y[1] (numeric) = -0.21128074783561639793642362791621
absolute error = 4e-32
relative error = 1.8932155631672299539390667306309e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.274
y[1] (analytic) = -0.211125514800740382242172233508
y[1] (numeric) = -0.21112551480074038224217223350803
absolute error = 3e-32
relative error = 1.4209556826096508807455710231767e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.275
y[1] (analytic) = -0.21097038100716253303306583756093
y[1] (numeric) = -0.21097038100716253303306583756097
absolute error = 4e-32
relative error = 1.8960007470736843956231336064498e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.544e+10
Order of pole = 4.071e+20
TOP MAIN SOLVE Loop
x[1] = 1.276
y[1] (analytic) = -0.2108153464115773545570848284191
y[1] (numeric) = -0.21081534641157735455708482841914
absolute error = 4e-32
relative error = 1.8973950749253100128327429613714e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.472e+10
Order of pole = 5.546e+20
TOP MAIN SOLVE Loop
x[1] = 1.277
y[1] (analytic) = -0.21066041097066677664791516466894
y[1] (numeric) = -0.21066041097066677664791516466897
absolute error = 3e-32
relative error = 1.4240929210081776386834058777584e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=72.4MB, alloc=4.3MB, time=3.18
x[1] = 1.278
y[1] (analytic) = -0.21050557464110022312342224711216
y[1] (numeric) = -0.2105055746411002231234222471122
absolute error = 4e-32
relative error = 1.9001872073078195897020962320860e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.643e+10
Order of pole = 4.214e+20
TOP MAIN SOLVE Loop
x[1] = 1.279
y[1] (analytic) = -0.210350837379534680059958065887
y[1] (numeric) = -0.21035083737953468005995806588704
absolute error = 4e-32
relative error = 1.9015850137942761795750707890292e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.28
y[1] (analytic) = -0.21019619914261476394268150194665
y[1] (numeric) = -0.21019619914261476394268150194669
absolute error = 4e-32
relative error = 1.9029839817826886044278933371645e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.696e+10
Order of pole = 1.806e+20
TOP MAIN SOLVE Loop
x[1] = 1.281
y[1] (analytic) = -0.21004165988697278969207142656812
y[1] (numeric) = -0.21004165988697278969207142656816
absolute error = 4e-32
relative error = 1.9043841122530036353868946664202e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.282
y[1] (analytic) = -0.20988721956922883856681200731978
y[1] (numeric) = -0.20988721956922883856681200731982
absolute error = 4e-32
relative error = 1.9057854061860335892065158888306e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.778e+10
Order of pole = 3.018e+20
TOP MAIN SOLVE Loop
x[1] = 1.283
y[1] (analytic) = -0.20973287814599082594322939396179
y[1] (numeric) = -0.20973287814599082594322939396183
absolute error = 4e-32
relative error = 1.9071878645634570867018616956986e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.284
y[1] (analytic) = -0.20957863557385456897145872309004
y[1] (numeric) = -0.20957863557385456897145872309008
absolute error = 4e-32
relative error = 1.9085914883678198118815397693594e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.285
y[1] (analytic) = -0.20942449180940385410852014596083
y[1] (numeric) = -0.20942449180940385410852014596087
absolute error = 4e-32
relative error = 1.9099962785825352717813945599743e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.970e+10
Order of pole = 3.264e+20
TOP MAIN SOLVE Loop
x[1] = 1.286
y[1] (analytic) = -0.20927044680921050452848234984956
y[1] (numeric) = -0.20927044680921050452848234984961
absolute error = 5e-32
relative error = 2.3892527952398569462496803204806e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.287
y[1] (analytic) = -0.20911650052983444740989180950266
y[1] (numeric) = -0.20911650052983444740989180950271
absolute error = 5e-32
relative error = 2.3910117027262776286684129988475e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.330e+10
Order of pole = 9.160e+20
TOP MAIN SOLVE Loop
x[1] = 1.288
y[1] (analytic) = -0.20896265292782378110064577173628
y[1] (numeric) = -0.20896265292782378110064577173633
absolute error = 5e-32
relative error = 2.3927720719199580646554877534886e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.691e+10
Order of pole = 1.799e+20
TOP MAIN SOLVE Loop
x[1] = 1.289
y[1] (analytic) = -0.20880890395971484216048674301926
y[1] (numeric) = -0.20880890395971484216048674301931
absolute error = 5e-32
relative error = 2.3945339040545137686125778451997e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.29
y[1] (analytic) = -0.20865525358203227228129601694921
y[1] (numeric) = -0.20865525358203227228129601694926
absolute error = 5e-32
relative error = 2.3962972003646497958546713077252e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.424e+10
Order of pole = 3.882e+20
TOP MAIN SOLVE Loop
x[1] = 1.291
y[1] (analytic) = -0.20850170175128908508536354589069
y[1] (numeric) = -0.20850170175128908508536354589074
absolute error = 5e-32
relative error = 2.3980619620861616976749547699972e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.322e+10
Order of pole = 7.109e+19
TOP MAIN SOLVE Loop
x[1] = 1.292
y[1] (analytic) = -0.2083482484239867328018112286919
y[1] (numeric) = -0.20834824842398673280181122869195
absolute error = 5e-32
relative error = 2.3998281904559364772911587572111e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.168e+10
Order of pole = 1.323e+20
TOP MAIN SOLVE Loop
x[1] = 1.293
y[1] (analytic) = -0.20819489355661517282134645433115
y[1] (numeric) = -0.2081948935566151728213464543312
absolute error = 5e-32
relative error = 2.4015958867119535466741309349737e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.210e+10
Order of pole = 2.336e+20
memory used=76.2MB, alloc=4.3MB, time=3.35
TOP MAIN SOLVE Loop
x[1] = 1.294
y[1] (analytic) = -0.20804163710565293412952250956641
y[1] (numeric) = -0.20804163710565293412952250956646
absolute error = 5e-32
relative error = 2.4033650520932856842594045383640e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.295
y[1] (analytic) = -0.2078884790275671836186822271696
y[1] (numeric) = -0.20788847902756718361868222716965
absolute error = 5e-32
relative error = 2.4051356878400999935425300059159e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.296
y[1] (analytic) = -0.20773541927881379227876102012223
y[1] (numeric) = -0.20773541927881379227876102012228
absolute error = 5e-32
relative error = 2.4069077951936588625589386172379e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.297
y[1] (analytic) = -0.20758245781583740126712521622996
y[1] (numeric) = -0.20758245781583740126712521623001
absolute error = 5e-32
relative error = 2.4086813753963209242491077122518e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.298
y[1] (analytic) = -0.2074295945950714878576213769799
y[1] (numeric) = -0.20742959459507148785762137697994
absolute error = 4e-32
relative error = 1.9283651437532336141678382798795e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.299
y[1] (analytic) = -0.20727682957293843126901205411644
y[1] (numeric) = -0.20727682957293843126901205411649
absolute error = 5e-32
relative error = 2.4122329593238761503321330441392e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.3
y[1] (analytic) = -0.20712416270584957837297320734814
y[1] (numeric) = -0.2071241627058495783729732073482
absolute error = 6e-32
relative error = 2.8968131586467717529927551968513e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.301
y[1] (analytic) = -0.20697159395020530928182827681938
y[1] (numeric) = -0.20697159395020530928182827681944
absolute error = 6e-32
relative error = 2.8989485395003154197687332361874e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.440e+10
Order of pole = 2.728e+19
TOP MAIN SOLVE Loop
x[1] = 1.302
y[1] (analytic) = -0.20681912326239510281619367448633
y[1] (numeric) = -0.20681912326239510281619367448638
absolute error = 5e-32
relative error = 2.4175714127055896112547881914932e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.303
y[1] (analytic) = -0.20666675059879760185271022932626
y[1] (numeric) = -0.20666675059879760185271022932631
absolute error = 5e-32
relative error = 2.4193538561539130648831028139895e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.305e+10
Order of pole = 6.984e+19
TOP MAIN SOLVE Loop
x[1] = 1.304
y[1] (analytic) = -0.20651447591578067855203489238249
y[1] (numeric) = -0.20651447591578067855203489238254
absolute error = 5e-32
relative error = 2.4211377811786258560532855624724e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.305
y[1] (analytic) = -0.20636229916970149946726677900352
y[1] (numeric) = -0.20636229916970149946726677900356
absolute error = 4e-32
relative error = 1.9383385512247130052663190465444e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.009e+10
Order of pole = 1.190e+20
TOP MAIN SOLVE Loop
x[1] = 1.306
y[1] (analytic) = -0.20621022031690659053298139727444
y[1] (numeric) = -0.20621022031690659053298139727449
absolute error = 5e-32
relative error = 2.4247100809629774664469759448604e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.747e+10
Order of pole = 9.916e+19
TOP MAIN SOLVE Loop
x[1] = 1.307
y[1] (analytic) = -0.20605823931373190193504668356079
y[1] (numeric) = -0.20605823931373190193504668356084
absolute error = 5e-32
relative error = 2.4264984582282585830387010479693e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.972e+11
Order of pole = 5.108e+21
TOP MAIN SOLVE Loop
x[1] = 1.308
y[1] (analytic) = -0.20590635611650287286139423828877
y[1] (numeric) = -0.20590635611650287286139423828881
absolute error = 4e-32
relative error = 1.9426306576649724570591256508662e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.698e+10
Order of pole = 9.556e+19
TOP MAIN SOLVE Loop
memory used=80.1MB, alloc=4.3MB, time=3.52
x[1] = 1.309
y[1] (analytic) = -0.20575457068153449613391892757244
y[1] (numeric) = -0.20575457068153449613391892757248
absolute error = 4e-32
relative error = 1.9440637390219497879121371996535e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.833e+10
Order of pole = 4.466e+20
TOP MAIN SOLVE Loop
x[1] = 1.31
y[1] (analytic) = -0.20560288296513138272167978906589
y[1] (numeric) = -0.20560288296513138272167978906593
absolute error = 4e-32
relative error = 1.9454980116588969503130315024801e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.311
y[1] (analytic) = -0.20545129292358782613557495346733
y[1] (numeric) = -0.20545129292358782613557495346737
absolute error = 4e-32
relative error = 1.9469334765820598623103231965820e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.312
y[1] (analytic) = -0.20529980051318786670466306643205
y[1] (numeric) = -0.2052998005131878667046630664321
absolute error = 5e-32
relative error = 2.4354626684982163095850768247845e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.313
y[1] (analytic) = -0.20514840569020535573430346926166
y[1] (numeric) = -0.2051484056902053557343034692617
absolute error = 4e-32
relative error = 1.9498079873164604155740629426034e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.506e+10
Order of pole = 1.612e+20
TOP MAIN SOLVE Loop
x[1] = 1.314
y[1] (analytic) = -0.20499710841090401954628717062738
y[1] (numeric) = -0.20499710841090401954628717062742
absolute error = 4e-32
relative error = 1.9512470351446360410669480391358e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.976e+10
Order of pole = 1.161e+20
TOP MAIN SOLVE Loop
x[1] = 1.315
y[1] (analytic) = -0.20484590863153752340113041575631
y[1] (numeric) = -0.20484590863153752340113041575635
absolute error = 4e-32
relative error = 1.9526872792929049461826074584246e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.316
y[1] (analytic) = -0.20469480630834953530270243395914
y[1] (numeric) = -0.20469480630834953530270243395918
absolute error = 4e-32
relative error = 1.9541287207719638818207266869129e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.317
y[1] (analytic) = -0.20454380139757378968535872010763
y[1] (numeric) = -0.20454380139757378968535872010767
absolute error = 4e-32
relative error = 1.9555713605934021103319965674212e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.318
y[1] (analytic) = -0.20439289385543415098375098067831
y[1] (numeric) = -0.20439289385543415098375098067835
absolute error = 4e-32
relative error = 1.9570151997697021888266388517342e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.319
y[1] (analytic) = -0.20424208363814467708548465026565
y[1] (numeric) = -0.20424208363814467708548465026569
absolute error = 4e-32
relative error = 1.9584602393142407532048762175466e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.134e+10
Order of pole = 1.286e+20
TOP MAIN SOLVE Loop
x[1] = 1.32
y[1] (analytic) = -0.2040913707019096826667946600333
y[1] (numeric) = -0.20409137070190968266679466003335
absolute error = 5e-32
relative error = 2.4498831003016116286374710928180e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.229e+10
Order of pole = 3.578e+20
TOP MAIN SOLVE Loop
x[1] = 1.321
y[1] (analytic) = -0.20394075500292380241140991541484
y[1] (numeric) = -0.20394075500292380241140991541489
absolute error = 5e-32
relative error = 2.4516924044575187330056306453917e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.671e+10
Order of pole = 1.764e+20
TOP MAIN SOLVE Loop
x[1] = 1.322
y[1] (analytic) = -0.20379023649737205411277671649609
y[1] (numeric) = -0.20379023649737205411277671649614
absolute error = 5e-32
relative error = 2.4535032128806017342130062719847e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.980e+10
Order of pole = 5.128e+19
TOP MAIN SOLVE Loop
x[1] = 1.323
y[1] (analytic) = -0.20363981514142990165981113090911
y[1] (numeric) = -0.20363981514142990165981113090915
absolute error = 4e-32
relative error = 1.9642524214736493116335618952682e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=83.9MB, alloc=4.3MB, time=3.69
x[1] = 1.324
y[1] (analytic) = -0.20348949089126331790635010574247
y[1] (numeric) = -0.20348949089126331790635010574251
absolute error = 4e-32
relative error = 1.9657034780913775748134532075631e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.552e+10
Order of pole = 8.513e+19
TOP MAIN SOLVE Loop
x[1] = 1.325
y[1] (analytic) = -0.20333926370302884742447088192409
y[1] (numeric) = -0.20333926370302884742447088192413
absolute error = 4e-32
relative error = 1.9671557411764237906985431854479e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.731e+10
Order of pole = 3.916e+19
TOP MAIN SOLVE Loop
x[1] = 1.326
y[1] (analytic) = -0.20318913353287366914184805176017
y[1] (numeric) = -0.20318913353287366914184805176022
absolute error = 5e-32
relative error = 2.4607615146855564504350531691353e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.397e+10
Order of pole = 1.508e+20
TOP MAIN SOLVE Loop
x[1] = 1.327
y[1] (analytic) = -0.20303910033693565886331737781775
y[1] (numeric) = -0.2030391003369356588633173778178
absolute error = 5e-32
relative error = 2.4625798635349990774008399829034e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.328
y[1] (analytic) = -0.2028891640713434516768152691171
y[1] (numeric) = -0.20288916407134345167681526911714
absolute error = 4e-32
relative error = 1.9715197794365448412310642939083e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.329
y[1] (analytic) = -0.20273932469221650424386258865493
y[1] (numeric) = -0.20273932469221650424386258865497
absolute error = 4e-32
relative error = 1.9729768785964426030344405484946e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.658e+10
Order of pole = 3.590e+19
TOP MAIN SOLVE Loop
x[1] = 1.33
y[1] (analytic) = -0.20258958215566515697476124460871
y[1] (numeric) = -0.20258958215566515697476124460876
absolute error = 5e-32
relative error = 2.4680439866636950038002465966274e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.331
y[1] (analytic) = -0.20243993641779069608867179617611
y[1] (numeric) = -0.20243993641779069608867179617616
absolute error = 5e-32
relative error = 2.4698683908303150508188018320931e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.332
y[1] (analytic) = -0.20229038743468541555874008388211
y[1] (numeric) = -0.20229038743468541555874008388216
absolute error = 5e-32
relative error = 2.4716943120267525655703890798328e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.968e+10
Order of pole = 1.150e+20
TOP MAIN SOLVE Loop
x[1] = 1.333
y[1] (analytic) = -0.20214093516243267894244067333854
y[1] (numeric) = -0.20214093516243267894244067333858
absolute error = 4e-32
relative error = 1.9788174012283825063961207849861e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.802e+10
Order of pole = 1.024e+20
TOP MAIN SOLVE Loop
x[1] = 1.334
y[1] (analytic) = -0.20199157955710698109730468086645
y[1] (numeric) = -0.2019915795571069810973046808665
absolute error = 5e-32
relative error = 2.4753507106400947459212100501204e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.335
y[1] (analytic) = -0.20184232057477400978219932909116
y[1] (numeric) = -0.2018423205747740097821993290912
absolute error = 4e-32
relative error = 1.9817449525002710397194456972074e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.678e+10
Order of pole = 3.670e+19
TOP MAIN SOLVE Loop
x[1] = 1.336
y[1] (analytic) = -0.20169315817149070714432636059158
y[1] (numeric) = -0.20169315817149070714432636059163
absolute error = 5e-32
relative error = 2.4790131927770810874533687401744e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.337
y[1] (analytic) = -0.20154409230330533109210621793085
y[1] (numeric) = -0.20154409230330533109210621793089
absolute error = 4e-32
relative error = 1.9846773747058622375982437609125e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.338
y[1] (analytic) = -0.20139512292625751655411467891154
y[1] (numeric) = -0.20139512292625751655411467891158
absolute error = 4e-32
relative error = 1.9861454149833772061378702054987e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.525e+10
Order of pole = 8.308e+19
TOP MAIN SOLVE Loop
memory used=87.7MB, alloc=4.3MB, time=3.86
x[1] = 1.339
y[1] (analytic) = -0.20124624999637833662423841668884
y[1] (numeric) = -0.20124624999637833662423841668888
absolute error = 4e-32
relative error = 1.9876146760856337510761346474096e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.570e+10
Order of pole = 8.602e+19
TOP MAIN SOLVE Loop
x[1] = 1.34
y[1] (analytic) = -0.20109747346969036359321573543502
y[1] (numeric) = -0.20109747346969036359321573543507
absolute error = 5e-32
relative error = 2.4863564488062081990352777083846e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.341
y[1] (analytic) = -0.20094879330220772986672851358133
y[1] (numeric) = -0.20094879330220772986672851358137
absolute error = 4e-32
relative error = 1.9905568648946218288037396676185e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.342
y[1] (analytic) = -0.20080020944993618877021116826619
y[1] (numeric) = -0.20080020944993618877021116826623
absolute error = 4e-32
relative error = 1.9920297946687580702171115559914e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.343
y[1] (analytic) = -0.20065172186887317524054223649289
y[1] (numeric) = -0.20065172186887317524054223649293
absolute error = 4e-32
relative error = 1.9935039494024469076352188583889e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.782e+10
Order of pole = 1.007e+20
TOP MAIN SOLVE Loop
x[1] = 1.344
y[1] (analytic) = -0.20050333051500786640478395064389
y[1] (numeric) = -0.20050333051500786640478395064393
absolute error = 4e-32
relative error = 1.9949793301316738812629272576133e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.345
y[1] (analytic) = -0.20035503534432124204613496841344
y[1] (numeric) = -0.20035503534432124204613496841348
absolute error = 4e-32
relative error = 1.9964559378933392503671501649694e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.141e+10
Order of pole = 5.961e+19
TOP MAIN SOLVE Loop
x[1] = 1.346
y[1] (analytic) = -0.20020683631278614495726119990429
y[1] (numeric) = -0.20020683631278614495726119990434
absolute error = 5e-32
relative error = 2.4974172171565734963001169944205e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.237e+10
Order of pole = 6.505e+19
TOP MAIN SOLVE Loop
x[1] = 1.347
y[1] (analytic) = -0.20005873337636734118116945758776
y[1] (numeric) = -0.20005873337636734118116945758781
absolute error = 5e-32
relative error = 2.4992660483327057883779128239753e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.272e+10
Order of pole = 6.712e+19
TOP MAIN SOLVE Loop
x[1] = 1.348
y[1] (analytic) = -0.19991072649102158013978843804894
y[1] (numeric) = -0.19991072649102158013978843804899
absolute error = 5e-32
relative error = 2.5011164171946324916829386587106e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.010e+10
Order of pole = 5.248e+19
TOP MAIN SOLVE Loop
x[1] = 1.349
y[1] (analytic) = -0.19976281561269765465042132793046
y[1] (numeric) = -0.19976281561269765465042132793051
absolute error = 5e-32
relative error = 2.5029683250430625819015522250793e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.850e+10
Order of pole = 1.055e+20
TOP MAIN SOLVE Loop
x[1] = 1.35
y[1] (analytic) = -0.19961500069733646083023411024789
y[1] (numeric) = -0.19961500069733646083023411024794
absolute error = 5e-32
relative error = 2.5048217731798534663239213700846e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.973e+10
Order of pole = 1.148e+20
TOP MAIN SOLVE Loop
x[1] = 1.351
y[1] (analytic) = -0.19946728170087105788894343127784
y[1] (numeric) = -0.19946728170087105788894343127789
absolute error = 5e-32
relative error = 2.5066767629080119931801215952169e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.352
y[1] (analytic) = -0.19931965857922672780986767251579
y[1] (numeric) = -0.19931965857922672780986767251584
absolute error = 5e-32
relative error = 2.5085332955316954619050785816588e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.592e+10
Order of pole = 8.723e+19
TOP MAIN SOLVE Loop
x[1] = 1.353
y[1] (analytic) = -0.19917213128832103491950465676379
y[1] (numeric) = -0.19917213128832103491950465676385
absolute error = 6e-32
relative error = 3.0124696468274551611998038004465e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.354
y[1] (analytic) = -0.19902469978406388534579920223882
y[1] (numeric) = -0.19902469978406388534579920223888
absolute error = 6e-32
relative error = 3.0147011936256296961879604555580e-29 %
Correct digits = 30
h = 0.001
memory used=91.5MB, alloc=4.3MB, time=4.04
Complex estimate of poles used for equation 1
Radius of convergence = 1.681e+10
Order of pole = 3.664e+19
TOP MAIN SOLVE Loop
x[1] = 1.355
y[1] (analytic) = -0.1988773640223575863652635236897
y[1] (numeric) = -0.19887736402235758636526352368976
absolute error = 6e-32
relative error = 3.0169345966016958279783219385593e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.990e+10
Order of pole = 1.159e+20
TOP MAIN SOLVE Loop
x[1] = 1.356
y[1] (analytic) = -0.19873012395909690563911326487464
y[1] (numeric) = -0.1987301239590969056391132648747
absolute error = 6e-32
relative error = 3.0191698573261766271818838287524e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.357
y[1] (analytic) = -0.19858297955016913033858173238133
y[1] (numeric) = -0.1985829795501691303385817323814
absolute error = 7e-32
relative error = 3.5249748069328120815649801078875e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.711e+10
Order of pole = 9.526e+19
TOP MAIN SOLVE Loop
x[1] = 1.358
y[1] (analytic) = -0.19843593075145412615957468666764
y[1] (numeric) = -0.19843593075145412615957468666771
absolute error = 7e-32
relative error = 3.5275869513609769662838728895454e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.359
y[1] (analytic) = -0.19828897751882439622682783236241
y[1] (numeric) = -0.19828897751882439622682783236248
absolute error = 7e-32
relative error = 3.5302012686688350720761952296081e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.36
y[1] (analytic) = -0.19814211980814513988772893629301
y[1] (numeric) = -0.19814211980814513988772893629308
absolute error = 7e-32
relative error = 3.5328177606951427454208793263085e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.183e+11
Order of pole = 2.267e+22
TOP MAIN SOLVE Loop
x[1] = 1.361
y[1] (analytic) = -0.19799535757527431139596628839766
y[1] (numeric) = -0.19799535757527431139596628839773
absolute error = 7e-32
relative error = 3.5354364292802797525275968906152e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.362
y[1] (analytic) = -0.19784869077606267848516500763749
y[1] (numeric) = -0.19784869077606267848516500763756
absolute error = 7e-32
relative error = 3.5380572762662507067743842530354e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.363
y[1] (analytic) = -0.19770211936635388083267248224358
y[1] (numeric) = -0.19770211936635388083267248224365
absolute error = 7e-32
relative error = 3.5406803034966864974582506997258e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.120e+10
Order of pole = 1.260e+20
TOP MAIN SOLVE Loop
x[1] = 1.364
y[1] (analytic) = -0.19755564330198448841365402111941
y[1] (numeric) = -0.19755564330198448841365402111948
absolute error = 7e-32
relative error = 3.5433055128168457198599223717535e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.801e+10
Order of pole = 2.982e+20
TOP MAIN SOLVE Loop
x[1] = 1.365
y[1] (analytic) = -0.19740926253878405974565958096731
y[1] (numeric) = -0.19740926253878405974565958096738
absolute error = 7e-32
relative error = 3.5459329060736161066238752079645e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.190e+10
Order of pole = 6.206e+19
TOP MAIN SOLVE Loop
x[1] = 1.366
y[1] (analytic) = -0.19726297703257520002382222171956
y[1] (numeric) = -0.19726297703257520002382222171963
absolute error = 7e-32
relative error = 3.5485624851155159604548115593878e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.178e+10
Order of pole = 6.132e+19
TOP MAIN SOLVE Loop
x[1] = 1.367
y[1] (analytic) = -0.19711678673917361914684873112945
y[1] (numeric) = -0.19711678673917361914684873112952
absolute error = 7e-32
relative error = 3.5511942517926955881317362514493e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.368
y[1] (analytic) = -0.19697069161438818963396264791555
y[1] (numeric) = -0.19697069161438818963396264791562
absolute error = 7e-32
relative error = 3.5538282079569387358407890194662e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.387e+10
Order of pole = 7.363e+19
TOP MAIN SOLVE Loop
x[1] = 1.369
y[1] (analytic) = -0.19682469161402100443295970165221
y[1] (numeric) = -0.19682469161402100443295970165228
absolute error = 7e-32
relative error = 3.5564643554616640258279913929753e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.392e+10
Order of pole = 7.393e+19
TOP MAIN SOLVE Loop
memory used=95.3MB, alloc=4.3MB, time=4.21
x[1] = 1.37
y[1] (analytic) = -0.19667878669386743461953547666174
y[1] (numeric) = -0.19667878669386743461953547666181
absolute error = 7e-32
relative error = 3.5591026961619263943730672553812e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.371
y[1] (analytic) = -0.19653297680971618698804489648761
y[1] (numeric) = -0.19653297680971618698804489648768
absolute error = 7e-32
relative error = 3.5617432319144185310854974572277e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.372
y[1] (analytic) = -0.1963872619173493615338529151135
y[1] (numeric) = -0.19638726191734936153385291511357
absolute error = 7e-32
relative error = 3.5643859645774723195239700140742e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.136e+10
Order of pole = 5.892e+19
TOP MAIN SOLVE Loop
x[1] = 1.373
y[1] (analytic) = -0.19624164197254250882743559093979
y[1] (numeric) = -0.19624164197254250882743559093986
absolute error = 7e-32
relative error = 3.5670308960110602791403885735150e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.374
y[1] (analytic) = -0.1960961169310646872803905096365
y[1] (numeric) = -0.19609611693106468728039050963657
absolute error = 7e-32
relative error = 3.5696780280767970085496029903089e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.245e+10
Order of pole = 6.503e+19
TOP MAIN SOLVE Loop
x[1] = 1.375
y[1] (analytic) = -0.19595068674867852030351531235997
y[1] (numeric) = -0.19595068674867852030351531236005
absolute error = 8e-32
relative error = 4.0826598430147892915726022901570e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.009e+10
Order of pole = 5.208e+19
TOP MAIN SOLVE Loop
x[1] = 1.376
y[1] (analytic) = -0.19580535138114025335711287644876
y[1] (numeric) = -0.19580535138114025335711287644884
absolute error = 8e-32
relative error = 4.0856901732107362696323533356467e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.377
y[1] (analytic) = -0.19566011078419981089368148660256
y[1] (numeric) = -0.19566011078419981089368148660263
absolute error = 7e-32
relative error = 3.5776326467077073349532243448421e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.378
y[1] (analytic) = -0.19551496491360085319314812569593
y[1] (numeric) = -0.195514964913600853193148125696
absolute error = 7e-32
relative error = 3.5802885999510773017199542145974e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.620e+10
Order of pole = 8.849e+19
TOP MAIN SOLVE Loop
x[1] = 1.379
y[1] (analytic) = -0.19536991372508083309080280578589
y[1] (numeric) = -0.19536991372508083309080280578596
absolute error = 7e-32
relative error = 3.5829467631593508261859264488362e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.677e+10
Order of pole = 1.743e+20
TOP MAIN SOLVE Loop
x[1] = 1.38
y[1] (analytic) = -0.19522495717437105259809165153842
y[1] (numeric) = -0.19522495717437105259809165153849
absolute error = 7e-32
relative error = 3.5856071382040253649953833075485e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.799e+10
Order of pole = 1.860e+20
TOP MAIN SOLVE Loop
x[1] = 1.381
y[1] (analytic) = -0.19508009521719671941642624022413
y[1] (numeric) = -0.1950800952171967194164262402242
absolute error = 7e-32
relative error = 3.5882697269582505940618516188578e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.382
y[1] (analytic) = -0.19493532780927700334416649461655
y[1] (numeric) = -0.19493532780927700334416649461663
absolute error = 8e-32
relative error = 4.1039251786249484142693568486668e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.383
y[1] (analytic) = -0.19479065490632509257693421756789
y[1] (numeric) = -0.19479065490632509257693421756797
absolute error = 8e-32
relative error = 4.1069732035385390260661351847980e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.384
y[1] (analytic) = -0.19464607646404824990141414973629
y[1] (numeric) = -0.19464607646404824990141414973637
absolute error = 8e-32
relative error = 4.1100237648394754429728142951685e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=99.1MB, alloc=4.3MB, time=4.38
x[1] = 1.385
y[1] (analytic) = -0.19450159243814786878279922489524
y[1] (numeric) = -0.19450159243814786878279922489532
absolute error = 8e-32
relative error = 4.1130768646760697856002234224236e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.386
y[1] (analytic) = -0.19435720278431952934603649046969
y[1] (numeric) = -0.19435720278431952934603649046977
absolute error = 8e-32
relative error = 4.1161325051985307485377684404395e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.387
y[1] (analytic) = -0.19421290745825305425102995441377
y[1] (numeric) = -0.19421290745825305425102995441385
absolute error = 8e-32
relative error = 4.1191906885589652696226366425014e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.538e+10
Order of pole = 8.287e+19
TOP MAIN SOLVE Loop
x[1] = 1.388
y[1] (analytic) = -0.19406870641563256446195641327259
y[1] (numeric) = -0.19406870641563256446195641327267
absolute error = 8e-32
relative error = 4.1222514169113802007428730277728e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.896e+10
Order of pole = 1.952e+20
TOP MAIN SOLVE Loop
x[1] = 1.389
y[1] (analytic) = -0.19392459961213653491085011025363
y[1] (numeric) = -0.19392459961213653491085011025371
absolute error = 8e-32
relative error = 4.1253146924116839801756780987740e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.823e+10
Order of pole = 5.985e+20
TOP MAIN SOLVE Loop
x[1] = 1.39
y[1] (analytic) = -0.19378058700343785005561186637287
y[1] (numeric) = -0.19378058700343785005561186637294
absolute error = 7e-32
relative error = 3.6123329525654772681544937033413e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.229e+10
Order of pole = 6.389e+19
TOP MAIN SOLVE Loop
x[1] = 1.391
y[1] (analytic) = -0.19363666854520385933259812223547
y[1] (numeric) = -0.19363666854520385933259812223554
absolute error = 7e-32
relative error = 3.6150177818029710870931328955521e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.392
y[1] (analytic) = -0.19349284419309643250394512276147
y[1] (numeric) = -0.19349284419309643250394512276154
absolute error = 7e-32
relative error = 3.6177048454641252804607146705635e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.524e+10
Order of pole = 2.982e+19
TOP MAIN SOLVE Loop
x[1] = 1.393
y[1] (analytic) = -0.19334911390277201489978327217187
y[1] (numeric) = -0.19334911390277201489978327217194
absolute error = 7e-32
relative error = 3.6203941454420299439797255055802e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.066e+10
Order of pole = 5.483e+19
TOP MAIN SOLVE Loop
x[1] = 1.394
y[1] (analytic) = -0.19320547762988168255549648181071
y[1] (numeric) = -0.19320547762988168255549648181079
absolute error = 8e-32
relative error = 4.1406693527216530264393418624861e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.395
y[1] (analytic) = -0.19306193533007119724418112889314
y[1] (numeric) = -0.19306193533007119724418112889322
absolute error = 8e-32
relative error = 4.1437479564900670394875851617342e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.396
y[1] (analytic) = -0.19291848695898106140445904003781
y[1] (numeric) = -0.19291848695898106140445904003789
absolute error = 8e-32
relative error = 4.1468291225511141871236277688400e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.397
y[1] (analytic) = -0.19277513247224657296379870946444
y[1] (numeric) = -0.19277513247224657296379870946452
absolute error = 8e-32
relative error = 4.1499128530759759875897791221427e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.398
y[1] (analytic) = -0.19263187182549788005749875801305
y[1] (numeric) = -0.19263187182549788005749875801312
absolute error = 7e-32
relative error = 3.6338742564580318326367455397031e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.399
y[1] (analytic) = -0.19248870497436003564348743567028
y[1] (numeric) = -0.19248870497436003564348743567035
absolute error = 7e-32
relative error = 3.6365770141850229862755680932910e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.706e+10
Order of pole = 9.721e+20
TOP MAIN SOLVE Loop
memory used=103.0MB, alloc=4.3MB, time=4.55
x[1] = 1.4
y[1] (analytic) = -0.19234563187445305201309176707034
y[1] (numeric) = -0.19234563187445305201309176707041
absolute error = 7e-32
relative error = 3.6392820215272720654575336239231e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.401
y[1] (analytic) = -0.19220265248139195519792973647225
y[1] (numeric) = -0.19220265248139195519792973647232
absolute error = 7e-32
relative error = 3.6419892803912802384357342923861e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.402
y[1] (analytic) = -0.19205976675078683927307870600195
y[1] (numeric) = -0.19205976675078683927307870600202
absolute error = 7e-32
relative error = 3.6446987926852317071835281446076e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.242e+10
Order of pole = 6.444e+19
TOP MAIN SOLVE Loop
x[1] = 1.403
y[1] (analytic) = -0.19191697463824292055667305848658
y[1] (numeric) = -0.19191697463824292055667305848665
absolute error = 7e-32
relative error = 3.6474105603189951896217016559508e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.716e+10
Order of pole = 1.209e+21
TOP MAIN SOLVE Loop
x[1] = 1.404
y[1] (analytic) = -0.19177427609936059170608385399852
y[1] (numeric) = -0.19177427609936059170608385399859
absolute error = 7e-32
relative error = 3.6501245852041254032068107487137e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.405
y[1] (analytic) = -0.19163167108973547571083308726866
y[1] (numeric) = -0.19163167108973547571083308726873
absolute error = 7e-32
relative error = 3.6528408692538645498819003495400e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.406
y[1] (analytic) = -0.19148915956495847978239493142106
y[1] (numeric) = -0.19148915956495847978239493142113
absolute error = 7e-32
relative error = 3.6555594143831438023908037365243e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.407
y[1] (analytic) = -0.19134674148061584914103615202498
y[1] (numeric) = -0.19134674148061584914103615202505
absolute error = 7e-32
relative error = 3.6582802225085847919572241097814e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.408
y[1] (analytic) = -0.1912044167922892206998476742542
y[1] (numeric) = -0.19120441679228922069984767425427
absolute error = 7e-32
relative error = 3.6610032955485010973298020041590e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.000e+10
Order of pole = 1.152e+20
TOP MAIN SOLVE Loop
x[1] = 1.409
y[1] (analytic) = -0.19106218545555567664611908498792
y[1] (numeric) = -0.19106218545555567664611908498799
absolute error = 7e-32
relative error = 3.6637286354228997351943733486028e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.758e+10
Order of pole = 3.954e+19
TOP MAIN SOLVE Loop
x[1] = 1.41
y[1] (analytic) = -0.19092004742598779792020765098168
y[1] (numeric) = -0.19092004742598779792020765098175
absolute error = 7e-32
relative error = 3.6664562440534826519546241634257e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.075e+10
Order of pole = 5.505e+19
TOP MAIN SOLVE Loop
x[1] = 1.411
y[1] (analytic) = -0.19077800265915371759205323378041
y[1] (numeric) = -0.19077800265915371759205323378047
absolute error = 6e-32
relative error = 3.1450166771688413287562992066346e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.492e+10
Order of pole = 2.847e+19
TOP MAIN SOLVE Loop
x[1] = 1.412
y[1] (analytic) = -0.19063605111061717413549028183882
y[1] (numeric) = -0.19063605111061717413549028183888
absolute error = 6e-32
relative error = 3.1473585216672794714044474382052e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.158e+10
Order of pole = 4.847e+20
TOP MAIN SOLVE Loop
x[1] = 1.413
y[1] (analytic) = -0.19049419273593756460050788035643
y[1] (numeric) = -0.19049419273593756460050788035649
absolute error = 6e-32
relative error = 3.1497023157641244438569045548740e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.414
y[1] (analytic) = -0.19035242749066999768360863962494
y[1] (numeric) = -0.190352427490669997683608639625
absolute error = 6e-32
relative error = 3.1520480611123733408209639959413e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.415
y[1] (analytic) = -0.1902107553303653466964170032251
y[1] (numeric) = -0.19021075533036534669641700322516
absolute error = 6e-32
relative error = 3.1543957593664824648805186539680e-29 %
Correct digits = 30
h = 0.001
memory used=106.8MB, alloc=4.3MB, time=4.73
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.416
y[1] (analytic) = -0.19006917621057030243268735819712
y[1] (numeric) = -0.19006917621057030243268735819719
absolute error = 7e-32
relative error = 3.6828696475460967142618312691354e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.728e+10
Order of pole = 9.501e+19
TOP MAIN SOLVE Loop
x[1] = 1.417
y[1] (analytic) = -0.18992769008682742593386213034384
y[1] (numeric) = -0.1899276900868274259338621303439
absolute error = 6e-32
relative error = 3.1590970212174103595550539213873e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.418
y[1] (analytic) = -0.18978629691467520115332984910811
y[1] (numeric) = -0.18978629691467520115332984910817
absolute error = 6e-32
relative error = 3.1614505881304493521780323007908e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.607e+10
Order of pole = 3.295e+19
TOP MAIN SOLVE Loop
x[1] = 1.419
y[1] (analytic) = -0.18964499664964808751953296799587
y[1] (numeric) = -0.18964499664964808751953296799593
absolute error = 6e-32
relative error = 3.1638061145817915932742813078206e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.337e+10
Order of pole = 6.965e+19
TOP MAIN SOLVE Loop
x[1] = 1.42
y[1] (analytic) = -0.18950378924727657239807502829262
y[1] (numeric) = -0.18950378924727657239807502829268
absolute error = 6e-32
relative error = 3.1661636022332087343553322518006e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.421
y[1] (analytic) = -0.18936267466308722345297655584436
y[1] (numeric) = -0.18936267466308722345297655584442
absolute error = 6e-32
relative error = 3.1685230527479393669030027886102e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.724e+10
Order of pole = 9.463e+19
TOP MAIN SOLVE Loop
x[1] = 1.422
y[1] (analytic) = -0.18922165285260274090722888294364
y[1] (numeric) = -0.1892216528526027409072288829437
absolute error = 6e-32
relative error = 3.1708844677906903151944668420750e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.616e+10
Order of pole = 3.328e+19
TOP MAIN SOLVE Loop
x[1] = 1.423
y[1] (analytic) = -0.18908072377134200970279488987676
y[1] (numeric) = -0.18908072377134200970279488987682
absolute error = 6e-32
relative error = 3.1732478490276379303137670448729e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.618e+10
Order of pole = 1.668e+20
TOP MAIN SOLVE Loop
x[1] = 1.424
y[1] (analytic) = -0.18893988737482015156020546344948
y[1] (numeric) = -0.18893988737482015156020546344953
absolute error = 5e-32
relative error = 2.6463443317720244877923481084898e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.694e+10
Order of pole = 9.245e+19
TOP MAIN SOLVE Loop
x[1] = 1.425
y[1] (analytic) = -0.18879914361854857693790027281533
y[1] (numeric) = -0.18879914361854857693790027281539
absolute error = 6e-32
relative error = 3.1779805167561839717889475345155e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.426
y[1] (analytic) = -0.1886584924580350368914612661825
y[1] (numeric) = -0.18865849245803503689146126618255
absolute error = 5e-32
relative error = 2.6502915054895786642350264183486e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.350e+10
Order of pole = 7.036e+19
TOP MAIN SOLVE Loop
x[1] = 1.427
y[1] (analytic) = -0.18851793384878367483288709547166
y[1] (numeric) = -0.18851793384878367483288709547171
absolute error = 5e-32
relative error = 2.6522675577436900695185543430177e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.428
y[1] (analytic) = -0.18837746774629507819005647973889
y[1] (numeric) = -0.18837746774629507819005647973895
absolute error = 6e-32
relative error = 3.1850943065445284676996288796401e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.429
y[1] (analytic) = -0.18823709410606632996652832216279
y[1] (numeric) = -0.18823709410606632996652832216284
absolute error = 5e-32
relative error = 2.6562246000156802522117513526288e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.976e+10
Order of pole = 1.127e+20
TOP MAIN SOLVE Loop
x[1] = 1.43
y[1] (analytic) = -0.18809681288359106020182619962463
y[1] (numeric) = -0.18809681288359106020182619962468
absolute error = 5e-32
relative error = 2.6582055928264924660180609187995e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=110.6MB, alloc=4.3MB, time=4.90
TOP MAIN SOLVE Loop
x[1] = 1.431
y[1] (analytic) = -0.18795662403435949733235464838366
y[1] (numeric) = -0.18795662403435949733235464838372
absolute error = 6e-32
relative error = 3.1922258823414317300752119957633e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.018e+10
Order of pole = 5.179e+19
TOP MAIN SOLVE Loop
x[1] = 1.432
y[1] (analytic) = -0.18781652751385851945309447406595
y[1] (numeric) = -0.18781652751385851945309447406601
absolute error = 6e-32
relative error = 3.1946070345471991343612461913615e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.433
y[1] (analytic) = -0.1876765232775717054802241191449
y[1] (numeric) = -0.18767652327757170548022411914495
absolute error = 5e-32
relative error = 2.6641584747416968530280935198091e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.966e+10
Order of pole = 4.912e+19
TOP MAIN SOLVE Loop
x[1] = 1.434
y[1] (analytic) = -0.18753661128097938621481392629406
y[1] (numeric) = -0.18753661128097938621481392629412
absolute error = 6e-32
relative error = 3.1993752894523698889857323097965e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.415e+10
Order of pole = 7.415e+19
TOP MAIN SOLVE Loop
x[1] = 1.435
y[1] (analytic) = -0.18739679147955869530773994143788
y[1] (numeric) = -0.18739679147955869530773994143793
absolute error = 5e-32
relative error = 2.6681353295984268078170653194978e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.436
y[1] (analytic) = -0.18725706382878362012596370601285
y[1] (numeric) = -0.1872570638287836201259637060129
absolute error = 5e-32
relative error = 2.6701262413105513009851529696168e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.418e+10
Order of pole = 9.002e+20
TOP MAIN SOLVE Loop
x[1] = 1.437
y[1] (analytic) = -0.18711742828412505252032429388119
y[1] (numeric) = -0.18711742828412505252032429388125
absolute error = 6e-32
relative error = 3.2065425733029043288883625289557e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.327e+10
Order of pole = 6.878e+19
TOP MAIN SOLVE Loop
x[1] = 1.438
y[1] (analytic) = -0.18697788480105083949498865450944
y[1] (numeric) = -0.1869778848010508394949886545095
absolute error = 6e-32
relative error = 3.2089356483972158170643033133750e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.034e+10
Order of pole = 5.255e+19
TOP MAIN SOLVE Loop
x[1] = 1.439
y[1] (analytic) = -0.1868384333350258337787061304367
y[1] (numeric) = -0.18683843333502583377870613043676
absolute error = 6e-32
relative error = 3.2113307165454617634808940753990e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.44
y[1] (analytic) = -0.1866990738415119442980128237105
y[1] (numeric) = -0.18669907384151194429801282371057
absolute error = 7e-32
relative error = 3.7493490760121662156996576783042e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.791e+10
Order of pole = 9.883e+19
TOP MAIN SOLVE Loop
x[1] = 1.441
y[1] (analytic) = -0.18655980627596818655253129286206
y[1] (numeric) = -0.18655980627596818655253129286213
absolute error = 7e-32
relative error = 3.7521479785657931413074690457998e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.442
y[1] (analytic) = -0.18642063059385073289251086912718
y[1] (numeric) = -0.18642063059385073289251086912725
absolute error = 7e-32
relative error = 3.7549492122739884438591136242789e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.166e+10
Order of pole = 5.948e+19
TOP MAIN SOLVE Loop
x[1] = 1.443
y[1] (analytic) = -0.18628154675061296269875368799381
y[1] (numeric) = -0.18628154675061296269875368799388
absolute error = 7e-32
relative error = 3.7577527791152326671093864308282e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.561e+10
Order of pole = 2.638e+20
TOP MAIN SOLVE Loop
x[1] = 1.444
y[1] (analytic) = -0.18614255470170551246507133977171
y[1] (numeric) = -0.18614255470170551246507133977179
absolute error = 8e-32
relative error = 4.2977813497940032319529307478947e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.102e+10
Order of pole = 3.300e+20
TOP MAIN SOLVE Loop
x[1] = 1.445
y[1] (analytic) = -0.18600365440257632578341685073397
y[1] (numeric) = -0.18600365440257632578341685073405
absolute error = 8e-32
relative error = 4.3009907658508845221682944478463e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=114.4MB, alloc=4.3MB, time=5.08
x[1] = 1.446
y[1] (analytic) = -0.1858648458086707032318365144735
y[1] (numeric) = -0.18586484580867070323183651447358
absolute error = 8e-32
relative error = 4.3042028551408807312687099461064e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.527e+10
Order of pole = 1.576e+20
TOP MAIN SOLVE Loop
x[1] = 1.447
y[1] (analytic) = -0.18572612887543135216538590145042
y[1] (numeric) = -0.1857261288754313521653859014505
absolute error = 8e-32
relative error = 4.3074176199331069274267749067926e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.314e+10
Order of pole = 6.782e+19
TOP MAIN SOLVE Loop
x[1] = 1.448
y[1] (analytic) = -0.18558750355829843641015418327744
y[1] (numeric) = -0.18558750355829843641015418327752
absolute error = 8e-32
relative error = 4.3106350624986811998445769842484e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.449
y[1] (analytic) = -0.1854489698127096258605407171003
y[1] (numeric) = -0.18544896981270962586054071710037
absolute error = 7e-32
relative error = 3.7746232869718856225110338576856e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.233e+10
Order of pole = 6.313e+19
TOP MAIN SOLVE Loop
x[1] = 1.45
y[1] (analytic) = -0.18531052759410014597992764447817
y[1] (numeric) = -0.18531052759410014597992764447824
absolute error = 7e-32
relative error = 3.7774432412888255340152246492489e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.451
y[1] (analytic) = -0.18517217685790282720489206845521
y[1] (numeric) = -0.18517217685790282720489206845528
absolute error = 7e-32
relative error = 3.7802655446296613249118617829302e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.493e+10
Order of pole = 7.867e+19
TOP MAIN SOLVE Loop
x[1] = 1.452
y[1] (analytic) = -0.18503391755954815425310118203761
y[1] (numeric) = -0.18503391755954815425310118203767
absolute error = 6e-32
relative error = 3.2426487419902691760462724628464e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.110e+10
Order of pole = 2.137e+20
TOP MAIN SOLVE Loop
x[1] = 1.453
y[1] (analytic) = -0.1848957496544643153350335310517
y[1] (numeric) = -0.18489574965446431533503353105176
absolute error = 6e-32
relative error = 3.2450718911672558060502488039850e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.274e+10
Order of pole = 4.978e+20
TOP MAIN SOLVE Loop
x[1] = 1.454
y[1] (analytic) = -0.18475767309807725126966940435662
y[1] (numeric) = -0.18475767309807725126966940435667
absolute error = 5e-32
relative error = 2.7062475491049223115540621931600e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.455
y[1] (analytic) = -0.18461968784581070450429315461955
y[1] (numeric) = -0.18461968784581070450429315461961
absolute error = 6e-32
relative error = 3.2499242469801136813549338451050e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.456
y[1] (analytic) = -0.18448179385308626803855006333318
y[1] (numeric) = -0.18448179385308626803855006333324
absolute error = 6e-32
relative error = 3.2523534570452810320797590338951e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.457
y[1] (analytic) = -0.18434399107532343425290017446198
y[1] (numeric) = -0.18434399107532343425290017446203
absolute error = 5e-32
relative error = 2.7123205756986063052284556282887e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.458
y[1] (analytic) = -0.18420627946793964364161133204777
y[1] (numeric) = -0.18420627946793964364161133204782
absolute error = 5e-32
relative error = 2.7143482917314063308775117624620e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.459
y[1] (analytic) = -0.18406865898635033345043346828375
y[1] (numeric) = -0.1840686589863503334504334682838
absolute error = 5e-32
relative error = 2.7163776970694269565340676849170e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.584e+10
Order of pole = 1.622e+20
TOP MAIN SOLVE Loop
x[1] = 1.46
y[1] (analytic) = -0.1839311295859689862190959999805
y[1] (numeric) = -0.18393112958596898621909599998055
absolute error = 5e-32
relative error = 2.7184087931472260758560542230320e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.641e+10
Order of pole = 3.401e+19
TOP MAIN SOLVE Loop
memory used=118.2MB, alloc=4.3MB, time=5.25
x[1] = 1.461
y[1] (analytic) = -0.18379369122220717822877000299721
y[1] (numeric) = -0.18379369122220717822877000299726
absolute error = 5e-32
relative error = 2.7204415814006279065408929446264e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.462
y[1] (analytic) = -0.18365634385047462785463664609528
y[1] (numeric) = -0.18365634385047462785463664609533
absolute error = 5e-32
relative error = 2.7224760632667241079175610124283e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.463
y[1] (analytic) = -0.18351908742617924382370317779049
y[1] (numeric) = -0.18351908742617924382370317779054
absolute error = 5e-32
relative error = 2.7245122401838748995629682068384e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.546e+10
Order of pole = 8.176e+19
TOP MAIN SOLVE Loop
x[1] = 1.464
y[1] (analytic) = -0.18338192190472717337800757213273
y[1] (numeric) = -0.18338192190472717337800757213279
absolute error = 6e-32
relative error = 3.2718601363100522171322651791128e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.465
y[1] (analytic) = -0.18324484724152285034335275192943
y[1] (numeric) = -0.18324484724152285034335275192949
absolute error = 6e-32
relative error = 3.2743076219173567824996191722381e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.189e+10
Order of pole = 1.283e+20
TOP MAIN SOLVE Loop
x[1] = 1.466
y[1] (analytic) = -0.18310786339196904310371112074911
y[1] (numeric) = -0.18310786339196904310371112074917
absolute error = 6e-32
relative error = 3.2767571467731707223084875267570e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.573e+10
Order of pole = 3.119e+19
TOP MAIN SOLVE Loop
x[1] = 1.467
y[1] (analytic) = -0.18297097031146690248143994809601
y[1] (numeric) = -0.18297097031146690248143994809607
absolute error = 6e-32
relative error = 3.2792087126096288372594215262355e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.468
y[1] (analytic) = -0.18283416795541600952344796543339
y[1] (numeric) = -0.18283416795541600952344796543345
absolute error = 6e-32
relative error = 3.2816623211603949305245543157345e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.759e+10
Order of pole = 9.589e+19
TOP MAIN SOLVE Loop
x[1] = 1.469
y[1] (analytic) = -0.18269745627921442319345334425332
y[1] (numeric) = -0.18269745627921442319345334425338
absolute error = 6e-32
relative error = 3.2841179741606631574852247650432e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.47
y[1] (analytic) = -0.18256083523825872797047304114329
y[1] (numeric) = -0.18256083523825872797047304114335
absolute error = 6e-32
relative error = 3.2865756733471593767064271434727e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.353e+10
Order of pole = 6.970e+19
TOP MAIN SOLVE Loop
x[1] = 1.471
y[1] (analytic) = -0.18242430478794408135368330878471
y[1] (numeric) = -0.18242430478794408135368330878476
absolute error = 5e-32
relative error = 2.7408628503817854184576532492406e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.472
y[1] (analytic) = -0.18228786488366426127379098603511
y[1] (numeric) = -0.18228786488366426127379098603517
absolute error = 6e-32
relative error = 3.2914972172334058566219399035634e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.047e+10
Order of pole = 4.603e+20
TOP MAIN SOLVE Loop
x[1] = 1.473
y[1] (analytic) = -0.18215151548081171341105499469471
y[1] (numeric) = -0.18215151548081171341105499469476
absolute error = 5e-32
relative error = 2.7449675545118987720600646608191e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.474
y[1] (analytic) = -0.18201525653477759842009728523734
y[1] (numeric) = -0.1820152565347775984200972852374
absolute error = 6e-32
relative error = 3.2964269667436267175186535049820e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.557e+10
Order of pole = 1.592e+20
TOP MAIN SOLVE Loop
x[1] = 1.475
y[1] (analytic) = -0.18187908800095183906164228869768
y[1] (numeric) = -0.18187908800095183906164228869774
absolute error = 6e-32
relative error = 3.2988949229658551122274577834427e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=122.0MB, alloc=4.3MB, time=5.42
x[1] = 1.476
y[1] (analytic) = -0.18174300983472316724132374704797
y[1] (numeric) = -0.18174300983472316724132374704802
absolute error = 5e-32
relative error = 2.7511374465224235234412494114645e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.243e+10
Order of pole = 6.325e+19
TOP MAIN SOLVE Loop
x[1] = 1.477
y[1] (analytic) = -0.18160702199147917095569760977061
y[1] (numeric) = -0.18160702199147917095569760977066
absolute error = 5e-32
relative error = 2.7531975058952264812366833868772e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.478
y[1] (analytic) = -0.18147112442660634114559949993572
y[1] (numeric) = -0.18147112442660634114559949993578
absolute error = 6e-32
relative error = 3.3063111384569740281871438428508e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.870e+10
Order of pole = 4.331e+20
TOP MAIN SOLVE Loop
x[1] = 1.479
y[1] (analytic) = -0.18133531709549011845698506892582
y[1] (numeric) = -0.18133531709549011845698506892588
absolute error = 6e-32
relative error = 3.3087873317255871659272646323872e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.48
y[1] (analytic) = -0.18119959995351493990939137501262
y[1] (numeric) = -0.18119959995351493990939137501268
absolute error = 6e-32
relative error = 3.3112655886322286575882821432040e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.481
y[1] (analytic) = -0.18106397295606428547215723728332
y[1] (numeric) = -0.18106397295606428547215723728338
absolute error = 6e-32
relative error = 3.3137459109305626159017921777185e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.482
y[1] (analytic) = -0.18092843605852072454854033293524
y[1] (numeric) = -0.18092843605852072454854033293529
absolute error = 5e-32
relative error = 2.7635235836465009711244508655083e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.064e+10
Order of pole = 5.348e+19
TOP MAIN SOLVE Loop
x[1] = 1.483
y[1] (analytic) = -0.18079298921626596236786862270817
y[1] (numeric) = -0.18079298921626596236786862270822
absolute error = 5e-32
relative error = 2.7655939656039215077632117750670e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.283e+10
Order of pole = 6.543e+19
TOP MAIN SOLVE Loop
x[1] = 1.484
y[1] (analytic) = -0.18065763238468088628586350620316
y[1] (numeric) = -0.18065763238468088628586350620322
absolute error = 6e-32
relative error = 3.3211992877355887984953500003343e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.485
y[1] (analytic) = -0.18052236551914561199327192604388
y[1] (numeric) = -0.18052236551914561199327192604393
absolute error = 5e-32
relative error = 2.7697399076402620837917101274813e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.486
y[1] (analytic) = -0.18038718857503952963294445727252
y[1] (numeric) = -0.18038718857503952963294445727258
absolute error = 6e-32
relative error = 3.3261785647843007710240120354730e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.503e+10
Order of pole = 1.539e+20
TOP MAIN SOLVE Loop
x[1] = 1.487
y[1] (analytic) = -0.18025210150774134982549623603605
y[1] (numeric) = -0.1802521015077413498254962360361
absolute error = 5e-32
relative error = 2.7738927636221002712602980784083e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.488
y[1] (analytic) = -0.18011710427262914960368739950931
y[1] (numeric) = -0.18011710427262914960368739950937
absolute error = 6e-32
relative error = 3.3311661456195021130872836669794e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.975e+10
Order of pole = 1.110e+20
TOP MAIN SOLVE Loop
x[1] = 1.489
y[1] (analytic) = -0.17998219682508041825565952712069
y[1] (numeric) = -0.17998219682508041825565952712075
absolute error = 6e-32
relative error = 3.3336630543693326909818987700529e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.49
y[1] (analytic) = -0.17984737912047210307716439149093
y[1] (numeric) = -0.17984737912047210307716439149099
absolute error = 6e-32
relative error = 3.3361620443636576005330495142962e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.491
y[1] (analytic) = -0.17971265111418065503292114606866
y[1] (numeric) = -0.17971265111418065503292114606872
absolute error = 6e-32
relative error = 3.3386631173716827443842379779539e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.000e+10
Order of pole = 2.004e+20
memory used=125.8MB, alloc=4.3MB, time=5.59
TOP MAIN SOLVE Loop
x[1] = 1.492
y[1] (analytic) = -0.17957801276158207432723789524453
y[1] (numeric) = -0.17957801276158207432723789524459
absolute error = 6e-32
relative error = 3.3411662751641757649497540427293e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.493
y[1] (analytic) = -0.17944346401805195588403341175136
y[1] (numeric) = -0.17944346401805195588403341175142
absolute error = 6e-32
relative error = 3.3436715195134674241411429897168e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.334e+10
Order of pole = 6.821e+19
TOP MAIN SOLVE Loop
x[1] = 1.494
y[1] (analytic) = -0.17930900483896553473639458540838
y[1] (numeric) = -0.17930900483896553473639458540844
absolute error = 6e-32
relative error = 3.3461788521934529843571305382503e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.495
y[1] (analytic) = -0.17917463517969773132580500674467
y[1] (numeric) = -0.17917463517969773132580500674473
absolute error = 6e-32
relative error = 3.3486882749795935907381284991968e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.496
y[1] (analytic) = -0.17904035499562319671117990873882
y[1] (numeric) = -0.17904035499562319671117990873889
absolute error = 7e-32
relative error = 3.9097330879237372638008528540306e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.497
y[1] (analytic) = -0.17890616424211635768784250983934
y[1] (numeric) = -0.1789061642421163576878425098394
absolute error = 6e-32
relative error = 3.3537133979800222386533267565330e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.079e+10
Order of pole = 5.405e+19
TOP MAIN SOLVE Loop
x[1] = 1.498
y[1] (analytic) = -0.1787720628745514618165766215822
y[1] (numeric) = -0.17877206287455146181657662158227
absolute error = 7e-32
relative error = 3.9156006187119201825596123712784e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.499
y[1] (analytic) = -0.1786380508483026223628902044992
y[1] (numeric) = -0.17863805084830262236289020449926
absolute error = 6e-32
relative error = 3.3587469027498127892915224412433e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.426e+10
Order of pole = 6.896e+20
TOP MAIN SOLVE Loop
x[1] = 1.5
y[1] (analytic) = -0.17850412811874386314662437661121
y[1] (numeric) = -0.17850412811874386314662437661127
absolute error = 6e-32
relative error = 3.3612668027535486169515415950895e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.841e+10
Order of pole = 4.237e+19
TOP MAIN SOLVE Loop
x[1] = 1.501
y[1] (analytic) = -0.17837029464124916330204219962639
y[1] (numeric) = -0.17837029464124916330204219962645
absolute error = 6e-32
relative error = 3.3637888035491674650674666958616e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.502
y[1] (analytic) = -0.17823655037119250194853138901169
y[1] (numeric) = -0.17823655037119250194853138901175
absolute error = 6e-32
relative error = 3.3663129069231304675588117563192e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.819e+10
Order of pole = 4.136e+19
TOP MAIN SOLVE Loop
x[1] = 1.503
y[1] (analytic) = -0.17810289526394790277205491537901
y[1] (numeric) = -0.17810289526394790277205491537907
absolute error = 6e-32
relative error = 3.3688391146634757447828646667404e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.106e+10
Order of pole = 5.542e+19
TOP MAIN SOLVE Loop
x[1] = 1.504
y[1] (analytic) = -0.17796932927488947851748328612285
y[1] (numeric) = -0.17796932927488947851748328612291
absolute error = 6e-32
relative error = 3.3713674285598197972211411130799e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.505
y[1] (analytic) = -0.17783585235939147539194211796527
y[1] (numeric) = -0.17783585235939147539194211796533
absolute error = 6e-32
relative error = 3.3738978504033589004417108791444e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.777e+10
Order of pole = 9.630e+19
TOP MAIN SOLVE Loop
x[1] = 1.506
y[1] (analytic) = -0.17770246447282831737930843300536
y[1] (numeric) = -0.17770246447282831737930843300542
absolute error = 6e-32
relative error = 3.3764303819868705013385317347768e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.897e+10
Order of pole = 1.048e+20
TOP MAIN SOLVE Loop
memory used=129.7MB, alloc=4.3MB, time=5.77
x[1] = 1.507
y[1] (analytic) = -0.17756916557057465046598893303439
y[1] (numeric) = -0.17756916557057465046598893303445
absolute error = 6e-32
relative error = 3.3789650251047146156489272110795e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.112e+10
Order of pole = 5.567e+19
TOP MAIN SOLVE Loop
x[1] = 1.508
y[1] (analytic) = -0.17743595560800538677811332926406
y[1] (numeric) = -0.17743595560800538677811332926412
absolute error = 6e-32
relative error = 3.3815017815528352267503456636443e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.509
y[1] (analytic) = -0.17730283454049574863027562722336
y[1] (numeric) = -0.17730283454049574863027562722342
absolute error = 6e-32
relative error = 3.3840406531287616857375391255927e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.843e+10
Order of pole = 1.008e+20
TOP MAIN SOLVE Loop
x[1] = 1.51
y[1] (analytic) = -0.17716980232342131248595608940911
y[1] (numeric) = -0.17716980232342131248595608940917
absolute error = 6e-32
relative error = 3.3865816416316101127813015539738e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.511
y[1] (analytic) = -0.17703685891215805282975642132676
y[1] (numeric) = -0.17703685891215805282975642132682
absolute error = 6e-32
relative error = 3.3891247488620847997699071756985e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.512
y[1] (analytic) = -0.17690400426208238595158054982994
y[1] (numeric) = -0.17690400426208238595158054982999
absolute error = 5e-32
relative error = 2.8263916471853996785286589522843e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.513
y[1] (analytic) = -0.17677123832857121364289318616061
y[1] (numeric) = -0.17677123832857121364289318616066
absolute error = 5e-32
relative error = 2.8285144389305661704656771756498e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.492e+10
Order of pole = 1.519e+20
TOP MAIN SOLVE Loop
x[1] = 1.514
y[1] (analytic) = -0.17663856106700196680518818980547
y[1] (numeric) = -0.17663856106700196680518818980552
absolute error = 5e-32
relative error = 2.8306390007918011720638772173325e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.515
y[1] (analytic) = -0.1765059724327526489707985732181
y[1] (numeric) = -0.17650597243275264897079857321815
absolute error = 5e-32
relative error = 2.8327653342749972090453984912031e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.516
y[1] (analytic) = -0.17637347238120187973617981161077
y[1] (numeric) = -0.17637347238120187973617981161081
absolute error = 4e-32
relative error = 2.2679147527099009151760213340463e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.517
y[1] (analytic) = -0.17624106086772893810779794639357
y[1] (numeric) = -0.17624106086772893810779794639361
absolute error = 4e-32
relative error = 2.2696186577099922812292586950117e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.518
y[1] (analytic) = -0.17610873784771380576075379543229
y[1] (numeric) = -0.17610873784771380576075379543233
absolute error = 4e-32
relative error = 2.2713239836281791159678820204122e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.519
y[1] (analytic) = -0.17597650327653721021027440810891
y[1] (numeric) = -0.17597650327653721021027440810894
absolute error = 3e-32
relative error = 1.7047730487550762220545268161665e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.52
y[1] (analytic) = -0.17584435710958066789620272820068
y[1] (numeric) = -0.17584435710958066789620272820072
absolute error = 4e-32
relative error = 2.2747389030558006004916599121591e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.521
y[1] (analytic) = -0.17571229930222652718061625284432
y[1] (numeric) = -0.17571229930222652718061625284436
absolute error = 4e-32
relative error = 2.2764484989863849874607710145253e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.948e+10
Order of pole = 1.081e+20
TOP MAIN SOLVE Loop
memory used=133.5MB, alloc=4.3MB, time=5.93
x[1] = 1.522
y[1] (analytic) = -0.17558032980985801125870530132053
y[1] (numeric) = -0.17558032980985801125870530132056
absolute error = 3e-32
relative error = 1.7086196405080246542914677247059e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.687e+10
Order of pole = 8.979e+19
TOP MAIN SOLVE Loop
x[1] = 1.523
y[1] (analytic) = -0.17544844858785926098304133308187
y[1] (numeric) = -0.1754484485878592609830413330819
absolute error = 3e-32
relative error = 1.7099039770064943049538914000376e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.414e+10
Order of pole = 2.421e+20
TOP MAIN SOLVE Loop
x[1] = 1.524
y[1] (analytic) = -0.17531665559161537760136558035189
y[1] (numeric) = -0.17531665559161537760136558035192
absolute error = 3e-32
relative error = 1.7111893846459370677317881336829e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.458e+10
Order of pole = 1.486e+20
TOP MAIN SOLVE Loop
x[1] = 1.525
y[1] (analytic) = -0.17518495077651246540802808674646
y[1] (numeric) = -0.17518495077651246540802808674649
absolute error = 3e-32
relative error = 1.7124758643378962897853743062924e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.526
y[1] (analytic) = -0.17505333409793767430920706970874
y[1] (numeric) = -0.17505333409793767430920706970877
absolute error = 3e-32
relative error = 1.7137634169947200012959324067991e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.679e+10
Order of pole = 8.913e+19
TOP MAIN SOLVE Loop
x[1] = 1.527
y[1] (analytic) = -0.17492180551127924230203835110669
y[1] (numeric) = -0.17492180551127924230203835110672
absolute error = 3e-32
relative error = 1.7150520435295616271261506557220e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.528
y[1] (analytic) = -0.17479036497192653786778442711666
y[1] (numeric) = -0.17479036497192653786778442711668
absolute error = 2e-32
relative error = 1.1442278299042537994210623149408e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.529
y[1] (analytic) = -0.17465901243527010227917257550761
y[1] (numeric) = -0.17465901243527010227917257550763
absolute error = 2e-32
relative error = 1.1450883479266290460825887605561e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.441e+10
Order of pole = 7.393e+19
TOP MAIN SOLVE Loop
x[1] = 1.53
y[1] (analytic) = -0.17452774785670169182203122564831
y[1] (numeric) = -0.17452774785670169182203122564833
absolute error = 2e-32
relative error = 1.1459495836972160816574490589962e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.531
y[1] (analytic) = -0.17439657119161431993135364398332
y[1] (numeric) = -0.17439657119161431993135364398333
absolute error = 1e-32
relative error = 5.7340576891346816414716591784448e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.532
y[1] (analytic) = -0.17426548239540229924191781536334
y[1] (numeric) = -0.17426548239540229924191781536335
absolute error = 1e-32
relative error = 5.7383710546362525832485685866177e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.533
y[1] (analytic) = -0.17413448142346128355359122847082
y[1] (numeric) = -0.17413448142346128355359122847082
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.991e+10
Order of pole = 1.109e+20
TOP MAIN SOLVE Loop
x[1] = 1.534
y[1] (analytic) = -0.17400356823118830971144910165193
y[1] (numeric) = -0.17400356823118830971144910165194
absolute error = 1e-32
relative error = 5.7470085824410152321030020665052e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.935e+10
Order of pole = 4.366e+20
TOP MAIN SOLVE Loop
x[1] = 1.535
y[1] (analytic) = -0.17387274277398183940083441375231
y[1] (numeric) = -0.17387274277398183940083441375231
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.591e+10
Order of pole = 1.598e+20
TOP MAIN SOLVE Loop
x[1] = 1.536
y[1] (analytic) = -0.17374200500724180085748793305381
y[1] (numeric) = -0.17374200500724180085748793305381
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=137.3MB, alloc=4.3MB, time=6.11
x[1] = 1.537
y[1] (analytic) = -0.17361135488636963049287626612539
y[1] (numeric) = -0.17361135488636963049287626612539
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.725e+10
Order of pole = 3.685e+19
TOP MAIN SOLVE Loop
x[1] = 1.538
y[1] (analytic) = -0.17348079236676831443484577733006
y[1] (numeric) = -0.17348079236676831443484577733006
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.251e+10
Order of pole = 6.277e+19
TOP MAIN SOLVE Loop
x[1] = 1.539
y[1] (analytic) = -0.17335031740384242998373005887389
y[1] (numeric) = -0.17335031740384242998373005887389
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.903e+10
Order of pole = 1.886e+20
TOP MAIN SOLVE Loop
x[1] = 1.54
y[1] (analytic) = -0.17321992995299818698403846064011
y[1] (numeric) = -0.17321992995299818698403846064011
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.541
y[1] (analytic) = -0.17308962996964346911185301862245
y[1] (numeric) = -0.17308962996964346911185301862244
absolute error = 1e-32
relative error = 5.7773536183269928624059747837302e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.542
y[1] (analytic) = -0.17295941740918787507806095055598
y[1] (numeric) = -0.17295941740918787507806095055597
absolute error = 1e-32
relative error = 5.7817031011049094466284348747659e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.401e+10
Order of pole = 1.431e+20
TOP MAIN SOLVE Loop
x[1] = 1.543
y[1] (analytic) = -0.17282929222704275974754971734119
y[1] (numeric) = -0.17282929222704275974754971734118
absolute error = 1e-32
relative error = 5.7860562125447914781099458853429e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.544
y[1] (analytic) = -0.17269925437862127517449147906685
y[1] (numeric) = -0.17269925437862127517449147906684
absolute error = 1e-32
relative error = 5.7904129557364877957848891789867e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.545
y[1] (analytic) = -0.17256930381933841155384360486008
y[1] (numeric) = -0.17256930381933841155384360486007
absolute error = 1e-32
relative error = 5.7947733337725749601724221151329e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.546
y[1] (analytic) = -0.1724394405046110380891917264268
y[1] (numeric) = -0.17243944050461103808919172642679
absolute error = 1e-32
relative error = 5.7991373497483596671485138060797e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.838e+10
Order of pole = 4.173e+19
TOP MAIN SOLVE Loop
x[1] = 1.547
y[1] (analytic) = -0.17230966438985794377706165599276
y[1] (numeric) = -0.17230966438985794377706165599275
absolute error = 1e-32
relative error = 5.8035050067618811639254935086224e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.116e+10
Order of pole = 5.531e+19
TOP MAIN SOLVE Loop
x[1] = 1.548
y[1] (analytic) = -0.17217997543049987810782632041394
y[1] (numeric) = -0.17217997543049987810782632041393
absolute error = 1e-32
relative error = 5.8078763079139136672410818972910e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.549
y[1] (analytic) = -0.17205037358195959168333369449546
y[1] (numeric) = -0.17205037358195959168333369449545
absolute error = 1e-32
relative error = 5.8122512563079687837588773623531e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.55
y[1] (analytic) = -0.17192085879966187675138154803958
y[1] (numeric) = -0.17192085879966187675138154803957
absolute error = 1e-32
relative error = 5.8166298550502979326822713735610e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.807e+10
Order of pole = 1.789e+20
TOP MAIN SOLVE Loop
x[1] = 1.551
y[1] (analytic) = -0.17179143103903360765716465283583
y[1] (numeric) = -0.17179143103903360765716465283582
absolute error = 1e-32
relative error = 5.8210121072498947705837688500286e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.552
y[1] (analytic) = -0.17166209025550378121181992770964
y[1] (numeric) = -0.17166209025550378121181992770963
absolute error = 1e-32
relative error = 5.8253980160184976184516913775964e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.615e+10
Order of pole = 8.440e+19
memory used=141.1MB, alloc=4.3MB, time=6.28
TOP MAIN SOLVE Loop
x[1] = 1.553
y[1] (analytic) = -0.17153283640450355697819483185952
y[1] (numeric) = -0.17153283640450355697819483185951
absolute error = 1e-32
relative error = 5.8297875844705918909562430176081e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.554
y[1] (analytic) = -0.17140366944146629747396414903702
y[1] (numeric) = -0.171403669441466297473964149037
absolute error = 2e-32
relative error = 1.1668361631446825055873840710327e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.836e+10
Order of pole = 9.919e+19
TOP MAIN SOLVE Loop
x[1] = 1.555
y[1] (analytic) = -0.17127458932182760829222013765742
y[1] (numeric) = -0.1712745893218276082922201376574
absolute error = 2e-32
relative error = 1.1677155425793892856226500681311e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.556
y[1] (analytic) = -0.1711455960010253781396608546733
y[1] (numeric) = -0.17114559600102537813966085467328
absolute error = 2e-32
relative error = 1.1685956558227869770041682771398e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.557
y[1] (analytic) = -0.17101668943449981879250129399587
y[1] (numeric) = -0.17101668943449981879250129399585
absolute error = 2e-32
relative error = 1.1694765034999752050349470166991e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.962e+10
Order of pole = 1.934e+20
TOP MAIN SOLVE Loop
x[1] = 1.558
y[1] (analytic) = -0.17088786957769350497023181341192
y[1] (numeric) = -0.1708878695776935049702318134119
absolute error = 2e-32
relative error = 1.1703580862366054496924095668315e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.650e+10
Order of pole = 1.641e+20
TOP MAIN SOLVE Loop
x[1] = 1.559
y[1] (analytic) = -0.17075913638605141412734815731547
y[1] (numeric) = -0.17075913638605141412734815731545
absolute error = 2e-32
relative error = 1.1712404046588815341531787135240e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.56
y[1] (analytic) = -0.17063048981502096616317721615346
y[1] (numeric) = -0.17063048981502096616317721615344
absolute error = 2e-32
relative error = 1.1721234593935601137645161340924e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.561
y[1] (analytic) = -0.17050192982005206304992249727369
y[1] (numeric) = -0.17050192982005206304992249727367
absolute error = 2e-32
relative error = 1.1730072510679511654628156276490e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.562
y[1] (analytic) = -0.17037345635659712837905311585996
y[1] (numeric) = -0.17037345635659712837905311585994
absolute error = 2e-32
relative error = 1.1738917803099184776395495783729e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.074e+10
Order of pole = 2.043e+20
TOP MAIN SOLVE Loop
x[1] = 1.563
y[1] (analytic) = -0.17024506938011114682615994884457
y[1] (numeric) = -0.17024506938011114682615994884455
absolute error = 2e-32
relative error = 1.1747770477478801404550684229792e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.857e+10
Order of pole = 1.004e+20
TOP MAIN SOLVE Loop
x[1] = 1.564
y[1] (analytic) = -0.17011676884605170353440242910075
y[1] (numeric) = -0.17011676884605170353440242910073
absolute error = 2e-32
relative error = 1.1756630540108090366006532778053e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.565
y[1] (analytic) = -0.16998855470987902341666929183806
y[1] (numeric) = -0.16998855470987902341666929183805
absolute error = 1e-32
relative error = 5.8827489986411666625461113263351e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.566
y[1] (analytic) = -0.16986042692705601037657641995103
y[1] (numeric) = -0.16986042692705601037657641995103
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.567
y[1] (analytic) = -0.16973238545304828644842477010572
y[1] (numeric) = -0.16973238545304828644842477010571
absolute error = 1e-32
relative error = 5.8916275602373007923159589640296e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=144.9MB, alloc=4.3MB, time=6.45
x[1] = 1.568
y[1] (analytic) = -0.16960443024332423085624119659014
y[1] (numeric) = -0.16960443024332423085624119659013
absolute error = 1e-32
relative error = 5.8960723995554993363407176047341e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.569
y[1] (analytic) = -0.16947656125335501899202482540217
y[1] (numeric) = -0.16947656125335501899202482540216
absolute error = 1e-32
relative error = 5.9005209487645515946179524436045e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.57
y[1] (analytic) = -0.16934877843861466131332146670224
y[1] (numeric) = -0.16934877843861466131332146670223
absolute error = 1e-32
relative error = 5.9049732110260174123109825050111e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.392e+10
Order of pole = 1.414e+20
TOP MAIN SOLVE Loop
x[1] = 1.571
y[1] (analytic) = -0.16922108175458004216024838961825
y[1] (numeric) = -0.16922108175458004216024838961824
absolute error = 1e-32
relative error = 5.9094291895042478368335337423037e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.572
y[1] (analytic) = -0.16909347115673095849209161945564
y[1] (numeric) = -0.16909347115673095849209161945563
absolute error = 1e-32
relative error = 5.9138888873663875896623874744878e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.573
y[1] (analytic) = -0.16896594660055015854359775363679
y[1] (numeric) = -0.16896594660055015854359775363678
absolute error = 1e-32
relative error = 5.9183523077823775404093882843699e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.970e+10
Order of pole = 4.765e+19
TOP MAIN SOLVE Loop
x[1] = 1.574
y[1] (analytic) = -0.16883850804152338040108212917023
y[1] (numeric) = -0.16883850804152338040108212917022
absolute error = 1e-32
relative error = 5.9228194539249571831548314447854e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.575
y[1] (analytic) = -0.16871115543513939049847501113165
y[1] (numeric) = -0.16871115543513939049847501113164
absolute error = 1e-32
relative error = 5.9272903289696671150442518773753e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.576
y[1] (analytic) = -0.16858388873689002203342730852485
y[1] (numeric) = -0.16858388873689002203342730852484
absolute error = 1e-32
relative error = 5.9317649360948515171506385878608e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.876e+10
Order of pole = 4.236e+20
TOP MAIN SOLVE Loop
x[1] = 1.577
y[1] (analytic) = -0.1684567079022702133035971609814
y[1] (numeric) = -0.16845670790227021330359716098138
absolute error = 2e-32
relative error = 1.1872486556963321275208200925752e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.578
y[1] (analytic) = -0.16832961288677804596323857705278
y[1] (numeric) = -0.16832961288677804596323857705276
absolute error = 2e-32
relative error = 1.1881450718628106553982022512320e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.314e+11
Order of pole = 6.566e+21
TOP MAIN SOLVE Loop
x[1] = 1.579
y[1] (analytic) = -0.16820260364591478320021314234789
y[1] (numeric) = -0.16820260364591478320021314234788
absolute error = 1e-32
relative error = 5.9452111817787992760246635362725e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.58
y[1] (analytic) = -0.16807568013518490783354565347136
y[1] (numeric) = -0.16807568013518490783354565347134
absolute error = 2e-32
relative error = 1.1899401498130964010978926628039e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.553e+10
Order of pole = 7.987e+19
TOP MAIN SOLVE Loop
x[1] = 1.581
y[1] (analytic) = -0.16794884231009616033164437162446
y[1] (numeric) = -0.16794884231009616033164437162445
absolute error = 1e-32
relative error = 5.9541940643665008584606990154044e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.582
y[1] (analytic) = -0.16782209012615957675130642784029
y[1] (numeric) = -0.16782209012615957675130642784027
absolute error = 2e-32
relative error = 1.1917382261754147489603840830396e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.885e+10
Order of pole = 1.849e+20
TOP MAIN SOLVE Loop
memory used=148.7MB, alloc=4.3MB, time=6.62
x[1] = 1.583
y[1] (analytic) = -0.16769542353888952659762875013697
y[1] (numeric) = -0.16769542353888952659762875013696
absolute error = 1e-32
relative error = 5.9631919517952395879419650971589e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.170e+10
Order of pole = 1.230e+20
TOP MAIN SOLVE Loop
x[1] = 1.584
y[1] (analytic) = -0.16756884250380375060494472138875
y[1] (numeric) = -0.16756884250380375060494472138874
absolute error = 1e-32
relative error = 5.9676965303218608239336719594682e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.585
y[1] (analytic) = -0.1674423469764233984389066154322
y[1] (numeric) = -0.16744234697642339843890661543219
absolute error = 1e-32
relative error = 5.9722048696606259027963232381751e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.559e+10
Order of pole = 8.014e+19
TOP MAIN SOLVE Loop
x[1] = 1.586
y[1] (analytic) = -0.16731593691227306631983369784557
y[1] (numeric) = -0.16731593691227306631983369784556
absolute error = 1e-32
relative error = 5.9767169730180517921438584772785e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.587
y[1] (analytic) = -0.16718961226688083456744571696142
y[1] (numeric) = -0.16718961226688083456744571696141
absolute error = 1e-32
relative error = 5.9812328436034864831009058315808e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.588
y[1] (analytic) = -0.16706337299577830506710134999698
y[1] (numeric) = -0.16706337299577830506710134999697
absolute error = 1e-32
relative error = 5.9857524846291114985086780475892e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.589
y[1] (analytic) = -0.16693721905450063865766100871247
y[1] (numeric) = -0.16693721905450063865766100871245
absolute error = 2e-32
relative error = 1.1980551798619888806845564857083e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.59
y[1] (analytic) = -0.16681115039858659244109324873472
y[1] (numeric) = -0.1668111503985865924410932487347
absolute error = 2e-32
relative error = 1.1989606181727682635809992104166e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.003e+10
Order of pole = 3.060e+20
TOP MAIN SOLVE Loop
x[1] = 1.591
y[1] (analytic) = -0.1666851669835785570139438666118
y[1] (numeric) = -0.16668516698357855701394386661178
absolute error = 2e-32
relative error = 1.1998668125022998864222118946453e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.602e+10
Order of pole = 8.272e+19
TOP MAIN SOLVE Loop
x[1] = 1.592
y[1] (analytic) = -0.16655926876502259362078660879321
y[1] (numeric) = -0.16655926876502259362078660879319
absolute error = 2e-32
relative error = 1.2007737634952919047353088221989e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.599e+10
Order of pole = 2.584e+20
TOP MAIN SOLVE Loop
x[1] = 1.593
y[1] (analytic) = -0.16643345569846847122977425706017
y[1] (numeric) = -0.16643345569846847122977425706015
absolute error = 2e-32
relative error = 1.2016814717970216954805700969119e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.594
y[1] (analytic) = -0.16630772773946970353040869546049
y[1] (numeric) = -0.16630772773946970353040869546047
absolute error = 2e-32
relative error = 1.2025899380533363614490792867572e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.595
y[1] (analytic) = -0.16618208484358358585364840453279
y[1] (numeric) = -0.16618208484358358585364840453277
absolute error = 2e-32
relative error = 1.2034991629106532361212112859638e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.351e+10
Order of pole = 4.924e+20
TOP MAIN SOLVE Loop
x[1] = 1.596
y[1] (analytic) = -0.16605652696637123201447166953483
y[1] (numeric) = -0.16605652696637123201447166953481
absolute error = 2e-32
relative error = 1.2044091470159603889863830107568e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.597
y[1] (analytic) = -0.16593105406339761107701363052074
y[1] (numeric) = -0.16593105406339761107701363052072
absolute error = 2e-32
relative error = 1.2053198910168171313244799391444e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.959e+10
Order of pole = 4.685e+19
TOP MAIN SOLVE Loop
x[1] = 1.598
y[1] (analytic) = -0.16580566609023158404239514344081
y[1] (numeric) = -0.16580566609023158404239514344079
absolute error = 2e-32
relative error = 1.2062313955613545224493719003318e-29 %
Correct digits = 30
h = 0.001
memory used=152.5MB, alloc=4.3MB, time=6.79
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.599
y[1] (analytic) = -0.16568036300244594045936126296614
y[1] (numeric) = -0.16568036300244594045936126296612
absolute error = 2e-32
relative error = 1.2071436612982758764149319148178e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.6
y[1] (analytic) = -0.16555514475561743495784699946755
y[1] (numeric) = -0.16555514475561743495784699946753
absolute error = 2e-32
relative error = 1.2080566888768572691839722820546e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.349e+10
Order of pole = 6.730e+19
TOP MAIN SOLVE Loop
x[1] = 1.601
y[1] (analytic) = -0.16543001130532682370558784450423
y[1] (numeric) = -0.16543001130532682370558784450421
absolute error = 2e-32
relative error = 1.2089704789469480462605125086995e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.757e+10
Order of pole = 3.762e+19
TOP MAIN SOLVE Loop
x[1] = 1.602
y[1] (analytic) = -0.16530496260715890078789240130208
y[1] (numeric) = -0.16530496260715890078789240130206
absolute error = 2e-32
relative error = 1.2098850321589713307857940669766e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.603
y[1] (analytic) = -0.16517999861670253451069429902416
y[1] (numeric) = -0.16517999861670253451069429902414
absolute error = 2e-32
relative error = 1.2108003491639245320984573694912e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.604
y[1] (analytic) = -0.16505511928955070362700041215665
y[1] (numeric) = -0.16505511928955070362700041215663
absolute error = 2e-32
relative error = 1.2117164306133798547592967439976e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.605
y[1] (analytic) = -0.16493032458130053348685224905168
y[1] (numeric) = -0.16493032458130053348685224905166
absolute error = 2e-32
relative error = 1.2126332771594848080410095891181e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.436e+10
Order of pole = 3.599e+20
TOP MAIN SOLVE Loop
x[1] = 1.606
y[1] (analytic) = -0.16480561444755333211091721658467
y[1] (numeric) = -0.16480561444755333211091721658464
absolute error = 3e-32
relative error = 1.8203263341824440738250344347654e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.370e+10
Order of pole = 6.839e+19
TOP MAIN SOLVE Loop
x[1] = 1.607
y[1] (analytic) = -0.16468098884391462618782631099658
y[1] (numeric) = -0.16468098884391462618782631099656
absolute error = 2e-32
relative error = 1.2144692681531132273141478698173e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.608
y[1] (analytic) = -0.16455644772599419699537462830209
y[1] (numeric) = -0.16455644772599419699537462830207
absolute error = 2e-32
relative error = 1.2153884139078128273364787559081e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.567e+10
Order of pole = 8.022e+19
TOP MAIN SOLVE Loop
x[1] = 1.609
y[1] (analytic) = -0.1644319910494061162457009311511
y[1] (numeric) = -0.16443199104940611624570093115107
absolute error = 3e-32
relative error = 1.8244624910602730224239336441452e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.292e+10
Order of pole = 6.391e+19
TOP MAIN SOLVE Loop
x[1] = 1.61
y[1] (analytic) = -0.16430761876976878185456235273505
y[1] (numeric) = -0.16430761876976878185456235273502
absolute error = 3e-32
relative error = 1.8258435138078787224525122063190e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.611
y[1] (analytic) = -0.16418333084270495363482016222901
y[1] (numeric) = -0.16418333084270495363482016222898
absolute error = 3e-32
relative error = 1.8272256900879514354720458568699e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.863e+10
Order of pole = 1.815e+20
TOP MAIN SOLVE Loop
x[1] = 1.612
y[1] (analytic) = -0.16405912722384178891425236035648
y[1] (numeric) = -0.16405912722384178891425236035646
absolute error = 2e-32
relative error = 1.2190726805898497214377781495003e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.613
y[1] (analytic) = -0.16393500786881087807780871795568
y[1] (numeric) = -0.16393500786881087807780871795566
absolute error = 2e-32
relative error = 1.2199956714556671195400992826943e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=156.4MB, alloc=4.3MB, time=6.97
x[1] = 1.614
y[1] (analytic) = -0.16381097273324828003442371491327
y[1] (numeric) = -0.16381097273324828003442371491325
absolute error = 2e-32
relative error = 1.2209194333134347402707597223693e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.615
y[1] (analytic) = -0.16368702177279455760850268151449
y[1] (numeric) = -0.16368702177279455760850268151447
absolute error = 2e-32
relative error = 1.2218439668210812645547778384608e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.616
y[1] (analytic) = -0.16356315494309481285619628913621
y[1] (numeric) = -0.16356315494309481285619628913619
absolute error = 2e-32
relative error = 1.2227692726371163132253583998198e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.608e+10
Order of pole = 8.260e+19
TOP MAIN SOLVE Loop
x[1] = 1.617
y[1] (analytic) = -0.16343937219979872230657838228242
y[1] (numeric) = -0.1634393721997987223065783822824
absolute error = 2e-32
relative error = 1.2236953514206309621261791686798e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.618
y[1] (analytic) = -0.16331567349856057212784198922904
y[1] (numeric) = -0.16331567349856057212784198922901
absolute error = 3e-32
relative error = 1.8369333057469473865261775324640e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.619
y[1] (analytic) = -0.16319205879503929321862819400667
y[1] (numeric) = -0.16319205879503929321862819400665
absolute error = 2e-32
relative error = 1.2255498305293737329528447120054e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.310e+10
Order of pole = 6.477e+19
TOP MAIN SOLVE Loop
x[1] = 1.62
y[1] (analytic) = -0.16306852804489849622460239810636
y[1] (numeric) = -0.16306852804489849622460239810634
absolute error = 2e-32
relative error = 1.2264782321756959241276924575012e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.621
y[1] (analytic) = -0.16294508120380650648039234614288
y[1] (numeric) = -0.16294508120380650648039234614286
absolute error = 2e-32
relative error = 1.2274074094316868875322436071329e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.622
y[1] (analytic) = -0.16282171822743639887700213575449
y[1] (numeric) = -0.16282171822743639887700213575446
absolute error = 3e-32
relative error = 1.8425060444390290756155610660682e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.623
y[1] (analytic) = -0.16269843907146603265481627825478
y[1] (numeric) = -0.16269843907146603265481627825475
absolute error = 3e-32
relative error = 1.8439021401319260932862800775142e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.624
y[1] (analytic) = -0.16257524369157808612230772298326
y[1] (numeric) = -0.16257524369157808612230772298323
absolute error = 3e-32
relative error = 1.8452994022209849693373836615632e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.655e+10
Order of pole = 3.319e+19
TOP MAIN SOLVE Loop
x[1] = 1.625
y[1] (analytic) = -0.16245213204346009130056360492442
y[1] (numeric) = -0.16245213204346009130056360492439
absolute error = 3e-32
relative error = 1.8466978317018476779959087120121e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.626
y[1] (analytic) = -0.16232910408280446849374232198186
y[1] (numeric) = -0.16232910408280446849374232198183
absolute error = 3e-32
relative error = 1.8480974295710353617162762910266e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.902e+10
Order of pole = 4.386e+19
TOP MAIN SOLVE Loop
x[1] = 1.627
y[1] (analytic) = -0.16220615976530856078557539530258
y[1] (numeric) = -0.16220615976530856078557539530256
absolute error = 2e-32
relative error = 1.2329987978839660739459181621106e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.628
y[1] (analytic) = -0.16208329904667466846202741324811
y[1] (numeric) = -0.16208329904667466846202741324808
absolute error = 3e-32
relative error = 1.8509001344648707444406730580733e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.915e+10
Order of pole = 4.443e+19
TOP MAIN SOLVE Loop
memory used=160.2MB, alloc=4.3MB, time=7.14
x[1] = 1.629
y[1] (analytic) = -0.16196052188261008336022720700224
y[1] (numeric) = -0.16196052188261008336022720700222
absolute error = 2e-32
relative error = 1.2348688289913090604656338107366e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.889e+10
Order of pole = 5.747e+20
TOP MAIN SOLVE Loop
x[1] = 1.63
y[1] (analytic) = -0.16183782822882712314378325339081
y[1] (numeric) = -0.16183782822882712314378325339079
absolute error = 2e-32
relative error = 1.2358050165948488463769139068093e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.055e+10
Order of pole = 1.130e+20
TOP MAIN SOLVE Loop
x[1] = 1.631
y[1] (analytic) = -0.16171521804104316550459614826525
y[1] (numeric) = -0.16171521804104316550459614826524
absolute error = 1e-32
relative error = 6.1837099322724282498714974899618e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.213e+10
Order of pole = 5.929e+19
TOP MAIN SOLVE Loop
x[1] = 1.632
y[1] (analytic) = -0.1615926912749806822912808417706
y[1] (numeric) = -0.16159269127498068229128084177059
absolute error = 1e-32
relative error = 6.1883986961904725271953734660629e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.158e+10
Order of pole = 1.015e+21
TOP MAIN SOLVE Loop
x[1] = 1.633
y[1] (analytic) = -0.16147024788636727356431117497754
y[1] (numeric) = -0.16147024788636727356431117497753
absolute error = 1e-32
relative error = 6.1930913780707010393365537259793e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.732e+10
Order of pole = 9.030e+19
TOP MAIN SOLVE Loop
x[1] = 1.634
y[1] (analytic) = -0.16134788783093570157799910570897
y[1] (numeric) = -0.16134788783093570157799910570896
absolute error = 1e-32
relative error = 6.1977879812583891821364206168346e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.911e+10
Order of pole = 1.025e+20
TOP MAIN SOLVE Loop
x[1] = 1.635
y[1] (analytic) = -0.16122561106442392468942085993238
y[1] (numeric) = -0.16122561106442392468942085993238
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.593e+11
Order of pole = 1.561e+22
TOP MAIN SOLVE Loop
x[1] = 1.636
y[1] (analytic) = -0.16110341754257513119440209382126
y[1] (numeric) = -0.16110341754257513119440209382126
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.367e+10
Order of pole = 6.772e+19
TOP MAIN SOLVE Loop
x[1] = 1.637
y[1] (analytic) = -0.16098130722113777309067400051032
y[1] (numeric) = -0.16098130722113777309067400051032
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.882e+10
Order of pole = 1.004e+20
TOP MAIN SOLVE Loop
x[1] = 1.638
y[1] (analytic) = -0.16085928005586559976831214468166
y[1] (numeric) = -0.16085928005586559976831214468166
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.575e+10
Order of pole = 8.012e+19
TOP MAIN SOLVE Loop
x[1] = 1.639
y[1] (analytic) = -0.16073733600251769162756965742042
y[1] (numeric) = -0.16073733600251769162756965742042
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.64
y[1] (analytic) = -0.16061547501685849362421627326992
y[1] (numeric) = -0.16061547501685849362421627326992
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.641
y[1] (analytic) = -0.16049369705465784874249454109694
y[1] (numeric) = -0.16049369705465784874249454109694
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.642
y[1] (analytic) = -0.16037200207169103139580439024751
y[1] (numeric) = -0.16037200207169103139580439024752
absolute error = 1e-32
relative error = 6.2355023762375330537841769822393e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.962e+10
Order of pole = 4.645e+19
TOP MAIN SOLVE Loop
x[1] = 1.643
y[1] (analytic) = -0.16025039002373878075522708353241
y[1] (numeric) = -0.16025039002373878075522708353242
absolute error = 1e-32
relative error = 6.2402344222180329370165336934602e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.817e+10
Order of pole = 7.375e+20
TOP MAIN SOLVE Loop
x[1] = 1.644
y[1] (analytic) = -0.16012886086658733400599943882864
y[1] (numeric) = -0.16012886086658733400599943882865
memory used=164.0MB, alloc=4.3MB, time=7.31
absolute error = 1e-32
relative error = 6.2449704231216517127561488074413e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.090e+10
Order of pole = 5.270e+19
TOP MAIN SOLVE Loop
x[1] = 1.645
y[1] (analytic) = -0.16000741455602845953204905151916
y[1] (numeric) = -0.16000741455602845953204905151916
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.235e+10
Order of pole = 6.026e+19
TOP MAIN SOLVE Loop
x[1] = 1.646
y[1] (analytic) = -0.15988605104785949002870110061703
y[1] (numeric) = -0.15988605104785949002870110061703
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.015e+10
Order of pole = 4.899e+19
TOP MAIN SOLVE Loop
x[1] = 1.647
y[1] (analytic) = -0.15976477029788335554366717223208
y[1] (numeric) = -0.15976477029788335554366717223208
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.761e+10
Order of pole = 3.740e+19
TOP MAIN SOLVE Loop
x[1] = 1.648
y[1] (analytic) = -0.15964357226190861644642638503787
y[1] (numeric) = -0.15964357226190861644642638503787
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.649
y[1] (analytic) = -0.15952245689574949632610895358407
y[1] (numeric) = -0.15952245689574949632610895358407
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.040e+10
Order of pole = 5.014e+19
TOP MAIN SOLVE Loop
x[1] = 1.65
y[1] (analytic) = -0.15940142415522591481799217667387
y[1] (numeric) = -0.15940142415522591481799217667387
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.651
y[1] (analytic) = -0.15928047399616352035871868958757
y[1] (numeric) = -0.15928047399616352035871868958757
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.711e+10
Order of pole = 3.524e+19
TOP MAIN SOLVE Loop
x[1] = 1.652
y[1] (analytic) = -0.15915960637439372287034667068215
y[1] (numeric) = -0.15915960637439372287034667068216
absolute error = 1e-32
relative error = 6.2830012135597004736018112684286e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.653
y[1] (analytic) = -0.15903882124575372637334154483151
y[1] (numeric) = -0.15903882124575372637334154483152
absolute error = 1e-32
relative error = 6.2877729611360509533158285575850e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.163e+10
Order of pole = 1.204e+20
TOP MAIN SOLVE Loop
x[1] = 1.654
y[1] (analytic) = -0.15891811856608656152861857829369
y[1] (numeric) = -0.15891811856608656152861857829369
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.655
y[1] (analytic) = -0.15879749829124111810874561189904
y[1] (numeric) = -0.15879749829124111810874561189904
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.865e+10
Order of pole = 9.878e+19
TOP MAIN SOLVE Loop
x[1] = 1.656
y[1] (analytic) = -0.15867696037707217739841503194696
y[1] (numeric) = -0.15867696037707217739841503194696
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.657
y[1] (analytic) = -0.15855650477944044452429393087801
y[1] (numeric) = -0.15855650477944044452429393087801
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.658
y[1] (analytic) = -0.15843613145421258071436126265328
y[1] (numeric) = -0.15843613145421258071436126265327
absolute error = 1e-32
relative error = 6.3116915997724677447102771779803e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.996e+10
Order of pole = 4.790e+19
TOP MAIN SOLVE Loop
x[1] = 1.659
y[1] (analytic) = -0.15831584035726123548684065082291
y[1] (numeric) = -0.1583158403572612354868406508229
absolute error = 1e-32
relative error = 6.3164873315478977466450658757483e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.910e+10
Order of pole = 4.386e+19
TOP MAIN SOLVE Loop
memory used=167.8MB, alloc=4.3MB, time=7.48
x[1] = 1.66
y[1] (analytic) = -0.15819563144446507876883736050089
y[1] (numeric) = -0.15819563144446507876883736050088
absolute error = 1e-32
relative error = 6.3212870726525225170919116257858e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.661
y[1] (analytic) = -0.1580755046717088329447877988832
y[1] (numeric) = -0.15807550467170883294478779888319
absolute error = 1e-32
relative error = 6.3260908265123033472706350343782e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.182e+10
Order of pole = 4.593e+20
TOP MAIN SOLVE Loop
x[1] = 1.662
y[1] (analytic) = -0.15795545999488330483482976255114
y[1] (numeric) = -0.15795545999488330483482976255113
absolute error = 1e-32
relative error = 6.3308985965562271683434196527868e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.663
y[1] (analytic) = -0.15783549736988541760320150359057
y[1] (numeric) = -0.15783549736988541760320150359057
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.664
y[1] (analytic) = -0.15771561675261824259677754053117
y[1] (numeric) = -0.15771561675261824259677754053117
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.998e+10
Order of pole = 4.792e+19
TOP MAIN SOLVE Loop
x[1] = 1.665
y[1] (analytic) = -0.15759581809899103111384899426663
y[1] (numeric) = -0.15759581809899103111384899426663
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.666
y[1] (analytic) = -0.15747610136491924610325608345794
y[1] (numeric) = -0.15747610136491924610325608345794
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.667
y[1] (analytic) = -0.157356466506324593793980268446
y[1] (numeric) = -0.157356466506324593793980268446
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.283e+10
Order of pole = 6.256e+19
TOP MAIN SOLVE Loop
x[1] = 1.668
y[1] (analytic) = -0.15723691347913505525530338740749
y[1] (numeric) = -0.15723691347913505525530338740749
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.669
y[1] (analytic) = -0.15711744223928491788764098337874
y[1] (numeric) = -0.15711744223928491788764098337874
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.473e+10
Order of pole = 2.400e+20
TOP MAIN SOLVE Loop
x[1] = 1.67
y[1] (analytic) = -0.15699805274271480684415687584571
y[1] (numeric) = -0.15699805274271480684415687584571
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.671
y[1] (analytic) = -0.15687874494537171638326588585439
y[1] (numeric) = -0.15687874494537171638326588585439
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.672
y[1] (analytic) = -0.15675951880320904115213147903454
y[1] (numeric) = -0.15675951880320904115213147903454
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.673
y[1] (analytic) = -0.15664037427218660740126494655035
y[1] (numeric) = -0.15664037427218660740126494655035
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.674
y[1] (analytic) = -0.15652131130827070413033259979421
y[1] (numeric) = -0.15652131130827070413033259979421
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.675
y[1] (analytic) = -0.15640232986743411416527731062434
y[1] (numeric) = -0.15640232986743411416527731062434
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
memory used=171.6MB, alloc=4.4MB, time=7.65
TOP MAIN SOLVE Loop
x[1] = 1.676
y[1] (analytic) = -0.15628342990565614516686058511285
y[1] (numeric) = -0.15628342990565614516686058511285
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.677
y[1] (analytic) = -0.15616461137892266057073121511803
y[1] (numeric) = -0.15616461137892266057073121511803
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.678
y[1] (analytic) = -0.15604587424322611045912640852303
y[1] (numeric) = -0.15604587424322611045912640852304
absolute error = 1e-32
relative error = 6.4083719281249090991455882894502e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.679
y[1] (analytic) = -0.15592721845456556236431115569229
y[1] (numeric) = -0.1559272184545655623643111556923
absolute error = 1e-32
relative error = 6.4132485008791607416210608612253e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.195e+10
Order of pole = 5.765e+19
TOP MAIN SOLVE Loop
x[1] = 1.68
y[1] (analytic) = -0.15580864396894673200386144658671
y[1] (numeric) = -0.15580864396894673200386144658671
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.019e+10
Order of pole = 4.877e+19
TOP MAIN SOLVE Loop
x[1] = 1.681
y[1] (analytic) = -0.15569015074238201394789681004902
y[1] (numeric) = -0.15569015074238201394789681004902
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.682
y[1] (analytic) = -0.15557173873089051221836750402115
y[1] (numeric) = -0.15557173873089051221836750402116
absolute error = 1e-32
relative error = 6.4279027036511406746551128292351e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.683
y[1] (analytic) = -0.15545340789049807082050154288583
y[1] (numeric) = -0.15545340789049807082050154288584
absolute error = 1e-32
relative error = 6.4327956110451018830468435230996e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.684
y[1] (analytic) = -0.15533515817723730420651660573478
y[1] (numeric) = -0.15533515817723730420651660573479
absolute error = 1e-32
relative error = 6.4376926108318679300274578150878e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.685
y[1] (analytic) = -0.15521698954714762767170172715586
y[1] (numeric) = -0.15521698954714762767170172715588
absolute error = 2e-32
relative error = 1.2885187413021523532195318254635e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.686
y[1] (analytic) = -0.15509890195627528768297353010045
y[1] (numeric) = -0.15509890195627528768297353010047
absolute error = 2e-32
relative error = 1.2894997803168394249962042664770e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.687
y[1] (analytic) = -0.1549808953606733921400116185405
y[1] (numeric) = -0.15498089536067339214001161854052
absolute error = 2e-32
relative error = 1.2904816399115362537989035120139e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.688
y[1] (analytic) = -0.15486296971640194056907760595213
y[1] (numeric) = -0.15486296971640194056907760595215
absolute error = 2e-32
relative error = 1.2914643207879635473847667363117e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.839e+10
Order of pole = 4.039e+19
TOP MAIN SOLVE Loop
x[1] = 1.689
y[1] (analytic) = -0.15474512497952785424962211416813
y[1] (numeric) = -0.15474512497952785424962211416814
absolute error = 1e-32
relative error = 6.4622391182423090944057205304669e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.221e+10
Order of pole = 5.888e+19
TOP MAIN SOLVE Loop
x[1] = 1.69
y[1] (analytic) = -0.15462736110612500627378393582625
y[1] (numeric) = -0.15462736110612500627378393582627
absolute error = 2e-32
relative error = 1.2934321491959919373639282115163e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.855e+10
Order of pole = 4.105e+19
TOP MAIN SOLVE Loop
memory used=175.4MB, alloc=4.4MB, time=7.82
x[1] = 1.691
y[1] (analytic) = -0.15450967805227425153888541250273
y[1] (numeric) = -0.15450967805227425153888541250274
absolute error = 1e-32
relative error = 6.4720864906706783946909707557428e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.692
y[1] (analytic) = -0.15439207577406345667302793966079
y[1] (numeric) = -0.15439207577406345667302793966081
absolute error = 2e-32
relative error = 1.2954032711670962783216023665347e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.693
y[1] (analytic) = -0.15427455422758752989389136876292
y[1] (numeric) = -0.15427455422758752989389136876294
absolute error = 2e-32
relative error = 1.2963900689996989809310167505478e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.694
y[1] (analytic) = -0.15415711336894845080084093629098
y[1] (numeric) = -0.154157113368948450800840936291
absolute error = 2e-32
relative error = 1.2973776923373915954727909827474e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.118e+10
Order of pole = 5.346e+19
TOP MAIN SOLVE Loop
x[1] = 1.695
y[1] (analytic) = -0.15403975315425530010044520899242
y[1] (numeric) = -0.15403975315425530010044520899244
absolute error = 2e-32
relative error = 1.2983661418862450470371764743437e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.795e+10
Order of pole = 4.003e+20
TOP MAIN SOLVE Loop
x[1] = 1.696
y[1] (analytic) = -0.15392247353962428926550839442091
y[1] (numeric) = -0.15392247353962428926550839442093
absolute error = 2e-32
relative error = 1.2993554183529539306973057351327e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.413e+10
Order of pole = 6.936e+19
TOP MAIN SOLVE Loop
x[1] = 1.697
y[1] (analytic) = -0.15380527448117879012772022576774
y[1] (numeric) = -0.15380527448117879012772022576777
absolute error = 3e-32
relative error = 1.9505182836672555984198081073445e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.823e+10
Order of pole = 3.961e+19
TOP MAIN SOLVE Loop
x[1] = 1.698
y[1] (analytic) = -0.15368815593504936440402649008442
y[1] (numeric) = -0.15368815593504936440402649008445
absolute error = 3e-32
relative error = 1.9520046823047570744619404334050e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.699
y[1] (analytic) = -0.15357111785737379315682312927795
y[1] (numeric) = -0.15357111785737379315682312927797
absolute error = 2e-32
relative error = 1.3023282163365258144498168349578e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.231e+11
Order of pole = 1.805e+21
TOP MAIN SOLVE Loop
x[1] = 1.7
y[1] (analytic) = -0.15345416020429710618807670371751
y[1] (numeric) = -0.15345416020429710618807670371753
absolute error = 2e-32
relative error = 1.3033208075540951811406815864307e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.701
y[1] (analytic) = -0.15333728293197161136747386892467
y[1] (numeric) = -0.15333728293197161136747386892469
absolute error = 2e-32
relative error = 1.3043142292323674163781372458698e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.089e+10
Order of pole = 1.135e+20
TOP MAIN SOLVE Loop
x[1] = 1.702
y[1] (analytic) = -0.15322048599655692389470237662833
y[1] (numeric) = -0.15322048599655692389470237662835
absolute error = 2e-32
relative error = 1.3053084820817907890247660801233e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.162e+10
Order of pole = 2.061e+20
TOP MAIN SOLVE Loop
x[1] = 1.703
y[1] (analytic) = -0.15310376935421999549596597245089
y[1] (numeric) = -0.15310376935421999549596597245091
absolute error = 2e-32
relative error = 1.3063035668134411272852374988204e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.704
y[1] (analytic) = -0.15298713296113514355483542365225
y[1] (numeric) = -0.15298713296113514355483542365227
absolute error = 2e-32
relative error = 1.3072994841390223763582837365435e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.332e+10
Order of pole = 2.232e+20
TOP MAIN SOLVE Loop
x[1] = 1.705
y[1] (analytic) = -0.15287057677348408017753777169427
y[1] (numeric) = -0.15287057677348408017753777169429
absolute error = 2e-32
relative error = 1.3082962347708671565973546690885e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=179.2MB, alloc=4.4MB, time=8.00
x[1] = 1.706
y[1] (analytic) = -0.15275410074745594119278576589886
y[1] (numeric) = -0.15275410074745594119278576589889
absolute error = 3e-32
relative error = 1.9639407291329059832706148415269e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.530e+10
Order of pole = 7.607e+19
TOP MAIN SOLVE Loop
x[1] = 1.707
y[1] (analytic) = -0.15263770483924731508624929615868
y[1] (numeric) = -0.1526377048392473150862492961587
absolute error = 2e-32
relative error = 1.3102922388058245202893066422622e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.249e+10
Order of pole = 2.146e+20
TOP MAIN SOLVE Loop
x[1] = 1.708
y[1] (analytic) = -0.15252138900506227186977050451948
y[1] (numeric) = -0.1525213890050622718697705045195
absolute error = 2e-32
relative error = 1.3112914936367507507992425124548e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.011e+10
Order of pole = 1.912e+20
TOP MAIN SOLVE Loop
x[1] = 1.709
y[1] (analytic) = -0.15240515320111239188542411748812
y[1] (numeric) = -0.15240515320111239188542411748814
absolute error = 2e-32
relative error = 1.3122915846295689264787124729886e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.816e+10
Order of pole = 3.919e+19
TOP MAIN SOLVE Loop
x[1] = 1.71
y[1] (analytic) = -0.15228899738361679454452440312886
y[1] (numeric) = -0.15228899738361679454452440312888
absolute error = 2e-32
relative error = 1.3132925124997634337004399884705e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.711
y[1] (analytic) = -0.15217292150880216700168001939364
y[1] (numeric) = -0.15217292150880216700168001939366
absolute error = 2e-32
relative error = 1.3142942779634506936637425813119e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.712
y[1] (analytic) = -0.15205692553290279276399788268873
y[1] (numeric) = -0.15205692553290279276399788268875
absolute error = 2e-32
relative error = 1.3152968817373797241287925656338e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.314e+10
Order of pole = 6.356e+19
TOP MAIN SOLVE Loop
x[1] = 1.713
y[1] (analytic) = -0.15194100941216058023553704841037
y[1] (numeric) = -0.15194100941216058023553704841039
absolute error = 2e-32
relative error = 1.3163003245389327016632341294904e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.714
y[1] (analytic) = -0.15182517310282509119711345808569
y[1] (numeric) = -0.15182517310282509119711345808571
absolute error = 2e-32
relative error = 1.3173046070861255244016183776127e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.754e+10
Order of pole = 3.650e+19
TOP MAIN SOLVE Loop
x[1] = 1.715
y[1] (analytic) = -0.1517094165611535692215562708321
y[1] (numeric) = -0.15170941656115356922155627083212
absolute error = 2e-32
relative error = 1.3183097300976083753181183837913e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.991e+10
Order of pole = 1.061e+20
TOP MAIN SOLVE Loop
x[1] = 1.716
y[1] (analytic) = -0.15159373974341096802451636009801
y[1] (numeric) = -0.15159373974341096802451636009802
absolute error = 1e-32
relative error = 6.5965784714633314300649336965653e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.717
y[1] (analytic) = -0.15147814260586997975092742007028
y[1] (numeric) = -0.15147814260586997975092742007029
absolute error = 1e-32
relative error = 6.6016125019560985050660926077115e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.497e+10
Order of pole = 7.395e+19
TOP MAIN SOLVE Loop
x[1] = 1.718
y[1] (analytic) = -0.15136262510481106319721998972904
y[1] (numeric) = -0.15136262510481106319721998972906
absolute error = 2e-32
relative error = 1.3213301491138250425878830447969e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.835e+10
Order of pole = 3.993e+19
TOP MAIN SOLVE Loop
x[1] = 1.719
y[1] (analytic) = -0.15124718719652247196938856629762
y[1] (numeric) = -0.15124718719652247196938856629764
absolute error = 2e-32
relative error = 1.3223386411816752760785881941089e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.553e+10
Order of pole = 1.496e+20
TOP MAIN SOLVE Loop
x[1] = 1.72
y[1] (analytic) = -0.15113182883730028257701184377505
y[1] (numeric) = -0.15113182883730028257701184377507
absolute error = 2e-32
relative error = 1.3233479773166004757455415812842e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.721
y[1] (analytic) = -0.15101654998344842246332597635003
y[1] (numeric) = -0.15101654998344842246332597635005
absolute error = 2e-32
relative error = 1.3243581582410683911296732018772e-29 %
Correct digits = 30
h = 0.001
memory used=183.1MB, alloc=4.4MB, time=8.17
Complex estimate of poles used for equation 1
Radius of convergence = 1.818e+10
Order of pole = 3.916e+19
TOP MAIN SOLVE Loop
x[1] = 1.722
y[1] (analytic) = -0.15090135059127869797145063077827
y[1] (numeric) = -0.15090135059127869797145063077829
absolute error = 2e-32
relative error = 1.3253691846781850139312847112904e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.723
y[1] (analytic) = -0.15078623061711082224686745625984
y[1] (numeric) = -0.15078623061711082224686745625987
absolute error = 3e-32
relative error = 1.9895715860275427181085363172649e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.724
y[1] (analytic) = -0.15067119001727244307625046497905
y[1] (numeric) = -0.15067119001727244307625046497908
absolute error = 3e-32
relative error = 1.9910906654789744464144788205206e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.725
y[1] (analytic) = -0.15055622874809917066274768126637
y[1] (numeric) = -0.15055622874809917066274768126639
absolute error = 2e-32
relative error = 1.3284073443060725951657342157955e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.726
y[1] (analytic) = -0.15044134676593460533781328230984
y[1] (numeric) = -0.15044134676593460533781328230986
absolute error = 2e-32
relative error = 1.3294217600376286775450531092391e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.727
y[1] (analytic) = -0.150326544027130365209689318482
y[1] (numeric) = -0.15032654402713036520968931848202
absolute error = 2e-32
relative error = 1.3304370249069569352022204027568e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.728
y[1] (analytic) = -0.15021182048804611374863596665717
y[1] (numeric) = -0.15021182048804611374863596665719
absolute error = 2e-32
relative error = 1.3314531396410047462296090276665e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.729
y[1] (analytic) = -0.15009717610504958730900913537352
y[1] (numeric) = -0.15009717610504958730900913537354
absolute error = 2e-32
relative error = 1.3324701049673617135314162637336e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.660e+10
Order of pole = 3.257e+19
TOP MAIN SOLVE Loop
x[1] = 1.73
y[1] (analytic) = -0.14998261083451662258828410634347
y[1] (numeric) = -0.14998261083451662258828410634349
absolute error = 2e-32
relative error = 1.3334879216142602358513231011367e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.142e+10
Order of pole = 5.421e+19
TOP MAIN SOLVE Loop
x[1] = 1.731
y[1] (analytic) = -0.14986812463283118402312376263514
y[1] (numeric) = -0.14986812463283118402312376263515
absolute error = 1e-32
relative error = 6.6725329515528803966044306517080e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.732
y[1] (analytic) = -0.1497537174563853911225898198365
y[1] (numeric) = -0.14975371745638539112258981983652
absolute error = 2e-32
relative error = 1.3355261117858289495291314951419e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.587e+10
Order of pole = 7.908e+19
TOP MAIN SOLVE Loop
x[1] = 1.733
y[1] (analytic) = -0.14963938926157954573859534267216
y[1] (numeric) = -0.14963938926157954573859534267218
absolute error = 2e-32
relative error = 1.3365464867701830641138208879556e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.734
y[1] (analytic) = -0.14952514000482215927369669586989
y[1] (numeric) = -0.14952514000482215927369669586991
absolute error = 2e-32
relative error = 1.3375677159944477258748600106894e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.735
y[1] (analytic) = -0.14941096964252997982632294457101
y[1] (numeric) = -0.14941096964252997982632294457103
absolute error = 2e-32
relative error = 1.3385898001900778964103203690843e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.899e+10
Order of pole = 9.925e+19
TOP MAIN SOLVE Loop
x[1] = 1.736
y[1] (analytic) = -0.14929687813112801927354058624362
y[1] (numeric) = -0.14929687813112801927354058624364
absolute error = 2e-32
relative error = 1.3396127400891747702755457134581e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.843e+10
Order of pole = 4.030e+20
TOP MAIN SOLVE Loop
memory used=186.9MB, alloc=4.4MB, time=8.34
x[1] = 1.737
y[1] (analytic) = -0.14918286542704958029145136289194
y[1] (numeric) = -0.14918286542704958029145136289195
absolute error = 1e-32
relative error = 6.7031826821224317483290744207062e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.738
y[1] (analytic) = -0.14906893148673628331332076935718
y[1] (numeric) = -0.14906893148673628331332076935719
absolute error = 1e-32
relative error = 6.7083059496470400981151663284196e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.350e+10
Order of pole = 6.374e+20
TOP MAIN SOLVE Loop
x[1] = 1.739
y[1] (analytic) = -0.14895507626663809342553474067616
y[1] (numeric) = -0.14895507626663809342553474067617
absolute error = 1e-32
relative error = 6.7134335066899156188346275003551e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.672e+10
Order of pole = 1.590e+20
TOP MAIN SOLVE Loop
x[1] = 1.74
y[1] (analytic) = -0.14884129972321334720148186880219
y[1] (numeric) = -0.1488412997232133472014818688022
absolute error = 1e-32
relative error = 6.7185653569245177027560127787266e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.617e+10
Order of pole = 8.075e+19
TOP MAIN SOLVE Loop
x[1] = 1.741
y[1] (analytic) = -0.14872760181292877947345836649949
y[1] (numeric) = -0.1487276018129287794734583664995
absolute error = 1e-32
relative error = 6.7237015040275513002258834809045e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.742
y[1] (analytic) = -0.148613982492259550042692863896
y[1] (numeric) = -0.14861398249225955004269286389601
absolute error = 1e-32
relative error = 6.7288419516789698062064916954616e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.743
y[1] (analytic) = -0.14850044171768927032758799102128
y[1] (numeric) = -0.14850044171768927032758799102129
absolute error = 1e-32
relative error = 6.7339867035619779494454462254595e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.009e+11
Order of pole = 1.199e+21
TOP MAIN SOLVE Loop
x[1] = 1.744
y[1] (analytic) = -0.14838697944571002995027556766438
y[1] (numeric) = -0.14838697944571002995027556766439
absolute error = 1e-32
relative error = 6.7391357633630346842797346136721e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.826e+11
Order of pole = 3.930e+21
TOP MAIN SOLVE Loop
x[1] = 1.745
y[1] (analytic) = -0.14827359563282242326158209006238
y[1] (numeric) = -0.14827359563282242326158209006239
absolute error = 1e-32
relative error = 6.7442891347718560850764779270104e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.272e+10
Order of pole = 2.150e+20
TOP MAIN SOLVE Loop
x[1] = 1.746
y[1] (analytic) = -0.1481602902355355758045010722727
y[1] (numeric) = -0.14816029023553557580450107227271
absolute error = 1e-32
relative error = 6.7494468214814182433127972219578e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.197e+11
Order of pole = 1.687e+21
TOP MAIN SOLVE Loop
x[1] = 1.747
y[1] (analytic) = -0.14804706321036717071626866859102
y[1] (numeric) = -0.14804706321036717071626866859103
absolute error = 1e-32
relative error = 6.7546088271879601672971728593488e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.748
y[1] (analytic) = -0.14793391451384347506913887205233
y[1] (numeric) = -0.14793391451384347506913887205234
absolute error = 1e-32
relative error = 6.7597751555909866845346800852916e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.291e+10
Order of pole = 6.178e+19
TOP MAIN SOLVE Loop
x[1] = 1.749
y[1] (analytic) = -0.14782084410249936614995445289386
y[1] (numeric) = -0.14782084410249936614995445289387
absolute error = 1e-32
relative error = 6.7649458103932713467384865455051e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.697e+10
Order of pole = 5.278e+20
TOP MAIN SOLVE Loop
x[1] = 1.75
y[1] (analytic) = -0.14770785193287835767860966986642
y[1] (numeric) = -0.14770785193287835767860966986643
absolute error = 1e-32
relative error = 6.7701207953008593374899996527559e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.751
y[1] (analytic) = -0.14759493796153262596550065645383
y[1] (numeric) = -0.14759493796153262596550065645385
absolute error = 2e-32
relative error = 1.3550600228046140765100107962998e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=190.7MB, alloc=4.4MB, time=8.51
x[1] = 1.752
y[1] (analytic) = -0.14748210214502303600805925339921
y[1] (numeric) = -0.14748210214502303600805925339923
absolute error = 2e-32
relative error = 1.3560967540545003325647062240385e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.273e+10
Order of pole = 1.011e+21
TOP MAIN SOLVE Loop
x[1] = 1.753
y[1] (analytic) = -0.14736934443991916752646592844087
y[1] (numeric) = -0.14736934443991916752646592844088
absolute error = 1e-32
relative error = 6.7856717677650307299798066701475e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.754
y[1] (analytic) = -0.14725666480279934093863729383043
y[1] (numeric) = -0.14725666480279934093863729383044
absolute error = 1e-32
relative error = 6.7908641102198184247314213400818e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.104e+10
Order of pole = 1.980e+20
TOP MAIN SOLVE Loop
x[1] = 1.755
y[1] (analytic) = -0.14714406319025064327458360203997
y[1] (numeric) = -0.14714406319025064327458360203998
absolute error = 1e-32
relative error = 6.7960608013593117977733753479150e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.599e+10
Order of pole = 7.939e+19
TOP MAIN SOLVE Loop
x[1] = 1.756
y[1] (analytic) = -0.14703153955886895403023147006429
y[1] (numeric) = -0.1470315395588689540302314700643
absolute error = 1e-32
relative error = 6.8012618449092470333854476056358e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.757
y[1] (analytic) = -0.14691909386525897096080695288832
y[1] (numeric) = -0.14691909386525897096080695288834
absolute error = 2e-32
relative error = 1.3612934489197304751399886858774e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.758
y[1] (analytic) = -0.14680672606603423581387395701786
y[1] (numeric) = -0.14680672606603423581387395701788
absolute error = 2e-32
relative error = 1.3623354008319702115274553570411e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.759
y[1] (analytic) = -0.14669443611781716000212285546413
y[1] (numeric) = -0.14669443611781716000212285546415
absolute error = 2e-32
relative error = 1.3633782254656928465023590702320e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.089e+10
Order of pole = 1.120e+20
TOP MAIN SOLVE Loop
x[1] = 1.76
y[1] (analytic) = -0.14658222397723905021600403622931
y[1] (numeric) = -0.14658222397723905021600403622933
absolute error = 2e-32
relative error = 1.3644219235686827816620517897769e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.070e+10
Order of pole = 5.029e+19
TOP MAIN SOLVE Loop
x[1] = 1.761
y[1] (analytic) = -0.14647008960094013397630098716008
y[1] (numeric) = -0.14647008960094013397630098716011
absolute error = 3e-32
relative error = 2.0481997438340777653936152515466e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.787e+10
Order of pole = 7.115e+20
TOP MAIN SOLVE Loop
x[1] = 1.762
y[1] (analytic) = -0.14635803294556958512673739102028
y[1] (numeric) = -0.1463580329455695851267373910203
absolute error = 2e-32
relative error = 1.3665119431769065384773740627495e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.540e+10
Order of pole = 7.566e+19
TOP MAIN SOLVE Loop
x[1] = 1.763
y[1] (analytic) = -0.14624605396778554926671257578061
y[1] (numeric) = -0.14624605396778554926671257578063
absolute error = 2e-32
relative error = 1.3675582661810153071944647958889e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.764
y[1] (analytic) = -0.14613415262425516912425953643421
y[1] (numeric) = -0.14613415262425516912425953643423
absolute error = 2e-32
relative error = 1.3686054656521424476801004079329e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.765
y[1] (analytic) = -0.14602232887165460986931961611971
y[1] (numeric) = -0.14602232887165460986931961611973
absolute error = 2e-32
relative error = 1.3696535423413820377818589749673e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.766
y[1] (analytic) = -0.14591058266666908436742780597001
y[1] (numeric) = -0.14591058266666908436742780597003
absolute error = 2e-32
relative error = 1.3707024970004918586681748272495e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=194.5MB, alloc=4.4MB, time=8.68
x[1] = 1.767
y[1] (analytic) = -0.14579891396599287837390249490359
y[1] (numeric) = -0.1457989139659928783739024949036
absolute error = 1e-32
relative error = 6.8587616519094699271964315397540e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.095e+10
Order of pole = 5.141e+19
TOP MAIN SOLVE Loop
x[1] = 1.768
y[1] (analytic) = -0.14568732272632937566863337253637
y[1] (numeric) = -0.14568732272632937566863337253639
absolute error = 2e-32
relative error = 1.3728030432386753782765874990798e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.769
y[1] (analytic) = -0.14557580890439108313156106051572
y[1] (numeric) = -0.14557580890439108313156106051574
absolute error = 2e-32
relative error = 1.3738546363245884741308701333271e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.77
y[1] (analytic) = -0.14546437245689965575894191986325
y[1] (numeric) = -0.14546437245689965575894191986326
absolute error = 1e-32
relative error = 6.8745355519702588947497118452325e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.771
y[1] (analytic) = -0.14535301334058592162049135436073
y[1] (numeric) = -0.14535301334058592162049135436074
absolute error = 1e-32
relative error = 6.8798023310107523022305578222790e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.772
y[1] (analytic) = -0.14524173151218990675749880262203
y[1] (numeric) = -0.14524173151218990675749880262205
absolute error = 2e-32
relative error = 1.3770147045046369414040186464244e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.900e+10
Order of pole = 9.846e+19
TOP MAIN SOLVE Loop
x[1] = 1.773
y[1] (analytic) = -0.14513052692846086002200748426436
y[1] (numeric) = -0.14513052692846086002200748426437
absolute error = 1e-32
relative error = 6.8903491302896574676465606444688e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.774
y[1] (analytic) = -0.14501939954615727785715183852354
y[1] (numeric) = -0.14501939954615727785715183852355
absolute error = 1e-32
relative error = 6.8956291580956141591932514803360e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.775
y[1] (analytic) = -0.14490834932204692901874546675087
y[1] (numeric) = -0.14490834932204692901874546675088
absolute error = 1e-32
relative error = 6.9009136097298435479576026299766e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.927e+10
Order of pole = 4.343e+19
TOP MAIN SOLVE Loop
x[1] = 1.776
y[1] (analytic) = -0.14479737621290687923821226348208
y[1] (numeric) = -0.14479737621290687923821226348209
absolute error = 1e-32
relative error = 6.9062024889844825688218259554350e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.777
y[1] (analytic) = -0.14468648017552351582695329418348
y[1] (numeric) = -0.14468648017552351582695329418348
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.542e+10
Order of pole = 7.552e+19
TOP MAIN SOLVE Loop
x[1] = 1.778
y[1] (analytic) = -0.14457566116669257222224185135436
y[1] (numeric) = -0.14457566116669257222224185135437
absolute error = 1e-32
relative error = 6.9167935455402959725267168704248e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.782e+10
Order of pole = 1.672e+20
TOP MAIN SOLVE Loop
x[1] = 1.779
y[1] (analytic) = -0.14446491914321915247473899440002
y[1] (numeric) = -0.14446491914321915247473899440003
absolute error = 1e-32
relative error = 6.9220957304425119024018148958167e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.553e+10
Order of pole = 1.475e+20
TOP MAIN SOLVE Loop
x[1] = 1.78
y[1] (analytic) = -0.14435425406191775567772175258403
y[1] (numeric) = -0.14435425406191775567772175258404
absolute error = 1e-32
relative error = 6.9274023581672265322068593248210e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.171e+10
Order of pole = 3.124e+20
TOP MAIN SOLVE Loop
x[1] = 1.781
y[1] (analytic) = -0.14424366587961230033811604442366
y[1] (numeric) = -0.14424366587961230033811604442367
absolute error = 1e-32
relative error = 6.9327134325233623953826239560428e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.974e+10
Order of pole = 4.550e+19
TOP MAIN SOLVE Loop
x[1] = 1.782
y[1] (analytic) = -0.14413315455313614868942624110629
y[1] (numeric) = -0.1441331545531361486894262411063
absolute error = 1e-32
relative error = 6.9380289573232081152579582584444e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.504e+10
Order of pole = 2.369e+20
memory used=198.3MB, alloc=4.4MB, time=8.85
TOP MAIN SOLVE Loop
x[1] = 1.783
y[1] (analytic) = -0.14402272003933213094665317587871
y[1] (numeric) = -0.14402272003933213094665317587872
absolute error = 1e-32
relative error = 6.9433489363824214014698621846756e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.784
y[1] (analytic) = -0.14391236229505256950329227589437
y[1] (numeric) = -0.14391236229505256950329227589437
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.785
y[1] (analytic) = -0.14380208127715930307050336769579
y[1] (numeric) = -0.14380208127715930307050336769579
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.786
y[1] (analytic) = -0.14369187694252371075854358236068
y[1] (numeric) = -0.14369187694252371075854358236068
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.466e+10
Order of pole = 7.093e+19
TOP MAIN SOLVE Loop
x[1] = 1.787
y[1] (analytic) = -0.14358174924802673610055466134989
y[1] (numeric) = -0.14358174924802673610055466134989
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.179e+10
Order of pole = 5.539e+19
TOP MAIN SOLVE Loop
x[1] = 1.788
y[1] (analytic) = -0.14347169815055891101879583926407
y[1] (numeric) = -0.14347169815055891101879583926407
absolute error = 0
relative error = 0 %
Correct digits = 32
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.290e+10
Order of pole = 6.115e+19
TOP MAIN SOLVE Loop
x[1] = 1.789
y[1] (analytic) = -0.14336172360702037973341335504231
y[1] (numeric) = -0.14336172360702037973341335504232
absolute error = 1e-32
relative error = 6.9753625642865129867933085685529e-30 %
Correct digits = 31
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.102e+10
Order of pole = 5.151e+19
TOP MAIN SOLVE Loop
x[1] = 1.79
y[1] (analytic) = -0.14325182557432092261383751862116
y[1] (numeric) = -0.14325182557432092261383751862117
absolute error = 1e-32
relative error = 6.9807138302833488682499612200646e-30 %
Correct digits = 31
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.791
y[1] (analytic) = -0.14314200400937997997289813571493
y[1] (numeric) = -0.14314200400937997997289813571495
absolute error = 2e-32
relative error = 1.3972139162372923146153495571421e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.792
y[1] (analytic) = -0.14303225886912667580374896917912
y[1] (numeric) = -0.14303225886912667580374896917914
absolute error = 2e-32
relative error = 1.3982859641683931756099690244101e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.504e+10
Order of pole = 8.425e+20
TOP MAIN SOLVE Loop
x[1] = 1.793
y[1] (analytic) = -0.14292259011049984145969179137649
y[1] (numeric) = -0.14292259011049984145969179137651
absolute error = 2e-32
relative error = 1.3993589106198751522155929292831e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.794
y[1] (analytic) = -0.1428129976904480392769904580812
y[1] (numeric) = -0.14281299769044803927699045808122
absolute error = 2e-32
relative error = 1.4004327563623214855603362634465e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.062e+10
Order of pole = 4.951e+19
TOP MAIN SOLVE Loop
x[1] = 1.795
y[1] (analytic) = -0.14270348156592958614076531072882
y[1] (numeric) = -0.14270348156592958614076531072884
absolute error = 2e-32
relative error = 1.4015075021669964681902465074578e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.796
y[1] (analytic) = -0.14259404169391257699405809024983
y[1] (numeric) = -0.14259404169391257699405809024985
absolute error = 2e-32
relative error = 1.4025831488058460504930561363669e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.797
y[1] (analytic) = -0.14248467803137490829015742231058
y[1] (numeric) = -0.1424846780313749082901574223106
absolute error = 2e-32
relative error = 1.4036596970514984476746270602117e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=202.1MB, alloc=4.4MB, time=9.02
x[1] = 1.798
y[1] (analytic) = -0.14237539053530430138827481052892
y[1] (numeric) = -0.14237539053530430138827481052894
absolute error = 2e-32
relative error = 1.4047371476772647472885866792247e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.008e+10
Order of pole = 1.052e+20
TOP MAIN SOLVE Loop
x[1] = 1.799
y[1] (analytic) = -0.14226617916269832589266095113101
y[1] (numeric) = -0.14226617916269832589266095113103
absolute error = 2e-32
relative error = 1.4058155014571395173196557039417e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.8
y[1] (analytic) = -0.1421570438705644229352520595717
y[1] (numeric) = -0.14215704387056442293525205957173
absolute error = 3e-32
relative error = 2.1103421387487021222317525417539e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.801
y[1] (analytic) = -0.14204798461591992840193577685254
y[1] (numeric) = -0.14204798461591992840193577685257
absolute error = 3e-32
relative error = 2.1119623823679206926609291169256e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.020e+10
Order of pole = 7.477e+20
TOP MAIN SOLVE Loop
x[1] = 1.802
y[1] (analytic) = -0.14193900135579209610252610063912
y[1] (numeric) = -0.14193900135579209610252610063915
absolute error = 3e-32
relative error = 2.1135839842074379822506093109036e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.215e+10
Order of pole = 5.701e+19
TOP MAIN SOLVE Loop
x[1] = 1.803
y[1] (analytic) = -0.14183009404721812088453666380283
y[1] (numeric) = -0.14183009404721812088453666380286
absolute error = 3e-32
relative error = 2.1152069454323558634514017468785e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.804
y[1] (analytic) = -0.14172126264724516169084156069069
y[1] (numeric) = -0.14172126264724516169084156069072
absolute error = 3e-32
relative error = 2.1168312672088060024698857250949e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.648e+10
Order of pole = 3.706e+20
TOP MAIN SOLVE Loop
x[1] = 1.805
y[1] (analytic) = -0.14161250711293036456131279926115
y[1] (numeric) = -0.14161250711293036456131279926119
absolute error = 4e-32
relative error = 2.8246092676052677018568308750679e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.431e+10
Order of pole = 2.280e+20
TOP MAIN SOLVE Loop
x[1] = 1.806
y[1] (analytic) = -0.14150382740134088557852333521276
y[1] (numeric) = -0.1415038274013408855785233352128
absolute error = 4e-32
relative error = 2.8267786627813122548613060357167e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.214e+10
Order of pole = 5.693e+19
TOP MAIN SOLVE Loop
x[1] = 1.807
y[1] (analytic) = -0.1413952234695539137576045223767
y[1] (numeric) = -0.14139522346955391375760452237674
absolute error = 4e-32
relative error = 2.8289498766988437337233463827178e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.668e+10
Order of pole = 2.530e+20
TOP MAIN SOLVE Loop
x[1] = 1.808
y[1] (analytic) = -0.14128669527465669388034669194306
y[1] (numeric) = -0.1412866952746566938803466919431
absolute error = 4e-32
relative error = 2.8311229109182088328862210228998e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.606e+10
Order of pole = 2.462e+20
TOP MAIN SOLVE Loop
x[1] = 1.809
y[1] (analytic) = -0.14117824277374654927363145154385
y[1] (numeric) = -0.14117824277374654927363145154389
absolute error = 4e-32
relative error = 2.8332977670011334304487765789098e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.271e+10
Order of pole = 5.986e+19
TOP MAIN SOLVE Loop
x[1] = 1.81
y[1] (analytic) = -0.14106986592393090453228417382358
y[1] (numeric) = -0.14106986592393090453228417382362
absolute error = 4e-32
relative error = 2.8354744465107238165796013577701e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.811
y[1] (analytic) = -0.14096156468232730818643502288999
y[1] (numeric) = -0.14096156468232730818643502289004
absolute error = 5e-32
relative error = 3.5470661887643349038133129153989e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.902e+10
Order of pole = 9.771e+19
TOP MAIN SOLVE Loop
x[1] = 1.812
y[1] (analytic) = -0.14085333900606345531347674595331
y[1] (numeric) = -0.14085333900606345531347674595336
absolute error = 5e-32
relative error = 3.5497916025865456923641794263584e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.926e+10
Order of pole = 4.302e+19
TOP MAIN SOLVE Loop
memory used=206.0MB, alloc=4.4MB, time=9.19
x[1] = 1.813
y[1] (analytic) = -0.14074518885227721009470733653195
y[1] (numeric) = -0.140745188852277210094707336532
absolute error = 5e-32
relative error = 3.5525193015641057714551893307343e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.765e+10
Order of pole = 1.105e+21
TOP MAIN SOLVE Loop
x[1] = 1.814
y[1] (analytic) = -0.14063711417811662831674555482593
y[1] (numeric) = -0.14063711417811662831674555482598
absolute error = 5e-32
relative error = 3.5552492876578154473283523616099e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.808e+10
Order of pole = 3.909e+20
TOP MAIN SOLVE Loop
x[1] = 1.815
y[1] (analytic) = -0.14052911494073997981780717023563
y[1] (numeric) = -0.14052911494073997981780717023568
absolute error = 5e-32
relative error = 3.5579815628302082399166046557905e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.816
y[1] (analytic) = -0.14042119109731577087892967053356
y[1] (numeric) = -0.14042119109731577087892967053361
absolute error = 5e-32
relative error = 3.5607161290455524267764802418414e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.817
y[1] (analytic) = -0.14031334260502276656023306187957
y[1] (numeric) = -0.14031334260502276656023306187962
absolute error = 5e-32
relative error = 3.5634529882698525884277209650874e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.818
y[1] (analytic) = -0.14020556942105001298230426370564
y[1] (numeric) = -0.1402055694210500129823042637057
absolute error = 6e-32
relative error = 4.2794305709650213861213173187305e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.390e+10
Order of pole = 6.615e+19
TOP MAIN SOLVE Loop
x[1] = 1.819
y[1] (analytic) = -0.14009787150259685955279248248491
y[1] (numeric) = -0.14009787150259685955279248248497
absolute error = 6e-32
relative error = 4.2827203123416359458748609065866e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.763e+10
Order of pole = 1.640e+20
TOP MAIN SOLVE Loop
x[1] = 1.82
y[1] (analytic) = -0.13999024880687298113830282854031
y[1] (numeric) = -0.13999024880687298113830282854037
absolute error = 6e-32
relative error = 4.2860128124191341160165080874304e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.787e+10
Order of pole = 8.991e+19
TOP MAIN SOLVE Loop
x[1] = 1.821
y[1] (analytic) = -0.13988270129109840018167532034156
y[1] (numeric) = -0.13988270129109840018167532034162
absolute error = 6e-32
relative error = 4.2893080735650742252886808271500e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.503e+10
Order of pole = 2.346e+20
TOP MAIN SOLVE Loop
x[1] = 1.822
y[1] (analytic) = -0.13977522891250350876473630118442
y[1] (numeric) = -0.13977522891250350876473630118448
absolute error = 6e-32
relative error = 4.2926060981491074634057146566276e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.136e+10
Order of pole = 5.280e+19
TOP MAIN SOLVE Loop
x[1] = 1.823
y[1] (analytic) = -0.13966783162832909061660917374342
y[1] (numeric) = -0.13966783162832909061660917374347
absolute error = 5e-32
relative error = 3.5799224071191497880195626049400e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.824
y[1] (analytic) = -0.13956050939582634306767123873822
y[1] (numeric) = -0.13956050939582634306767123873827
absolute error = 5e-32
relative error = 3.5826753726004446491733525698377e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.704e+10
Order of pole = 8.452e+19
TOP MAIN SOLVE Loop
x[1] = 1.825
y[1] (analytic) = -0.13945326217225689894924330485441
y[1] (numeric) = -0.13945326217225689894924330485447
absolute error = 6e-32
relative error = 4.3025167762577099304048663624538e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.826
y[1] (analytic) = -0.13934608991489284843909861811134
y[1] (numeric) = -0.1393460899148928484390986181114
absolute error = 6e-32
relative error = 4.3058258783325500961103368926491e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.827
y[1] (analytic) = -0.13923899258101676085287754007276
y[1] (numeric) = -0.13923899258101676085287754007281
absolute error = 5e-32
relative error = 3.5909481297709979777055281007709e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.894e+10
Order of pole = 4.144e+19
TOP MAIN SOLVE Loop
x[1] = 1.828
y[1] (analytic) = -0.13913197012792170638149428565028
y[1] (numeric) = -0.13913197012792170638149428565033
absolute error = 5e-32
relative error = 3.5937103423482499440350615401799e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=209.8MB, alloc=4.4MB, time=9.36
TOP MAIN SOLVE Loop
x[1] = 1.829
y[1] (analytic) = -0.13902502251291127777462191275451
y[1] (numeric) = -0.13902502251291127777462191275456
absolute error = 5e-32
relative error = 3.5964748716625089121817452153918e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.100e+10
Order of pole = 5.096e+19
TOP MAIN SOLVE Loop
x[1] = 1.83
y[1] (analytic) = -0.13891814969329961197034163770439
y[1] (numeric) = -0.13891814969329961197034163770444
absolute error = 5e-32
relative error = 3.5992417197024926695704582967512e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.736e+10
Order of pole = 8.647e+19
TOP MAIN SOLVE Loop
x[1] = 1.831
y[1] (analytic) = -0.13881135162641141167104243211132
y[1] (numeric) = -0.13881135162641141167104243211136
absolute error = 4e-32
relative error = 2.8816087107669416718299028551931e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.832
y[1] (analytic) = -0.13870462826958196686565673891102
y[1] (numeric) = -0.13870462826958196686565673891106
absolute error = 4e-32
relative error = 2.8838259039386381593416728247265e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.833
y[1] (analytic) = -0.13859797958015717629831802732269
y[1] (numeric) = -0.13859797958015717629831802732273
absolute error = 4e-32
relative error = 2.8860449568722809958937166496858e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.834
y[1] (analytic) = -0.13849140551549356888352578877107
y[1] (numeric) = -0.13849140551549356888352578877111
absolute error = 4e-32
relative error = 2.8882658711644778113770860809394e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.822e+10
Order of pole = 9.188e+19
TOP MAIN SOLVE Loop
x[1] = 1.835
y[1] (analytic) = -0.13838490603295832506790345821348
y[1] (numeric) = -0.13838490603295832506790345821352
absolute error = 4e-32
relative error = 2.8904886484132477245785119948975e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.836
y[1] (analytic) = -0.13827848108992929813863462786941
y[1] (numeric) = -0.13827848108992929813863462786945
absolute error = 4e-32
relative error = 2.8927132902180226010321355064551e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.752e+10
Order of pole = 8.735e+19
TOP MAIN SOLVE Loop
x[1] = 1.837
y[1] (analytic) = -0.13817213064379503547866280305522
y[1] (numeric) = -0.13817213064379503547866280305526
absolute error = 4e-32
relative error = 2.8949397981796483120173393882277e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.389e+10
Order of pole = 6.581e+19
TOP MAIN SOLVE Loop
x[1] = 1.838
y[1] (analytic) = -0.13806585465195479976873983268093
y[1] (numeric) = -0.13806585465195479976873983268097
absolute error = 4e-32
relative error = 2.8971681739003859947037174415900e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.839
y[1] (analytic) = -0.13795965307181859013640802996912
y[1] (numeric) = -0.13795965307181859013640802996916
absolute error = 4e-32
relative error = 2.8993984189839133134442204397037e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.300e+10
Order of pole = 6.096e+19
TOP MAIN SOLVE Loop
x[1] = 1.84
y[1] (analytic) = -0.13785352586080716325200088210822
y[1] (numeric) = -0.13785352586080716325200088210826
absolute error = 4e-32
relative error = 2.9016305350353257222175182382602e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.841
y[1] (analytic) = -0.13774747297635205437174713085297
y[1] (numeric) = -0.13774747297635205437174713085301
absolute error = 4e-32
relative error = 2.9038645236611377282206186260765e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.107e+10
Order of pole = 1.942e+20
TOP MAIN SOLVE Loop
x[1] = 1.842
y[1] (analytic) = -0.13764149437589559832806288953428
y[1] (numeric) = -0.13764149437589559832806288953432
absolute error = 4e-32
relative error = 2.9061003864692841566127844649544e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.620e+10
Order of pole = 2.458e+20
TOP MAIN SOLVE Loop
x[1] = 1.843
y[1] (analytic) = -0.13753559001689095046711634553797
y[1] (numeric) = -0.13753559001689095046711634553801
absolute error = 4e-32
relative error = 2.9083381250691214164117916463689e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.364e+10
Order of pole = 1.303e+20
TOP MAIN SOLVE Loop
memory used=213.6MB, alloc=4.4MB, time=9.54
x[1] = 1.844
y[1] (analytic) = -0.13742975985680210753374948105756
y[1] (numeric) = -0.13742975985680210753374948105761
absolute error = 5e-32
relative error = 3.6382221763392859594294642144582e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.872e+10
Order of pole = 9.491e+19
TOP MAIN SOLVE Loop
x[1] = 1.845
y[1] (analytic) = -0.13732400385310392850384112881986
y[1] (numeric) = -0.1373240038531039285038411288199
absolute error = 4e-32
relative error = 2.9128192360884095890462812415450e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.503e+11
Order of pole = 2.600e+21
TOP MAIN SOLVE Loop
x[1] = 1.846
y[1] (analytic) = -0.13721832196328215536419556352308
y[1] (numeric) = -0.13721832196328215536419556352312
absolute error = 4e-32
relative error = 2.9150626117336926484298506241555e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.847
y[1] (analytic) = -0.13711271414483343384004071391653
y[1] (numeric) = -0.13711271414483343384004071391657
absolute error = 4e-32
relative error = 2.9173078696223333721920467471974e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.278e+10
Order of pole = 5.966e+19
TOP MAIN SOLVE Loop
x[1] = 1.848
y[1] (analytic) = -0.13700718035526533407021996478657
y[1] (numeric) = -0.1370071803552653340702199647866
absolute error = 3e-32
relative error = 2.1896662585281113381190817116720e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.492e+10
Order of pole = 7.139e+19
TOP MAIN SOLVE Loop
x[1] = 1.849
y[1] (analytic) = -0.13690172055209637123016140259743
y[1] (numeric) = -0.13690172055209637123016140259746
absolute error = 3e-32
relative error = 2.1913530289477878337372496254025e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.742e+10
Order of pole = 8.647e+19
TOP MAIN SOLVE Loop
x[1] = 1.85
y[1] (analytic) = -0.13679633469285602610270824316572
y[1] (numeric) = -0.13679633469285602610270824316575
absolute error = 3e-32
relative error = 2.1930412146902867946024903002195e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.851
y[1] (analytic) = -0.13669102273508476559689406452474
y[1] (numeric) = -0.13669102273508476559689406452477
absolute error = 3e-32
relative error = 2.1947308169711893137974598918212e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.975e+10
Order of pole = 4.482e+19
TOP MAIN SOLVE Loop
x[1] = 1.852
y[1] (analytic) = -0.1365857846363340632147463530589
y[1] (numeric) = -0.13658578463633406321474635305893
absolute error = 3e-32
relative error = 2.1964218370071512561193198690562e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.853
y[1] (analytic) = -0.13648062035416641946620175605879
y[1] (numeric) = -0.13648062035416641946620175605883
absolute error = 4e-32
relative error = 2.9308190346878722882502036426789e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.854
y[1] (analytic) = -0.13637552984615538223221631906453
y[1] (numeric) = -0.13637552984615538223221631906457
absolute error = 4e-32
relative error = 2.9330775136216753032337104009924e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.040e+10
Order of pole = 1.874e+20
TOP MAIN SOLVE Loop
x[1] = 1.855
y[1] (analytic) = -0.13627051306988556707615387172764
y[1] (numeric) = -0.13627051306988556707615387172768
absolute error = 4e-32
relative error = 2.9353378877707919625503904331493e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.501e+10
Order of pole = 2.326e+20
TOP MAIN SOLVE Loop
x[1] = 1.856
y[1] (analytic) = -0.13616556998295267750353561143098
y[1] (numeric) = -0.13616556998295267750353561143102
absolute error = 4e-32
relative error = 2.9376001587631749881567038748934e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.857
y[1] (analytic) = -0.13606070054296352517023381956065
y[1] (numeric) = -0.1360607005429635251702338195607
absolute error = 5e-32
relative error = 3.6748304102852706624964649493303e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.829e+10
Order of pole = 3.839e+19
TOP MAIN SOLVE Loop
x[1] = 1.858
y[1] (analytic) = -0.13595590470753605003919253112434
y[1] (numeric) = -0.13595590470753605003919253112439
absolute error = 5e-32
relative error = 3.6776629972459368116393979349265e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.803e+10
Order of pole = 9.014e+19
TOP MAIN SOLVE Loop
memory used=217.4MB, alloc=4.4MB, time=9.71
x[1] = 1.859
y[1] (analytic) = -0.13585118243429934048575786435607
y[1] (numeric) = -0.13585118243429934048575786435612
absolute error = 5e-32
relative error = 3.6804979613763107538887068238111e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.101e+10
Order of pole = 5.062e+19
TOP MAIN SOLVE Loop
x[1] = 1.86
y[1] (analytic) = -0.13574653368089365335170060303866
y[1] (numeric) = -0.13574653368089365335170060303871
absolute error = 5e-32
relative error = 3.6833353047185401622809313606133e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.861
y[1] (analytic) = -0.13564195840497043394801351051089
y[1] (numeric) = -0.13564195840497043394801351051094
absolute error = 5e-32
relative error = 3.6861750293165784201473545023176e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.890e+10
Order of pole = 9.575e+19
TOP MAIN SOLVE Loop
x[1] = 1.862
y[1] (analytic) = -0.13553745656419233600656574070773
y[1] (numeric) = -0.13553745656419233600656574070778
absolute error = 5e-32
relative error = 3.6890171372161862311016537249628e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.863
y[1] (analytic) = -0.13543302811623324158069659810736
y[1] (numeric) = -0.13543302811623324158069659810741
absolute error = 5e-32
relative error = 3.6918616304649332304942999891944e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.222e+10
Order of pole = 2.042e+20
TOP MAIN SOLVE Loop
x[1] = 1.864
y[1] (analytic) = -0.13532867301877828089483078512929
y[1] (numeric) = -0.13532867301877828089483078512935
absolute error = 6e-32
relative error = 4.4336502133346395180020401444786e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.865
y[1] (analytic) = -0.1352243912295238521431971623423
y[1] (numeric) = -0.13522439122952385214319716234235
absolute error = 5e-32
relative error = 3.6975577812091776736847462727167e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.178e+10
Order of pole = 5.434e+19
TOP MAIN SOLVE Loop
x[1] = 1.866
y[1] (analytic) = -0.1351201827061776412377329337998
y[1] (numeric) = -0.13512018270617764123773293379985
absolute error = 5e-32
relative error = 3.7004094428088735705181040609081e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.867
y[1] (analytic) = -0.13501604740645864150525505692333
y[1] (numeric) = -0.13501604740645864150525505692338
absolute error = 5e-32
relative error = 3.7032634979661087950582388598262e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.232e+10
Order of pole = 1.196e+20
TOP MAIN SOLVE Loop
x[1] = 1.868
y[1] (analytic) = -0.13491198528809717333398056360117
y[1] (numeric) = -0.13491198528809717333398056360122
absolute error = 5e-32
relative error = 3.7061199487375218645848476881763e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.696e+10
Order of pole = 8.656e+20
TOP MAIN SOLVE Loop
x[1] = 1.869
y[1] (analytic) = -0.13480799630883490376947736655993
y[1] (numeric) = -0.13480799630883490376947736655997
absolute error = 4e-32
relative error = 2.9671830377452559421736256089967e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.87
y[1] (analytic) = -0.13470408042642486606012701260046
y[1] (numeric) = -0.1347040804264248660601270126005
absolute error = 4e-32
relative error = 2.9694720362868243089377717731574e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.871
y[1] (analytic) = -0.13460023759863147915218073196704
y[1] (numeric) = -0.13460023759863147915218073196709
absolute error = 5e-32
relative error = 3.7147036953305025180024724357572e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.872
y[1] (analytic) = -0.13449646778323056713449002093884
y[1] (numeric) = -0.13449646778323056713449002093889
absolute error = 5e-32
relative error = 3.7175697491614091023096223105456e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.873
y[1] (analytic) = -0.13439277093800937863299288269616
y[1] (numeric) = -0.13439277093800937863299288269621
absolute error = 5e-32
relative error = 3.7204382089169980454404035500862e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.366e+10
Order of pole = 4.634e+20
TOP MAIN SOLVE Loop
memory used=221.2MB, alloc=4.4MB, time=9.88
x[1] = 1.874
y[1] (analytic) = -0.13428914702076660615503673962021
y[1] (numeric) = -0.13428914702076660615503673962026
absolute error = 5e-32
relative error = 3.7233090766648440086630953920363e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.875
y[1] (analytic) = -0.13418559598931240538361891843382
y[1] (numeric) = -0.13418559598931240538361891843387
absolute error = 5e-32
relative error = 3.7261823544743500373269143312264e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.876
y[1] (analytic) = -0.13408211780146841442162549798176
y[1] (numeric) = -0.13408211780146841442162549798181
absolute error = 5e-32
relative error = 3.7290580444167491915055347423264e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.468e+10
Order of pole = 1.374e+20
TOP MAIN SOLVE Loop
x[1] = 1.877
y[1] (analytic) = -0.13397871241506777298614919798299
y[1] (numeric) = -0.13397871241506777298614919798305
absolute error = 6e-32
relative error = 4.4783233782781274137512939387317e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.851e+10
Order of pole = 9.288e+19
TOP MAIN SOLVE Loop
x[1] = 1.878
y[1] (analytic) = -0.13387537978795514155296687576276
y[1] (numeric) = -0.13387537978795514155296687576282
absolute error = 6e-32
relative error = 4.4817800027931827815019024638006e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.879
y[1] (analytic) = -0.1337721198779867204512570867899
y[1] (numeric) = -0.13377211987798672045125708678996
absolute error = 6e-32
relative error = 4.4852395293373446166219801226199e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.88
y[1] (analytic) = -0.13366893264303026890863805380436
y[1] (numeric) = -0.13366893264303026890863805380442
absolute error = 6e-32
relative error = 4.4887019604048962652750809187122e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.541e+10
Order of pole = 7.371e+19
TOP MAIN SOLVE Loop
x[1] = 1.881
y[1] (analytic) = -0.13356581804096512404660627842069
y[1] (numeric) = -0.13356581804096512404660627842075
absolute error = 6e-32
relative error = 4.4921672984923269019260123543601e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.212e+10
Order of pole = 1.177e+20
TOP MAIN SOLVE Loop
x[1] = 1.882
y[1] (analytic) = -0.13346277602968221982645591833564
y[1] (numeric) = -0.1334627760296822198264559183357
absolute error = 6e-32
relative error = 4.4956355460983334968327053669177e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.883
y[1] (analytic) = -0.13335980656708410594575894265173
y[1] (numeric) = -0.13335980656708410594575894265178
absolute error = 5e-32
relative error = 3.7492555881031856544419711795800e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.884
y[1] (analytic) = -0.13325690961108496668548596735328
y[1] (numeric) = -0.13325690961108496668548596735333
absolute error = 5e-32
relative error = 3.7521506498932610324246081715310e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.885
y[1] (analytic) = -0.1331540851196106397078475626371
y[1] (numeric) = -0.13315408511961063970784756263715
absolute error = 5e-32
relative error = 3.7550481425399475317413815537095e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.886
y[1] (analytic) = -0.13305133305059863480493571360618
y[1] (numeric) = -0.13305133305059863480493571360623
absolute error = 5e-32
relative error = 3.7579480681328683725749017480976e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.887
y[1] (analytic) = -0.1329486533619981525982450057819
y[1] (numeric) = -0.13294865336199815259824500578195
absolute error = 5e-32
relative error = 3.7608504287634948252487916646880e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.375e+10
Order of pole = 2.182e+20
TOP MAIN SOLVE Loop
x[1] = 1.888
y[1] (analytic) = -0.13284604601177010318915299697744
y[1] (numeric) = -0.1328460460117701031891529969775
absolute error = 6e-32
relative error = 4.5165062718301774305431876832085e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.885e+10
Order of pole = 9.481e+19
TOP MAIN SOLVE Loop
x[1] = 1.889
y[1] (analytic) = -0.13274351095788712476043912730264
y[1] (numeric) = -0.13274351095788712476043912730269
absolute error = 5e-32
relative error = 3.7666624635129997909687650795048e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=225.0MB, alloc=4.4MB, time=10.05
TOP MAIN SOLVE Loop
x[1] = 1.89
y[1] (analytic) = -0.13264104815833360212892140943797
y[1] (numeric) = -0.13264104815833360212892140943802
absolute error = 5e-32
relative error = 3.7695721418240759399018066610251e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.891
y[1] (analytic) = -0.13253865757110568524929003182326
y[1] (numeric) = -0.13253865757110568524929003182332
absolute error = 6e-32
relative error = 4.5269811162687075324956995305261e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.892
y[1] (analytic) = -0.1324363391542113076692168980533
y[1] (numeric) = -0.13243633915421130766921689805335
absolute error = 5e-32
relative error = 3.7753988308132770819605031045656e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.893
y[1] (analytic) = -0.13233409286567020493582001655965
y[1] (numeric) = -0.1323340928656702049358200165597
absolute error = 5e-32
relative error = 3.7783158456947325980457455576803e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.894
y[1] (analytic) = -0.13223191866351393295356154558412
y[1] (numeric) = -0.13223191866351393295356154558417
absolute error = 5e-32
relative error = 3.7812353103060766904699540461935e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.827e+11
Order of pole = 3.800e+21
TOP MAIN SOLVE Loop
x[1] = 1.895
y[1] (analytic) = -0.13212981650578588629365818951419
y[1] (numeric) = -0.13212981650578588629365818951424
absolute error = 5e-32
relative error = 3.7841572267536245050993362916021e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.462e+10
Order of pole = 2.265e+20
TOP MAIN SOLVE Loop
x[1] = 1.896
y[1] (analytic) = -0.13202778635054131645508253385561
y[1] (numeric) = -0.13202778635054131645508253385567
absolute error = 6e-32
relative error = 4.5444979165746649549704416572527e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.897
y[1] (analytic) = -0.13192582815584735007723379746015
y[1] (numeric) = -0.13192582815584735007723379746021
absolute error = 6e-32
relative error = 4.5480101083102899039251680814886e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.354e+10
Order of pole = 6.300e+19
TOP MAIN SOLVE Loop
x[1] = 1.898
y[1] (analytic) = -0.13182394187978300710435637210852
y[1] (numeric) = -0.13182394187978300710435637210858
absolute error = 6e-32
relative error = 4.5515252498455150023128641190250e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.348e+10
Order of pole = 2.149e+20
TOP MAIN SOLVE Loop
x[1] = 1.899
y[1] (analytic) = -0.13172212748043921890178441116906
y[1] (numeric) = -0.13172212748043921890178441116912
absolute error = 6e-32
relative error = 4.5550433437168725181676839640052e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.9
y[1] (analytic) = -0.13162038491591884632409062081129
y[1] (numeric) = -0.13162038491591884632409062081134
absolute error = 5e-32
relative error = 3.7988036603859485318593924589163e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.901
y[1] (analytic) = -0.13151871414433669773521729915056
y[1] (numeric) = -0.13151871414433669773521729915061
absolute error = 5e-32
relative error = 3.8017403321877778914811172520372e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.902
y[1] (analytic) = -0.13141711512381954698066756073513
y[1] (numeric) = -0.13141711512381954698066756073519
absolute error = 6e-32
relative error = 4.5656153647467270442596839033701e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.985e+10
Order of pole = 4.477e+19
TOP MAIN SOLVE Loop
x[1] = 1.903
y[1] (analytic) = -0.13131558781250615131183457595958
y[1] (numeric) = -0.13131558781250615131183457595964
absolute error = 6e-32
relative error = 4.5691452933728373227852429571669e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.904
y[1] (analytic) = -0.13121413216854726926254654729921
y[1] (numeric) = -0.13121413216854726926254654729927
absolute error = 6e-32
relative error = 4.5726781870514342034139183465439e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.030e+10
Order of pole = 4.678e+19
TOP MAIN SOLVE Loop
memory used=228.8MB, alloc=4.4MB, time=10.22
x[1] = 1.905
y[1] (analytic) = -0.13111274815010567847790503670816
y[1] (numeric) = -0.13111274815010567847790503670822
absolute error = 6e-32
relative error = 4.5762140483325411302867620578180e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.906
y[1] (analytic) = -0.1310114357153561934954941511092
y[1] (numeric) = -0.13101143571535619349549415110926
absolute error = 6e-32
relative error = 4.5797528797684371045842169872723e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.108e+10
Order of pole = 1.096e+20
TOP MAIN SOLVE Loop
x[1] = 1.907
y[1] (analytic) = -0.13091019482248568347903798562593
y[1] (numeric) = -0.130910194822485683479037985626
absolute error = 7e-32
relative error = 5.3471771312326018135354065994019e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.908
y[1] (analytic) = -0.13080902542969308990458361706766
y[1] (numeric) = -0.13080902542969308990458361706773
absolute error = 7e-32
relative error = 5.3513127072125024079355186399702e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.909
y[1] (analytic) = -0.13070792749518944419928683317363
y[1] (numeric) = -0.1307079274951894441992868331737
absolute error = 7e-32
relative error = 5.3554517573217791209842555842706e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.91
y[1] (analytic) = -0.1306069009771978853328776762566
y[1] (numeric) = -0.13060690097719788533287767625667
absolute error = 7e-32
relative error = 5.3595942845486402241909983482950e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.170e+10
Order of pole = 1.139e+20
TOP MAIN SOLVE Loop
x[1] = 1.911
y[1] (analytic) = -0.13050594583395367736188277315522
y[1] (numeric) = -0.13050594583395367736188277315529
absolute error = 7e-32
relative error = 5.3637402918839372349611511901284e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.871e+10
Order of pole = 2.690e+20
TOP MAIN SOLVE Loop
x[1] = 1.912
y[1] (analytic) = -0.13040506202370422692668131681089
y[1] (numeric) = -0.13040506202370422692668131681096
absolute error = 7e-32
relative error = 5.3678897823211672755651546282697e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.728e+10
Order of pole = 8.434e+19
TOP MAIN SOLVE Loop
x[1] = 1.913
y[1] (analytic) = -0.13030424950470910070147145832676
y[1] (numeric) = -0.13030424950470910070147145832683
absolute error = 7e-32
relative error = 5.3720427588564754342561506659365e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.914
y[1] (analytic) = -0.130203508235240042797223762045
y[1] (numeric) = -0.13020350823524004279722376204508
absolute error = 8e-32
relative error = 6.1442276851298938611865717369046e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.915
y[1] (analytic) = -0.13010283817358099211769826999239
y[1] (numeric) = -0.13010283817358099211769826999247
absolute error = 8e-32
relative error = 6.1489819225361833949569770023960e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.916
y[1] (analytic) = -0.13000223927802809966860161599401
y[1] (numeric) = -0.13000223927802809966860161599409
absolute error = 8e-32
relative error = 6.1537401543452441540874120371554e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.579e+10
Order of pole = 2.374e+20
TOP MAIN SOLVE Loop
x[1] = 1.917
y[1] (analytic) = -0.12990171150688974581996052384036
y[1] (numeric) = -0.12990171150688974581996052384044
absolute error = 8e-32
relative error = 6.1585023839933739744658000966753e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.026e+10
Order of pole = 1.036e+20
TOP MAIN SOLVE Loop
x[1] = 1.918
y[1] (analytic) = -0.12980125481848655752178791811362
y[1] (numeric) = -0.1298012548184865575217879181137
absolute error = 8e-32
relative error = 6.1632686149199104678304922314779e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.919
y[1] (analytic) = -0.12970086917115142547311777063467
y[1] (numeric) = -0.12970086917115142547311777063475
absolute error = 8e-32
relative error = 6.1680388505672337349709437782044e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.934e+10
Order of pole = 1.751e+20
TOP MAIN SOLVE Loop
memory used=232.7MB, alloc=4.4MB, time=10.39
x[1] = 1.92
y[1] (analytic) = -0.12960055452322952124448469998359
y[1] (numeric) = -0.12960055452322952124448469998367
absolute error = 8e-32
relative error = 6.1728130943807690813996369528883e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.921
y[1] (analytic) = -0.12950031083307831435392423617175
y[1] (numeric) = -0.12950031083307831435392423617183
absolute error = 8e-32
relative error = 6.1775913498089897354974927028830e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.981e+10
Order of pole = 4.440e+19
TOP MAIN SOLVE Loop
x[1] = 1.922
y[1] (analytic) = -0.12940013805906758929656955730439
y[1] (numeric) = -0.12940013805906758929656955730447
absolute error = 8e-32
relative error = 6.1823736203034195691350170734134e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.953e+10
Order of pole = 7.152e+20
TOP MAIN SOLVE Loop
x[1] = 1.923
y[1] (analytic) = -0.12930003615957946252792039996731
y[1] (numeric) = -0.12930003615957946252792039996739
absolute error = 8e-32
relative error = 6.1871599093186358207714294461462e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.924
y[1] (analytic) = -0.12920000509300839940085974010085
y[1] (numeric) = -0.12920000509300839940085974010092
absolute error = 7e-32
relative error = 5.4179564427732378434047693466490e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.344e+10
Order of pole = 1.264e+20
TOP MAIN SOLVE Loop
x[1] = 1.925
y[1] (analytic) = -0.12910004481776123105649373628773
y[1] (numeric) = -0.1291000448177612310564937362878
absolute error = 7e-32
relative error = 5.4221514871518922556825023916059e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.466e+10
Order of pole = 1.358e+20
TOP MAIN SOLVE Loop
x[1] = 1.926
y[1] (analytic) = -0.12900015529225717126889032267919
y[1] (numeric) = -0.12900015529225717126889032267926
absolute error = 7e-32
relative error = 5.4263500568205540689376892253425e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.849e+10
Order of pole = 3.865e+20
TOP MAIN SOLVE Loop
x[1] = 1.927
y[1] (analytic) = -0.12890033647492783324379173421503
y[1] (numeric) = -0.1289003364749278332437917342151
absolute error = 7e-32
relative error = 5.4305521548126890204336267599458e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.366e+10
Order of pole = 4.577e+20
TOP MAIN SOLVE Loop
x[1] = 1.928
y[1] (analytic) = -0.12880058832421724637137614235865
y[1] (numeric) = -0.12880058832421724637137614235872
absolute error = 7e-32
relative error = 5.4347577841644464893498884304160e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.929
y[1] (analytic) = -0.12870091079858187293314347526692
y[1] (numeric) = -0.128700910798581872933143475267
absolute error = 8e-32
relative error = 6.2159622261881850200512738296252e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.93
y[1] (analytic) = -0.12860130385649062476300039214676
y[1] (numeric) = -0.12860130385649062476300039214684
absolute error = 8e-32
relative error = 6.2207767418341246657146900532676e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.931
y[1] (analytic) = -0.12850176745642487986261927751578
y[1] (numeric) = -0.12850176745642487986261927751586
absolute error = 8e-32
relative error = 6.2255953037477174256573553921921e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.095e+10
Order of pole = 1.081e+20
TOP MAIN SOLVE Loop
x[1] = 1.932
y[1] (analytic) = -0.12840230155687849897114601718296
y[1] (numeric) = -0.12840230155687849897114601718304
absolute error = 8e-32
relative error = 6.2304179154111437870798409714796e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.933
y[1] (analytic) = -0.12830290611635784208933121399645
y[1] (numeric) = -0.12830290611635784208933121399653
absolute error = 8e-32
relative error = 6.2352445803096649715476415182979e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.764e+10
Order of pole = 2.560e+20
TOP MAIN SOLVE Loop
x[1] = 1.934
y[1] (analytic) = -0.12820358109338178495815939776995
y[1] (numeric) = -0.12820358109338178495815939777003
absolute error = 8e-32
relative error = 6.2400753019316256854970326775047e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.935
y[1] (analytic) = -0.12810432644648173549205068029569
y[1] (numeric) = -0.12810432644648173549205068029577
absolute error = 8e-32
relative error = 6.2449100837684568732460430872315e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.680e+10
Order of pole = 8.100e+19
memory used=236.5MB, alloc=4.4MB, time=10.57
TOP MAIN SOLVE Loop
x[1] = 1.936
y[1] (analytic) = -0.12800514213420165016670920298129
y[1] (numeric) = -0.12800514213420165016670920298137
absolute error = 8e-32
relative error = 6.2497489293146784725128160627335e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.937
y[1] (analytic) = -0.12790602811509805036169262140907
y[1] (numeric) = -0.12790602811509805036169262140915
absolute error = 8e-32
relative error = 6.2545918420679021724436378648210e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.311e+10
Order of pole = 6.019e+19
TOP MAIN SOLVE Loop
x[1] = 1.938
y[1] (analytic) = -0.12780698434774003865777676801
y[1] (numeric) = -0.12780698434774003865777676801008
absolute error = 8e-32
relative error = 6.2594388255288341741529116591289e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.939
y[1] (analytic) = -0.12770801079070931508918953106976
y[1] (numeric) = -0.12770801079070931508918953106984
absolute error = 8e-32
relative error = 6.2642898832012779537773584043502e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.94
y[1] (analytic) = -0.12760910740260019335078788544181
y[1] (numeric) = -0.12760910740260019335078788544189
absolute error = 8e-32
relative error = 6.2691450185921370280467280413298e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.941
y[1] (analytic) = -0.12751027414201961696025190763103
y[1] (numeric) = -0.12751027414201961696025190763111
absolute error = 8e-32
relative error = 6.2740042352114177223733064906285e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.021e+10
Order of pole = 1.821e+20
TOP MAIN SOLVE Loop
x[1] = 1.942
y[1] (analytic) = -0.12741151096758717537536950533191
y[1] (numeric) = -0.12741151096758717537536950533198
absolute error = 7e-32
relative error = 5.4940090945007029487796928408143e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.943
y[1] (analytic) = -0.12731281783793512006648548905672
y[1] (numeric) = -0.12731281783793512006648548905679
absolute error = 7e-32
relative error = 5.4982680604169499496409756839473e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.944
y[1] (analytic) = -0.1272141947117083805441885111721
y[1] (numeric) = -0.12721419471170838054418851117217
absolute error = 7e-32
relative error = 5.5025306066381464717273104752675e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.945
y[1] (analytic) = -0.12711564154756458034230929547582
y[1] (numeric) = -0.12711564154756458034230929547589
absolute error = 7e-32
relative error = 5.5067967362464321450955346624827e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.946
y[1] (analytic) = -0.12701715830417405295630347839041
y[1] (numeric) = -0.12701715830417405295630347839048
absolute error = 7e-32
relative error = 5.5110664523266737009206174705030e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.947
y[1] (analytic) = -0.12691874494021985773709228092523
y[1] (numeric) = -0.1269187449402198577370922809253
absolute error = 7e-32
relative error = 5.5153397579664674068397575827638e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.948
y[1] (analytic) = -0.12682040141439779574043412876443
y[1] (numeric) = -0.1268204014143977957404341287645
absolute error = 7e-32
relative error = 5.5196166562561415045144783553599e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.223e+10
Order of pole = 5.555e+19
TOP MAIN SOLVE Loop
x[1] = 1.949
y[1] (analytic) = -0.12672212768541642553190023617417
y[1] (numeric) = -0.12672212768541642553190023617424
absolute error = 7e-32
relative error = 5.5238971502887586494127353938060e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.605e+10
Order of pole = 7.628e+19
TOP MAIN SOLVE Loop
x[1] = 1.95
y[1] (analytic) = -0.12662392371199707894752706788881
y[1] (numeric) = -0.12662392371199707894752706788888
absolute error = 7e-32
relative error = 5.5281812431601183528130532061742e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.239e+10
Order of pole = 5.631e+19
TOP MAIN SOLVE Loop
memory used=240.3MB, alloc=4.4MB, time=10.74
x[1] = 1.951
y[1] (analytic) = -0.12652578945287387681021849173183
y[1] (numeric) = -0.1265257894528738768102184917319
absolute error = 7e-32
relative error = 5.5324689379687594260327095320210e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.481e+10
Order of pole = 1.361e+20
TOP MAIN SOLVE Loop
x[1] = 1.952
y[1] (analytic) = -0.12642772486679374460197033345351
y[1] (numeric) = -0.12642772486679374460197033345359
absolute error = 8e-32
relative error = 6.3277259860753856307222718101150e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.953
y[1] (analytic) = -0.12632972991251642809198994412319
y[1] (numeric) = -0.12632972991251642809198994412327
absolute error = 8e-32
relative error = 6.3326344523494309809674518021869e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.954
y[1] (analytic) = -0.1262318045488145089207832893991
y[1] (numeric) = -0.12623180454881450892078328939918
absolute error = 8e-32
relative error = 6.3375470457655998508568523587410e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.806e+10
Order of pole = 3.661e+19
TOP MAIN SOLVE Loop
x[1] = 1.955
y[1] (analytic) = -0.12613394873447342014028196911383
y[1] (numeric) = -0.12613394873447342014028196911391
absolute error = 8e-32
relative error = 6.3424637698776299527400096954473e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.956
y[1] (analytic) = -0.12603616242829146171008247485712
y[1] (numeric) = -0.1260361624282914617100824748572
absolute error = 8e-32
relative error = 6.3473846282424036328078008298970e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.180e+10
Order of pole = 5.333e+19
TOP MAIN SOLVE Loop
x[1] = 1.957
y[1] (analytic) = -0.12593844558907981594986989261103
y[1] (numeric) = -0.12593844558907981594986989261111
absolute error = 8e-32
relative error = 6.3523096244199506797952627607661e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.816e+10
Order of pole = 8.894e+19
TOP MAIN SOLVE Loop
x[1] = 1.958
y[1] (analytic) = -0.12584079817566256294809815699426
y[1] (numeric) = -0.12584079817566256294809815699434
absolute error = 8e-32
relative error = 6.3572387619734511362423897186853e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.959
y[1] (analytic) = -0.12574322014687669592699886330334
y[1] (numeric) = -0.12574322014687669592699886330343
absolute error = 9e-32
relative error = 7.1574435500278928763546368660935e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.96
y[1] (analytic) = -0.1256457114615721365639905432976
y[1] (numeric) = -0.12564571146157213656399054329768
absolute error = 8e-32
relative error = 6.3671094754768006021896282260824e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.961
y[1] (analytic) = -0.1255482720786117502695602105626
y[1] (numeric) = -0.12554827207861175026956021056268
absolute error = 8e-32
relative error = 6.3720510585687863029998834892901e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.962
y[1] (analytic) = -0.12545090195687136142168888130304
y[1] (numeric) = -0.12545090195687136142168888130312
absolute error = 8e-32
relative error = 6.3769967973210044363547511353691e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.963
y[1] (analytic) = -0.1253536010552397685568926765599
y[1] (numeric) = -0.12535360105523976855689267655998
absolute error = 8e-32
relative error = 6.3819466953124285724230242203224e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.017e+10
Order of pole = 5.516e+20
TOP MAIN SOLVE Loop
x[1] = 1.964
y[1] (analytic) = -0.12525636933261875951795101211928
y[1] (numeric) = -0.12525636933261875951795101211936
absolute error = 8e-32
relative error = 6.3869007561251994565910879723869e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.973e+10
Order of pole = 9.901e+19
TOP MAIN SOLVE Loop
x[1] = 1.965
y[1] (analytic) = -0.12515920674792312655839328277996
y[1] (numeric) = -0.12515920674792312655839328278004
absolute error = 8e-32
relative error = 6.3918589833446278386947652160753e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.249e+11
Order of pole = 1.746e+21
TOP MAIN SOLVE Loop
memory used=244.1MB, alloc=4.4MB, time=10.91
x[1] = 1.966
y[1] (analytic) = -0.12506211326008068140381534817471
y[1] (numeric) = -0.12506211326008068140381534817479
absolute error = 8e-32
relative error = 6.3968213805591973048277950584849e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.967
y[1] (analytic) = -0.12496508882803227027009702799538
y[1] (numeric) = -0.12496508882803227027009702799546
absolute error = 8e-32
relative error = 6.4017879513605671117292865545642e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.063e+10
Order of pole = 2.869e+20
TOP MAIN SOLVE Loop
x[1] = 1.968
y[1] (analytic) = -0.12486813341073178883859171525431
y[1] (numeric) = -0.12486813341073178883859171525439
absolute error = 8e-32
relative error = 6.4067586993435750237524912563480e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.969
y[1] (analytic) = -0.12477124696714619718835911712457
y[1] (numeric) = -0.12477124696714619718835911712465
absolute error = 8e-32
relative error = 6.4117336281062401524172407414522e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.97
y[1] (analytic) = -0.12467442945625553468551203393797
y[1] (numeric) = -0.12467442945625553468551203393806
absolute error = 9e-32
relative error = 7.2188018339059865233669470844608e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.971
y[1] (analytic) = -0.12457768083705293482974798808385
y[1] (numeric) = -0.12457768083705293482974798808394
absolute error = 9e-32
relative error = 7.2244080476758600841280026482380e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.428e+10
Order of pole = 3.295e+20
TOP MAIN SOLVE Loop
x[1] = 1.972
y[1] (analytic) = -0.12448100106854464005813641584161
y[1] (numeric) = -0.1244810010685446400581364158417
absolute error = 9e-32
relative error = 7.2300189769876685969844071368892e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.686e+10
Order of pole = 1.519e+20
TOP MAIN SOLVE Loop
x[1] = 1.973
y[1] (analytic) = -0.1243843901097500165062320365974
y[1] (numeric) = -0.12438439010975001650623203659749
absolute error = 9e-32
relative error = 7.2356346259035316278354810972883e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.974
y[1] (analytic) = -0.1242878479197015687265849154384
y[1] (numeric) = -0.12428784791970156872658491543849
absolute error = 9e-32
relative error = 7.2412549984891637743173054965417e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.975
y[1] (analytic) = -0.12419137445744495436471763678806
y[1] (numeric) = -0.12419137445744495436471763678815
absolute error = 9e-32
relative error = 7.2468800988138778777945173221519e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.976
y[1] (analytic) = -0.12409496968203899879263990854129
y[1] (numeric) = -0.12409496968203899879263990854138
absolute error = 9e-32
relative error = 7.2525099309505882382772729657663e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.300e+10
Order of pole = 5.912e+19
TOP MAIN SOLVE Loop
x[1] = 1.977
y[1] (analytic) = -0.12399863355255570969997081808049
y[1] (numeric) = -0.12399863355255570969997081808058
absolute error = 9e-32
relative error = 7.2581444989758138322660385406485e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.978
y[1] (analytic) = -0.12390236602808029164273886360081
y[1] (numeric) = -0.1239023660280802916427388636009
absolute error = 9e-32
relative error = 7.2637838069696815335268687672000e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.679e+10
Order of pole = 1.511e+20
TOP MAIN SOLVE Loop
x[1] = 1.979
y[1] (analytic) = -0.12380616706771116054992978634619
y[1] (numeric) = -0.12380616706771116054992978634628
absolute error = 9e-32
relative error = 7.2694278590159293367998385472961e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.096e+10
Order of pole = 2.899e+20
TOP MAIN SOLVE Loop
x[1] = 1.98
y[1] (analytic) = -0.12371003663055995818785213165665
y[1] (numeric) = -0.12371003663055995818785213165673
absolute error = 8e-32
relative error = 6.4667348081794751861718167438791e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.981
y[1] (analytic) = -0.12361397467575156658239036915108
y[1] (numeric) = -0.12361397467575156658239036915116
absolute error = 8e-32
relative error = 6.4717601881054152853480808151813e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=247.9MB, alloc=4.4MB, time=11.08
TOP MAIN SOLVE Loop
x[1] = 1.982
y[1] (analytic) = -0.12351798116242412239921530491945
y[1] (numeric) = -0.12351798116242412239921530491953
absolute error = 8e-32
relative error = 6.4767897958760603562702183624096e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.094e+10
Order of pole = 4.890e+19
TOP MAIN SOLVE Loop
x[1] = 1.983
y[1] (analytic) = -0.1234220560497290312820214212722
y[1] (numeric) = -0.12342205604972903128202142127228
absolute error = 8e-32
relative error = 6.4818236351342679762510372103216e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.984
y[1] (analytic) = -0.1233261992968309821488606823942
y[1] (numeric) = -0.12332619929683098214886068239428
absolute error = 8e-32
relative error = 6.4868617095261199746983558017839e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.985
y[1] (analytic) = -0.12323041086290796144664224717437
y[1] (numeric) = -0.12323041086290796144664224717445
absolute error = 8e-32
relative error = 6.4919040227009253143269443237378e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.582e+10
Order of pole = 7.433e+19
TOP MAIN SOLVE Loop
x[1] = 1.986
y[1] (analytic) = -0.12313469070715126736386743353065
y[1] (numeric) = -0.12313469070715126736386743353073
absolute error = 8e-32
relative error = 6.4969505783112229749943514716093e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.506e+10
Order of pole = 8.065e+20
TOP MAIN SOLVE Loop
x[1] = 1.987
y[1] (analytic) = -0.12303903878876552400166918172303
y[1] (numeric) = -0.12303903878876552400166918172311
absolute error = 8e-32
relative error = 6.5020013800127848401630027128702e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.988
y[1] (analytic) = -0.12294345506696869550322516744441
y[1] (numeric) = -0.12294345506696869550322516744449
absolute error = 8e-32
relative error = 6.5070564314646185859909581386779e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.354e+10
Order of pole = 6.174e+19
TOP MAIN SOLVE Loop
x[1] = 1.989
y[1] (analytic) = -0.12284793950099210014161361890075
y[1] (numeric) = -0.12284793950099210014161361890083
absolute error = 8e-32
relative error = 6.5121157363289705730537202227344e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.165e+10
Order of pole = 1.116e+20
TOP MAIN SOLVE Loop
x[1] = 1.99
y[1] (analytic) = -0.12275249205008042436618079563696
y[1] (numeric) = -0.12275249205008042436618079563704
absolute error = 8e-32
relative error = 6.5171792982713287406994840387653e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.991
y[1] (analytic) = -0.12265711267349173680748899053452
y[1] (numeric) = -0.1226571126734917368074889905346
absolute error = 8e-32
relative error = 6.5222471209604255040402247222669e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.992
y[1] (analytic) = -0.1225618013304975022409138201994
y[1] (numeric) = -0.12256180133049750224091382019948
absolute error = 8e-32
relative error = 6.5273192080682406535810191984694e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.993
y[1] (analytic) = -0.12246655798038259550895947287535
y[1] (numeric) = -0.12246655798038259550895947287542
absolute error = 7e-32
relative error = 5.7158461178612537253037512571698e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.994
y[1] (analytic) = -0.12237138258244531540236048705745
y[1] (numeric) = -0.12237138258244531540236048705753
absolute error = 8e-32
relative error = 6.5374761902441995665113527321878e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.995
y[1] (analytic) = -0.12227627509599739850003853814376
y[1] (numeric) = -0.12227627509599739850003853814383
absolute error = 7e-32
relative error = 5.7247409560884951813332644122686e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.924e+10
Order of pole = 2.697e+20
TOP MAIN SOLVE Loop
x[1] = 1.996
y[1] (analytic) = -0.12218123548036403296798261474873
y[1] (numeric) = -0.1221812354803640329679826147488
absolute error = 7e-32
relative error = 5.7291939899600889557782254477901e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.987e+10
Order of pole = 1.768e+20
TOP MAIN SOLVE Loop
memory used=251.7MB, alloc=4.4MB, time=11.25
x[1] = 1.997
y[1] (analytic) = -0.12208626369488387231712087071156
y[1] (numeric) = -0.12208626369488387231712087071163
absolute error = 7e-32
relative error = 5.7336507713056836666469159856320e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 1.998
y[1] (analytic) = -0.12199135969890904912025234336383
y[1] (numeric) = -0.1219913596989090491202523433639
absolute error = 7e-32
relative error = 5.7381113033553637616720941158605e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.852e+10
Order of pole = 3.811e+19
TOP MAIN SOLVE Loop
x[1] = 1.999
y[1] (analytic) = -0.12189652345180518868810663327551
y[1] (numeric) = -0.12189652345180518868810663327558
absolute error = 7e-32
relative error = 5.7425755893420729670984099495445e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2
y[1] (analytic) = -0.12180175491295142270459954547524
y[1] (numeric) = -0.1218017549129514227045995454753
absolute error = 6e-32
relative error = 4.9260373992871001514869516403832e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.829e+10
Order of pole = 2.591e+20
TOP MAIN SOLVE Loop
x[1] = 2.001
y[1] (analytic) = -0.12170705404174040282135259703974
y[1] (numeric) = -0.12170705404174040282135259703981
absolute error = 7e-32
relative error = 5.7515154360726653433341629239118e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.002
y[1] (analytic) = -0.12161242079757831421154420096895
y[1] (numeric) = -0.12161242079757831421154420096902
absolute error = 7e-32
relative error = 5.7559910032967553723029184922997e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.003
y[1] (analytic) = -0.12151785513988488908316024140635
y[1] (numeric) = -0.12151785513988488908316024140642
absolute error = 7e-32
relative error = 5.7604703374182933510750941426805e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.248e+10
Order of pole = 1.172e+20
TOP MAIN SOLVE Loop
x[1] = 2.004
y[1] (analytic) = -0.12142335702809342015171166052973
y[1] (numeric) = -0.1214233570280934201517116605298
absolute error = 7e-32
relative error = 5.7649534416845577808205348105686e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.005
y[1] (analytic) = -0.12132892642165077407248658282423
y[1] (numeric) = -0.1213289264216507740724865828243
absolute error = 7e-32
relative error = 5.7694403193457018104888742234186e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.006
y[1] (analytic) = -0.1212345632800174048324044079582
y[1] (numeric) = -0.12123456328001740483240440795827
absolute error = 7e-32
relative error = 5.7739309736547558065248875692848e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.007
y[1] (analytic) = -0.12114026756266736710153920911246
y[1] (numeric) = -0.12114026756266736710153920911252
absolute error = 6e-32
relative error = 4.9529360638865399356491394967483e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.008
y[1] (analytic) = -0.12104603922908832954437967936465
y[1] (numeric) = -0.12104603922908832954437967936472
absolute error = 7e-32
relative error = 5.7829236252431166856300524698448e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.291e+11
Order of pole = 1.849e+21
TOP MAIN SOLVE Loop
x[1] = 2.009
y[1] (analytic) = -0.12095187823878158809089277460304
y[1] (numeric) = -0.12095187823878158809089277460311
absolute error = 7e-32
relative error = 5.7874256290428935492775381706442e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.01
y[1] (analytic) = -0.12085778455126207916745810743713
y[1] (numeric) = -0.1208577845512620791674581074372
absolute error = 7e-32
relative error = 5.7919314225315254962803052673565e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.338e+10
Order of pole = 1.235e+20
TOP MAIN SOLVE Loop
x[1] = 2.011
y[1] (analytic) = -0.12076375812605839288774005268711
y[1] (numeric) = -0.12076375812605839288774005268718
absolute error = 7e-32
relative error = 5.7964410089764676082689980611156e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=255.5MB, alloc=4.4MB, time=11.42
x[1] = 2.012
y[1] (analytic) = -0.12066979892271278620356443126875
y[1] (numeric) = -0.12066979892271278620356443126882
absolute error = 7e-32
relative error = 5.8009543916480676518792911534184e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.013
y[1] (analytic) = -0.12057590690078119601586654564597
y[1] (numeric) = -0.12057590690078119601586654564604
absolute error = 7e-32
relative error = 5.8054715738195686648930829523362e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.347e+10
Order of pole = 3.167e+20
TOP MAIN SOLVE Loop
x[1] = 2.014
y[1] (analytic) = -0.1204820820198332522457772464991
y[1] (numeric) = -0.12048208201983325224577724649917
absolute error = 7e-32
relative error = 5.8099925587671115447347854940548e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.272e+10
Order of pole = 5.719e+19
TOP MAIN SOLVE Loop
x[1] = 2.015
y[1] (analytic) = -0.12038832423945229086591361685305
y[1] (numeric) = -0.12038832423945229086591361685312
absolute error = 7e-32
relative error = 5.8145173497697376393248534714259e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.755e+10
Order of pole = 3.413e+19
TOP MAIN SOLVE Loop
x[1] = 2.016
y[1] (analytic) = -0.12029463351923536689194076662566
y[1] (numeric) = -0.12029463351923536689194076662573
absolute error = 7e-32
relative error = 5.8190459501093913402926973609486e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.128e+11
Order of pole = 1.409e+21
TOP MAIN SOLVE Loop
x[1] = 2.017
y[1] (analytic) = -0.12020100981879326733447113739283
y[1] (numeric) = -0.1202010098187932673344711373929
absolute error = 7e-32
relative error = 5.8235783630709226785511275411351e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.018
y[1] (analytic) = -0.12010745309775052411136762412287
y[1] (numeric) = -0.12010745309775052411136762412293
absolute error = 6e-32
relative error = 4.9955267930932199333438385416387e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.019
y[1] (analytic) = -0.12001396331574542692051672770814
y[1] (numeric) = -0.1200139633157454269205167277082
absolute error = 6e-32
relative error = 4.9994182628687675802879108198996e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.782e+10
Order of pole = 8.564e+19
TOP MAIN SOLVE Loop
x[1] = 2.02
y[1] (analytic) = -0.11992054043243003607313785931741
y[1] (numeric) = -0.11992054043243003607313785931747
absolute error = 6e-32
relative error = 5.0033130090676474188965234582259e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.021
y[1] (analytic) = -0.11982718440747019528769482490648
y[1] (numeric) = -0.11982718440747019528769482490654
absolute error = 6e-32
relative error = 5.0072110345154296701097260198228e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.294e+10
Order of pole = 3.100e+20
TOP MAIN SOLVE Loop
x[1] = 2.022
y[1] (analytic) = -0.11973389520054554444447542565879
y[1] (numeric) = -0.11973389520054554444447542565885
absolute error = 6e-32
relative error = 5.0111123420401862571423111721851e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.093e+11
Order of pole = 1.322e+21
TOP MAIN SOLVE Loop
x[1] = 2.023
y[1] (analytic) = -0.11964067277134953230090501768022
y[1] (numeric) = -0.11964067277134953230090501768027
absolute error = 5e-32
relative error = 4.1791807787270775353713887636126e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.667e+11
Order of pole = 7.862e+21
TOP MAIN SOLVE Loop
x[1] = 2.024
y[1] (analytic) = -0.11954751707958942916765978194417
y[1] (numeric) = -0.11954751707958942916765978194422
absolute error = 5e-32
relative error = 4.1824373455378600555889378024115e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.762e+10
Order of pole = 3.669e+20
TOP MAIN SOLVE Loop
x[1] = 2.025
y[1] (analytic) = -0.11945442808498633954564536327363
y[1] (numeric) = -0.11945442808498633954564536327369
absolute error = 6e-32
relative error = 5.0228359853945937898858704299431e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.275e+10
Order of pole = 5.719e+19
TOP MAIN SOLVE Loop
x[1] = 2.026
y[1] (analytic) = -0.11936140574727521472390644505592
y[1] (numeric) = -0.11936140574727521472390644505598
absolute error = 6e-32
relative error = 5.0267504495580793342956461673051e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.537e+11
Order of pole = 2.609e+21
TOP MAIN SOLVE Loop
x[1] = 2.027
y[1] (analytic) = -0.11926845002620486533853273441356
y[1] (numeric) = -0.11926845002620486533853273441362
absolute error = 6e-32
relative error = 5.0306682099765027297221371430985e-29 %
Correct digits = 30
h = 0.001
memory used=259.4MB, alloc=4.4MB, time=11.59
Complex estimate of poles used for equation 1
Radius of convergence = 6.740e+10
Order of pole = 5.017e+20
TOP MAIN SOLVE Loop
x[1] = 2.028
y[1] (analytic) = -0.11917556088153797389262674070088
y[1] (numeric) = -0.11917556088153797389262674070094
absolute error = 6e-32
relative error = 5.0345892694929931605908716612257e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.084e+10
Order of pole = 5.541e+20
TOP MAIN SOLVE Loop
x[1] = 2.029
y[1] (analytic) = -0.11908273827305110723739863845993
y[1] (numeric) = -0.11908273827305110723739863845999
absolute error = 6e-32
relative error = 5.0385136309531972151791115128369e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.152e+10
Order of pole = 1.903e+20
TOP MAIN SOLVE Loop
x[1] = 2.03
y[1] (analytic) = -0.11898998216053472901445341435182
y[1] (numeric) = -0.11898998216053472901445341435188
absolute error = 6e-32
relative error = 5.0424412972052811368763905007524e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.834e+10
Order of pole = 8.868e+19
TOP MAIN SOLVE Loop
x[1] = 2.031
y[1] (analytic) = -0.11889729250379321205933540607963
y[1] (numeric) = -0.11889729250379321205933540607969
absolute error = 6e-32
relative error = 5.0463722710999330774951661133625e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.683e+10
Order of pole = 3.564e+20
TOP MAIN SOLVE Loop
x[1] = 2.032
y[1] (analytic) = -0.11880466926264485076639524993712
y[1] (numeric) = -0.11880466926264485076639524993719
absolute error = 7e-32
relative error = 5.8920243147387595780723588742234e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.033
y[1] (analytic) = -0.11871211239692187341504416235313
y[1] (numeric) = -0.1187121123969218734150441623532
absolute error = 7e-32
relative error = 5.8966181787710361489398364076602e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.034
y[1] (analytic) = -0.11861962186647045445746038965442
y[1] (numeric) = -0.11861962186647045445746038965449
absolute error = 7e-32
relative error = 5.9012159117147302900667773729475e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.728e+10
Order of pole = 6.587e+20
TOP MAIN SOLVE Loop
x[1] = 2.035
y[1] (analytic) = -0.11852719763115072676781256924051
y[1] (numeric) = -0.11852719763115072676781256924058
absolute error = 7e-32
relative error = 5.9058175169074400877445114364447e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.036
y[1] (analytic) = -0.1184348396508367938530646544514
y[1] (numeric) = -0.11843483965083679385306465445147
absolute error = 7e-32
relative error = 5.9104229976897190350231649488600e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.037
y[1] (analytic) = -0.1183425478854167420254269646139
y[1] (numeric) = -0.11834254788541674202542696461397
absolute error = 7e-32
relative error = 5.9150323574050786749706709194959e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.038
y[1] (analytic) = -0.11825032229479265253651783107388
y[1] (numeric) = -0.11825032229479265253651783107395
absolute error = 7e-32
relative error = 5.9196455993999912463388603203876e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.497e+10
Order of pole = 1.347e+20
TOP MAIN SOLVE Loop
x[1] = 2.039
y[1] (analytic) = -0.11815816283888061367330021946013
y[1] (numeric) = -0.1181581628388806136733002194602
absolute error = 7e-32
relative error = 5.9242627270238923316388261095680e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.045e+10
Order of pole = 1.021e+20
TOP MAIN SOLVE Loop
x[1] = 2.04
y[1] (analytic) = -0.11806606947761073281585761798056
y[1] (numeric) = -0.11806606947761073281585761798063
absolute error = 7e-32
relative error = 5.9288837436291835076277534064305e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.090e+10
Order of pole = 1.842e+20
TOP MAIN SOLVE Loop
x[1] = 2.041
y[1] (analytic) = -0.11797404217092714845707339122281
y[1] (numeric) = -0.11797404217092714845707339122288
absolute error = 7e-32
relative error = 5.9335086525712349982094112977638e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.042
y[1] (analytic) = -0.11788208087878804218427770871942
y[1] (numeric) = -0.11788208087878804218427770871949
absolute error = 7e-32
relative error = 5.9381374572083883297505038004723e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=263.2MB, alloc=4.4MB, time=11.77
x[1] = 2.043
y[1] (analytic) = -0.11779018556116565062292606744149
y[1] (numeric) = -0.11779018556116565062292606744157
absolute error = 8e-32
relative error = 6.7917373267450959872172337786544e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.800e+10
Order of pole = 8.626e+19
TOP MAIN SOLVE Loop
x[1] = 2.044
y[1] (analytic) = -0.11769835617804627734237333740502
y[1] (numeric) = -0.1176983561780462773423733374051
absolute error = 8e-32
relative error = 6.7970363051614160940790878688241e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.537e+11
Order of pole = 2.600e+21
TOP MAIN SOLVE Loop
x[1] = 2.045
y[1] (analytic) = -0.11760659268943030472380716970997
y[1] (numeric) = -0.11760659268943030472380716971005
absolute error = 8e-32
relative error = 6.8023397473354285715520947160859e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.544e+10
Order of pole = 7.120e+19
TOP MAIN SOLVE Loop
x[1] = 2.046
y[1] (analytic) = -0.11751489505533220579040451658403
y[1] (numeric) = -0.11751489505533220579040451658411
absolute error = 8e-32
relative error = 6.8076476571188515199518711464962e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.047
y[1] (analytic) = -0.11742326323578055599977492337037
y[1] (numeric) = -0.11742326323578055599977492337045
absolute error = 8e-32
relative error = 6.8129600383668140285764729130111e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.048
y[1] (analytic) = -0.11733169719081804499875416288148
y[1] (numeric) = -0.11733169719081804499875416288156
absolute error = 8e-32
relative error = 6.8182768949378592269724162283613e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.049
y[1] (analytic) = -0.11724019688050148834061169313964
y[1] (numeric) = -0.11724019688050148834061169313971
absolute error = 7e-32
relative error = 5.9706484518572039216069112096761e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.147e+11
Order of pole = 1.445e+21
TOP MAIN SOLVE Loop
x[1] = 2.05
y[1] (analytic) = -0.11714876226490183916473533023783
y[1] (numeric) = -0.11714876226490183916473533023791
absolute error = 8e-32
relative error = 6.8289240495004587395557486991159e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.051
y[1] (analytic) = -0.11705739330410419983885643888358
y[1] (numeric) = -0.11705739330410419983885643888365
absolute error = 7e-32
relative error = 5.9799725608229223875900595145607e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.077e+10
Order of pole = 4.057e+20
TOP MAIN SOLVE Loop
x[1] = 2.052
y[1] (analytic) = -0.11696608995820783356387885413136
y[1] (numeric) = -0.11696608995820783356387885413143
absolute error = 7e-32
relative error = 5.9846405077754680195029595847965e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.053
y[1] (analytic) = -0.11687485218732617594137465886791
y[1] (numeric) = -0.11687485218732617594137465886798
absolute error = 7e-32
relative error = 5.9893123875617400903297378878400e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.054
y[1] (analytic) = -0.11678367995158684650380985278716
y[1] (numeric) = -0.11678367995158684650380985278723
absolute error = 7e-32
relative error = 5.9939882035759437530490150777928e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.785e+10
Order of pole = 1.573e+20
TOP MAIN SOLVE Loop
x[1] = 2.055
y[1] (analytic) = -0.11669257321113166020756285987915
y[1] (numeric) = -0.11669257321113166020756285987922
absolute error = 7e-32
relative error = 5.9986679592152902030617047493305e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.323e+11
Order of pole = 1.921e+21
TOP MAIN SOLVE Loop
x[1] = 2.056
y[1] (analytic) = -0.11660153192611663888879873285905
y[1] (numeric) = -0.11660153192611663888879873285912
absolute error = 7e-32
relative error = 6.0033516578799993675612838380398e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.037e+10
Order of pole = 2.784e+20
TOP MAIN SOLVE Loop
x[1] = 2.057
y[1] (analytic) = -0.11651055605671202268226182447818
y[1] (numeric) = -0.11651055605671202268226182447824
absolute error = 6e-32
relative error = 5.1497479739771165120169703125053e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=267.0MB, alloc=4.4MB, time=11.94
x[1] = 2.058
y[1] (analytic) = -0.11641964556310228140304960728912
y[1] (numeric) = -0.11641964556310228140304960728918
absolute error = 6e-32
relative error = 5.1537693410583817381072891961726e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.059
y[1] (analytic) = -0.11632880040548612589143023518103
y[1] (numeric) = -0.11632880040548612589143023518109
absolute error = 6e-32
relative error = 5.1577940966345913790046007196044e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.645e+10
Order of pole = 1.457e+20
TOP MAIN SOLVE Loop
x[1] = 2.06
y[1] (analytic) = -0.11623802054407651932076635185884
y[1] (numeric) = -0.11623802054407651932076635185891
absolute error = 7e-32
relative error = 6.0221259509023181375750074456898e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.061
y[1] (analytic) = -0.11614730593910068846860756341183
y[1] (numeric) = -0.11614730593910068846860756341189
absolute error = 6e-32
relative error = 5.1658537849736862512914012460109e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.991e+10
Order of pole = 2.730e+20
TOP MAIN SOLVE Loop
x[1] = 2.062
y[1] (analytic) = -0.1160566565508001349510139042016
y[1] (numeric) = -0.11605665655080013495101390420166
absolute error = 6e-32
relative error = 5.1698887235939711494247746548183e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.956e+10
Order of pole = 1.715e+20
TOP MAIN SOLVE Loop
x[1] = 2.063
y[1] (analytic) = -0.11596607233943064642017253749842
y[1] (numeric) = -0.11596607233943064642017253749848
absolute error = 6e-32
relative error = 5.1739270624240044335604967852947e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.064
y[1] (analytic) = -0.11587555326526230772536984460593
y[1] (numeric) = -0.11587555326526230772536984460599
absolute error = 6e-32
relative error = 5.1779688043989748693165136455387e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.340e+10
Order of pole = 5.997e+19
TOP MAIN SOLVE Loop
x[1] = 2.065
y[1] (analytic) = -0.1157850992885795120373809686394
y[1] (numeric) = -0.11578509928857951203738096863946
absolute error = 6e-32
relative error = 5.1820139524566709765403749181896e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.066
y[1] (analytic) = -0.11569471036968097193633879166017
y[1] (numeric) = -0.11569471036968097193633879166023
absolute error = 6e-32
relative error = 5.1860625095374833555620208440391e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.246e+10
Order of pole = 1.974e+20
TOP MAIN SOLVE Loop
x[1] = 2.067
y[1] (analytic) = -0.11560438646887973046314423651957
y[1] (numeric) = -0.11560438646887973046314423651963
absolute error = 6e-32
relative error = 5.1901144785844070155649704216123e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.068
y[1] (analytic) = -0.11551412754650317213447969752875
y[1] (numeric) = -0.11551412754650317213447969752881
absolute error = 6e-32
relative error = 5.1941698625430437050778407095834e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.069
y[1] (analytic) = -0.11542393356289303392148731694673
y[1] (numeric) = -0.1154239335628930339214873169468
absolute error = 7e-32
relative error = 6.0646001084218716186861502870173e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.310e+10
Order of pole = 5.847e+20
TOP MAIN SOLVE Loop
x[1] = 2.07
y[1] (analytic) = -0.11533380447840541619217373726719
y[1] (numeric) = -0.11533380447840541619217373726726
absolute error = 7e-32
relative error = 6.0693393681560626714935549650354e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.071
y[1] (analytic) = -0.11524374025341079361760287238481
y[1] (numeric) = -0.11524374025341079361760287238488
absolute error = 7e-32
relative error = 6.0740826222817994468825713056052e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.072
y[1] (analytic) = -0.11515374084829402604193815393496
y[1] (numeric) = -0.11515374084829402604193815393504
absolute error = 8e-32
relative error = 6.9472341419974963889920894570349e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.762e+10
Order of pole = 3.631e+20
TOP MAIN SOLVE Loop
memory used=270.8MB, alloc=4.4MB, time=12.12
x[1] = 2.073
y[1] (analytic) = -0.11506380622345436931639562242488
y[1] (numeric) = -0.11506380622345436931639562242495
absolute error = 7e-32
relative error = 6.0835811275058745750861727589778e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.744e+10
Order of pole = 8.230e+19
TOP MAIN SOLVE Loop
x[1] = 2.074
y[1] (analytic) = -0.11497393633930548609716914621098
y[1] (numeric) = -0.11497393633930548609716914621106
absolute error = 8e-32
relative error = 6.9580987262980970692464653950619e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.790e+10
Order of pole = 5.039e+20
TOP MAIN SOLVE Loop
x[1] = 2.075
y[1] (analytic) = -0.11488413115627545660738896492557
y[1] (numeric) = -0.11488413115627545660738896492565
absolute error = 8e-32
relative error = 6.9635378876806748618732180143720e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.076
y[1] (analytic) = -0.11479439063480678936317466761544
y[1] (numeric) = -0.11479439063480678936317466761551
absolute error = 7e-32
relative error = 6.0978589295961043994704968539094e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.077
y[1] (analytic) = -0.1147047147353564318638436296267
y[1] (numeric) = -0.11470471473535643186384362962677
absolute error = 7e-32
relative error = 6.1026262226014055180775230933903e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.078
y[1] (analytic) = -0.11461510341839578124633584615254
y[1] (numeric) = -0.11461510341839578124633584615261
absolute error = 7e-32
relative error = 6.1073975342035912779744504951421e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.079
y[1] (analytic) = -0.11452555664441069490391601435436
y[1] (numeric) = -0.11452555664441069490391601435444
absolute error = 8e-32
relative error = 6.9853404204260918456733736030229e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.08
y[1] (analytic) = -0.11443607437390150106921363007176
y[1] (numeric) = -0.11443607437390150106921363007184
absolute error = 8e-32
relative error = 6.9908025452369891216069728627682e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.407e+10
Order of pole = 3.192e+20
TOP MAIN SOLVE Loop
x[1] = 2.081
y[1] (analytic) = -0.11434665656738300936166177935244
y[1] (numeric) = -0.11434665656738300936166177935252
absolute error = 8e-32
relative error = 6.9962692746383041114135286292467e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.082
y[1] (analytic) = -0.11425730318538452129939521935982
y[1] (numeric) = -0.11425730318538452129939521935991
absolute error = 9e-32
relative error = 7.8769581891823044064245721868687e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.351e+10
Order of pole = 2.066e+20
TOP MAIN SOLVE Loop
x[1] = 2.083
y[1] (analytic) = -0.1141680141884498407756682576532
y[1] (numeric) = -0.11416801418844984077566825765328
absolute error = 8e-32
relative error = 7.0072165631215337984167929260698e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.084
y[1] (analytic) = -0.11407878953713728449985285338289
y[1] (numeric) = -0.11407878953713728449985285338298
absolute error = 9e-32
relative error = 7.8892842714377978696153692790943e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.325e+10
Order of pole = 2.040e+20
TOP MAIN SOLVE Loop
x[1] = 2.085
y[1] (analytic) = -0.11398962919201969240307727860127
y[1] (numeric) = -0.11398962919201969240307727860136
absolute error = 9e-32
relative error = 7.8954551074459338654916256852465e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.165e+10
Order of pole = 2.909e+20
TOP MAIN SOLVE Loop
x[1] = 2.086
y[1] (analytic) = -0.11390053311368443800856559265828
y[1] (numeric) = -0.11390053311368443800856559265838
absolute error = 1.0e-31
relative error = 8.7795901622505772335500126148821e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.087
y[1] (analytic) = -0.11381150126273343876673809752905
y[1] (numeric) = -0.11381150126273343876673809752915
absolute error = 1.0e-31
relative error = 8.7864582129665754880699024319553e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.088
y[1] (analytic) = -0.11372253359978316635513285690904
y[1] (numeric) = -0.11372253359978316635513285690914
absolute error = 1.0e-31
relative error = 8.7933320543071922048689083332083e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
memory used=274.6MB, alloc=4.4MB, time=12.29
TOP MAIN SOLVE Loop
x[1] = 2.089
y[1] (analytic) = -0.11363363008546465694320827701076
y[1] (numeric) = -0.11363363008546465694320827701086
absolute error = 1.0e-31
relative error = 8.8002116912739030406549994767980e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.172e+11
Order of pole = 1.497e+21
TOP MAIN SOLVE Loop
x[1] = 2.09
y[1] (analytic) = -0.11354479068042352142208666220373
y[1] (numeric) = -0.11354479068042352142208666220383
absolute error = 1.0e-31
relative error = 8.8070971288726145696878439176928e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.064e+11
Order of pole = 1.234e+21
TOP MAIN SOLVE Loop
x[1] = 2.091
y[1] (analytic) = -0.11345601534531995559929857395695
y[1] (numeric) = -0.11345601534531995559929857395705
absolute error = 1.0e-31
relative error = 8.8139883721136682501053307989694e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.092
y[1] (analytic) = -0.1133673040408287503585877369699
y[1] (numeric) = -0.11336730404082875035858773697
absolute error = 1.0e-31
relative error = 8.8208854260118443938620747761607e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.093
y[1] (analytic) = -0.11327865672763930178483615191435
y[1] (numeric) = -0.11327865672763930178483615191445
absolute error = 1.0e-31
relative error = 8.8277882955863661402831947505780e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.335e+10
Order of pole = 1.211e+20
TOP MAIN SOLVE Loop
x[1] = 2.094
y[1] (analytic) = -0.11319007336645562125416898985462
y[1] (numeric) = -0.11319007336645562125416898985472
absolute error = 1.0e-31
relative error = 8.8346969858609034332366620541388e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.095
y[1] (analytic) = -0.11310155391799634548929875916812
y[1] (numeric) = -0.11310155391799634548929875916822
absolute error = 1.0e-31
relative error = 8.8416115018635770019275162976414e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.096
y[1] (analytic) = -0.11301309834299474658016815165145
y[1] (numeric) = -0.11301309834299474658016815165155
absolute error = 1.0e-31
relative error = 8.8485318486269623453172501666086e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.097
y[1] (analytic) = -0.1129247066021987419699508904692
y[1] (numeric) = -0.1129247066021987419699508904693
absolute error = 1.0e-31
relative error = 8.8554580311880937201716675238375e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.098
y[1] (analytic) = -0.11283637865637090440646981868325
y[1] (numeric) = -0.11283637865637090440646981868335
absolute error = 1.0e-31
relative error = 8.8623900545884681327405222555894e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.274e+11
Order of pole = 5.625e+21
TOP MAIN SOLVE Loop
x[1] = 2.099
y[1] (analytic) = -0.11274811446628847185909138328956
y[1] (numeric) = -0.11274811446628847185909138328966
absolute error = 1.0e-31
relative error = 8.8693279238740493340722483789592e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.029e+10
Order of pole = 3.952e+20
TOP MAIN SOLVE Loop
x[1] = 2.1
y[1] (analytic) = -0.11265991399274335740115558598682
y[1] (numeric) = -0.11265991399274335740115558598692
absolute error = 1.0e-31
relative error = 8.8762716440952718189670950113895e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.101
y[1] (analytic) = -0.11257177719654215905800038830704
y[1] (numeric) = -0.11257177719654215905800038830714
absolute error = 1.0e-31
relative error = 8.8832212203070448285719828895260e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.102
y[1] (analytic) = -0.11248370403850616962063947525212
y[1] (numeric) = -0.11248370403850616962063947525223
absolute error = 1.1e-31
relative error = 9.7791943233256319922824424350040e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.103
y[1] (analytic) = -0.11239569447947138642515219820194
y[1] (numeric) = -0.11239569447947138642515219820205
absolute error = 1.1e-31
relative error = 9.7868517570387048752527421543043e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=278.4MB, alloc=4.4MB, time=12.46
x[1] = 2.104
y[1] (analytic) = -0.11230774848028852109784443458925
y[1] (numeric) = -0.11230774848028852109784443458936
absolute error = 1.1e-31
relative error = 9.7945156490521612457854962744965e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.227e+10
Order of pole = 1.940e+20
TOP MAIN SOLVE Loop
x[1] = 2.105
y[1] (analytic) = -0.11221986600182300926623901867397
y[1] (numeric) = -0.11221986600182300926623901867408
absolute error = 1.1e-31
relative error = 9.8021860049461342618568513520489e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.259e+10
Order of pole = 1.970e+20
TOP MAIN SOLVE Loop
x[1] = 2.106
y[1] (analytic) = -0.11213204700495502023595431469421
y[1] (numeric) = -0.11213204700495502023595431469432
absolute error = 1.1e-31
relative error = 9.8098628303057013769123396293157e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.276e+11
Order of pole = 1.767e+21
TOP MAIN SOLVE Loop
x[1] = 2.107
y[1] (analytic) = -0.11204429145057946663352942072364
y[1] (numeric) = -0.11204429145057946663352942072375
absolute error = 1.1e-31
relative error = 9.8175461307208887668333894073335e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.108
y[1] (analytic) = -0.11195659929960601401525440872455
y[1] (numeric) = -0.11195659929960601401525440872466
absolute error = 1.1e-31
relative error = 9.8252359117866757609353629306140e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.109
y[1] (analytic) = -0.11186897051295909044206392355245
y[1] (numeric) = -0.11186897051295909044206392355256
absolute error = 1.1e-31
relative error = 9.8329321791029992770007974103954e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.11
y[1] (analytic) = -0.11178140505157789602055238104201
y[1] (numeric) = -0.11178140505157789602055238104212
absolute error = 1.1e-31
relative error = 9.8406349382747582603515282356284e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.773e+10
Order of pole = 8.341e+19
TOP MAIN SOLVE Loop
x[1] = 2.111
y[1] (analytic) = -0.11169390287641641241016892278484
y[1] (numeric) = -0.11169390287641641241016892278495
absolute error = 1.1e-31
relative error = 9.8483441949118181269633768469194e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.412e+10
Order of pole = 6.309e+19
TOP MAIN SOLVE Loop
x[1] = 2.112
y[1] (analytic) = -0.11160646394844341229665020279689
y[1] (numeric) = -0.111606463948443412296650202797
absolute error = 1.1e-31
relative error = 9.8560599546290152106270891777472e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.113
y[1] (analytic) = -0.11151908822864246883174899896754
y[1] (numeric) = -0.11151908822864246883174899896765
absolute error = 1.1e-31
relative error = 9.8637822230461612141592139994572e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.114
y[1] (analytic) = -0.11143177567801196503931655998304
y[1] (numeric) = -0.11143177567801196503931655998314
absolute error = 1.0e-31
relative error = 8.9741009143527706042423763107999e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.115
y[1] (analytic) = -0.11134452625756510318779651632376
y[1] (numeric) = -0.11134452625756510318779651632387
absolute error = 1.1e-31
relative error = 9.8792463084844503728683053999084e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.279e+10
Order of pole = 5.626e+19
TOP MAIN SOLVE Loop
x[1] = 2.116
y[1] (analytic) = -0.11125733992832991412918810194835
y[1] (numeric) = -0.11125733992832991412918810194845
absolute error = 1.0e-31
relative error = 8.9881710334273944513439336163180e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.117
y[1] (analytic) = -0.11117021665134926660453635139672
y[1] (numeric) = -0.11117021665134926660453635139682
absolute error = 1.0e-31
relative error = 8.9952149966225963705939450626963e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.118
y[1] (analytic) = -0.11108315638768087651600685526978
y[1] (numeric) = -0.11108315638768087651600685526988
absolute error = 1.0e-31
relative error = 9.0022649024303383313715132842366e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=282.2MB, alloc=4.4MB, time=12.63
x[1] = 2.119
y[1] (analytic) = -0.11099615909839731616560257537446
y[1] (numeric) = -0.11099615909839731616560257537457
absolute error = 1.1e-31
relative error = 9.9102528315854399867064705284660e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.12
y[1] (analytic) = -0.11090922474458602346058013925996
y[1] (numeric) = -0.11090922474458602346058013926006
absolute error = 1.0e-31
relative error = 9.0163825624325670319271097937734e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.121
y[1] (analytic) = -0.11082235328734931108562295241336
y[1] (numeric) = -0.11082235328734931108562295241346
absolute error = 1.0e-31
relative error = 9.0234503269129989050693640274808e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.122
y[1] (analytic) = -0.11073554468780437564182838503115
y[1] (numeric) = -0.11073554468780437564182838503126
absolute error = 1.1e-31
relative error = 9.9335764600356561666849416988482e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.341e+10
Order of pole = 1.207e+20
TOP MAIN SOLVE Loop
x[1] = 2.123
y[1] (analytic) = -0.11064879890708330675256620903618
y[1] (numeric) = -0.11064879890708330675256620903628
absolute error = 1.0e-31
relative error = 9.0376037505815517743183382850199e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.546e+10
Order of pole = 1.360e+20
TOP MAIN SOLVE Loop
x[1] = 2.124
y[1] (analytic) = -0.11056211590633309613626537986833
y[1] (numeric) = -0.11056211590633309613626537986843
absolute error = 1.0e-31
relative error = 9.0446894200829880497968298117123e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.314e+10
Order of pole = 4.311e+20
TOP MAIN SOLVE Loop
x[1] = 2.125
y[1] (analytic) = -0.11047549564671564664618617654099
y[1] (numeric) = -0.11047549564671564664618617654109
absolute error = 1.0e-31
relative error = 9.0517810682456915277888704414811e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.762e+10
Order of pole = 8.247e+19
TOP MAIN SOLVE Loop
x[1] = 2.126
y[1] (analytic) = -0.11038893808940778127723463252364
y[1] (numeric) = -0.11038893808940778127723463252374
absolute error = 1.0e-31
relative error = 9.0588787002377516717494242318302e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.127
y[1] (analytic) = -0.11030244319560125213987610918475
y[1] (numeric) = -0.11030244319560125213987610918485
absolute error = 1.0e-31
relative error = 9.0659823212318380481298311995948e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.297e+10
Order of pole = 5.701e+19
TOP MAIN SOLVE Loop
x[1] = 2.128
y[1] (analytic) = -0.11021601092650274940120478280696
y[1] (numeric) = -0.11021601092650274940120478280706
absolute error = 1.0e-31
relative error = 9.0730919364052044285642080428720e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.991e+10
Order of pole = 9.663e+19
TOP MAIN SOLVE Loop
x[1] = 2.129
y[1] (analytic) = -0.11012964124333391019322573556942
y[1] (numeric) = -0.11012964124333391019322573556952
absolute error = 1.0e-31
relative error = 9.0802075509396928957917021659451e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.591e+10
Order of pole = 1.393e+20
TOP MAIN SOLVE Loop
x[1] = 2.13
y[1] (analytic) = -0.11004333410733132748840626037928
y[1] (numeric) = -0.11004333410733132748840626037938
absolute error = 1.0e-31
relative error = 9.0873291700217379533180064306144e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.131
y[1] (analytic) = -0.10995708947974655894255290902571
y[1] (numeric) = -0.10995708947974655894255290902581
absolute error = 1.0e-31
relative error = 9.0944567988423706388195452292170e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.616e+10
Order of pole = 2.301e+20
TOP MAIN SOLVE Loop
x[1] = 2.132
y[1] (analytic) = -0.10987090732184613570507073282549
y[1] (numeric) = -0.10987090732184613570507073282559
absolute error = 1.0e-31
relative error = 9.1015904425972226412937456493885e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.266e+11
Order of pole = 1.730e+21
TOP MAIN SOLVE Loop
x[1] = 2.133
y[1] (analytic) = -0.109784787594911571196661084729
y[1] (numeric) = -0.1097847875949115711966610847291
absolute error = 1.0e-31
relative error = 9.1087301064865304219588106782759e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.134
y[1] (analytic) = -0.10969873026023936985451427175889
y[1] (numeric) = -0.109698730260239369854514271759
absolute error = 1.1e-31
relative error = 1.0027463375286653272797056031948e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.932e+10
Order of pole = 2.625e+20
memory used=286.1MB, alloc=4.4MB, time=12.81
TOP MAIN SOLVE Loop
x[1] = 2.135
y[1] (analytic) = -0.10961273527914103584505326666134
y[1] (numeric) = -0.10961273527914103584505326666145
absolute error = 1.1e-31
relative error = 1.0035330267041758553061818091567e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.176e+10
Order of pole = 1.088e+20
TOP MAIN SOLVE Loop
x[1] = 2.136
y[1] (analytic) = -0.10952680261294308174428460776061
y[1] (numeric) = -0.10952680261294308174428460776072
absolute error = 1.1e-31
relative error = 1.0043203798135982399857040391943e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.137
y[1] (analytic) = -0.10944093222298703718581253622265
y[1] (numeric) = -0.10944093222298703718581253622276
absolute error = 1.1e-31
relative error = 1.0051083974309891330812458790983e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.207e+10
Order of pole = 5.250e+19
TOP MAIN SOLVE Loop
x[1] = 2.138
y[1] (analytic) = -0.10935512407062945747657234025118
y[1] (numeric) = -0.10935512407062945747657234025129
absolute error = 1.1e-31
relative error = 1.0058970801309139839947996480432e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.139
y[1] (analytic) = -0.1092693781172419321803387961612
y[1] (numeric) = -0.10926937811724193218033879616131
absolute error = 1.1e-31
relative error = 1.0066864284884474955489355610303e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.14
y[1] (analytic) = -0.10918369432421109366906551679945
y[1] (numeric) = -0.10918369432421109366906551679956
absolute error = 1.1e-31
relative error = 1.0074764430791740801834469794951e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.141
y[1] (analytic) = -0.10909807265293862564211093840874
y[1] (numeric) = -0.10909807265293862564211093840886
absolute error = 1.2e-31
relative error = 1.0999277721591145271645022787640e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.973e+10
Order of pole = 9.521e+19
TOP MAIN SOLVE Loop
x[1] = 2.142
y[1] (analytic) = -0.10901251306484127161340659776367
y[1] (numeric) = -0.10901251306484127161340659776378
absolute error = 1.1e-31
relative error = 1.0090584732650954066273893609615e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.143
y[1] (analytic) = -0.10892701552135084336662327223833
y[1] (numeric) = -0.10892701552135084336662327223844
absolute error = 1.1e-31
relative error = 1.0098504900140116329911111785066e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.144
y[1] (analytic) = -0.10884157998391422937839047640278
y[1] (numeric) = -0.10884157998391422937839047640289
absolute error = 1.1e-31
relative error = 1.0106431753035648168487470188429e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.145
y[1] (analytic) = -0.10875620641399340320962472978314
y[1] (numeric) = -0.10875620641399340320962472978325
absolute error = 1.1e-31
relative error = 1.0114365297118947762304246139001e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.095e+10
Order of pole = 1.031e+20
TOP MAIN SOLVE Loop
x[1] = 2.146
y[1] (analytic) = -0.1086708947730654318650219315613
y[1] (numeric) = -0.10867089477306543186502193156141
absolute error = 1.1e-31
relative error = 1.0122305538176537847014045239410e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.293e+10
Order of pole = 3.015e+20
TOP MAIN SOLVE Loop
x[1] = 2.147
y[1] (analytic) = -0.10858564502262248412076909923326
y[1] (numeric) = -0.10858564502262248412076909923337
absolute error = 1.1e-31
relative error = 1.0130252482000070304749505832703e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.148
y[1] (analytic) = -0.10850045712417183882053064959029
y[1] (numeric) = -0.10850045712417183882053064959039
absolute error = 1.0e-31
relative error = 9.2165510312603006903938699740136e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.303e+10
Order of pole = 5.704e+19
TOP MAIN SOLVE Loop
x[1] = 2.149
y[1] (analytic) = -0.10841533103923589313976432183454
y[1] (numeric) = -0.10841533103923589313976432183465
absolute error = 1.1e-31
relative error = 1.0146166501137243176272944904526e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=289.9MB, alloc=4.4MB, time=12.98
x[1] = 2.15
y[1] (analytic) = -0.10833026672935217081842176419004
y[1] (numeric) = -0.10833026672935217081842176419014
absolute error = 1.0e-31
relative error = 9.2310305345998858776774060348404e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.266e+10
Order of pole = 4.222e+20
TOP MAIN SOLVE Loop
x[1] = 2.151
y[1] (analytic) = -0.10824526415607333036208872702052
y[1] (numeric) = -0.10824526415607333036208872702062
absolute error = 1.0e-31
relative error = 9.2382794554240355363381751642368e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.782e+10
Order of pole = 8.318e+19
TOP MAIN SOLVE Loop
x[1] = 2.152
y[1] (analytic) = -0.1081603232809671732116197272189
y[1] (numeric) = -0.108160323280967173211619727219
absolute error = 1.0e-31
relative error = 9.2455344960675487979948405769563e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.153
y[1] (analytic) = -0.10807544406561665188132197048672
y[1] (numeric) = -0.10807544406561665188132197048682
absolute error = 1.0e-31
relative error = 9.2527956618236287618592880616816e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.732e+10
Order of pole = 4.870e+20
TOP MAIN SOLVE Loop
x[1] = 2.154
y[1] (analytic) = -0.1079906264716198780657432400778
y[1] (numeric) = -0.10799062647161987806574324007791
absolute error = 1.1e-31
relative error = 1.0186069253789187781527695046011e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.335e+10
Order of pole = 5.856e+19
TOP MAIN SOLVE Loop
x[1] = 2.155
y[1] (analytic) = -0.10790587046059013071511838263721
y[1] (numeric) = -0.10790587046059013071511838263732
absolute error = 1.1e-31
relative error = 1.0194070028856742945400487887034e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.156
y[1] (analytic) = -0.10782117599415586407952894392439
y[1] (numeric) = -0.1078211759941558640795289439245
absolute error = 1.1e-31
relative error = 1.0202077559046678622075652060315e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.157
y[1] (analytic) = -0.10773654303396071572183042946871
y[1] (numeric) = -0.10773654303396071572183042946881
absolute error = 1.0e-31
relative error = 9.2819016820019923566653761178997e-29 %
Correct digits = 30
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.547e+10
Order of pole = 2.219e+20
TOP MAIN SOLVE Loop
x[1] = 2.158
y[1] (analytic) = -0.10765197154166351449940158756522
y[1] (numeric) = -0.10765197154166351449940158756532
absolute error = 1.0e-31
relative error = 9.2891935528833259660432489221682e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.159
y[1] (analytic) = -0.10756746147893828851477003447962
y[1] (numeric) = -0.10756746147893828851477003447972
absolute error = 1.0e-31
relative error = 9.2964915807351280061425705653005e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.16
y[1] (analytic) = -0.10748301280747427303516846429221
y[1] (numeric) = -0.10748301280747427303516846429232
absolute error = 1.1e-31
relative error = 1.0234175347971888811433353089004e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.625e+10
Order of pole = 7.392e+19
TOP MAIN SOLVE Loop
x[1] = 2.161
y[1] (analytic) = -0.10739862548897591838107560847317
y[1] (numeric) = -0.10739862548897591838107560847327
absolute error = 1.0e-31
relative error = 9.3111061286594062968227504136014e-29 %
Correct digits = 30
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.162
y[1] (analytic) = -0.10731429948516289778379603304323
y[1] (numeric) = -0.10731429948516289778379603304334
absolute error = 1.1e-31
relative error = 1.0250264925338158019103619776575e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.163
y[1] (analytic) = -0.10723003475777011521213278403702
y[1] (numeric) = -0.10723003475777011521213278403713
absolute error = 1.1e-31
relative error = 1.0258319905284668132153366292049e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.719e+10
Order of pole = 1.483e+20
TOP MAIN SOLVE Loop
x[1] = 2.164
y[1] (analytic) = -0.10714583126854771316820681494847
y[1] (numeric) = -0.10714583126854771316820681494858
absolute error = 1.1e-31
relative error = 1.0266381687244431147102227232743e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.944e+10
Order of pole = 9.289e+19
TOP MAIN SOLVE Loop
memory used=293.7MB, alloc=4.4MB, time=13.15
x[1] = 2.165
y[1] (analytic) = -0.10706168897926108045247705290118
y[1] (numeric) = -0.10706168897926108045247705290129
absolute error = 1.1e-31
relative error = 1.0274450277102213450899767282937e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.547e+10
Order of pole = 2.216e+20
TOP MAIN SOLVE Loop
x[1] = 2.166
y[1] (analytic) = -0.10697760785169085989801488344879
y[1] (numeric) = -0.1069776078516908598980148834489
absolute error = 1.1e-31
relative error = 1.0282525680747998607225493489728e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.167
y[1] (analytic) = -0.10689358784763295607408675717334
y[1] (numeric) = -0.10689358784763295607408675717345
absolute error = 1.1e-31
relative error = 1.0290607904076992031971544030945e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.884e+10
Order of pole = 2.555e+20
TOP MAIN SOLVE Loop
x[1] = 2.168
y[1] (analytic) = -0.1068096289288985429590985446116
y[1] (numeric) = -0.10680962892889854295909854461171
absolute error = 1.1e-31
relative error = 1.0298696952989625672983608858103e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.902e+10
Order of pole = 1.631e+20
TOP MAIN SOLVE Loop
x[1] = 2.169
y[1] (analytic) = -0.10672573105731407158295518950111
y[1] (numeric) = -0.10672573105731407158295518950122
absolute error = 1.1e-31
relative error = 1.0306792833391562694063968843774e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.540e+10
Order of pole = 3.287e+20
TOP MAIN SOLVE Loop
x[1] = 2.17
y[1] (analytic) = -0.10664189419472127763888913389901
y[1] (numeric) = -0.10664189419472127763888913389913
absolute error = 1.2e-31
relative error = 1.1252613328574947814444229467355e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.171
y[1] (analytic) = -0.10655811830297718906481091238703
y[1] (numeric) = -0.10655811830297718906481091238715
absolute error = 1.2e-31
relative error = 1.1261460122522382267606373506206e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.526e+11
Order of pole = 6.828e+21
TOP MAIN SOLVE Loop
x[1] = 2.172
y[1] (analytic) = -0.10647440334395413359423523633572
y[1] (numeric) = -0.10647440334395413359423523633583
absolute error = 1.1e-31
relative error = 1.0331121522668392398629713907761e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.668e+10
Order of pole = 8.042e+20
TOP MAIN SOLVE Loop
x[1] = 2.173
y[1] (analytic) = -0.10639074927953974627683581305987
y[1] (numeric) = -0.10639074927953974627683581305999
absolute error = 1.2e-31
relative error = 1.1279176132569777901363417066187e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.174
y[1] (analytic) = -0.10630715607163697696868206865463
y[1] (numeric) = -0.10630715607163697696868206865474
absolute error = 1.1e-31
relative error = 1.0347374914805785431243587842589e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.175
y[1] (analytic) = -0.10622362368216409779221086735814
y[1] (numeric) = -0.10622362368216409779221086735825
absolute error = 1.1e-31
relative error = 1.0355511908456008526385992393030e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.351e+10
Order of pole = 3.062e+20
TOP MAIN SOLVE Loop
x[1] = 2.176
y[1] (analytic) = -0.10614015207305471056598624444214
y[1] (numeric) = -0.10614015207305471056598624444225
absolute error = 1.1e-31
relative error = 1.0363655775082045548096344590191e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.177
y[1] (analytic) = -0.10605674120625775420430009388522
y[1] (numeric) = -0.10605674120625775420430009388533
absolute error = 1.1e-31
relative error = 1.0371806520631578524678736885765e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.178
y[1] (analytic) = -0.10597339104373751208666667643605
y[1] (numeric) = -0.10597339104373751208666667643616
absolute error = 1.1e-31
relative error = 1.0379964151057563048859623912216e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.598e+10
Order of pole = 4.652e+20
TOP MAIN SOLVE Loop
x[1] = 2.179
y[1] (analytic) = -0.10589010154747361939726373812406
y[1] (numeric) = -0.10589010154747361939726373812418
absolute error = 1.2e-31
relative error = 1.1332504006165345095956300052427e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.542e+10
Order of pole = 6.906e+19
TOP MAIN SOLVE Loop
memory used=297.5MB, alloc=4.4MB, time=13.32
x[1] = 2.18
y[1] (analytic) = -0.10580687267946107043437295382424
y[1] (numeric) = -0.10580687267946107043437295382436
absolute error = 1.2e-31
relative error = 1.1341418280411387598224368482486e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.181
y[1] (analytic) = -0.10572370440171022588987233512903
y[1] (numeric) = -0.10572370440171022588987233512915
absolute error = 1.2e-31
relative error = 1.1350340084948710466560845892384e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.182
y[1] (analytic) = -0.10564059667624682009883316652563
y[1] (numeric) = -0.10564059667624682009883316652576
absolute error = 1.3e-31
relative error = 1.2305875211819053155231254794422e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.044e+10
Order of pole = 9.897e+19
TOP MAIN SOLVE Loop
x[1] = 2.183
y[1] (analytic) = -0.1055575494651119682592739587193
y[1] (numeric) = -0.10555754946511196825927395871943
absolute error = 1.3e-31
relative error = 1.2315556836886077369861613476563e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.184
y[1] (analytic) = -0.10547456273036217362212383288372
y[1] (numeric) = -0.10547456273036217362212383288385
absolute error = 1.3e-31
relative error = 1.2325246640968331993391814602696e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.124e+10
Order of pole = 1.042e+20
TOP MAIN SOLVE Loop
x[1] = 2.185
y[1] (analytic) = -0.1053916364340693346514476746577
y[1] (numeric) = -0.10539163643406933465144767465783
absolute error = 1.3e-31
relative error = 1.2334944631144911641721564595489e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.143e+10
Order of pole = 1.832e+20
TOP MAIN SOLVE Loop
x[1] = 2.186
y[1] (analytic) = -0.10530877053832075215498532184257
y[1] (numeric) = -0.1053087705383207521549853218427
absolute error = 1.3e-31
relative error = 1.2344650814501188157900507302724e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.187
y[1] (analytic) = -0.10522596500521913638505697498784
y[1] (numeric) = -0.10522596500521913638505697498797
absolute error = 1.3e-31
relative error = 1.2354365198128816239225406689708e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.188
y[1] (analytic) = -0.10514321979688261410988694538262
y[1] (numeric) = -0.10514321979688261410988694538275
absolute error = 1.3e-31
relative error = 1.2364087789125739069462467532550e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.324e+10
Order of pole = 5.762e+19
TOP MAIN SOLVE Loop
x[1] = 2.189
y[1] (analytic) = -0.10506053487544473565539778039744
y[1] (numeric) = -0.10506053487544473565539778039758
absolute error = 1.4e-31
relative error = 1.3325650794180516568214817734686e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.19
y[1] (analytic) = -0.1049779102030544819175267316456
y[1] (numeric) = -0.10497791020305448191752673164574
absolute error = 1.4e-31
relative error = 1.3336138977162311663588767807461e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.477e+10
Order of pole = 1.289e+20
TOP MAIN SOLVE Loop
x[1] = 2.191
y[1] (analytic) = -0.10489534574187627134511645705397
y[1] (numeric) = -0.10489534574187627134511645705411
absolute error = 1.4e-31
relative error = 1.3346636021822011578590715221121e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.597e+10
Order of pole = 6.151e+20
TOP MAIN SOLVE Loop
x[1] = 2.192
y[1] (analytic) = -0.10481284145408996689343177365134
y[1] (numeric) = -0.10481284145408996689343177365149
absolute error = 1.5e-31
relative error = 1.4311223502675755096319387642318e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.124e+11
Order of pole = 4.806e+21
TOP MAIN SOLVE Loop
x[1] = 2.193
y[1] (analytic) = -0.10473039730189088294835420369685
y[1] (numeric) = -0.10473039730189088294835420369699
absolute error = 1.4e-31
relative error = 1.3367656726866282267371062288079e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.155e+10
Order of pole = 4.036e+20
TOP MAIN SOLVE Loop
x[1] = 2.194
y[1] (analytic) = -0.10464801324748979222130598268192
y[1] (numeric) = -0.10464801324748979222130598268207
absolute error = 1.5e-31
relative error = 1.4333764717085832756512448245891e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.294e+10
Order of pole = 5.604e+19
TOP MAIN SOLVE Loop
x[1] = 2.195
y[1] (analytic) = -0.10456568925311293261495512374707
y[1] (numeric) = -0.10456568925311293261495512374722
absolute error = 1.5e-31
relative error = 1.4345049611532540318440171589875e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=301.3MB, alloc=4.4MB, time=13.49
TOP MAIN SOLVE Loop
x[1] = 2.196
y[1] (analytic) = -0.10448342528100201405975305915813
y[1] (numeric) = -0.10448342528100201405975305915828
absolute error = 1.5e-31
relative error = 1.4356344041802213219166986734330e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.197
y[1] (analytic) = -0.10440122129341422532135630568696
y[1] (numeric) = -0.10440122129341422532135630568711
absolute error = 1.5e-31
relative error = 1.4367648016150382835573480974578e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.198
y[1] (analytic) = -0.10431907725262224077898352703731
y[1] (numeric) = -0.10431907725262224077898352703746
absolute error = 1.5e-31
relative error = 1.4378961542839901804086647230365e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.199
y[1] (analytic) = -0.10423699312091422717475929284872
y[1] (numeric) = -0.10423699312091422717475929284888
absolute error = 1.6e-31
relative error = 1.5349636938817013957125593271994e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.808e+10
Order of pole = 8.388e+19
TOP MAIN SOLVE Loop
x[1] = 2.2
y[1] (analytic) = -0.10415496886059385033409576029894
y[1] (numeric) = -0.1041549688605938503340957602991
absolute error = 1.6e-31
relative error = 1.5361725105419780300377493050024e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.201
y[1] (analytic) = -0.1040730044339802818571634309089
y[1] (numeric) = -0.10407300443398028185716343090906
absolute error = 1.6e-31
relative error = 1.5373823487674707166102856611873e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.692e+10
Order of pole = 7.708e+19
TOP MAIN SOLVE Loop
x[1] = 2.202
y[1] (analytic) = -0.10399109980340820578150206183338
y[1] (numeric) = -0.10399109980340820578150206183353
absolute error = 1.5e-31
relative error = 1.4424311338525135770338808245375e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.203
y[1] (analytic) = -0.10390925493122782521582273769489
y[1] (numeric) = -0.10390925493122782521582273769505
absolute error = 1.6e-31
relative error = 1.5398050934528954617229132300561e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.696e+10
Order of pole = 6.296e+20
TOP MAIN SOLVE Loop
x[1] = 2.204
y[1] (analytic) = -0.10382746977980486894505203588841
y[1] (numeric) = -0.10382746977980486894505203588856
absolute error = 1.5e-31
relative error = 1.4447043765789233767947242577363e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.239e+10
Order of pole = 1.910e+20
TOP MAIN SOLVE Loop
x[1] = 2.205
y[1] (analytic) = -0.10374574431152059800666914524933
y[1] (numeric) = -0.10374574431152059800666914524949
absolute error = 1.6e-31
relative error = 1.5422319350234066983656296546016e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.504e+10
Order of pole = 3.219e+20
TOP MAIN SOLVE Loop
x[1] = 2.206
y[1] (analytic) = -0.10366407848877181223838672503774
y[1] (numeric) = -0.1036640784887718122383867250379
absolute error = 1.6e-31
relative error = 1.5434468943582044336595613330787e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.207
y[1] (analytic) = -0.10358247227397085679722621834679
y[1] (numeric) = -0.10358247227397085679722621834695
absolute error = 1.6e-31
relative error = 1.5446628805770090826317149566439e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.208
y[1] (analytic) = -0.10350092562954562865003826129352
y[1] (numeric) = -0.10350092562954562865003826129367
absolute error = 1.5e-31
relative error = 1.4492624011584745796602704934145e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.209
y[1] (analytic) = -0.10341943851793958303551875669496
y[1] (numeric) = -0.10341943851793958303551875669511
absolute error = 1.5e-31
relative error = 1.4504043161477844548091606830013e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.389e+10
Order of pole = 2.046e+20
TOP MAIN SOLVE Loop
x[1] = 2.21
y[1] (analytic) = -0.10333801090161173989777110837224
y[1] (numeric) = -0.10333801090161173989777110837238
absolute error = 1.4e-31
relative error = 1.3547773832543979346017288877905e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=305.1MB, alloc=4.4MB, time=13.66
x[1] = 2.211
y[1] (analytic) = -0.10325664274303669029146503975901
y[1] (numeric) = -0.10325664274303669029146503975915
absolute error = 1.4e-31
relative error = 1.3558449730774456006056665902987e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.212
y[1] (analytic) = -0.10317533400470460275864234811944
y[1] (numeric) = -0.10317533400470460275864234811959
absolute error = 1.5e-31
relative error = 1.4538358557013276043541024582524e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.213
y[1] (analytic) = -0.10309408464912122967721987340343
y[1] (numeric) = -0.10309408464912122967721987340358
absolute error = 1.5e-31
relative error = 1.4549816365363945707468701434737e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.214
y[1] (analytic) = -0.1030128946388079135812398885837
y[1] (numeric) = -0.10301289463880791358123988858384
absolute error = 1.4e-31
relative error = 1.3590531601978494681260115531318e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.152e+11
Order of pole = 1.054e+22
TOP MAIN SOLVE Loop
x[1] = 2.215
y[1] (analytic) = -0.10293176393630159345291804623059
y[1] (numeric) = -0.10293176393630159345291804623074
absolute error = 1.5e-31
relative error = 1.4572761047097780794775013748191e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.930e+10
Order of pole = 9.105e+19
TOP MAIN SOLVE Loop
x[1] = 2.216
y[1] (analytic) = -0.10285069250415481098653894408521
y[1] (numeric) = -0.10285069250415481098653894408536
absolute error = 1.5e-31
relative error = 1.4584247937265033061783646305330e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.782e+10
Order of pole = 8.203e+19
TOP MAIN SOLVE Loop
x[1] = 2.217
y[1] (analytic) = -0.10276968030493571682424930049019
y[1] (numeric) = -0.10276968030493571682424930049033
absolute error = 1.4e-31
relative error = 1.3622694902289797583219231493786e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.218
y[1] (analytic) = -0.10268872730122807676379865873021
y[1] (numeric) = -0.10268872730122807676379865873036
absolute error = 1.5e-31
relative error = 1.4607250858216266690823488147624e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.327e+10
Order of pole = 3.008e+20
TOP MAIN SOLVE Loop
x[1] = 2.219
y[1] (analytic) = -0.10260783345563127793827746762027
y[1] (numeric) = -0.10260783345563127793827746762042
absolute error = 1.5e-31
relative error = 1.4618766905829036978252114005628e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.22
y[1] (analytic) = -0.10252699873076033496790231405919
y[1] (numeric) = -0.10252699873076033496790231405934
absolute error = 1.5e-31
relative error = 1.4630292689431542837063788181801e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.835e+10
Order of pole = 3.606e+20
TOP MAIN SOLVE Loop
x[1] = 2.221
y[1] (analytic) = -0.10244622308924589608389801173917
y[1] (numeric) = -0.10244622308924589608389801173932
absolute error = 1.5e-31
relative error = 1.4641828217456849731068761107399e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.222
y[1] (analytic) = -0.102365506493734249224526178768
y[1] (numeric) = -0.10236550649373424922452617876815
absolute error = 1.5e-31
relative error = 1.4653373498345503583871446772770e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.223
y[1] (analytic) = -0.10228484890688732810330986562026
y[1] (numeric) = -0.10228484890688732810330986562041
absolute error = 1.5e-31
relative error = 1.4664928540545537488002974285367e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.224
y[1] (analytic) = -0.10220425029138271824950372358593
y[1] (numeric) = -0.10220425029138271824950372358608
absolute error = 1.5e-31
relative error = 1.4676493352512478420164936080251e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.225
y[1] (analytic) = -0.10212371060991366302085913273034
y[1] (numeric) = -0.10212371060991366302085913273049
absolute error = 1.5e-31
relative error = 1.4688067942709353962589915912221e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.622e+10
Order of pole = 2.260e+20
TOP MAIN SOLVE Loop
memory used=309.0MB, alloc=4.4MB, time=13.84
x[1] = 2.226
y[1] (analytic) = -0.10204322982518906958873363731742
y[1] (numeric) = -0.10204322982518906958873363731757
absolute error = 1.5e-31
relative error = 1.4699652319606699030524384948803e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.227
y[1] (analytic) = -0.1019628078999335148955939656789
y[1] (numeric) = -0.10196280789993351489559396567905
absolute error = 1.5e-31
relative error = 1.4711246491682562605839559478154e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.861e+10
Order of pole = 8.660e+19
TOP MAIN SOLVE Loop
x[1] = 2.228
y[1] (analytic) = -0.10188244479688725158496184063562
y[1] (numeric) = -0.10188244479688725158496184063577
absolute error = 1.5e-31
relative error = 1.4722850467422514476775818945489e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.912e+10
Order of pole = 8.967e+19
TOP MAIN SOLVE Loop
x[1] = 2.229
y[1] (analytic) = -0.10180214047880621390385171579278
y[1] (numeric) = -0.10180214047880621390385171579293
absolute error = 1.5e-31
relative error = 1.4734464255319651983826288236064e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.417e+10
Order of pole = 2.062e+20
TOP MAIN SOLVE Loop
x[1] = 2.23
y[1] (analytic) = -0.10172189490846202357774950233917
y[1] (numeric) = -0.10172189490846202357774950233932
absolute error = 1.5e-31
relative error = 1.4746087863874606771765193331826e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.912e+10
Order of pole = 8.962e+19
TOP MAIN SOLVE Loop
x[1] = 2.231
y[1] (analytic) = -0.10164170804864199565818128038078
y[1] (numeric) = -0.10164170804864199565818128038093
absolute error = 1.5e-31
relative error = 1.4757721301595551547826604682809e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.109e+11
Order of pole = 1.299e+21
TOP MAIN SOLVE Loop
x[1] = 2.232
y[1] (analytic) = -0.10156157986214914434292091833163
y[1] (numeric) = -0.10156157986214914434292091833178
absolute error = 1.5e-31
relative error = 1.4769364576998206846039187853051e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.233
y[1] (analytic) = -0.10148151031180218876888545346924
y[1] (numeric) = -0.1014815103118021887688854534694
absolute error = 1.6e-31
relative error = 1.5766418878512904317570758639238e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.621e+10
Order of pole = 1.385e+20
TOP MAIN SOLVE Loop
x[1] = 2.234
y[1] (analytic) = -0.10140149936043555877776701643843
y[1] (numeric) = -0.10140149936043555877776701643859
absolute error = 1.6e-31
relative error = 1.5778859386612598302027803486924e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.308e+11
Order of pole = 1.806e+21
TOP MAIN SOLVE Loop
x[1] = 2.235
y[1] (analytic) = -0.10132154697089940065445001225529
y[1] (numeric) = -0.10132154697089940065445001225545
absolute error = 1.6e-31
relative error = 1.5791310415538134228682727613300e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.225e+10
Order of pole = 7.144e+20
TOP MAIN SOLVE Loop
x[1] = 2.236
y[1] (analytic) = -0.10124165310605958283826220022306
y[1] (numeric) = -0.10124165310605958283826220022322
absolute error = 1.6e-31
relative error = 1.5803771974405223679265317910921e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.317e+10
Order of pole = 2.985e+20
TOP MAIN SOLVE Loop
x[1] = 2.237
y[1] (analytic) = -0.1011618177287977016071082451229
y[1] (numeric) = -0.10116181772879770160710824512306
absolute error = 1.6e-31
relative error = 1.5816244072337665425911236437126e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.238
y[1] (analytic) = -0.10108204080201108673453424208533
y[1] (numeric) = -0.1010820408020110867345342420855
absolute error = 1.7e-31
relative error = 1.6818022138371562228850624310114e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.239
y[1] (analytic) = -0.10100232228861280711977164768233
y[1] (numeric) = -0.10100232228861280711977164768249
absolute error = 1.6e-31
relative error = 1.5841219921934280383463832224127e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.014e+10
Order of pole = 6.776e+20
TOP MAIN SOLVE Loop
x[1] = 2.24
y[1] (analytic) = -0.10092266215153167639080898000512
y[1] (numeric) = -0.10092266215153167639080898000528
absolute error = 1.6e-31
relative error = 1.5853723691886552417055205351922e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.125e+10
Order of pole = 1.030e+20
TOP MAIN SOLVE Loop
x[1] = 2.241
y[1] (analytic) = -0.10084306035371225848053958080951
y[1] (numeric) = -0.10084306035371225848053958080968
absolute error = 1.7e-31
relative error = 1.6857877914822913243199661930953e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=312.8MB, alloc=4.4MB, time=14.00
TOP MAIN SOLVE Loop
x[1] = 2.242
y[1] (analytic) = -0.10076351685811487317603366321759
y[1] (numeric) = -0.10076351685811487317603366321775
absolute error = 1.6e-31
relative error = 1.5878762967880133615278363757202e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.243
y[1] (analytic) = -0.10068403162771560164098279896306
y[1] (numeric) = -0.10068403162771560164098279896323
absolute error = 1.7e-31
relative error = 1.6884504648024402265493242129476e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.733e+10
Order of pole = 8.040e+20
TOP MAIN SOLVE Loop
x[1] = 2.244
y[1] (analytic) = -0.10060460462550629191136492975671
y[1] (numeric) = -0.10060460462550629191136492975688
absolute error = 1.7e-31
relative error = 1.6897834908532595039421437410868e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.706e+10
Order of pole = 1.448e+20
TOP MAIN SOLVE Loop
x[1] = 2.245
y[1] (analytic) = -0.10052523581449456436437791802758
y[1] (numeric) = -0.10052523581449456436437791802775
absolute error = 1.7e-31
relative error = 1.6911176444660275689157049572059e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.246
y[1] (analytic) = -0.10044592515770381716068958306639
y[1] (numeric) = -0.10044592515770381716068958306656
absolute error = 1.7e-31
relative error = 1.6924529266179161883130068380497e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.247
y[1] (analytic) = -0.10036667261817323166005209945764
y[1] (numeric) = -0.10036667261817323166005209945781
absolute error = 1.7e-31
relative error = 1.6937893382869641328727744208321e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.321e+10
Order of pole = 2.982e+20
TOP MAIN SOLVE Loop
x[1] = 2.248
y[1] (analytic) = -0.10028747815895777781032856563837
y[1] (numeric) = -0.10028747815895777781032856563853
absolute error = 1.6e-31
relative error = 1.5954135345431321930391133669848e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.249
y[1] (analytic) = -0.10020834174312821950997948146216
y[1] (numeric) = -0.10020834174312821950997948146232
absolute error = 1.6e-31
relative error = 1.5966734626757955462300526137054e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.25
y[1] (analytic) = -0.10012926333377111994405680477866
y[1] (numeric) = -0.10012926333377111994405680477883
absolute error = 1.7e-31
relative error = 1.6978053601904730236774344605969e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.081e+10
Order of pole = 3.893e+20
TOP MAIN SOLVE Loop
x[1] = 2.251
y[1] (analytic) = -0.10005024289398884689375318825976
y[1] (numeric) = -0.10005024289398884689375318825993
absolute error = 1.7e-31
relative error = 1.6991462997259132946849167510136e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.252
y[1] (analytic) = -0.099971280386899578019553929014743
y[1] (numeric) = -0.099971280386899578019553929014909
absolute error = 1.66e-31
relative error = 1.6604768825362863698002705051429e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.716e+10
Order of pole = 6.265e+20
TOP MAIN SOLVE Loop
x[1] = 2.253
y[1] (analytic) = -0.09989237577563730611803909493762
y[1] (numeric) = -0.099892375775637306118039094937786
absolute error = 1.66e-31
relative error = 1.6617884869696496317050109872828e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.927e+10
Order of pole = 3.696e+20
TOP MAIN SOLVE Loop
x[1] = 2.254
y[1] (analytic) = -0.099813529023351844352383223220263
y[1] (numeric) = -0.099813529023351844352383223220428
absolute error = 1.65e-31
relative error = 1.6530825191181996411719521316850e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.765e+10
Order of pole = 8.042e+19
TOP MAIN SOLVE Loop
x[1] = 2.255
y[1] (analytic) = -0.099734740093208831456599918044878
y[1] (numeric) = -0.099734740093208831456599918045043
absolute error = 1.65e-31
relative error = 1.6543884292052737866309828463348e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.256
y[1] (analytic) = -0.099656008948389736913578606138937
y[1] (numeric) = -0.099656008948389736913578606139103
absolute error = 1.66e-31
relative error = 1.6657299620133168444508147718194e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.983e+10
Order of pole = 1.668e+20
TOP MAIN SOLVE Loop
memory used=316.6MB, alloc=4.4MB, time=14.17
x[1] = 2.257
y[1] (analytic) = -0.099577335552091866106960640634314
y[1] (numeric) = -0.09957733555209186610696064063448
absolute error = 1.66e-31
relative error = 1.6670460108179984632178269560334e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.389e+10
Order of pole = 5.739e+20
TOP MAIN SOLVE Loop
x[1] = 2.258
y[1] (analytic) = -0.099498719867528365446901875520341
y[1] (numeric) = -0.099498719867528365446901875520507
absolute error = 1.66e-31
relative error = 1.6683631731243456857733999008355e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.488e+10
Order of pole = 4.423e+20
TOP MAIN SOLVE Loop
x[1] = 2.259
y[1] (analytic) = -0.099420161857928227469768764917559
y[1] (numeric) = -0.099420161857928227469768764917725
absolute error = 1.66e-31
relative error = 1.6696814498976032964802348265881e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.799e+10
Order of pole = 1.517e+20
TOP MAIN SOLVE Loop
x[1] = 2.26
y[1] (analytic) = -0.099341661486536295911814973424912
y[1] (numeric) = -0.099341661486536295911814973425078
absolute error = 1.66e-31
relative error = 1.6710008421038726120882781064698e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.261
y[1] (analytic) = -0.099263218716613270756885415908055
y[1] (numeric) = -0.099263218716613270756885415908221
absolute error = 1.66e-31
relative error = 1.6723213507101122503509204904562e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.593e+10
Order of pole = 1.355e+20
TOP MAIN SOLVE Loop
x[1] = 2.262
y[1] (analytic) = -0.09918483351143571325819457730008
y[1] (numeric) = -0.099184833511435713258194577300246
absolute error = 1.66e-31
relative error = 1.6736429766841388993413892757988e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.219e+10
Order of pole = 8.923e+20
TOP MAIN SOLVE Loop
x[1] = 2.263
y[1] (analytic) = -0.099106505834296050934225895278282
y[1] (numeric) = -0.099106505834296050934225895278448
absolute error = 1.66e-31
relative error = 1.6749657209946280874699734911256e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.264
y[1] (analytic) = -0.099028235648502582538798921061424
y[1] (numeric) = -0.09902823564850258253879892106159
absolute error = 1.66e-31
relative error = 1.6762895846111149542027227560478e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.439e+10
Order of pole = 4.351e+20
TOP MAIN SOLVE Loop
x[1] = 2.265
y[1] (analytic) = -0.098950022917379483005350906041253
y[1] (numeric) = -0.098950022917379483005350906041419
absolute error = 1.66e-31
relative error = 1.6776145685039950214822610734592e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.217e+11
Order of pole = 1.555e+21
TOP MAIN SOLVE Loop
x[1] = 2.266
y[1] (analytic) = -0.098871867604266808365479394519629
y[1] (numeric) = -0.098871867604266808365479394519795
absolute error = 1.66e-31
relative error = 1.6789406736445249658513574075699e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.267
y[1] (analytic) = -0.098793769672520500641792335468446
y[1] (numeric) = -0.098793769672520500641792335468612
absolute error = 1.66e-31
relative error = 1.6802679010048233912798954971158e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.612e+10
Order of pole = 7.157e+19
TOP MAIN SOLVE Loop
x[1] = 2.268
y[1] (analytic) = -0.098715729085512392715112158963468
y[1] (numeric) = -0.098715729085512392715112158963633
absolute error = 1.65e-31
relative error = 1.6714661536569205689447059142882e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.690e+10
Order of pole = 7.590e+19
TOP MAIN SOLVE Loop
x[1] = 2.269
y[1] (analytic) = -0.098637745806630213166080195765117
y[1] (numeric) = -0.098637745806630213166080195765283
absolute error = 1.66e-31
relative error = 1.6829257262775143802211642641802e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.27
y[1] (analytic) = -0.098559819799277591091207751429108
y[1] (numeric) = -0.098559819799277591091207751429273
absolute error = 1.65e-31
relative error = 1.6741102036918435206539104656790e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.271
y[1] (analytic) = -0.098481951026874060893420079327367
y[1] (numeric) = -0.098481951026874060893420079327532
absolute error = 1.65e-31
relative error = 1.6754339072240180046226035103920e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=320.4MB, alloc=4.4MB, time=14.34
x[1] = 2.272
y[1] (analytic) = -0.098404139452855067047139430045017
y[1] (numeric) = -0.098404139452855067047139430045181
absolute error = 1.64e-31
relative error = 1.6665965569321561206887518593325e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.772e+10
Order of pole = 6.329e+20
TOP MAIN SOLVE Loop
x[1] = 2.273
y[1] (analytic) = -0.098326385040671968837953287791988
y[1] (numeric) = -0.098326385040671968837953287792152
absolute error = 1.64e-31
relative error = 1.6679144660119726237671562040923e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.274
y[1] (analytic) = -0.098248687753792045076913837728156
y[1] (numeric) = -0.098248687753792045076913837728321
absolute error = 1.65e-31
relative error = 1.6794117435286721675917835760582e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.077e+10
Order of pole = 1.741e+20
TOP MAIN SOLVE Loop
x[1] = 2.275
y[1] (analytic) = -0.098171047555698498789514641448524
y[1] (numeric) = -0.098171047555698498789514641448689
absolute error = 1.65e-31
relative error = 1.6807399341072051697792153498270e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.949e+10
Order of pole = 1.633e+20
TOP MAIN SOLVE Loop
x[1] = 2.276
y[1] (analytic) = -0.098093464409890461879390431309854
y[1] (numeric) = -0.098093464409890461879390431310019
absolute error = 1.65e-31
relative error = 1.6820692488801889865300301789556e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.385e+10
Order of pole = 3.036e+20
TOP MAIN SOLVE Loop
x[1] = 2.277
y[1] (analytic) = -0.098015938279882999766785867802192
y[1] (numeric) = -0.098015938279882999766785867802357
absolute error = 1.65e-31
relative error = 1.6833996888224958402773842179263e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.278
y[1] (analytic) = -0.097938469129207116001839037777733
y[1] (numeric) = -0.097938469129207116001839037777898
absolute error = 1.65e-31
relative error = 1.6847312549098631847608058230865e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.279
y[1] (analytic) = -0.097861056921409756852725405045471
y[1] (numeric) = -0.097861056921409756852725405045636
absolute error = 1.65e-31
relative error = 1.6860639481188944816375496049455e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.28
y[1] (analytic) = -0.097783701620053815868707858622811
y[1] (numeric) = -0.097783701620053815868707858622976
absolute error = 1.65e-31
relative error = 1.6873977694270599778014680954497e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.025e+10
Order of pole = 9.569e+19
TOP MAIN SOLVE Loop
x[1] = 2.281
y[1] (analytic) = -0.097706403188718138418138437804822
y[1] (numeric) = -0.097706403188718138418138437804987
absolute error = 1.65e-31
relative error = 1.6887327198126974834100479662648e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.282
y[1] (analytic) = -0.097629161590997526201457247167848
y[1] (numeric) = -0.097629161590997526201457247168014
absolute error = 1.66e-31
relative error = 1.7003116414686798969876538401947e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.283
y[1] (analytic) = -0.097551976790502741739234008666778
y[1] (numeric) = -0.097551976790502741739234008666943
absolute error = 1.65e-31
relative error = 1.6914060117340822530338592989650e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.624e+11
Order of pole = 2.236e+22
TOP MAIN SOLVE Loop
x[1] = 2.284
y[1] (analytic) = -0.097474848750860512835297632114167
y[1] (numeric) = -0.097474848750860512835297632114332
absolute error = 1.65e-31
relative error = 1.6927443552308499658528194344619e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.674e+11
Order of pole = 2.930e+21
TOP MAIN SOLVE Loop
x[1] = 2.285
y[1] (analytic) = -0.097397777435713537014999119544672
y[1] (numeric) = -0.097397777435713537014999119544837
absolute error = 1.65e-31
relative error = 1.6940838317271321467454916097761e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.286
y[1] (analytic) = -0.09732076280872048593865305326958
y[1] (numeric) = -0.097320762808720485938653053269745
absolute error = 1.65e-31
relative error = 1.6954244422056161174241970539514e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.450e+10
Order of pole = 1.243e+20
TOP MAIN SOLVE Loop
memory used=324.2MB, alloc=4.4MB, time=14.52
x[1] = 2.287
y[1] (analytic) = -0.097243804833556009790202851813688
y[1] (numeric) = -0.097243804833556009790202851813853
absolute error = 1.65e-31
relative error = 1.6967661876498614459348682347063e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.536e+10
Order of pole = 1.306e+20
TOP MAIN SOLVE Loop
x[1] = 2.288
y[1] (analytic) = -0.097166903473910741641154912400176
y[1] (numeric) = -0.097166903473910741641154912400341
absolute error = 1.65e-31
relative error = 1.6981090690443007296594016994782e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.289
y[1] (analytic) = -0.097090058693491301789826693208348
y[1] (numeric) = -0.097090058693491301789826693208513
absolute error = 1.65e-31
relative error = 1.6994530873742403790313726395682e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.29
y[1] (analytic) = -0.097013270456020302075953723274113
y[1] (numeric) = -0.097013270456020302075953723274278
absolute error = 1.65e-31
relative error = 1.7007982436258614019657635426986e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.025e+10
Order of pole = 9.554e+19
TOP MAIN SOLVE Loop
x[1] = 2.291
y[1] (analytic) = -0.0969365387252363501707004626337
y[1] (numeric) = -0.096936538725236350170700462633865
absolute error = 1.65e-31
relative error = 1.7021445387862201890033599053296e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.236e+10
Order of pole = 1.093e+20
TOP MAIN SOLVE Loop
x[1] = 2.292
y[1] (analytic) = -0.096859863464894053842119870127237
y[1] (numeric) = -0.096859863464894053842119870127402
absolute error = 1.65e-31
relative error = 1.7034919738432492991704665826707e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.349e+10
Order of pole = 1.974e+20
TOP MAIN SOLVE Loop
x[1] = 2.293
y[1] (analytic) = -0.096783244638764025196106471180428
y[1] (numeric) = -0.096783244638764025196106471180593
absolute error = 1.65e-31
relative error = 1.7048405497857582465545989614696e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.411e+11
Order of pole = 2.078e+21
TOP MAIN SOLVE Loop
x[1] = 2.294
y[1] (analytic) = -0.096706682210632884892887652869426
y[1] (numeric) = -0.096706682210632884892887652869591
absolute error = 1.65e-31
relative error = 1.7061902676034342875968037483688e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.720e+10
Order of pole = 1.443e+20
TOP MAIN SOLVE Loop
x[1] = 2.295
y[1] (analytic) = -0.096630176144303266339097848646144
y[1] (numeric) = -0.09663017614430326633909784864631
absolute error = 1.66e-31
relative error = 1.7178898623976725618836966826131e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.296
y[1] (analytic) = -0.09655372640359381985548021025844
y[1] (numeric) = -0.096553726403593819855480210258606
absolute error = 1.66e-31
relative error = 1.7192500609051721176717155854406e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.297
y[1] (analytic) = -0.096477332952339216820260299641833
y[1] (numeric) = -0.096477332952339216820260299641998
absolute error = 1.65e-31
relative error = 1.7102462822175202256132551319128e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.084e+10
Order of pole = 3.858e+20
TOP MAIN SOLVE Loop
x[1] = 2.298
y[1] (analytic) = -0.096400995754390153788236268886548
y[1] (numeric) = -0.096400995754390153788236268886713
absolute error = 1.65e-31
relative error = 1.7116005774503196481864046912820e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.299
y[1] (analytic) = -0.09632471477361335658562993179558
y[1] (numeric) = -0.096324714773613356585629931795745
absolute error = 1.65e-31
relative error = 1.7129560195199161874037623671904e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.3
y[1] (analytic) = -0.096248489973891584380743066046067
y[1] (numeric) = -0.096248489973891584380743066046233
absolute error = 1.66e-31
relative error = 1.7247023828117121279510042875488e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.301e+10
Order of pole = 1.135e+20
TOP MAIN SOLVE Loop
x[1] = 2.301
y[1] (analytic) = -0.096172321319123633730463220547462
y[1] (numeric) = -0.096172321319123633730463220547628
absolute error = 1.66e-31
relative error = 1.7260683502602666311630117682033e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.302
y[1] (analytic) = -0.096096208773224342602663238255629
y[1] (numeric) = -0.096096208773224342602663238255795
absolute error = 1.66e-31
relative error = 1.7274354745018121926290435165342e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.701e+10
Order of pole = 7.884e+20
memory used=328.0MB, alloc=4.4MB, time=14.69
TOP MAIN SOLVE Loop
x[1] = 2.303
y[1] (analytic) = -0.096020152300124594374538640452055
y[1] (numeric) = -0.096020152300124594374538640452223
absolute error = 1.68e-31
relative error = 1.7496327174621863790346795467598e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.304
y[1] (analytic) = -0.095944151863771321806926954331658
y[1] (numeric) = -0.095944151863771321806926954331826
absolute error = 1.68e-31
relative error = 1.7510186575888331079807334907250e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.305
y[1] (analytic) = -0.095868207428127510994653001661119
y[1] (numeric) = -0.095868207428127510994653001661287
absolute error = 1.68e-31
relative error = 1.7524057714957251552318126999053e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.396e+10
Order of pole = 3.030e+20
TOP MAIN SOLVE Loop
x[1] = 2.306
y[1] (analytic) = -0.095792318957172205292944102272263
y[1] (numeric) = -0.095792318957172205292944102272425
absolute error = 1.62e-31
relative error = 1.6911585580512837521064820910501e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.024e+10
Order of pole = 1.684e+20
TOP MAIN SOLVE Loop
x[1] = 2.307
y[1] (analytic) = -0.095716486414900509219959082241395
y[1] (numeric) = -0.095716486414900509219959082241565
absolute error = 1.70e-31
relative error = 1.7760785666860367007968545578432e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.308
y[1] (analytic) = -0.095640709765323592335474912776047
y[1] (numeric) = -0.095640709765323592335474912776216
absolute error = 1.69e-31
relative error = 1.7670299646947439469043580151238e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.656e+10
Order of pole = 7.335e+19
TOP MAIN SOLVE Loop
x[1] = 2.309
y[1] (analytic) = -0.095564988972468693095774742084312
y[1] (numeric) = -0.095564988972468693095774742084478
absolute error = 1.66e-31
relative error = 1.7370378188169196701743422284705e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.069e+10
Order of pole = 2.672e+20
TOP MAIN SOLVE Loop
x[1] = 2.31
y[1] (analytic) = -0.095489324000379122684781018840141
y[1] (numeric) = -0.095489324000379122684781018840303
absolute error = 1.62e-31
relative error = 1.6965247340043669069020413273688e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.311
y[1] (analytic) = -0.095413714813114268821477342278887
y[1] (numeric) = -0.095413714813114268821477342279057
absolute error = 1.70e-31
relative error = 1.7817145085795791379392032711231e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.673e+10
Order of pole = 2.270e+20
TOP MAIN SOLVE Loop
x[1] = 2.312
y[1] (analytic) = -0.095338161374749599543662610462341
y[1] (numeric) = -0.095338161374749599543662610462508
absolute error = 1.67e-31
relative error = 1.7516595410684110893200165039019e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.313
y[1] (analytic) = -0.095262663649376666968080974840282
y[1] (numeric) = -0.095262663649376666968080974840449
absolute error = 1.67e-31
relative error = 1.7530477692148043624547920931394e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.674e+10
Order of pole = 2.270e+20
TOP MAIN SOLVE Loop
x[1] = 2.314
y[1] (analytic) = -0.09518722160110311102697104590727
y[1] (numeric) = -0.095187221601103111026971045907435
absolute error = 1.65e-31
relative error = 1.7334259496664186563512976450220e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.173e+10
Order of pole = 6.938e+20
TOP MAIN SOLVE Loop
x[1] = 2.315
y[1] (analytic) = -0.095111835194052663181077731507383
y[1] (numeric) = -0.095111835194052663181077731507545
absolute error = 1.62e-31
relative error = 1.7032580610970047750575668758915e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.316
y[1] (analytic) = -0.095036504392365150109170026177334
y[1] (numeric) = -0.095036504392365150109170026177503
absolute error = 1.69e-31
relative error = 1.7782640584324435564192511259647e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.317
y[1] (analytic) = -0.09496122916019649737410800683871
y[1] (numeric) = -0.094961229160196497374108006838876
absolute error = 1.66e-31
relative error = 1.7480818379042189149052704040060e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=331.8MB, alloc=4.4MB, time=14.86
x[1] = 2.318
y[1] (analytic) = -0.094886009461718733065502227153092
y[1] (numeric) = -0.094886009461718733065502227153254
absolute error = 1.62e-31
relative error = 1.7073117619658992751742216769545e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.319
y[1] (analytic) = -0.094810845261119991419008639940041
y[1] (numeric) = -0.094810845261119991419008639940208
absolute error = 1.67e-31
relative error = 1.7614018685316301020584191947017e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.998e+10
Order of pole = 1.658e+20
TOP MAIN SOLVE Loop
x[1] = 2.32
y[1] (analytic) = -0.094735736522604516412302114226203
y[1] (numeric) = -0.094735736522604516412302114226365
absolute error = 1.62e-31
relative error = 1.7100199559998757790755832539089e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.321
y[1] (analytic) = -0.094660683210392665337771550744799
y[1] (numeric) = -0.094660683210392665337771550744965
absolute error = 1.66e-31
relative error = 1.7536319659879138697349823111735e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.657e+11
Order of pole = 1.387e+22
TOP MAIN SOLVE Loop
x[1] = 2.322
y[1] (analytic) = -0.094585685288720912351979537038544
y[1] (numeric) = -0.094585685288720912351979537038706
absolute error = 1.62e-31
relative error = 1.7127327407471674014558480945193e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.323
y[1] (analytic) = -0.094510742721841852001929420734301
y[1] (numeric) = -0.094510742721841852001929420734466
absolute error = 1.65e-31
relative error = 1.7458332804093789844829501893139e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.440e+10
Order of pole = 6.173e+19
TOP MAIN SOLVE Loop
x[1] = 2.324
y[1] (analytic) = -0.094435855474024202728182617056259
y[1] (numeric) = -0.094435855474024202728182617056422
absolute error = 1.63e-31
relative error = 1.7260393224778405012052801634396e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.567e+10
Order of pole = 1.319e+20
TOP MAIN SOLVE Loop
x[1] = 2.325
y[1] (analytic) = -0.094361023509552810344868904224026
y[1] (numeric) = -0.094361023509552810344868904224192
absolute error = 1.66e-31
relative error = 1.7592009266749283107230898379538e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.326
y[1] (analytic) = -0.094286246792728651496632398044502
y[1] (numeric) = -0.094286246792728651496632398044672
absolute error = 1.70e-31
relative error = 1.8030201199302631234929651791940e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.040e+11
Order of pole = 1.120e+21
TOP MAIN SOLVE Loop
x[1] = 2.327
y[1] (analytic) = -0.094211525287868837092555834750073
y[1] (numeric) = -0.094211525287868837092555834750243
absolute error = 1.70e-31
relative error = 1.8044501400497979052177020376514e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.328
y[1] (analytic) = -0.094136858959306615717105728961613
y[1] (numeric) = -0.094136858959306615717105728961783
absolute error = 1.70e-31
relative error = 1.8058813718597454439648226394252e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.644e+10
Order of pole = 1.375e+20
TOP MAIN SOLVE Loop
x[1] = 2.329
y[1] (analytic) = -0.094062247771391377018140911562243
y[1] (numeric) = -0.094062247771391377018140911562409
absolute error = 1.66e-31
relative error = 1.7647887854375533752149603347162e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.33
y[1] (analytic) = -0.093987691688488655072026890256781
y[1] (numeric) = -0.093987691688488655072026890256952
absolute error = 1.71e-31
relative error = 1.8193871657871941674986767327888e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.331
y[1] (analytic) = -0.093913190674980131725898413662577
y[1] (numeric) = -0.093913190674980131725898413662739
absolute error = 1.62e-31
relative error = 1.7249972962867207228885594447117e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.003e+10
Order of pole = 2.591e+20
TOP MAIN SOLVE Loop
x[1] = 2.332
y[1] (analytic) = -0.093838744695263639917112557929061
y[1] (numeric) = -0.093838744695263639917112557929228
absolute error = 1.67e-31
relative error = 1.7796486999301159349791635952253e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=335.7MB, alloc=4.4MB, time=15.03
x[1] = 2.333
y[1] (analytic) = -0.093764353713753166969934593117148
y[1] (numeric) = -0.093764353713753166969934593117313
absolute error = 1.65e-31
relative error = 1.7597305741979228465684725532906e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.815e+10
Order of pole = 1.506e+20
TOP MAIN SOLVE Loop
x[1] = 2.334
y[1] (analytic) = -0.093690017694878857869498824883411
y[1] (numeric) = -0.093690017694878857869498824883581
absolute error = 1.70e-31
relative error = 1.8144942671869330112982128148915e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.335
y[1] (analytic) = -0.093615736603087018513086545410186
y[1] (numeric) = -0.093615736603087018513086545410351
absolute error = 1.65e-31
relative error = 1.7625241865004890129392005163672e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.336
y[1] (analytic) = -0.093541510402840118938763165998716
y[1] (numeric) = -0.093541510402840118938763165998886
absolute error = 1.70e-31
relative error = 1.8173749736121263113430547194792e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.973e+10
Order of pole = 2.557e+20
TOP MAIN SOLVE Loop
x[1] = 2.337
y[1] (analytic) = -0.093467339058616796531416542300439
y[1] (numeric) = -0.093467339058616796531416542300608
absolute error = 1.69e-31
relative error = 1.8081182336218419719325079769875e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.338
y[1] (analytic) = -0.093393222534911859206238441799223
y[1] (numeric) = -0.093393222534911859206238441799387
absolute error = 1.64e-31
relative error = 1.7560160742787755722947437817959e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.353e+10
Order of pole = 1.162e+20
TOP MAIN SOLVE Loop
x[1] = 2.339
y[1] (analytic) = -0.093319160796236288569691041876731
y[1] (numeric) = -0.093319160796236288569691041876902
absolute error = 1.71e-31
relative error = 1.8324211077442169225803444230545e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.372e+10
Order of pole = 1.975e+20
TOP MAIN SOLVE Loop
x[1] = 2.34
y[1] (analytic) = -0.093245153807117243058000285592435
y[1] (numeric) = -0.093245153807117243058000285592602
absolute error = 1.67e-31
relative error = 1.7909777954299773562971305651499e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.231e+10
Order of pole = 1.849e+20
TOP MAIN SOLVE Loop
x[1] = 2.341
y[1] (analytic) = -0.093171201532098061053217861189642
y[1] (numeric) = -0.09317120153209806105321786118981
absolute error = 1.68e-31
relative error = 1.8031322687421064367286133102073e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.218e+10
Order of pole = 1.837e+20
TOP MAIN SOLVE Loop
x[1] = 2.342
y[1] (analytic) = -0.093097303935738263976893510299756
y[1] (numeric) = -0.093097303935738263976893510299922
absolute error = 1.66e-31
relative error = 1.7830806369493133463837938209141e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.891e+10
Order of pole = 2.470e+20
TOP MAIN SOLVE Loop
x[1] = 2.343
y[1] (analytic) = -0.093023460982613559361399308857198
y[1] (numeric) = -0.093023460982613559361399308857363
absolute error = 1.65e-31
relative error = 1.7737460878910872931836904390903e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.344
y[1] (analytic) = -0.092949672637315843898947503858696
y[1] (numeric) = -0.092949672637315843898947503858859
absolute error = 1.63e-31
relative error = 1.7536371605741573043541974563278e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.345
y[1] (analytic) = -0.092875938864453206468343428301408
y[1] (numeric) = -0.092875938864453206468343428301572
absolute error = 1.64e-31
relative error = 1.7657964162208690266747046854023e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.346
y[1] (analytic) = -0.09280225962864993113951495591549
y[1] (numeric) = -0.092802259628649931139514955915654
absolute error = 1.64e-31
relative error = 1.7671983490084102326215829410673e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.347
y[1] (analytic) = -0.092728634894546500155859896667473
y[1] (numeric) = -0.092728634894546500155859896667638
absolute error = 1.65e-31
relative error = 1.7793856254612444341194333359640e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.114e+10
Order of pole = 3.856e+20
TOP MAIN SOLVE Loop
x[1] = 2.348
y[1] (analytic) = -0.092655064626799596894452673451621
y[1] (numeric) = -0.092655064626799596894452673451784
memory used=339.5MB, alloc=4.4MB, time=15.21
absolute error = 1.63e-31
relative error = 1.7592130625189138238757165598076e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.367e+10
Order of pole = 1.169e+20
TOP MAIN SOLVE Loop
x[1] = 2.349
y[1] (analytic) = -0.092581548790082108804151559906708
y[1] (numeric) = -0.09258154879008210880415155990688
absolute error = 1.72e-31
relative error = 1.8578215880789593398103259871429e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.35
y[1] (analytic) = -0.092508087349083130321647698895804
y[1] (numeric) = -0.092508087349083130321647698895976
absolute error = 1.72e-31
relative error = 1.8592968996424152417668223677595e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.828e+10
Order of pole = 8.247e+19
TOP MAIN SOLVE Loop
x[1] = 2.351
y[1] (analytic) = -0.092434680268507965765497060865835
y[1] (numeric) = -0.092434680268507965765497060866004
absolute error = 1.69e-31
relative error = 1.8283181107900413924681656636346e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.352
y[1] (analytic) = -0.092361327513078132208176441062974
y[1] (numeric) = -0.092361327513078132208176441063146
absolute error = 1.72e-31
relative error = 1.8622512758453502263666495610176e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.353
y[1] (analytic) = -0.092288029047531362326204534417811
y[1] (numeric) = -0.092288029047531362326204534417976
absolute error = 1.65e-31
relative error = 1.7878808519685644974495977949692e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.030e+10
Order of pole = 3.747e+20
TOP MAIN SOLVE Loop
x[1] = 2.354
y[1] (analytic) = -0.092214784836621607228369066831645
y[1] (numeric) = -0.092214784836621607228369066831814
absolute error = 1.69e-31
relative error = 1.8326779192666335763602266816508e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.057e+11
Order of pole = 4.360e+21
TOP MAIN SOLVE Loop
x[1] = 2.355
y[1] (analytic) = -0.092141594845119039262100901592053
y[1] (numeric) = -0.092141594845119039262100901592221
absolute error = 1.68e-31
relative error = 1.8232807917248608591733598500601e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.230e+10
Order of pole = 1.842e+20
TOP MAIN SOLVE Loop
x[1] = 2.356
y[1] (analytic) = -0.092068459037810054798035979720921
y[1] (numeric) = -0.092068459037810054798035979721086
absolute error = 1.65e-31
relative error = 1.7921446902053493809136799516663e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.357
y[1] (analytic) = -0.091995377379497276992805893213006
y[1] (numeric) = -0.091995377379497276992805893213174
absolute error = 1.68e-31
relative error = 1.8261787144692080620172116344721e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.111e+10
Order of pole = 3.845e+20
TOP MAIN SOLVE Loop
x[1] = 2.358
y[1] (analytic) = -0.09192234983499955853009783035607
y[1] (numeric) = -0.091922349834999558530097830356236
absolute error = 1.66e-31
relative error = 1.8058720245725841570915278479679e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.199e+10
Order of pole = 2.782e+20
TOP MAIN SOLVE Loop
x[1] = 2.359
y[1] (analytic) = -0.091849376369151984340024572635571
y[1] (numeric) = -0.091849376369151984340024572635741
absolute error = 1.70e-31
relative error = 1.8508563337082737686022823630975e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.36
y[1] (analytic) = -0.091776456946805874296845163117692
y[1] (numeric) = -0.091776456946805874296845163117859
absolute error = 1.67e-31
relative error = 1.8196387783502482985358457468994e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.933e+10
Order of pole = 2.503e+20
TOP MAIN SOLVE Loop
x[1] = 2.361
y[1] (analytic) = -0.09170359153282878589507680667324
y[1] (numeric) = -0.091703591532828785895076806673406
absolute error = 1.66e-31
relative error = 1.8101799201678376028407004427256e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.547e+10
Order of pole = 9.375e+20
TOP MAIN SOLVE Loop
x[1] = 2.362
y[1] (analytic) = -0.091630780092104516904038502952818
y[1] (numeric) = -0.091630780092104516904038502952988
absolute error = 1.70e-31
relative error = 1.8552717747150148614272998709762e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.461e+10
Order of pole = 3.067e+20
TOP MAIN SOLVE Loop
x[1] = 2.363
y[1] (analytic) = -0.09155802258953310800086685364924
y[1] (numeric) = -0.091558022589533108000866853649407
absolute error = 1.67e-31
relative error = 1.8239799776878471099160673847078e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=343.3MB, alloc=4.4MB, time=15.39
TOP MAIN SOLVE Loop
x[1] = 2.364
y[1] (analytic) = -0.091485318990030845382044426287305
y[1] (numeric) = -0.091485318990030845382044426287472
absolute error = 1.67e-31
relative error = 1.8254294988925817585949206808719e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.008e+10
Order of pole = 6.592e+20
TOP MAIN SOLVE Loop
x[1] = 2.365
y[1] (analytic) = -0.09141266925853026335348099756338
y[1] (numeric) = -0.091412669258530263353480997563547
absolute error = 1.67e-31
relative error = 1.8268802492540302925088265580844e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.447e+10
Order of pole = 1.221e+20
TOP MAIN SOLVE Loop
x[1] = 2.366
y[1] (analytic) = -0.09134007335998014689918794011724
y[1] (numeric) = -0.091340073359980146899187940117405
absolute error = 1.65e-31
relative error = 1.8064360354706404776717461616854e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.100e+11
Order of pole = 1.242e+21
TOP MAIN SOLVE Loop
x[1] = 2.367
y[1] (analytic) = -0.091267531259345534228585957556959
y[1] (numeric) = -0.091267531259345534228585957557129
absolute error = 1.70e-31
relative error = 1.8626558388758048728496825124207e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.368
y[1] (analytic) = -0.091195042921607719302486313573645
y[1] (numeric) = -0.091195042921607719302486313573811
absolute error = 1.66e-31
relative error = 1.8202743776621220515262118877225e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.198e+10
Order of pole = 1.050e+20
TOP MAIN SOLVE Loop
x[1] = 2.369
y[1] (analytic) = -0.091122608311764254337785642076393
y[1] (numeric) = -0.091122608311764254337785642076566
absolute error = 1.73e-31
relative error = 1.8985409132287215468796616771556e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.679e+10
Order of pole = 1.390e+20
TOP MAIN SOLVE Loop
x[1] = 2.37
y[1] (analytic) = -0.09105022739482895229091436644959
y[1] (numeric) = -0.091050227394828952290914366449758
absolute error = 1.68e-31
relative error = 1.8451354247748016421893580616163e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.178e+10
Order of pole = 5.290e+20
TOP MAIN SOLVE Loop
x[1] = 2.371
y[1] (analytic) = -0.09097790013583188932007869728316
y[1] (numeric) = -0.090977900135831889320078697283327
absolute error = 1.67e-31
relative error = 1.8356106235763360216450202232385e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.372
y[1] (analytic) = -0.090905626499819407226336119253315
y[1] (numeric) = -0.090905626499819407226336119253481
absolute error = 1.66e-31
relative error = 1.8260695887765514159009774773366e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.373
y[1] (analytic) = -0.090833406451854115873544219234642
y[1] (numeric) = -0.090833406451854115873544219234812
absolute error = 1.70e-31
relative error = 1.8715581264708796393427526537209e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.374
y[1] (analytic) = -0.090761239957014895587222649205749
y[1] (numeric) = -0.090761239957014895587222649205921
absolute error = 1.72e-31
relative error = 1.8950820865984235270828957911047e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.375
y[1] (analytic) = -0.090689126980396899532367959068664
y[1] (numeric) = -0.090689126980396899532367959068828
absolute error = 1.64e-31
relative error = 1.8083755512989971511725294354022e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.376
y[1] (analytic) = -0.090617067487111556070260976137571
y[1] (numeric) = -0.090617067487111556070260976137739
absolute error = 1.68e-31
relative error = 1.8539553823444419010092575912743e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.021e+10
Order of pole = 9.361e+19
TOP MAIN SOLVE Loop
x[1] = 2.377
y[1] (analytic) = -0.090545061442286571094306349764789
y[1] (numeric) = -0.090545061442286571094306349764956
absolute error = 1.67e-31
relative error = 1.8443855174414544125694627220240e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.679e+10
Order of pole = 3.307e+20
TOP MAIN SOLVE Loop
x[1] = 2.378
y[1] (analytic) = -0.090473108811065930344943821360708
y[1] (numeric) = -0.090473108811065930344943821360874
absolute error = 1.66e-31
relative error = 1.8347993363050683447665386353612e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.310e+11
Order of pole = 1.760e+21
TOP MAIN SOLVE Loop
memory used=347.1MB, alloc=4.4MB, time=15.56
x[1] = 2.379
y[1] (analytic) = -0.090401209558609901703670721930743
y[1] (numeric) = -0.090401209558609901703670721930911
absolute error = 1.68e-31
relative error = 1.8583822143561077143413506399812e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.047e+10
Order of pole = 8.388e+20
TOP MAIN SOLVE Loop
x[1] = 2.38
y[1] (analytic) = -0.090329363650095037466215141194639
y[1] (numeric) = -0.090329363650095037466215141194804
absolute error = 1.65e-31
relative error = 1.8266485374473951577686710085372e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.549e+10
Order of pole = 1.291e+20
TOP MAIN SOLVE Loop
x[1] = 2.381
y[1] (analytic) = -0.090257571050714176594899154372763
y[1] (numeric) = -0.090257571050714176594899154372932
absolute error = 1.69e-31
relative error = 1.8724191004989687466509936506667e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.382
y[1] (analytic) = -0.090185831725676446950231434819819
y[1] (numeric) = -0.090185831725676446950231434819983
absolute error = 1.64e-31
relative error = 1.8184674561615005523217559210894e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.323e+10
Order of pole = 1.914e+20
TOP MAIN SOLVE Loop
x[1] = 2.383
y[1] (analytic) = -0.090114145640207267501768522858256
y[1] (numeric) = -0.090114145640207267501768522858421
absolute error = 1.65e-31
relative error = 1.8310110896327473732429358420102e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.535e+10
Order of pole = 1.280e+20
TOP MAIN SOLVE Loop
x[1] = 2.384
y[1] (analytic) = -0.090042512759548350518283963412415
y[1] (numeric) = -0.090042512759548350518283963412579
absolute error = 1.64e-31
relative error = 1.8213618764499550062036270748315e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.690e+10
Order of pole = 3.314e+20
TOP MAIN SOLVE Loop
x[1] = 2.385
y[1] (analytic) = -0.089970933048957703737284467368694
y[1] (numeric) = -0.08997093304895770373728446736886
absolute error = 1.66e-31
relative error = 1.8450403299660242729969445420674e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.386
y[1] (analytic) = -0.089899406473709632513912193988076
y[1] (numeric) = -0.089899406473709632513912193988241
absolute error = 1.65e-31
relative error = 1.8353847536051635630168756590669e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.387
y[1] (analytic) = -0.089827932999094741949272194173902
y[1] (numeric) = -0.089827932999094741949272194174067
absolute error = 1.65e-31
relative error = 1.8368451158913210084562523312768e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.850e+10
Order of pole = 1.517e+20
TOP MAIN SOLVE Loop
x[1] = 2.388
y[1] (analytic) = -0.089756512590419938998223996950639
y[1] (numeric) = -0.089756512590419938998223996950803
absolute error = 1.64e-31
relative error = 1.8271654642863693058435716324251e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.389
y[1] (analytic) = -0.089685145213008434556676264137785
y[1] (numeric) = -0.089685145213008434556676264137949
absolute error = 1.64e-31
relative error = 1.8286194398246068033123460063470e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.683e+10
Order of pole = 7.364e+19
TOP MAIN SOLVE Loop
x[1] = 2.39
y[1] (analytic) = -0.08961383083219974552842338090745
y[1] (numeric) = -0.089613830832199745528423380907615
absolute error = 1.65e-31
relative error = 1.8412336406972655086091412015355e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.714e+10
Order of pole = 2.272e+20
TOP MAIN SOLVE Loop
x[1] = 2.391
y[1] (analytic) = -0.089542569413349696871562792693975
y[1] (numeric) = -0.089542569413349696871562792694147
absolute error = 1.72e-31
relative error = 1.9208740728223609964823864812192e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.392
y[1] (analytic) = -0.089471360921830423624531841779541
y[1] (numeric) = -0.089471360921830423624531841779708
absolute error = 1.67e-31
relative error = 1.8665190545822255212305521745484e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.393
y[1] (analytic) = -0.089400205323030372911802799810468
y[1] (numeric) = -0.089400205323030372911802799810633
absolute error = 1.65e-31
relative error = 1.8456333450667632393530356502027e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.114e+10
Order of pole = 3.820e+20
TOP MAIN SOLVE Loop
memory used=350.9MB, alloc=4.4MB, time=15.73
x[1] = 2.394
y[1] (analytic) = -0.089329102582354305929274735505527
y[1] (numeric) = -0.089329102582354305929274735505692
absolute error = 1.65e-31
relative error = 1.8471024025779634767448381444338e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.118e+10
Order of pole = 9.930e+19
TOP MAIN SOLVE Loop
x[1] = 2.395
y[1] (analytic) = -0.089258052665223299909400799898794
y[1] (numeric) = -0.089258052665223299909400799898967
absolute error = 1.73e-31
relative error = 1.9382004741786644042030346801641e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.396
y[1] (analytic) = -0.089187055537074750066089454616651
y[1] (numeric) = -0.08918705553707475006608945461682
absolute error = 1.69e-31
relative error = 1.8948938159500880189039537847343e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.515e+10
Order of pole = 4.335e+20
TOP MAIN SOLVE Loop
x[1] = 2.397
y[1] (analytic) = -0.089116111163362371519418111920089
y[1] (numeric) = -0.089116111163362371519418111920257
absolute error = 1.68e-31
relative error = 1.8851810049479421323529735658050e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.398
y[1] (analytic) = -0.089045219509556201200197598550669
y[1] (numeric) = -0.089045219509556201200197598550835
absolute error = 1.66e-31
relative error = 1.8642213575787201650423494977849e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.399
y[1] (analytic) = -0.088974380541142599734425798799831
y[1] (numeric) = -0.088974380541142599734425798799999
absolute error = 1.68e-31
relative error = 1.8881839803573029909570944218779e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.392e+10
Order of pole = 2.968e+20
TOP MAIN SOLVE Loop
x[1] = 2.4
y[1] (analytic) = -0.088903594223624253307668775678096
y[1] (numeric) = -0.088903594223624253307668775678266
absolute error = 1.70e-31
relative error = 1.9121836578664002866127038375955e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.765e+10
Order of pole = 2.317e+20
TOP MAIN SOLVE Loop
x[1] = 2.401
y[1] (analytic) = -0.088832860522520175509407612591779
y[1] (numeric) = -0.088832860522520175509407612591949
absolute error = 1.70e-31
relative error = 1.9137062456398440470656823585457e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.402
y[1] (analytic) = -0.088762179403365709157389161540786
y[1] (numeric) = -0.088762179403365709157389161540958
absolute error = 1.72e-31
relative error = 1.9377622446422046264939361680335e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.403
y[1] (analytic) = -0.088691550831712528102018827531483
y[1] (numeric) = -0.088691550831712528102018827531651
absolute error = 1.68e-31
relative error = 1.8942052362887532598336492144442e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.404
y[1] (analytic) = -0.088620974773128639010833462653352
y[1] (numeric) = -0.088620974773128639010833462653519
absolute error = 1.67e-31
relative error = 1.8844297349191107257571130999868e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.175e+10
Order of pole = 3.887e+20
TOP MAIN SOLVE Loop
x[1] = 2.405
y[1] (analytic) = -0.088550451193198383133092387097529
y[1] (numeric) = -0.088550451193198383133092387097695
absolute error = 1.66e-31
relative error = 1.8746375401049403835461874997370e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.406
y[1] (analytic) = -0.08847998005752243804452449829851
y[1] (numeric) = -0.088479980057522438044524498298678
absolute error = 1.68e-31
relative error = 1.8987346051703465158004562999350e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.407
y[1] (analytic) = -0.088409561331717819372269373358117
y[1] (numeric) = -0.088409561331717819372269373358283
absolute error = 1.66e-31
relative error = 1.8776249706426925832092381590680e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.408
y[1] (analytic) = -0.088339194981417882500050213962291
y[1] (numeric) = -0.088339194981417882500050213962456
absolute error = 1.65e-31
relative error = 1.8678005842673536919068690636016e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.409
y[1] (analytic) = -0.088268880972272324253616427127068
y[1] (numeric) = -0.088268880972272324253616427127239
absolute error = 1.71e-31
relative error = 1.9372625790250562780648543925763e-28 %
Correct digits = 29
h = 0.001
memory used=354.7MB, alloc=4.4MB, time=15.90
Complex estimate of poles used for equation 1
Radius of convergence = 5.193e+10
Order of pole = 2.746e+20
TOP MAIN SOLVE Loop
x[1] = 2.41
y[1] (analytic) = -0.088198619269947184566493579309495
y[1] (numeric) = -0.088198619269947184566493579309663
absolute error = 1.68e-31
relative error = 1.9047917233920276811223418158908e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.411
y[1] (analytic) = -0.088128409840124848126078405692499
y[1] (numeric) = -0.088128409840124848126078405692665
absolute error = 1.66e-31
relative error = 1.8836150601280931292188846341911e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.412
y[1] (analytic) = -0.088058252648504046000116500799929
y[1] (numeric) = -0.0880582526485040460001165008001
absolute error = 1.71e-31
relative error = 1.9418963567511237417477990132140e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.882e+10
Order of pole = 4.820e+20
TOP MAIN SOLVE Loop
x[1] = 2.413
y[1] (analytic) = -0.087988147660799857243600261018371
y[1] (numeric) = -0.087988147660799857243600261018539
absolute error = 1.68e-31
relative error = 1.9093480709203146113250067419912e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.286e+10
Order of pole = 2.843e+20
TOP MAIN SOLVE Loop
x[1] = 2.414
y[1] (analytic) = -0.087918094842743710486124594096487
y[1] (numeric) = -0.087918094842743710486124594096656
absolute error = 1.69e-31
relative error = 1.9222436553281199368399526541329e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.415
y[1] (analytic) = -0.087848094160083385499737855260366
y[1] (numeric) = -0.087848094160083385499737855260537
absolute error = 1.71e-31
relative error = 1.9465419441927900627687651116525e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.156e+10
Order of pole = 5.209e+20
TOP MAIN SOLVE Loop
x[1] = 2.416
y[1] (analytic) = -0.087778145578583014747325414223977
y[1] (numeric) = -0.087778145578583014747325414224144
absolute error = 1.67e-31
relative error = 1.9025236737371485490038967695781e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.417
y[1] (analytic) = -0.087708249064023084911563202088074
y[1] (numeric) = -0.087708249064023084911563202088241
absolute error = 1.67e-31
relative error = 1.9040398341334746749336409118018e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.418
y[1] (analytic) = -0.087638404582200438404478531908221
y[1] (numeric) = -0.087638404582200438404478531908392
absolute error = 1.71e-31
relative error = 1.9511993721840355524948996927039e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.065e+11
Order of pole = 1.154e+21
TOP MAIN SOLVE Loop
x[1] = 2.419
y[1] (analytic) = -0.087568612098928274857655431572767
y[1] (numeric) = -0.087568612098928274857655431572936
absolute error = 1.69e-31
relative error = 1.9299152510157042753576741816543e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.42
y[1] (analytic) = -0.087498871580036152593121672564968
y[1] (numeric) = -0.087498871580036152593121672565141
absolute error = 1.73e-31
relative error = 1.9771683551570725323509704599155e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.874e+10
Order of pole = 1.525e+20
TOP MAIN SOLVE Loop
x[1] = 2.421
y[1] (analytic) = -0.087429182991369990074954623189736
y[1] (numeric) = -0.087429182991369990074954623189908
absolute error = 1.72e-31
relative error = 1.9673065001302582756804488588864e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.422
y[1] (analytic) = -0.087359546298792067341642999924177
y[1] (numeric) = -0.087359546298792067341642999924349
absolute error = 1.72e-31
relative error = 1.9688746941486607519535025016991e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.423
y[1] (analytic) = -0.087289961468181027419241535703036
y[1] (numeric) = -0.087289961468181027419241535703203
absolute error = 1.67e-31
relative error = 1.9131638643336428615761285296173e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.129e+10
Order of pole = 5.161e+20
TOP MAIN SOLVE Loop
x[1] = 2.424
y[1] (analytic) = -0.087220428465431877715355529174142
y[1] (numeric) = -0.087220428465431877715355529174315
absolute error = 1.73e-31
relative error = 1.9834802814407772477066633395155e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=358.5MB, alloc=4.4MB, time=16.08
x[1] = 2.425
y[1] (analytic) = -0.087150947256455991393992184256003
y[1] (numeric) = -0.087150947256455991393992184256174
absolute error = 1.71e-31
relative error = 1.9621129245652876807367766953829e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.061e+10
Order of pole = 1.674e+20
TOP MAIN SOLVE Loop
x[1] = 2.426
y[1] (analytic) = -0.087081517807181108731315594698524
y[1] (numeric) = -0.08708151780718110873131559469869
absolute error = 1.66e-31
relative error = 1.9062598376794822108105656148498e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.889e+10
Order of pole = 8.473e+19
TOP MAIN SOLVE Loop
x[1] = 2.427
y[1] (analytic) = -0.087012140083551338452342173789755
y[1] (numeric) = -0.087012140083551338452342173789924
absolute error = 1.69e-31
relative error = 1.9422577106794726420169426555470e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.429e+10
Order of pole = 1.991e+20
TOP MAIN SOLVE Loop
x[1] = 2.428
y[1] (analytic) = -0.08694281405152715904861327486509
y[1] (numeric) = -0.086942814051527159048613274865255
absolute error = 1.65e-31
relative error = 1.8977991660381707972924080966761e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.972e+10
Order of pole = 6.448e+20
TOP MAIN SOLVE Loop
x[1] = 2.429
y[1] (analytic) = -0.086873539677085420076881693861227
y[1] (numeric) = -0.086873539677085420076881693861399
absolute error = 1.72e-31
relative error = 1.9798893960040669760307881483151e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.43
y[1] (analytic) = -0.086804316926219343438848690815511
y[1] (numeric) = -0.086804316926219343438848690815678
absolute error = 1.67e-31
relative error = 1.9238674516838166438411241203144e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.007e+10
Order of pole = 3.660e+20
TOP MAIN SOLVE Loop
x[1] = 2.431
y[1] (analytic) = -0.086735145764938524641988112940744
y[1] (numeric) = -0.086735145764938524641988112940912
absolute error = 1.68e-31
relative error = 1.9369310850678441069649235815214e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.432
y[1] (analytic) = -0.086666026159268934041494147707994
y[1] (numeric) = -0.086666026159268934041494147708159
absolute error = 1.65e-31
relative error = 1.9038602242679756830760824923183e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.562e+10
Order of pole = 3.136e+20
TOP MAIN SOLVE Loop
x[1] = 2.433
y[1] (analytic) = -0.086596958075252918063389180243
y[1] (numeric) = -0.086596958075252918063389180243165
absolute error = 1.65e-31
relative error = 1.9053787069127150204164334401628e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.434
y[1] (analytic) = -0.086527941478949200408828175287598
y[1] (numeric) = -0.086527941478949200408828175287764
absolute error = 1.66e-31
relative error = 1.9184554395112360436974510829282e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.435
y[1] (analytic) = -0.086458976336432883239635949994241
y[1] (numeric) = -0.086458976336432883239635949994409
absolute error = 1.68e-31
relative error = 1.9431180788709686111755209587317e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.976e+10
Order of pole = 3.618e+20
TOP MAIN SOLVE Loop
x[1] = 2.436
y[1] (analytic) = -0.086390062613795448345113649910378
y[1] (numeric) = -0.086390062613795448345113649910549
absolute error = 1.71e-31
relative error = 1.9793943287719456726359140084700e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.437
y[1] (analytic) = -0.086321200277144758290150686669308
y[1] (numeric) = -0.08632120027714475829015068666948
absolute error = 1.72e-31
relative error = 1.9925580210628789784366693778359e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.342e+10
Order of pole = 1.131e+20
TOP MAIN SOLVE Loop
x[1] = 2.438
y[1] (analytic) = -0.086252389292605057544678342135434
y[1] (numeric) = -0.086252389292605057544678342135601
absolute error = 1.67e-31
relative error = 1.9361782481580243798344736056614e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.439
y[1] (analytic) = -0.086183629626316973594501190054395
y[1] (numeric) = -0.086183629626316973594501190054561
absolute error = 1.66e-31
relative error = 1.9261198526884780296715746776966e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=362.4MB, alloc=4.4MB, time=16.25
x[1] = 2.44
y[1] (analytic) = -0.086114921244437518033542432632324
y[1] (numeric) = -0.086114921244437518033542432632495
absolute error = 1.71e-31
relative error = 1.9857185900991057789289428407418e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.684e+10
Order of pole = 4.521e+20
TOP MAIN SOLVE Loop
x[1] = 2.441
y[1] (analytic) = -0.086046264113140087637539195913193
y[1] (numeric) = -0.086046264113140087637539195913361
absolute error = 1.68e-31
relative error = 1.9524380486653201824908941665813e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.442
y[1] (analytic) = -0.085977658198614465419223774339036
y[1] (numeric) = -0.085977658198614465419223774339203
absolute error = 1.67e-31
relative error = 1.9423650690068599003967847574934e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.443
y[1] (analytic) = -0.085909103467066821665026761464685
y[1] (numeric) = -0.085909103467066821665026761464855
absolute error = 1.70e-31
relative error = 1.9788356895747299779513393028472e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.444
y[1] (analytic) = -0.085840599884719714953337950455988
y[1] (numeric) = -0.085840599884719714953337950456156
absolute error = 1.68e-31
relative error = 1.9571158662173479091115483398222e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.445
y[1] (analytic) = -0.085772147417812093154360834728806
y[1] (numeric) = -0.085772147417812093154360834728975
absolute error = 1.69e-31
relative error = 1.9703365846347480068925113278526e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.446
y[1] (analytic) = -0.085703746032599294411596485885116
y[1] (numeric) = -0.085703746032599294411596485885287
absolute error = 1.71e-31
relative error = 1.9952453412591371408307763725850e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.744e+10
Order of pole = 3.335e+20
TOP MAIN SOLVE Loop
x[1] = 2.447
y[1] (analytic) = -0.085635395695353048104992532971783
y[1] (numeric) = -0.085635395695353048104992532971953
absolute error = 1.70e-31
relative error = 1.9851604423569557357636465848873e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.114e+10
Order of pole = 2.644e+20
TOP MAIN SOLVE Loop
x[1] = 2.448
y[1] (analytic) = -0.08556709637236147579579291402766
y[1] (numeric) = -0.085567096372361475795792914027826
absolute error = 1.66e-31
relative error = 1.9399980487548562303047320928618e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.178e+10
Order of pole = 1.764e+20
TOP MAIN SOLVE Loop
x[1] = 2.449
y[1] (analytic) = -0.085498848029929092153124017894898
y[1] (numeric) = -0.085498848029929092153124017895064
absolute error = 1.66e-31
relative error = 1.9415466269427545045126596472185e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.621e+10
Order of pole = 4.429e+20
TOP MAIN SOLVE Loop
x[1] = 2.45
y[1] (analytic) = -0.085430650634376805862352781350995
y[1] (numeric) = -0.085430650634376805862352781351163
absolute error = 1.68e-31
relative error = 1.9665073220500296595305440812499e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.451
y[1] (analytic) = -0.085362504152041920515252253768822
y[1] (numeric) = -0.085362504152041920515252253768991
absolute error = 1.69e-31
relative error = 1.9797919669623166996411038782058e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.452
y[1] (analytic) = -0.085294408549278135482010088732865
y[1] (numeric) = -0.085294408549278135482010088733035
absolute error = 1.70e-31
relative error = 1.9930966506647843535933568662667e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.453
y[1] (analytic) = -0.085226363792455546765115369330831
y[1] (numeric) = -0.085226363792455546765115369331003
absolute error = 1.72e-31
relative error = 2.0181548566222635786855189573853e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.454
y[1] (analytic) = -0.085158369847960647835159121200644
y[1] (numeric) = -0.085158369847960647835159121200816
absolute error = 1.72e-31
relative error = 2.0197662344533361760060149988153e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=366.2MB, alloc=4.4MB, time=16.42
x[1] = 2.455
y[1] (analytic) = -0.085090426682196330448583814843582
y[1] (numeric) = -0.085090426682196330448583814843755
absolute error = 1.73e-31
relative error = 2.0331311846177073614982000689323e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.456
y[1] (analytic) = -0.085022534261581885447417106214868
y[1] (numeric) = -0.085022534261581885447417106215038
absolute error = 1.70e-31
relative error = 1.9994699226086920409666591659359e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.457
y[1] (analytic) = -0.084954692552553003541025012173106
y[1] (numeric) = -0.084954692552553003541025012173281
absolute error = 1.75e-31
relative error = 2.0599215268979395894193711653753e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.118e+10
Order of pole = 6.647e+20
TOP MAIN SOLVE Loop
x[1] = 2.458
y[1] (analytic) = -0.084886901521561776069919665009915
y[1] (numeric) = -0.084886901521561776069919665010085
absolute error = 1.70e-31
relative error = 2.0026646862215720347921349612478e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.005e+10
Order of pole = 3.636e+20
TOP MAIN SOLVE Loop
x[1] = 2.459
y[1] (analytic) = -0.08481916113507669575165673799009
y[1] (numeric) = -0.08481916113507669575165673799026
absolute error = 1.70e-31
relative error = 2.0042641040657149085587930869416e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.239e+10
Order of pole = 1.058e+20
TOP MAIN SOLVE Loop
x[1] = 2.46
y[1] (analytic) = -0.084751471359582657408857581611753
y[1] (numeric) = -0.084751471359582657408857581611925
absolute error = 1.72e-31
relative error = 2.0294632912063579006704395440112e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.461
y[1] (analytic) = -0.084683832161580958679391058143566
y[1] (numeric) = -0.084683832161580958679391058143736
absolute error = 1.70e-31
relative error = 2.0074670177375954687159313973813e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.462
y[1] (analytic) = -0.084616243507589300708750009913631
y[1] (numeric) = -0.084616243507589300708750009913805
absolute error = 1.74e-31
relative error = 2.0563427633654499967084645682586e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.463
y[1] (analytic) = -0.084548705364141788824657244811126
y[1] (numeric) = -0.084548705364141788824657244811297
absolute error = 1.71e-31
relative error = 2.0225028788261414979830837398172e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.501e+11
Order of pole = 2.271e+21
TOP MAIN SOLVE Loop
x[1] = 2.464
y[1] (analytic) = -0.084481217697788933193935870517056
y[1] (numeric) = -0.084481217697788933193935870517228
absolute error = 1.72e-31
relative error = 2.0359555021482796835849075086429e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.394e+11
Order of pole = 1.958e+21
TOP MAIN SOLVE Loop
x[1] = 2.465
y[1] (analytic) = -0.084413780475097649461678757105318
y[1] (numeric) = -0.084413780475097649461678757105492
absolute error = 1.74e-31
relative error = 2.0612748181717863954443813473126e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.466
y[1] (analytic) = -0.084346393662651259372751855848382
y[1] (numeric) = -0.084346393662651259372751855848556
absolute error = 1.74e-31
relative error = 2.0629216311953302271162073709881e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.007e+11
Order of pole = 1.020e+21
TOP MAIN SOLVE Loop
x[1] = 2.467
y[1] (analytic) = -0.084279057227049491375666050324323
y[1] (numeric) = -0.084279057227049491375666050324493
absolute error = 1.70e-31
relative error = 2.0171084679081844533677887961409e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.468
y[1] (analytic) = -0.084211771134908481208852164252804
y[1] (numeric) = -0.084211771134908481208852164252976
absolute error = 1.72e-31
relative error = 2.0424698077475831772002192231971e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.469
y[1] (analytic) = -0.084144535352860772469373698887298
y[1] (numeric) = -0.084144535352860772469373698887469
absolute error = 1.71e-31
relative error = 2.0322175324031459879173547200314e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.47
y[1] (analytic) = -0.084077349847555317164111821258835
y[1] (numeric) = -0.084077349847555317164111821259007
absolute error = 1.72e-31
relative error = 2.0457352701037968539346607321032e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=370.0MB, alloc=4.4MB, time=16.60
TOP MAIN SOLVE Loop
x[1] = 2.471
y[1] (analytic) = -0.084010214585657476243457073103434
y[1] (numeric) = -0.084010214585657476243457073103604
absolute error = 1.70e-31
relative error = 2.0235634540210186168500576626498e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.472
y[1] (analytic) = -0.083943129533849020117542218910163
y[1] (numeric) = -0.083943129533849020117542218910336
absolute error = 1.73e-31
relative error = 2.0609191122692168333820819555224e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.473
y[1] (analytic) = -0.083876094658828129155050600200321
y[1] (numeric) = -0.083876094658828129155050600200496
absolute error = 1.75e-31
relative error = 2.0864109221086737245832941341292e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.075e+10
Order of pole = 1.670e+20
TOP MAIN SOLVE Loop
x[1] = 2.474
y[1] (analytic) = -0.083809109927309394164634311889585
y[1] (numeric) = -0.083809109927309394164634311889754
absolute error = 1.69e-31
relative error = 2.0164872308819372795163550550967e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.475
y[1] (analytic) = -0.083742175306023816858976465394765
y[1] (numeric) = -0.083742175306023816858976465394935
absolute error = 1.70e-31
relative error = 2.0300404112833143509959437772900e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.476
y[1] (analytic) = -0.083675290761718810301531752024581
y[1] (numeric) = -0.083675290761718810301531752024753
absolute error = 1.72e-31
relative error = 2.0555650112982872852476989895797e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.477
y[1] (analytic) = -0.083608456261158199335979469139375
y[1] (numeric) = -0.083608456261158199335979469139546
absolute error = 1.71e-31
relative error = 2.0452476656890638242683105244914e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.478
y[1] (analytic) = -0.08354167177112222099842312057843
y[1] (numeric) = -0.083541671771122220998423120578603
absolute error = 1.73e-31
relative error = 2.0708228161146370982149960598694e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.579e+10
Order of pole = 1.287e+20
TOP MAIN SOLVE Loop
x[1] = 2.479
y[1] (analytic) = -0.083474937258407524912370651934883
y[1] (numeric) = -0.083474937258407524912370651935055
absolute error = 1.72e-31
relative error = 2.0604987035516017212457680262566e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.786e+10
Order of pole = 9.618e+20
TOP MAIN SOLVE Loop
x[1] = 2.48
y[1] (analytic) = -0.083408252689827173666529330407187
y[1] (numeric) = -0.083408252689827173666529330407363
absolute error = 1.76e-31
relative error = 2.1101029493387973927592880068997e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.208e+10
Order of pole = 8.514e+20
TOP MAIN SOLVE Loop
x[1] = 2.481
y[1] (analytic) = -0.083341618032210643175449228172964
y[1] (numeric) = -0.083341618032210643175449228173139
absolute error = 1.75e-31
relative error = 2.0997912463418261620640917726204e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.339e+11
Order of pole = 1.799e+21
TOP MAIN SOLVE Loop
x[1] = 2.482
y[1] (analytic) = -0.083275033252403823023049217515093
y[1] (numeric) = -0.083275033252403823023049217515269
absolute error = 1.76e-31
relative error = 2.1134785916752494542247378695364e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.483
y[1] (analytic) = -0.083208498317269016789059335281822
y[1] (numeric) = -0.083208498317269016789059335281996
absolute error = 1.74e-31
relative error = 2.0911325587988432274585848245207e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.758e+10
Order of pole = 1.417e+20
TOP MAIN SOLVE Loop
x[1] = 2.484
y[1] (analytic) = -0.08314201319368494235841332368152
y[1] (numeric) = -0.083142013193684942358413323681693
absolute error = 1.73e-31
relative error = 2.0807771348642328466730368252022e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.652e+10
Order of pole = 1.338e+20
TOP MAIN SOLVE Loop
x[1] = 2.485
y[1] (analytic) = -0.083075577848546732213625103899224
y[1] (numeric) = -0.083075577848546732213625103899399
absolute error = 1.75e-31
relative error = 2.1065155913695679608256117260295e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.563e+10
Order of pole = 2.088e+20
TOP MAIN SOLVE Loop
memory used=373.8MB, alloc=4.4MB, time=16.77
x[1] = 2.486
y[1] (analytic) = -0.083009192248765933710182888575575
y[1] (numeric) = -0.08300919224876593371018288857575
absolute error = 1.75e-31
relative error = 2.1082002517932182247312731430738e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.487
y[1] (analytic) = -0.082942856361270509334994588809439
y[1] (numeric) = -0.082942856361270509334994588809612
absolute error = 1.73e-31
relative error = 2.0857733575809301376043232972559e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.488
y[1] (analytic) = -0.082876570153004836947918121033254
y[1] (numeric) = -0.082876570153004836947918121033429
absolute error = 1.75e-31
relative error = 2.1115738703582808055684115364465e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.853e+10
Order of pole = 2.361e+20
TOP MAIN SOLVE Loop
x[1] = 2.489
y[1] (analytic) = -0.082810333590929710006410168864796
y[1] (numeric) = -0.082810333590929710006410168864971
absolute error = 1.75e-31
relative error = 2.1132628309948977999262442285744e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.797e+10
Order of pole = 6.092e+20
TOP MAIN SOLVE Loop
x[1] = 2.49
y[1] (analytic) = -0.082744146642022337773326904860512
y[1] (numeric) = -0.082744146642022337773326904860685
absolute error = 1.73e-31
relative error = 2.0907823335039440550709920716376e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.547e+10
Order of pole = 1.261e+20
TOP MAIN SOLVE Loop
x[1] = 2.491
y[1] (analytic) = -0.082678009273276345507910126984013
y[1] (numeric) = -0.082678009273276345507910126984186
absolute error = 1.73e-31
relative error = 2.0924548319515240187256964494406e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.440e+10
Order of pole = 7.136e+20
TOP MAIN SOLVE Loop
x[1] = 2.492
y[1] (analytic) = -0.082611921451701774639992214558246
y[1] (numeric) = -0.082611921451701774639992214558421
absolute error = 1.75e-31
relative error = 2.1183383333156338968731259224148e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.616e+10
Order of pole = 7.435e+20
TOP MAIN SOLVE Loop
x[1] = 2.493
y[1] (analytic) = -0.082545883144325082927453258491529
y[1] (numeric) = -0.082545883144325082927453258491701
absolute error = 1.72e-31
relative error = 2.0836896214348003593510381541178e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.494
y[1] (analytic) = -0.082479894318189144596963670655773
y[1] (numeric) = -0.082479894318189144596963670655948
absolute error = 1.75e-31
relative error = 2.1217291977228874895274772114615e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.495
y[1] (analytic) = -0.082413954940353250468045527449967
y[1] (numeric) = -0.082413954940353250468045527450142
absolute error = 1.75e-31
relative error = 2.1234267925456981896380862970883e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.708e+10
Order of pole = 1.376e+20
TOP MAIN SOLVE Loop
x[1] = 2.496
y[1] (analytic) = -0.082348064977893108060485852802767
y[1] (numeric) = -0.082348064977893108060485852802937
absolute error = 1.70e-31
relative error = 2.0644079499091769001216495877203e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.497
y[1] (analytic) = -0.082282224397900841685134996155532
y[1] (numeric) = -0.082282224397900841685134996155707
absolute error = 1.75e-31
relative error = 2.1268263137094352196523365508268e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.498
y[1] (analytic) = -0.082216433167484992518123211320578
y[1] (numeric) = -0.082216433167484992518123211320754
absolute error = 1.76e-31
relative error = 2.1406912610945592853920820938360e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.576e+10
Order of pole = 3.110e+20
TOP MAIN SOLVE Loop
x[1] = 2.499
y[1] (analytic) = -0.082150691253770518658528492528851
y[1] (numeric) = -0.082150691253770518658528492529026
absolute error = 1.75e-31
relative error = 2.1302316186166957169093619422700e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.257e+11
Order of pole = 1.581e+21
TOP MAIN SOLVE Loop
x[1] = 2.5
y[1] (analytic) = -0.08208499862389879516952867446716
y[1] (numeric) = -0.082084998623898795169528674467332
absolute error = 1.72e-31
relative error = 2.0953889612409974313480702636009e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.675e+10
Order of pole = 3.220e+20
TOP MAIN SOLVE Loop
memory used=377.6MB, alloc=4.4MB, time=16.94
x[1] = 2.501
y[1] (analytic) = -0.082019355245027614103070753656467
y[1] (numeric) = -0.08201935524502761410307075365664
absolute error = 1.73e-31
relative error = 2.1092582291481503187212413406078e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.502
y[1] (analytic) = -0.081953761084331184508090339140341
y[1] (numeric) = -0.081953761084331184508090339140516
absolute error = 1.75e-31
relative error = 2.1353504425492244076504188365782e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.340e+10
Order of pole = 4.018e+20
TOP MAIN SOLVE Loop
x[1] = 2.503
y[1] (analytic) = -0.081888216109000132422314091135862
y[1] (numeric) = -0.081888216109000132422314091136036
absolute error = 1.74e-31
relative error = 2.1248478507382710949797583123425e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.534e+10
Order of pole = 1.248e+20
TOP MAIN SOLVE Loop
x[1] = 2.504
y[1] (analytic) = -0.08182272028624150084767795704829
y[1] (numeric) = -0.081822720286241500847677957048461
absolute error = 1.71e-31
relative error = 2.0898840737852328316885042965354e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.505
y[1] (analytic) = -0.081757273583278749709393965065404
y[1] (numeric) = -0.081757273583278749709393965065576
absolute error = 1.72e-31
relative error = 2.1037883537640126446407098421533e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.506
y[1] (analytic) = -0.081691875967351755798698286427564
y[1] (numeric) = -0.081691875967351755798698286427739
absolute error = 1.75e-31
relative error = 2.1421958784486591318653750337364e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.250e+10
Order of pole = 1.804e+20
TOP MAIN SOLVE Loop
x[1] = 2.507
y[1] (analytic) = -0.081626527405716812699313228415116
y[1] (numeric) = -0.081626527405716812699313228415289
absolute error = 1.73e-31
relative error = 2.1194090389282410596731545758013e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.508
y[1] (analytic) = -0.081561227865646630697655771105787
y[1] (numeric) = -0.081561227865646630697655771105961
absolute error = 1.74e-31
relative error = 2.1333666075580052777347829276704e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.756e+10
Order of pole = 3.308e+20
TOP MAIN SOLVE Loop
x[1] = 2.509
y[1] (analytic) = -0.081495977314430336676825212031062
y[1] (numeric) = -0.081495977314430336676825212031232
absolute error = 1.70e-31
relative error = 2.0859925311908422928940485062700e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.51
y[1] (analytic) = -0.081430775719373473994402434001873
y[1] (numeric) = -0.081430775719373473994402434002045
absolute error = 1.72e-31
relative error = 2.1122235233610686641144111586594e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.511
y[1] (analytic) = -0.08136562304779800234409326258082
y[1] (numeric) = -0.081365623047798002344093262580991
absolute error = 1.71e-31
relative error = 2.1016246615545061272450836701186e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.214e+10
Order of pole = 1.031e+20
TOP MAIN SOLVE Loop
x[1] = 2.512
y[1] (analytic) = -0.081300519267042297601248330949562
y[1] (numeric) = -0.081300519267042297601248330949737
absolute error = 1.75e-31
relative error = 2.1525077770437034677932849145789e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.513
y[1] (analytic) = -0.081235464344461151652291821256976
y[1] (numeric) = -0.081235464344461151652291821257147
absolute error = 1.71e-31
relative error = 2.1049919684697319180954193846543e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.093e+10
Order of pole = 6.533e+20
TOP MAIN SOLVE Loop
x[1] = 2.514
y[1] (analytic) = -0.081170458247425772208091402934958
y[1] (numeric) = -0.081170458247425772208091402935133
absolute error = 1.75e-31
relative error = 2.1559567825348568100236771526609e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.515
y[1] (analytic) = -0.081105500943323782601301639935443
y[1] (numeric) = -0.081105500943323782601301639935619
absolute error = 1.76e-31
relative error = 2.1700131058063266823628152870428e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.287e+10
Order of pole = 1.077e+20
TOP MAIN SOLVE Loop
memory used=381.4MB, alloc=4.4MB, time=17.12
x[1] = 2.516
y[1] (analytic) = -0.081040592399559221567713090372969
y[1] (numeric) = -0.081040592399559221567713090373143
absolute error = 1.74e-31
relative error = 2.1470721628257295797104413744000e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.517
y[1] (analytic) = -0.080975732583552543011639273653174
y[1] (numeric) = -0.080975732583552543011639273653348
absolute error = 1.74e-31
relative error = 2.1487919213384450775953965332130e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.518
y[1] (analytic) = -0.080910921462740615755373631827789
y[1] (numeric) = -0.080910921462740615755373631827963
absolute error = 1.74e-31
relative error = 2.1505131427792080641416197478660e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.519
y[1] (analytic) = -0.080846159004576723272748563641504
y[1] (numeric) = -0.080846159004576723272748563641679
absolute error = 1.75e-31
relative error = 2.1646049998503107849672509675185e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.739e+10
Order of pole = 2.237e+20
TOP MAIN SOLVE Loop
x[1] = 2.52
y[1] (analytic) = -0.080781445176530563406828561525371
y[1] (numeric) = -0.080781445176530563406828561525547
absolute error = 1.76e-31
relative error = 2.1787181402287327145577068863292e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.342e+10
Order of pole = 4.006e+20
TOP MAIN SOLVE Loop
x[1] = 2.521
y[1] (analytic) = -0.080716779946088248071769433644899
y[1] (numeric) = -0.080716779946088248071769433645072
absolute error = 1.73e-31
relative error = 2.1432965997348862850268218337074e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.468e+10
Order of pole = 1.988e+20
TOP MAIN SOLVE Loop
x[1] = 2.522
y[1] (analytic) = -0.080652163280752302938875545028816
y[1] (numeric) = -0.080652163280752302938875545028988
absolute error = 1.72e-31
relative error = 2.1326148363964333281438222763580e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.746e+10
Order of pole = 2.243e+20
TOP MAIN SOLVE Loop
x[1] = 2.523
y[1] (analytic) = -0.080587595148041667106886963786461
y[1] (numeric) = -0.080587595148041667106886963786634
absolute error = 1.73e-31
relative error = 2.1467323808607783804074779424132e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.683e+10
Order of pole = 7.167e+19
TOP MAIN SOLVE Loop
x[1] = 2.524
y[1] (analytic) = -0.080523075515491692756528350467752
y[1] (numeric) = -0.080523075515491692756528350467923
absolute error = 1.71e-31
relative error = 2.1236148632586892561648296728295e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.466e+10
Order of pole = 4.161e+20
TOP MAIN SOLVE Loop
x[1] = 2.525
y[1] (analytic) = -0.080458604350654144789351380729763
y[1] (numeric) = -0.080458604350654144789351380729937
absolute error = 1.74e-31
relative error = 2.1626027620572981598302272136368e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.526
y[1] (analytic) = -0.08039418162109720045090244364799
y[1] (numeric) = -0.080394181621097200450902443648164
absolute error = 1.74e-31
relative error = 2.1643357329025733275193084265967e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.527
y[1] (analytic) = -0.080329807294405448938247310248045
y[1] (numeric) = -0.080329807294405448938247310248216
absolute error = 1.71e-31
relative error = 2.1287241406330282072163901482896e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.763e+10
Order of pole = 3.303e+20
TOP MAIN SOLVE Loop
x[1] = 2.528
y[1] (analytic) = -0.080265481338179890991884419135289
y[1] (numeric) = -0.080265481338179890991884419135461
absolute error = 1.72e-31
relative error = 2.1428887877133397277388946173270e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.529
y[1] (analytic) = -0.080201203720037938472078378465101
y[1] (numeric) = -0.080201203720037938472078378465275
absolute error = 1.74e-31
relative error = 2.1695434972196909918724085602312e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.53
y[1] (analytic) = -0.08013697440761341391964523592534
y[1] (numeric) = -0.080136974407613413919645235925511
absolute error = 1.71e-31
relative error = 2.1338464705469856568324810807285e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.531
y[1] (analytic) = -0.080072793368556550101221020895008
y[1] (numeric) = -0.080072793368556550101221020895183
absolute error = 1.75e-31
relative error = 2.1855113658207909746083375473263e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=385.2MB, alloc=4.4MB, time=17.29
TOP MAIN SOLVE Loop
x[1] = 2.532
y[1] (analytic) = -0.080008660570533989539045015499061
y[1] (numeric) = -0.080008660570533989539045015499236
absolute error = 1.75e-31
relative error = 2.1872632131583255215721638005120e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.533
y[1] (analytic) = -0.079944575981228784025289163898302
y[1] (numeric) = -0.079944575981228784025289163898477
absolute error = 1.75e-31
relative error = 2.1890165511802889848890043664611e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.534
y[1] (analytic) = -0.079880539568340394120964981836111
y[1] (numeric) = -0.079880539568340394120964981836285
absolute error = 1.74e-31
relative error = 2.1782526875790235847843557102301e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.535
y[1] (analytic) = -0.079816551299584688639439281209249
y[1] (numeric) = -0.079816551299584688639439281209424
absolute error = 1.75e-31
relative error = 2.1925277044751316092507323913650e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.102e+10
Order of pole = 1.671e+20
TOP MAIN SOLVE Loop
x[1] = 2.536
y[1] (analytic) = -0.079752611142693944114589977238968
y[1] (numeric) = -0.07975261114269394411458997723914
absolute error = 1.72e-31
relative error = 2.1566691991094356249806124669633e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.537
y[1] (analytic) = -0.079688719065416844253633198690467
y[1] (numeric) = -0.079688719065416844253633198690642
absolute error = 1.75e-31
relative error = 2.1960448361121437650673798453732e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.401e+10
Order of pole = 1.923e+20
TOP MAIN SOLVE Loop
x[1] = 2.538
y[1] (analytic) = -0.079624875035518479374652874523764
y[1] (numeric) = -0.079624875035518479374652874523939
absolute error = 1.75e-31
relative error = 2.1978056470661622445898332824641e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.736e+10
Order of pole = 7.574e+20
TOP MAIN SOLVE Loop
x[1] = 2.539
y[1] (analytic) = -0.079561079020780345828863923356606
y[1] (numeric) = -0.079561079020780345828863923356777
absolute error = 1.71e-31
relative error = 2.1492921175105853769388773341800e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.942e+10
Order of pole = 8.591e+19
TOP MAIN SOLVE Loop
x[1] = 2.54
y[1] (analytic) = -0.079497330989000345407640125180843
y[1] (numeric) = -0.079497330989000345407640125181016
absolute error = 1.73e-31
relative error = 2.1761736884466870831914511574533e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.724e+11
Order of pole = 2.947e+21
TOP MAIN SOLVE Loop
x[1] = 2.541
y[1] (analytic) = -0.079433630907992784734337707896936
y[1] (numeric) = -0.079433630907992784734337707897108
absolute error = 1.72e-31
relative error = 2.1653296976846740849100208119781e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.542
y[1] (analytic) = -0.079369978745588374640945634417153
y[1] (numeric) = -0.079369978745588374640945634417328
absolute error = 1.75e-31
relative error = 2.2048638889137542253102234302248e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.758e+10
Order of pole = 2.245e+20
TOP MAIN SOLVE Loop
x[1] = 2.543
y[1] (analytic) = -0.079306374469634229529593529336791
y[1] (numeric) = -0.079306374469634229529593529336961
absolute error = 1.70e-31
relative error = 2.1435855709819596838601339028501e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.790e+10
Order of pole = 1.424e+20
TOP MAIN SOLVE Loop
x[1] = 2.544
y[1] (analytic) = -0.079242818047993866718948137483559
y[1] (numeric) = -0.079242818047993866718948137483733
absolute error = 1.74e-31
relative error = 2.1957825868158285736957758827431e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.243e+10
Order of pole = 1.043e+20
TOP MAIN SOLVE Loop
x[1] = 2.545
y[1] (analytic) = -0.079179309448547205775529160029066
y[1] (numeric) = -0.079179309448547205775529160029239
absolute error = 1.73e-31
relative error = 2.1849142308120272546212242948296e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.359e+10
Order of pole = 1.118e+20
TOP MAIN SOLVE Loop
x[1] = 2.546
y[1] (analytic) = -0.079115848639190567829975267281797
y[1] (numeric) = -0.079115848639190567829975267281971
absolute error = 1.74e-31
relative error = 2.1993064979120748445675077073722e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=389.1MB, alloc=4.4MB, time=17.46
x[1] = 2.547
y[1] (analytic) = -0.079052435587836674878291040779477
y[1] (numeric) = -0.079052435587836674878291040779651
absolute error = 1.74e-31
relative error = 2.2010707033392445985634355556912e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.594e+10
Order of pole = 4.308e+20
TOP MAIN SOLVE Loop
x[1] = 2.548
y[1] (analytic) = -0.078989070262414649068105550858671
y[1] (numeric) = -0.078989070262414649068105550858844
absolute error = 1.73e-31
relative error = 2.1901764310589505667863872355182e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.549
y[1] (analytic) = -0.078925752630870011969973229502079
y[1] (numeric) = -0.078925752630870011969973229502249
absolute error = 1.70e-31
relative error = 2.1539230774912923518380517681786e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.055e+10
Order of pole = 1.628e+20
TOP MAIN SOLVE Loop
x[1] = 2.55
y[1] (analytic) = -0.078862482661164683833747651948313
y[1] (numeric) = -0.078862482661164683833747651948487
absolute error = 1.74e-31
relative error = 2.2063723348350174018017605475040e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.299e+10
Order of pole = 1.829e+20
TOP MAIN SOLVE Loop
x[1] = 2.551
y[1] (analytic) = -0.07879926032127698283005879429542
y[1] (numeric) = -0.078799260321276982830058794295594
absolute error = 1.74e-31
relative error = 2.2081425547724004304617244649121e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.509e+11
Order of pole = 2.253e+21
TOP MAIN SOLVE Loop
x[1] = 2.552
y[1] (analytic) = -0.078736085579201624276924288137532
y[1] (numeric) = -0.078736085579201624276924288137703
absolute error = 1.71e-31
relative error = 2.1718123112430949761266178370680e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.553
y[1] (analytic) = -0.078672958402949719851525147144284
y[1] (numeric) = -0.078672958402949719851525147144457
absolute error = 1.73e-31
relative error = 2.1989766688818662101660399610438e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.162e+10
Order of pole = 9.891e+19
TOP MAIN SOLVE Loop
x[1] = 2.554
y[1] (analytic) = -0.078609878760548776787176394424322
y[1] (numeric) = -0.078609878760548776787176394424492
absolute error = 1.70e-31
relative error = 2.1625780713621498448165238714687e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.555
y[1] (analytic) = -0.078546846620042697055522973507599
y[1] (numeric) = -0.078546846620042697055522973507771
absolute error = 1.72e-31
relative error = 2.1897760050383866449396361634626e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.556
y[1] (analytic) = -0.078483861949491776533991279836367
y[1] (numeric) = -0.078483861949491776533991279836539
absolute error = 1.72e-31
relative error = 2.1915333385440494199481543061248e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.557
y[1] (analytic) = -0.07842092471697270415852660377102
y[1] (numeric) = -0.078420924716972704158526603771189
absolute error = 1.69e-31
relative error = 2.1550370721836590805102992203772e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.558
y[1] (analytic) = -0.078358034890578561061646730295044
y[1] (numeric) = -0.078358034890578561061646730295218
absolute error = 1.74e-31
relative error = 2.2205763613518212999038196894361e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.559
y[1] (analytic) = -0.078295192438418819695841894842558
y[1] (numeric) = -0.078295192438418819695841894842729
absolute error = 1.71e-31
relative error = 2.1840421445351947131939417893898e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.56
y[1] (analytic) = -0.078232397328619342942351248972236
y[1] (numeric) = -0.078232397328619342942351248972411
absolute error = 1.75e-31
relative error = 2.2369249310474687225525820843694e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.561
y[1] (analytic) = -0.078169649529322383205345943973486
y[1] (numeric) = -0.078169649529322383205345943973659
absolute error = 1.73e-31
relative error = 2.2131351623254445152023844782796e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=392.9MB, alloc=4.4MB, time=17.64
x[1] = 2.562
y[1] (analytic) = -0.0781069490086865814915488949131
y[1] (numeric) = -0.078106949008686581491548894913272
absolute error = 1.72e-31
relative error = 2.2021088031600261639728525062835e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.398e+10
Order of pole = 2.879e+20
TOP MAIN SOLVE Loop
x[1] = 2.563
y[1] (analytic) = -0.078044295734886966475321242114841
y[1] (numeric) = -0.078044295734886966475321242115011
absolute error = 1.70e-31
relative error = 2.1782501642078046140458581882882e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.564
y[1] (analytic) = -0.077981689676114953549245481608911
y[1] (numeric) = -0.077981689676114953549245481609084
absolute error = 1.73e-31
relative error = 2.2184694986544802583951236120648e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.565
y[1] (analytic) = -0.077919130800578343860235190694124
y[1] (numeric) = -0.077919130800578343860235190694295
absolute error = 1.71e-31
relative error = 2.1945830021852704803902873713220e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.566
y[1] (analytic) = -0.077856619076501323331201229421874
y[1] (numeric) = -0.077856619076501323331201229422049
absolute error = 1.75e-31
relative error = 2.2477215434701361414690308551950e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.266e+10
Order of pole = 5.211e+20
TOP MAIN SOLVE Loop
x[1] = 2.567
y[1] (analytic) = -0.077794154472124461668304253538439
y[1] (numeric) = -0.077794154472124461668304253538611
absolute error = 1.72e-31
relative error = 2.2109630365817753681762516514139e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.568
y[1] (analytic) = -0.077731736955704711353823329209677
y[1] (numeric) = -0.077731736955704711353823329209848
absolute error = 1.71e-31
relative error = 2.1998736513175311954012896420544e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.569
y[1] (analytic) = -0.077669366495515406624670394700933
y[1] (numeric) = -0.077669366495515406624670394701105
absolute error = 1.72e-31
relative error = 2.2145152942625224143963604944073e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.57
y[1] (analytic) = -0.077607043059846262436580269093602
y[1] (numeric) = -0.077607043059846262436580269093776
absolute error = 1.74e-31
relative error = 2.2420645490361076712925669478246e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.440e+10
Order of pole = 5.459e+20
TOP MAIN SOLVE Loop
x[1] = 2.571
y[1] (analytic) = -0.077544766617003373414005863089292
y[1] (numeric) = -0.077544766617003373414005863089467
absolute error = 1.75e-31
relative error = 2.2567609348072684910154990670258e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.572
y[1] (analytic) = -0.077482537135309212785748201982146
y[1] (numeric) = -0.077482537135309212785748201982322
absolute error = 1.76e-31
relative error = 2.2714795682625607336461080440192e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.573
y[1] (analytic) = -0.07742035458310263130635082596987
y[1] (numeric) = -0.077420354583102631306350825970045
absolute error = 1.75e-31
relative error = 2.2603874774579578145863300456687e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.574
y[1] (analytic) = -0.077358218928738856163288088124113
y[1] (numeric) = -0.077358218928738856163288088124286
absolute error = 1.73e-31
relative error = 2.2363493161517176382695660593735e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.575
y[1] (analytic) = -0.077296130140589489869976825551153
y[1] (numeric) = -0.077296130140589489869976825551326
absolute error = 1.73e-31
relative error = 2.2381456831712045628709946335631e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.576
y[1] (analytic) = -0.07723408818704250914464083454413
y[1] (numeric) = -0.077234088187042509144640834544308
absolute error = 1.78e-31
relative error = 2.3046818338675343329404511245589e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.387e+10
Order of pole = 1.896e+20
TOP MAIN SOLVE Loop
memory used=396.7MB, alloc=4.4MB, time=17.81
x[1] = 2.577
y[1] (analytic) = -0.077172093036502263775057535858359
y[1] (numeric) = -0.077172093036502263775057535858536
absolute error = 1.77e-31
relative error = 2.2935752165783466888285960235934e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.292e+11
Order of pole = 5.175e+21
TOP MAIN SOLVE Loop
x[1] = 2.578
y[1] (analytic) = -0.077110144657389475469216171631356
y[1] (numeric) = -0.07711014465738947546921617163153
absolute error = 1.74e-31
relative error = 2.2565124313163320819008037320325e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.560e+10
Order of pole = 1.248e+20
TOP MAIN SOLVE Loop
x[1] = 2.579
y[1] (analytic) = -0.077048243018141236691916830919342
y[1] (numeric) = -0.07704824301814123669191683091952
absolute error = 1.78e-31
relative error = 2.3102408702309976563359083400564e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.798e+10
Order of pole = 1.420e+20
TOP MAIN SOLVE Loop
x[1] = 2.58
y[1] (analytic) = -0.076986388087211009487339556331622
y[1] (numeric) = -0.076986388087211009487339556331794
absolute error = 1.72e-31
relative error = 2.2341611845090920195078095477461e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.775e+10
Order of pole = 2.244e+20
TOP MAIN SOLVE Loop
x[1] = 2.581
y[1] (analytic) = -0.076924579833068624287612739813528
y[1] (numeric) = -0.076924579833068624287612739813705
absolute error = 1.77e-31
relative error = 2.3009550443317544405527698008565e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.582
y[1] (analytic) = -0.07686281822420027870740997125798
y[1] (numeric) = -0.076862818224200278707409971258154
absolute error = 1.74e-31
relative error = 2.2637733564811712022646953907380e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.583
y[1] (analytic) = -0.076801103229108536324604459313682
y[1] (numeric) = -0.076801103229108536324604459313858
absolute error = 1.76e-31
relative error = 2.2916337474341631048357547825194e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.584
y[1] (analytic) = -0.076739434816312325447010099506514
y[1] (numeric) = -0.076739434816312325447010099506686
absolute error = 1.72e-31
relative error = 2.2413508831764076916641940667952e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.789e+10
Order of pole = 3.295e+20
TOP MAIN SOLVE Loop
x[1] = 2.585
y[1] (analytic) = -0.076677812954346937865238220597492
y[1] (numeric) = -0.076677812954346937865238220597664
absolute error = 1.72e-31
relative error = 2.2431521371430711501215651985125e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.586
y[1] (analytic) = -0.076616237611764027591698995967693
y[1] (numeric) = -0.076616237611764027591698995967868
absolute error = 1.75e-31
relative error = 2.2841111160635960778126420027971e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.587
y[1] (analytic) = -0.076554708757131609585776462746107
y[1] (numeric) = -0.076554708757131609585776462746279
absolute error = 1.72e-31
relative error = 2.2467592495932131699040538606945e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.588
y[1] (analytic) = -0.076493226359034058465206047381476
y[1] (numeric) = -0.076493226359034058465206047381651
absolute error = 1.75e-31
relative error = 2.2877842696634016817370406468450e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.869e+10
Order of pole = 8.086e+19
TOP MAIN SOLVE Loop
x[1] = 2.589
y[1] (analytic) = -0.076431790386072107203683452403328
y[1] (numeric) = -0.076431790386072107203683452403504
absolute error = 1.76e-31
relative error = 2.3027067547546531478553037875003e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.59
y[1] (analytic) = -0.076370400806862845814733715220247
y[1] (numeric) = -0.076370400806862845814733715220424
absolute error = 1.77e-31
relative error = 2.3176518406342357805917583116491e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.591
y[1] (analytic) = -0.076309057590039720021869205965644
y[1] (numeric) = -0.07630905759003972002186920596582
absolute error = 1.76e-31
relative error = 2.3064103470591477046516025219339e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.487e+10
Order of pole = 2.957e+20
TOP MAIN SOLVE Loop
x[1] = 2.592
y[1] (analytic) = -0.076247760704252529915065287621964
y[1] (numeric) = -0.076247760704252529915065287622138
absolute error = 1.74e-31
relative error = 2.2820342314695096503138732468171e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.401e+10
Order of pole = 1.136e+20
memory used=400.5MB, alloc=4.4MB, time=17.98
TOP MAIN SOLVE Loop
x[1] = 2.593
y[1] (analytic) = -0.076186510118167428593582317933946
y[1] (numeric) = -0.076186510118167428593582317934122
absolute error = 1.76e-31
relative error = 2.3101202526145249337000051438203e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.647e+10
Order of pole = 4.337e+20
TOP MAIN SOLVE Loop
x[1] = 2.594
y[1] (analytic) = -0.076125305800466920795162628959869
y[1] (numeric) = -0.076125305800466920795162628960044
absolute error = 1.75e-31
relative error = 2.2988413400754657221165374945396e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.595
y[1] (analytic) = -0.076064147719849861511631076506579
y[1] (numeric) = -0.076064147719849861511631076506751
absolute error = 1.72e-31
relative error = 2.2612492896586352568439013007460e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.399e+10
Order of pole = 5.372e+20
TOP MAIN SOLVE Loop
x[1] = 2.596
y[1] (analytic) = -0.07600303584503145459092770814971
y[1] (numeric) = -0.076003035845031454590927708149884
absolute error = 1.74e-31
relative error = 2.2893822340831520822567972760823e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.794e+10
Order of pole = 1.412e+20
TOP MAIN SOLVE Loop
x[1] = 2.597
y[1] (analytic) = -0.075941970144743251325601055054415
y[1] (numeric) = -0.075941970144743251325601055054588
absolute error = 1.73e-31
relative error = 2.2780552001780686440848635991905e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.598
y[1] (analytic) = -0.075880950587733149027790509384265
y[1] (numeric) = -0.07588095058773314902779050938444
absolute error = 1.75e-31
relative error = 2.3062441712253714643626040563881e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.599
y[1] (analytic) = -0.075819977142765389590726205716842
y[1] (numeric) = -0.075819977142765389590726205717019
absolute error = 1.77e-31
relative error = 2.3344770952214542086986158272827e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.654e+10
Order of pole = 1.309e+20
TOP MAIN SOLVE Loop
x[1] = 2.6
y[1] (analytic) = -0.075759049778620558036774781573376
y[1] (numeric) = -0.075759049778620558036774781573549
absolute error = 1.73e-31
relative error = 2.2835555686816592537361693946441e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.601
y[1] (analytic) = -0.075698168464095581052059348917023
y[1] (numeric) = -0.075698168464095581052059348917197
absolute error = 1.74e-31
relative error = 2.2986025095512051589162850342201e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.551e+10
Order of pole = 2.030e+20
TOP MAIN SOLVE Loop
x[1] = 2.602
y[1] (analytic) = -0.075637333168003725507681965279738
y[1] (numeric) = -0.075637333168003725507681965279909
absolute error = 1.71e-31
relative error = 2.2607883281683019982135194514223e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.075e+10
Order of pole = 1.627e+20
TOP MAIN SOLVE Loop
x[1] = 2.603
y[1] (analytic) = -0.075576543859174596967576850040826
y[1] (numeric) = -0.075576543859174596967576850041
absolute error = 1.74e-31
relative error = 2.3023016284552857395731108411916e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.139e+11
Order of pole = 1.272e+21
TOP MAIN SOLVE Loop
x[1] = 2.604
y[1] (analytic) = -0.075515800506454138183022548301825
y[1] (numeric) = -0.075515800506454138183022548301998
absolute error = 1.73e-31
relative error = 2.2909112906141297140236218476446e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.117e+10
Order of pole = 2.565e+20
TOP MAIN SOLVE Loop
x[1] = 2.605
y[1] (analytic) = -0.075455103078704627573841201781286
y[1] (numeric) = -0.07545510307870462757384120178146
absolute error = 1.74e-31
relative error = 2.3060070545328998303844022336296e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.606
y[1] (analytic) = -0.075394451544804677696313043190305
y[1] (numeric) = -0.075394451544804677696313043190481
absolute error = 1.76e-31
relative error = 2.3343892871932152775139168476233e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.607
y[1] (analytic) = -0.075333845873649233697834187644234
y[1] (numeric) = -0.075333845873649233697834187644406
absolute error = 1.72e-31
relative error = 2.2831703068562345518591510384436e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.913e+10
Order of pole = 1.499e+20
TOP MAIN SOLVE Loop
memory used=404.3MB, alloc=4.4MB, time=18.15
x[1] = 2.608
y[1] (analytic) = -0.075273286034149571758345751818522
y[1] (numeric) = -0.075273286034149571758345751818698
absolute error = 1.76e-31
relative error = 2.3381468947715831727532730121807e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.345e+10
Order of pole = 1.848e+20
TOP MAIN SOLVE Loop
x[1] = 2.609
y[1] (analytic) = -0.075212771995233297518562288766807
y[1] (numeric) = -0.075212771995233297518562288766978
absolute error = 1.71e-31
relative error = 2.2735500296523752185069945156230e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.61
y[1] (analytic) = -0.075152303725844344495027483586668
y[1] (numeric) = -0.075152303725844344495027483586843
absolute error = 1.75e-31
relative error = 2.3286045979162544365056817649702e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.611
y[1] (analytic) = -0.075091881194942972482025012443961
y[1] (numeric) = -0.075091881194942972482025012444133
absolute error = 1.72e-31
relative error = 2.2905272482584077188508934801417e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.612
y[1] (analytic) = -0.075031504371505765940372424848584
y[1] (numeric) = -0.075031504371505765940372424848756
absolute error = 1.72e-31
relative error = 2.2923704041487849848733479309383e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.613
y[1] (analytic) = -0.074971173224525632373125866514768
y[1] (numeric) = -0.074971173224525632373125866514939
absolute error = 1.71e-31
relative error = 2.2808766709290345916629635353751e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.138e+10
Order of pole = 9.632e+19
TOP MAIN SOLVE Loop
x[1] = 2.614
y[1] (analytic) = -0.074910887723011800688223417635634
y[1] (numeric) = -0.074910887723011800688223417635805
absolute error = 1.71e-31
relative error = 2.2827122358005468009050033020180e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.615
y[1] (analytic) = -0.074850647835989819548094778956155
y[1] (numeric) = -0.074850647835989819548094778956328
absolute error = 1.73e-31
relative error = 2.3112692408363877526152337789811e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.616
y[1] (analytic) = -0.074790453532501555706264995639856
y[1] (numeric) = -0.07479045353250155570626499564003
absolute error = 1.74e-31
relative error = 2.3265001317900168417349403254070e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.474e+10
Order of pole = 4.096e+20
TOP MAIN SOLVE Loop
x[1] = 2.617
y[1] (analytic) = -0.074730304781605192330979866592918
y[1] (numeric) = -0.07473030478160519233097986659309
absolute error = 1.72e-31
relative error = 2.3016097753469576260398702739112e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.495e+10
Order of pole = 5.489e+20
TOP MAIN SOLVE Loop
x[1] = 2.618
y[1] (analytic) = -0.074670201552375227315880644634629
y[1] (numeric) = -0.074670201552375227315880644634805
absolute error = 1.76e-31
relative error = 2.3570312700515472887857594979270e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.619
y[1] (analytic) = -0.074610143813902471577755590685342
y[1] (numeric) = -0.074610143813902471577755590685518
absolute error = 1.76e-31
relative error = 2.3589285719511649376353747969339e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.928e+10
Order of pole = 3.432e+20
TOP MAIN SOLVE Loop
x[1] = 2.62
y[1] (analytic) = -0.074550131535294047341395902981914
y[1] (numeric) = -0.07455013153529404734139590298209
absolute error = 1.76e-31
relative error = 2.3608274911852683017901614527841e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.621
y[1] (analytic) = -0.074490164685673386411583500226559
y[1] (numeric) = -0.074490164685673386411583500226733
absolute error = 1.74e-31
relative error = 2.3358788470159636206382769706900e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.721e+10
Order of pole = 2.176e+20
TOP MAIN SOLVE Loop
x[1] = 2.622
y[1] (analytic) = -0.074430243234180228432238095527224
y[1] (numeric) = -0.074430243234180228432238095527395
absolute error = 1.71e-31
relative error = 2.2974531933475198565387314925972e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.177e+10
Order of pole = 9.853e+19
TOP MAIN SOLVE Loop
memory used=408.1MB, alloc=4.4MB, time=18.33
x[1] = 2.623
y[1] (analytic) = -0.074370367149970619132750955996733
y[1] (numeric) = -0.074370367149970619132750955996906
absolute error = 1.73e-31
relative error = 2.3261953198528527855450817701402e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.849e+11
Order of pole = 7.920e+21
TOP MAIN SOLVE Loop
x[1] = 2.624
y[1] (analytic) = -0.074310536402216908561532700943431
y[1] (numeric) = -0.074310536402216908561532700943607
absolute error = 1.76e-31
relative error = 2.3684393697197075606602304952767e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.625
y[1] (analytic) = -0.074250750960107749306802449707998
y[1] (numeric) = -0.074250750960107749306802449708174
absolute error = 1.76e-31
relative error = 2.3703463968271304446731509840965e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.438e+10
Order of pole = 1.153e+20
TOP MAIN SOLVE Loop
x[1] = 2.626
y[1] (analytic) = -0.074191010792848094704645588379553
y[1] (numeric) = -0.074191010792848094704645588379729
absolute error = 1.76e-31
relative error = 2.3722550497582133420980026494987e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.627
y[1] (analytic) = -0.074131315869659197034367382858845
y[1] (numeric) = -0.074131315869659197034367382859017
absolute error = 1.72e-31
relative error = 2.3202070269792276039315927833823e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.628
y[1] (analytic) = -0.074071666159778605701169624027199
y[1] (numeric) = -0.074071666159778605701169624027372
absolute error = 1.73e-31
relative error = 2.3355759221997914241822764415396e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.629
y[1] (analytic) = -0.07401206163246016540617744912714
y[1] (numeric) = -0.07401206163246016540617744912731
absolute error = 1.70e-31
relative error = 2.2969229102711753459298202415098e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.63
y[1] (analytic) = -0.073952502256974014303843441863639
y[1] (numeric) = -0.073952502256974014303843441863809
absolute error = 1.70e-31
relative error = 2.2987727908012514299428720749003e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.631
y[1] (analytic) = -0.073892988002606582146756072194418
y[1] (numeric) = -0.073892988002606582146756072194591
absolute error = 1.73e-31
relative error = 2.3412235000416738950010467648167e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.895e+10
Order of pole = 4.633e+20
TOP MAIN SOLVE Loop
x[1] = 2.632
y[1] (analytic) = -0.073833518838660588417879495292774
y[1] (numeric) = -0.073833518838660588417879495292944
absolute error = 1.70e-31
relative error = 2.3024772850320236036462659133198e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.633
y[1] (analytic) = -0.073774094734455040450251687737566
y[1] (numeric) = -0.073774094734455040450251687737739
absolute error = 1.73e-31
relative error = 2.3449965821024578144766832777338e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.634
y[1] (analytic) = -0.073714715659325231534167857612057
y[1] (numeric) = -0.07371471565932523153416785761223
absolute error = 1.73e-31
relative error = 2.3468855363903821690855285970383e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.615e+11
Order of pole = 2.541e+21
TOP MAIN SOLVE Loop
x[1] = 2.635
y[1] (analytic) = -0.073655381582622739011876023875753
y[1] (numeric) = -0.073655381582622739011876023875927
absolute error = 1.74e-31
relative error = 2.3623528418601149692372184323536e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.636
y[1] (analytic) = -0.073596092473715422359811619112029
y[1] (numeric) = -0.073596092473715422359811619112202
absolute error = 1.73e-31
relative error = 2.3506682785065840672551232681896e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.637
y[1] (analytic) = -0.073536848301987421258397928548101
y[1] (numeric) = -0.073536848301987421258397928548275
absolute error = 1.74e-31
relative error = 2.3661606938258930242500592449691e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.595e+10
Order of pole = 6.557e+19
TOP MAIN SOLVE Loop
x[1] = 2.638
y[1] (analytic) = -0.0734776490368391536494391370936
y[1] (numeric) = -0.073477649036839153649439137093774
absolute error = 1.74e-31
relative error = 2.3680670555036731495059847066864e-28 %
memory used=412.0MB, alloc=4.4MB, time=18.50
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.972e+10
Order of pole = 2.406e+20
TOP MAIN SOLVE Loop
x[1] = 2.639
y[1] (analytic) = -0.073418494647687313781132715048882
y[1] (numeric) = -0.073418494647687313781132715049054
absolute error = 1.72e-31
relative error = 2.3427339504218234270431621308899e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.652e+10
Order of pole = 1.298e+20
TOP MAIN SOLVE Loop
x[1] = 2.64
y[1] (analytic) = -0.073359385103964870240727832094713
y[1] (numeric) = -0.073359385103964870240727832094885
absolute error = 1.72e-31
relative error = 2.3446216153017329412119478027003e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.641
y[1] (analytic) = -0.073300320375121063974856448190678
y[1] (numeric) = -0.07330032037512106397485644819085
absolute error = 1.72e-31
relative error = 2.3465108899903075227809170614921e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.912e+10
Order of pole = 1.489e+20
TOP MAIN SOLVE Loop
x[1] = 2.642
y[1] (analytic) = -0.073241300430621406297563689080647
y[1] (numeric) = -0.07324130043062140629756368908082
absolute error = 1.73e-31
relative error = 2.3620552745902712800477247965963e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.643
y[1] (analytic) = -0.073182325239947676886064073229898
y[1] (numeric) = -0.073182325239947676886064073230067
absolute error = 1.69e-31
relative error = 2.3093007696310365254975564384369e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.644
y[1] (analytic) = -0.073123394772597921764250116199736
y[1] (numeric) = -0.073123394772597921764250116199908
absolute error = 1.72e-31
relative error = 2.3521883869709896210262024136397e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.645
y[1] (analytic) = -0.073064508998086451273979797701995
y[1] (numeric) = -0.073064508998086451273979797702166
absolute error = 1.71e-31
relative error = 2.3403975794113454564713949605482e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.646
y[1] (analytic) = -0.073005667885943838034169335866931
y[1] (numeric) = -0.073005667885943838034169335867101
absolute error = 1.70e-31
relative error = 2.3285863265519277107720638910531e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.647
y[1] (analytic) = -0.072946871405716914887717672604584
y[1] (numeric) = -0.072946871405716914887717672604757
absolute error = 1.73e-31
relative error = 2.3715890300189327566793611515368e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.394e+10
Order of pole = 3.971e+20
TOP MAIN SOLVE Loop
x[1] = 2.648
y[1] (analytic) = -0.072888119526968772836289033340646
y[1] (numeric) = -0.072888119526968772836289033340816
absolute error = 1.70e-31
relative error = 2.3323416916675920928486929932962e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.649
y[1] (analytic) = -0.072829412219278758962979883863795
y[1] (numeric) = -0.072829412219278758962979883863968
absolute error = 1.73e-31
relative error = 2.3754139258892023226500282962241e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.331e+10
Order of pole = 1.077e+20
TOP MAIN SOLVE Loop
x[1] = 2.65
y[1] (analytic) = -0.072770749452242474342896566532256
y[1] (numeric) = -0.072770749452242474342896566532429
absolute error = 1.73e-31
relative error = 2.3773288210194309207328822201614e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.651
y[1] (analytic) = -0.072712131195471771941669857652354
y[1] (numeric) = -0.072712131195471771941669857652526
absolute error = 1.72e-31
relative error = 2.3654924862209442356143565671983e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.144e+10
Order of pole = 1.667e+20
TOP MAIN SOLVE Loop
x[1] = 2.652
y[1] (analytic) = -0.07265355741859475450193264746193
y[1] (numeric) = -0.072653557418594754501932647462101
absolute error = 1.71e-31
relative error = 2.3536356109141425692672999169169e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.536e+10
Order of pole = 5.511e+20
TOP MAIN SOLVE Loop
x[1] = 2.653
y[1] (analytic) = -0.072595028091255772417786903825673
y[1] (numeric) = -0.072595028091255772417786903825842
absolute error = 1.69e-31
relative error = 2.3279831201051138405682308631924e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=415.8MB, alloc=4.4MB, time=18.67
x[1] = 2.654
y[1] (analytic) = -0.072536543183115421597286040478263
y[1] (numeric) = -0.072536543183115421597286040478435
absolute error = 1.72e-31
relative error = 2.3712185948232094174880076837289e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.557e+10
Order of pole = 1.227e+20
TOP MAIN SOLVE Loop
x[1] = 2.655
y[1] (analytic) = -0.072478102663850541312958770434404
y[1] (numeric) = -0.072478102663850541312958770434578
absolute error = 1.74e-31
relative error = 2.4007250963370611616324728702130e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.656
y[1] (analytic) = -0.072419706503154212040400485022187
y[1] (numeric) = -0.072419706503154212040400485022359
absolute error = 1.72e-31
relative error = 2.3750441462022302887621649687402e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.165e+10
Order of pole = 3.686e+20
TOP MAIN SOLVE Loop
x[1] = 2.657
y[1] (analytic) = -0.072361354670735753284958158888006
y[1] (numeric) = -0.072361354670735753284958158888178
absolute error = 1.72e-31
relative error = 2.3769593698549140820751465847857e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.449e+10
Order of pole = 6.922e+20
TOP MAIN SOLVE Loop
x[1] = 2.658
y[1] (analytic) = -0.072303047136320721396534741267053
y[1] (numeric) = -0.072303047136320721396534741267227
absolute error = 1.74e-31
relative error = 2.4065375788649551820583604417731e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.659
y[1] (analytic) = -0.072244783869650907372538953813329
y[1] (numeric) = -0.072244783869650907372538953813503
absolute error = 1.74e-31
relative error = 2.4084783797532424128182416109749e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.181e+10
Order of pole = 3.703e+20
TOP MAIN SOLVE Loop
x[1] = 2.66
y[1] (analytic) = -0.072186564840484334649006375337096
y[1] (numeric) = -0.072186564840484334649006375337267
absolute error = 1.71e-31
relative error = 2.3688618564669280933219636457346e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.661
y[1] (analytic) = -0.072128390018595256879917653905634
y[1] (numeric) = -0.072128390018595256879917653905804
absolute error = 1.70e-31
relative error = 2.3569082847429796367671341488384e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.662
y[1] (analytic) = -0.072070259373774155704739646924971
y[1] (numeric) = -0.072070259373774155704739646925141
absolute error = 1.70e-31
relative error = 2.3588093268589202015333654522534e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.663
y[1] (analytic) = -0.072012172875827738504215250035839
y[1] (numeric) = -0.07201217287582773850421525003601
absolute error = 1.71e-31
relative error = 2.3745985320406769264977122327194e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.664
y[1] (analytic) = -0.07195413049457893614442763592657
y[1] (numeric) = -0.07195413049457893614442763592674
absolute error = 1.70e-31
relative error = 2.3626162783359308846220275171475e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.786e+10
Order of pole = 3.242e+20
TOP MAIN SOLVE Loop
x[1] = 2.665
y[1] (analytic) = -0.071896132199866900709164584488658
y[1] (numeric) = -0.071896132199866900709164584488831
absolute error = 1.73e-31
relative error = 2.4062490527177520412216294877386e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.666
y[1] (analytic) = -0.071838177961547003220608546117482
y[1] (numeric) = -0.071838177961547003220608546117653
absolute error = 1.71e-31
relative error = 2.3803499038008952173686891232457e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.767e+10
Order of pole = 1.373e+20
TOP MAIN SOLVE Loop
x[1] = 2.667
y[1] (analytic) = -0.071780267749490831348378040390793
y[1] (numeric) = -0.071780267749490831348378040390964
absolute error = 1.71e-31
relative error = 2.3822703001997784740298877213516e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.668
y[1] (analytic) = -0.071722401533586187106945952841482
y[1] (numeric) = -0.071722401533586187106945952841656
absolute error = 1.74e-31
relative error = 2.4260202709263608421620340199944e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.408e+10
Order of pole = 5.310e+20
TOP MAIN SOLVE Loop
memory used=419.6MB, alloc=4.4MB, time=18.85
x[1] = 2.669
y[1] (analytic) = -0.071664579283737084541460253078132
y[1] (numeric) = -0.071664579283737084541460253078303
absolute error = 1.71e-31
relative error = 2.3861160102952729250124849329617e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.030e+10
Order of pole = 2.447e+20
TOP MAIN SOLVE Loop
x[1] = 2.67
y[1] (analytic) = -0.071606800969863747401992618097381
y[1] (numeric) = -0.071606800969863747401992618097555
absolute error = 1.74e-31
relative error = 2.4299367887308523789853964386106e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.671
y[1] (analytic) = -0.071549066561902606806240405276039
y[1] (numeric) = -0.071549066561902606806240405276212
absolute error = 1.73e-31
relative error = 2.4179211317917666876924869378492e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.672
y[1] (analytic) = -0.071491376029806298890707380227628
y[1] (numeric) = -0.071491376029806298890707380227802
absolute error = 1.74e-31
relative error = 2.4338599935110444870339981016333e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.082e+11
Order of pole = 1.131e+21
TOP MAIN SOLVE Loop
x[1] = 2.673
y[1] (analytic) = -0.071433729343543662450388565458436
y[1] (numeric) = -0.071433729343543662450388565458608
absolute error = 1.72e-31
relative error = 2.4078261289258270854805841172728e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.472e+10
Order of pole = 4.049e+20
TOP MAIN SOLVE Loop
x[1] = 2.674
y[1] (analytic) = -0.071376126473099736566984536561159
y[1] (numeric) = -0.071376126473099736566984536561334
absolute error = 1.75e-31
relative error = 2.4518001837204498737711104692114e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.456e+10
Order of pole = 1.154e+20
TOP MAIN SOLVE Loop
x[1] = 2.675
y[1] (analytic) = -0.071318567388475758225670453540633
y[1] (numeric) = -0.071318567388475758225670453540807
absolute error = 1.74e-31
relative error = 2.4397573643370233168385386737852e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.130e+10
Order of pole = 3.631e+20
TOP MAIN SOLVE Loop
x[1] = 2.676
y[1] (analytic) = -0.071261052059689159920445075775131
y[1] (numeric) = -0.071261052059689159920445075775305
absolute error = 1.74e-31
relative error = 2.4417265107769584403026181943840e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.791e+11
Order of pole = 3.100e+21
TOP MAIN SOLVE Loop
x[1] = 2.677
y[1] (analytic) = -0.071203580456773567248084970078983
y[1] (numeric) = -0.071203580456773567248084970079158
absolute error = 1.75e-31
relative error = 2.4577415753164182653286777168735e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.678
y[1] (analytic) = -0.07114615254977879649072908234696
y[1] (numeric) = -0.071146152549778796490729082347134
absolute error = 1.74e-31
relative error = 2.4456698467040434606412037334120e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.679
y[1] (analytic) = -0.071088768308770852187118804328584
y[1] (numeric) = -0.071088768308770852187118804328758
absolute error = 1.74e-31
relative error = 2.4476440391292034233502864315636e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.68
y[1] (analytic) = -0.071031427703831924692518628200816
y[1] (numeric) = -0.071031427703831924692518628200989
absolute error = 1.73e-31
relative error = 2.4355416411075063868634982184131e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.681
y[1] (analytic) = -0.07097413070506038772734244278045
y[1] (numeric) = -0.070974130705060387727342442780623
absolute error = 1.73e-31
relative error = 2.4375078395664698890543346071693e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.682
y[1] (analytic) = -0.070916877282570795914510486443051
y[1] (numeric) = -0.070916877282570795914510486443225
absolute error = 1.74e-31
relative error = 2.4535767319067204556652217550210e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.256e+10
Order of pole = 2.665e+20
TOP MAIN SOLVE Loop
x[1] = 2.683
y[1] (analytic) = -0.070859667406493882305561933093177
y[1] (numeric) = -0.070859667406493882305561933093353
absolute error = 1.76e-31
relative error = 2.4837824737499488876072590817137e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.018e+10
Order of pole = 1.558e+20
TOP MAIN SOLVE Loop
memory used=423.4MB, alloc=4.4MB, time=19.02
x[1] = 2.684
y[1] (analytic) = -0.07080250104697655589554804886102
y[1] (numeric) = -0.070802501046976555895548048861193
absolute error = 1.73e-31
relative error = 2.4434165098944274263255121146491e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.966e+10
Order of pole = 1.517e+20
TOP MAIN SOLVE Loop
x[1] = 2.685
y[1] (analytic) = -0.070745378174181899126730818583251
y[1] (numeric) = -0.070745378174181899126730818583425
absolute error = 1.74e-31
relative error = 2.4595246288965383602845843064625e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.686
y[1] (analytic) = -0.070688298758289165381111902560975
y[1] (numeric) = -0.07068829875828916538111190256115
absolute error = 1.75e-31
relative error = 2.4756572597452540551772903265594e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.687
y[1] (analytic) = -0.070631262769493776461816745574711
y[1] (numeric) = -0.070631262769493776461816745574886
absolute error = 1.75e-31
relative error = 2.4776563965890744329882762181095e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.952e+10
Order of pole = 4.659e+20
TOP MAIN SOLVE Loop
x[1] = 2.688
y[1] (analytic) = -0.070574270178007320063358621675861
y[1] (numeric) = -0.070574270178007320063358621676035
absolute error = 1.74e-31
relative error = 2.4654877699921675337868592824863e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.572e+10
Order of pole = 8.830e+20
TOP MAIN SOLVE Loop
x[1] = 2.689
y[1] (analytic) = -0.070517320954057547230807359865474
y[1] (numeric) = -0.070517320954057547230807359865648
absolute error = 1.74e-31
relative error = 2.4674788781803272393144391336166e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.215e+10
Order of pole = 5.016e+20
TOP MAIN SOLVE Loop
x[1] = 2.69
y[1] (analytic) = -0.070460415067888369807887457414605
y[1] (numeric) = -0.070460415067888369807887457414781
absolute error = 1.76e-31
relative error = 2.4978564181097230233509406705813e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.691
y[1] (analytic) = -0.070403552489759857874030249275993
y[1] (numeric) = -0.070403552489759857874030249276169
absolute error = 1.76e-31
relative error = 2.4998738526099100403736165937846e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.097e+10
Order of pole = 1.617e+20
TOP MAIN SOLVE Loop
x[1] = 2.692
y[1] (analytic) = -0.070346733189948237170404763784066
y[1] (numeric) = -0.07034673318994823717040476378424
absolute error = 1.74e-31
relative error = 2.4734624069915254783003708823849e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.693
y[1] (analytic) = -0.070289957138745886514951856639454
y[1] (numeric) = -0.070289957138745886514951856639629
absolute error = 1.75e-31
relative error = 2.4896871064320917890621860529055e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.202e+11
Order of pole = 1.391e+21
TOP MAIN SOLVE Loop
x[1] = 2.694
y[1] (analytic) = -0.070233224306461335206446177025068
y[1] (numeric) = -0.070233224306461335206446177025242
absolute error = 1.74e-31
relative error = 2.4774599446090402663933714988658e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.695
y[1] (analytic) = -0.070176534663419260417610481603332
y[1] (numeric) = -0.070176534663419260417610481603508
absolute error = 1.76e-31
relative error = 2.5079608282758803982664293593496e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.696
y[1] (analytic) = -0.070119888179960484577306774098477
y[1] (numeric) = -0.07011988817996048457730677409865
absolute error = 1.73e-31
relative error = 2.4672030217161919691223489274090e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.697
y[1] (analytic) = -0.070063284826441972741828710173432
y[1] (numeric) = -0.070063284826441972741828710173608
absolute error = 1.76e-31
relative error = 2.5120146798138327695033941490720e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.698
y[1] (analytic) = -0.070006724573236829955319669368312
y[1] (numeric) = -0.070006724573236829955319669368485
absolute error = 1.73e-31
relative error = 2.4711911756279611694080688401673e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.634e+10
Order of pole = 1.271e+20
TOP MAIN SOLVE Loop
x[1] = 2.699
y[1] (analytic) = -0.069950207390734298599340857975933
y[1] (numeric) = -0.06995020739073429859934085797611
absolute error = 1.77e-31
relative error = 2.5303713398774806959055638596882e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.952e+10
Order of pole = 3.408e+20
memory used=427.2MB, alloc=4.4MB, time=19.19
TOP MAIN SOLVE Loop
x[1] = 2.7
y[1] (analytic) = -0.069893733249339755731613768890206
y[1] (numeric) = -0.069893733249339755731613768890379
absolute error = 1.73e-31
relative error = 2.4751861426951925974551305695846e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.487e+10
Order of pole = 2.895e+20
TOP MAIN SOLVE Loop
x[1] = 2.701
y[1] (analytic) = -0.069837302119474710413961286674223
y[1] (numeric) = -0.069837302119474710413961286674399
absolute error = 1.76e-31
relative error = 2.5201431707500187288581010805397e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.702
y[1] (analytic) = -0.069780913971576801029471688357903
y[1] (numeric) = -0.069780913971576801029471688358075
absolute error = 1.72e-31
relative error = 2.4648573687363729776535572386454e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.703
y[1] (analytic) = -0.069724568776099792588909752788391
y[1] (numeric) = -0.069724568776099792588909752788566
absolute error = 1.75e-31
relative error = 2.5098756876067844468312423578922e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.785e+10
Order of pole = 4.425e+20
TOP MAIN SOLVE Loop
x[1] = 2.704
y[1] (analytic) = -0.06966826650351357402639915372174
y[1] (numeric) = -0.069668266503513574026399153721916
absolute error = 1.76e-31
relative error = 2.5262577760726084133872111428990e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.595e+11
Order of pole = 2.444e+21
TOP MAIN SOLVE Loop
x[1] = 2.705
y[1] (analytic) = -0.069612007124304155484400274259946
y[1] (numeric) = -0.06961200712430415548440027426012
absolute error = 1.74e-31
relative error = 2.4995687840072361831028832119330e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.570e+10
Order of pole = 2.006e+20
TOP MAIN SOLVE Loop
x[1] = 2.706
y[1] (analytic) = -0.069555790608973665588007542704604
y[1] (numeric) = -0.069555790608973665588007542704781
absolute error = 1.77e-31
relative error = 2.5447198349746675898723461929424e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.707
y[1] (analytic) = -0.069499616928040348708590352416178
y[1] (numeric) = -0.069499616928040348708590352416352
absolute error = 1.74e-31
relative error = 2.5036109217718274461867233176314e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.708
y[1] (analytic) = -0.069443486052038562216801590836467
y[1] (numeric) = -0.069443486052038562216801590836643
absolute error = 1.76e-31
relative error = 2.5344349773585912398793865067193e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.245e+10
Order of pole = 1.730e+20
TOP MAIN SOLVE Loop
x[1] = 2.709
y[1] (analytic) = -0.069387397951518773724977765451555
y[1] (numeric) = -0.069387397951518773724977765451731
absolute error = 1.76e-31
relative error = 2.5364836439460064129373934494082e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.71
y[1] (analytic) = -0.069331352597047558318954677142431
y[1] (numeric) = -0.069331352597047558318954677142606
absolute error = 1.75e-31
relative error = 2.5241105711163103611183681033940e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.711
y[1] (analytic) = -0.069275349959207595779322554091563
y[1] (numeric) = -0.069275349959207595779322554091738
absolute error = 1.75e-31
relative error = 2.5261510783135383063249202090232e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.712
y[1] (analytic) = -0.069219390008597667792144522185009
y[1] (numeric) = -0.069219390008597667792144522185183
absolute error = 1.74e-31
relative error = 2.5137465091557097310539175394980e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.713
y[1] (analytic) = -0.06916347271583265514916225067166
y[1] (numeric) = -0.069163472715832655149162250671835
absolute error = 1.75e-31
relative error = 2.5302373222208031932979891494333e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.552e+10
Order of pole = 1.987e+20
TOP MAIN SOLVE Loop
x[1] = 2.714
y[1] (analytic) = -0.06910759805154353493751257471368
y[1] (numeric) = -0.069107598051543534937512574713853
absolute error = 1.73e-31
relative error = 2.5033426841281456331339199492070e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=431.0MB, alloc=4.4MB, time=19.36
x[1] = 2.715
y[1] (analytic) = -0.069051765986377377718978859384976
y[1] (numeric) = -0.069051765986377377718978859385151
absolute error = 1.75e-31
relative error = 2.5343305489757384018817047052552e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.716
y[1] (analytic) = -0.068995976490997344698800832647848
y[1] (numeric) = -0.068995976490997344698800832648021
absolute error = 1.73e-31
relative error = 2.5073925871977939346553594330784e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.717
y[1] (analytic) = -0.068940229536082684884066577861226
y[1] (numeric) = -0.0689402295360826848840665778614
absolute error = 1.74e-31
relative error = 2.5239254521038400842698364651436e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.112e+10
Order of pole = 7.958e+20
TOP MAIN SOLVE Loop
x[1] = 2.718
y[1] (analytic) = -0.068884525092328732231710339447815
y[1] (numeric) = -0.068884525092328732231710339447991
absolute error = 1.76e-31
relative error = 2.5550005572964325106910005076439e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.227e+10
Order of pole = 5.004e+20
TOP MAIN SOLVE Loop
x[1] = 2.719
y[1] (analytic) = -0.068828863130446902786139758471072
y[1] (numeric) = -0.068828863130446902786139758471247
absolute error = 1.75e-31
relative error = 2.5425379999134054080659415671635e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.966e+10
Order of pole = 1.507e+20
TOP MAIN SOLVE Loop
x[1] = 2.72
y[1] (analytic) = -0.06877324362116469180651611804696
y[1] (numeric) = -0.068773243621164691806516118047136
absolute error = 1.76e-31
relative error = 2.5591347845899288221563413760618e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.008e+10
Order of pole = 3.457e+20
TOP MAIN SOLVE Loop
x[1] = 2.721
y[1] (analytic) = -0.068717666535225670883711141739372
y[1] (numeric) = -0.068717666535225670883711141739546
absolute error = 1.74e-31
relative error = 2.5320999500296634856713832970997e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.185e+10
Order of pole = 2.575e+20
TOP MAIN SOLVE Loop
x[1] = 2.722
y[1] (analytic) = -0.068662131843389485046963851361879
y[1] (numeric) = -0.068662131843389485046963851362054
absolute error = 1.75e-31
relative error = 2.5487120091050347841358444080441e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.723
y[1] (analytic) = -0.068606639516431849860260953932413
y[1] (numeric) = -0.068606639516431849860260953932587
absolute error = 1.74e-31
relative error = 2.5361976803764828111149728506206e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.912e+10
Order of pole = 2.309e+20
TOP MAIN SOLVE Loop
x[1] = 2.724
y[1] (analytic) = -0.068551189525144548508464190900928
y[1] (numeric) = -0.068551189525144548508464190901106
absolute error = 1.78e-31
relative error = 2.5965997269049528631413980359992e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.725
y[1] (analytic) = -0.068495781840335428873208046193653
y[1] (numeric) = -0.068495781840335428873208046193828
absolute error = 1.75e-31
relative error = 2.5549018537802416615211139714757e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.085e+10
Order of pole = 2.474e+20
TOP MAIN SOLVE Loop
x[1] = 2.726
y[1] (analytic) = -0.068440416432828400598591173090433
y[1] (numeric) = -0.068440416432828400598591173090608
absolute error = 1.75e-31
relative error = 2.5569686615182371751559920676554e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.516e+10
Order of pole = 4.063e+20
TOP MAIN SOLVE Loop
x[1] = 2.727
y[1] (analytic) = -0.06838509327346343214668486347464
y[1] (numeric) = -0.068385093273463432146684863474817
absolute error = 1.77e-31
relative error = 2.5882833747436615312403567830592e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.584e+10
Order of pole = 2.010e+20
TOP MAIN SOLVE Loop
x[1] = 2.728
y[1] (analytic) = -0.068329812333096547842881846567218
y[1] (numeric) = -0.068329812333096547842881846567394
absolute error = 1.76e-31
relative error = 2.5757424759492836469243687612689e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.350e+10
Order of pole = 2.737e+20
TOP MAIN SOLVE Loop
x[1] = 2.729
y[1] (analytic) = -0.068274573582599824911108667878391
y[1] (numeric) = -0.068274573582599824911108667878567
absolute error = 1.76e-31
relative error = 2.5778264259251943707469649277867e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=434.8MB, alloc=4.4MB, time=19.53
x[1] = 2.73
y[1] (analytic) = -0.068219376992861390498924862781868
y[1] (numeric) = -0.068219376992861390498924862782042
absolute error = 1.74e-31
relative error = 2.5505949727187878233723069497976e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.978e+11
Order of pole = 3.740e+21
TOP MAIN SOLVE Loop
x[1] = 2.731
y[1] (analytic) = -0.068164222534785418692532102836969
y[1] (numeric) = -0.068164222534785418692532102837143
absolute error = 1.74e-31
relative error = 2.5526587633447252499343407442451e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.732
y[1] (analytic) = -0.068109110179292127521716456754221
y[1] (numeric) = -0.068109110179292127521716456754398
absolute error = 1.77e-31
relative error = 2.5987712882176960878375518483282e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.111e+10
Order of pole = 2.497e+20
TOP MAIN SOLVE Loop
x[1] = 2.733
y[1] (analytic) = -0.068054039897317775954746871719186
y[1] (numeric) = -0.068054039897317775954746871719362
absolute error = 1.76e-31
relative error = 2.5861800455278587260396961782888e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.920e+10
Order of pole = 2.312e+20
TOP MAIN SOLVE Loop
x[1] = 2.734
y[1] (analytic) = -0.067999011659814660883252944657778
y[1] (numeric) = -0.067999011659814660883252944657953
absolute error = 1.75e-31
relative error = 2.5735668170515433429869039894935e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.735
y[1] (analytic) = -0.067944025437751114097105016944045
y[1] (numeric) = -0.06794402543775111409710501694422
absolute error = 1.75e-31
relative error = 2.5756495714304021668220330298355e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.736
y[1] (analytic) = -0.067889081202111499249319590017994
y[1] (numeric) = -0.067889081202111499249319590018169
absolute error = 1.75e-31
relative error = 2.5777341054154245406324607345003e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.737
y[1] (analytic) = -0.067834178923896208811013023396856
y[1] (numeric) = -0.067834178923896208811013023397033
absolute error = 1.77e-31
relative error = 2.6093040825124150620898069744870e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.405e+10
Order of pole = 1.852e+20
TOP MAIN SOLVE Loop
x[1] = 2.738
y[1] (analytic) = -0.067779318574121661016426440627872
y[1] (numeric) = -0.067779318574121661016426440628049
absolute error = 1.77e-31
relative error = 2.6114160443563253765580900112735e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.548e+10
Order of pole = 6.974e+20
TOP MAIN SOLVE Loop
x[1] = 2.739
y[1] (analytic) = -0.067724500123820296798044732844234
y[1] (numeric) = -0.067724500123820296798044732844411
absolute error = 1.77e-31
relative error = 2.6135298108718700489085535186369e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.455e+10
Order of pole = 3.977e+20
TOP MAIN SOLVE Loop
x[1] = 2.74
y[1] (analytic) = -0.067669723544040576711832513748314
y[1] (numeric) = -0.067669723544040576711832513748488
absolute error = 1.74e-31
relative error = 2.5713124110335387806304605279561e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.583e+10
Order of pole = 1.225e+20
TOP MAIN SOLVE Loop
x[1] = 2.741
y[1] (analytic) = -0.067614988805846977852609844057432
y[1] (numeric) = -0.067614988805846977852609844057606
absolute error = 1.74e-31
relative error = 2.5733939038226006899569000098556e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.742
y[1] (analytic) = -0.067560295880319990759590507707415
y[1] (numeric) = -0.06756029588031999075959050770759
absolute error = 1.75e-31
relative error = 2.5902787683168911356960610350116e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.580e+10
Order of pole = 8.754e+20
TOP MAIN SOLVE Loop
x[1] = 2.743
y[1] (analytic) = -0.067505644738556116312105586417665
y[1] (numeric) = -0.067505644738556116312105586417838
absolute error = 1.73e-31
relative error = 2.5627486511685794614276536805807e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.351e+10
Order of pole = 3.847e+20
TOP MAIN SOLVE Loop
x[1] = 2.744
y[1] (analytic) = -0.067451035351667862615535043578657
y[1] (numeric) = -0.067451035351667862615535043578833
absolute error = 1.76e-31
relative error = 2.6093001995061006242142974605639e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=438.7MB, alloc=4.4MB, time=19.70
x[1] = 2.745
y[1] (analytic) = -0.067396467690783741877469992828512
y[1] (numeric) = -0.067396467690783741877469992828688
absolute error = 1.76e-31
relative error = 2.6114128237030359181232301647871e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.746
y[1] (analytic) = -0.067341941727048267274128291139262
y[1] (numeric) = -0.067341941727048267274128291139438
absolute error = 1.76e-31
relative error = 2.6135272533923478526908195714411e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.896e+10
Order of pole = 4.532e+20
TOP MAIN SOLVE Loop
x[1] = 2.747
y[1] (analytic) = -0.067287457431621949807046060736185
y[1] (numeric) = -0.06728745743162194980704606073636
absolute error = 1.75e-31
relative error = 2.6007818794139516103947346013486e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.604e+10
Order of pole = 1.238e+20
TOP MAIN SOLVE Loop
x[1] = 2.748
y[1] (analytic) = -0.067233014775681295150067708724287
y[1] (numeric) = -0.067233014775681295150067708724463
absolute error = 1.76e-31
relative error = 2.6177615355672042561887968818536e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.993e+10
Order of pole = 3.421e+20
TOP MAIN SOLVE Loop
x[1] = 2.749
y[1] (analytic) = -0.067178613730418800486656977895299
y[1] (numeric) = -0.067178613730418800486656977895475
absolute error = 1.76e-31
relative error = 2.6198813912158230598006603583026e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.75
y[1] (analytic) = -0.067124254267042951337551526835848
y[1] (numeric) = -0.067124254267042951337551526836025
absolute error = 1.77e-31
relative error = 2.6369008033345775000072833849236e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.751
y[1] (analytic) = -0.0670699363567782183787835021531
y[1] (numeric) = -0.067069936356778218378783502153276
absolute error = 1.76e-31
relative error = 2.6241265395537101514088955765035e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.137e+10
Order of pole = 6.304e+20
TOP MAIN SOLVE Loop
x[1] = 2.752
y[1] (analytic) = -0.06701565997086505425008853037772
y[1] (numeric) = -0.067015659970865054250088530377895
absolute error = 1.75e-31
relative error = 2.6113299499860324650680465894191e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.801e+10
Order of pole = 1.376e+20
TOP MAIN SOLVE Loop
x[1] = 2.753
y[1] (analytic) = -0.066961425080559890353725521895757
y[1] (numeric) = -0.066961425080559890353725521895934
absolute error = 1.77e-31
relative error = 2.6433129191479273486616635951882e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.047e+10
Order of pole = 2.425e+20
TOP MAIN SOLVE Loop
x[1] = 2.754
y[1] (analytic) = -0.066907231657135133643729644100673
y[1] (numeric) = -0.066907231657135133643729644100851
absolute error = 1.78e-31
relative error = 2.6604000134418607403002928164361e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.063e+11
Order of pole = 1.074e+21
TOP MAIN SOLVE Loop
x[1] = 2.755
y[1] (analytic) = -0.066853079671879163405620785844294
y[1] (numeric) = -0.066853079671879163405620785844472
absolute error = 1.78e-31
relative error = 2.6625549768782495360246564972067e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.756
y[1] (analytic) = -0.066798969096096328026589800200932
y[1] (numeric) = -0.06679896909609632802658980020111
absolute error = 1.78e-31
relative error = 2.6647117823619550545132934383188e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.558e+10
Order of pole = 2.939e+20
TOP MAIN SOLVE Loop
x[1] = 2.757
y[1] (analytic) = -0.066744899901106941756184777542127
y[1] (numeric) = -0.066744899901106941756184777542305
absolute error = 1.78e-31
relative error = 2.6668704315046538823415477614014e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.758
y[1] (analytic) = -0.066690872058247281457519565950395
y[1] (numeric) = -0.066690872058247281457519565950571
absolute error = 1.76e-31
relative error = 2.6390418143922752825743533828864e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.759
y[1] (analytic) = -0.066636885538869583349026721079011
y[1] (numeric) = -0.066636885538869583349026721079188
absolute error = 1.77e-31
relative error = 2.6561865634724950490151734155145e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.76
y[1] (analytic) = -0.066582940314342039736777032691134
y[1] (numeric) = -0.066582940314342039736777032691308
absolute error = 1.74e-31
relative error = 2.6132820085525752245869873177116e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.090e+10
Order of pole = 3.525e+20
memory used=442.5MB, alloc=4.4MB, time=19.87
TOP MAIN SOLVE Loop
x[1] = 2.761
y[1] (analytic) = -0.066529036356048795737387740285266
y[1] (numeric) = -0.06652903635604879573738774028544
absolute error = 1.74e-31
relative error = 2.6153993734223084597328091884940e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.762
y[1] (analytic) = -0.066475173635389945991541515435489
y[1] (numeric) = -0.066475173635389945991541515435662
absolute error = 1.73e-31
relative error = 2.6024753383705121806669316229207e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.474e+10
Order of pole = 6.824e+20
TOP MAIN SOLVE Loop
x[1] = 2.763
y[1] (analytic) = -0.066421352123781531368138253743461
y[1] (numeric) = -0.066421352123781531368138253743637
absolute error = 1.76e-31
relative error = 2.6497503343805745758854183122049e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.764
y[1] (analytic) = -0.066367571792655535659101684615408
y[1] (numeric) = -0.066367571792655535659101684615584
absolute error = 1.76e-31
relative error = 2.6518975343840554202255725627125e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.765
y[1] (analytic) = -0.066313832613459882264862772440598
y[1] (numeric) = -0.066313832613459882264862772440774
absolute error = 1.76e-31
relative error = 2.6540465701310837166207274210658e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.766
y[1] (analytic) = -0.066260134557658430870541848158597
y[1] (numeric) = -0.066260134557658430870541848158771
absolute error = 1.74e-31
relative error = 2.6260133813732024492792926702038e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.636e+10
Order of pole = 2.041e+20
TOP MAIN SOLVE Loop
x[1] = 2.767
y[1] (analytic) = -0.066206477596730974112851375660303
y[1] (numeric) = -0.066206477596730974112851375660478
absolute error = 1.75e-31
relative error = 2.6432458930369199893884246632624e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.409e+11
Order of pole = 1.885e+21
TOP MAIN SOLVE Loop
x[1] = 2.768
y[1] (analytic) = -0.066152861702173234237741222972875
y[1] (numeric) = -0.06615286170217323423774122297305
absolute error = 1.75e-31
relative error = 2.6453882038825079548025928389778e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.027e+11
Order of pole = 3.898e+21
TOP MAIN SOLVE Loop
x[1] = 2.769
y[1] (analytic) = -0.066099286845496859748808273730584
y[1] (numeric) = -0.066099286845496859748808273730758
absolute error = 1.74e-31
relative error = 2.6324035901735917528177130404138e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.77
y[1] (analytic) = -0.066045752998229422046492180032814
y[1] (numeric) = -0.066045752998229422046492180032988
absolute error = 1.74e-31
relative error = 2.6345373033246309367834830467518e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.771
y[1] (analytic) = -0.065992260131914412058079023436384
y[1] (numeric) = -0.06599226013191441205807902343656
absolute error = 1.76e-31
relative error = 2.6669794252869499717433302429477e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.772
y[1] (analytic) = -0.065938808218111236858534616522295
y[1] (numeric) = -0.065938808218111236858534616522468
absolute error = 1.73e-31
relative error = 2.6236446286343790893415126581568e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.773
y[1] (analytic) = -0.065885397228395216282189143216731
y[1] (numeric) = -0.065885397228395216282189143216905
absolute error = 1.74e-31
relative error = 2.6409493957639777379526084095956e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.495e+10
Order of pole = 4.000e+20
TOP MAIN SOLVE Loop
x[1] = 2.774
y[1] (analytic) = -0.065832027134357579525294801832772
y[1] (numeric) = -0.065832027134357579525294801832945
absolute error = 1.73e-31
relative error = 2.6279002414268921770849456760035e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.775
y[1] (analytic) = -0.065778697907605461739478080632339
y[1] (numeric) = -0.065778697907605461739478080632511
absolute error = 1.72e-31
relative error = 2.6148282874433886217827415362596e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.512e+10
Order of pole = 6.868e+20
TOP MAIN SOLVE Loop
memory used=446.3MB, alloc=4.4MB, time=20.04
x[1] = 2.776
y[1] (analytic) = -0.065725409519761900616108261587977
y[1] (numeric) = -0.065725409519761900616108261588152
absolute error = 1.75e-31
relative error = 2.6625927670695167955705702374010e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.837e+11
Order of pole = 3.197e+21
TOP MAIN SOLVE Loop
x[1] = 2.777
y[1] (analytic) = -0.065672161942465832961603713950463
y[1] (numeric) = -0.065672161942465832961603713950638
absolute error = 1.75e-31
relative error = 2.6647516211406937521951229553085e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.747e+10
Order of pole = 9.001e+20
TOP MAIN SOLVE Loop
x[1] = 2.778
y[1] (analytic) = -0.065618955147372091263697505201267
y[1] (numeric) = -0.065618955147372091263697505201442
absolute error = 1.75e-31
relative error = 2.6669123214012102749606644315555e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.779
y[1] (analytic) = -0.065565789106151400248683822988496
y[1] (numeric) = -0.065565789106151400248683822988669
absolute error = 1.73e-31
relative error = 2.6385711566730627929050785887222e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.78
y[1] (analytic) = -0.065512663790490373429666667710763
y[1] (numeric) = -0.065512663790490373429666667710936
absolute error = 1.73e-31
relative error = 2.6407108181901187440530761428471e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.781
y[1] (analytic) = -0.065459579172091509645832241525845
y[1] (numeric) = -0.065459579172091509645832241526022
absolute error = 1.77e-31
relative error = 2.7039587213763116566688619877886e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.220e+10
Order of pole = 1.686e+20
TOP MAIN SOLVE Loop
x[1] = 2.782
y[1] (analytic) = -0.065406535222673189592766425719502
y[1] (numeric) = -0.065406535222673189592766425719678
absolute error = 1.76e-31
relative error = 2.6908626087716929225633914608109e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.783
y[1] (analytic) = -0.065353531913969672343838704574692
y[1] (numeric) = -0.065353531913969672343838704574865
absolute error = 1.73e-31
relative error = 2.6471407884693116415499018312069e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.784
y[1] (analytic) = -0.065300569217731091862673860132521
y[1] (numeric) = -0.065300569217731091862673860132696
absolute error = 1.75e-31
relative error = 2.6799153835320959828693125077209e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.785
y[1] (analytic) = -0.065247647105723453506732728533355
y[1] (numeric) = -0.065247647105723453506732728533531
absolute error = 1.76e-31
relative error = 2.6974152756009721166136454711088e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.324e+10
Order of pole = 1.046e+20
TOP MAIN SOLVE Loop
x[1] = 2.786
y[1] (analytic) = -0.065194765549728630522023274969726
y[1] (numeric) = -0.065194765549728630522023274969903
absolute error = 1.77e-31
relative error = 2.7149418900047988954448774070859e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.331e+10
Order of pole = 6.565e+20
TOP MAIN SOLVE Loop
x[1] = 2.787
y[1] (analytic) = -0.06514192452154436052896321067201
y[1] (numeric) = -0.065141924521544360528963210672185
absolute error = 1.75e-31
relative error = 2.6864419693667835323444285735956e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.854e+10
Order of pole = 3.241e+20
TOP MAIN SOLVE Loop
x[1] = 2.788
y[1] (analytic) = -0.06508912399298424199941534178293
y[1] (numeric) = -0.065089123992984241999415341783104
absolute error = 1.74e-31
relative error = 2.6732576708015755272962417189977e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.855e+10
Order of pole = 2.229e+20
TOP MAIN SOLVE Loop
x[1] = 2.789
y[1] (analytic) = -0.065036363935877730724916806458117
y[1] (numeric) = -0.065036363935877730724916806458292
absolute error = 1.75e-31
relative error = 2.6908023359445548332231428845372e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.608e+10
Order of pole = 2.973e+20
TOP MAIN SOLVE Loop
x[1] = 2.79
y[1] (analytic) = -0.064983644322070136276123323056813
y[1] (numeric) = -0.064983644322070136276123323056988
absolute error = 1.75e-31
relative error = 2.6929853169309780779058917222562e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=450.1MB, alloc=4.4MB, time=20.21
x[1] = 2.791
y[1] (analytic) = -0.064930965123422618453489538859525
y[1] (numeric) = -0.064930965123422618453489538859698
absolute error = 1.73e-31
relative error = 2.6643682204808860873080309908657e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.792
y[1] (analytic) = -0.064878326311812183729206535367871
y[1] (numeric) = -0.064878326311812183729206535368043
absolute error = 1.72e-31
relative error = 2.6511164787659530770800646524466e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.793
y[1] (analytic) = -0.064825727859131681680417512905927
y[1] (numeric) = -0.0648257278591316816804175129061
absolute error = 1.73e-31
relative error = 2.6686935220524537504907431301626e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.794
y[1] (analytic) = -0.064773169737289801413732643952051
y[1] (numeric) = -0.064773169737289801413732643952226
absolute error = 1.75e-31
relative error = 2.7017359303207421032846770054598e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.795
y[1] (analytic) = -0.064720651918211067981064051385413
y[1] (numeric) = -0.064720651918211067981064051385585
absolute error = 1.72e-31
relative error = 2.6575752082559402838410009536688e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.514e+10
Order of pole = 2.871e+20
TOP MAIN SOLVE Loop
x[1] = 2.796
y[1] (analytic) = -0.064668174373835838786801834632139
y[1] (numeric) = -0.064668174373835838786801834632311
absolute error = 1.72e-31
relative error = 2.6597318026282438501593998288859e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.797
y[1] (analytic) = -0.064615737076120299986352033542214
y[1] (numeric) = -0.064615737076120299986352033542387
absolute error = 1.73e-31
relative error = 2.6773663480182555283008934777303e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.798
y[1] (analytic) = -0.064563339997036462876057386719667
y[1] (numeric) = -0.064563339997036462876057386719839
absolute error = 1.72e-31
relative error = 2.6640505278675950258985135108411e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.617e+10
Order of pole = 2.977e+20
TOP MAIN SOLVE Loop
x[1] = 2.799
y[1] (analytic) = -0.064510983108572160274521707965512
y[1] (numeric) = -0.064510983108572160274521707965684
absolute error = 1.72e-31
relative error = 2.6662126619667775259134380576673e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.586e+10
Order of pole = 1.213e+20
TOP MAIN SOLVE Loop
x[1] = 2.8
y[1] (analytic) = -0.064458666382731042895358671474977
y[1] (numeric) = -0.064458666382731042895358671475151
absolute error = 1.74e-31
relative error = 2.6994042812932893185289196093405e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.801
y[1] (analytic) = -0.064406389791532575711385763457821
y[1] (numeric) = -0.064406389791532575711385763457993
absolute error = 1.72e-31
relative error = 2.6705424812153128363859740582407e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.000e+10
Order of pole = 2.358e+20
TOP MAIN SOLVE Loop
x[1] = 2.802
y[1] (analytic) = -0.064354153307012034310284124922965
y[1] (numeric) = -0.064354153307012034310284124923138
absolute error = 1.73e-31
relative error = 2.6882491822194466584596335523516e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.942e+10
Order of pole = 2.303e+20
TOP MAIN SOLVE Loop
x[1] = 2.803
y[1] (analytic) = -0.064301956901220501241744977486278
y[1] (numeric) = -0.064301956901220501241744977486452
absolute error = 1.74e-31
relative error = 2.7059829651420351163667833880795e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.316e+10
Order of pole = 1.756e+20
TOP MAIN SOLVE Loop
x[1] = 2.804
y[1] (analytic) = -0.064249800546224862356123291222751
y[1] (numeric) = -0.064249800546224862356123291222925
absolute error = 1.74e-31
relative error = 2.7081796133330370440297501853927e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.805
y[1] (analytic) = -0.064197684214107803134619320791944
y[1] (numeric) = -0.064197684214107803134619320792118
absolute error = 1.74e-31
relative error = 2.7103781410508031809296914061283e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.806
y[1] (analytic) = -0.064145607876967805011008603317959
y[1] (numeric) = -0.064145607876967805011008603318135
absolute error = 1.76e-31
relative error = 2.7437576137335937596133042548027e-28 %
Correct digits = 29
h = 0.001
memory used=453.9MB, alloc=4.4MB, time=20.39
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.807
y[1] (analytic) = -0.064093571506919141684940978802497
y[1] (numeric) = -0.064093571506919141684940978802672
absolute error = 1.75e-31
relative error = 2.7303830303965522183223592703368e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.278e+10
Order of pole = 3.714e+20
TOP MAIN SOLVE Loop
x[1] = 2.808
y[1] (analytic) = -0.064041575076091875426829161191618
y[1] (numeric) = -0.064041575076091875426829161191792
absolute error = 1.74e-31
relative error = 2.7169850178303627680407739647075e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.809
y[1] (analytic) = -0.063989618556631853374347355603717
y[1] (numeric) = -0.063989618556631853374347355603892
absolute error = 1.75e-31
relative error = 2.7348186150714768394163253611122e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.81
y[1] (analytic) = -0.063937701920700703820560384657685
y[1] (numeric) = -0.063937701920700703820560384657862
absolute error = 1.77e-31
relative error = 2.7683197031311166619340302480630e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.222e+10
Order of pole = 1.679e+20
TOP MAIN SOLVE Loop
x[1] = 2.811
y[1] (analytic) = -0.063885825140475832493703754316396
y[1] (numeric) = -0.06388582514047583249370375431657
absolute error = 1.74e-31
relative error = 2.7236088696889924587058753466309e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.812
y[1] (analytic) = -0.063833988188150418828635057181359
y[1] (numeric) = -0.063833988188150418828635057181532
absolute error = 1.73e-31
relative error = 2.7101549646261049570503682855567e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.670e+10
Order of pole = 2.053e+20
TOP MAIN SOLVE Loop
x[1] = 2.813
y[1] (analytic) = -0.063782191035933412229977078739687
y[1] (numeric) = -0.063782191035933412229977078739861
absolute error = 1.74e-31
relative error = 2.7280342235652021058220803739842e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.079e+11
Order of pole = 1.095e+21
TOP MAIN SOLVE Loop
x[1] = 2.814
y[1] (analytic) = -0.063730433656049528326972939674108
y[1] (numeric) = -0.063730433656049528326972939674284
absolute error = 1.76e-31
relative error = 2.7616319221969303116141112381597e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.815
y[1] (analytic) = -0.063678716020739245220073575000943
y[1] (numeric) = -0.063678716020739245220073575001118
absolute error = 1.75e-31
relative error = 2.7481709892361053251692486151957e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.816
y[1] (analytic) = -0.063627038102258799719277818499358
y[1] (numeric) = -0.063627038102258799719277818499532
absolute error = 1.74e-31
relative error = 2.7346864664728577233146148848177e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.087e+10
Order of pole = 3.485e+20
TOP MAIN SOLVE Loop
x[1] = 2.817
y[1] (analytic) = -0.063575399872880183574245328637995
y[1] (numeric) = -0.063575399872880183574245328638168
absolute error = 1.73e-31
relative error = 2.7211783228405277648466367395026e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.818
y[1] (analytic) = -0.063523801304891139696202559991982
y[1] (numeric) = -0.063523801304891139696202559992154
absolute error = 1.72e-31
relative error = 2.7076465272357138140496071691535e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.822e+10
Order of pole = 2.186e+20
TOP MAIN SOLVE Loop
x[1] = 2.819
y[1] (analytic) = -0.063472242370595158371661951974524
y[1] (numeric) = -0.063472242370595158371661951974699
absolute error = 1.75e-31
relative error = 2.7571107221677802915804393284500e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.82
y[1] (analytic) = -0.063420723042311473467974474582547
y[1] (numeric) = -0.063420723042311473467974474582722
absolute error = 1.75e-31
relative error = 2.7593504394966897033071052803444e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.383e+10
Order of pole = 1.805e+20
TOP MAIN SOLVE Loop
x[1] = 2.821
y[1] (analytic) = -0.063369243292375058630735638775124
y[1] (numeric) = -0.063369243292375058630735638775299
absolute error = 1.75e-31
relative error = 2.7615920738169360095338129905547e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.979e+10
Order of pole = 3.359e+20
TOP MAIN SOLVE Loop
memory used=457.7MB, alloc=4.4MB, time=20.56
x[1] = 2.822
y[1] (analytic) = -0.063317803093136623473065047066894
y[1] (numeric) = -0.063317803093136623473065047067067
absolute error = 1.73e-31
relative error = 2.7322489339298073845976012564767e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.713e+10
Order of pole = 2.087e+20
TOP MAIN SOLVE Loop
x[1] = 2.823
y[1] (analytic) = -0.063266402416962609756779527925842
y[1] (numeric) = -0.063266402416962609756779527926016
absolute error = 1.74e-31
relative error = 2.7502749224341569288740260392120e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.813e+10
Order of pole = 3.174e+20
TOP MAIN SOLVE Loop
x[1] = 2.824
y[1] (analytic) = -0.063215041236235187565479865616121
y[1] (numeric) = -0.063215041236235187565479865616292
absolute error = 1.71e-31
relative error = 2.7050524156263923837373576427713e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.825
y[1] (analytic) = -0.063163719523352251469571105221506
y[1] (numeric) = -0.06316371952335225146957110522168
absolute error = 1.74e-31
relative error = 2.7547459413891938400160104640087e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.567e+10
Order of pole = 1.958e+20
TOP MAIN SOLVE Loop
x[1] = 2.826
y[1] (analytic) = -0.063112437250727416683236380724084
y[1] (numeric) = -0.063112437250727416683236380724258
absolute error = 1.74e-31
relative error = 2.7569843216282147875540411155614e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.255e+10
Order of pole = 2.593e+20
TOP MAIN SOLVE Loop
x[1] = 2.827
y[1] (analytic) = -0.06306119439079001521338418219509
y[1] (numeric) = -0.063061194390790015213384182195265
absolute error = 1.75e-31
relative error = 2.7750822306904872884276875550123e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.857e+10
Order of pole = 3.220e+20
TOP MAIN SOLVE Loop
x[1] = 2.828
y[1] (analytic) = -0.063009990915985092000588946381287
y[1] (numeric) = -0.063009990915985092000588946381462
absolute error = 1.75e-31
relative error = 2.7773373310486227549434165371099e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.217e+10
Order of pole = 1.669e+20
TOP MAIN SOLVE Loop
x[1] = 2.829
y[1] (analytic) = -0.062958826798773401052044823239932
y[1] (numeric) = -0.062958826798773401052044823240106
absolute error = 1.74e-31
relative error = 2.7637109655192933957714432994048e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.395e+10
Order of pole = 2.731e+20
TOP MAIN SOLVE Loop
x[1] = 2.83
y[1] (analytic) = -0.062907702011631401566552439288916
y[1] (numeric) = -0.062907702011631401566552439289089
absolute error = 1.73e-31
relative error = 2.7500607154273881994046381626219e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.831
y[1] (analytic) = -0.062856616527051254051558446995516
y[1] (numeric) = -0.062856616527051254051558446995691
absolute error = 1.75e-31
relative error = 2.7841142216855757560642255785153e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.853e+10
Order of pole = 3.214e+20
TOP MAIN SOLVE Loop
x[1] = 2.832
y[1] (analytic) = -0.062805570317540816432267617827627
y[1] (numeric) = -0.0628055703175408164322676178278
absolute error = 1.73e-31
relative error = 2.7545327448715682909026553194759e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.524e+11
Order of pole = 2.179e+21
TOP MAIN SOLVE Loop
x[1] = 2.833
y[1] (analytic) = -0.062754563355623640152847205035033
y[1] (numeric) = -0.062754563355623640152847205035208
absolute error = 1.75e-31
relative error = 2.7886418236757228885804708438344e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.834
y[1] (analytic) = -0.062703595613838966269743270715537
y[1] (numeric) = -0.062703595613838966269743270715712
absolute error = 1.75e-31
relative error = 2.7909085322274040527361122381155e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.835
y[1] (analytic) = -0.062652667064741721537128640250991
y[1] (numeric) = -0.062652667064741721537128640251166
absolute error = 1.75e-31
relative error = 2.7931771814145581498868488629295e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.836
y[1] (analytic) = -0.062601777680902514484502115772081
y[1] (numeric) = -0.062601777680902514484502115772256
absolute error = 1.75e-31
relative error = 2.7954477729373813509612596625691e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=461.5MB, alloc=4.4MB, time=20.73
x[1] = 2.837
y[1] (analytic) = -0.062550927434907631486458548927421
y[1] (numeric) = -0.062550927434907631486458548927594
absolute error = 1.73e-31
relative error = 2.7657463621147581131832216785823e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.838
y[1] (analytic) = -0.062500116299359032824649341892481
y[1] (numeric) = -0.062500116299359032824649341892656
absolute error = 1.75e-31
relative error = 2.7999947897984104191405104124566e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.839
y[1] (analytic) = -0.062449344246874348741952914256942
y[1] (numeric) = -0.062449344246874348741952914257117
absolute error = 1.75e-31
relative error = 2.8022712185446034136640766986373e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.84
y[1] (analytic) = -0.062398611250086875488874642174957
y[1] (numeric) = -0.062398611250086875488874642175133
absolute error = 1.76e-31
relative error = 2.8205755941363993275788091517432e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.572e+10
Order of pole = 1.195e+20
TOP MAIN SOLVE Loop
x[1] = 2.841
y[1] (analytic) = -0.06234791728164557136219574495194
y[1] (numeric) = -0.062347917281645571362195744952115
absolute error = 1.75e-31
relative error = 2.8068299251997269130998196588480e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.842
y[1] (analytic) = -0.06229726231421505273589056307324
y[1] (numeric) = -0.062297262314215052735890563073415
absolute error = 1.75e-31
relative error = 2.8091122065257805372805624385488e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.843
y[1] (analytic) = -0.062246646320475590084331640554912
y[1] (numeric) = -0.062246646320475590084331640555086
absolute error = 1.74e-31
relative error = 2.7953313196049879678397136126315e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.844
y[1] (analytic) = -0.062196069273123103997801993414223
y[1] (numeric) = -0.062196069273123103997801993414397
absolute error = 1.74e-31
relative error = 2.7976044472506709324160284447465e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.307e+10
Order of pole = 6.457e+20
TOP MAIN SOLVE Loop
x[1] = 2.845
y[1] (analytic) = -0.062145531144869161190333915017872
y[1] (numeric) = -0.062145531144869161190333915018048
absolute error = 1.76e-31
relative error = 2.8320620446500255529648431675910e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.195e+10
Order of pole = 1.646e+20
TOP MAIN SOLVE Loop
x[1] = 2.846
y[1] (analytic) = -0.06209503190844097049989363806883
y[1] (numeric) = -0.062095031908440970499893638069006
absolute error = 1.76e-31
relative error = 2.8343652397105090564528662892117e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.512e+10
Order of pole = 1.153e+20
TOP MAIN SOLVE Loop
x[1] = 2.847
y[1] (analytic) = -0.062044571536581378880931142038262
y[1] (numeric) = -0.062044571536581378880931142038438
absolute error = 1.76e-31
relative error = 2.8366704071158052091144112187857e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.848
y[1] (analytic) = -0.061994150002048867389314363937229
y[1] (numeric) = -0.061994150002048867389314363937405
absolute error = 1.76e-31
relative error = 2.8389775485942352864212129107082e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.756e+10
Order of pole = 2.115e+20
TOP MAIN SOLVE Loop
x[1] = 2.849
y[1] (analytic) = -0.061943767277617547159667039453476
y[1] (numeric) = -0.061943767277617547159667039453651
absolute error = 1.75e-31
relative error = 2.8251429916377338221327192799406e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.85
y[1] (analytic) = -0.061893423336077155375129370651819
y[1] (numeric) = -0.061893423336077155375129370651994
absolute error = 1.75e-31
relative error = 2.8274409552330251111518975531337e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.851
y[1] (analytic) = -0.061843118150233051229560685652194
y[1] (numeric) = -0.061843118150233051229560685652371
absolute error = 1.77e-31
relative error = 2.8620807826995539123618697967074e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.333e+10
Order of pole = 3.747e+20
TOP MAIN SOLVE Loop
memory used=465.4MB, alloc=4.4MB, time=20.90
x[1] = 2.852
y[1] (analytic) = -0.061792851692906211882203224957371
y[1] (numeric) = -0.061792851692906211882203224957545
absolute error = 1.74e-31
relative error = 2.8158596865658995308343105542586e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.853
y[1] (analytic) = -0.061742623936933228404826158402538
y[1] (numeric) = -0.061742623936933228404826158402714
absolute error = 1.76e-31
relative error = 2.8505429276827389089003642010392e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.854
y[1] (analytic) = -0.061692434855166301721368906041562
y[1] (numeric) = -0.061692434855166301721368906041738
absolute error = 1.76e-31
relative error = 2.8528619499812342776576939631771e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.855
y[1] (analytic) = -0.061642284420473238540102805669243
y[1] (numeric) = -0.061642284420473238540102805669419
absolute error = 1.76e-31
relative error = 2.8551829584943993122861571728301e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.121e+10
Order of pole = 4.735e+20
TOP MAIN SOLVE Loop
x[1] = 2.856
y[1] (analytic) = -0.061592172605737447278330139105907
y[1] (numeric) = -0.061592172605737447278330139106081
absolute error = 1.74e-31
relative error = 2.8250342963838154113924433756358e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.178e+11
Order of pole = 4.427e+21
TOP MAIN SOLVE Loop
x[1] = 2.857
y[1] (analytic) = -0.061542099383857933979639498839467
y[1] (numeric) = -0.061542099383857933979639498839642
absolute error = 1.75e-31
relative error = 2.8435819016908819784493162919916e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.858
y[1] (analytic) = -0.061492064727749298223736446131162
y[1] (numeric) = -0.061492064727749298223736446131336
absolute error = 1.74e-31
relative error = 2.8296333969329161101442753273950e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.859
y[1] (analytic) = -0.061442068610341729028868381244009
y[1] (numeric) = -0.061442068610341729028868381244185
absolute error = 1.76e-31
relative error = 2.8644868895311941496338610165649e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.86
y[1] (analytic) = -0.061392111004581000746862516048042
y[1] (numeric) = -0.061392111004581000746862516048216
absolute error = 1.74e-31
relative error = 2.8342403796314536684382853316182e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.861e+10
Order of pole = 1.391e+20
TOP MAIN SOLVE Loop
x[1] = 2.861
y[1] (analytic) = -0.061342191883428468950795808893012
y[1] (numeric) = -0.061342191883428468950795808893185
absolute error = 1.73e-31
relative error = 2.8202448378232107955755193056146e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.084e+10
Order of pole = 3.453e+20
TOP MAIN SOLVE Loop
x[1] = 2.862
y[1] (analytic) = -0.061292311219861066315315691317961
y[1] (numeric) = -0.061292311219861066315315691318135
absolute error = 1.74e-31
relative error = 2.8388552583022404848599761312170e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.020e+11
Order of pole = 1.507e+22
TOP MAIN SOLVE Loop
x[1] = 2.863
y[1] (analytic) = -0.061242468986871298489630385887327
y[1] (numeric) = -0.061242468986871298489630385887502
absolute error = 1.75e-31
relative error = 2.8574942012464453129049486990038e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.314e+10
Order of pole = 4.988e+20
TOP MAIN SOLVE Loop
x[1] = 2.864
y[1] (analytic) = -0.061192665157467239963187584205364
y[1] (numeric) = -0.061192665157467239963187584205539
absolute error = 1.75e-31
relative error = 2.8598198746479183011121220443935e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.865
y[1] (analytic) = -0.061142899704672529924060223964403
y[1] (numeric) = -0.061142899704672529924060223964577
absolute error = 1.74e-31
relative error = 2.8457924115545823516012883128264e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.150e+11
Order of pole = 1.232e+21
TOP MAIN SOLVE Loop
x[1] = 2.866
y[1] (analytic) = -0.061093172601526368110058073727823
y[1] (numeric) = -0.061093172601526368110058073727999
absolute error = 1.76e-31
relative error = 2.8808456412624210169628224377505e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.867
y[1] (analytic) = -0.061043483821083510652583804035535
y[1] (numeric) = -0.061043483821083510652583804035708
absolute error = 1.73e-31
relative error = 2.8340453259033747215687395029854e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.696e+10
Order of pole = 3.022e+20
memory used=469.2MB, alloc=4.4MB, time=21.07
TOP MAIN SOLVE Loop
x[1] = 2.868
y[1] (analytic) = -0.060993833336414265913252193348131
y[1] (numeric) = -0.060993833336414265913252193348305
absolute error = 1.74e-31
relative error = 2.8527474087469642160455407708411e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.869
y[1] (analytic) = -0.060944221120604490313291087315862
y[1] (numeric) = -0.060944221120604490313291087316038
absolute error = 1.76e-31
relative error = 2.8878866078492972709874554037887e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.87
y[1] (analytic) = -0.060894647146755584155742699869714
y[1] (numeric) = -0.060894647146755584155742699869887
absolute error = 1.73e-31
relative error = 2.8409722053741680189078910721210e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.996e+11
Order of pole = 8.357e+21
TOP MAIN SOLVE Loop
x[1] = 2.871
y[1] (analytic) = -0.060845111387984487440483814684577
y[1] (numeric) = -0.060845111387984487440483814684749
absolute error = 1.72e-31
relative error = 2.8268499486051734151534998115645e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.271e+10
Order of pole = 8.001e+20
TOP MAIN SOLVE Loop
x[1] = 2.872
y[1] (analytic) = -0.060795613817423675672083415658434
y[1] (numeric) = -0.060795613817423675672083415658607
absolute error = 1.73e-31
relative error = 2.8456000217308306562222501479766e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.330e+10
Order of pole = 2.644e+20
TOP MAIN SOLVE Loop
x[1] = 2.873
y[1] (analytic) = -0.060746154408221155660516245186552
y[1] (numeric) = -0.060746154408221155660516245186728
absolute error = 1.76e-31
relative error = 2.8973027463970760118804889374309e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.730e+10
Order of pole = 7.092e+20
TOP MAIN SOLVE Loop
x[1] = 2.874
y[1] (analytic) = -0.060696733133540461314750759186107
y[1] (numeric) = -0.060696733133540461314750759186282
absolute error = 1.75e-31
relative error = 2.8831864742205803428684366535802e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.695e+10
Order of pole = 2.051e+20
TOP MAIN SOLVE Loop
x[1] = 2.875
y[1] (analytic) = -0.060647349966560649429229918044079
y[1] (numeric) = -0.060647349966560649429229918044254
absolute error = 1.75e-31
relative error = 2.8855341593077090480791462306524e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.876
y[1] (analytic) = -0.060598004880476295463263222919917
y[1] (numeric) = -0.06059800488047629546326322292009
absolute error = 1.73e-31
relative error = 2.8548794690720555924137161360516e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.877
y[1] (analytic) = -0.060548697848497489313348377133953
y[1] (numeric) = -0.060548697848497489313348377134128
absolute error = 1.75e-31
relative error = 2.8902355660542518145158940984583e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.878
y[1] (analytic) = -0.06049942884384983107844092271326
y[1] (numeric) = -0.060499428843849831078440922713434
absolute error = 1.74e-31
relative error = 2.8760602095781315151619007541138e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.879
y[1] (analytic) = -0.06045019783977442681819017254801
y[1] (numeric) = -0.060450197839774426818190172548185
absolute error = 1.75e-31
relative error = 2.8949450333288275961469134642596e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.390e+11
Order of pole = 1.795e+21
TOP MAIN SOLVE Loop
x[1] = 2.88
y[1] (analytic) = -0.060401004809527884304159729033937
y[1] (numeric) = -0.060401004809527884304159729034112
absolute error = 1.75e-31
relative error = 2.8973027940819096139253108240148e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.606e+10
Order of pole = 1.208e+20
TOP MAIN SOLVE Loop
x[1] = 2.881
y[1] (analytic) = -0.060351849726382308764050850539567
y[1] (numeric) = -0.060351849726382308764050850539741
absolute error = 1.74e-31
relative error = 2.8830930748413722322753953738087e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.882
y[1] (analytic) = -0.060302732563625298618946897540965
y[1] (numeric) = -0.060302732563625298618946897541139
absolute error = 1.74e-31
relative error = 2.8854413822195027465599049724195e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.385e+10
Order of pole = 2.694e+20
TOP MAIN SOLVE Loop
memory used=473.0MB, alloc=4.4MB, time=21.25
x[1] = 2.883
y[1] (analytic) = -0.060253653294559941213597060811389
y[1] (numeric) = -0.060253653294559941213597060811563
absolute error = 1.74e-31
relative error = 2.8877917020130256005877316363522e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.970e+10
Order of pole = 1.464e+20
TOP MAIN SOLVE Loop
x[1] = 2.884
y[1] (analytic) = -0.060204611892504808539757544638633
y[1] (numeric) = -0.060204611892504808539757544638807
absolute error = 1.74e-31
relative error = 2.8901440359864222112425260123686e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.192e+10
Order of pole = 3.560e+20
TOP MAIN SOLVE Loop
x[1] = 2.885
y[1] (analytic) = -0.060155608330793952952608348668813
y[1] (numeric) = -0.06015560833079395295260834866899
absolute error = 1.77e-31
relative error = 2.9423690477317112588310183355550e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.815e+10
Order of pole = 2.153e+20
TOP MAIN SOLVE Loop
x[1] = 2.886
y[1] (analytic) = -0.060106642582776902880263762641919
y[1] (numeric) = -0.060106642582776902880263762642094
absolute error = 1.75e-31
relative error = 2.9114918498233489237149314770503e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.041e+10
Order of pole = 3.388e+20
TOP MAIN SOLVE Loop
x[1] = 2.887
y[1] (analytic) = -0.060057714621818658526394658991442
y[1] (numeric) = -0.060057714621818658526394658991619
absolute error = 1.77e-31
relative error = 2.9471650913552546545087644566304e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.091e+11
Order of pole = 1.106e+21
TOP MAIN SOLVE Loop
x[1] = 2.888
y[1] (analytic) = -0.060008824421299687565980639028061
y[1] (numeric) = -0.060008824421299687565980639028236
absolute error = 1.75e-31
relative error = 2.9162377648225524434897262996632e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.889
y[1] (analytic) = -0.059959971954615920834210059215069
y[1] (numeric) = -0.059959971954615920834210059215245
absolute error = 1.76e-31
relative error = 2.9352915664005897938744855956880e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.989e+10
Order of pole = 2.309e+20
TOP MAIN SOLVE Loop
x[1] = 2.89
y[1] (analytic) = -0.05991115719517874800854593487176
y[1] (numeric) = -0.059911157195178748008545934871936
absolute error = 1.76e-31
relative error = 2.9376832002531126369143387286087e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.891
y[1] (analytic) = -0.059862380116415013283975689509368
y[1] (numeric) = -0.059862380116415013283975689509543
absolute error = 1.75e-31
relative error = 2.9233719016797464656759561161753e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.702e+10
Order of pole = 3.015e+20
TOP MAIN SOLVE Loop
x[1] = 2.892
y[1] (analytic) = -0.059813640691767011041462688913141
y[1] (numeric) = -0.059813640691767011041462688913317
absolute error = 1.76e-31
relative error = 2.9424726193639863922548700519321e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.710e+11
Order of pole = 1.276e+22
TOP MAIN SOLVE Loop
x[1] = 2.893
y[1] (analytic) = -0.059764938894692481509617470033126
y[1] (numeric) = -0.059764938894692481509617470033303
absolute error = 1.77e-31
relative error = 2.9616026264475736074254726911740e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.804e+11
Order of pole = 3.017e+21
TOP MAIN SOLVE Loop
x[1] = 2.894
y[1] (analytic) = -0.059716274698664606419606545735422
y[1] (numeric) = -0.059716274698664606419606545735597
absolute error = 1.75e-31
relative error = 2.9305243986345552039119910657714e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.895
y[1] (analytic) = -0.059667648077172004653316637494987
y[1] (numeric) = -0.059667648077172004653316637495164
absolute error = 1.77e-31
relative error = 2.9664316544046536334487040341617e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.896
y[1] (analytic) = -0.059619059003718727884792159180478
y[1] (numeric) = -0.059619059003718727884792159180654
absolute error = 1.76e-31
relative error = 2.9520761135968622422963516188642e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.738e+10
Order of pole = 3.051e+20
TOP MAIN SOLVE Loop
x[1] = 2.897
y[1] (analytic) = -0.059570507451824256214963746190805
y[1] (numeric) = -0.059570507451824256214963746190981
absolute error = 1.76e-31
relative error = 2.9544821343402920366499306790578e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.192e+10
Order of pole = 4.793e+20
TOP MAIN SOLVE Loop
memory used=476.8MB, alloc=4.4MB, time=21.42
x[1] = 2.898
y[1] (analytic) = -0.059521993395023493799685595352576
y[1] (numeric) = -0.05952199339502349379968559535275
absolute error = 1.74e-31
relative error = 2.9232891923701561848421254429406e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.899
y[1] (analytic) = -0.059473516806866764471099352176614
y[1] (numeric) = -0.059473516806866764471099352176789
absolute error = 1.75e-31
relative error = 2.9424861584743991562692720721395e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.259e+11
Order of pole = 1.467e+21
TOP MAIN SOLVE Loop
x[1] = 2.9
y[1] (analytic) = -0.059425077660919807352342253300909
y[1] (numeric) = -0.059425077660919807352342253301085
absolute error = 1.76e-31
relative error = 2.9617125787240543758435381083764e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.930e+10
Order of pole = 2.251e+20
TOP MAIN SOLVE Loop
x[1] = 2.901
y[1] (analytic) = -0.059376675930763772465617203216085
y[1] (numeric) = -0.059376675930763772465617203216262
absolute error = 1.77e-31
relative error = 2.9809684901591832566963963592576e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.446e+10
Order of pole = 1.830e+20
TOP MAIN SOLVE Loop
x[1] = 2.902
y[1] (analytic) = -0.059328311589995216333642435678113
y[1] (numeric) = -0.059328311589995216333642435678291
absolute error = 1.78e-31
relative error = 3.0002539298626676494265026528092e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.394e+11
Order of pole = 1.799e+21
TOP MAIN SOLVE Loop
x[1] = 2.903
y[1] (analytic) = -0.059279984612226097574498381561242
y[1] (numeric) = -0.059279984612226097574498381561419
absolute error = 1.77e-31
relative error = 2.9858307345696399202204820487460e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.904
y[1] (analytic) = -0.059231694971083772489889336292007
y[1] (numeric) = -0.059231694971083772489889336292184
absolute error = 1.77e-31
relative error = 2.9882649835769405235762359705056e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.905
y[1] (analytic) = -0.059183442640210990646837491432726
y[1] (numeric) = -0.059183442640210990646837491432901
absolute error = 1.75e-31
relative error = 2.9569080843076843366719856976383e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.153e+10
Order of pole = 7.750e+20
TOP MAIN SOLVE Loop
x[1] = 2.906
y[1] (analytic) = -0.059135227593265890452826866449861
y[1] (numeric) = -0.059135227593265890452826866450038
absolute error = 1.77e-31
relative error = 2.9931397443400747294728235621171e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.907
y[1] (analytic) = -0.059087049803921994724414648209262
y[1] (numeric) = -0.059087049803921994724414648209437
absolute error = 1.75e-31
relative error = 2.9617318952415204715760264473056e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.908
y[1] (analytic) = -0.059038909245868206249327417286118
y[1] (numeric) = -0.059038909245868206249327417286296
absolute error = 1.78e-31
relative error = 3.0149608499492594605877283989133e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.909
y[1] (analytic) = -0.058990805892808803342059711763029
y[1] (numeric) = -0.058990805892808803342059711763204
absolute error = 1.75e-31
relative error = 2.9665639814785636788388863536518e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.91
y[1] (analytic) = -0.058942739718463435392992350814033
y[1] (numeric) = -0.05894273971846343539299235081421
absolute error = 1.77e-31
relative error = 3.0029143681720631756207061053841e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.565e+11
Order of pole = 1.174e+22
TOP MAIN SOLVE Loop
x[1] = 2.911
y[1] (analytic) = -0.058894710696567118411047912036721
y[1] (numeric) = -0.058894710696567118411047912036897
absolute error = 1.76e-31
relative error = 2.9883838110144374606046572908424e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.912
y[1] (analytic) = -0.058846718800870230559900728197494
y[1] (numeric) = -0.05884671880087023055990072819767
absolute error = 1.76e-31
relative error = 2.9908209597133442247533744091007e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=480.6MB, alloc=4.4MB, time=21.59
x[1] = 2.913
y[1] (analytic) = -0.058798764005138507687758740797688
y[1] (numeric) = -0.058798764005138507687758740797865
absolute error = 1.77e-31
relative error = 3.0102673584181415452297463744783e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.480e+10
Order of pole = 2.774e+20
TOP MAIN SOLVE Loop
x[1] = 2.914
y[1] (analytic) = -0.058750846283153038850734519649685
y[1] (numeric) = -0.058750846283153038850734519649863
absolute error = 1.78e-31
relative error = 3.0297435911326093114006282385434e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.490e+10
Order of pole = 1.862e+20
TOP MAIN SOLVE Loop
x[1] = 2.915
y[1] (analytic) = -0.058702965608710261829822729472844
y[1] (numeric) = -0.058702965608710261829822729473019
absolute error = 1.75e-31
relative error = 2.9811100373783117872144142666248e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.068e+11
Order of pole = 1.053e+21
TOP MAIN SOLVE Loop
x[1] = 2.916
y[1] (analytic) = -0.058655121955621958641501296378735
y[1] (numeric) = -0.058655121955621958641501296378912
absolute error = 1.77e-31
relative error = 3.0176392802305810698527399897151e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.917
y[1] (analytic) = -0.058607315297715251041973499013903
y[1] (numeric) = -0.058607315297715251041973499014079
absolute error = 1.76e-31
relative error = 3.0030380867294425980909757023880e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.918
y[1] (analytic) = -0.058559545608832596025068181065846
y[1] (numeric) = -0.058559545608832596025068181066021
absolute error = 1.75e-31
relative error = 2.9884111664555773364794535089462e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.919
y[1] (analytic) = -0.058511812862831781313815253814583
y[1] (numeric) = -0.058511812862831781313815253814758
absolute error = 1.75e-31
relative error = 2.9908490514599066815451555946276e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.92
y[1] (analytic) = -0.058464117033585920845713629427383
y[1] (numeric) = -0.058464117033585920845713629427558
absolute error = 1.75e-31
relative error = 2.9932890271731570266428413664396e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.591e+11
Order of pole = 6.195e+21
TOP MAIN SOLVE Loop
x[1] = 2.921
y[1] (analytic) = -0.058416458094983450251708697748401
y[1] (numeric) = -0.058416458094983450251708697748576
absolute error = 1.75e-31
relative error = 2.9957310954295641226616169504562e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.922
y[1] (analytic) = -0.058368836020928122328896431427859
y[1] (numeric) = -0.058368836020928122328896431428036
absolute error = 1.77e-31
relative error = 3.0324401181571741854189710086343e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.923
y[1] (analytic) = -0.058321250785339002506971176366944
y[1] (numeric) = -0.058321250785339002506971176367119
absolute error = 1.75e-31
relative error = 3.0006215169169880790185026026421e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.049e+10
Order of pole = 3.374e+20
TOP MAIN SOLVE Loop
x[1] = 2.924
y[1] (analytic) = -0.058273702362150464308434156624767
y[1] (numeric) = -0.058273702362150464308434156624943
absolute error = 1.76e-31
relative error = 3.0202302731036755529469365323227e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.925
y[1] (analytic) = -0.058226190725312184802579695142624
y[1] (numeric) = -0.058226190725312184802579695142801
absolute error = 1.77e-31
relative error = 3.0398691344074870193117358512573e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.655e+10
Order of pole = 2.948e+20
TOP MAIN SOLVE Loop
x[1] = 2.926
y[1] (analytic) = -0.05817871584878914005327612388799
y[1] (numeric) = -0.058178715848789140053276123888165
absolute error = 1.75e-31
relative error = 3.0079728891720155403246098021587e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.947e+10
Order of pole = 5.819e+20
TOP MAIN SOLVE Loop
x[1] = 2.927
y[1] (analytic) = -0.058131277706561600560558329306614
y[1] (numeric) = -0.05813127770656160056055832930679
absolute error = 1.76e-31
relative error = 3.0276299944484774559026019632580e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.295e+11
Order of pole = 1.546e+21
TOP MAIN SOLVE Loop
x[1] = 2.928
y[1] (analytic) = -0.058083876272625126696048851295342
y[1] (numeric) = -0.05808387627262512669604885129552
absolute error = 1.78e-31
relative error = 3.0645337643192250847404148896692e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.129e+11
Order of pole = 1.175e+21
memory used=484.4MB, alloc=4.4MB, time=21.76
TOP MAIN SOLVE Loop
x[1] = 2.929
y[1] (analytic) = -0.0580365115209905641322244262709
y[1] (numeric) = -0.058036511520990564132224426271076
absolute error = 1.76e-31
relative error = 3.0325737262196499649033460303778e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.93
y[1] (analytic) = -0.057989183425684039265544837310934
y[1] (numeric) = -0.057989183425684039265544837311112
absolute error = 1.78e-31
relative error = 3.0695379635430745937574132972744e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.785e+10
Order of pole = 3.081e+20
TOP MAIN SOLVE Loop
x[1] = 2.931
y[1] (analytic) = -0.057941891960746954633460906782953
y[1] (numeric) = -0.057941891960746954633460906783129
absolute error = 1.76e-31
relative error = 3.0375259427019080362601452916725e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.932
y[1] (analytic) = -0.05789463710023598432531843935423
y[1] (numeric) = -0.057894637100235984325318439354407
absolute error = 1.77e-31
relative error = 3.0572779943943811388910481753915e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.066e+10
Order of pole = 3.386e+20
TOP MAIN SOLVE Loop
x[1] = 2.933
y[1] (analytic) = -0.057847418818223069387174895791692
y[1] (numeric) = -0.057847418818223069387174895791868
absolute error = 1.76e-31
relative error = 3.0424866587920523518203809341920e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.467e+10
Order of pole = 8.248e+20
TOP MAIN SOLVE Loop
x[1] = 2.934
y[1] (analytic) = -0.057800237088795413220545550514496
y[1] (numeric) = -0.057800237088795413220545550514674
absolute error = 1.78e-31
relative error = 3.0795721430441214110578167429695e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.935
y[1] (analytic) = -0.057753091886055476975095858454223
y[1] (numeric) = -0.0577530918860554769750958584544
absolute error = 1.77e-31
relative error = 3.0647709796942797012813249319150e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.936
y[1] (analytic) = -0.057705983184120974935296729407475
y[1] (numeric) = -0.05770598318412097493529672940765
absolute error = 1.75e-31
relative error = 3.0326144767628699078833060318054e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.937
y[1] (analytic) = -0.057658910957124869901059380733898
y[1] (numeric) = -0.057658910957124869901059380734073
absolute error = 1.75e-31
relative error = 3.0350902765078218433106119370689e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.938
y[1] (analytic) = -0.057611875179215368562366411958562
y[1] (numeric) = -0.057611875179215368562366411958738
absolute error = 1.76e-31
relative error = 3.0549257328026619315048095103598e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.935e+10
Order of pole = 1.423e+20
TOP MAIN SOLVE Loop
x[1] = 2.939
y[1] (analytic) = -0.057564875824555916867915717581585
y[1] (numeric) = -0.057564875824555916867915717581759
absolute error = 1.74e-31
relative error = 3.0226765455085965117272474644688e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.337e+10
Order of pole = 2.619e+20
TOP MAIN SOLVE Loop
x[1] = 2.94
y[1] (analytic) = -0.05751791286732519538779382717967
y[1] (numeric) = -0.057517912867325195387793827179845
absolute error = 1.75e-31
relative error = 3.0425304270630808516520141485449e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.568e+10
Order of pole = 3.965e+20
TOP MAIN SOLVE Loop
x[1] = 2.941
y[1] (analytic) = -0.05747098628171711467019523470386
y[1] (numeric) = -0.057470986281717114670195234704035
absolute error = 1.75e-31
relative error = 3.0450147339070750419257903586285e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.942
y[1] (analytic) = -0.057424096041940810592204251735063
y[1] (numeric) = -0.057424096041940810592204251735239
absolute error = 1.76e-31
relative error = 3.0649154646066167244115814007772e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.943
y[1] (analytic) = -0.057377242122220639704655892354096
y[1] (numeric) = -0.05737724212222063970465589235427
absolute error = 1.74e-31
relative error = 3.0325612309730472302404398491842e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.527e+11
Order of pole = 2.141e+21
TOP MAIN SOLVE Loop
memory used=488.2MB, alloc=4.4MB, time=21.94
x[1] = 2.944
y[1] (analytic) = -0.057330424496796174571092270215607
y[1] (numeric) = -0.057330424496796174571092270215782
absolute error = 1.75e-31
relative error = 3.0524804505813421020250116695038e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.341e+10
Order of pole = 4.949e+20
TOP MAIN SOLVE Loop
x[1] = 2.945
y[1] (analytic) = -0.057283643139922199100830961385696
y[1] (numeric) = -0.057283643139922199100830961385873
absolute error = 1.77e-31
relative error = 3.0898872749356422306683785998461e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.946
y[1] (analytic) = -0.057236898025868703876161759510862
y[1] (numeric) = -0.057236898025868703876161759511036
absolute error = 1.74e-31
relative error = 3.0399970299117051565024162638520e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.396e+10
Order of pole = 1.774e+20
TOP MAIN SOLVE Loop
x[1] = 2.947
y[1] (analytic) = -0.057190189128920881473688222931394
y[1] (numeric) = -0.057190189128920881473688222931569
absolute error = 1.75e-31
relative error = 3.0599654008051374554683495970959e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.948
y[1] (analytic) = -0.057143516423379121779830386435285
y[1] (numeric) = -0.05714351642337912177983038643546
absolute error = 1.75e-31
relative error = 3.0624646670921754056007709783911e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.949
y[1] (analytic) = -0.057096879883559007300504983468935
y[1] (numeric) = -0.057096879883559007300504983469109
absolute error = 1.74e-31
relative error = 3.0474519860778440864536176412291e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.013e+10
Order of pole = 5.891e+20
TOP MAIN SOLVE Loop
x[1] = 2.95
y[1] (analytic) = -0.05705027948379130846499949777876
y[1] (numeric) = -0.057050279483791308464999497778934
absolute error = 1.74e-31
relative error = 3.0499412373507400032298859650917e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.446e+10
Order of pole = 2.721e+20
TOP MAIN SOLVE Loop
x[1] = 2.951
y[1] (analytic) = -0.057003715198421978924056336652792
y[1] (numeric) = -0.057003715198421978924056336652969
absolute error = 1.77e-31
relative error = 3.1050607733879747427846975724554e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.968e+10
Order of pole = 7.377e+20
TOP MAIN SOLVE Loop
x[1] = 2.952
y[1] (analytic) = -0.056957187001812150842183391163682
y[1] (numeric) = -0.056957187001812150842183391163857
absolute error = 1.75e-31
relative error = 3.0724831967988903136548259123926e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.953
y[1] (analytic) = -0.056910694868338130184207222084024
y[1] (numeric) = -0.0569106948683381301842072220842
absolute error = 1.76e-31
relative error = 3.0925645945313589482981671494285e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.112e+10
Order of pole = 1.551e+20
TOP MAIN SOLVE Loop
x[1] = 2.954
y[1] (analytic) = -0.05686423877239139199608508345179
y[1] (numeric) = -0.056864238772391391996085083451966
absolute error = 1.76e-31
relative error = 3.0950911117349056511117886176660e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.883e+11
Order of pole = 3.251e+21
TOP MAIN SOLVE Loop
x[1] = 2.955
y[1] (analytic) = -0.056817818688378575679991969107337
y[1] (numeric) = -0.056817818688378575679991969107513
absolute error = 1.76e-31
relative error = 3.0976197971499872810980898414593e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.923e+10
Order of pole = 4.393e+20
TOP MAIN SOLVE Loop
x[1] = 2.956
y[1] (analytic) = -0.056771434590721480263698840904583
y[1] (numeric) = -0.05677143459072148026369884090476
absolute error = 1.77e-31
relative error = 3.1177651450246819274717316515015e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.069e+10
Order of pole = 4.579e+20
TOP MAIN SOLVE Loop
x[1] = 2.957
y[1] (analytic) = -0.056725086453857059664258170716866
y[1] (numeric) = -0.056725086453857059664258170717043
absolute error = 1.77e-31
relative error = 3.1203125647764397239895759353466e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.958
y[1] (analytic) = -0.056678774252237417946012901812993
y[1] (numeric) = -0.056678774252237417946012901813169
absolute error = 1.76e-31
relative error = 3.1052188817060087983072933491556e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.045e+10
Order of pole = 2.332e+20
TOP MAIN SOLVE Loop
memory used=492.1MB, alloc=4.4MB, time=22.11
x[1] = 2.959
y[1] (analytic) = -0.056632497960329804572944908670989
y[1] (numeric) = -0.056632497960329804572944908671166
absolute error = 1.77e-31
relative error = 3.1254139650344539416813984766092e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.96
y[1] (analytic) = -0.056586257552616609655379007825856
y[1] (numeric) = -0.056586257552616609655379007826031
absolute error = 1.75e-31
relative error = 3.0926236787664677608934028786981e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.751e+10
Order of pole = 8.707e+20
TOP MAIN SOLVE Loop
x[1] = 2.961
y[1] (analytic) = -0.056540053003595359191058545913337
y[1] (numeric) = -0.056540053003595359191058545913512
absolute error = 1.75e-31
relative error = 3.0951509718052761730839925107295e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.078e+11
Order of pole = 3.955e+21
TOP MAIN SOLVE Loop
x[1] = 2.962
y[1] (analytic) = -0.056493884287778710300608564674264
y[1] (numeric) = -0.056493884287778710300608564674439
absolute error = 1.75e-31
relative error = 3.0976804340192563105505196757287e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.157e+10
Order of pole = 6.091e+20
TOP MAIN SOLVE Loop
x[1] = 2.963
y[1] (analytic) = -0.056447751379694446457402516323221
y[1] (numeric) = -0.056447751379694446457402516323397
absolute error = 1.76e-31
relative error = 3.1179275648402753756069865192679e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.689e+10
Order of pole = 8.592e+20
TOP MAIN SOLVE Loop
x[1] = 2.964
y[1] (analytic) = -0.056401654253885472711848476361331
y[1] (numeric) = -0.056401654253885472711848476361506
absolute error = 1.75e-31
relative error = 3.1027458735918967408009708001415e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.034e+11
Order of pole = 8.425e+21
TOP MAIN SOLVE Loop
x[1] = 2.965
y[1] (analytic) = -0.05635559288490981091011077462553
y[1] (numeric) = -0.056355592884909810910110774625707
absolute error = 1.77e-31
relative error = 3.1407707902474188167548204451787e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.966
y[1] (analytic) = -0.056309567247340594907282939116031
y[1] (numeric) = -0.056309567247340594907282939116209
absolute error = 1.78e-31
relative error = 3.1610969272438625829944480817498e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.435e+10
Order of pole = 6.509e+20
TOP MAIN SOLVE Loop
x[1] = 2.967
y[1] (analytic) = -0.056263577315766065775027820929413
y[1] (numeric) = -0.056263577315766065775027820929589
absolute error = 1.76e-31
relative error = 3.1281338371401712519718843856018e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.824e+10
Order of pole = 2.128e+20
TOP MAIN SOLVE Loop
x[1] = 2.968
y[1] (analytic) = -0.056217623064789567003700742447191
y[1] (numeric) = -0.056217623064789567003700742447369
absolute error = 1.78e-31
relative error = 3.1662669158896835161700886365390e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.039e+11
Order of pole = 9.863e+20
TOP MAIN SOLVE Loop
x[1] = 2.969
y[1] (analytic) = -0.056171704469029539698971484788563
y[1] (numeric) = -0.05617170446902953969897148478874
absolute error = 1.77e-31
relative error = 3.1510526816502346298481655600199e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.290e+10
Order of pole = 1.683e+20
TOP MAIN SOLVE Loop
x[1] = 2.97
y[1] (analytic) = -0.056125821503119517772960904431163
y[1] (numeric) = -0.05612582150311951777296090443134
absolute error = 1.77e-31
relative error = 3.1536286732152722130683796260012e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.111e+10
Order of pole = 1.545e+20
TOP MAIN SOLVE Loop
x[1] = 2.971
y[1] (analytic) = -0.056079974141708123129907942835475
y[1] (numeric) = -0.056079974141708123129907942835652
absolute error = 1.77e-31
relative error = 3.1562068761433421379977309589083e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.020e+10
Order of pole = 5.878e+20
TOP MAIN SOLVE Loop
x[1] = 2.972
y[1] (analytic) = -0.056034162359459060846382766876369
y[1] (numeric) = -0.056034162359459060846382766876547
absolute error = 1.78e-31
relative error = 3.1766335482652580418255888558641e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.973
y[1] (analytic) = -0.055988386131051114346061751889597
y[1] (numeric) = -0.055988386131051114346061751889776
absolute error = 1.79e-31
relative error = 3.1970916179119287490478517688026e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=495.9MB, alloc=4.4MB, time=22.28
x[1] = 2.974
y[1] (analytic) = -0.055942645431178140569079993181533
y[1] (numeric) = -0.055942645431178140569079993181713
absolute error = 1.80e-31
relative error = 3.2175811246080580130118672880852e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.066e+11
Order of pole = 1.039e+21
TOP MAIN SOLVE Loop
x[1] = 2.975
y[1] (analytic) = -0.05589694023454906513597700592719
y[1] (numeric) = -0.055896940234549065135977005927369
absolute error = 1.79e-31
relative error = 3.2023219741348698998955922636398e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.976
y[1] (analytic) = -0.055851270515887877506251247494371
y[1] (numeric) = -0.055851270515887877506251247494549
absolute error = 1.78e-31
relative error = 3.1870358248943462298864665387001e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.186e+11
Order of pole = 1.285e+21
TOP MAIN SOLVE Loop
x[1] = 2.977
y[1] (analytic) = -0.055805636249933626131539070380796
y[1] (numeric) = -0.055805636249933626131539070380975
absolute error = 1.79e-31
relative error = 3.2075613151030582193713276910841e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.571e+11
Order of pole = 6.033e+21
TOP MAIN SOLVE Loop
x[1] = 2.978
y[1] (analytic) = -0.055760037411440413603433688136063
y[1] (numeric) = -0.05576003741144041360343368813624
absolute error = 1.77e-31
relative error = 3.1743163781250352555555493883902e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.979
y[1] (analytic) = -0.055714473975177391795959710861282
y[1] (numeric) = -0.055714473975177391795959710861461
absolute error = 1.79e-31
relative error = 3.2128096566028841148174640459220e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.98
y[1] (analytic) = -0.055668945915928757002718781136344
y[1] (numeric) = -0.055668945915928757002718781136521
absolute error = 1.77e-31
relative error = 3.1795105347837087266250152379845e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.981
y[1] (analytic) = -0.055623453208493745068721815517507
y[1] (numeric) = -0.055623453208493745068721815517684
absolute error = 1.77e-31
relative error = 3.1821109584216170300404998986703e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.982
y[1] (analytic) = -0.055577995827686626516923331076986
y[1] (numeric) = -0.055577995827686626516923331077163
absolute error = 1.77e-31
relative error = 3.1847136148768074789329669374014e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.349e+10
Order of pole = 3.676e+20
TOP MAIN SOLVE Loop
x[1] = 2.983
y[1] (analytic) = -0.055532573748336701669473310820668
y[1] (numeric) = -0.055532573748336701669473310820846
absolute error = 1.78e-31
relative error = 3.2053259552972081239119537733122e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.984
y[1] (analytic) = -0.055487186945288295763702036220587
y[1] (numeric) = -0.055487186945288295763702036220764
absolute error = 1.77e-31
relative error = 3.1899256340842484559147437862425e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.985
y[1] (analytic) = -0.055441835393400754062853289534848
y[1] (numeric) = -0.055441835393400754062853289535025
absolute error = 1.77e-31
relative error = 3.1925350007634906623778031696730e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.579e+10
Order of pole = 1.911e+20
TOP MAIN SOLVE Loop
x[1] = 2.986
y[1] (analytic) = -0.055396519067548436961581303059587
y[1] (numeric) = -0.055396519067548436961581303059766
absolute error = 1.79e-31
relative error = 3.2312499596181145569024591189851e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.987
y[1] (analytic) = -0.055351237942620715086226806964945
y[1] (numeric) = -0.055351237942620715086226806965124
absolute error = 1.79e-31
relative error = 3.2338933446359137911715546721091e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.352e+10
Order of pole = 1.726e+20
TOP MAIN SOLVE Loop
x[1] = 2.988
y[1] (analytic) = -0.055305991993521964389887501910129
y[1] (numeric) = -0.055305991993521964389887501910307
absolute error = 1.78e-31
relative error = 3.2184577761637343758996701628606e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.579e+10
Order of pole = 3.944e+20
TOP MAIN SOLVE Loop
x[1] = 2.989
y[1] (analytic) = -0.055260781195171561242298257211263
y[1] (numeric) = -0.055260781195171561242298257211442
absolute error = 1.79e-31
relative error = 3.2391869265800429129608444393609e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=499.7MB, alloc=4.4MB, time=22.46
TOP MAIN SOLVE Loop
x[1] = 2.99
y[1] (analytic) = -0.055215605522503877514536309949837
y[1] (numeric) = -0.055215605522503877514536309950015
absolute error = 1.78e-31
relative error = 3.2237263055542089107294029093380e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.991
y[1] (analytic) = -0.055170464950468275658566715059111
y[1] (numeric) = -0.055170464950468275658566715059289
absolute error = 1.78e-31
relative error = 3.2263639641211537821184385228988e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.992
y[1] (analytic) = -0.055125359454029103781643271110908
y[1] (numeric) = -0.055125359454029103781643271111087
absolute error = 1.79e-31
relative error = 3.2471443591995828406849026810972e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.786e+10
Order of pole = 2.085e+20
TOP MAIN SOLVE Loop
x[1] = 2.993
y[1] (analytic) = -0.055080289008165690715580121245516
y[1] (numeric) = -0.055080289008165690715580121245693
absolute error = 1.77e-31
relative error = 3.2134907638875973999468407717177e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.994
y[1] (analytic) = -0.055035253587872341080909203443142
y[1] (numeric) = -0.055035253587872341080909203443322
absolute error = 1.80e-31
relative error = 3.2706308823053210350037149270843e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.141e+10
Order of pole = 3.432e+20
TOP MAIN SOLVE Loop
x[1] = 2.995
y[1] (analytic) = -0.054990253168158330345938699126383
y[1] (numeric) = -0.054990253168158330345938699126562
absolute error = 1.79e-31
relative error = 3.2551223114507959625976169965664e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.996
y[1] (analytic) = -0.054945287724047899880727603909247
y[1] (numeric) = -0.054945287724047899880727603909427
absolute error = 1.80e-31
relative error = 3.2759861210303465887723260111932e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.997
y[1] (analytic) = -0.054900357230580252005991519169838
y[1] (numeric) = -0.054900357230580252005991519170018
absolute error = 1.80e-31
relative error = 3.2786671905249011944492833258850e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 2.998
y[1] (analytic) = -0.054855461662809545036954738020176
y[1] (numeric) = -0.054855461662809545036954738020355
absolute error = 1.79e-31
relative error = 3.2631208374526715275875277046531e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.852e+10
Order of pole = 8.827e+20
TOP MAIN SOLVE Loop
x[1] = 2.999
y[1] (analytic) = -0.054810600995804888322163674178377
y[1] (numeric) = -0.054810600995804888322163674178557
absolute error = 1.80e-31
relative error = 3.2840362398831733076667339912103e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.100e+10
Order of pole = 4.584e+20
TOP MAIN SOLVE Loop
x[1] = 3
y[1] (analytic) = -0.054765775204650337277276657215067
y[1] (numeric) = -0.054765775204650337277276657215248
absolute error = 1.81e-31
relative error = 3.3049838028154253282800580613449e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.170e+10
Order of pole = 2.430e+20
TOP MAIN SOLVE Loop
x[1] = 3.001
y[1] (analytic) = -0.054720984264444888413845092647576
y[1] (numeric) = -0.054720984264444888413845092647756
absolute error = 1.80e-31
relative error = 3.2894145165615286673391025112786e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.960e+10
Order of pole = 1.425e+20
TOP MAIN SOLVE Loop
x[1] = 3.002
y[1] (analytic) = -0.054676228150302474363100960392156
y[1] (numeric) = -0.054676228150302474363100960392337
absolute error = 1.81e-31
relative error = 3.3103966042141604805548156626768e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.457e+10
Order of pole = 3.789e+20
TOP MAIN SOLVE Loop
x[1] = 3.003
y[1] (analytic) = -0.054631506837351958894765600156043
y[1] (numeric) = -0.054631506837351958894765600156224
absolute error = 1.81e-31
relative error = 3.3131064925386422341313786116637e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.868e+10
Order of pole = 2.153e+20
TOP MAIN SOLVE Loop
x[1] = 3.004
y[1] (analytic) = -0.054586820300737131930894707457583
y[1] (numeric) = -0.054586820300737131930894707457765
absolute error = 1.82e-31
relative error = 3.3341381490495481435529118123912e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=503.5MB, alloc=4.4MB, time=22.63
x[1] = 3.005
y[1] (analytic) = -0.054542168515616704554774439104001
y[1] (numeric) = -0.054542168515616704554774439104181
absolute error = 1.80e-31
relative error = 3.3001988167826838440845755256146e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.006
y[1] (analytic) = -0.054497551457164304014883502132367
y[1] (numeric) = -0.054497551457164304014883502132549
absolute error = 1.82e-31
relative error = 3.3395995807821581186891860621349e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.007
y[1] (analytic) = -0.054452969100568468723936075430224
y[1] (numeric) = -0.054452969100568468723936075430406
absolute error = 1.82e-31
relative error = 3.3423338158818595579706827338743e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.874e+11
Order of pole = 3.188e+21
TOP MAIN SOLVE Loop
x[1] = 3.008
y[1] (analytic) = -0.054408421421032643253020388497696
y[1] (numeric) = -0.054408421421032643253020388497876
absolute error = 1.80e-31
relative error = 3.3083113845022797680334387568670e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.765e+10
Order of pole = 4.155e+20
TOP MAIN SOLVE Loop
x[1] = 3.009
y[1] (analytic) = -0.05436390839377517332084775709319
y[1] (numeric) = -0.054363908393775173320847757093371
absolute error = 1.81e-31
relative error = 3.3294147780722298092995050387094e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.01
y[1] (analytic) = -0.054319429994029300778126850819468
y[1] (numeric) = -0.05431942999402930077812685081965
absolute error = 1.82e-31
relative error = 3.3505506228619322772121933968893e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.690e+10
Order of pole = 1.996e+20
TOP MAIN SOLVE Loop
x[1] = 3.011
y[1] (analytic) = -0.054274986197043158587077943056185
y[1] (numeric) = -0.054274986197043158587077943056366
absolute error = 1.81e-31
relative error = 3.3348695721982639667215519332011e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.909e+10
Order of pole = 7.201e+20
TOP MAIN SOLVE Loop
x[1] = 3.012
y[1] (analytic) = -0.05423057697807976579610186902884
y[1] (numeric) = -0.05423057697807976579610186902902
absolute error = 1.80e-31
relative error = 3.3191607028772122407519954894548e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.013
y[1] (analytic) = -0.054186202312417022509618393222402
y[1] (numeric) = -0.054186202312417022509618393222585
absolute error = 1.83e-31
relative error = 3.3772435083177012266230828036815e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.014
y[1] (analytic) = -0.054141862175347704853088662800568
y[1] (numeric) = -0.05414186217534770485308866280075
absolute error = 1.82e-31
relative error = 3.3615393465884455692041904724008e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.015
y[1] (analytic) = -0.054097556542179459933236399178707
y[1] (numeric) = -0.054097556542179459933236399178887
absolute error = 1.80e-31
relative error = 3.3273221843144680156069392714961e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.059e+11
Order of pole = 1.017e+21
TOP MAIN SOLVE Loop
x[1] = 3.016
y[1] (analytic) = -0.054053285388234800793482455420079
y[1] (numeric) = -0.05405328538823480079348245542026
absolute error = 1.81e-31
relative error = 3.3485476174108064441786518016696e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.017
y[1] (analytic) = -0.054009048688851101364607342680593
y[1] (numeric) = -0.054009048688851101364607342680773
absolute error = 1.80e-31
relative error = 3.3327748658745912914814990506545e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.579e+10
Order of pole = 1.161e+20
TOP MAIN SOLVE Loop
x[1] = 3.018
y[1] (analytic) = -0.053964846419380591410656304517343
y[1] (numeric) = -0.053964846419380591410656304517526
absolute error = 1.83e-31
relative error = 3.3910964663521870962187683869456e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.312e+10
Order of pole = 3.610e+20
TOP MAIN SOLVE Loop
x[1] = 3.019
y[1] (analytic) = -0.053920678555190351470101493500488
y[1] (numeric) = -0.05392067855519035147010149350067
absolute error = 1.82e-31
relative error = 3.3753284431262198767924154650305e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.281e+10
Order of pole = 3.574e+20
TOP MAIN SOLVE Loop
memory used=507.3MB, alloc=4.4MB, time=22.80
x[1] = 3.02
y[1] (analytic) = -0.053876545071662307792275780226237
y[1] (numeric) = -0.053876545071662307792275780226419
absolute error = 1.82e-31
relative error = 3.3780933754738362078664493885705e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.021
y[1] (analytic) = -0.053832445944193227269092700521374
y[1] (numeric) = -0.053832445944193227269092700521554
absolute error = 1.80e-31
relative error = 3.3437083684921464092282571055586e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.022
y[1] (analytic) = -0.053788381148194712362067022356141
y[1] (numeric) = -0.053788381148194712362067022356323
absolute error = 1.82e-31
relative error = 3.3836303698853451379264758217242e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.023
y[1] (analytic) = -0.053744350659093196024650389743053
y[1] (numeric) = -0.053744350659093196024650389743235
absolute error = 1.82e-31
relative error = 3.3864024361266848579916079771019e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.843e+10
Order of pole = 2.123e+20
TOP MAIN SOLVE Loop
x[1] = 3.024
y[1] (analytic) = -0.053700354452329936619896476693649
y[1] (numeric) = -0.053700354452329936619896476693831
absolute error = 1.82e-31
relative error = 3.3891768845131604650975657639691e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.361e+11
Order of pole = 1.676e+21
TOP MAIN SOLVE Loop
x[1] = 3.025
y[1] (analytic) = -0.053656392503361012833470060133844
y[1] (numeric) = -0.053656392503361012833470060134025
absolute error = 1.81e-31
relative error = 3.3733166088022455029278748184349e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.887e+10
Order of pole = 2.162e+20
TOP MAIN SOLVE Loop
x[1] = 3.026
y[1] (analytic) = -0.05361246478765731858201439654087
y[1] (numeric) = -0.053612464787657318582014396541053
absolute error = 1.83e-31
relative error = 3.4133853148667458299404791021685e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.027
y[1] (analytic) = -0.053568571280704557916891262961151
y[1] (numeric) = -0.053568571280704557916891262961332
absolute error = 1.81e-31
relative error = 3.3788468811598928027246696654395e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.028
y[1] (analytic) = -0.053524711958003239923307998998457
y[1] (numeric) = -0.053524711958003239923307998998638
absolute error = 1.81e-31
relative error = 3.3816155823877557395384335811715e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.029
y[1] (analytic) = -0.053480886795068673614845862325689
y[1] (numeric) = -0.053480886795068673614845862325869
absolute error = 1.80e-31
relative error = 3.3656883942432552928935132451035e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.03
y[1] (analytic) = -0.053437095767430962823403986271071
y[1] (numeric) = -0.053437095767430962823403986271253
absolute error = 1.82e-31
relative error = 3.4058737172413106274316559224811e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.901e+10
Order of pole = 4.306e+20
TOP MAIN SOLVE Loop
x[1] = 3.031
y[1] (analytic) = -0.053393338850635001084573204060947
y[1] (numeric) = -0.053393338850635001084573204061128
absolute error = 1.81e-31
relative error = 3.3899359713453729253262829093316e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.182e+11
Order of pole = 1.262e+21
TOP MAIN SOLVE Loop
x[1] = 3.032
y[1] (analytic) = -0.053349616020240466518453980366158
y[1] (numeric) = -0.05334961602024046651845398036634
absolute error = 1.82e-31
relative error = 3.4114584804312460064892589261477e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.017e+10
Order of pole = 4.451e+20
TOP MAIN SOLVE Loop
x[1] = 3.033
y[1] (analytic) = -0.053305927251821816705932666897628
y[1] (numeric) = -0.05330592725182181670593266689781
absolute error = 1.82e-31
relative error = 3.4142544625519079434420264223378e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.034
y[1] (analytic) = -0.053262272520968283560430274928694
y[1] (numeric) = -0.053262272520968283560430274928876
absolute error = 1.82e-31
relative error = 3.4170528478361539482866736379313e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.035
y[1] (analytic) = -0.053218651803283868195137933787412
y[1] (numeric) = -0.053218651803283868195137933787595
memory used=511.1MB, alloc=4.4MB, time=22.97
absolute error = 1.83e-31
relative error = 3.4386440430027569054799454559720e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.036
y[1] (analytic) = -0.053175065074387335785753180561032
y[1] (numeric) = -0.053175065074387335785753180561216
absolute error = 1.84e-31
relative error = 3.4602684499323103583613402620063e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.482e+10
Order of pole = 1.095e+20
TOP MAIN SOLVE Loop
x[1] = 3.037
y[1] (analytic) = -0.053131512309912210428731202487324
y[1] (numeric) = -0.053131512309912210428731202487508
absolute error = 1.84e-31
relative error = 3.4631048882392337929181259410710e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.147e+10
Order of pole = 2.392e+20
TOP MAIN SOLVE Loop
x[1] = 3.038
y[1] (analytic) = -0.053087993485506769995065129773268
y[1] (numeric) = -0.053087993485506769995065129773452
absolute error = 1.84e-31
relative error = 3.4659437646712475611938554050479e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.392e+10
Order of pole = 7.964e+20
TOP MAIN SOLVE Loop
x[1] = 3.039
y[1] (analytic) = -0.053044508576834040979609452880809
y[1] (numeric) = -0.053044508576834040979609452880991
absolute error = 1.82e-31
relative error = 3.4310808957043345939400691893508e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.04
y[1] (analytic) = -0.053001057559571793345960614651822
y[1] (numeric) = -0.053001057559571793345960614652004
absolute error = 1.82e-31
relative error = 3.4338937443924923854031316715448e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.029e+10
Order of pole = 7.358e+20
TOP MAIN SOLVE Loop
x[1] = 3.041
y[1] (analytic) = -0.052957640409412535366908804010204
y[1] (numeric) = -0.052957640409412535366908804010389
absolute error = 1.85e-31
relative error = 3.4933580607023919386023623375498e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.042
y[1] (analytic) = -0.052914257102063508460474954377888
y[1] (numeric) = -0.05291425710206350846047495437807
absolute error = 1.82e-31
relative error = 3.4395266978604620258182828092129e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.043
y[1] (analytic) = -0.052870907613246682021546926373664
y[1] (numeric) = -0.052870907613246682021546926373849
absolute error = 1.85e-31
relative error = 3.4990887872265064628935970533977e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.044
y[1] (analytic) = -0.052827591918698748249128830829044
y[1] (numeric) = -0.052827591918698748249128830829229
absolute error = 1.85e-31
relative error = 3.5019578459058583713399372048132e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.045
y[1] (analytic) = -0.05278430999417111696921742465347
y[1] (numeric) = -0.052784309994171116969217424653654
absolute error = 1.84e-31
relative error = 3.4858843474570153918875284686566e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.497e+10
Order of pole = 6.510e+20
TOP MAIN SOLVE Loop
x[1] = 3.046
y[1] (analytic) = -0.052741061815429910453319488612744
y[1] (numeric) = -0.052741061815429910453319488612929
absolute error = 1.85e-31
relative error = 3.5077033649306706066792212496511e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.912e+10
Order of pole = 2.175e+20
TOP MAIN SOLVE Loop
x[1] = 3.047
y[1] (analytic) = -0.052697847358255958232624072648752
y[1] (numeric) = -0.052697847358255958232624072648935
absolute error = 1.83e-31
relative error = 3.4726276152403430469749309266397e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.516e+11
Order of pole = 2.071e+21
TOP MAIN SOLVE Loop
x[1] = 3.048
y[1] (analytic) = -0.052654666598444791907843470965844
y[1] (numeric) = -0.052654666598444791907843470966029
absolute error = 1.85e-31
relative error = 3.5134587673082742395785320851949e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.686e+10
Order of pole = 5.324e+20
TOP MAIN SOLVE Loop
x[1] = 3.049
y[1] (analytic) = -0.052611519511806639954736765739538
y[1] (numeric) = -0.052611519511806639954736765739722
absolute error = 1.84e-31
relative error = 3.4973329359686760087432067240657e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.492e+10
Order of pole = 5.058e+20
TOP MAIN SOLVE Loop
x[1] = 3.05
y[1] (analytic) = -0.052568406074166422525329754966104
y[1] (numeric) = -0.052568406074166422525329754966289
absolute error = 1.85e-31
relative error = 3.5192240704234353355067425409615e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=515.0MB, alloc=4.4MB, time=23.15
TOP MAIN SOLVE Loop
x[1] = 3.051
y[1] (analytic) = -0.052525326261363746244845056667668
y[1] (numeric) = -0.052525326261363746244845056667851
absolute error = 1.83e-31
relative error = 3.4840335705750771342512765924314e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.842e+10
Order of pole = 4.217e+20
TOP MAIN SOLVE Loop
x[1] = 3.052
y[1] (analytic) = -0.052482280049252899004356158395977
y[1] (numeric) = -0.052482280049252899004356158396161
absolute error = 1.84e-31
relative error = 3.5059452414666823374906431307298e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.053
y[1] (analytic) = -0.052439267413702844749179157739525
y[1] (numeric) = -0.052439267413702844749179157739708
absolute error = 1.83e-31
relative error = 3.4897512689542356220687619624521e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.054
y[1] (analytic) = -0.05239628833059721826301591633272
y[1] (numeric) = -0.052396288330597218263015916332905
absolute error = 1.85e-31
relative error = 3.5307844485611744675378360983840e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.552e+10
Order of pole = 1.136e+20
TOP MAIN SOLVE Loop
x[1] = 3.055
y[1] (analytic) = -0.052353342775834319947862326692669
y[1] (numeric) = -0.052353342775834319947862326692854
absolute error = 1.85e-31
relative error = 3.5336807583066844513247503893999e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.056
y[1] (analytic) = -0.052310430725327110599695368068426
y[1] (numeric) = -0.05231043072532711059969536806861
absolute error = 1.84e-31
relative error = 3.5174629122469226350911239473431e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.846e+10
Order of pole = 8.725e+20
TOP MAIN SOLVE Loop
x[1] = 3.057
y[1] (analytic) = -0.052267552155003206179952604379596
y[1] (numeric) = -0.052267552155003206179952604379781
absolute error = 1.85e-31
relative error = 3.5394808513582025006055451124879e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.058
y[1] (analytic) = -0.052224707040804872582817754245635
y[1] (numeric) = -0.05222470704080487258281775424582
absolute error = 1.85e-31
relative error = 3.5423846390455277454101633959065e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.059
y[1] (analytic) = -0.052181895358689020398325940064136
y[1] (numeric) = -0.05218189535868902039832594006432
absolute error = 1.84e-31
relative error = 3.5261271890416569341290769099188e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.417e+11
Order of pole = 1.806e+21
TOP MAIN SOLVE Loop
x[1] = 3.06
y[1] (analytic) = -0.052139117084627199671302200085871
y[1] (numeric) = -0.052139117084627199671302200086056
absolute error = 1.85e-31
relative error = 3.5481997077113100105216370092774e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.061
y[1] (analytic) = -0.052096372194605594656146824456156
y[1] (numeric) = -0.052096372194605594656146824456341
absolute error = 1.85e-31
relative error = 3.5511109930828567774571819358814e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.062
y[1] (analytic) = -0.052053660664625018567481053246268
y[1] (numeric) = -0.052053660664625018567481053246453
absolute error = 1.85e-31
relative error = 3.5540247820788435092087824117553e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.331e+10
Order of pole = 1.686e+20
TOP MAIN SOLVE Loop
x[1] = 3.063
y[1] (analytic) = -0.052010982470700908326666651585222
y[1] (numeric) = -0.052010982470700908326666651585407
absolute error = 1.85e-31
relative error = 3.5569410769007323153097444274685e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.345e+11
Order of pole = 1.625e+21
TOP MAIN SOLVE Loop
x[1] = 3.064
y[1] (analytic) = -0.051968337588863319304212854120936
y[1] (numeric) = -0.051968337588863319304212854121122
absolute error = 1.86e-31
relative error = 3.5791023655884524623141885248567e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.065
y[1] (analytic) = -0.051925725995156920058084148190896
y[1] (numeric) = -0.051925725995156920058084148191081
absolute error = 1.85e-31
relative error = 3.5627811928379168763565934097678e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=518.8MB, alloc=4.4MB, time=23.32
x[1] = 3.066
y[1] (analytic) = -0.05188314766564098706792234226561
y[1] (numeric) = -0.051883147665640987067922342265796
absolute error = 1.86e-31
relative error = 3.5849790995463512180572883435395e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.367e+10
Order of pole = 4.875e+20
TOP MAIN SOLVE Loop
x[1] = 3.067
y[1] (analytic) = -0.051840602576389399465196343443581
y[1] (numeric) = -0.051840602576389399465196343443765
absolute error = 1.84e-31
relative error = 3.5493414593101601669535619642709e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.068
y[1] (analytic) = -0.051798090703490633759293045023934
y[1] (numeric) = -0.05179809070349063375929304502412
absolute error = 1.86e-31
relative error = 3.5908659464829579539330551859625e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.481e+10
Order of pole = 5.026e+20
TOP MAIN SOLVE Loop
x[1] = 3.069
y[1] (analytic) = -0.051755612023047758559562702462521
y[1] (numeric) = -0.051755612023047758559562702462707
absolute error = 1.86e-31
relative error = 3.5938131678777300865184802570501e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.714e+10
Order of pole = 2.931e+20
TOP MAIN SOLVE Loop
x[1] = 3.07
y[1] (analytic) = -0.051713166511178429293332153328767
y[1] (numeric) = -0.051713166511178429293332153328954
absolute error = 1.87e-31
relative error = 3.6161003592688078347768674089423e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.242e+10
Order of pole = 3.497e+20
TOP MAIN SOLVE Loop
x[1] = 3.071
y[1] (analytic) = -0.051670754144014882919899214224269
y[1] (numeric) = -0.051670754144014882919899214224454
absolute error = 1.85e-31
relative error = 3.5803619100347287116321511587161e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.345e+10
Order of pole = 2.564e+20
TOP MAIN SOLVE Loop
x[1] = 3.072
y[1] (analytic) = -0.051628374897703932640521564999552
y[1] (numeric) = -0.051628374897703932640521564999737
absolute error = 1.85e-31
relative error = 3.5833008566811871534661996002399e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.847e+10
Order of pole = 7.023e+20
TOP MAIN SOLVE Loop
x[1] = 3.073
y[1] (analytic) = -0.05158602874840696260441340801294
y[1] (numeric) = -0.051586028748406962604413408013125
absolute error = 1.85e-31
relative error = 3.5862423312768191744816102374770e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.074
y[1] (analytic) = -0.051543715672299922610763167614706
y[1] (numeric) = -0.051543715672299922610763167614892
absolute error = 1.86e-31
relative error = 3.6085873432667204602463049664287e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.408e+10
Order of pole = 1.743e+20
TOP MAIN SOLVE Loop
x[1] = 3.075
y[1] (analytic) = -0.051501435645573322806785472510874
y[1] (numeric) = -0.05150143564557332280678547251106
absolute error = 1.86e-31
relative error = 3.6115498076603067504144070068372e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.076
y[1] (analytic) = -0.051459188644432228381820641163907
y[1] (numeric) = -0.051459188644432228381820641164092
absolute error = 1.85e-31
relative error = 3.5950819450010235483649769049915e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.966e+10
Order of pole = 5.690e+20
TOP MAIN SOLVE Loop
x[1] = 3.077
y[1] (analytic) = -0.051416974645096254257494867922194
y[1] (numeric) = -0.05141697464509625425749486792238
absolute error = 1.86e-31
relative error = 3.6174823836652787940234427548592e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.872e+11
Order of pole = 3.140e+21
TOP MAIN SOLVE Loop
x[1] = 3.078
y[1] (analytic) = -0.051374793623799559773954285136612
y[1] (numeric) = -0.051374793623799559773954285136798
absolute error = 1.86e-31
relative error = 3.6204524997611829689797822116456e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.788e+10
Order of pole = 6.923e+20
TOP MAIN SOLVE Loop
x[1] = 3.079
y[1] (analytic) = -0.051332645556790843372186054120412
y[1] (numeric) = -0.051332645556790843372186054120599
absolute error = 1.87e-31
relative error = 3.6429059514011663142195144072305e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.08
y[1] (analytic) = -0.051290530420333337272439615438391
y[1] (numeric) = -0.051290530420333337272439615438576
absolute error = 1.85e-31
relative error = 3.6069036230255012555658439320068e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=522.6MB, alloc=4.4MB, time=23.50
x[1] = 3.081
y[1] (analytic) = -0.051248448190704802148761206672421
y[1] (numeric) = -0.051248448190704802148761206672607
absolute error = 1.86e-31
relative error = 3.6293781873718429649659460588363e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.082
y[1] (analytic) = -0.051206398844197521799654733503298
y[1] (numeric) = -0.051206398844197521799654733503483
absolute error = 1.85e-31
relative error = 3.6128297278410033268206819807114e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.624e+10
Order of pole = 6.662e+20
TOP MAIN SOLVE Loop
x[1] = 3.083
y[1] (analytic) = -0.051164382357118297814882057672955
y[1] (numeric) = -0.051164382357118297814882057673141
absolute error = 1.86e-31
relative error = 3.6353414510460235604245288354533e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.084
y[1] (analytic) = -0.051122398705788444238415743146961
y[1] (numeric) = -0.051122398705788444238415743147146
absolute error = 1.85e-31
relative error = 3.6187660337435022312793557114609e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.339e+10
Order of pole = 1.686e+20
TOP MAIN SOLVE Loop
x[1] = 3.085
y[1] (analytic) = -0.051080447866543782227557279584201
y[1] (numeric) = -0.051080447866543782227557279584385
absolute error = 1.84e-31
relative error = 3.6021610554537577718200281977166e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.368e+10
Order of pole = 3.631e+20
TOP MAIN SOLVE Loop
x[1] = 3.086
y[1] (analytic) = -0.051038529815734634708233780039245
y[1] (numeric) = -0.051038529815734634708233780039431
absolute error = 1.86e-31
relative error = 3.6443055995444873223208830533763e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.345e+10
Order of pole = 6.233e+20
TOP MAIN SOLVE Loop
x[1] = 3.087
y[1] (analytic) = -0.050996644529725821026486127672682
y[1] (numeric) = -0.050996644529725821026486127672867
absolute error = 1.85e-31
relative error = 3.6276896589179303053825648977504e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.688e+11
Order of pole = 2.551e+21
TOP MAIN SOLVE Loop
x[1] = 3.088
y[1] (analytic) = -0.050954791984896651596161524125807
y[1] (numeric) = -0.050954791984896651596161524125993
absolute error = 1.86e-31
relative error = 3.6502945602276557329437167647164e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.691e+11
Order of pole = 6.480e+21
TOP MAIN SOLVE Loop
x[1] = 3.089
y[1] (analytic) = -0.050912972157640922542823370128518
y[1] (numeric) = -0.050912972157640922542823370128703
absolute error = 1.85e-31
relative error = 3.6336515461558169903112408332216e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.09
y[1] (analytic) = -0.050871185024366910343891386852752
y[1] (numeric) = -0.050871185024366910343891386852937
absolute error = 1.85e-31
relative error = 3.6366363376710491097589337283201e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.091
y[1] (analytic) = -0.050829430561497366465024864498671
y[1] (numeric) = -0.050829430561497366465024864498858
absolute error = 1.87e-31
relative error = 3.6789709806753190631797063833280e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.270e+10
Order of pole = 4.726e+20
TOP MAIN SOLVE Loop
x[1] = 3.092
y[1] (analytic) = -0.050787708745469511992761902606623
y[1] (numeric) = -0.05078770874546951199276190260681
absolute error = 1.87e-31
relative error = 3.6819932345674331329613204224977e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.093
y[1] (analytic) = -0.05074601955273503226342748462493
y[1] (numeric) = -0.050746019552735032263427484625117
absolute error = 1.87e-31
relative error = 3.6850180890674676893960755924969e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.458e+11
Order of pole = 1.899e+21
TOP MAIN SOLVE Loop
x[1] = 3.094
y[1] (analytic) = -0.050704362959760071488323207331615
y[1] (numeric) = -0.050704362959760071488323207331802
absolute error = 1.87e-31
relative error = 3.6880455464632637064682126589883e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.569e+10
Order of pole = 2.772e+20
TOP MAIN SOLVE Loop
x[1] = 3.095
y[1] (analytic) = -0.050662738943025227375211463807208
y[1] (numeric) = -0.050662738943025227375211463807394
absolute error = 1.86e-31
relative error = 3.6713372368038294237470581327558e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.096
y[1] (analytic) = -0.050621147479025545746106856785808
y[1] (numeric) = -0.050621147479025545746106856785994
memory used=526.4MB, alloc=4.4MB, time=23.67
absolute error = 1.86e-31
relative error = 3.6743536893759186982167621332528e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.677e+11
Order of pole = 6.403e+21
TOP MAIN SOLVE Loop
x[1] = 3.097
y[1] (analytic) = -0.050579588544270515151387597372555
y[1] (numeric) = -0.050579588544270515151387597372741
absolute error = 1.86e-31
relative error = 3.6773727377635904352115731382580e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.098
y[1] (analytic) = -0.050538062115284061480239622307493
y[1] (numeric) = -0.050538062115284061480239622307678
absolute error = 1.85e-31
relative error = 3.6606073176686181780155315122041e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.099
y[1] (analytic) = -0.050496568168604542567446141178531
y[1] (numeric) = -0.050496568168604542567446141178717
absolute error = 1.86e-31
relative error = 3.6834186311227900996189155056218e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.1
y[1] (analytic) = -0.050455106680784742796535303239736
y[1] (numeric) = -0.050455106680784742796535303239921
absolute error = 1.85e-31
relative error = 3.6666258813095555177617636254755e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.101
y[1] (analytic) = -0.050413677628391867699298651775431
y[1] (numeric) = -0.050413677628391867699298651775615
absolute error = 1.84e-31
relative error = 3.6498031616795849764610566027201e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.102
y[1] (analytic) = -0.050372280988007538551693012265672
y[1] (numeric) = -0.050372280988007538551693012265857
absolute error = 1.85e-31
relative error = 3.6726548087835087556840140018561e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.103
y[1] (analytic) = -0.050330916736227786966138438954333
y[1] (numeric) = -0.050330916736227786966138438954518
absolute error = 1.85e-31
relative error = 3.6756731646582247851966887766375e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.988e+10
Order of pole = 1.419e+20
TOP MAIN SOLVE Loop
x[1] = 3.104
y[1] (analytic) = -0.050289584849663049480224822797408
y[1] (numeric) = -0.050289584849663049480224822797592
absolute error = 1.84e-31
relative error = 3.6588092852636232826333984434050e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.105
y[1] (analytic) = -0.050248285304938162141839742176153
y[1] (numeric) = -0.050248285304938162141839742176337
absolute error = 1.84e-31
relative error = 3.6618164954957648358117910803487e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.106
y[1] (analytic) = -0.05020701807869235509073011619722
y[1] (numeric) = -0.050207018078692355090730116197405
absolute error = 1.85e-31
relative error = 3.6847438282440679956224753071526e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.104e+10
Order of pole = 5.858e+20
TOP MAIN SOLVE Loop
x[1] = 3.107
y[1] (analytic) = -0.050165783147579247136510198870034
y[1] (numeric) = -0.050165783147579247136510198870218
absolute error = 1.84e-31
relative error = 3.6678386831658369315239596969658e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.108
y[1] (analytic) = -0.050124580488266840333128430950239
y[1] (numeric) = -0.050124580488266840333128430950423
absolute error = 1.84e-31
relative error = 3.6708536651607630345565073942833e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.325e+10
Order of pole = 4.784e+20
TOP MAIN SOLVE Loop
x[1] = 3.109
y[1] (analytic) = -0.050083410077437514549805644767119
y[1] (numeric) = -0.050083410077437514549805644767304
absolute error = 1.85e-31
relative error = 3.6938379338379389752774537514877e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.913e+10
Order of pole = 3.117e+20
TOP MAIN SOLVE Loop
x[1] = 3.11
y[1] (analytic) = -0.050042271891788022038457095912319
y[1] (numeric) = -0.050042271891788022038457095912504
absolute error = 1.85e-31
relative error = 3.6968745224047002571155616842428e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.111
y[1] (analytic) = -0.050001165908029481997610774257031
y[1] (numeric) = -0.050001165908029481997610774257215
absolute error = 1.84e-31
relative error = 3.6799141911699342044591924221825e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.466e+10
Order of pole = 1.778e+20
memory used=530.2MB, alloc=4.4MB, time=23.84
TOP MAIN SOLVE Loop
x[1] = 3.112
y[1] (analytic) = -0.049960092102887375132834425385014
y[1] (numeric) = -0.049960092102887375132834425385197
absolute error = 1.83e-31
relative error = 3.6629235915564648350251400323851e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.967e+10
Order of pole = 8.851e+20
TOP MAIN SOLVE Loop
x[1] = 3.113
y[1] (analytic) = -0.049919050453101538213683692179252
y[1] (numeric) = -0.049919050453101538213683692179437
absolute error = 1.85e-31
relative error = 3.7059999803843564384331534270178e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.114
y[1] (analytic) = -0.049878040935426158627183764980821
y[1] (numeric) = -0.049878040935426158627183764981004
absolute error = 1.83e-31
relative error = 3.6689492323268699693556769942400e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.771e+10
Order of pole = 4.083e+20
TOP MAIN SOLVE Loop
x[1] = 3.115
y[1] (analytic) = -0.049837063526629768927856907449411
y[1] (numeric) = -0.049837063526629768927856907449594
absolute error = 1.83e-31
relative error = 3.6719659436237930714023378708542e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.933e+11
Order of pole = 3.327e+21
TOP MAIN SOLVE Loop
x[1] = 3.116
y[1] (analytic) = -0.049796118203495241384308203996218
y[1] (numeric) = -0.049796118203495241384308203996399
absolute error = 1.81e-31
relative error = 3.6348214786608692229992375286212e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.569e+10
Order of pole = 1.859e+20
TOP MAIN SOLVE Loop
x[1] = 3.117
y[1] (analytic) = -0.049755204942819782522381853431021
y[1] (numeric) = -0.049755204942819782522381853431203
absolute error = 1.82e-31
relative error = 3.6579087596797162908236561405865e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.703e+11
Order of pole = 2.580e+21
TOP MAIN SOLVE Loop
x[1] = 3.118
y[1] (analytic) = -0.049714323721414927664900312266799
y[1] (numeric) = -0.049714323721414927664900312266982
absolute error = 1.83e-31
relative error = 3.6810316685686095954151725718324e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.391e+10
Order of pole = 4.862e+20
TOP MAIN SOLVE Loop
x[1] = 3.119
y[1] (analytic) = -0.049673474516106535467998569956544
y[1] (numeric) = -0.049673474516106535467998569956728
absolute error = 1.84e-31
relative error = 3.7041902502781102689662088614701e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.774e+11
Order of pole = 2.800e+21
TOP MAIN SOLVE Loop
x[1] = 3.12
y[1] (analytic) = -0.049632657303734782454065817198494
y[1] (numeric) = -0.049632657303734782454065817198678
absolute error = 1.84e-31
relative error = 3.7072365252173245632880189907133e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.121
y[1] (analytic) = -0.049591872061154157541306747337399
y[1] (numeric) = -0.049591872061154157541306747337581
absolute error = 1.82e-31
relative error = 3.6699562334643652558431244868437e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.122
y[1] (analytic) = -0.049551118765233456569934709810845
y[1] (numeric) = -0.049551118765233456569934709811027
absolute error = 1.82e-31
relative error = 3.6729745873608131429114340889255e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.809e+11
Order of pole = 1.290e+22
TOP MAIN SOLVE Loop
x[1] = 3.123
y[1] (analytic) = -0.049510397392855776825008913540994
y[1] (numeric) = -0.049510397392855776825008913541176
absolute error = 1.82e-31
relative error = 3.6759955400047371166539195741063e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.124
y[1] (analytic) = -0.049469707920918511555927857153213
y[1] (numeric) = -0.049469707920918511555927857153397
absolute error = 1.84e-31
relative error = 3.7194478749326653421891284075221e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.125
y[1] (analytic) = -0.049429050326333344492591141914146
y[1] (numeric) = -0.049429050326333344492591141914328
absolute error = 1.82e-31
relative error = 3.6820452506861017715400809838339e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.581e+11
Order of pole = 5.922e+21
TOP MAIN SOLVE Loop
x[1] = 3.126
y[1] (analytic) = -0.049388424586026244358241802322492
y[1] (numeric) = -0.049388424586026244358241802322674
absolute error = 1.82e-31
relative error = 3.6850740133042090146707415795184e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.096e+11
Order of pole = 3.904e+21
TOP MAIN SOLVE Loop
memory used=534.0MB, alloc=4.4MB, time=24.01
x[1] = 3.127
y[1] (analytic) = -0.049347830676937459379001268356422
y[1] (numeric) = -0.049347830676937459379001268356603
absolute error = 1.81e-31
relative error = 3.6678410685353537462481403183074e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.128
y[1] (analytic) = -0.049307268576021511790109052481693
y[1] (numeric) = -0.049307268576021511790109052481875
absolute error = 1.82e-31
relative error = 3.6911393645623262476604129686413e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.129
y[1] (analytic) = -0.049266738260247192338879233654598
y[1] (numeric) = -0.04926673826024719233887923365478
absolute error = 1.82e-31
relative error = 3.6941759577953198155310787920069e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.13
y[1] (analytic) = -0.04922623970659755478438578971336
y[1] (numeric) = -0.049226239706597554784385789713541
absolute error = 1.81e-31
relative error = 3.6769007967866667166220336889127e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.323e+11
Order of pole = 1.556e+21
TOP MAIN SOLVE Loop
x[1] = 3.131
y[1] (analytic) = -0.049185772892069910393888808740842
y[1] (numeric) = -0.049185772892069910393888808741024
absolute error = 1.82e-31
relative error = 3.7002569909670641671264291075946e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.132
y[1] (analytic) = -0.049145337793675822436013589200146
y[1] (numeric) = -0.049145337793675822436013589200329
absolute error = 1.83e-31
relative error = 3.7236492455963751461925147268884e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.211e+10
Order of pole = 4.617e+20
TOP MAIN SOLVE Loop
x[1] = 3.133
y[1] (analytic) = -0.049104934388441100670694617892942
y[1] (numeric) = -0.049104934388441100670694617893125
absolute error = 1.83e-31
relative error = 3.7267130539752172242003392359743e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.134
y[1] (analytic) = -0.049064562653405795835896394068137
y[1] (numeric) = -0.049064562653405795835896394068318
absolute error = 1.81e-31
relative error = 3.6890168832970523107335881923097e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.702e+10
Order of pole = 5.265e+20
TOP MAIN SOLVE Loop
x[1] = 3.135
y[1] (analytic) = -0.049024222565624194131123047315671
y[1] (numeric) = -0.049024222565624194131123047315853
absolute error = 1.82e-31
relative error = 3.7124505086515839617458890242286e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.252e+11
Order of pole = 1.391e+21
TOP MAIN SOLVE Loop
x[1] = 3.136
y[1] (analytic) = -0.048983914102164811697728676216874
y[1] (numeric) = -0.048983914102164811697728676217058
absolute error = 1.84e-31
relative error = 3.7563351841634117526090722294325e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.075e+10
Order of pole = 2.285e+20
TOP MAIN SOLVE Loop
x[1] = 3.137
y[1] (analytic) = -0.048943637240110389096040314088727
y[1] (numeric) = -0.04894363724011038909604031408891
absolute error = 1.83e-31
relative error = 3.7389946951067107850995432150888e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.138
y[1] (analytic) = -0.048903391956557885779305407554734
y[1] (numeric) = -0.048903391956557885779305407554917
absolute error = 1.83e-31
relative error = 3.7420717189221456670213551260376e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.139
y[1] (analytic) = -0.048863178228618474564475673099719
y[1] (numeric) = -0.048863178228618474564475673099903
absolute error = 1.84e-31
relative error = 3.7656167009667372439523107689581e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.14
y[1] (analytic) = -0.048822996033417536099839176219681
y[1] (numeric) = -0.048822996033417536099839176219865
absolute error = 1.84e-31
relative error = 3.7687158705717035747894960662436e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.141
y[1] (analytic) = -0.048782845348094653329512457260941
y[1] (numeric) = -0.048782845348094653329512457261125
absolute error = 1.84e-31
relative error = 3.7718177094232700453651496066072e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.438e+11
Order of pole = 1.832e+21
TOP MAIN SOLVE Loop
memory used=537.8MB, alloc=4.4MB, time=24.18
x[1] = 3.142
y[1] (analytic) = -0.04874272614980360595480450755509
y[1] (numeric) = -0.048742726149803605954804507555274
absolute error = 1.84e-31
relative error = 3.7749222198713924876575433588985e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.308e+11
Order of pole = 1.516e+21
TOP MAIN SOLVE Loop
x[1] = 3.143
y[1] (analytic) = -0.04870263841571236489246437899762
y[1] (numeric) = -0.048702638415712364892464378997804
absolute error = 1.84e-31
relative error = 3.7780294042681314658648821517146e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.203e+10
Order of pole = 3.409e+20
TOP MAIN SOLVE Loop
x[1] = 3.144
y[1] (analytic) = -0.048662582123003086729824189788647
y[1] (numeric) = -0.048662582123003086729824189788832
absolute error = 1.85e-31
relative error = 3.8016889348859566519180944204777e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.552e+11
Order of pole = 2.135e+21
TOP MAIN SOLVE Loop
x[1] = 3.145
y[1] (analytic) = -0.048622557248872108176849268653698
y[1] (numeric) = -0.048622557248872108176849268653881
absolute error = 1.83e-31
relative error = 3.7636852184331590207091387459171e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.146
y[1] (analytic) = -0.048582563770529940515107159491131
y[1] (numeric) = -0.048582563770529940515107159491315
absolute error = 1.84e-31
relative error = 3.7873670247022643030851603822320e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.147
y[1] (analytic) = -0.048542601665201264043667188050403
y[1] (numeric) = -0.048542601665201264043667188050587
absolute error = 1.84e-31
relative error = 3.7904849284562364973488358217044e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.455e+10
Order of pole = 4.920e+20
TOP MAIN SOLVE Loop
x[1] = 3.148
y[1] (analytic) = -0.048502670910124922521942271931849
y[1] (numeric) = -0.048502670910124922521942271932033
absolute error = 1.84e-31
relative error = 3.7936055179507658422978890664359e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.149
y[1] (analytic) = -0.048462771482553917609484634914214
y[1] (numeric) = -0.048462771482553917609484634914399
absolute error = 1.85e-31
relative error = 3.8173631911785736964676494743962e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.15
y[1] (analytic) = -0.048422903359755403302747066360455
y[1] (numeric) = -0.04842290335975540330274706636064
absolute error = 1.85e-31
relative error = 3.8205061482074354325887753976804e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.786e+10
Order of pole = 4.076e+20
TOP MAIN SOLVE Loop
x[1] = 3.151
y[1] (analytic) = -0.048383066519010680368821346225526
y[1] (numeric) = -0.048383066519010680368821346225711
absolute error = 1.85e-31
relative error = 3.8236518127124037817416998695661e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.152
y[1] (analytic) = -0.048343260937615190776165435991882
y[1] (numeric) = -0.048343260937615190776165435992067
absolute error = 1.85e-31
relative error = 3.8268001870774542827915850579226e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.153
y[1] (analytic) = -0.04830348659287851212233101568916
y[1] (numeric) = -0.048303486592878512122331015689344
absolute error = 1.84e-31
relative error = 3.8092488343714616947961904075169e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.154
y[1] (analytic) = -0.048263743462124352058702927013998
y[1] (numeric) = -0.048263743462124352058702927014182
absolute error = 1.84e-31
relative error = 3.8123855880428457512663857429369e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.968e+10
Order of pole = 5.615e+20
TOP MAIN SOLVE Loop
x[1] = 3.155
y[1] (analytic) = -0.048224031522690542712262062454145
y[1] (numeric) = -0.048224031522690542712262062454331
absolute error = 1.86e-31
relative error = 3.8569981423573559773766526224405e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.352e+11
Order of pole = 1.615e+21
TOP MAIN SOLVE Loop
x[1] = 3.156
y[1] (analytic) = -0.048184350751929035104383220237832
y[1] (numeric) = -0.048184350751929035104383220238017
absolute error = 1.85e-31
relative error = 3.8394208308927691100353294054299e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.157
y[1] (analytic) = -0.048144701127205893566679424874813
y[1] (numeric) = -0.048144701127205893566679424874999
absolute error = 1.86e-31
relative error = 3.8633535081785774269982133823268e-28 %
Correct digits = 29
h = 0.001
memory used=541.7MB, alloc=4.4MB, time=24.35
Complex estimate of poles used for equation 1
Radius of convergence = 1.085e+11
Order of pole = 1.040e+21
TOP MAIN SOLVE Loop
x[1] = 3.158
y[1] (analytic) = -0.048105082625901290153904193029593
y[1] (numeric) = -0.048105082625901290153904193029778
absolute error = 1.85e-31
relative error = 3.8457474741014201857883300830018e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.159
y[1] (analytic) = -0.048065495225409499053923204469817
y[1] (numeric) = -0.048065495225409499053923204470002
absolute error = 1.85e-31
relative error = 3.8489148844179805909031887451361e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.742e+10
Order of pole = 4.016e+20
TOP MAIN SOLVE Loop
x[1] = 3.16
y[1] (analytic) = -0.048025938903138890994766817864003
y[1] (numeric) = -0.048025938903138890994766817864187
absolute error = 1.84e-31
relative error = 3.8312629425340413959318987318717e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.161
y[1] (analytic) = -0.047986413636511927648774851262259
y[1] (numeric) = -0.047986413636511927648774851262444
absolute error = 1.85e-31
relative error = 3.8552578944811391924762757402194e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.162
y[1] (analytic) = -0.047946919402965156033845027181679
y[1] (numeric) = -0.047946919402965156033845027181865
absolute error = 1.86e-31
relative error = 3.8792898963285073984725591427574e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.163
y[1] (analytic) = -0.047907456179949202911796462334437
y[1] (numeric) = -0.047907456179949202911796462334623
absolute error = 1.86e-31
relative error = 3.8824854173293994954543426615640e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.164
y[1] (analytic) = -0.047868023944928769183859562181389
y[1] (numeric) = -0.047868023944928769183859562181575
absolute error = 1.86e-31
relative error = 3.8856836917686300037766948380316e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.113e+10
Order of pole = 2.308e+20
TOP MAIN SOLVE Loop
x[1] = 3.165
y[1] (analytic) = -0.047828622675382624283303660667031
y[1] (numeric) = -0.047828622675382624283303660667216
absolute error = 1.85e-31
relative error = 3.8679767396943971933462999567328e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.238e+11
Order of pole = 1.585e+22
TOP MAIN SOLVE Loop
x[1] = 3.166
y[1] (analytic) = -0.047789252348803600565213725693
y[1] (numeric) = -0.047789252348803600565213725693184
absolute error = 1.84e-31
relative error = 3.8502380965708165694400093617653e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.167
y[1] (analytic) = -0.047749912942698587693427431116929
y[1] (numeric) = -0.047749912942698587693427431117114
absolute error = 1.85e-31
relative error = 3.8743526134174501327883104520543e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.216e+10
Order of pole = 1.568e+20
TOP MAIN SOLVE Loop
x[1] = 3.168
y[1] (analytic) = -0.047710604434588527024643876321261
y[1] (numeric) = -0.047710604434588527024643876321445
absolute error = 1.84e-31
relative error = 3.8565849705858349285983147117097e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.142e+10
Order of pole = 3.327e+20
TOP MAIN SOLVE Loop
x[1] = 3.169
y[1] (analytic) = -0.047671326802008405989715214682583
y[1] (numeric) = -0.047671326802008405989715214682768
absolute error = 1.85e-31
relative error = 3.8807394803243844176619853764427e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.401e+10
Order of pole = 7.795e+20
TOP MAIN SOLVE Loop
x[1] = 3.17
y[1] (analytic) = -0.047632080022507252472132432586239
y[1] (numeric) = -0.047632080022507252472132432586425
absolute error = 1.86e-31
relative error = 3.9049312965570834912533376109481e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.625e+10
Order of pole = 3.870e+20
TOP MAIN SOLVE Loop
x[1] = 3.171
y[1] (analytic) = -0.047592864073648129183716500973107
y[1] (numeric) = -0.047592864073648129183716500973292
absolute error = 1.85e-31
relative error = 3.8871373597882154259820720830196e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.004e+11
Order of pole = 3.542e+21
TOP MAIN SOLVE Loop
x[1] = 3.172
y[1] (analytic) = -0.047553678933008128037526101775791
y[1] (numeric) = -0.047553678933008128037526101775976
absolute error = 1.85e-31
relative error = 3.8903404352925288563173432823453e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=545.5MB, alloc=4.4MB, time=24.53
x[1] = 3.173
y[1] (analytic) = -0.047514524578178364517993111999774
y[1] (numeric) = -0.04751452457817836451799311199996
absolute error = 1.86e-31
relative error = 3.9145924672773177631989946280345e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.827e+10
Order of pole = 2.993e+20
TOP MAIN SOLVE Loop
x[1] = 3.174
y[1] (analytic) = -0.04747540098676397204829700863137
y[1] (numeric) = -0.047475400986763972048297008631555
absolute error = 1.85e-31
relative error = 3.8967548699920945666188289778126e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.945e+10
Order of pole = 8.716e+20
TOP MAIN SOLVE Loop
x[1] = 3.175
y[1] (analytic) = -0.047436308136384096354989338008597
y[1] (numeric) = -0.047436308136384096354989338008782
absolute error = 1.85e-31
relative error = 3.8999662340523345399014085456198e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.008e+10
Order of pole = 4.327e+20
TOP MAIN SOLVE Loop
x[1] = 3.176
y[1] (analytic) = -0.047397246004671889829879373773305
y[1] (numeric) = -0.047397246004671889829879373773489
absolute error = 1.84e-31
relative error = 3.8820820935854235106449314075979e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.934e+11
Order of pole = 3.295e+21
TOP MAIN SOLVE Loop
x[1] = 3.177
y[1] (analytic) = -0.0473582145692745058891920680329
y[1] (numeric) = -0.047358214569274505889192068033085
absolute error = 1.85e-31
relative error = 3.9063972677725478748394711606569e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.292e+10
Order of pole = 3.486e+20
TOP MAIN SOLVE Loop
x[1] = 3.178
y[1] (analytic) = -0.047319213807853093330009380898003
y[1] (numeric) = -0.047319213807853093330009380898187
absolute error = 1.84e-31
relative error = 3.8884838777575669102882059817558e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.179
y[1] (analytic) = -0.047280243698082790684006054128027
y[1] (numeric) = -0.047280243698082790684006054128212
absolute error = 1.85e-31
relative error = 3.9128393918896347002991207860594e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.685e+10
Order of pole = 2.845e+20
TOP MAIN SOLVE Loop
x[1] = 3.18
y[1] (analytic) = -0.047241304217652720568490875210256
y[1] (numeric) = -0.04724130421765272056849087521044
absolute error = 1.84e-31
relative error = 3.8948967020949535274426470414748e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.533e+11
Order of pole = 2.069e+21
TOP MAIN SOLVE Loop
x[1] = 3.181
y[1] (analytic) = -0.047202395344265984034764458819148
y[1] (numeric) = -0.047202395344265984034764458819332
absolute error = 1.84e-31
relative error = 3.8981072604052033402869249327085e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.182
y[1] (analytic) = -0.04716351705563965491380455325163
y[1] (numeric) = -0.047163517055639654913804553251815
absolute error = 1.85e-31
relative error = 3.9225234153286776891510088175705e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.183
y[1] (analytic) = -0.047124669329504774159289860110695
y[1] (numeric) = -0.04712466932950477415928986011088
absolute error = 1.85e-31
relative error = 3.9257569895386284783840195730164e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.184
y[1] (analytic) = -0.04708585214360634418797333621388
y[1] (numeric) = -0.047085852143606344187973336214065
absolute error = 1.85e-31
relative error = 3.9289933510340139649411174867102e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.549e+10
Order of pole = 2.709e+20
TOP MAIN SOLVE Loop
x[1] = 3.185
y[1] (analytic) = -0.047047065475703323217415927435058
y[1] (numeric) = -0.047047065475703323217415927435242
absolute error = 1.84e-31
relative error = 3.9109771914472274306811274801601e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.186
y[1] (analytic) = -0.047008309303568619601091664947347
y[1] (numeric) = -0.047008309303568619601091664947531
absolute error = 1.84e-31
relative error = 3.9142016108635437226594275376424e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.187
y[1] (analytic) = -0.046969583604989086160875035121881
y[1] (numeric) = -0.046969583604989086160875035122066
absolute error = 1.85e-31
relative error = 3.9387191837985421405468384769196e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.513e+10
Order of pole = 2.672e+20
TOP MAIN SOLVE Loop
memory used=549.3MB, alloc=4.4MB, time=24.70
x[1] = 3.188
y[1] (analytic) = -0.046930888357765514516921515151589
y[1] (numeric) = -0.046930888357765514516921515151774
absolute error = 1.85e-31
relative error = 3.9419667190124390692103195435220e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.189
y[1] (analytic) = -0.046892223539712629414952147310981
y[1] (numeric) = -0.046892223539712629414952147311164
absolute error = 1.83e-31
relative error = 3.9025660586348361225836164611508e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.216e+11
Order of pole = 1.299e+21
TOP MAIN SOLVE Loop
x[1] = 3.19
y[1] (analytic) = -0.046853589128659083050953005632225
y[1] (numeric) = -0.04685358912865908305095300563241
absolute error = 1.85e-31
relative error = 3.9484701906612414646720678249489e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.150e+11
Order of pole = 2.330e+22
TOP MAIN SOLVE Loop
x[1] = 3.191
y[1] (analytic) = -0.046814985102447449393300389674483
y[1] (numeric) = -0.046814985102447449393300389674667
absolute error = 1.84e-31
relative error = 3.9303654502365873755958890890048e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.192
y[1] (analytic) = -0.046776411438934218502322560987385
y[1] (numeric) = -0.046776411438934218502322560987569
absolute error = 1.84e-31
relative error = 3.9336065837416527802820697337686e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.825e+10
Order of pole = 2.980e+20
TOP MAIN SOLVE Loop
x[1] = 3.193
y[1] (analytic) = -0.046737868115989790847308818820961
y[1] (numeric) = -0.046737868115989790847308818821145
absolute error = 1.84e-31
relative error = 3.9368505115245208140677297075493e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.194
y[1] (analytic) = -0.046699355111498471620976692612814
y[1] (numeric) = -0.046699355111498471620976692612997
absolute error = 1.83e-31
relative error = 3.9186836641121223341395093367410e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.564e+11
Order of pole = 2.147e+21
TOP MAIN SOLVE Loop
x[1] = 3.195
y[1] (analytic) = -0.046660872403358465051408009789216
y[1] (numeric) = -0.046660872403358465051408009789399
absolute error = 1.83e-31
relative error = 3.9219155273836754018064075623124e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.746e+11
Order of pole = 2.678e+21
TOP MAIN SOLVE Loop
x[1] = 3.196
y[1] (analytic) = -0.046622419969481868711464578449805
y[1] (numeric) = -0.046622419969481868711464578449988
absolute error = 1.83e-31
relative error = 3.9251501770990919911906792990436e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.910e+10
Order of pole = 8.620e+20
TOP MAIN SOLVE Loop
x[1] = 3.197
y[1] (analytic) = -0.046583997787794667825694205565742
y[1] (numeric) = -0.046583997787794667825694205565926
absolute error = 1.84e-31
relative error = 3.9498542147065205882904030864187e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.725e+10
Order of pole = 1.960e+20
TOP MAIN SOLVE Loop
x[1] = 3.198
y[1] (analytic) = -0.046545605836236729574737752408547
y[1] (numeric) = -0.04654560583623672957473775240873
absolute error = 1.83e-31
relative error = 3.9316278456844290329856352256659e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.043e+11
Order of pole = 9.551e+20
TOP MAIN SOLVE Loop
x[1] = 3.199
y[1] (analytic) = -0.046507244092761797397247910041201
y[1] (numeric) = -0.046507244092761797397247910041385
absolute error = 1.84e-31
relative error = 3.9563728960804415541334403856204e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.2
y[1] (analytic) = -0.046468912535337485289330358844645
y[1] (numeric) = -0.046468912535337485289330358844828
absolute error = 1.83e-31
relative error = 3.9381166895359743875188844405416e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.029e+11
Order of pole = 3.611e+21
TOP MAIN SOLVE Loop
x[1] = 3.201
y[1] (analytic) = -0.046430611141945272101517957221245
y[1] (numeric) = -0.046430611141945272101517957221429
absolute error = 1.84e-31
relative error = 3.9629028236885506499075542078464e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.269e+10
Order of pole = 7.536e+20
TOP MAIN SOLVE Loop
x[1] = 3.202
y[1] (analytic) = -0.046392339890580495833288585812361
y[1] (numeric) = -0.046392339890580495833288585812545
absolute error = 1.84e-31
relative error = 3.9661720110254532296989927354030e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.560e+10
Order of pole = 3.773e+20
TOP MAIN SOLVE Loop
memory used=553.1MB, alloc=4.4MB, time=24.87
x[1] = 3.203
y[1] (analytic) = -0.046354098759252347925137254789547
y[1] (numeric) = -0.04635409875925234792513725478973
absolute error = 1.83e-31
relative error = 3.9478709520476422678396343185365e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.204
y[1] (analytic) = -0.046315887725983867548213063028324
y[1] (numeric) = -0.046315887725983867548213063028509
absolute error = 1.85e-31
relative error = 3.9943097084634391146246877121278e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.205
y[1] (analytic) = -0.046277706768811935891531579249743
y[1] (numeric) = -0.046277706768811935891531579249927
absolute error = 1.84e-31
relative error = 3.9759964969570107056847751166240e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.937e+10
Order of pole = 3.089e+20
TOP MAIN SOLVE Loop
x[1] = 3.206
y[1] (analytic) = -0.046239555865787270446773196517976
y[1] (numeric) = -0.04623955586578727044677319651816
absolute error = 1.84e-31
relative error = 3.9792769751956447092466775956826e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.207
y[1] (analytic) = -0.046201434994974419290677992812238
y[1] (numeric) = -0.046201434994974419290677992812423
absolute error = 1.85e-31
relative error = 4.0042046317419243266677765882235e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.208
y[1] (analytic) = -0.046163344134451755365047611747927
y[1] (numeric) = -0.046163344134451755365047611748111
absolute error = 1.84e-31
relative error = 3.9858464210065880859967953901512e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.209
y[1] (analytic) = -0.046125283262311470754364658905372
y[1] (numeric) = -0.046125283262311470754364658905557
absolute error = 1.85e-31
relative error = 4.0108154772279032573952927751888e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.21
y[1] (analytic) = -0.046087252356659570961040090634769
y[1] (numeric) = -0.046087252356659570961040090634953
absolute error = 1.84e-31
relative error = 3.9924272025605394489906341248870e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.211
y[1] (analytic) = -0.046049251395615869178299053642657
y[1] (numeric) = -0.046049251395615869178299053642841
absolute error = 1.84e-31
relative error = 3.9957218504863201168056559664076e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.212
y[1] (analytic) = -0.046011280357313980560715615128839
y[1] (numeric) = -0.046011280357313980560715615129023
absolute error = 1.84e-31
relative error = 3.9990193398465437462323646665649e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.213
y[1] (analytic) = -0.045973339219901316492406804732682
y[1] (numeric) = -0.045973339219901316492406804732866
absolute error = 1.84e-31
relative error = 4.0023196731454427282703534515607e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.073e+11
Order of pole = 1.008e+21
TOP MAIN SOLVE Loop
x[1] = 3.214
y[1] (analytic) = -0.04593542796153907885289637106443
y[1] (numeric) = -0.045935427961539078852896371064615
absolute error = 1.85e-31
relative error = 4.0273925423073717087847105534898e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.209e+10
Order of pole = 2.375e+20
TOP MAIN SOLVE Loop
x[1] = 3.215
y[1] (analytic) = -0.045897546560402254280658637140339
y[1] (numeric) = -0.045897546560402254280658637140524
absolute error = 1.85e-31
relative error = 4.0307165385525702273669781099204e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.216
y[1] (analytic) = -0.045859694994679608434352820610143
y[1] (numeric) = -0.045859694994679608434352820610329
absolute error = 1.86e-31
relative error = 4.0558490417692203367982965099252e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.217
y[1] (analytic) = -0.045821873242573680251758166261555
y[1] (numeric) = -0.04582187324257368025175816626174
absolute error = 1.85e-31
relative error = 4.0373731344556679345148587754697e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.218
y[1] (analytic) = -0.045784081282300776206420219909054
y[1] (numeric) = -0.04578408128230077620642021990924
absolute error = 1.86e-31
relative error = 4.0625473918137554822954479279510e-28 %
Correct digits = 29
h = 0.001
memory used=556.9MB, alloc=4.4MB, time=25.05
Complex estimate of poles used for equation 1
Radius of convergence = 8.796e+10
Order of pole = 6.765e+20
TOP MAIN SOLVE Loop
x[1] = 3.219
y[1] (analytic) = -0.04574631909209096456201855442329
y[1] (numeric) = -0.045746319092090964562018554423474
absolute error = 1.84e-31
relative error = 4.0221815361711053230416503952729e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.058e+11
Order of pole = 9.779e+20
TOP MAIN SOLVE Loop
x[1] = 3.22
y[1] (analytic) = -0.045708586650188069624466240332695
y[1] (numeric) = -0.04570858665018806962446624033288
absolute error = 1.85e-31
relative error = 4.0473795747792786072351447250417e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.352e+11
Order of pole = 1.599e+21
TOP MAIN SOLVE Loop
x[1] = 3.221
y[1] (analytic) = -0.045670883934849665991751335130728
y[1] (numeric) = -0.045670883934849665991751335130912
absolute error = 1.84e-31
relative error = 4.0288250225784833917770928545179e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.222
y[1] (analytic) = -0.04563321092434707280153064715001
y[1] (numeric) = -0.045633210924347072801530647150194
absolute error = 1.84e-31
relative error = 4.0321510643869446515016494415738e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.857e+10
Order of pole = 2.061e+20
TOP MAIN SOLVE Loop
x[1] = 3.223
y[1] (analytic) = -0.045595567596965347976486011619014
y[1] (numeric) = -0.045595567596965347976486011619198
absolute error = 1.84e-31
relative error = 4.0354799753001929396508907667509e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.480e+10
Order of pole = 2.624e+20
TOP MAIN SOLVE Loop
x[1] = 3.224
y[1] (analytic) = -0.045557953931003282467453298297345
y[1] (numeric) = -0.045557953931003282467453298297528
absolute error = 1.83e-31
relative error = 4.0168616939459193374771320094703e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.040e+10
Order of pole = 7.138e+20
TOP MAIN SOLVE Loop
x[1] = 3.225
y[1] (analytic) = -0.045520369904773394494334351892372
y[1] (numeric) = -0.045520369904773394494334351892555
absolute error = 1.83e-31
relative error = 4.0201782275238080475812438688842e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.226
y[1] (analytic) = -0.045482815496601923784802048292813
y[1] (numeric) = -0.045482815496601923784802048292996
absolute error = 1.83e-31
relative error = 4.0234976221661596910549291357576e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.841e+10
Order of pole = 4.087e+20
TOP MAIN SOLVE Loop
x[1] = 3.227
y[1] (analytic) = -0.045445290684828825810808631513799
y[1] (numeric) = -0.045445290684828825810808631513981
absolute error = 1.82e-31
relative error = 4.0048154001742968723401827479457e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.228
y[1] (analytic) = -0.045407795447807766022907478133024
y[1] (numeric) = -0.045407795447807766022907478133207
absolute error = 1.83e-31
relative error = 4.0301450047347546534983616246928e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.229
y[1] (analytic) = -0.045370329763906114082398417908702
y[1] (numeric) = -0.045370329763906114082398417908884
absolute error = 1.82e-31
relative error = 4.0114321616588331436178326107295e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.250e+10
Order of pole = 1.577e+20
TOP MAIN SOLVE Loop
x[1] = 3.23
y[1] (analytic) = -0.04533289361150493809130672120713
y[1] (numeric) = -0.045332893611504938091306721207312
absolute error = 1.82e-31
relative error = 4.0147448243588538399268938443646e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.965e+11
Order of pole = 4.233e+22
TOP MAIN SOLVE Loop
x[1] = 3.231
y[1] (analytic) = -0.045295486968998998820205845830863
y[1] (numeric) = -0.045295486968998998820205845831046
absolute error = 1.83e-31
relative error = 4.0401375996961531839741819536422e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.232
y[1] (analytic) = -0.045258109814796743933894017827492
y[1] (numeric) = -0.045258109814796743933894017827675
absolute error = 1.83e-31
relative error = 4.0434742137677554411601847669934e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.233
y[1] (analytic) = -0.045220762127320302214934702874075
y[1] (numeric) = -0.045220762127320302214934702874258
absolute error = 1.83e-31
relative error = 4.0468137066057943885910228995839e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.720e+11
Order of pole = 5.197e+22
TOP MAIN SOLVE Loop
memory used=560.7MB, alloc=4.4MB, time=25.22
x[1] = 3.234
y[1] (analytic) = -0.045183443885005477785071006873138
y[1] (numeric) = -0.04518344388500547778507100687332
absolute error = 1.82e-31
relative error = 4.0280240803069527985765496366324e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.235
y[1] (analytic) = -0.045146155066301744324524026462878
y[1] (numeric) = -0.045146155066301744324524026463061
absolute error = 1.83e-31
relative error = 4.0535013387351766860337155146173e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.799e+11
Order of pole = 1.258e+22
TOP MAIN SOLVE Loop
x[1] = 3.236
y[1] (analytic) = -0.045108895649672239289185152236811
y[1] (numeric) = -0.045108895649672239289185152236993
absolute error = 1.82e-31
relative error = 4.0346809066987746103664740201732e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.237
y[1] (analytic) = -0.04507166561359375812571230958637
y[1] (numeric) = -0.045071665613593758125712309586553
absolute error = 1.83e-31
relative error = 4.0602005164150538123880992455515e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.238
y[1] (analytic) = -0.045034464936556748484540104224167
y[1] (numeric) = -0.04503446493655674848454010422435
absolute error = 1.83e-31
relative error = 4.0635544411997590392114217989369e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.426e+10
Order of pole = 3.598e+20
TOP MAIN SOLVE Loop
x[1] = 3.239
y[1] (analytic) = -0.044997293597065304430813821615325
y[1] (numeric) = -0.044997293597065304430813821615507
absolute error = 1.82e-31
relative error = 4.0446877012147665493263533683369e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.956e+10
Order of pole = 2.140e+20
TOP MAIN SOLVE Loop
x[1] = 3.24
y[1] (analytic) = -0.044960151573637160653257211739887
y[1] (numeric) = -0.044960151573637160653257211740069
absolute error = 1.82e-31
relative error = 4.0480290575069488803503571164965e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.241
y[1] (analytic) = -0.044923038844803686670983972830415
y[1] (numeric) = -0.044923038844803686670983972830597
absolute error = 1.82e-31
relative error = 4.0513732970905685972864974732036e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.242
y[1] (analytic) = -0.044885955389109881038262829975664
y[1] (numeric) = -0.044885955389109881038262829975847
absolute error = 1.83e-31
relative error = 4.0769991061480002556177701585969e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.243
y[1] (analytic) = -0.044848901185114365547246086753596
y[1] (numeric) = -0.044848901185114365547246086753777
absolute error = 1.81e-31
relative error = 4.0357733459939269763566278535059e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.096e+11
Order of pole = 1.045e+21
TOP MAIN SOLVE Loop
x[1] = 3.244
y[1] (analytic) = -0.044811876211389379428671510354866
y[1] (numeric) = -0.044811876211389379428671510355047
absolute error = 1.81e-31
relative error = 4.0391078281608987483491753016699e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.245
y[1] (analytic) = -0.044774880446520773550547392981411
y[1] (numeric) = -0.044774880446520773550547392981593
absolute error = 1.82e-31
relative error = 4.0647791392180542849969944523683e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.246
y[1] (analytic) = -0.044737913869108004614830614653587
y[1] (numeric) = -0.044737913869108004614830614653769
absolute error = 1.82e-31
relative error = 4.0681378334378012913291770431089e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.418e+11
Order of pole = 1.751e+21
TOP MAIN SOLVE Loop
x[1] = 3.247
y[1] (analytic) = -0.044700976457764129352107514933748
y[1] (numeric) = -0.04470097645776412935210751493393
absolute error = 1.82e-31
relative error = 4.0714994262365459311497417602786e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.182e+10
Order of pole = 4.488e+20
TOP MAIN SOLVE Loop
x[1] = 3.248
y[1] (analytic) = -0.044664068191115798714287363473893
y[1] (numeric) = -0.044664068191115798714287363474075
absolute error = 1.82e-31
relative error = 4.0748639201702166324087843142959e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=564.5MB, alloc=4.4MB, time=25.39
x[1] = 3.249
y[1] (analytic) = -0.044627189047803252065318201720195
y[1] (numeric) = -0.044627189047803252065318201720377
absolute error = 1.82e-31
relative error = 4.0782313177970335602960245599881e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.059e+10
Order of pole = 1.433e+20
TOP MAIN SOLVE Loop
x[1] = 3.25
y[1] (analytic) = -0.044590339006480311369934810557736
y[1] (numeric) = -0.044590339006480311369934810557917
absolute error = 1.81e-31
relative error = 4.0591752391408210766291299897019e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.251
y[1] (analytic) = -0.044553518045814375380448541154598
y[1] (numeric) = -0.04455351804581437538044854115478
absolute error = 1.82e-31
relative error = 4.0849748343744579163935601719626e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.252
y[1] (analytic) = -0.044516726144486413821588728765626
y[1] (numeric) = -0.044516726144486413821588728765808
absolute error = 1.82e-31
relative error = 4.0883509584529830780698782564753e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.695e+10
Order of pole = 3.896e+20
TOP MAIN SOLVE Loop
x[1] = 3.253
y[1] (analytic) = -0.044479963281190961573405391782488
y[1] (numeric) = -0.04447996328119096157340539178267
absolute error = 1.82e-31
relative error = 4.0917299964804941000266390634952e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.254
y[1] (analytic) = -0.044443229434636112852242900868314
y[1] (numeric) = -0.044443229434636112852242900868496
absolute error = 1.82e-31
relative error = 4.0951119510267010507042627035963e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.255
y[1] (analytic) = -0.044406524583543515389794285591949
y[1] (numeric) = -0.04440652458354351538979428559213
absolute error = 1.81e-31
relative error = 4.0759776113412906632324250517584e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.381e+10
Order of pole = 3.537e+20
TOP MAIN SOLVE Loop
x[1] = 3.256
y[1] (analytic) = -0.044369848706648364610245828578782
y[1] (numeric) = -0.044369848706648364610245828578964
absolute error = 1.82e-31
relative error = 4.1018846199655662891027453334198e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.257
y[1] (analytic) = -0.044333201782699397805521579822211
y[1] (numeric) = -0.044333201782699397805521579822392
absolute error = 1.81e-31
relative error = 4.0827188815997831955021053876426e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.258
y[1] (analytic) = -0.044296583790458888308637406451882
y[1] (numeric) = -0.044296583790458888308637406452063
absolute error = 1.81e-31
relative error = 4.0860938815553961094695828521804e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.163e+11
Order of pole = 1.174e+21
TOP MAIN SOLVE Loop
x[1] = 3.259
y[1] (analytic) = -0.044259994708702639665174175932124
y[1] (numeric) = -0.044259994708702639665174175932306
absolute error = 1.82e-31
relative error = 4.1120655616394408456058824791602e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.26
y[1] (analytic) = -0.044223434516219979802879653366151
y[1] (numeric) = -0.044223434516219979802879653366332
absolute error = 1.81e-31
relative error = 4.0928526239547046736791032646329e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.600e+10
Order of pole = 3.781e+20
TOP MAIN SOLVE Loop
x[1] = 3.261
y[1] (analytic) = -0.044186903191813755199408676308847
y[1] (numeric) = -0.044186903191813755199408676309029
absolute error = 1.82e-31
relative error = 4.1188675117136984098965049588988e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.898e+10
Order of pole = 2.082e+20
TOP MAIN SOLVE Loop
x[1] = 3.262
y[1] (analytic) = -0.04415040071430032504821115324315
y[1] (numeric) = -0.044150400714300325048211153243331
absolute error = 1.81e-31
relative error = 4.0996230401454557568893000052831e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.422e+11
Order of pole = 1.756e+21
TOP MAIN SOLVE Loop
x[1] = 3.263
y[1] (analytic) = -0.044113927062509555422577414652063
y[1] (numeric) = -0.044113927062509555422577414652244
absolute error = 1.81e-31
relative error = 4.1030126323490199468898719438645e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.065e+11
Order of pole = 9.844e+20
TOP MAIN SOLVE Loop
memory used=568.4MB, alloc=4.4MB, time=25.56
x[1] = 3.264
y[1] (analytic) = -0.044077482215284813437850428420416
y[1] (numeric) = -0.044077482215284813437850428420597
absolute error = 1.81e-31
relative error = 4.1064051507287402040147188294179e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.265
y[1] (analytic) = -0.044041066151482961411814374127243
y[1] (numeric) = -0.044041066151482961411814374127423
absolute error = 1.80e-31
relative error = 4.0870945172143385212878875033007e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.535e+11
Order of pole = 2.044e+21
TOP MAIN SOLVE Loop
x[1] = 3.266
y[1] (analytic) = -0.044004678849974351023269053641386
y[1] (numeric) = -0.044004678849974351023269053641566
absolute error = 1.80e-31
relative error = 4.0904741201197271429586967468966e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.500e+10
Order of pole = 2.623e+20
TOP MAIN SOLVE Loop
x[1] = 3.267
y[1] (analytic) = -0.043968320289642817468799598309383
y[1] (numeric) = -0.043968320289642817468799598309563
absolute error = 1.80e-31
relative error = 4.0938566407414208289582034019561e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.432e+10
Order of pole = 7.713e+20
TOP MAIN SOLVE Loop
x[1] = 3.268
y[1] (analytic) = -0.043931990449385673617750915925901
y[1] (numeric) = -0.043931990449385673617750915926081
absolute error = 1.80e-31
relative error = 4.0972420816529846966043985475380e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.269
y[1] (analytic) = -0.043895689308113704165416303602981
y[1] (numeric) = -0.043895689308113704165416303603161
absolute error = 1.80e-31
relative error = 4.1006304454302918914199469749412e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.27
y[1] (analytic) = -0.043859416844751159784449635604978
y[1] (numeric) = -0.043859416844751159784449635605157
absolute error = 1.79e-31
relative error = 4.0812216139034616493226323344781e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.271
y[1] (analytic) = -0.043823173038235751274510518191419
y[1] (numeric) = -0.043823173038235751274510518191598
absolute error = 1.79e-31
relative error = 4.0845969743866416525963138270047e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.272
y[1] (analytic) = -0.043786957867518643710151786509968
y[1] (numeric) = -0.043786957867518643710151786510145
absolute error = 1.77e-31
relative error = 4.0422995480875681443885993842219e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.273
y[1] (analytic) = -0.043750771311564450586958701606194
y[1] (numeric) = -0.043750771311564450586958701606373
absolute error = 1.79e-31
relative error = 4.0913564409020078374150517228624e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.274
y[1] (analytic) = -0.043714613349351227965949188666048
y[1] (numeric) = -0.043714613349351227965949188666227
absolute error = 1.79e-31
relative error = 4.0947405520780284599470672129440e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.970e+10
Order of pole = 2.139e+20
TOP MAIN SOLVE Loop
x[1] = 3.275
y[1] (analytic) = -0.043678483959870468616244440680491
y[1] (numeric) = -0.043678483959870468616244440680668
absolute error = 1.77e-31
relative error = 4.0523384502680643178373968722729e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.119e+11
Order of pole = 1.085e+21
TOP MAIN SOLVE Loop
x[1] = 3.276
y[1] (analytic) = -0.043642383122127096156019194820002
y[1] (numeric) = -0.04364238312212709615601919482018
absolute error = 1.78e-31
relative error = 4.0786040373160176095878773889253e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.277
y[1] (analytic) = -0.043606310815139459191740971929265
y[1] (numeric) = -0.043606310815139459191740971929444
absolute error = 1.79e-31
relative error = 4.1049104281909093783428193175645e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.010e+10
Order of pole = 4.253e+20
TOP MAIN SOLVE Loop
x[1] = 3.278
y[1] (analytic) = -0.043570267017939325455707552699388
y[1] (numeric) = -0.043570267017939325455707552699567
absolute error = 1.79e-31
relative error = 4.1083062430234764738689044333276e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.279
y[1] (analytic) = -0.043534251709571875941891947246549
y[1] (numeric) = -0.043534251709571875941891947246728
absolute error = 1.79e-31
relative error = 4.1117049902259666019227569767768e-28 %
Correct digits = 29
h = 0.001
memory used=572.2MB, alloc=4.4MB, time=25.73
Complex estimate of poles used for equation 1
Radius of convergence = 7.386e+10
Order of pole = 4.721e+20
TOP MAIN SOLVE Loop
x[1] = 3.28
y[1] (analytic) = -0.043498264869095699040104098021788
y[1] (numeric) = -0.043498264869095699040104098021968
absolute error = 1.80e-31
relative error = 4.1380960951360836262932306737877e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.364e+10
Order of pole = 2.489e+20
TOP MAIN SOLVE Loop
x[1] = 3.281
y[1] (analytic) = -0.04346230647558278466847853919687
y[1] (numeric) = -0.043462306475582784668478539197049
absolute error = 1.79e-31
relative error = 4.1185112920908276477292897028069e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.913e+10
Order of pole = 2.088e+20
TOP MAIN SOLVE Loop
x[1] = 3.282
y[1] (analytic) = -0.043426376508118518404297218915644
y[1] (numeric) = -0.043426376508118518404297218915824
absolute error = 1.80e-31
relative error = 4.1449463315538006474580311132659e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.207e+10
Order of pole = 2.345e+20
TOP MAIN SOLVE Loop
x[1] = 3.283
y[1] (analytic) = -0.04339047494580167561315667406917
y[1] (numeric) = -0.04339047494580167561315667406935
absolute error = 1.80e-31
relative error = 4.1483758872156855165534534233618e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.502e+10
Order of pole = 3.655e+20
TOP MAIN SOLVE Loop
x[1] = 3.284
y[1] (analytic) = -0.043354601767744415576488730545856
y[1] (numeric) = -0.043354601767744415576488730546036
absolute error = 1.80e-31
relative error = 4.1518084046598026073150994183858e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.285
y[1] (analytic) = -0.043318756953072275617443885225166
y[1] (numeric) = -0.043318756953072275617443885225346
absolute error = 1.80e-31
relative error = 4.1552438864992395753169371448350e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.614e+10
Order of pole = 2.724e+20
TOP MAIN SOLVE Loop
x[1] = 3.286
y[1] (analytic) = -0.043282940480924165225146509324883
y[1] (numeric) = -0.043282940480924165225146509325063
absolute error = 1.80e-31
relative error = 4.1586823353494279601966401501331e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.425e+10
Order of pole = 3.568e+20
TOP MAIN SOLVE Loop
x[1] = 3.287
y[1] (analytic) = -0.043247152330452360177330996077499
y[1] (numeric) = -0.04324715233045236017733099607768
absolute error = 1.81e-31
relative error = 4.1852466635716350084383180358732e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.011e+10
Order of pole = 2.169e+20
TOP MAIN SOLVE Loop
x[1] = 3.288
y[1] (analytic) = -0.043211392480822496661367959101054
y[1] (numeric) = -0.043211392480822496661367959101233
absolute error = 1.79e-31
relative error = 4.1424260993079866692450472767137e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.956e+10
Order of pole = 5.469e+20
TOP MAIN SOLVE Loop
x[1] = 3.289
y[1] (analytic) = -0.043175660911213565393689571243505
y[1] (numeric) = -0.043175660911213565393689571243685
absolute error = 1.80e-31
relative error = 4.1690155101540199457510054843646e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.29
y[1] (analytic) = -0.04313995760081790573762311711766
y[1] (numeric) = -0.043139957600817905737623117117841
absolute error = 1.81e-31
relative error = 4.1956462190998620008926824933828e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.291
y[1] (analytic) = -0.0431042825288411998196418160055
y[1] (numeric) = -0.04310428252884119981964181600568
absolute error = 1.80e-31
relative error = 4.1759191764660850253305468602260e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.292
y[1] (analytic) = -0.043068635674502466644041955296685
y[1] (numeric) = -0.043068635674502466644041955296866
absolute error = 1.81e-31
relative error = 4.2025942351165720044259906784845e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.735e+11
Order of pole = 2.598e+21
TOP MAIN SOLVE Loop
x[1] = 3.293
y[1] (analytic) = -0.043033017017034056206055358135889
y[1] (numeric) = -0.04303301701703405620605535813607
absolute error = 1.81e-31
relative error = 4.2060727447567415609985265989129e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.294
y[1] (analytic) = -0.042997426535681643603406192487327
y[1] (numeric) = -0.042997426535681643603406192487508
absolute error = 1.81e-31
relative error = 4.2095542590158549419369465081928e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=576.0MB, alloc=4.4MB, time=25.90
TOP MAIN SOLVE Loop
x[1] = 3.295
y[1] (analytic) = -0.04296186420970422314632111238263
y[1] (numeric) = -0.04296186420970422314632111238281
absolute error = 1.80e-31
relative error = 4.1897623231941041209677222893023e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.405e+10
Order of pole = 4.731e+20
TOP MAIN SOLVE Loop
x[1] = 3.296
y[1] (analytic) = -0.042926330018374102466001705699686
y[1] (numeric) = -0.042926330018374102466001705699867
absolute error = 1.81e-31
relative error = 4.2165263119983728749406161543034e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.198e+11
Order of pole = 1.239e+21
TOP MAIN SOLVE Loop
x[1] = 3.297
y[1] (analytic) = -0.04289082394097689662156820642555
y[1] (numeric) = -0.04289082394097689662156820642573
absolute error = 1.80e-31
relative error = 4.1967018457771379466097348622307e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.298
y[1] (analytic) = -0.042855345956811522205483412985639
y[1] (numeric) = -0.042855345956811522205483412985819
absolute error = 1.80e-31
relative error = 4.2001761036160858993900673535610e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.756e+10
Order of pole = 2.857e+20
TOP MAIN SOLVE Loop
x[1] = 3.299
y[1] (analytic) = -0.04281989604519019144746573787451
y[1] (numeric) = -0.04281989604519019144746573787469
absolute error = 1.80e-31
relative error = 4.2036533626806590039751122679964e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.3
y[1] (analytic) = -0.042784474185438406316900297500158
y[1] (numeric) = -0.042784474185438406316900297500338
absolute error = 1.80e-31
relative error = 4.2071336256193273593338853274497e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.301
y[1] (analytic) = -0.042749080356894952623756934854269
y[1] (numeric) = -0.042749080356894952623756934854449
absolute error = 1.80e-31
relative error = 4.2106168950829370529748162097757e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.556e+11
Order of pole = 2.088e+21
TOP MAIN SOLVE Loop
x[1] = 3.302
y[1] (analytic) = -0.042713714538911894118024051344957
y[1] (numeric) = -0.042713714538911894118024051345136
absolute error = 1.79e-31
relative error = 4.1906914894262416929846168004257e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.303
y[1] (analytic) = -0.0426783767108545665876671078763
y[1] (numeric) = -0.04267837671085456658766710787648
absolute error = 1.80e-31
relative error = 4.2175924642002576859418202776558e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.572e+10
Order of pole = 2.675e+20
TOP MAIN SOLVE Loop
x[1] = 3.304
y[1] (analytic) = -0.042643066852101571955120639030398
y[1] (numeric) = -0.042643066852101571955120639030579
absolute error = 1.81e-31
relative error = 4.2445352401073799357109110580475e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.305
y[1] (analytic) = -0.042607784942044772372322608002624
y[1] (numeric) = -0.042607784942044772372322608002804
absolute error = 1.80e-31
relative error = 4.2245800912869913519769150152704e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.709e+10
Order of pole = 1.185e+20
TOP MAIN SOLVE Loop
x[1] = 3.306
y[1] (analytic) = -0.042572530960089284314299913759326
y[1] (numeric) = -0.042572530960089284314299913759506
absolute error = 1.80e-31
relative error = 4.2280784332213096807689439203907e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.959e+11
Order of pole = 7.538e+21
TOP MAIN SOLVE Loop
x[1] = 3.307
y[1] (analytic) = -0.042537304885653472671313845729294
y[1] (numeric) = -0.042537304885653472671313845729474
absolute error = 1.80e-31
relative error = 4.2315797976356625078589842325992e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.093e+10
Order of pole = 7.120e+20
TOP MAIN SOLVE Loop
x[1] = 3.308
y[1] (analytic) = -0.042502106698168944839574265205861
y[1] (numeric) = -0.042502106698168944839574265206041
absolute error = 1.80e-31
relative error = 4.2350841871975883199174588850989e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.309
y[1] (analytic) = -0.04246693637708054481053127652557
y[1] (numeric) = -0.042466936377080544810531276525749
absolute error = 1.79e-31
relative error = 4.2150438734404799018881841539955e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.048e+11
Order of pole = 9.451e+20
TOP MAIN SOLVE Loop
memory used=579.8MB, alloc=4.4MB, time=26.07
x[1] = 3.31
y[1] (analytic) = -0.04243179390184634725875313500178
y[1] (numeric) = -0.04243179390184634725875313500196
absolute error = 1.80e-31
relative error = 4.2421020524462814781939907674660e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.481e+10
Order of pole = 3.615e+20
TOP MAIN SOLVE Loop
x[1] = 3.311
y[1] (analytic) = -0.042396679251937651628399122527502
y[1] (numeric) = -0.042396679251937651628399122527681
absolute error = 1.79e-31
relative error = 4.2220287805163226093535282251462e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.312
y[1] (analytic) = -0.04236159240683897621829610572094
y[1] (numeric) = -0.042361592406838976218296105721119
absolute error = 1.79e-31
relative error = 4.2255257611869597661641452448236e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.313
y[1] (analytic) = -0.042326533346048052265627475469892
y[1] (numeric) = -0.042326533346048052265627475470071
absolute error = 1.79e-31
relative error = 4.2290257634981318115592728493860e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.382e+10
Order of pole = 6.043e+20
TOP MAIN SOLVE Loop
x[1] = 3.314
y[1] (analytic) = -0.042291502049075818028243150736982
y[1] (numeric) = -0.042291502049075818028243150737161
absolute error = 1.79e-31
relative error = 4.2325287901168699871885453763545e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.291e+10
Order of pole = 3.403e+20
TOP MAIN SOLVE Loop
x[1] = 3.315
y[1] (analytic) = -0.042256498495446412865599313516952
y[1] (numeric) = -0.042256498495446412865599313517132
absolute error = 1.80e-31
relative error = 4.2596998428394845446260177709345e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.506e+11
Order of pole = 1.057e+22
TOP MAIN SOLVE Loop
x[1] = 3.316
y[1] (analytic) = -0.042221522664697171318336525889646
y[1] (numeric) = -0.042221522664697171318336525889826
absolute error = 1.80e-31
relative error = 4.2632285299010314097903470331528e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.317
y[1] (analytic) = -0.042186574536378617186504864187977
y[1] (numeric) = -0.042186574536378617186504864188157
absolute error = 1.80e-31
relative error = 4.2667602662259568301374252854488e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.620e+10
Order of pole = 2.715e+20
TOP MAIN SOLVE Loop
x[1] = 3.318
y[1] (analytic) = -0.042151654090054457606444689399047
y[1] (numeric) = -0.042151654090054457606444689399226
absolute error = 1.79e-31
relative error = 4.2465711930919089086979942454495e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.319
y[1] (analytic) = -0.04211676130530157712633165703856
y[1] (numeric) = -0.042116761305301577126331657038739
absolute error = 1.79e-31
relative error = 4.2500893813377768758072710300661e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.32
y[1] (analytic) = -0.042081896161710031780394553883857
y[1] (numeric) = -0.042081896161710031780394553884035
absolute error = 1.78e-31
relative error = 4.2298474221786784258310493470142e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.321
y[1] (analytic) = -0.042047058638883043161814533119081
y[1] (numeric) = -0.04204705863888304316181453311926
absolute error = 1.79e-31
relative error = 4.2571348815935876345302862681641e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.322
y[1] (analytic) = -0.042012248716436992494314303637359
y[1] (numeric) = -0.042012248716436992494314303637538
absolute error = 1.79e-31
relative error = 4.2606621989735942750110958657337e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.756e+11
Order of pole = 2.649e+21
TOP MAIN SOLVE Loop
x[1] = 3.323
y[1] (analytic) = -0.04197746637400141470244581345916
y[1] (numeric) = -0.041977466374001414702445813459339
absolute error = 1.79e-31
relative error = 4.2641925647723935554250465523217e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.324
y[1] (analytic) = -0.041942711591218992480584951463417
y[1] (numeric) = -0.041942711591218992480584951463594
absolute error = 1.77e-31
relative error = 4.2200418925002507370146095571683e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=583.6MB, alloc=4.4MB, time=26.25
x[1] = 3.325
y[1] (analytic) = -0.041907984347745550360641775888262
y[1] (numeric) = -0.041907984347745550360641775888439
absolute error = 1.77e-31
relative error = 4.2235388495729872924855969590070e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.326
y[1] (analytic) = -0.041873284623250048778494762341586
y[1] (numeric) = -0.041873284623250048778494762341763
absolute error = 1.77e-31
relative error = 4.2270388289941109859171529924278e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.195e+11
Order of pole = 4.134e+21
TOP MAIN SOLVE Loop
x[1] = 3.327
y[1] (analytic) = -0.041838612397414578139157548367738
y[1] (numeric) = -0.041838612397414578139157548367915
absolute error = 1.77e-31
relative error = 4.2305418334317831090249789866783e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.525e+11
Order of pole = 1.995e+21
TOP MAIN SOLVE Loop
x[1] = 3.328
y[1] (analytic) = -0.04180396764993435288068663594586
y[1] (numeric) = -0.041803967649934352880686635946037
absolute error = 1.77e-31
relative error = 4.2340478655565592718424344549583e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.755e+10
Order of pole = 2.842e+20
TOP MAIN SOLVE Loop
x[1] = 3.329
y[1] (analytic) = -0.041769350360517705536838497647225
y[1] (numeric) = -0.041769350360517705536838497647402
absolute error = 1.77e-31
relative error = 4.2375569280413915758991621633128e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.028e+10
Order of pole = 4.237e+20
TOP MAIN SOLVE Loop
x[1] = 3.33
y[1] (analytic) = -0.041734760508886080798484516553766
y[1] (numeric) = -0.041734760508886080798484516553943
absolute error = 1.77e-31
relative error = 4.2410690235616307893915316687930e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.896e+10
Order of pole = 4.079e+20
TOP MAIN SOLVE Loop
x[1] = 3.331
y[1] (analytic) = -0.041700198074774029573792174437525
y[1] (numeric) = -0.041700198074774029573792174437702
absolute error = 1.77e-31
relative error = 4.2445841547950285243467399435793e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.728e+10
Order of pole = 1.191e+20
TOP MAIN SOLVE Loop
x[1] = 3.332
y[1] (analytic) = -0.041665663037929203047180887121095
y[1] (numeric) = -0.041665663037929203047180887121271
absolute error = 1.76e-31
relative error = 4.2241017463176617919644296966114e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.586e+10
Order of pole = 4.934e+20
TOP MAIN SOLVE Loop
x[1] = 3.333
y[1] (analytic) = -0.041631155378112346737060870382211
y[1] (numeric) = -0.041631155378112346737060870382388
absolute error = 1.77e-31
relative error = 4.2516235351243233028635254283860e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.334
y[1] (analytic) = -0.04159667507509729455236340423143
y[1] (numeric) = -0.041596675075097294552363404231606
absolute error = 1.76e-31
relative error = 4.2311074065957262402390170997375e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.335
y[1] (analytic) = -0.04156222210867096284787084788026
y[1] (numeric) = -0.041562222108670962847870847880438
absolute error = 1.78e-31
relative error = 4.2827354017451477995977167308588e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.167e+10
Order of pole = 3.259e+20
TOP MAIN SOLVE Loop
x[1] = 3.336
y[1] (analytic) = -0.041527796458633344478354742228294
y[1] (numeric) = -0.041527796458633344478354742228471
absolute error = 1.77e-31
relative error = 4.2622054405490352521274324672816e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.794e+11
Order of pole = 1.233e+22
TOP MAIN SOLVE Loop
x[1] = 3.337
y[1] (analytic) = -0.04149339810479750285153032123151
y[1] (numeric) = -0.041493398104797502851530321231688
absolute error = 1.78e-31
relative error = 4.2898390618776408401228498063667e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.338
y[1] (analytic) = -0.04145902702698956597983573807035
y[1] (numeric) = -0.041459027026989565979835738070528
absolute error = 1.78e-31
relative error = 4.2933954982620098373781842877298e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.293e+11
Order of pole = 1.432e+21
TOP MAIN SOLVE Loop
x[1] = 3.339
y[1] (analytic) = -0.041424683205048720531044296614936
y[1] (numeric) = -0.041424683205048720531044296615114
absolute error = 1.78e-31
relative error = 4.2969550091406824572741162990758e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.255e+11
Order of pole = 1.349e+21
TOP MAIN SOLVE Loop
memory used=587.4MB, alloc=4.4MB, time=26.42
x[1] = 3.34
y[1] (analytic) = -0.041390366618827205877717963286282
y[1] (numeric) = -0.041390366618827205877717963286461
absolute error = 1.79e-31
relative error = 4.3246778084487514673411282670132e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.667e+10
Order of pole = 2.749e+20
TOP MAIN SOLVE Loop
x[1] = 3.341
y[1] (analytic) = -0.041356077248190308145510419036217
y[1] (numeric) = -0.041356077248190308145510419036395
absolute error = 1.78e-31
relative error = 4.3040832652422097027143391717395e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.524e+11
Order of pole = 5.454e+21
TOP MAIN SOLVE Loop
x[1] = 3.342
y[1] (analytic) = -0.041321815073016354260327895815097
y[1] (numeric) = -0.041321815073016354260327895815276
absolute error = 1.79e-31
relative error = 4.3318523081259605190734190594752e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.343
y[1] (analytic) = -0.04128758007319670599435602656526
y[1] (numeric) = -0.041287580073196705994356026565439
absolute error = 1.79e-31
relative error = 4.3354442106478453025892224684903e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.794e+10
Order of pole = 2.873e+20
TOP MAIN SOLVE Loop
x[1] = 3.344
y[1] (analytic) = -0.041253372228635754010960922469304
y[1] (numeric) = -0.041253372228635754010960922469484
absolute error = 1.80e-31
relative error = 4.3632796611728676314520741398486e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.345
y[1] (analytic) = -0.041219191519250911908472675895984
y[1] (numeric) = -0.041219191519250911908472675896163
absolute error = 1.79e-31
relative error = 4.3426373347570456644727625804539e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.127e+11
Order of pole = 1.086e+21
TOP MAIN SOLVE Loop
x[1] = 3.346
y[1] (analytic) = -0.041185037924972610262859472222378
y[1] (numeric) = -0.041185037924972610262859472222557
absolute error = 1.79e-31
relative error = 4.3462385618312877232043628002855e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.347
y[1] (analytic) = -0.041150911425744290669300478469345
y[1] (numeric) = -0.041150911425744290669300478469525
absolute error = 1.80e-31
relative error = 4.3741437009191192089672273120284e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.449e+11
Order of pole = 3.556e+22
TOP MAIN SOLVE Loop
x[1] = 3.348
y[1] (analytic) = -0.041116812001522399782665661467797
y[1] (numeric) = -0.041116812001522399782665661467977
absolute error = 1.80e-31
relative error = 4.3777713114853185092957786544435e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.318e+11
Order of pole = 1.485e+21
TOP MAIN SOLVE Loop
x[1] = 3.349
y[1] (analytic) = -0.041082739632276383356910673076186
y[1] (numeric) = -0.041082739632276383356910673076366
absolute error = 1.80e-31
relative error = 4.3814020586539508069741157554005e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.35
y[1] (analytic) = -0.041048694297988680283394924794674
y[1] (numeric) = -0.041048694297988680283394924794853
absolute error = 1.79e-31
relative error = 4.3606746343883272036217938899135e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.351
y[1] (analytic) = -0.041014675978654716628130958968717
y[1] (numeric) = -0.041014675978654716628130958968896
absolute error = 1.79e-31
relative error = 4.3642914573592398456289228323790e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.352
y[1] (analytic) = -0.040980684654282899667973208644268
y[1] (numeric) = -0.040980684654282899667973208644447
absolute error = 1.79e-31
relative error = 4.3679114077781195312921816085397e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.646e+10
Order of pole = 7.951e+20
TOP MAIN SOLVE Loop
x[1] = 3.353
y[1] (analytic) = -0.040946720304894611925754223028375
y[1] (numeric) = -0.040946720304894611925754223028555
absolute error = 1.80e-31
relative error = 4.3959564687891132282643009257635e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.354
y[1] (analytic) = -0.040912782910524205204376420422711
y[1] (numeric) = -0.040912782910524205204376420422891
absolute error = 1.80e-31
relative error = 4.3996029405689163187106200922679e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.355
y[1] (analytic) = -0.040878872451218994619867415433322
y[1] (numeric) = -0.040878872451218994619867415433501
absolute error = 1.79e-31
relative error = 4.3787900513548112427418364707247e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.508e+10
Order of pole = 2.591e+20
memory used=591.2MB, alloc=4.4MB, time=26.60
TOP MAIN SOLVE Loop
x[1] = 3.356
y[1] (analytic) = -0.040844988907039252633406952217808
y[1] (numeric) = -0.040844988907039252633406952217989
absolute error = 1.81e-31
relative error = 4.4313881541734569859581016983842e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.357
y[1] (analytic) = -0.040811132258058203082333460511012
y[1] (numeric) = -0.040811132258058203082333460511193
absolute error = 1.81e-31
relative error = 4.4350644048661833032667185327901e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.740e+11
Order of pole = 6.407e+21
TOP MAIN SOLVE Loop
x[1] = 3.358
y[1] (analytic) = -0.040777302484362015210138236172169
y[1] (numeric) = -0.040777302484362015210138236172349
absolute error = 1.80e-31
relative error = 4.4142203881443484715277331744208e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.000e+11
Order of pole = 8.535e+20
TOP MAIN SOLVE Loop
x[1] = 3.359
y[1] (analytic) = -0.040743499566049797695455233020406
y[1] (numeric) = -0.040743499566049797695455233020585
absolute error = 1.79e-31
relative error = 4.3933388615727732711211201434164e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.36
y[1] (analytic) = -0.040709723483233592680054437771227
y[1] (numeric) = -0.040709723483233592680054437771406
absolute error = 1.79e-31
relative error = 4.3969839312153919092575699119820e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.195e+10
Order of pole = 3.275e+20
TOP MAIN SOLVE Loop
x[1] = 3.361
y[1] (analytic) = -0.040675974216038369795846784954393
y[1] (numeric) = -0.040675974216038369795846784954572
absolute error = 1.79e-31
relative error = 4.4006321532532842001515067979010e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.362
y[1] (analytic) = -0.040642251744602020190908553783188
y[1] (numeric) = -0.040642251744602020190908553783368
absolute error = 1.80e-31
relative error = 4.4288884663952471707800866209725e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.363
y[1] (analytic) = -0.04060855604907535055453317405657
y[1] (numeric) = -0.040608556049075350554533174056749
absolute error = 1.79e-31
relative error = 4.4079380656549051930168278291769e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.364
y[1] (analytic) = -0.040574887109622077141318353308957
y[1] (numeric) = -0.040574887109622077141318353309136
absolute error = 1.79e-31
relative error = 4.4115957615948926513617052457183e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.044e+10
Order of pole = 2.169e+20
TOP MAIN SOLVE Loop
x[1] = 3.365
y[1] (analytic) = -0.040541244906418819794296422577564
y[1] (numeric) = -0.040541244906418819794296422577743
absolute error = 1.79e-31
relative error = 4.4152566210826758159983434799151e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.004e+10
Order of pole = 2.135e+20
TOP MAIN SOLVE Loop
x[1] = 3.366
y[1] (analytic) = -0.040507629419655095967115783334
y[1] (numeric) = -0.040507629419655095967115783334179
absolute error = 1.79e-31
relative error = 4.4189206469126453154985810325613e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.367
y[1] (analytic) = -0.040474040629533314745281323325505
y[1] (numeric) = -0.040474040629533314745281323325684
absolute error = 1.79e-31
relative error = 4.4225878418817003725853176300277e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.368
y[1] (analytic) = -0.040440478516268770866461654291504
y[1] (numeric) = -0.040440478516268770866461654291683
absolute error = 1.79e-31
relative error = 4.4262582087892510818192392498211e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.025e+10
Order of pole = 2.151e+20
TOP MAIN SOLVE Loop
x[1] = 3.369
y[1] (analytic) = -0.040406943060089638739871009763175
y[1] (numeric) = -0.040406943060089638739871009763353
absolute error = 1.78e-31
relative error = 4.4051835283677390095447766665355e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.959e+10
Order of pole = 3.026e+20
TOP MAIN SOLVE Loop
x[1] = 3.37
y[1] (analytic) = -0.040373434241236966464733626417377
y[1] (numeric) = -0.040373434241236966464733626417556
absolute error = 1.79e-31
relative error = 4.4336084696300478748995482033685e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.002e+10
Order of pole = 3.068e+20
TOP MAIN SOLVE Loop
memory used=595.1MB, alloc=4.4MB, time=26.76
x[1] = 3.371
y[1] (analytic) = -0.040339952039964669847838417741618
y[1] (numeric) = -0.040339952039964669847838417741795
absolute error = 1.77e-31
relative error = 4.3877097281783237948623350646349e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.372
y[1] (analytic) = -0.040306496436539526420191734073558
y[1] (numeric) = -0.040306496436539526420191734073736
absolute error = 1.78e-31
relative error = 4.4161615555013992277165920560477e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.373
y[1] (analytic) = -0.040273067411241169452775988407121
y[1] (numeric) = -0.040273067411241169452775988407299
absolute error = 1.78e-31
relative error = 4.4198272305008476496117694290337e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.165e+11
Order of pole = 1.156e+21
TOP MAIN SOLVE Loop
x[1] = 3.374
y[1] (analytic) = -0.040239664944362081971421912707163
y[1] (numeric) = -0.040239664944362081971421912707341
absolute error = 1.78e-31
relative error = 4.4234960764736513612272319018942e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.426e+10
Order of pole = 4.694e+20
TOP MAIN SOLVE Loop
x[1] = 3.375
y[1] (analytic) = -0.040206289016207590770802194846266
y[1] (numeric) = -0.040206289016207590770802194846445
absolute error = 1.79e-31
relative error = 4.4520398270987695578438035709106e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.688e+10
Order of pole = 2.754e+20
TOP MAIN SOLVE Loop
x[1] = 3.376
y[1] (analytic) = -0.040172939607095860427554231670187
y[1] (numeric) = -0.040172939607095860427554231670367
absolute error = 1.80e-31
relative error = 4.4806280486431241576118994856296e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.377e+11
Order of pole = 1.613e+21
TOP MAIN SOLVE Loop
x[1] = 3.377
y[1] (analytic) = -0.040139616697357887312539719112946
y[1] (numeric) = -0.040139616697357887312539719113125
absolute error = 1.79e-31
relative error = 4.4594347113379966338773458246856e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.866e+11
Order of pole = 2.963e+21
TOP MAIN SOLVE Loop
x[1] = 3.378
y[1] (analytic) = -0.040106320267337493602248785718447
y[1] (numeric) = -0.040106320267337493602248785718625
absolute error = 1.78e-31
relative error = 4.4382032261624071572841276885638e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.935e+10
Order of pole = 4.092e+20
TOP MAIN SOLVE Loop
x[1] = 3.379
y[1] (analytic) = -0.040073050297391321289356361382811
y[1] (numeric) = -0.04007305029739132128935636138299
absolute error = 1.79e-31
relative error = 4.4668423958645483162007328276459e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.810e+10
Order of pole = 3.944e+20
TOP MAIN SOLVE Loop
x[1] = 3.38
y[1] (analytic) = -0.04003980676788882619243845861026
y[1] (numeric) = -0.040039806767888826192438458610439
absolute error = 1.79e-31
relative error = 4.4705510453051097547096133871849e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.806e+10
Order of pole = 6.594e+20
TOP MAIN SOLVE Loop
x[1] = 3.381
y[1] (analytic) = -0.040006589659212271964856029075383
y[1] (numeric) = -0.040006589659212271964856029075562
absolute error = 1.79e-31
relative error = 4.4742629033060275681978441315390e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.088e+10
Order of pole = 5.562e+20
TOP MAIN SOLVE Loop
x[1] = 3.382
y[1] (analytic) = -0.039973398951756724102814043805972
y[1] (numeric) = -0.039973398951756724102814043806151
absolute error = 1.79e-31
relative error = 4.4779779727021043869346478209703e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.233e+11
Order of pole = 1.293e+21
TOP MAIN SOLVE Loop
x[1] = 3.383
y[1] (analytic) = -0.039940234625930043952603430843191
y[1] (numeric) = -0.039940234625930043952603430843371
absolute error = 1.80e-31
relative error = 4.5067336655839321977525656865177e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.384
y[1] (analytic) = -0.039907096662152882717033489799738
y[1] (numeric) = -0.039907096662152882717033489799918
absolute error = 1.80e-31
relative error = 4.5104759567916278043522349990268e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.385
y[1] (analytic) = -0.039873985040858675461062388321735
y[1] (numeric) = -0.039873985040858675461062388321915
absolute error = 1.80e-31
relative error = 4.5142214859025223926867108008764e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=598.9MB, alloc=4.4MB, time=26.94
x[1] = 3.386
y[1] (analytic) = -0.039840899742493635116633331066411
y[1] (numeric) = -0.039840899742493635116633331066591
absolute error = 1.80e-31
relative error = 4.5179702557775074663584476212141e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.387
y[1] (analytic) = -0.039807840747516746486723977435111
y[1] (numeric) = -0.039807840747516746486723977435292
absolute error = 1.81e-31
relative error = 4.5468429485538213656140238259103e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.091e+10
Order of pole = 7.020e+20
TOP MAIN SOLVE Loop
x[1] = 3.388
y[1] (analytic) = -0.039774808036399760248616669949798
y[1] (numeric) = -0.039774808036399760248616669949978
absolute error = 1.80e-31
relative error = 4.5254775292761615071490877883623e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.389
y[1] (analytic) = -0.039741801589627186956397020830936
y[1] (numeric) = -0.039741801589627186956397020831116
absolute error = 1.80e-31
relative error = 4.5292360386344669049705156095465e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.39
y[1] (analytic) = -0.039708821387696291042688390025546
y[1] (numeric) = -0.039708821387696291042688390025727
absolute error = 1.81e-31
relative error = 4.5581811213385077677390162114890e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.391
y[1] (analytic) = -0.039675867411117084819629773646055
y[1] (numeric) = -0.039675867411117084819629773646236
absolute error = 1.81e-31
relative error = 4.5619670547967459258992267957651e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.392
y[1] (analytic) = -0.039642939640412322479104607513542
y[1] (numeric) = -0.039642939640412322479104607513723
absolute error = 1.81e-31
relative error = 4.5657562643383586388877748789714e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.393
y[1] (analytic) = -0.039610038056117494092227976252936
y[1] (numeric) = -0.039610038056117494092227976253117
absolute error = 1.81e-31
relative error = 4.5695487528582622126575277096558e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.394
y[1] (analytic) = -0.039577162638780819608099704162623
y[1] (numeric) = -0.039577162638780819608099704162803
absolute error = 1.80e-31
relative error = 4.5480774264404146486626589976449e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.395
y[1] (analytic) = -0.039544313368963242851830789876823
y[1] (numeric) = -0.039544313368963242851830789877003
absolute error = 1.80e-31
relative error = 4.5518554923569575363987248091631e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.396
y[1] (analytic) = -0.039511490227238425521850632655908
y[1] (numeric) = -0.039511490227238425521850632656089
absolute error = 1.81e-31
relative error = 4.5809459212758886452655555787480e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.397
y[1] (analytic) = -0.039478693194192741186502483977509
y[1] (numeric) = -0.039478693194192741186502483977689
absolute error = 1.80e-31
relative error = 4.5594214356233488578713438777391e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.298e+11
Order of pole = 1.429e+21
TOP MAIN SOLVE Loop
x[1] = 3.398
y[1] (analytic) = -0.039445922250425269279934543959861
y[1] (numeric) = -0.039445922250425269279934543960041
absolute error = 1.80e-31
relative error = 4.5632093187543462051726459077728e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.399
y[1] (analytic) = -0.039413177376547789097294108028264
y[1] (numeric) = -0.039413177376547789097294108028444
absolute error = 1.80e-31
relative error = 4.5670004800756373032612413512731e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.026e+11
Order of pole = 8.914e+20
TOP MAIN SOLVE Loop
x[1] = 3.4
y[1] (analytic) = -0.039380458553184773789232155135719
y[1] (numeric) = -0.039380458553184773789232155135899
absolute error = 1.80e-31
relative error = 4.5707949224842901717536402932808e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.238e+11
Order of pole = 8.884e+21
TOP MAIN SOLVE Loop
memory used=602.7MB, alloc=4.4MB, time=27.11
x[1] = 3.401
y[1] (analytic) = -0.039347765760973384355725754769878
y[1] (numeric) = -0.039347765760973384355725754770058
absolute error = 1.80e-31
relative error = 4.5745926488799745025665770383815e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.336e+10
Order of pole = 3.402e+20
TOP MAIN SOLVE Loop
x[1] = 3.402
y[1] (analytic) = -0.039315098980563463639225655920186
y[1] (numeric) = -0.039315098980563463639225655920366
absolute error = 1.80e-31
relative error = 4.5783936621649640228200399946847e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.403
y[1] (analytic) = -0.039282458192617530317136407141621
y[1] (numeric) = -0.039282458192617530317136407141801
absolute error = 1.80e-31
relative error = 4.5821979652441388599070436559371e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.404
y[1] (analytic) = -0.039249843377810772893636342834658
y[1] (numeric) = -0.039249843377810772893636342834839
absolute error = 1.81e-31
relative error = 4.6114833696973489526695444947218e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.653e+10
Order of pole = 4.960e+20
TOP MAIN SOLVE Loop
x[1] = 3.405
y[1] (analytic) = -0.03921725451683104369084475686497
y[1] (numeric) = -0.039217254516831043690844756865151
absolute error = 1.81e-31
relative error = 4.6153154327088201522380352651547e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.059e+11
Order of pole = 3.589e+21
TOP MAIN SOLVE Loop
x[1] = 3.406
y[1] (analytic) = -0.039184691590378852839343570670925
y[1] (numeric) = -0.039184691590378852839343570671105
absolute error = 1.80e-31
relative error = 4.5936306423347222774008787372763e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.088e+10
Order of pole = 4.253e+20
TOP MAIN SOLVE Loop
x[1] = 3.407
y[1] (analytic) = -0.039152154579167362268060789052116
y[1] (numeric) = -0.039152154579167362268060789052296
absolute error = 1.80e-31
relative error = 4.5974481336916505601604409632863e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.408
y[1] (analytic) = -0.039119643463922379693523022897924
y[1] (numeric) = -0.039119643463922379693523022898104
absolute error = 1.80e-31
relative error = 4.6012689294063437301802580845346e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.409
y[1] (analytic) = -0.039087158225382352608484344201427
y[1] (numeric) = -0.039087158225382352608484344201608
absolute error = 1.81e-31
relative error = 4.6306768825793666051274472746549e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.967e+10
Order of pole = 6.804e+20
TOP MAIN SOLVE Loop
x[1] = 3.41
y[1] (analytic) = -0.039054698844298362269938724810878
y[1] (numeric) = -0.03905469884429836226993872481106
absolute error = 1.82e-31
relative error = 4.6601306727671868060215557439250e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.757e+10
Order of pole = 1.194e+20
TOP MAIN SOLVE Loop
x[1] = 3.411
y[1] (analytic) = -0.039022265301434117686523296498331
y[1] (numeric) = -0.039022265301434117686523296498512
absolute error = 1.81e-31
relative error = 4.6383775673153454956891024147314e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.412
y[1] (analytic) = -0.038989857577565949605319656072886
y[1] (numeric) = -0.038989857577565949605319656073067
absolute error = 1.81e-31
relative error = 4.6422329099284550104429860140694e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.105e+11
Order of pole = 1.034e+21
TOP MAIN SOLVE Loop
x[1] = 3.413
y[1] (analytic) = -0.038957475653482804498060425434374
y[1] (numeric) = -0.038957475653482804498060425434556
absolute error = 1.82e-31
relative error = 4.6717606042764521667246291712550e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.863e+10
Order of pole = 5.228e+20
TOP MAIN SOLVE Loop
x[1] = 3.414
y[1] (analytic) = -0.038925119509986238546748262652036
y[1] (numeric) = -0.038925119509986238546748262652217
absolute error = 1.81e-31
relative error = 4.6499536103817087578989944426034e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.415
y[1] (analytic) = -0.038892789127890411628694506361947
y[1] (numeric) = -0.038892789127890411628694506362129
absolute error = 1.82e-31
relative error = 4.6795306811638757754515043167682e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.416
y[1] (analytic) = -0.038860484488022081300984622006516
y[1] (numeric) = -0.038860484488022081300984622006699
absolute error = 1.83e-31
relative error = 4.7091538464067750342488885330336e-28 %
Correct digits = 29
h = 0.001
memory used=606.5MB, alloc=4.4MB, time=27.29
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.417
y[1] (analytic) = -0.038828205571220596784377604689237
y[1] (numeric) = -0.038828205571220596784377604689419
absolute error = 1.82e-31
relative error = 4.6873142171395658277182654888064e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.418
y[1] (analytic) = -0.038795952358337892946646479688147
y[1] (numeric) = -0.038795952358337892946646479688329
absolute error = 1.82e-31
relative error = 4.6912110397229412145276023879596e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.171e+10
Order of pole = 5.640e+20
TOP MAIN SOLVE Loop
x[1] = 3.419
y[1] (analytic) = -0.038763724830238484285367027961977
y[1] (numeric) = -0.038763724830238484285367027962159
absolute error = 1.82e-31
relative error = 4.6951112360086446767856125814994e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.42
y[1] (analytic) = -0.03873152296779945891016185029374
y[1] (numeric) = -0.038731522967799458910161850293922
absolute error = 1.82e-31
relative error = 4.6990148089790019214655286184387e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.421
y[1] (analytic) = -0.038699346751910472524406870047593
y[1] (numeric) = -0.038699346751910472524406870047776
absolute error = 1.83e-31
relative error = 4.7287619910784625877847685499112e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.648e+10
Order of pole = 3.732e+20
TOP MAIN SOLVE Loop
x[1] = 3.422
y[1] (analytic) = -0.03866719616347374240640736086605
y[1] (numeric) = -0.038667196163473742406407360866232
absolute error = 1.82e-31
relative error = 4.7068320969163769268007432487740e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.423
y[1] (analytic) = -0.038635071183404041390050572006062
y[1] (numeric) = -0.038635071183404041390050572006244
absolute error = 1.82e-31
relative error = 4.7107458178614497445321386338947e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.424
y[1] (analytic) = -0.038602971792628691844942010404153
y[1] (numeric) = -0.038602971792628691844942010404335
absolute error = 1.82e-31
relative error = 4.7146629274472913322554558695357e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.425
y[1] (analytic) = -0.038570897972087559656032424972477
y[1] (numeric) = -0.03857089797208755965603242497266
absolute error = 1.83e-31
relative error = 4.7445097112447536035197834995810e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.426
y[1] (analytic) = -0.038538849702733048202742525059606
y[1] (numeric) = -0.038538849702733048202742525059789
absolute error = 1.83e-31
relative error = 4.7484551669694034261772689915336e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.765e+11
Order of pole = 2.629e+21
TOP MAIN SOLVE Loop
x[1] = 3.427
y[1] (analytic) = -0.038506826965530092337592451461748
y[1] (numeric) = -0.03850682696553009233759245146193
absolute error = 1.82e-31
relative error = 4.7264346180203257166727115743032e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.428
y[1] (analytic) = -0.038474829741456152364343004842145
y[1] (numeric) = -0.038474829741456152364343004842327
absolute error = 1.82e-31
relative error = 4.7303653121536040192104406533788e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.429
y[1] (analytic) = -0.038442858011501208015655622908423
y[1] (numeric) = -0.038442858011501208015655622908605
absolute error = 1.82e-31
relative error = 4.7342994099333051064507583058929e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.43
y[1] (analytic) = -0.038410911756667752430278084209698
y[1] (numeric) = -0.03841091175666775243027808420988
absolute error = 1.82e-31
relative error = 4.7382369143686522697286686522092e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.431
y[1] (analytic) = -0.038378990957970786129762902947293
y[1] (numeric) = -0.038378990957970786129762902947475
absolute error = 1.82e-31
relative error = 4.7421778284715720161462356284526e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=610.3MB, alloc=4.4MB, time=27.46
x[1] = 3.432
y[1] (analytic) = -0.038347095596437810994725365744873
y[1] (numeric) = -0.038347095596437810994725365745055
absolute error = 1.82e-31
relative error = 4.7461221552566965243424003937989e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.230e+11
Order of pole = 4.192e+21
TOP MAIN SOLVE Loop
x[1] = 3.433
y[1] (analytic) = -0.038315225653108824240648147895705
y[1] (numeric) = -0.038315225653108824240648147895887
absolute error = 1.82e-31
relative error = 4.7500698977413661025151387044256e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.587e+10
Order of pole = 4.851e+20
TOP MAIN SOLVE Loop
x[1] = 3.434
y[1] (analytic) = -0.038283381109036312393239433196567
y[1] (numeric) = -0.038283381109036312393239433196748
absolute error = 1.81e-31
relative error = 4.7279000641162600462326648710246e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.435
y[1] (analytic) = -0.038251561945285245263351448089466
y[1] (numeric) = -0.038251561945285245263351448089647
absolute error = 1.81e-31
relative error = 4.7318329185851567994840772696694e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.146e+11
Order of pole = 1.107e+21
TOP MAIN SOLVE Loop
x[1] = 3.436
y[1] (analytic) = -0.038219768142933069921466307463883
y[1] (numeric) = -0.038219768142933069921466307464064
absolute error = 1.81e-31
relative error = 4.7357691790044872277986234082036e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.437
y[1] (analytic) = -0.038187999683069704671756056123561
y[1] (numeric) = -0.038187999683069704671756056123742
absolute error = 1.81e-31
relative error = 4.7397088483858103354144199391734e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.438
y[1] (analytic) = -0.038156256546797533025723776593003
y[1] (numeric) = -0.038156256546797533025723776593184
absolute error = 1.81e-31
relative error = 4.7436519297433906325505321221865e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.001e+11
Order of pole = 3.373e+21
TOP MAIN SOLVE Loop
x[1] = 3.439
y[1] (analytic) = -0.038124538715231397675432620629743
y[1] (numeric) = -0.038124538715231397675432620629925
absolute error = 1.82e-31
relative error = 4.7738282516527320883980166028045e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.44
y[1] (analytic) = -0.038092846169498594466329608519083
y[1] (numeric) = -0.038092846169498594466329608519265
absolute error = 1.82e-31
relative error = 4.7777999887477458960669846409523e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.441
y[1] (analytic) = -0.038061178890738866369671026958339
y[1] (numeric) = -0.038061178890738866369671026958522
absolute error = 1.83e-31
relative error = 4.8080486557006772352384374396706e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.442
y[1] (analytic) = -0.038029536860104397454556243087708
y[1] (numeric) = -0.03802953686010439745455624308789
absolute error = 1.82e-31
relative error = 4.7857537857877656910973712398422e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.979e+10
Order of pole = 6.784e+20
TOP MAIN SOLVE Loop
x[1] = 3.443
y[1] (analytic) = -0.037997920058759806859576738994514
y[1] (numeric) = -0.037997920058759806859576738994697
absolute error = 1.83e-31
relative error = 4.8160530817742037219268436440508e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.471e+10
Order of pole = 6.036e+20
TOP MAIN SOLVE Loop
x[1] = 3.444
y[1] (analytic) = -0.037966328467882142764087157807024
y[1] (numeric) = -0.037966328467882142764087157807206
absolute error = 1.82e-31
relative error = 4.7937213669202714318686422523395e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.786e+10
Order of pole = 2.816e+20
TOP MAIN SOLVE Loop
x[1] = 3.445
y[1] (analytic) = -0.03793476206866087635910513930286
y[1] (numeric) = -0.037934762068660876359105139303041
absolute error = 1.81e-31
relative error = 4.7713492883491657716622456572477e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.446
y[1] (analytic) = -0.037903220842297895817846709785681
y[1] (numeric) = -0.037903220842297895817846709785863
absolute error = 1.82e-31
relative error = 4.8017027565345601726762441555978e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.212e+11
Order of pole = 1.235e+21
TOP MAIN SOLVE Loop
memory used=614.1MB, alloc=4.4MB, time=27.64
x[1] = 3.447
y[1] (analytic) = -0.037871704770007500265903977831834
y[1] (numeric) = -0.037871704770007500265903977832016
absolute error = 1.82e-31
relative error = 4.8056986371560150916957770212889e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.120e+10
Order of pole = 4.263e+20
TOP MAIN SOLVE Loop
x[1] = 3.448
y[1] (analytic) = -0.03784021383301639375107187437631
y[1] (numeric) = -0.037840213833016393751071874376492
absolute error = 1.82e-31
relative error = 4.8096979790637736222171081313094e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.141e+10
Order of pole = 3.170e+20
TOP MAIN SOLVE Loop
x[1] = 3.449
y[1] (analytic) = -0.037808748012563679212830662494507
y[1] (numeric) = -0.037808748012563679212830662494689
absolute error = 1.82e-31
relative error = 4.8137007853188422823919751514296e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.585e+10
Order of pole = 4.835e+20
TOP MAIN SOLVE Loop
x[1] = 3.45
y[1] (analytic) = -0.037777307289900852451490929142885
y[1] (numeric) = -0.037777307289900852451490929143066
absolute error = 1.81e-31
relative error = 4.7912361410784669856154798153747e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.100e+10
Order of pole = 6.960e+20
TOP MAIN SOLVE Loop
x[1] = 3.451
y[1] (analytic) = -0.037745891646291796097007758047667
y[1] (numeric) = -0.037745891646291796097007758047849
absolute error = 1.82e-31
relative error = 4.8217168031286898760672165311245e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.190e+10
Order of pole = 7.096e+20
TOP MAIN SOLVE Loop
x[1] = 3.452
y[1] (analytic) = -0.037714501063012773577470769876286
y[1] (numeric) = -0.037714501063012773577470769876468
absolute error = 1.82e-31
relative error = 4.8257300208192431566869657535251e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.174e+11
Order of pole = 3.971e+21
TOP MAIN SOLVE Loop
x[1] = 3.453
y[1] (analytic) = -0.037683135521352423087276702791097
y[1] (numeric) = -0.037683135521352423087276702791278
absolute error = 1.81e-31
relative error = 4.8032096452653159787461615379644e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.454
y[1] (analytic) = -0.037651795002611751554991193469243
y[1] (numeric) = -0.037651795002611751554991193469425
absolute error = 1.82e-31
relative error = 4.8337668891317240469105198261446e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.455
y[1] (analytic) = -0.037620479488104128610906405676146
y[1] (numeric) = -0.037620479488104128610906405676327
absolute error = 1.81e-31
relative error = 4.8112092791702329793808925279457e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.616e+10
Order of pole = 3.676e+20
TOP MAIN SOLVE Loop
x[1] = 3.456
y[1] (analytic) = -0.037589188959155280554301140503037
y[1] (numeric) = -0.037589188959155280554301140503218
absolute error = 1.81e-31
relative error = 4.8152142946387078725065536510927e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.024e+11
Order of pole = 3.439e+21
TOP MAIN SOLVE Loop
x[1] = 3.457
y[1] (analytic) = -0.037557923397103284320410049421269
y[1] (numeric) = -0.03755792339710328432041004942145
absolute error = 1.81e-31
relative error = 4.8192227798717944610827896808933e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.458
y[1] (analytic) = -0.037526682783298561447108558367605
y[1] (numeric) = -0.037526682783298561447108558367786
absolute error = 1.81e-31
relative error = 4.8232347379383865658877106675789e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.288e+10
Order of pole = 4.457e+20
TOP MAIN SOLVE Loop
x[1] = 3.459
y[1] (analytic) = -0.037495467099103872041320098155525
y[1] (numeric) = -0.037495467099103872041320098155706
absolute error = 1.81e-31
relative error = 4.8272501719101356079010157224428e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.46
y[1] (analytic) = -0.037464276325894308745152223607566
y[1] (numeric) = -0.037464276325894308745152223607747
absolute error = 1.81e-31
relative error = 4.8312690848614531140880064005198e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.796e+10
Order of pole = 2.818e+20
TOP MAIN SOLVE Loop
x[1] = 3.461
y[1] (analytic) = -0.03743311044505729070176819092293
y[1] (numeric) = -0.037433110445057290701768190923111
absolute error = 1.81e-31
relative error = 4.8352914798695132254822304594685e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=618.0MB, alloc=4.4MB, time=27.81
x[1] = 3.462
y[1] (analytic) = -0.037401969437992557521000549932972
y[1] (numeric) = -0.037401969437992557521000549933153
absolute error = 1.81e-31
relative error = 4.8393173600142552075688795774023e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.463
y[1] (analytic) = -0.037370853286112163244713295054703
y[1] (numeric) = -0.037370853286112163244713295054884
absolute error = 1.81e-31
relative error = 4.8433467283783859629710665874183e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.464
y[1] (analytic) = -0.037339761970840470311919105929097
y[1] (numeric) = -0.037339761970840470311919105929278
absolute error = 1.81e-31
relative error = 4.8473795880473825464411097634134e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.465
y[1] (analytic) = -0.037308695473614143523658195926732
y[1] (numeric) = -0.037308695473614143523658195926913
absolute error = 1.81e-31
relative error = 4.8514159421094946821589536704778e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.566e+11
Order of pole = 2.056e+21
TOP MAIN SOLVE Loop
x[1] = 3.466
y[1] (analytic) = -0.037277653775882144007645273918115
y[1] (numeric) = -0.037277653775882144007645273918295
absolute error = 1.80e-31
relative error = 4.8286300710388647016639472556042e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.467
y[1] (analytic) = -0.037246636859105723182691111939894
y[1] (numeric) = -0.037246636859105723182691111940075
absolute error = 1.81e-31
relative error = 4.8594991457799429741534883815439e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.773e+10
Order of pole = 2.793e+20
TOP MAIN SOLVE Loop
x[1] = 3.468
y[1] (analytic) = -0.037215644704758416722905198641071
y[1] (numeric) = -0.037215644704758416722905198641252
absolute error = 1.81e-31
relative error = 4.8635460015786646139565430844492e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.946e+10
Order of pole = 4.042e+20
TOP MAIN SOLVE Loop
x[1] = 3.469
y[1] (analytic) = -0.037184677294326038521685945665157
y[1] (numeric) = -0.037184677294326038521685945665337
absolute error = 1.80e-31
relative error = 4.8407035665592818137645857142725e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.47
y[1] (analytic) = -0.03715373460930667465550490141511
y[1] (numeric) = -0.037153734609306674655504901415291
absolute error = 1.81e-31
relative error = 4.8716502365999335155005102038444e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.662e+10
Order of pole = 2.685e+20
TOP MAIN SOLVE Loop
x[1] = 3.471
y[1] (analytic) = -0.037122816631210677347491413957683
y[1] (numeric) = -0.037122816631210677347491413957862
absolute error = 1.79e-31
relative error = 4.8218323996867022409527534806814e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.253e+11
Order of pole = 4.250e+21
TOP MAIN SOLVE Loop
x[1] = 3.472
y[1] (analytic) = -0.037091923341560658930824172152456
y[1] (numeric) = -0.037091923341560658930824172152637
absolute error = 1.81e-31
relative error = 4.8797685235479176333639607305154e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.442e+11
Order of pole = 1.740e+21
TOP MAIN SOLVE Loop
x[1] = 3.473
y[1] (analytic) = -0.037061054721891485811936041438568
y[1] (numeric) = -0.037061054721891485811936041438748
absolute error = 1.80e-31
relative error = 4.8568504418109916192536037715302e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.750e+11
Order of pole = 2.564e+21
TOP MAIN SOLVE Loop
x[1] = 3.474
y[1] (analytic) = -0.037030210753750272433538598078468
y[1] (numeric) = -0.037030210753750272433538598078649
absolute error = 1.81e-31
relative error = 4.8879008872956263162641157444400e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.294e+10
Order of pole = 7.230e+20
TOP MAIN SOLVE Loop
x[1] = 3.475
y[1] (analytic) = -0.036999391418696375237472753043507
y[1] (numeric) = -0.036999391418696375237472753043688
absolute error = 1.81e-31
relative error = 4.8919723557544205763739076492665e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.476
y[1] (analytic) = -0.036968596698301386627391844130172
y[1] (numeric) = -0.036968596698301386627391844130353
absolute error = 1.81e-31
relative error = 4.8960473527607958001370998429056e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=621.8MB, alloc=4.4MB, time=27.98
x[1] = 3.477
y[1] (analytic) = -0.036937826574149128931283562318825
y[1] (numeric) = -0.036937826574149128931283562319006
absolute error = 1.81e-31
relative error = 4.9001258814364709368551397023866e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.006e+11
Order of pole = 8.468e+20
TOP MAIN SOLVE Loop
x[1] = 3.478
y[1] (analytic) = -0.036907081027835648363837065828427
y[1] (numeric) = -0.036907081027835648363837065828608
absolute error = 1.81e-31
relative error = 4.9042079449059705410585405557724e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.987e+10
Order of pole = 4.083e+20
TOP MAIN SOLVE Loop
x[1] = 3.479
y[1] (analytic) = -0.036876360040969208988661622781231
y[1] (numeric) = -0.036876360040969208988661622781411
absolute error = 1.80e-31
relative error = 4.8811759023944360111568322978272e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.48
y[1] (analytic) = -0.036845663595170286680363110870559
y[1] (numeric) = -0.036845663595170286680363110870739
absolute error = 1.80e-31
relative error = 4.8852424528892002516240352989451e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.534e+11
Order of pole = 1.967e+21
TOP MAIN SOLVE Loop
x[1] = 3.481
y[1] (analytic) = -0.036814991672071563086484689922676
y[1] (numeric) = -0.036814991672071563086484689922856
absolute error = 1.80e-31
relative error = 4.8893125279870932712541557715828e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.863e+11
Order of pole = 2.903e+21
TOP MAIN SOLVE Loop
x[1] = 3.482
y[1] (analytic) = -0.036784344253317919589317950760273
y[1] (numeric) = -0.036784344253317919589317950760453
absolute error = 1.80e-31
relative error = 4.8933861308065628571997754964937e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.483
y[1] (analytic) = -0.036753721320566431267590831310269
y[1] (numeric) = -0.036753721320566431267590831310449
absolute error = 1.80e-31
relative error = 4.8974632644688596032247265549915e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.484
y[1] (analytic) = -0.036723122855486360858038578452438
y[1] (numeric) = -0.036723122855486360858038578452619
absolute error = 1.81e-31
relative error = 4.9287747317208063429659379470281e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.336e+11
Order of pole = 4.561e+21
TOP MAIN SOLVE Loop
x[1] = 3.485
y[1] (analytic) = -0.036692548839759152716864021677757
y[1] (numeric) = -0.036692548839759152716864021677937
absolute error = 1.80e-31
relative error = 4.9056281368209662702960032652566e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.255e+11
Order of pole = 1.317e+21
TOP MAIN SOLVE Loop
x[1] = 3.486
y[1] (analytic) = -0.036661999255078426781093412216318
y[1] (numeric) = -0.0366619992550784267810934122165
absolute error = 1.82e-31
relative error = 4.9642682804536178428952372262085e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.487
y[1] (analytic) = -0.036631474083149972529834068904212
y[1] (numeric) = -0.036631474083149972529834068904394
absolute error = 1.82e-31
relative error = 4.9684050275147884697475143223084e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.228e+10
Order of pole = 3.240e+20
TOP MAIN SOLVE Loop
x[1] = 3.488
y[1] (analytic) = -0.036600973305691742945440059686727
y[1] (numeric) = -0.036600973305691742945440059686908
absolute error = 1.81e-31
relative error = 4.9452236826678338084127463505989e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.489
y[1] (analytic) = -0.036570496904433848474592135301842
y[1] (numeric) = -0.036570496904433848474592135302023
absolute error = 1.81e-31
relative error = 4.9493448358929833121612693678150e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.186e+10
Order of pole = 7.044e+20
TOP MAIN SOLVE Loop
x[1] = 3.49
y[1] (analytic) = -0.036540044861118550989298119352908
y[1] (numeric) = -0.036540044861118550989298119353089
absolute error = 1.81e-31
relative error = 4.9534695616260196272070229242048e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.182e+10
Order of pole = 3.190e+20
TOP MAIN SOLVE Loop
x[1] = 3.491
y[1] (analytic) = -0.036509617157500257747819946662902
y[1] (numeric) = -0.036509617157500257747819946663083
absolute error = 1.81e-31
relative error = 4.9575978630281730636347506666861e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.492
y[1] (analytic) = -0.036479213775345515355533529504489
y[1] (numeric) = -0.03647921377534551535553352950467
absolute error = 1.81e-31
relative error = 4.9617297432635154479475899392550e-28 %
Correct digits = 29
h = 0.001
memory used=625.6MB, alloc=4.4MB, time=28.16
Complex estimate of poles used for equation 1
Radius of convergence = 8.755e+10
Order of pole = 6.397e+20
TOP MAIN SOLVE Loop
x[1] = 3.493
y[1] (analytic) = -0.036448834696433003725727619020403
y[1] (numeric) = -0.036448834696433003725727619020584
absolute error = 1.81e-31
relative error = 4.9658652054989627058379907962273e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.981e+10
Order of pole = 2.070e+20
TOP MAIN SOLVE Loop
x[1] = 3.494
y[1] (analytic) = -0.036418479902553530040347816887302
y[1] (numeric) = -0.036418479902553530040347816887483
absolute error = 1.81e-31
relative error = 4.9700042529042774473283965617859e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.495
y[1] (analytic) = -0.036388149375510022710691880033224
y[1] (numeric) = -0.036388149375510022710691880033405
absolute error = 1.81e-31
relative error = 4.9741468886520715542838756774283e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.092e+10
Order of pole = 6.895e+20
TOP MAIN SOLVE Loop
x[1] = 3.496
y[1] (analytic) = -0.036357843097117525338062448994118
y[1] (numeric) = -0.036357843097117525338062448994299
absolute error = 1.81e-31
relative error = 4.9782931159178087702988966157191e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.497
y[1] (analytic) = -0.036327561049203190674383318288503
y[1] (numeric) = -0.036327561049203190674383318288684
absolute error = 1.81e-31
relative error = 4.9824429378798072929604396774829e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.234e+10
Order of pole = 1.495e+20
TOP MAIN SOLVE Loop
x[1] = 3.498
y[1] (analytic) = -0.036297303213606274582785355001233
y[1] (numeric) = -0.036297303213606274582785355001414
absolute error = 1.81e-31
relative error = 4.9865963577192423684896415301911e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.499
y[1] (analytic) = -0.036267069572178129998168159597471
y[1] (numeric) = -0.036267069572178129998168159597652
absolute error = 1.81e-31
relative error = 4.9907533786201488887641703878346e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.5
y[1] (analytic) = -0.036236860106782200887743550836343
y[1] (numeric) = -0.036236860106782200887743550836525
absolute error = 1.82e-31
relative error = 5.0225102137350009188490761514757e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.336e+10
Order of pole = 7.263e+20
TOP MAIN SOLVE Loop
x[1] = 3.501
y[1] (analytic) = -0.036206674799294016211566944520342
y[1] (numeric) = -0.036206674799294016211566944520524
absolute error = 1.82e-31
relative error = 5.0266974531322817557183991835574e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.502
y[1] (analytic) = -0.036176513631601183883062683701268
y[1] (numeric) = -0.036176513631601183883062683701449
absolute error = 1.81e-31
relative error = 5.0032460795749953258939274965108e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.503
y[1] (analytic) = -0.036146376585603384729549365866435
y[1] (numeric) = -0.036146376585603384729549365866616
absolute error = 1.81e-31
relative error = 5.0074175366194204863459937064699e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.343e+11
Order of pole = 1.502e+21
TOP MAIN SOLVE Loop
x[1] = 3.504
y[1] (analytic) = -0.036116263643212366452771200549892
y[1] (numeric) = -0.036116263643212366452771200550074
absolute error = 1.82e-31
relative error = 5.0392809676536070073227862681415e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.505
y[1] (analytic) = -0.036086174786351937589441418752559
y[1] (numeric) = -0.03608617478635193758944141875274
absolute error = 1.81e-31
relative error = 5.0157713049834131992150767709001e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.447e+10
Order of pole = 2.470e+20
TOP MAIN SOLVE Loop
x[1] = 3.506
y[1] (analytic) = -0.036056109996957961471803743512387
y[1] (numeric) = -0.036056109996957961471803743512568
absolute error = 1.81e-31
relative error = 5.0199536227083535170609692940341e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.507
y[1] (analytic) = -0.036026069256978350188217918940984
y[1] (numeric) = -0.036026069256978350188217918941164
absolute error = 1.80e-31
relative error = 4.9963818899041698116476760795297e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=629.4MB, alloc=4.4MB, time=28.32
TOP MAIN SOLVE Loop
x[1] = 3.508
y[1] (analytic) = -0.035996052548373058543775283036404
y[1] (numeric) = -0.035996052548373058543775283036584
absolute error = 1.80e-31
relative error = 5.0005483172941861749021327414944e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.509
y[1] (analytic) = -0.035966059853114078020950357593184
y[1] (numeric) = -0.035966059853114078020950357593365
absolute error = 1.81e-31
relative error = 5.0325223485476775895552040146402e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.674e+10
Order of pole = 4.900e+20
TOP MAIN SOLVE Loop
x[1] = 3.51
y[1] (analytic) = -0.035936091153185430740294416559987
y[1] (numeric) = -0.035936091153185430740294416560168
absolute error = 1.81e-31
relative error = 5.0367191920915383100947181183611e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.627e+11
Order of pole = 2.203e+21
TOP MAIN SOLVE Loop
x[1] = 3.511
y[1] (analytic) = -0.035906146430583163421176982242508
y[1] (numeric) = -0.035906146430583163421176982242689
absolute error = 1.81e-31
relative error = 5.0409196751292901145886972112776e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.639e+10
Order of pole = 4.854e+20
TOP MAIN SOLVE Loop
x[1] = 3.512
y[1] (analytic) = -0.035876225667315341342581186814519
y[1] (numeric) = -0.0358762256673153413425811868147
absolute error = 1.81e-31
relative error = 5.0451238008823807047311560733618e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.704e+11
Order of pole = 6.080e+21
TOP MAIN SOLVE Loop
x[1] = 3.513
y[1] (analytic) = -0.035846328845402042303958924683038
y[1] (numeric) = -0.035846328845402042303958924683218
absolute error = 1.80e-31
relative error = 5.0214347130581642360867197971764e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.514
y[1] (analytic) = -0.035816455946875350586151709354648
y[1] (numeric) = -0.035816455946875350586151709354828
absolute error = 1.80e-31
relative error = 5.0256228663993012838479107826083e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.030e+11
Order of pole = 8.824e+20
TOP MAIN SOLVE Loop
x[1] = 3.515
y[1] (analytic) = -0.035786606953779350912383136568872
y[1] (numeric) = -0.035786606953779350912383136569053
absolute error = 1.81e-31
relative error = 5.0577580666916218341296491682782e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.516
y[1] (analytic) = -0.035756781848170122409328843601229
y[1] (numeric) = -0.03575678184817012240932884360141
absolute error = 1.81e-31
relative error = 5.0619767955785091969266944301882e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.517
y[1] (analytic) = -0.035726980612115732568269842793158
y[1] (numeric) = -0.035726980612115732568269842793339
absolute error = 1.81e-31
relative error = 5.0661991833314703778009391665756e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.518
y[1] (analytic) = -0.035697203227696231206335095538338
y[1] (numeric) = -0.035697203227696231206335095538519
absolute error = 1.81e-31
relative error = 5.0704252331893701528738156884899e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.360e+11
Order of pole = 1.536e+21
TOP MAIN SOLVE Loop
x[1] = 3.519
y[1] (analytic) = -0.035667449677003644427839181145036
y[1] (numeric) = -0.035667449677003644427839181145217
absolute error = 1.81e-31
relative error = 5.0746549483939853877271606139108e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.724e+10
Order of pole = 3.756e+20
TOP MAIN SOLVE Loop
x[1] = 3.52
y[1] (analytic) = -0.035637719942141968585720903201987
y[1] (numeric) = -0.035637719942141968585720903202168
absolute error = 1.81e-31
relative error = 5.0788883321900076849322861710203e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.521
y[1] (analytic) = -0.035608014005227164243088664300894
y[1] (numeric) = -0.035608014005227164243088664301074
absolute error = 1.80e-31
relative error = 5.0550418221464546194561225783276e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.744e+10
Order of pole = 6.350e+20
TOP MAIN SOLVE Loop
x[1] = 3.522
y[1] (analytic) = -0.035578331848387150134878428211917
y[1] (numeric) = -0.035578331848387150134878428212097
absolute error = 1.80e-31
relative error = 5.0592591234195210137380922760543e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.679e+10
Order of pole = 3.704e+20
TOP MAIN SOLVE Loop
memory used=633.2MB, alloc=4.4MB, time=28.50
x[1] = 3.523
y[1] (analytic) = -0.035548673453761797129630076869491
y[1] (numeric) = -0.035548673453761797129630076869672
absolute error = 1.81e-31
relative error = 5.0916105276172096973710083498919e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.303e+11
Order of pole = 1.409e+21
TOP MAIN SOLVE Loop
x[1] = 3.524
y[1] (analytic) = -0.035519038803502922191387957804424
y[1] (numeric) = -0.035519038803502922191387957804605
absolute error = 1.81e-31
relative error = 5.0958586182841638091241598049082e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.751e+10
Order of pole = 4.986e+20
TOP MAIN SOLVE Loop
x[1] = 3.525
y[1] (analytic) = -0.035489427879774282341731405954461
y[1] (numeric) = -0.035489427879774282341731405954642
absolute error = 1.81e-31
relative error = 5.1001103938097968846434405899931e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.969e+10
Order of pole = 4.031e+20
TOP MAIN SOLVE Loop
x[1] = 3.526
y[1] (analytic) = -0.035459840664751568621941012099383
y[1] (numeric) = -0.035459840664751568621941012099564
absolute error = 1.81e-31
relative error = 5.1043658574563446827626947293925e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.939e+11
Order of pole = 3.121e+21
TOP MAIN SOLVE Loop
x[1] = 3.527
y[1] (analytic) = -0.035430277140622400055306398498101
y[1] (numeric) = -0.035430277140622400055306398498281
absolute error = 1.80e-31
relative error = 5.0804005649061642764057629717340e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.339e+10
Order of pole = 2.365e+20
TOP MAIN SOLVE Loop
x[1] = 3.528
y[1] (analytic) = -0.03540073728958631760958125065423
y[1] (numeric) = -0.035400737289586317609581250654411
absolute error = 1.81e-31
relative error = 5.1128878621757968384044323581812e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.313e+11
Order of pole = 2.342e+22
TOP MAIN SOLVE Loop
x[1] = 3.529
y[1] (analytic) = -0.035371221093854778159591342503156
y[1] (numeric) = -0.035371221093854778159591342503336
absolute error = 1.80e-31
relative error = 5.0888828384630553216101428208252e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.527e+10
Order of pole = 7.528e+20
TOP MAIN SOLVE Loop
x[1] = 3.53
y[1] (analytic) = -0.035341728535651148450001280697606
y[1] (numeric) = -0.035341728535651148450001280697786
absolute error = 1.80e-31
relative error = 5.0931294947394574746949228795767e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.531
y[1] (analytic) = -0.035312259597210699058245682070336
y[1] (numeric) = -0.035312259597210699058245682070516
absolute error = 1.80e-31
relative error = 5.0973798350252875455841830159620e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.532
y[1] (analytic) = -0.035282814260780598357630486771473
y[1] (numeric) = -0.035282814260780598357630486771653
absolute error = 1.80e-31
relative error = 5.1016338625823005136222424389604e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.533
y[1] (analytic) = -0.035253392508619906480610098014524
y[1] (numeric) = -0.035253392508619906480610098014704
absolute error = 1.80e-31
relative error = 5.1058915806751844400349679978857e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.534
y[1] (analytic) = -0.035223994322999569282246027818913
y[1] (numeric) = -0.035223994322999569282246027819093
absolute error = 1.80e-31
relative error = 5.1101529925715631348621204649022e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.983e+10
Order of pole = 2.966e+20
TOP MAIN SOLVE Loop
x[1] = 3.535
y[1] (analytic) = -0.035194619686202412303852716608157
y[1] (numeric) = -0.035194619686202412303852716608336
absolute error = 1.79e-31
relative error = 5.0860046676445432773021270533241e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.610e+10
Order of pole = 3.620e+20
TOP MAIN SOLVE Loop
x[1] = 3.536
y[1] (analytic) = -0.035165268580523134736836183011403
y[1] (numeric) = -0.035165268580523134736836183011582
absolute error = 1.79e-31
relative error = 5.0902497613552170836473388065469e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.537
y[1] (analytic) = -0.035135940988268303386731148722048
y[1] (numeric) = -0.035135940988268303386731148722227
absolute error = 1.79e-31
relative error = 5.0944985381142093574752298157821e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=637.0MB, alloc=4.4MB, time=28.67
x[1] = 3.538
y[1] (analytic) = -0.03510663689175634663744227179043
y[1] (numeric) = -0.035106636891756346637442271790609
absolute error = 1.79e-31
relative error = 5.0987510011826947694822999402599e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.539
y[1] (analytic) = -0.035077356273317548415695110268204
y[1] (numeric) = -0.035077356273317548415695110268383
absolute error = 1.79e-31
relative error = 5.1030071538247807265991481415998e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.143e+11
Order of pole = 1.082e+21
TOP MAIN SOLVE Loop
x[1] = 3.54
y[1] (analytic) = -0.03504809911529404215570242667988
y[1] (numeric) = -0.035048099115294042155702426680059
absolute error = 1.79e-31
relative error = 5.1072669993075100387445293732855e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.022e+11
Order of pole = 8.655e+20
TOP MAIN SOLVE Loop
x[1] = 3.541
y[1] (analytic) = -0.035018865400039804764051432372153
y[1] (numeric) = -0.035018865400039804764051432372331
absolute error = 1.78e-31
relative error = 5.0829745043595179813899545408814e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.216e+10
Order of pole = 3.198e+20
TOP MAIN SOLVE Loop
x[1] = 3.542
y[1] (analytic) = -0.034989655109920650584817559384002
y[1] (numeric) = -0.03498965510992065058481755938418
absolute error = 1.78e-31
relative error = 5.0872179060013509165951549544419e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.178e+10
Order of pole = 4.264e+20
TOP MAIN SOLVE Loop
x[1] = 3.543
y[1] (analytic) = -0.034960468227314225364910336090155
y[1] (numeric) = -0.034960468227314225364910336090333
absolute error = 1.78e-31
relative error = 5.0914649896173466531561190321866e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.065e+11
Order of pole = 9.386e+20
TOP MAIN SOLVE Loop
x[1] = 3.544
y[1] (analytic) = -0.034931304734610000219656931497229
y[1] (numeric) = -0.034931304734610000219656931497407
absolute error = 1.78e-31
relative error = 5.0957157584679989488086103206611e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.691e+10
Order of pole = 6.249e+20
TOP MAIN SOLVE Loop
x[1] = 3.545
y[1] (analytic) = -0.034902164614209265598628921715846
y[1] (numeric) = -0.034902164614209265598628921716025
absolute error = 1.79e-31
relative error = 5.1286217338831200064982207538486e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.801e+11
Order of pole = 2.683e+21
TOP MAIN SOLVE Loop
x[1] = 3.546
y[1] (analytic) = -0.034873047848525125251717820793056
y[1] (numeric) = -0.034873047848525125251717820793235
absolute error = 1.79e-31
relative error = 5.1329038051823276527183420624338e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.331e+11
Order of pole = 1.465e+21
TOP MAIN SOLVE Loop
x[1] = 3.547
y[1] (analytic) = -0.034843954419982490195464906767609
y[1] (numeric) = -0.034843954419982490195464906767789
absolute error = 1.80e-31
relative error = 5.1658889754709549900223549155827e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.548
y[1] (analytic) = -0.034814884311018072679650862505911
y[1] (numeric) = -0.03481488431101807267965086250609
absolute error = 1.79e-31
relative error = 5.1414790984484417663967154563669e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.549
y[1] (analytic) = -0.034785837504080380154150739588838
y[1] (numeric) = -0.034785837504080380154150739589017
absolute error = 1.79e-31
relative error = 5.1457723269995524103489805692648e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.190e+11
Order of pole = 3.963e+21
TOP MAIN SOLVE Loop
x[1] = 3.55
y[1] (analytic) = -0.034756813981629709236059742249032
y[1] (numeric) = -0.03475681398162970923605974224921
absolute error = 1.78e-31
relative error = 5.1212979444571568708353860051972e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.032e+11
Order of pole = 8.805e+20
TOP MAIN SOLVE Loop
x[1] = 3.551
y[1] (analytic) = -0.034727813726138139677095317104685
y[1] (numeric) = -0.034727813726138139677095317104863
absolute error = 1.78e-31
relative error = 5.1255746014908797768878614152215e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.533e+10
Order of pole = 4.689e+20
TOP MAIN SOLVE Loop
x[1] = 3.552
y[1] (analytic) = -0.034698836720089528331281023199321
y[1] (numeric) = -0.0346988367200895283312810231995
absolute error = 1.79e-31
relative error = 5.1586743798925300828109736885677e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=640.8MB, alloc=4.4MB, time=28.84
x[1] = 3.553
y[1] (analytic) = -0.034669882945979503122917645637463
y[1] (numeric) = -0.034669882945979503122917645637641
absolute error = 1.78e-31
relative error = 5.1341390531184873824204657253070e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.533e+11
Order of pole = 1.941e+21
TOP MAIN SOLVE Loop
x[1] = 3.554
y[1] (analytic) = -0.03464095238631545701484700490347
y[1] (numeric) = -0.034640952386315457014847004903649
absolute error = 1.79e-31
relative error = 5.1672944208864206233417957507321e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.555
y[1] (analytic) = -0.034612045023616541977013902765172
y[1] (numeric) = -0.034612045023616541977013902765351
absolute error = 1.79e-31
relative error = 5.1716100530282002723015185212056e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.560e+10
Order of pole = 4.719e+20
TOP MAIN SOLVE Loop
x[1] = 3.556
y[1] (analytic) = -0.034583160840413662955331634495111
y[1] (numeric) = -0.034583160840413662955331634495289
absolute error = 1.78e-31
relative error = 5.1470136238093750580735762582282e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.031e+11
Order of pole = 8.774e+20
TOP MAIN SOLVE Loop
x[1] = 3.557
y[1] (analytic) = -0.034554299819249471840856485990377
y[1] (numeric) = -0.034554299819249471840856485990555
absolute error = 1.78e-31
relative error = 5.1513125987533381644980799415189e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.254e+10
Order of pole = 3.229e+20
TOP MAIN SOLVE Loop
x[1] = 3.558
y[1] (analytic) = -0.034525461942678361439276623236983
y[1] (numeric) = -0.034525461942678361439276623237161
absolute error = 1.78e-31
relative error = 5.1556153048879785320446214163191e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.559
y[1] (analytic) = -0.034496647193266459440720770446569
y[1] (numeric) = -0.034496647193266459440720770446748
absolute error = 1.79e-31
relative error = 5.1889100699310782995262606015255e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.288e+11
Order of pole = 1.369e+21
TOP MAIN SOLVE Loop
x[1] = 3.56
y[1] (analytic) = -0.034467855553591622389892062091893
y[1] (numeric) = -0.034467855553591622389892062092072
absolute error = 1.79e-31
relative error = 5.1932444628499038406537975090292e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.561
y[1] (analytic) = -0.034439087006243429656532442983018
y[1] (numeric) = -0.034439087006243429656532442983197
absolute error = 1.79e-31
relative error = 5.1975826179000987610712499595660e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.562
y[1] (analytic) = -0.034410341533823177406222979458361
y[1] (numeric) = -0.03441034153382317740622297945854
absolute error = 1.79e-31
relative error = 5.2019245384139644032140714966840e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.338e+11
Order of pole = 1.477e+21
TOP MAIN SOLVE Loop
x[1] = 3.563
y[1] (analytic) = -0.03438161911894387257152543371374
y[1] (numeric) = -0.034381619118943872571525433713918
absolute error = 1.78e-31
relative error = 5.1771849191920129384367272893923e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.973e+10
Order of pole = 4.010e+20
TOP MAIN SOLVE Loop
x[1] = 3.564
y[1] (analytic) = -0.0343529197442302268234704422583
y[1] (numeric) = -0.034352919744230226823470442258478
absolute error = 1.78e-31
relative error = 5.1815100819747974372657408876920e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.565
y[1] (analytic) = -0.034324243392318650543397628468645
y[1] (numeric) = -0.034324243392318650543397628468823
absolute error = 1.78e-31
relative error = 5.1858389991440930516797018578247e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.875e+10
Order of pole = 3.896e+20
TOP MAIN SOLVE Loop
x[1] = 3.566
y[1] (analytic) = -0.034295590045857246795152968211612
y[1] (numeric) = -0.03429559004585724679515296821179
absolute error = 1.78e-31
relative error = 5.1901716740255238832456105545321e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.567
y[1] (analytic) = -0.034266959687505805297648716521922
y[1] (numeric) = -0.034266959687505805297648716522101
absolute error = 1.79e-31
relative error = 5.2236907397788724503524205292190e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=644.7MB, alloc=4.4MB, time=29.01
x[1] = 3.568
y[1] (analytic) = -0.034238352299935796397791192353404
y[1] (numeric) = -0.034238352299935796397791192353584
absolute error = 1.80e-31
relative error = 5.2572623362000260503114436742589e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.095e+11
Order of pole = 9.881e+20
TOP MAIN SOLVE Loop
x[1] = 3.569
y[1] (analytic) = -0.034209767865830365043781707471505
y[1] (numeric) = -0.034209767865830365043781707471684
absolute error = 1.79e-31
relative error = 5.2324236955372622569817241179049e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.57
y[1] (analytic) = -0.034181206367884324758795914620488
y[1] (numeric) = -0.034181206367884324758795914620668
absolute error = 1.80e-31
relative error = 5.2660517028773684913882769181144e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.986e+10
Order of pole = 5.254e+20
TOP MAIN SOLVE Loop
x[1] = 3.571
y[1] (analytic) = -0.034152667788804151615046839180972
y[1] (numeric) = -0.034152667788804151615046839181152
absolute error = 1.80e-31
relative error = 5.2704521097179759040832230292425e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.572
y[1] (analytic) = -0.034124152111307978208236847632185
y[1] (numeric) = -0.034124152111307978208236847632365
absolute error = 1.80e-31
relative error = 5.2748563367337716060829087544506e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.187e+10
Order of pole = 2.216e+20
TOP MAIN SOLVE Loop
x[1] = 3.573
y[1] (analytic) = -0.034095659318125587632403795248721
y[1] (numeric) = -0.034095659318125587632403795248901
absolute error = 1.80e-31
relative error = 5.2792643873089801408592368800439e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.574
y[1] (analytic) = -0.034067189391998407455166584593346
y[1] (numeric) = -0.034067189391998407455166584593527
absolute error = 1.81e-31
relative error = 5.3130300218577086788783567766253e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.434e+10
Order of pole = 3.408e+20
TOP MAIN SOLVE Loop
x[1] = 3.575
y[1] (analytic) = -0.03403874231567950369337535551577
y[1] (numeric) = -0.03403874231567950369337535551595
absolute error = 1.80e-31
relative error = 5.2880919726897589392808545419852e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.582e+11
Order of pole = 2.060e+21
TOP MAIN SOLVE Loop
x[1] = 3.576
y[1] (analytic) = -0.034010318071933574789171516532045
y[1] (numeric) = -0.034010318071933574789171516532225
absolute error = 1.80e-31
relative error = 5.2925115142790116565525591489511e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.997e+11
Order of pole = 7.393e+21
TOP MAIN SOLVE Loop
x[1] = 3.577
y[1] (analytic) = -0.033981916643536945586462816640541
y[1] (numeric) = -0.033981916643536945586462816640721
absolute error = 1.80e-31
relative error = 5.2969348929950476598085220377211e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.578
y[1] (analytic) = -0.033953538013277561307818645828032
y[1] (numeric) = -0.033953538013277561307818645828212
absolute error = 1.80e-31
relative error = 5.3013621122373414970723152727665e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.579
y[1] (analytic) = -0.033925182163954981531790741733545
y[1] (numeric) = -0.033925182163954981531790741733725
absolute error = 1.80e-31
relative error = 5.3057931754084260451251271782824e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.493e+10
Order of pole = 4.618e+20
TOP MAIN SOLVE Loop
x[1] = 3.58
y[1] (analytic) = -0.033896849078380374170664469168011
y[1] (numeric) = -0.033896849078380374170664469168191
absolute error = 1.80e-31
relative error = 5.3102280859138952914029707545807e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.581
y[1] (analytic) = -0.03386853873937650944864582843457
y[1] (numeric) = -0.03386853873937650944864582843475
absolute error = 1.80e-31
relative error = 5.3146668471624071184477983143646e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.443e+10
Order of pole = 3.413e+20
TOP MAIN SOLVE Loop
x[1] = 3.582
y[1] (analytic) = -0.03384025112977775388048933765749
y[1] (numeric) = -0.03384025112977775388048933765767
absolute error = 1.80e-31
relative error = 5.3191094625656860909148834798998e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.583
y[1] (analytic) = -0.033811986232430064250571923607105
y[1] (numeric) = -0.033811986232430064250571923607285
absolute error = 1.80e-31
relative error = 5.3235559355385262451388338791691e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=648.5MB, alloc=4.4MB, time=29.19
TOP MAIN SOLVE Loop
x[1] = 3.584
y[1] (analytic) = -0.03378374403019098159241794480389
y[1] (numeric) = -0.03378374403019098159241794480407
absolute error = 1.80e-31
relative error = 5.3280062694987938812606000782278e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.111e+10
Order of pole = 6.822e+20
TOP MAIN SOLVE Loop
x[1] = 3.585
y[1] (analytic) = -0.033755524505929625168680459996799
y[1] (numeric) = -0.033755524505929625168680459996979
absolute error = 1.80e-31
relative error = 5.3324604678674303579178484881581e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.586
y[1] (analytic) = -0.033727327642526686451583844439215
y[1] (numeric) = -0.033727327642526686451583844439394
absolute error = 1.79e-31
relative error = 5.3072689866569634734482844761062e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.587
y[1] (analytic) = -0.033699153422874423103832845730332
y[1] (numeric) = -0.033699153422874423103832845730512
absolute error = 1.80e-31
relative error = 5.3413804715289673459777838124456e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.588
y[1] (analytic) = -0.033671001829876652959993160350481
y[1] (numeric) = -0.03367100182987665295999316035066
absolute error = 1.79e-31
relative error = 5.3161471376587113272023196927740e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.589
y[1] (analytic) = -0.033642872846448748008348601395695
y[1] (numeric) = -0.033642872846448748008348601395873
absolute error = 1.78e-31
relative error = 5.2908680186861392126601293244193e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.59
y[1] (analytic) = -0.033614766455517628373239917409908
y[1] (numeric) = -0.033614766455517628373239917410087
absolute error = 1.79e-31
relative error = 5.3250407149747846682539527850530e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.235e+11
Order of pole = 4.100e+21
TOP MAIN SOLVE Loop
x[1] = 3.591
y[1] (analytic) = -0.033586682640021756297890311622256
y[1] (numeric) = -0.033586682640021756297890311622434
absolute error = 1.78e-31
relative error = 5.2997195914756973962889933720520e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.592
y[1] (analytic) = -0.033558621382911130127722700322228
y[1] (numeric) = -0.033558621382911130127722700322406
absolute error = 1.78e-31
relative error = 5.3041511440229171238571320071726e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.964e+10
Order of pole = 3.981e+20
TOP MAIN SOLVE Loop
x[1] = 3.593
y[1] (analytic) = -0.03353058266714727829417373854681
y[1] (numeric) = -0.033530582667147278294173738546989
absolute error = 1.79e-31
relative error = 5.3384100651308186249123738359971e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.594
y[1] (analytic) = -0.033502566475703253299009630711147
y[1] (numeric) = -0.033502566475703253299009630711325
absolute error = 1.78e-31
relative error = 5.3130257984590297594360764562458e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.963e+10
Order of pole = 2.917e+20
TOP MAIN SOLVE Loop
x[1] = 3.595
y[1] (analytic) = -0.033474572791563625699148733287744
y[1] (numeric) = -0.033474572791563625699148733287922
absolute error = 1.78e-31
relative error = 5.3174689071718387406587058912241e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.596
y[1] (analytic) = -0.033446601597724478091995946128772
y[1] (numeric) = -0.03344660159772447809199594612895
absolute error = 1.78e-31
relative error = 5.3219158747688774504848689750527e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.137e+11
Order of pole = 1.060e+21
TOP MAIN SOLVE Loop
x[1] = 3.597
y[1] (analytic) = -0.033418652877193399101293878531508
y[1] (numeric) = -0.033418652877193399101293878531686
absolute error = 1.78e-31
relative error = 5.3263667046697839718596274658728e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.553e+11
Order of pole = 1.978e+21
TOP MAIN SOLVE Loop
x[1] = 3.598
y[1] (analytic) = -0.033390726612989477363495765668493
y[1] (numeric) = -0.033390726612989477363495765668671
absolute error = 1.78e-31
relative error = 5.3308214002972734379490791605596e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.751e+10
Order of pole = 3.737e+20
TOP MAIN SOLVE Loop
memory used=652.3MB, alloc=4.4MB, time=29.36
x[1] = 3.599
y[1] (analytic) = -0.033362822788143295514665100541446
y[1] (numeric) = -0.033362822788143295514665100541623
absolute error = 1.77e-31
relative error = 5.3053064821272692538089046221462e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.094e+10
Order of pole = 4.126e+20
TOP MAIN SOLVE Loop
x[1] = 3.6
y[1] (analytic) = -0.033334941385696924177906936171374
y[1] (numeric) = -0.033334941385696924177906936171552
absolute error = 1.78e-31
relative error = 5.3397424024382637868539904344712e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.112e+10
Order of pole = 3.062e+20
TOP MAIN SOLVE Loop
x[1] = 3.601
y[1] (analytic) = -0.033307082388703915951335802306709
y[1] (numeric) = -0.033307082388703915951335802306886
absolute error = 1.77e-31
relative error = 5.3141850713417480606476937076429e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.381e+11
Order of pole = 1.562e+21
TOP MAIN SOLVE Loop
x[1] = 3.602
y[1] (analytic) = -0.033279245780229299396585170516447
y[1] (numeric) = -0.033279245780229299396585170516625
absolute error = 1.78e-31
relative error = 5.3486789086352170074246831791208e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.603
y[1] (analytic) = -0.033251431543349573027863391136514
y[1] (numeric) = -0.033251431543349573027863391136691
absolute error = 1.77e-31
relative error = 5.3230790911737677881347773798920e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.604
y[1] (analytic) = -0.033223639661152699301561015154428
y[1] (numeric) = -0.033223639661152699301561015154605
absolute error = 1.77e-31
relative error = 5.3275318961203469091651605451016e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.605
y[1] (analytic) = -0.033195870116738098606414403750252
y[1] (numeric) = -0.03319587011673809860641440375043
absolute error = 1.78e-31
relative error = 5.3621127981895683838450237355814e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.389e+10
Order of pole = 3.344e+20
TOP MAIN SOLVE Loop
x[1] = 3.606
y[1] (analytic) = -0.033168122893216643254230517860397
y[1] (numeric) = -0.033168122893216643254230517860575
absolute error = 1.78e-31
relative error = 5.3665985432176372100325290069720e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.915e+10
Order of pole = 1.978e+20
TOP MAIN SOLVE Loop
x[1] = 3.607
y[1] (analytic) = -0.033140397973710651471177769795272
y[1] (numeric) = -0.03314039797371065147117776979545
absolute error = 1.78e-31
relative error = 5.3710881849156551853205517443773e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.608
y[1] (analytic) = -0.03311269534135388138964780862201
y[1] (numeric) = -0.033112695341353881389647808622188
absolute error = 1.78e-31
relative error = 5.3755817267372623355172508478808e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.609
y[1] (analytic) = -0.033085014979291525040693100719407
y[1] (numeric) = -0.033085014979291525040693100719585
absolute error = 1.78e-31
relative error = 5.3800791721392066715198211107584e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.61
y[1] (analytic) = -0.033057356870680202347045156623923
y[1] (numeric) = -0.033057356870680202347045156624101
absolute error = 1.78e-31
relative error = 5.3845805245813470170921782800362e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.505e+11
Order of pole = 1.854e+21
TOP MAIN SOLVE Loop
x[1] = 3.611
y[1] (analytic) = -0.033029720998687955116718245012965
y[1] (numeric) = -0.033029720998687955116718245013142
absolute error = 1.77e-31
relative error = 5.3588100246753824918277181567321e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.313e+10
Order of pole = 4.375e+20
TOP MAIN SOLVE Loop
x[1] = 3.612
y[1] (analytic) = -0.033002107346494241037203424414774
y[1] (numeric) = -0.033002107346494241037203424414951
absolute error = 1.77e-31
relative error = 5.3632938691353725189259241759293e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.613
y[1] (analytic) = -0.032974515897289927670257712992974
y[1] (numeric) = -0.032974515897289927670257712993151
absolute error = 1.77e-31
relative error = 5.3677816090257469529892388203578e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.224e+10
Order of pole = 5.531e+20
TOP MAIN SOLVE Loop
memory used=656.1MB, alloc=4.4MB, time=29.54
x[1] = 3.614
y[1] (analytic) = -0.032946946634277286447293206528228
y[1] (numeric) = -0.032946946634277286447293206528405
absolute error = 1.77e-31
relative error = 5.3722732477993287248066930529400e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.615
y[1] (analytic) = -0.032919399540669986665370944509491
y[1] (numeric) = -0.032919399540669986665370944509668
absolute error = 1.77e-31
relative error = 5.3767687889120481997906528336165e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.616
y[1] (analytic) = -0.032891874599693089483804314052946
y[1] (numeric) = -0.032891874599693089483804314053123
absolute error = 1.77e-31
relative error = 5.3812682358229460053956264509848e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.617
y[1] (analytic) = -0.032864371794583041921376771187941
y[1] (numeric) = -0.032864371794583041921376771188118
absolute error = 1.77e-31
relative error = 5.3857715919941758611333729826906e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.618
y[1] (analytic) = -0.032836891108587670854178648885997
y[1] (numeric) = -0.032836891108587670854178648886174
absolute error = 1.77e-31
relative error = 5.3902788608910074111867127357420e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.619
y[1] (analytic) = -0.032809432524966177014067811061285
y[1] (numeric) = -0.032809432524966177014067811061463
absolute error = 1.78e-31
relative error = 5.4252690857896360034641288695384e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.62
y[1] (analytic) = -0.032781996026989128987758901638798
y[1] (numeric) = -0.032781996026989128987758901638975
absolute error = 1.77e-31
relative error = 5.3993051507381508082197627029127e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.559e+10
Order of pole = 2.525e+20
TOP MAIN SOLVE Loop
x[1] = 3.621
y[1] (analytic) = -0.032754581597938457216545927669755
y[1] (numeric) = -0.032754581597938457216545927669932
absolute error = 1.77e-31
relative error = 5.4038241786346070968746187278921e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.287e+11
Order of pole = 1.354e+21
TOP MAIN SOLVE Loop
x[1] = 3.622
y[1] (analytic) = -0.032727189221107447996662905372635
y[1] (numeric) = -0.032727189221107447996662905372812
absolute error = 1.77e-31
relative error = 5.4083471331489596466523750278299e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.623
y[1] (analytic) = -0.032699818879800737480287287892454
y[1] (numeric) = -0.03269981887980073748028728789263
absolute error = 1.76e-31
relative error = 5.3822928086222014336391844268238e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.358e+11
Order of pole = 1.506e+21
TOP MAIN SOLVE Loop
x[1] = 3.624
y[1] (analytic) = -0.032672470557334305677190883500633
y[1] (numeric) = -0.032672470557334305677190883500809
absolute error = 1.76e-31
relative error = 5.3867980289752400322909231507061e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.625
y[1] (analytic) = -0.032645144237035470457042962902939
y[1] (numeric) = -0.032645144237035470457042962903116
absolute error = 1.77e-31
relative error = 5.4219395912239810675840926577118e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.144e+10
Order of pole = 2.160e+20
TOP MAIN SOLVE Loop
x[1] = 3.626
y[1] (analytic) = -0.032617839902242881552370244283468
y[1] (numeric) = -0.032617839902242881552370244283644
absolute error = 1.76e-31
relative error = 5.3958202176318185427713500265236e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.627
y[1] (analytic) = -0.032590557536306514562178434688548
y[1] (numeric) = -0.032590557536306514562178434688725
absolute error = 1.77e-31
relative error = 5.4310209269300950015634646735361e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.872e+10
Order of pole = 1.224e+20
TOP MAIN SOLVE Loop
x[1] = 3.628
y[1] (analytic) = -0.032563297122587664956239996345717
y[1] (numeric) = -0.032563297122587664956239996345894
absolute error = 1.77e-31
relative error = 5.4355675143603078859790008938056e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=659.9MB, alloc=4.4MB, time=29.71
x[1] = 3.629
y[1] (analytic) = -0.032536058644458942080052796519444
y[1] (numeric) = -0.03253605864445894208005279651962
absolute error = 1.76e-31
relative error = 5.4093829225985152963600172749407e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.638e+10
Order of pole = 2.594e+20
TOP MAIN SOLVE Loop
x[1] = 3.63
y[1] (analytic) = -0.032508842085304263160474289527232
y[1] (numeric) = -0.032508842085304263160474289527408
absolute error = 1.76e-31
relative error = 5.4139116840326165102317440152047e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.631
y[1] (analytic) = -0.03248164742851884731203586957688
y[1] (numeric) = -0.032481647428518847312035869577056
absolute error = 1.76e-31
relative error = 5.4184443811637525510738797940302e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.975e+10
Order of pole = 2.018e+20
TOP MAIN SOLVE Loop
x[1] = 3.632
y[1] (analytic) = -0.032454474657509209543942023138145
y[1] (numeric) = -0.032454474657509209543942023138321
absolute error = 1.76e-31
relative error = 5.4229810174812889533836001123230e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.512e+10
Order of pole = 4.601e+20
TOP MAIN SOLVE Loop
x[1] = 3.633
y[1] (analytic) = -0.032427323755693154767758899629782
y[1] (numeric) = -0.032427323755693154767758899629957
absolute error = 1.75e-31
relative error = 5.3966834055886541096191331045676e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.170e+10
Order of pole = 2.179e+20
TOP MAIN SOLVE Loop
x[1] = 3.634
y[1] (analytic) = -0.032400194706499771805796909285839
y[1] (numeric) = -0.032400194706499771805796909286015
absolute error = 1.76e-31
relative error = 5.4320661216487322458986027667445e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.635
y[1] (analytic) = -0.032373087493369427400191947163283
y[1] (numeric) = -0.032373087493369427400191947163459
absolute error = 1.76e-31
relative error = 5.4366145964930860480707491891257e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.636
y[1] (analytic) = -0.032346002099753760222689832366315
y[1] (numeric) = -0.03234600209975376022268983236649
absolute error = 1.75e-31
relative error = 5.4102513027825537387196676264464e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.626e+10
Order of pole = 3.577e+20
TOP MAIN SOLVE Loop
x[1] = 3.637
y[1] (analytic) = -0.032318938509115674885138541691294
y[1] (numeric) = -0.032318938509115674885138541691469
absolute error = 1.75e-31
relative error = 5.4147817989331737967495304587191e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.535e+10
Order of pole = 1.676e+20
TOP MAIN SOLVE Loop
x[1] = 3.638
y[1] (analytic) = -0.032291896704929335950692807039823
y[1] (numeric) = -0.032291896704929335950692807039998
absolute error = 1.75e-31
relative error = 5.4193162327713741777709500940377e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.111e+11
Order of pole = 1.006e+21
TOP MAIN SOLVE Loop
x[1] = 3.639
y[1] (analytic) = -0.032264876670680161945735636106329
y[1] (numeric) = -0.032264876670680161945735636106504
absolute error = 1.75e-31
relative error = 5.4238546077886154987301645200604e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.401e+10
Order of pole = 2.376e+20
TOP MAIN SOLVE Loop
x[1] = 3.64
y[1] (analytic) = -0.032237878389864819372521306020379
y[1] (numeric) = -0.032237878389864819372521306020554
absolute error = 1.75e-31
relative error = 5.4283969274795013612823574353040e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.641
y[1] (analytic) = -0.03221090184599121672254436981294
y[1] (numeric) = -0.032210901845991216722544369813115
absolute error = 1.75e-31
relative error = 5.4329431953417812121535643916488e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.642
y[1] (analytic) = -0.03218394702257849849063920577986
y[1] (numeric) = -0.032183947022578498490639205780035
absolute error = 1.75e-31
relative error = 5.4374934148763532061295539164279e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.162e+10
Order of pole = 1.410e+20
TOP MAIN SOLVE Loop
x[1] = 3.643
y[1] (analytic) = -0.032157013903157039189814630034912
y[1] (numeric) = -0.032157013903157039189814630035087
absolute error = 1.75e-31
relative error = 5.4420475895872670716741131893909e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.704e+10
Order of pole = 3.658e+20
TOP MAIN SOLVE Loop
x[1] = 3.644
y[1] (analytic) = -0.032130102471268437366828082778893
y[1] (numeric) = -0.032130102471268437366828082779068
absolute error = 1.75e-31
relative error = 5.4466057229817269791791701111801e-28 %
Correct digits = 29
h = 0.001
memory used=663.7MB, alloc=4.4MB, time=29.89
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.645
y[1] (analytic) = -0.032103212710465509618503889060376
y[1] (numeric) = -0.032103212710465509618503889060551
absolute error = 1.75e-31
relative error = 5.4511678185700944118491858634315e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.957e+10
Order of pole = 1.274e+20
TOP MAIN SOLVE Loop
x[1] = 3.646
y[1] (analytic) = -0.032076344604312284608800085067846
y[1] (numeric) = -0.032076344604312284608800085068021
absolute error = 1.75e-31
relative error = 5.4557338798658910392222543261970e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.647
y[1] (analytic) = -0.032049498136383997086628291272005
y[1] (numeric) = -0.032049498136383997086628291272181
absolute error = 1.76e-31
relative error = 5.4915056470165776024350918260128e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.622e+10
Order of pole = 4.725e+20
TOP MAIN SOLVE Loop
x[1] = 3.648
y[1] (analytic) = -0.032022673290267081904431104031091
y[1] (numeric) = -0.032022673290267081904431104031266
absolute error = 1.75e-31
relative error = 5.4648779136496767475011442383953e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.649
y[1] (analytic) = -0.03199587004955916803752146758096
y[1] (numeric) = -0.031995870049559168037521467581135
absolute error = 1.75e-31
relative error = 5.4694558931805359978038962582772e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.738e+11
Order of pole = 6.094e+21
TOP MAIN SOLVE Loop
x[1] = 3.65
y[1] (analytic) = -0.031969088397869072604188478655587
y[1] (numeric) = -0.031969088397869072604188478655763
absolute error = 1.76e-31
relative error = 5.5053180688045966645539975126423e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.311e+10
Order of pole = 3.238e+20
TOP MAIN SOLVE Loop
x[1] = 3.651
y[1] (analytic) = -0.031942328318816794886574066322345
y[1] (numeric) = -0.03194232831881679488657406632252
absolute error = 1.75e-31
relative error = 5.4786237951511461919930522824121e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.172e+10
Order of pole = 2.174e+20
TOP MAIN SOLVE Loop
x[1] = 3.652
y[1] (analytic) = -0.031915589796033510352324979970025
y[1] (numeric) = -0.0319155897960335103523249799702
absolute error = 1.75e-31
relative error = 5.4832137246528062118038922658854e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.782e+11
Order of pole = 2.718e+22
TOP MAIN SOLVE Loop
x[1] = 3.653
y[1] (analytic) = -0.03188887281316156467702450875606
y[1] (numeric) = -0.031888872813161564677024508756235
absolute error = 1.75e-31
relative error = 5.4878076445452742610346467693215e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.654
y[1] (analytic) = -0.03186217735385446776740834620262
y[1] (numeric) = -0.031862177353854467767408346202795
absolute error = 1.75e-31
relative error = 5.4924055583674572638626718296665e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.655
y[1] (analytic) = -0.031835503401776887785369004029377
y[1] (numeric) = -0.031835503401776887785369004029553
absolute error = 1.76e-31
relative error = 5.5284189409166565876097485344351e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.680e+10
Order of pole = 3.625e+20
TOP MAIN SOLVE Loop
x[1] = 3.656
y[1] (analytic) = -0.031808850940604645172753169723601
y[1] (numeric) = -0.031808850940604645172753169723776
absolute error = 1.75e-31
relative error = 5.5016133819725295624349286706169e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.657
y[1] (analytic) = -0.031782219954024706676956392775836
y[1] (numeric) = -0.031782219954024706676956392776011
absolute error = 1.75e-31
relative error = 5.5062232988491751446805045942976e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.991e+10
Order of pole = 2.915e+20
TOP MAIN SOLVE Loop
x[1] = 3.658
y[1] (analytic) = -0.03175561042573517937731947495185
y[1] (numeric) = -0.031755610425735179377319474952024
absolute error = 1.74e-31
relative error = 5.4793467254210937526415827417054e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.659
y[1] (analytic) = -0.031729022339445304712330930428579
y[1] (numeric) = -0.031729022339445304712330930428753
absolute error = 1.74e-31
relative error = 5.4839382738775529103928870077215e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=667.5MB, alloc=4.4MB, time=30.06
TOP MAIN SOLVE Loop
x[1] = 3.66
y[1] (analytic) = -0.031702455678875452507639872093658
y[1] (numeric) = -0.031702455678875452507639872093832
absolute error = 1.74e-31
relative error = 5.4885338146200072832327888712919e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.661
y[1] (analytic) = -0.03167591042775711500488367079457
y[1] (numeric) = -0.031675910427757115004883670794744
absolute error = 1.74e-31
relative error = 5.4931333511893778381780748328344e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.662
y[1] (analytic) = -0.031649386569832900891334724824635
y[1] (numeric) = -0.031649386569832900891334724824809
absolute error = 1.74e-31
relative error = 5.4977368871297737425157175722257e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.663
y[1] (analytic) = -0.031622884088856529330370667448853
y[1] (numeric) = -0.031622884088856529330370667449027
absolute error = 1.74e-31
relative error = 5.5023444259884952658445610525854e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.664
y[1] (analytic) = -0.031596402968592823992772330803041
y[1] (numeric) = -0.031596402968592823992772330803215
absolute error = 1.74e-31
relative error = 5.5069559713160366847826371826032e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.032e+10
Order of pole = 1.318e+20
TOP MAIN SOLVE Loop
x[1] = 3.665
y[1] (analytic) = -0.031569943192817707088853775044738
y[1] (numeric) = -0.031569943192817707088853775044912
absolute error = 1.74e-31
relative error = 5.5115715266660891903425796836974e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.666
y[1] (analytic) = -0.031543504745318193401428682193986
y[1] (numeric) = -0.03154350474531819340142868219416
absolute error = 1.74e-31
relative error = 5.5161910955955437979776031034427e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.667
y[1] (analytic) = -0.031517087609892384319617404676263
y[1] (numeric) = -0.031517087609892384319617404676436
absolute error = 1.73e-31
relative error = 5.4890858616549282013332728622002e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.668
y[1] (analytic) = -0.031490691770349461873498949168595
y[1] (numeric) = -0.031490691770349461873498949168768
absolute error = 1.73e-31
relative error = 5.4936868729854569940732019237980e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.669
y[1] (analytic) = -0.031464317210509682769612166953138
y[1] (numeric) = -0.031464317210509682769612166953312
absolute error = 1.74e-31
relative error = 5.5300739194772889403043494118898e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.67
y[1] (analytic) = -0.031437963914204372427310412600276
y[1] (numeric) = -0.031437963914204372427310412600449
absolute error = 1.73e-31
relative error = 5.5029009026196746204867138986314e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.669e+10
Order of pole = 2.605e+20
TOP MAIN SOLVE Loop
x[1] = 3.671
y[1] (analytic) = -0.031411631865275919015973923435543
y[1] (numeric) = -0.031411631865275919015973923435716
absolute error = 1.73e-31
relative error = 5.5075139280249670714303296290767e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.614e+10
Order of pole = 1.725e+20
TOP MAIN SOLVE Loop
x[1] = 3.672
y[1] (analytic) = -0.031385321047577767493084162891434
y[1] (numeric) = -0.031385321047577767493084162891607
absolute error = 1.73e-31
relative error = 5.5121309652287805036282884207699e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.230e+11
Order of pole = 4.027e+21
TOP MAIN SOLVE Loop
x[1] = 3.673
y[1] (analytic) = -0.031359031444974413643164361506292
y[1] (numeric) = -0.031359031444974413643164361506465
absolute error = 1.73e-31
relative error = 5.5167520177899153092194905145489e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.711e+10
Order of pole = 3.648e+20
TOP MAIN SOLVE Loop
x[1] = 3.674
y[1] (analytic) = -0.031332763041341398117590480008113
y[1] (numeric) = -0.031332763041341398117590480008286
absolute error = 1.73e-31
relative error = 5.5213770892703765574434163656668e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.525e+10
Order of pole = 1.658e+20
TOP MAIN SOLVE Loop
memory used=671.4MB, alloc=4.4MB, time=30.23
x[1] = 3.675
y[1] (analytic) = -0.031306515820565300475276809611098
y[1] (numeric) = -0.031306515820565300475276809611271
absolute error = 1.73e-31
relative error = 5.5260061832353769119694538008271e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.676
y[1] (analytic) = -0.0312802897665437332242404153572
y[1] (numeric) = -0.031280289766543733224240415357373
absolute error = 1.73e-31
relative error = 5.5306393032533395509061058029069e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.102e+10
Order of pole = 2.107e+20
TOP MAIN SOLVE Loop
x[1] = 3.677
y[1] (analytic) = -0.031254084863185335864048619053682
y[1] (numeric) = -0.031254084863185335864048619053854
absolute error = 1.72e-31
relative error = 5.5032806352491039733683234852243e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.678
y[1] (analytic) = -0.031227901094409768929153709090835
y[1] (numeric) = -0.031227901094409768929153709091007
absolute error = 1.72e-31
relative error = 5.5078949904446317626688722622293e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.725e+11
Order of pole = 2.408e+21
TOP MAIN SOLVE Loop
x[1] = 3.679
y[1] (analytic) = -0.031201738444147708033119055171471
y[1] (numeric) = -0.031201738444147708033119055171644
absolute error = 1.73e-31
relative error = 5.5445628553574520671707922340082e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.68
y[1] (analytic) = -0.031175596896340837913740796745567
y[1] (numeric) = -0.031175596896340837913740796745741
absolute error = 1.74e-31
relative error = 5.5812884859446857686386054791872e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.258e+10
Order of pole = 3.169e+20
TOP MAIN SOLVE Loop
x[1] = 3.681
y[1] (analytic) = -0.031149476434941846479069264719511
y[1] (numeric) = -0.031149476434941846479069264719684
absolute error = 1.73e-31
relative error = 5.5538654192575027410378134678138e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.682
y[1] (analytic) = -0.031123377043914418854334286799736
y[1] (numeric) = -0.031123377043914418854334286799909
absolute error = 1.73e-31
relative error = 5.5585227707102832329433235421488e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.683
y[1] (analytic) = -0.031097298707233231429778517635138
y[1] (numeric) = -0.031097298707233231429778517635312
absolute error = 1.74e-31
relative error = 5.5953413072347535252691116813197e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.257e+10
Order of pole = 1.465e+20
TOP MAIN SOLVE Loop
x[1] = 3.684
y[1] (analytic) = -0.031071241408883945909402925741488
y[1] (numeric) = -0.031071241408883945909402925741662
absolute error = 1.74e-31
relative error = 5.6000337324870966767923491894631e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.842e+10
Order of pole = 4.973e+20
TOP MAIN SOLVE Loop
x[1] = 3.685
y[1] (analytic) = -0.031045205132863203360628560024086
y[1] (numeric) = -0.03104520513286320336062856002426
absolute error = 1.74e-31
relative error = 5.6047302395116278474019473490883e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.686
y[1] (analytic) = -0.031019189863178618264878709562192
y[1] (numeric) = -0.031019189863178618264878709562365
absolute error = 1.73e-31
relative error = 5.5771927237003678903204396062137e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.717e+10
Order of pole = 4.813e+20
TOP MAIN SOLVE Loop
x[1] = 3.687
y[1] (analytic) = -0.030993195583848772569085561180134
y[1] (numeric) = -0.030993195583848772569085561180308
absolute error = 1.74e-31
relative error = 5.6141355133665267967513605695094e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.743e+10
Order of pole = 7.672e+20
TOP MAIN SOLVE Loop
x[1] = 3.688
y[1] (analytic) = -0.030967222278903209738125450205629
y[1] (numeric) = -0.030967222278903209738125450205802
absolute error = 1.73e-31
relative error = 5.5865520789011262884761964148299e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.488e+10
Order of pole = 4.530e+20
TOP MAIN SOLVE Loop
x[1] = 3.689
y[1] (analytic) = -0.030941269932382428808186790705506
y[1] (numeric) = -0.030941269932382428808186790705679
absolute error = 1.73e-31
relative error = 5.5912378638002229483752019103289e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.338e+10
Order of pole = 1.520e+20
TOP MAIN SOLVE Loop
memory used=675.2MB, alloc=4.4MB, time=30.41
x[1] = 3.69
y[1] (analytic) = -0.03091533852833787844107476239294
y[1] (numeric) = -0.030915338528337878441074762393113
absolute error = 1.73e-31
relative error = 5.5959277250489520068661956364327e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.691
y[1] (analytic) = -0.03088942805083195097945682231817
y[1] (numeric) = -0.030889428050831950979456822318343
absolute error = 1.73e-31
relative error = 5.6006216662642465896737236545967e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.936e+10
Order of pole = 2.846e+20
TOP MAIN SOLVE Loop
x[1] = 3.692
y[1] (analytic) = -0.030863538483937976503053100386751
y[1] (numeric) = -0.030863538483937976503053100386924
absolute error = 1.73e-31
relative error = 5.6053196910662974236024817944720e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.621e+11
Order of pole = 2.121e+21
TOP MAIN SOLVE Loop
x[1] = 3.693
y[1] (analytic) = -0.030837669811740216885775728695435
y[1] (numeric) = -0.030837669811740216885775728695609
absolute error = 1.74e-31
relative error = 5.6424496747726515007659349212312e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.621e+10
Order of pole = 4.689e+20
TOP MAIN SOLVE Loop
x[1] = 3.694
y[1] (analytic) = -0.030811822018333859853821145635952
y[1] (numeric) = -0.030811822018333859853821145636125
absolute error = 1.73e-31
relative error = 5.6147280059277365558582097267817e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.127e+10
Order of pole = 3.030e+20
TOP MAIN SOLVE Loop
x[1] = 3.695
y[1] (analytic) = -0.030785995087825013044719406691047
y[1] (numeric) = -0.03078599508782501304471940669122
absolute error = 1.73e-31
relative error = 5.6194383032438210203573257859438e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.696
y[1] (analytic) = -0.030760189004330698067344524835374
y[1] (numeric) = -0.030760189004330698067344524835548
absolute error = 1.74e-31
relative error = 5.6566622518315054474591352971827e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.003e+11
Order of pole = 8.120e+20
TOP MAIN SOLVE Loop
x[1] = 3.697
y[1] (analytic) = -0.030734403751978844562889854455918
y[1] (numeric) = -0.030734403751978844562889854456091
absolute error = 1.73e-31
relative error = 5.6288711958129768123111279668324e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.698
y[1] (analytic) = -0.030708639314908284266812523722766
y[1] (numeric) = -0.030708639314908284266812523722939
absolute error = 1.73e-31
relative error = 5.6335937983423701293909117592609e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.034e+11
Order of pole = 8.626e+20
TOP MAIN SOLVE Loop
x[1] = 3.699
y[1] (analytic) = -0.030682895677268745071750911371121
y[1] (numeric) = -0.030682895677268745071750911371295
absolute error = 1.74e-31
relative error = 5.6709119579253709548430194891154e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.957e+10
Order of pole = 7.051e+19
TOP MAIN SOLVE Loop
x[1] = 3.7
y[1] (analytic) = -0.030657172823220845091419154899419
y[1] (numeric) = -0.030657172823220845091419154899593
absolute error = 1.74e-31
relative error = 5.6756701279449402838932168770910e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.701
y[1] (analytic) = -0.030631470736936086725482668246318
y[1] (numeric) = -0.030631470736936086725482668246492
absolute error = 1.74e-31
relative error = 5.6804324380737962682628002161924e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.702
y[1] (analytic) = -0.030605789402596850725418638081153
y[1] (numeric) = -0.030605789402596850725418638081327
absolute error = 1.74e-31
relative error = 5.6851988919859844272860663053196e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.705e+10
Order of pole = 2.624e+20
TOP MAIN SOLVE Loop
x[1] = 3.703
y[1] (analytic) = -0.030580128804396390261365458928079
y[1] (numeric) = -0.030580128804396390261365458928254
absolute error = 1.75e-31
relative error = 5.7226704674586232379721432161307e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.704
y[1] (analytic) = -0.030554488926538824989965058443682
y[1] (numeric) = -0.030554488926538824989965058443857
absolute error = 1.75e-31
relative error = 5.7274726610792565217089313989342e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.725e+10
Order of pole = 2.642e+20
TOP MAIN SOLVE Loop
memory used=679.0MB, alloc=4.4MB, time=30.58
x[1] = 3.705
y[1] (analytic) = -0.030528869753239135123202055281168
y[1] (numeric) = -0.030528869753239135123202055281343
absolute error = 1.75e-31
relative error = 5.7322790334035335077188007306105e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.706
y[1] (analytic) = -0.030503271268723155498243683101455
y[1] (numeric) = -0.03050327126872315549824368310163
absolute error = 1.75e-31
relative error = 5.7370895881399467781312461070365e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.707
y[1] (analytic) = -0.030477693457227569648284405432426
y[1] (numeric) = -0.030477693457227569648284405432601
absolute error = 1.75e-31
relative error = 5.7419043290003294704168101590371e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.267e+10
Order of pole = 1.467e+20
TOP MAIN SOLVE Loop
x[1] = 3.708
y[1] (analytic) = -0.03045213630299990387439913723239
y[1] (numeric) = -0.030452136302999903874399137232565
absolute error = 1.75e-31
relative error = 5.7467232596998583192380744642102e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.709
y[1] (analytic) = -0.030426599790298521318408980182292
y[1] (numeric) = -0.030426599790298521318408980182467
absolute error = 1.75e-31
relative error = 5.7515463839570567010955099853310e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.653e+10
Order of pole = 6.029e+20
TOP MAIN SOLVE Loop
x[1] = 3.71
y[1] (analytic) = -0.030401083903392616036763369913487
y[1] (numeric) = -0.030401083903392616036763369913661
absolute error = 1.74e-31
relative error = 5.7234801414624045521606538931590e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.711
y[1] (analytic) = -0.030375588626562207075442524573851
y[1] (numeric) = -0.030375588626562207075442524574026
absolute error = 1.75e-31
relative error = 5.7612052280353070665700319432872e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.546e+10
Order of pole = 3.449e+20
TOP MAIN SOLVE Loop
x[1] = 3.712
y[1] (analytic) = -0.030350113944098132545884075344735
y[1] (numeric) = -0.030350113944098132545884075344909
absolute error = 1.74e-31
relative error = 5.7330921498512512164935248036153e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.713
y[1] (analytic) = -0.030324659840302043701937750744564
y[1] (numeric) = -0.030324659840302043701937750744738
absolute error = 1.74e-31
relative error = 5.7379044288157430525346159256700e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.714
y[1] (analytic) = -0.030299226299486399017851977792016
y[1] (numeric) = -0.030299226299486399017851977792191
absolute error = 1.75e-31
relative error = 5.7757250389910589252453199349914e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.715
y[1] (analytic) = -0.03027381330597445826729625435233
y[1] (numeric) = -0.030273813305974458267296254352504
absolute error = 1.74e-31
relative error = 5.7475415548546556188535996076080e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.716
y[1] (analytic) = -0.03024842084410027660342313825464
y[1] (numeric) = -0.030248420844100276603423138254814
absolute error = 1.74e-31
relative error = 5.7523664093670321533834885556764e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.717
y[1] (analytic) = -0.030223048898208698639973690046191
y[1] (numeric) = -0.030223048898208698639973690046366
absolute error = 1.75e-31
relative error = 5.7902827934203600961910508031118e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.718
y[1] (analytic) = -0.030197697452655352533430197540768
y[1] (numeric) = -0.030197697452655352533430197540942
absolute error = 1.74e-31
relative error = 5.7620287199976494380255036042662e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.425e+10
Order of pole = 9.431e+19
TOP MAIN SOLVE Loop
x[1] = 3.719
y[1] (analytic) = -0.0301723664918066440662200016238
y[1] (numeric) = -0.030172366491806644066220001623975
absolute error = 1.75e-31
relative error = 5.8000090926749659797300412953961e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.205e+10
Order of pole = 4.174e+20
TOP MAIN SOLVE Loop
x[1] = 3.72
y[1] (analytic) = -0.030147056000039750730974234095278
y[1] (numeric) = -0.030147056000039750730974234095452
absolute error = 1.74e-31
relative error = 5.7717078576352719281673562846141e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.454e+10
Order of pole = 9.587e+19
memory used=682.8MB, alloc=4.4MB, time=30.75
TOP MAIN SOLVE Loop
x[1] = 3.721
y[1] (analytic) = -0.030121765961742615815845269663761
y[1] (numeric) = -0.030121765961742615815845269663936
absolute error = 1.75e-31
relative error = 5.8097523306656696997468500052239e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.619e+10
Order of pole = 1.053e+20
TOP MAIN SOLVE Loop
x[1] = 3.722
y[1] (analytic) = -0.030096496361313942490886685550544
y[1] (numeric) = -0.030096496361313942490886685550719
absolute error = 1.75e-31
relative error = 5.8146303110864799069743215554510e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.723
y[1] (analytic) = -0.030071247183163187895499513522194
y[1] (numeric) = -0.030071247183163187895499513522369
absolute error = 1.75e-31
relative error = 5.8195125374773959868645475306549e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.123e+10
Order of pole = 5.302e+20
TOP MAIN SOLVE Loop
x[1] = 3.724
y[1] (analytic) = -0.030046018411710557226948560542431
y[1] (numeric) = -0.030046018411710557226948560542606
absolute error = 1.75e-31
relative error = 5.8243990136075082094260625002669e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.015e+10
Order of pole = 2.907e+20
TOP MAIN SOLVE Loop
x[1] = 3.725
y[1] (analytic) = -0.030020810031386997829952565620458
y[1] (numeric) = -0.030020810031386997829952565620634
absolute error = 1.76e-31
relative error = 5.8625999703535843121032401742455e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.307e+10
Order of pole = 2.263e+20
TOP MAIN SOLVE Loop
x[1] = 3.726
y[1] (analytic) = -0.029995622026634193287351951832472
y[1] (numeric) = -0.029995622026634193287351951832648
absolute error = 1.76e-31
relative error = 5.8675229286368277410855936599880e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.016e+11
Order of pole = 8.283e+20
TOP MAIN SOLVE Loop
x[1] = 3.727
y[1] (analytic) = -0.029970454381904557511857923906115
y[1] (numeric) = -0.029970454381904557511857923906291
absolute error = 1.76e-31
relative error = 5.8724501723358783762045299706097e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.145e+11
Order of pole = 1.052e+21
TOP MAIN SOLVE Loop
x[1] = 3.728
y[1] (analytic) = -0.029945307081661228838886653184102
y[1] (numeric) = -0.029945307081661228838886653184278
absolute error = 1.76e-31
relative error = 5.8773817052550433893926028349632e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.729
y[1] (analytic) = -0.029920180110378064120482283223079
y[1] (numeric) = -0.029920180110378064120482283223255
absolute error = 1.76e-31
relative error = 5.8823175312020575532614525598461e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.73
y[1] (analytic) = -0.029895073452539632820332480736991
y[1] (numeric) = -0.029895073452539632820332480737167
absolute error = 1.76e-31
relative error = 5.8872576539880863627775516377078e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.731
y[1] (analytic) = -0.029869987092641211109880248060823
y[1] (numeric) = -0.029869987092641211109880248060998
absolute error = 1.75e-31
relative error = 5.8587236565332534259440197329500e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.293e+11
Order of pole = 1.342e+21
TOP MAIN SOLVE Loop
x[1] = 3.732
y[1] (analytic) = -0.029844921015188775965535704790462
y[1] (numeric) = -0.029844921015188775965535704790638
absolute error = 1.76e-31
relative error = 5.8971508053390222605289232655761e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.666e+10
Order of pole = 1.747e+20
TOP MAIN SOLVE Loop
x[1] = 3.733
y[1] (analytic) = -0.029819875204698999266991537747695
y[1] (numeric) = -0.029819875204698999266991537747871
absolute error = 1.76e-31
relative error = 5.9021038415434420857294341252755e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.734
y[1] (analytic) = -0.029794849645699241896645809925834
y[1] (numeric) = -0.02979484964569924189664580992601
absolute error = 1.76e-31
relative error = 5.9070611898659082939633108375044e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.613e+11
Order of pole = 2.086e+21
TOP MAIN SOLVE Loop
x[1] = 3.735
y[1] (analytic) = -0.029769844322727547840135810591335
y[1] (numeric) = -0.029769844322727547840135810591511
absolute error = 1.76e-31
relative error = 5.9120228541347869176015600861640e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=686.6MB, alloc=4.4MB, time=30.93
x[1] = 3.736
y[1] (analytic) = -0.029744859220332638287986620249805
y[1] (numeric) = -0.029744859220332638287986620249981
absolute error = 1.76e-31
relative error = 5.9169888381818935017582252905865e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.737
y[1] (analytic) = -0.029719894323073905738378055731137
y[1] (numeric) = -0.029719894323073905738378055731313
absolute error = 1.76e-31
relative error = 5.9219591458424962461022082581288e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.674e+10
Order of pole = 1.082e+20
TOP MAIN SOLVE Loop
x[1] = 3.738
y[1] (analytic) = -0.029694949615521408101033652208072
y[1] (numeric) = -0.029694949615521408101033652208248
absolute error = 1.76e-31
relative error = 5.9269337809553191495563304618039e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.008e+11
Order of pole = 8.149e+20
TOP MAIN SOLVE Loop
x[1] = 3.739
y[1] (analytic) = -0.029670025082255862802235330535243
y[1] (numeric) = -0.029670025082255862802235330535419
absolute error = 1.76e-31
relative error = 5.9319127473625451578863057222743e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.712e+10
Order of pole = 1.780e+20
TOP MAIN SOLVE Loop
x[1] = 3.74
y[1] (analytic) = -0.029645120707868640890967389881705
y[1] (numeric) = -0.029645120707868640890967389881882
absolute error = 1.77e-31
relative error = 5.9706284128240796511946979850214e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.741
y[1] (analytic) = -0.029620236476961761146193457229116
y[1] (numeric) = -0.029620236476961761146193457229293
absolute error = 1.77e-31
relative error = 5.9756443922271965253734480810121e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.673e+11
Order of pole = 2.241e+21
TOP MAIN SOLVE Loop
x[1] = 3.742
y[1] (analytic) = -0.029595372374147884185270016919984
y[1] (numeric) = -0.029595372374147884185270016920161
absolute error = 1.77e-31
relative error = 5.9806647391472876849323769584218e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.849e+11
Order of pole = 2.740e+21
TOP MAIN SOLVE Loop
x[1] = 3.743
y[1] (analytic) = -0.029570528384050306573500135065862
y[1] (numeric) = -0.029570528384050306573500135066039
absolute error = 1.77e-31
relative error = 5.9856894574623127733069589973778e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.761e+10
Order of pole = 7.631e+20
TOP MAIN SOLVE Loop
x[1] = 3.744
y[1] (analytic) = -0.029545704491302954934830985263899
y[1] (numeric) = -0.029545704491302954934830985264076
absolute error = 1.77e-31
relative error = 5.9907185510537259049368166917920e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.745
y[1] (analytic) = -0.029520900680550380063698773721807
y[1] (numeric) = -0.029520900680550380063698773721984
absolute error = 1.77e-31
relative error = 5.9957520238064788482332761506718e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.746
y[1] (analytic) = -0.029496116936447751038024653556062
y[1] (numeric) = -0.029496116936447751038024653556239
absolute error = 1.77e-31
relative error = 6.0007898796090242114721328607304e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.747
y[1] (analytic) = -0.029471353243660849333365209705947
y[1] (numeric) = -0.029471353243660849333365209706124
absolute error = 1.77e-31
relative error = 6.0058321223533186316143347516589e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.748
y[1] (analytic) = -0.029446609586866062938221087596899
y[1] (numeric) = -0.029446609586866062938221087597075
absolute error = 1.76e-31
relative error = 5.9769189889521433334806972554087e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.749
y[1] (analytic) = -0.029421885950750380470507330390523
y[1] (numeric) = -0.0294218859507503804705073303907
absolute error = 1.77e-31
relative error = 6.0159297842525204873195265401142e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.216e+10
Order of pole = 1.422e+20
TOP MAIN SOLVE Loop
x[1] = 3.75
y[1] (analytic) = -0.029397182320011385295188981375541
y[1] (numeric) = -0.029397182320011385295188981375718
absolute error = 1.77e-31
relative error = 6.0209852112088900806613732432191e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.638e+10
Order of pole = 1.721e+20
TOP MAIN SOLVE Loop
memory used=690.4MB, alloc=4.4MB, time=31.10
x[1] = 3.751
y[1] (analytic) = -0.029372498679357249643085499783808
y[1] (numeric) = -0.029372498679357249643085499783985
absolute error = 1.77e-31
relative error = 6.0260450407099394446444543193114e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.686e+10
Order of pole = 3.576e+20
TOP MAIN SOLVE Loop
x[1] = 3.752
y[1] (analytic) = -0.029347835013506728730847530058462
y[1] (numeric) = -0.02934783501350672873084753005864
absolute error = 1.78e-31
relative error = 6.0651833403751661381051429978696e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.942e+10
Order of pole = 2.824e+20
TOP MAIN SOLVE Loop
x[1] = 3.753
y[1] (analytic) = -0.02932319130718915488210955635707
y[1] (numeric) = -0.029323191307189154882109556357248
absolute error = 1.78e-31
relative error = 6.0702806231175735781029828093617e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.754
y[1] (analytic) = -0.029298567545144431649821965841422
y[1] (numeric) = -0.029298567545144431649821965841599
absolute error = 1.77e-31
relative error = 6.0412509835940326397090735301106e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.719e+10
Order of pole = 2.615e+20
TOP MAIN SOLVE Loop
x[1] = 3.755
y[1] (analytic) = -0.029273963712123027939766036087358
y[1] (numeric) = -0.029273963712123027939766036087535
absolute error = 1.77e-31
relative error = 6.0463284624042965222803120558810e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.224e+11
Order of pole = 3.952e+21
TOP MAIN SOLVE Loop
x[1] = 3.756
y[1] (analytic) = -0.029249379792885972135255353742606
y[1] (numeric) = -0.029249379792885972135255353742783
absolute error = 1.77e-31
relative error = 6.0514103633421280934585978298569e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.936e+10
Order of pole = 3.845e+20
TOP MAIN SOLVE Loop
x[1] = 3.757
y[1] (analytic) = -0.02922481577220484622302716336812
y[1] (numeric) = -0.029224815772204846223027163368297
absolute error = 1.77e-31
relative error = 6.0564966903347003082763666150681e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.758
y[1] (analytic) = -0.029200271634861779920327137218799
y[1] (numeric) = -0.029200271634861779920327137218976
absolute error = 1.77e-31
relative error = 6.0615874473127254214980041514863e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.759
y[1] (analytic) = -0.029175747365649444803191048552703
y[1] (numeric) = -0.02917574736564944480319104855288
absolute error = 1.77e-31
relative error = 6.0666826382104582117876060021322e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.443e+10
Order of pole = 2.366e+20
TOP MAIN SOLVE Loop
x[1] = 3.76
y[1] (analytic) = -0.029151242949371048435926822903941
y[1] (numeric) = -0.029151242949371048435926822904118
absolute error = 1.77e-31
relative error = 6.0717822669656992088400764896357e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.761
y[1] (analytic) = -0.029126758370840328501800433613327
y[1] (numeric) = -0.029126758370840328501800433613503
absolute error = 1.76e-31
relative error = 6.0425536463473696866224996138175e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.762
y[1] (analytic) = -0.029102293614881546934929099782572
y[1] (numeric) = -0.029102293614881546934929099782748
absolute error = 1.76e-31
relative error = 6.0476333009712286452349054147156e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.763
y[1] (analytic) = -0.029077848666329484053385236702294
y[1] (numeric) = -0.02907784866632948405338523670247
absolute error = 1.76e-31
relative error = 6.0527173801478001730100080635902e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.208e+10
Order of pole = 2.165e+20
TOP MAIN SOLVE Loop
x[1] = 3.764
y[1] (analytic) = -0.029053423510029432693514600701347
y[1] (numeric) = -0.029053423510029432693514600701523
absolute error = 1.76e-31
relative error = 6.0578058878067723611940436573797e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.765
y[1] (analytic) = -0.029029018130837192345472062275
y[1] (numeric) = -0.029029018130837192345472062275176
absolute error = 1.76e-31
relative error = 6.0628988278813751083604485101964e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.227e+10
Order of pole = 3.094e+20
TOP MAIN SOLVE Loop
memory used=694.2MB, alloc=4.4MB, time=31.27
x[1] = 3.766
y[1] (analytic) = -0.029004632513619063289978433272228
y[1] (numeric) = -0.029004632513619063289978433272404
absolute error = 1.76e-31
relative error = 6.0679962043083833470455184474847e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.767
y[1] (analytic) = -0.028980266643251840736301765857812
y[1] (numeric) = -0.028980266643251840736301765857988
absolute error = 1.76e-31
relative error = 6.0730980210281202733498079457188e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.433e+10
Order of pole = 2.355e+20
TOP MAIN SOLVE Loop
x[1] = 3.768
y[1] (analytic) = -0.02895592050462280896146653291313
y[1] (numeric) = -0.028955920504622808961466532913305
absolute error = 1.75e-31
relative error = 6.0436690303822761443971730087243e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.890e+10
Order of pole = 1.207e+20
TOP MAIN SOLVE Loop
x[1] = 3.769
y[1] (analytic) = -0.028931594082629735450694091500311
y[1] (numeric) = -0.028931594082629735450694091500486
absolute error = 1.75e-31
relative error = 6.0487507014025334980128757043283e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.195e+11
Order of pole = 1.140e+21
TOP MAIN SOLVE Loop
x[1] = 3.77
y[1] (analytic) = -0.028907287362180865039077822987969
y[1] (numeric) = -0.028907287362180865039077822988145
absolute error = 1.76e-31
relative error = 6.0884301524002269972163546230305e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.480e+10
Order of pole = 2.395e+20
TOP MAIN SOLVE Loop
x[1] = 3.771
y[1] (analytic) = -0.028883000328194914054496335422834
y[1] (numeric) = -0.02888300032819491405449633542301
absolute error = 1.76e-31
relative error = 6.0935497697651891086493033315185e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.772
y[1] (analytic) = -0.028858732965601064461768105730392
y[1] (numeric) = -0.028858732965601064461768105730568
absolute error = 1.76e-31
relative error = 6.0986738471778330856649524791570e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.773
y[1] (analytic) = -0.028834485259338958008050931339039
y[1] (numeric) = -0.028834485259338958008050931339215
absolute error = 1.76e-31
relative error = 6.1038023885998396938063988624569e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.236e+10
Order of pole = 4.174e+20
TOP MAIN SOLVE Loop
x[1] = 3.774
y[1] (analytic) = -0.02881025719435869036948955284621
y[1] (numeric) = -0.028810257194358690369489552846386
absolute error = 1.76e-31
relative error = 6.1089353979964606526623998647390e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.775
y[1] (analytic) = -0.028786048755620805299114801381524
y[1] (numeric) = -0.028786048755620805299114801381701
absolute error = 1.77e-31
relative error = 6.1488119297872975818465272940523e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.036e+11
Order of pole = 8.552e+20
TOP MAIN SOLVE Loop
x[1] = 3.776
y[1] (analytic) = -0.028761859928096288775997616371094
y[1] (numeric) = -0.028761859928096288775997616371271
absolute error = 1.77e-31
relative error = 6.1539831027094292196196281951657e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.892e+10
Order of pole = 7.796e+20
TOP MAIN SOLVE Loop
x[1] = 3.777
y[1] (analytic) = -0.028737690696766563155661271468811
y[1] (numeric) = -0.028737690696766563155661271468988
absolute error = 1.77e-31
relative error = 6.1591587809773194800424403601215e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.778
y[1] (analytic) = -0.028713541046623481321755138494617
y[1] (numeric) = -0.028713541046623481321755138494794
absolute error = 1.77e-31
relative error = 6.1643389685931476454551546064790e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.779
y[1] (analytic) = -0.028689410962669320838993311306454
y[1] (numeric) = -0.028689410962669320838993311306632
absolute error = 1.78e-31
relative error = 6.2043797354924334033459095733321e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.277e+10
Order of pole = 2.218e+20
TOP MAIN SOLVE Loop
x[1] = 3.78
y[1] (analytic) = -0.028665300429916778107361403631793
y[1] (numeric) = -0.028665300429916778107361403631971
absolute error = 1.78e-31
relative error = 6.2095982714428077780545636143277e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.643e+10
Order of pole = 2.535e+20
TOP MAIN SOLVE Loop
x[1] = 3.781
y[1] (analytic) = -0.028641209433388962517594826996283
y[1] (numeric) = -0.028641209433388962517594826996461
absolute error = 1.78e-31
relative error = 6.2148213543138147911892337256918e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.140e+10
Order of pole = 2.103e+20
memory used=698.1MB, alloc=4.4MB, time=31.45
TOP MAIN SOLVE Loop
x[1] = 3.782
y[1] (analytic) = -0.028617137958119390607931847011219
y[1] (numeric) = -0.028617137958119390607931847011396
absolute error = 1.77e-31
relative error = 6.1851048927057612141500519297983e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.783
y[1] (analytic) = -0.028593085989151980222144708418054
y[1] (numeric) = -0.028593085989151980222144708418231
absolute error = 1.77e-31
relative error = 6.1903076872203504099549104094114e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.784
y[1] (analytic) = -0.028569053511541044668852111437204
y[1] (numeric) = -0.028569053511541044668852111437382
absolute error = 1.78e-31
relative error = 6.2305179248620649724739093939700e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.436e+10
Order of pole = 2.351e+20
TOP MAIN SOLVE Loop
x[1] = 3.785
y[1] (analytic) = -0.028545040510351286882116314129769
y[1] (numeric) = -0.028545040510351286882116314129947
absolute error = 1.78e-31
relative error = 6.2357592358452554033671578308750e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.864e+10
Order of pole = 1.882e+20
TOP MAIN SOLVE Loop
x[1] = 3.786
y[1] (analytic) = -0.028521046970657793583328127654568
y[1] (numeric) = -0.028521046970657793583328127654746
absolute error = 1.78e-31
relative error = 6.2410051139821360801364901977038e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.721e+10
Order of pole = 2.603e+20
TOP MAIN SOLVE Loop
x[1] = 3.787
y[1] (analytic) = -0.028497072877546029444383063489091
y[1] (numeric) = -0.028497072877546029444383063489269
absolute error = 1.78e-31
relative error = 6.2462555633302688607669715387991e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.788
y[1] (analytic) = -0.028473118216111831252151883881429
y[1] (numeric) = -0.028473118216111831252151883881607
absolute error = 1.78e-31
relative error = 6.2515105879508734781248763390290e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.789
y[1] (analytic) = -0.028449182971461402074248799011138
y[1] (numeric) = -0.028449182971461402074248799011316
absolute error = 1.78e-31
relative error = 6.2567701919088308729537612554743e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.79
y[1] (analytic) = -0.028425267128711305426100546560153
y[1] (numeric) = -0.028425267128711305426100546560331
absolute error = 1.78e-31
relative error = 6.2620343792726865299344873098167e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.429e+10
Order of pole = 9.347e+19
TOP MAIN SOLVE Loop
x[1] = 3.791
y[1] (analytic) = -0.028401370672988459439319581630351
y[1] (numeric) = -0.028401370672988459439319581630529
absolute error = 1.78e-31
relative error = 6.2673031541146538168120276905296e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.792
y[1] (analytic) = -0.028377493589430131031384597192139
y[1] (numeric) = -0.028377493589430131031384597192317
absolute error = 1.78e-31
relative error = 6.2725765205106173265918999554672e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.509e+10
Order of pole = 1.616e+20
TOP MAIN SOLVE Loop
x[1] = 3.793
y[1] (analytic) = -0.028353635863183930076631587508483
y[1] (numeric) = -0.028353635863183930076631587508661
absolute error = 1.78e-31
relative error = 6.2778544825401362228090640694225e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.794
y[1] (analytic) = -0.028329797479407803578558659251095
y[1] (numeric) = -0.028329797479407803578558659251272
absolute error = 1.77e-31
relative error = 6.2478385215657372081649835579074e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.334e+10
Order of pole = 1.492e+20
TOP MAIN SOLVE Loop
x[1] = 3.795
y[1] (analytic) = -0.028305978423270029843447787310019
y[1] (numeric) = -0.028305978423270029843447787310197
absolute error = 1.78e-31
relative error = 6.2884242098364697744857241054338e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.883e+10
Order of pole = 1.198e+20
TOP MAIN SOLVE Loop
x[1] = 3.796
y[1] (analytic) = -0.028282178679949212655306704594652
y[1] (numeric) = -0.028282178679949212655306704594829
absolute error = 1.77e-31
relative error = 6.2583580283185540424001828352705e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=701.9MB, alloc=4.4MB, time=31.62
x[1] = 3.797
y[1] (analytic) = -0.028258398234634275452134107433132
y[1] (numeric) = -0.02825839823463427545213410743331
absolute error = 1.78e-31
relative error = 6.2990123687137465047671517430509e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.798
y[1] (analytic) = -0.028234637072524455503511350498279
y[1] (numeric) = -0.028234637072524455503511350498456
absolute error = 1.77e-31
relative error = 6.2688958793892671522246748407326e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.109e+11
Order of pole = 9.769e+20
TOP MAIN SOLVE Loop
x[1] = 3.799
y[1] (analytic) = -0.028210895178829298089523797521469
y[1] (numeric) = -0.028210895178829298089523797521646
absolute error = 1.77e-31
relative error = 6.2741716942335321097419677179646e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.667e+10
Order of pole = 5.963e+20
TOP MAIN SOLVE Loop
x[1] = 3.8
y[1] (analytic) = -0.028187172538768650681014986401437
y[1] (numeric) = -0.028187172538768650681014986401613
absolute error = 1.76e-31
relative error = 6.2439749768420197258810935367582e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.249e+11
Order of pole = 1.238e+21
TOP MAIN SOLVE Loop
x[1] = 3.801
y[1] (analytic) = -0.028163469137572657121176759672498
y[1] (numeric) = -0.028163469137572657121176759672674
absolute error = 1.76e-31
relative error = 6.2492301335562322086438576908196e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.396e+11
Order of pole = 1.545e+21
TOP MAIN SOLVE Loop
x[1] = 3.802
y[1] (analytic) = -0.028139784960481751808478503666515
y[1] (numeric) = -0.028139784960481751808478503666691
absolute error = 1.76e-31
relative error = 6.2544898707352057957468780878459e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.321e+10
Order of pole = 4.252e+20
TOP MAIN SOLVE Loop
x[1] = 3.803
y[1] (analytic) = -0.028116119992746653880938632084707
y[1] (numeric) = -0.028116119992746653880938632084883
absolute error = 1.76e-31
relative error = 6.2597541924491773323658942831904e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.803e+10
Order of pole = 1.148e+20
TOP MAIN SOLVE Loop
x[1] = 3.804
y[1] (analytic) = -0.028092474219628361401741442089374
y[1] (numeric) = -0.02809247421962836140174144208955
absolute error = 1.76e-31
relative error = 6.2650231027720535327048771132396e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.934e+10
Order of pole = 1.227e+20
TOP MAIN SOLVE Loop
x[1] = 3.805
y[1] (analytic) = -0.0280688476263981455462024634316
y[1] (numeric) = -0.028068847626398145546202463431777
absolute error = 1.77e-31
relative error = 6.3059232910415359966505178488379e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.078e+10
Order of pole = 2.045e+20
TOP MAIN SOLVE Loop
x[1] = 3.806
y[1] (analytic) = -0.028045240198337544790085413549058
y[1] (numeric) = -0.028045240198337544790085413549234
absolute error = 1.76e-31
relative error = 6.2755747055585161957166604014844e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.116e+11
Order of pole = 9.867e+20
TOP MAIN SOLVE Loop
x[1] = 3.807
y[1] (analytic) = -0.028021651920738359099273863998124
y[1] (numeric) = -0.0280216519207383590992738639983
absolute error = 1.76e-31
relative error = 6.2808574061882955465281945574540e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.120e+10
Order of pole = 1.346e+20
TOP MAIN SOLVE Loop
x[1] = 3.808
y[1] (analytic) = -0.027998082778902644120800716026669
y[1] (numeric) = -0.027998082778902644120800716026845
absolute error = 1.76e-31
relative error = 6.2861447117593720414361399083667e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.737e+10
Order of pole = 1.779e+20
TOP MAIN SOLVE Loop
x[1] = 3.809
y[1] (analytic) = -0.027974532758142705375238575547967
y[1] (numeric) = -0.027974532758142705375238575548143
absolute error = 1.76e-31
relative error = 6.2914366263640519666778914977058e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.81
y[1] (analytic) = -0.027951001843781092450454110242328
y[1] (numeric) = -0.027951001843781092450454110242504
absolute error = 1.76e-31
relative error = 6.2967331540983315898388099011188e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.426e+10
Order of pole = 2.333e+20
TOP MAIN SOLVE Loop
x[1] = 3.811
y[1] (analytic) = -0.027927490021150593196729463991114
y[1] (numeric) = -0.02792749002115059319672946399129
absolute error = 1.76e-31
relative error = 6.3020342990619005227002365959066e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=705.7MB, alloc=4.4MB, time=31.79
x[1] = 3.812
y[1] (analytic) = -0.027903997275594227923253796337868
y[1] (numeric) = -0.027903997275594227923253796338044
absolute error = 1.76e-31
relative error = 6.3073400653581450871793337137013e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.813
y[1] (analytic) = -0.027880523592465243595988007173255
y[1] (numeric) = -0.027880523592465243595988007173431
absolute error = 1.76e-31
relative error = 6.3126504570941516843636104867822e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.814
y[1] (analytic) = -0.027857068957127108036905699354435
y[1] (numeric) = -0.027857068957127108036905699354611
absolute error = 1.76e-31
relative error = 6.3179654783807101666430013646077e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.442e+10
Order of pole = 3.286e+20
TOP MAIN SOLVE Loop
x[1] = 3.815
y[1] (analytic) = -0.0278336333549535041246134244953
y[1] (numeric) = -0.027833633354953504124613424495475
absolute error = 1.75e-31
relative error = 6.2873573768929290469597363807250e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.075e+11
Order of pole = 9.157e+20
TOP MAIN SOLVE Loop
x[1] = 3.816
y[1] (analytic) = -0.027810216771328323996353249701715
y[1] (numeric) = -0.027810216771328323996353249701891
absolute error = 1.76e-31
relative error = 6.3286094260671797070572635416046e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.102e+10
Order of pole = 2.948e+20
TOP MAIN SOLVE Loop
x[1] = 3.817
y[1] (analytic) = -0.027786819191645663251390675575502
y[1] (numeric) = -0.027786819191645663251390675575677
absolute error = 1.75e-31
relative error = 6.2979500745668361979647009987907e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.818
y[1] (analytic) = -0.027763440601309815155790928372307
y[1] (numeric) = -0.027763440601309815155790928372483
absolute error = 1.76e-31
relative error = 6.3392719413780698900302299865235e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.819
y[1] (analytic) = -0.027740080985735264848586641771847
y[1] (numeric) = -0.027740080985735264848586641772023
absolute error = 1.76e-31
relative error = 6.3446101722090928193585954735039e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.371e+10
Order of pole = 6.949e+20
TOP MAIN SOLVE Loop
x[1] = 3.82
y[1] (analytic) = -0.027716740330346683549339936304052
y[1] (numeric) = -0.027716740330346683549339936304228
absolute error = 1.76e-31
relative error = 6.3499530573333684558837041200644e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.821
y[1] (analytic) = -0.027693418620578922767101897071628
y[1] (numeric) = -0.027693418620578922767101897071804
absolute error = 1.76e-31
relative error = 6.3553006008877054916078735952019e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.891e+10
Order of pole = 6.253e+20
TOP MAIN SOLVE Loop
x[1] = 3.822
y[1] (analytic) = -0.027670115841877008510772443018223
y[1] (numeric) = -0.027670115841877008510772443018398
absolute error = 1.75e-31
relative error = 6.3245127342455258680743005451389e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.823
y[1] (analytic) = -0.02764683197969613550086357361188
y[1] (numeric) = -0.027646831979696135500863573612056
absolute error = 1.76e-31
relative error = 6.3660096798524546298800202795383e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.489e+10
Order of pole = 7.120e+20
TOP MAIN SOLVE Loop
x[1] = 3.824
y[1] (analytic) = -0.027623567019501661382668971445749
y[1] (numeric) = -0.027623567019501661382668971445925
absolute error = 1.76e-31
relative error = 6.3713712235551504211945607482540e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.643e+11
Order of pole = 5.523e+21
TOP MAIN SOLVE Loop
x[1] = 3.825
y[1] (analytic) = -0.027600320946769100940842931901968
y[1] (numeric) = -0.027600320946769100940842931902144
absolute error = 1.76e-31
relative error = 6.3767374422724817989020453868082e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.860e+10
Order of pole = 1.178e+20
TOP MAIN SOLVE Loop
x[1] = 3.826
y[1] (analytic) = -0.027577093746984120315391583680416
y[1] (numeric) = -0.027577093746984120315391583680593
absolute error = 1.77e-31
relative error = 6.4183703193653984170999795112976e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.590e+10
Order of pole = 3.433e+20
TOP MAIN SOLVE Loop
memory used=709.5MB, alloc=4.4MB, time=31.97
x[1] = 3.827
y[1] (analytic) = -0.027553885405642531219079356661436
y[1] (numeric) = -0.027553885405642531219079356661614
absolute error = 1.78e-31
relative error = 6.4600689659378803681273136492892e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.181e+10
Order of pole = 2.121e+20
TOP MAIN SOLVE Loop
x[1] = 3.828
y[1] (analytic) = -0.027530695908250285156253646250778
y[1] (numeric) = -0.027530695908250285156253646250955
absolute error = 1.77e-31
relative error = 6.4291872820751098994167087752448e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.829
y[1] (analytic) = -0.027507525240323467643090616045833
y[1] (numeric) = -0.02750752524032346764309061604601
absolute error = 1.77e-31
relative error = 6.4346028388091597797805461140591e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.416e+10
Order of pole = 1.541e+20
TOP MAIN SOLVE Loop
x[1] = 3.83
y[1] (analytic) = -0.027484373387388292429265073364723
y[1] (numeric) = -0.0274843733873882924292650733649
absolute error = 1.77e-31
relative error = 6.4400231180536823995290929392545e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.831
y[1] (analytic) = -0.027461240334981095721047344893915
y[1] (numeric) = -0.027461240334981095721047344894092
absolute error = 1.77e-31
relative error = 6.4454481240066626637063401779950e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.554e+10
Order of pole = 5.779e+20
TOP MAIN SOLVE Loop
x[1] = 3.832
y[1] (analytic) = -0.02743812606864833040583007243582
y[1] (numeric) = -0.027438126068648330405830072435997
absolute error = 1.77e-31
relative error = 6.4508778608698715502418328864712e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.833
y[1] (analytic) = -0.02741503057394656027808784147521
y[1] (numeric) = -0.027415030573946560278087841475387
absolute error = 1.77e-31
relative error = 6.4563123328488695609814891705114e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.834
y[1] (analytic) = -0.027391953836442454266772548032268
y[1] (numeric) = -0.027391953836442454266772548032445
absolute error = 1.77e-31
relative error = 6.4617515441530101758917625481097e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.484e+11
Order of pole = 4.870e+21
TOP MAIN SOLVE Loop
x[1] = 3.835
y[1] (analytic) = -0.027368895841712780664147402030654
y[1] (numeric) = -0.027368895841712780664147402030831
absolute error = 1.77e-31
relative error = 6.4671954989954433104400858987880e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.836
y[1] (analytic) = -0.027345856575344401356062458181112
y[1] (numeric) = -0.027345856575344401356062458181289
absolute error = 1.77e-31
relative error = 6.4726442015931187761545378817378e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.198e+11
Order of pole = 1.133e+21
TOP MAIN SOLVE Loop
x[1] = 3.837
y[1] (analytic) = -0.027322836022934266053674558164824
y[1] (numeric) = -0.027322836022934266053674558165001
absolute error = 1.77e-31
relative error = 6.4780976561667897443656754442808e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.838
y[1] (analytic) = -0.027299834170089406526614560695956
y[1] (numeric) = -0.027299834170089406526614560696134
absolute error = 1.78e-31
relative error = 6.5201861260762761917387526757741e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.805e+10
Order of pole = 3.653e+20
TOP MAIN SOLVE Loop
x[1] = 3.839
y[1] (analytic) = -0.027276851002426930837604728849587
y[1] (numeric) = -0.027276851002426930837604728849764
absolute error = 1.77e-31
relative error = 6.4890188381441684773623578753144e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.84
y[1] (analytic) = -0.027253886505574017578529136859446
y[1] (numeric) = -0.027253886505574017578529136859623
absolute error = 1.77e-31
relative error = 6.4944865740084306021071724091232e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.453e+11
Order of pole = 1.666e+21
TOP MAIN SOLVE Loop
x[1] = 3.841
y[1] (analytic) = -0.027230940665167910107959951419673
y[1] (numeric) = -0.027230940665167910107959951419851
absolute error = 1.78e-31
relative error = 6.5366820114182208702544243943074e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.842
y[1] (analytic) = -0.027208013466855910790142435365986
y[1] (numeric) = -0.027208013466855910790142435366164
absolute error = 1.78e-31
relative error = 6.5421902343893991656708497503836e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.574e+10
Order of pole = 4.523e+20
memory used=713.3MB, alloc=4.4MB, time=32.14
TOP MAIN SOLVE Loop
x[1] = 3.843
y[1] (analytic) = -0.027185104896295375235441514464344
y[1] (numeric) = -0.027185104896295375235441514464522
absolute error = 1.78e-31
relative error = 6.5477032617320076500566590285727e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.844
y[1] (analytic) = -0.02716221493915370654225274089931
y[1] (numeric) = -0.027162214939153706542252740899488
absolute error = 1.78e-31
relative error = 6.5532210977175172939769707390542e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.845
y[1] (analytic) = -0.027139343581108349540380479929864
y[1] (numeric) = -0.027139343581108349540380479930042
absolute error = 1.78e-31
relative error = 6.5587437466212518977571744402591e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.846
y[1] (analytic) = -0.027116490807846785035886139067357
y[1] (numeric) = -0.027116490807846785035886139067535
absolute error = 1.78e-31
relative error = 6.5642712127223916037288932233123e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.420e+11
Order of pole = 4.338e+22
TOP MAIN SOLVE Loop
x[1] = 3.847
y[1] (analytic) = -0.027093656605066524057409252028679
y[1] (numeric) = -0.027093656605066524057409252028857
absolute error = 1.78e-31
relative error = 6.5698035003039764117058452452228e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.169e+10
Order of pole = 2.998e+20
TOP MAIN SOLVE Loop
x[1] = 3.848
y[1] (analytic) = -0.027070840958475102103964222627418
y[1] (numeric) = -0.027070840958475102103964222627596
absolute error = 1.78e-31
relative error = 6.5753406136529096976925950394737e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.849
y[1] (analytic) = -0.0270480438537900733942155266869
y[1] (numeric) = -0.027048043853790073394215526687078
absolute error = 1.78e-31
relative error = 6.5808825570599617358291881188286e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.85
y[1] (analytic) = -0.027025265276739005117234162991433
y[1] (numeric) = -0.02702526527673900511723416299161
absolute error = 1.77e-31
relative error = 6.5494269228264037110826726729808e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.414e+10
Order of pole = 3.239e+20
TOP MAIN SOLVE Loop
x[1] = 3.851
y[1] (analytic) = -0.027002505213059471684738137235864
y[1] (numeric) = -0.027002505213059471684738137236042
absolute error = 1.78e-31
relative error = 6.5919809512308588101324549628774e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.852
y[1] (analytic) = -0.026979763648499048984819755888657
y[1] (numeric) = -0.026979763648499048984819755888835
absolute error = 1.78e-31
relative error = 6.5975374105956106281206477801909e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.853
y[1] (analytic) = -0.026957040568815308637162499850065
y[1] (numeric) = -0.026957040568815308637162499850243
absolute error = 1.78e-31
relative error = 6.6030987172203018284901541917646e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.334e+10
Order of pole = 2.239e+20
TOP MAIN SOLVE Loop
x[1] = 3.854
y[1] (analytic) = -0.026934335959775812249750240764695
y[1] (numeric) = -0.026934335959775812249750240764873
absolute error = 1.78e-31
relative error = 6.6086648754150901186937565196773e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.855
y[1] (analytic) = -0.026911649807158105677071555836687
y[1] (numeric) = -0.026911649807158105677071555836865
absolute error = 1.78e-31
relative error = 6.6142358894940213041090633641636e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.625e+10
Order of pole = 4.575e+20
TOP MAIN SOLVE Loop
x[1] = 3.856
y[1] (analytic) = -0.026888982096749713279821889995943
y[1] (numeric) = -0.026888982096749713279821889996121
absolute error = 1.78e-31
relative error = 6.6198117637750328327183802537416e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.857
y[1] (analytic) = -0.026866332814348132186106307275289
y[1] (numeric) = -0.026866332814348132186106307275467
absolute error = 1.78e-31
relative error = 6.6253925025799573430485123218242e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.039e+11
Order of pole = 8.494e+20
TOP MAIN SOLVE Loop
memory used=717.1MB, alloc=4.4MB, time=32.31
x[1] = 3.858
y[1] (analytic) = -0.026843701945760826554145566281131
y[1] (numeric) = -0.026843701945760826554145566281308
absolute error = 1.77e-31
relative error = 6.5937254242219726973096215508893e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.859
y[1] (analytic) = -0.026821089476805221836488247674024
y[1] (numeric) = -0.026821089476805221836488247674202
absolute error = 1.78e-31
relative error = 6.6365685910683731261834332732872e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.86
y[1] (analytic) = -0.026798495393308699045731654620683
y[1] (numeric) = -0.026798495393308699045731654620862
absolute error = 1.79e-31
relative error = 6.6794794772207400643822326948752e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.071e+10
Order of pole = 2.022e+20
TOP MAIN SOLVE Loop
x[1] = 3.861
y[1] (analytic) = -0.026775919681108589021754200235169
y[1] (numeric) = -0.026775919681108589021754200235348
absolute error = 1.79e-31
relative error = 6.6851111794412493224682827276438e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.862
y[1] (analytic) = -0.02675336232605216670046198909443
y[1] (numeric) = -0.026753362326052166700461989094609
absolute error = 1.79e-31
relative error = 6.6907477953039017860567836362837e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.247e+10
Order of pole = 1.417e+20
TOP MAIN SOLVE Loop
x[1] = 3.863
y[1] (analytic) = -0.026730823313996645384052292991932
y[1] (numeric) = -0.02673082331399664538405229299211
absolute error = 1.78e-31
relative error = 6.6589793329259943765855413679990e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.864
y[1] (analytic) = -0.026708302630809171012796614182782
y[1] (numeric) = -0.02670830263080917101279661418296
absolute error = 1.78e-31
relative error = 6.6645942447375662196885634723599e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.865
y[1] (analytic) = -0.026685800262366816438346022474589
y[1] (numeric) = -0.026685800262366816438346022474768
absolute error = 1.79e-31
relative error = 6.7076871684613341907102705923205e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.866
y[1] (analytic) = -0.026663316194556575698561445630185
y[1] (numeric) = -0.026663316194556575698561445630363
absolute error = 1.78e-31
relative error = 6.6758387704354427974519526547227e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.604e+10
Order of pole = 4.541e+20
TOP MAIN SOLVE Loop
x[1] = 3.867
y[1] (analytic) = -0.026640850413275358293871585671332
y[1] (numeric) = -0.026640850413275358293871585671509
absolute error = 1.77e-31
relative error = 6.6439320537530371592901681694863e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.769e+10
Order of pole = 1.115e+20
TOP MAIN SOLVE Loop
x[1] = 3.868
y[1] (analytic) = -0.026618402904429983465161126806624
y[1] (numeric) = -0.026618402904429983465161126806802
absolute error = 1.78e-31
relative error = 6.6871029279662847315035118437406e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.869
y[1] (analytic) = -0.026595973653937174473191893851886
y[1] (numeric) = -0.026595973653937174473191893852064
absolute error = 1.78e-31
relative error = 6.6927423795838174004001173934218e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.833e+10
Order of pole = 3.665e+20
TOP MAIN SOLVE Loop
x[1] = 3.87
y[1] (analytic) = -0.026573562647723552879559613167534
y[1] (numeric) = -0.026573562647723552879559613167712
absolute error = 1.78e-31
relative error = 6.6983867522651699558165973257896e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.232e+10
Order of pole = 3.048e+20
TOP MAIN SOLVE Loop
x[1] = 3.871
y[1] (analytic) = -0.026551169871725632829188921304568
y[1] (numeric) = -0.026551169871725632829188921304745
absolute error = 1.77e-31
relative error = 6.6663729265085029575911753631037e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.872
y[1] (analytic) = -0.026528795311889815334369259729028
y[1] (numeric) = -0.026528795311889815334369259729205
absolute error = 1.77e-31
relative error = 6.6719953891261397350948321316339e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=721.0MB, alloc=4.4MB, time=32.49
x[1] = 3.873
y[1] (analytic) = -0.026506438954172382560334287183973
y[1] (numeric) = -0.02650643895417238256033428718415
absolute error = 1.77e-31
relative error = 6.6776227582294076232021457354737e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.220e+10
Order of pole = 4.089e+20
TOP MAIN SOLVE Loop
x[1] = 3.874
y[1] (analytic) = -0.026484100784539492112387434448154
y[1] (numeric) = -0.026484100784539492112387434448332
absolute error = 1.78e-31
relative error = 6.7210135412228261443116983075901e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.875
y[1] (analytic) = -0.026461780788967171324576219461745
y[1] (numeric) = -0.026461780788967171324576219461922
absolute error = 1.77e-31
relative error = 6.6888922333525414902896986241068e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.876
y[1] (analytic) = -0.026439478953441311549917934011514
y[1] (numeric) = -0.026439478953441311549917934011691
absolute error = 1.77e-31
relative error = 6.6945343481121068623222425318857e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.877
y[1] (analytic) = -0.026417195263957662452179306400891
y[1] (numeric) = -0.026417195263957662452179306401069
absolute error = 1.78e-31
relative error = 6.7380355189657302712891717685164e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.016e+11
Order of pole = 8.097e+20
TOP MAIN SOLVE Loop
x[1] = 3.878
y[1] (analytic) = -0.026394929706521826299212737774263
y[1] (numeric) = -0.026394929706521826299212737774441
absolute error = 1.78e-31
relative error = 6.7437194180524236571402606983614e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.266e+10
Order of pole = 2.174e+20
TOP MAIN SOLVE Loop
x[1] = 3.879
y[1] (analytic) = -0.026372682267149252257851703019697
y[1] (numeric) = -0.026372682267149252257851703019875
absolute error = 1.78e-31
relative error = 6.7494082777360537475808705808720e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.565e+10
Order of pole = 4.486e+20
TOP MAIN SOLVE Loop
x[1] = 3.88
y[1] (analytic) = -0.026350452931865230690367900440014
y[1] (numeric) = -0.026350452931865230690367900440192
absolute error = 1.78e-31
relative error = 6.7551021024290293382057871858996e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.881
y[1] (analytic) = -0.026328241686704887452492727658714
y[1] (numeric) = -0.026328241686704887452492727658893
absolute error = 1.79e-31
relative error = 6.7987829240564357232181175718862e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.882
y[1] (analytic) = -0.026306048517713178193005654514734
y[1] (numeric) = -0.026306048517713178193005654514912
absolute error = 1.78e-31
relative error = 6.7665046645125624676653749886790e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.171e+11
Order of pole = 3.693e+21
TOP MAIN SOLVE Loop
x[1] = 3.883
y[1] (analytic) = -0.026283873410944882654892056998285
y[1] (numeric) = -0.026283873410944882654892056998463
absolute error = 1.78e-31
relative error = 6.7722134107478587575862537501613e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.884
y[1] (analytic) = -0.026261716352464598978073069589195
y[1] (numeric) = -0.026261716352464598978073069589373
absolute error = 1.78e-31
relative error = 6.7779271396819853207380352876977e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.885
y[1] (analytic) = -0.026239577328346738003710006679062
y[1] (numeric) = -0.02623957732834673800371000667924
absolute error = 1.78e-31
relative error = 6.7836458557472939252408724381010e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.315e+11
Order of pole = 4.197e+21
TOP MAIN SOLVE Loop
x[1] = 3.886
y[1] (analytic) = -0.026217456324675517580085897089313
y[1] (numeric) = -0.026217456324675517580085897089491
absolute error = 1.78e-31
relative error = 6.7893695633801358517421595352782e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.887
y[1] (analytic) = -0.026195353327544956870066669038765
y[1] (numeric) = -0.026195353327544956870066669038943
absolute error = 1.78e-31
relative error = 6.7950982670208655405707199461644e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.888
y[1] (analytic) = -0.026173268323058870660144516266576
y[1] (numeric) = -0.026173268323058870660144516266754
memory used=724.8MB, alloc=4.4MB, time=32.66
absolute error = 1.78e-31
relative error = 6.8008319711138442422458252428716e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.173e+10
Order of pole = 2.982e+20
TOP MAIN SOLVE Loop
x[1] = 3.889
y[1] (analytic) = -0.026151201297330863671065969379528
y[1] (numeric) = -0.026151201297330863671065969379705
absolute error = 1.77e-31
relative error = 6.7683315189832445495950286818705e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.89
y[1] (analytic) = -0.026129152236484324870047189866362
y[1] (numeric) = -0.02612915223648432487004718986654
absolute error = 1.78e-31
relative error = 6.8123143984540496637277942028047e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.891
y[1] (analytic) = -0.026107121126652421784578997606411
y[1] (numeric) = -0.026107121126652421784578997606588
absolute error = 1.77e-31
relative error = 6.7797594051572002987255415284440e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.892
y[1] (analytic) = -0.02608510795397809481782413609496
y[1] (numeric) = -0.026085107953978094817824136095137
absolute error = 1.77e-31
relative error = 6.7854808311424570458481533622583e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.661e+10
Order of pole = 1.700e+20
TOP MAIN SOLVE Loop
x[1] = 3.893
y[1] (analytic) = -0.026063112704614051565609273013731
y[1] (numeric) = -0.026063112704614051565609273013908
absolute error = 1.77e-31
relative error = 6.7912072516443908692522804529473e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.894
y[1] (analytic) = -0.026041135364722761135014227191421
y[1] (numeric) = -0.026041135364722761135014227191599
absolute error = 1.78e-31
relative error = 6.8353394545589553158169068241966e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.895
y[1] (analytic) = -0.026019175920476448464560906426544
y[1] (numeric) = -0.026019175920476448464560906426721
absolute error = 1.77e-31
relative error = 6.8026750939758001335104740010273e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.896
y[1] (analytic) = -0.025997234358057088646004434082668
y[1] (numeric) = -0.025997234358057088646004434082845
absolute error = 1.77e-31
relative error = 6.8084165247040589346973348019008e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.573e+11
Order of pole = 5.175e+21
TOP MAIN SOLVE Loop
x[1] = 3.897
y[1] (analytic) = -0.025975310663656401247728935814764
y[1] (numeric) = -0.025975310663656401247728935814941
absolute error = 1.77e-31
relative error = 6.8141629677465688497949667040790e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.880e+10
Order of pole = 1.862e+20
TOP MAIN SOLVE Loop
x[1] = 3.898
y[1] (analytic) = -0.025953404823475844639750451244466
y[1] (numeric) = -0.025953404823475844639750451244643
absolute error = 1.77e-31
relative error = 6.8199144275627661940580477571057e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.899
y[1] (analytic) = -0.025931516823726610320329428871876
y[1] (numeric) = -0.025931516823726610320329428872052
absolute error = 1.76e-31
relative error = 6.7871077961380546053890109579117e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.9
y[1] (analytic) = -0.025909646650629617244195255991877
y[1] (numeric) = -0.025909646650629617244195255992053
absolute error = 1.76e-31
relative error = 6.7928367520103989084672043994177e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.901
y[1] (analytic) = -0.025887794290415506152385268873877
y[1] (numeric) = -0.025887794290415506152385268874053
absolute error = 1.76e-31
relative error = 6.7985707096398266398121308868631e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.902
y[1] (analytic) = -0.025865959729324633903700681965395
y[1] (numeric) = -0.025865959729324633903700681965571
absolute error = 1.76e-31
relative error = 6.8043096734766083261890079618897e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.903
y[1] (analytic) = -0.025844142953607067807781868391954
y[1] (numeric) = -0.02584414295360706780778186839213
absolute error = 1.76e-31
relative error = 6.8100536479750308267476051036989e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.277e+10
Order of pole = 4.135e+20
TOP MAIN SOLVE Loop
memory used=728.6MB, alloc=4.4MB, time=32.84
x[1] = 3.904
y[1] (analytic) = -0.025822343949522579959805417548343
y[1] (numeric) = -0.025822343949522579959805417548519
absolute error = 1.76e-31
relative error = 6.8158026375934009960082722310142e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.097e+10
Order of pole = 2.902e+20
TOP MAIN SOLVE Loop
x[1] = 3.905
y[1] (analytic) = -0.025800562703340641576805389109387
y[1] (numeric) = -0.025800562703340641576805389109563
absolute error = 1.76e-31
relative error = 6.8215566467940493502177239025439e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.906
y[1] (analytic) = -0.025778799201340417335621176331995
y[1] (numeric) = -0.025778799201340417335621176332172
absolute error = 1.77e-31
relative error = 6.8661072464072163151292783050848e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.889e+11
Order of pole = 2.784e+21
TOP MAIN SOLVE Loop
x[1] = 3.907
y[1] (analytic) = -0.025757053429810759712474385074338
y[1] (numeric) = -0.025757053429810759712474385074515
absolute error = 1.77e-31
relative error = 6.8719040585264818895817304507088e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.908
y[1] (analytic) = -0.025735325375050203324177128522573
y[1] (numeric) = -0.02573532537505020332417712852275
absolute error = 1.77e-31
relative error = 6.8777059322357495664454566364566e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.658e+10
Order of pole = 2.498e+20
TOP MAIN SOLVE Loop
x[1] = 3.909
y[1] (analytic) = -0.025713615023366959270974131190581
y[1] (numeric) = -0.025713615023366959270974131190758
absolute error = 1.77e-31
relative error = 6.8835128720389270461520181144754e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.858e+10
Order of pole = 2.677e+20
TOP MAIN SOLVE Loop
x[1] = 3.91
y[1] (analytic) = -0.025691922361078909481021029343645
y[1] (numeric) = -0.025691922361078909481021029343822
absolute error = 1.77e-31
relative error = 6.8893248824439870394539482000543e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.911
y[1] (analytic) = -0.025670247374513601056501248592904
y[1] (numeric) = -0.025670247374513601056501248593081
absolute error = 1.77e-31
relative error = 6.8951419679629709750115367053035e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.558e+10
Order of pole = 5.713e+20
TOP MAIN SOLVE Loop
x[1] = 3.912
y[1] (analytic) = -0.025648590050008240621383833013756
y[1] (numeric) = -0.025648590050008240621383833013933
absolute error = 1.77e-31
relative error = 6.9009641331119927103905507919522e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.499e+11
Order of pole = 1.751e+21
TOP MAIN SOLVE Loop
x[1] = 3.913
y[1] (analytic) = -0.025626950373909688670824593758097
y[1] (numeric) = -0.025626950373909688670824593758273
absolute error = 1.76e-31
relative error = 6.8677699621716307083583791472904e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.914
y[1] (analytic) = -0.025605328332574453922212938757404
y[1] (numeric) = -0.02560532833257445392221293875758
absolute error = 1.76e-31
relative error = 6.8735693490833793354310664154160e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.915
y[1] (analytic) = -0.025583723912368687667866738751171
y[1] (numeric) = -0.025583723912368687667866738751346
absolute error = 1.75e-31
relative error = 6.8402864492840556862820247258312e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.565e+10
Order of pole = 4.460e+20
TOP MAIN SOLVE Loop
x[1] = 3.916
y[1] (analytic) = -0.025562137099668178129377578523024
y[1] (numeric) = -0.0255621370996681781293775785232
absolute error = 1.76e-31
relative error = 6.8851833206967915999891849834194e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.341e+10
Order of pole = 1.469e+20
TOP MAIN SOLVE Loop
x[1] = 3.917
y[1] (analytic) = -0.025540567880858344813608735885087
y[1] (numeric) = -0.025540567880858344813608735885263
absolute error = 1.76e-31
relative error = 6.8909979144161906426480070545753e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.918
y[1] (analytic) = -0.025519016242334232870348224619628
y[1] (numeric) = -0.025519016242334232870348224619804
absolute error = 1.76e-31
relative error = 6.8968175860959921427495842404217e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.511e+10
Order of pole = 3.303e+20
TOP MAIN SOLVE Loop
memory used=732.4MB, alloc=4.4MB, time=33.01
x[1] = 3.919
y[1] (analytic) = -0.02549748217050050745161923126593
y[1] (numeric) = -0.025497482170500507451619231266106
absolute error = 1.76e-31
relative error = 6.9026423402552447425768644359402e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.92
y[1] (analytic) = -0.025475965651771448072650269329411
y[1] (numeric) = -0.025475965651771448072650269329587
absolute error = 1.76e-31
relative error = 6.9084721814170761479759931556167e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.186e+10
Order of pole = 1.365e+20
TOP MAIN SOLVE Loop
x[1] = 3.921
y[1] (analytic) = -0.025454466672570942974507368189488
y[1] (numeric) = -0.025454466672570942974507368189664
absolute error = 1.76e-31
relative error = 6.9143071141086968490546625969271e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.922
y[1] (analytic) = -0.025432985219332483488390607692371
y[1] (numeric) = -0.025432985219332483488390607692548
absolute error = 1.77e-31
relative error = 6.9594661607185709116008549644950e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.923
y[1] (analytic) = -0.025411521278499158401597303134938
y[1] (numeric) = -0.025411521278499158401597303135115
absolute error = 1.77e-31
relative error = 6.9653445010299626884184418352858e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.924
y[1] (analytic) = -0.025390074836523648325154139076045
y[1] (numeric) = -0.025390074836523648325154139076222
absolute error = 1.77e-31
relative error = 6.9712279754837634833968571902709e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.925
y[1] (analytic) = -0.025368645879868220063120544152085
y[1] (numeric) = -0.025368645879868220063120544152261
absolute error = 1.76e-31
relative error = 6.9376978508603885082444581188091e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.926
y[1] (analytic) = -0.025347234395004720983565592824242
y[1] (numeric) = -0.025347234395004720983565592824419
absolute error = 1.77e-31
relative error = 6.9830103451002956381081123003597e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.927
y[1] (analytic) = -0.025325840368414573391220713745771
y[1] (numeric) = -0.025325840368414573391220713745948
absolute error = 1.77e-31
relative error = 6.9889092494141943725109617391616e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.168e+11
Order of pole = 1.062e+21
TOP MAIN SOLVE Loop
x[1] = 3.928
y[1] (analytic) = -0.025304463786588768901810478208649
y[1] (numeric) = -0.025304463786588768901810478208826
absolute error = 1.77e-31
relative error = 6.9948133061728444029616274962549e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.985e+10
Order of pole = 6.930e+19
TOP MAIN SOLVE Loop
x[1] = 3.929
y[1] (analytic) = -0.025283104636027862818063735910208
y[1] (numeric) = -0.025283104636027862818063735910384
absolute error = 1.76e-31
relative error = 6.9611704153296073941544799058052e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.93
y[1] (analytic) = -0.025261762903241968507407359071699
y[1] (numeric) = -0.025261762903241968507407359071875
absolute error = 1.76e-31
relative error = 6.9670513761893093711565615940266e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.147e+10
Order of pole = 1.337e+20
TOP MAIN SOLVE Loop
x[1] = 3.931
y[1] (analytic) = -0.025240438574750751781344849742304
y[1] (numeric) = -0.025240438574750751781344849742481
absolute error = 1.77e-31
relative error = 7.0125564369971676373749480880987e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.932
y[1] (analytic) = -0.025219131637083425276522058933746
y[1] (numeric) = -0.025219131637083425276522058933922
absolute error = 1.76e-31
relative error = 6.9788287135628859989351952727263e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.933
y[1] (analytic) = -0.025197842076778742837482260052419
y[1] (numeric) = -0.025197842076778742837482260052595
absolute error = 1.76e-31
relative error = 6.9847250992256236790455340506199e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.599e+10
Order of pole = 5.748e+20
TOP MAIN SOLVE Loop
memory used=736.2MB, alloc=4.4MB, time=33.19
x[1] = 3.934
y[1] (analytic) = -0.025176569880384993901112812927895
y[1] (numeric) = -0.025176569880384993901112812928071
absolute error = 1.76e-31
relative error = 6.9906266356451195559098873842290e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.502e+10
Order of pole = 2.353e+20
TOP MAIN SOLVE Loop
x[1] = 3.935
y[1] (analytic) = -0.025155315034459997882785648578556
y[1] (numeric) = -0.025155315034459997882785648578732
absolute error = 1.76e-31
relative error = 6.9965333274061356954085184351268e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.038e+10
Order of pole = 1.267e+20
TOP MAIN SOLVE Loop
x[1] = 3.936
y[1] (analytic) = -0.025134077525571098564193798707222
y[1] (numeric) = -0.025134077525571098564193798707399
absolute error = 1.77e-31
relative error = 7.0422317994333548364681309154394e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.152e+10
Order of pole = 6.507e+20
TOP MAIN SOLVE Loop
x[1] = 3.937
y[1] (analytic) = -0.025112857340295158482886187781711
y[1] (numeric) = -0.025112857340295158482886187781888
absolute error = 1.77e-31
relative error = 7.0481824350585694509170908985284e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.938
y[1] (analytic) = -0.025091654465218553323502899427428
y[1] (numeric) = -0.025091654465218553323502899427605
absolute error = 1.77e-31
relative error = 7.0541382691744434014077650352093e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.482e+11
Order of pole = 5.587e+22
TOP MAIN SOLVE Loop
x[1] = 3.939
y[1] (analytic) = -0.025070468886937166310713122741304
y[1] (numeric) = -0.025070468886937166310713122741481
absolute error = 1.77e-31
relative error = 7.0600993064084614336616322938195e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.94
y[1] (analytic) = -0.025049300592056382603857978028571
y[1] (numeric) = -0.025049300592056382603857978028748
absolute error = 1.77e-31
relative error = 7.0660655513922860279907228975491e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.253e+10
Order of pole = 3.036e+20
TOP MAIN SOLVE Loop
x[1] = 3.941
y[1] (analytic) = -0.025028149567191083693300415366115
y[1] (numeric) = -0.025028149567191083693300415366292
absolute error = 1.77e-31
relative error = 7.0720370087617612105989130204533e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.047e+10
Order of pole = 2.838e+20
TOP MAIN SOLVE Loop
x[1] = 3.942
y[1] (analytic) = -0.025007015798965641798484373308333
y[1] (numeric) = -0.02500701579896564179848437330851
absolute error = 1.77e-31
relative error = 7.0780136831569163683902333038289e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.943
y[1] (analytic) = -0.024985899274013914267705378973625
y[1] (numeric) = -0.024985899274013914267705378973802
absolute error = 1.77e-31
relative error = 7.0839955792219700672874402433398e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.944
y[1] (analytic) = -0.024964799978979237979594764681798
y[1] (numeric) = -0.024964799978979237979594764681974
absolute error = 1.76e-31
relative error = 7.0499263021612359425722149404857e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.255e+10
Order of pole = 1.405e+20
TOP MAIN SOLVE Loop
x[1] = 3.945
y[1] (analytic) = -0.024943717900514423746319670254751
y[1] (numeric) = -0.024943717900514423746319670254928
absolute error = 1.77e-31
relative error = 7.0959750549596161816934574220616e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.946
y[1] (analytic) = -0.024922653025281750718500994044881
y[1] (numeric) = -0.024922653025281750718500994045057
absolute error = 1.76e-31
relative error = 7.0618485047103174165324519113539e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.947
y[1] (analytic) = -0.024901605339952960791851449717563
y[1] (numeric) = -0.024901605339952960791851449717739
absolute error = 1.76e-31
relative error = 7.0678174196914030979000654854986e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.896e+10
Order of pole = 1.177e+20
TOP MAIN SOLVE Loop
x[1] = 3.948
y[1] (analytic) = -0.024880574831209253015535879785989
y[1] (numeric) = -0.024880574831209253015535879786165
absolute error = 1.76e-31
relative error = 7.0737915499939434573303867168145e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.934e+10
Order of pole = 4.881e+20
TOP MAIN SOLVE Loop
x[1] = 3.949
y[1] (analytic) = -0.024859561485741278002255970878364
y[1] (numeric) = -0.024859561485741278002255970878539
absolute error = 1.75e-31
relative error = 7.0395449292367813541930709094338e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=740.0MB, alloc=4.4MB, time=33.36
TOP MAIN SOLVE Loop
x[1] = 3.95
y[1] (analytic) = -0.024838565290249132340061509709132
y[1] (numeric) = -0.024838565290249132340061509709308
absolute error = 1.76e-31
relative error = 7.0857554751397925510928239646476e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.678e+10
Order of pole = 5.838e+20
TOP MAIN SOLVE Loop
x[1] = 3.951
y[1] (analytic) = -0.024817586231442353005890312727438
y[1] (numeric) = -0.024817586231442353005890312727613
absolute error = 1.75e-31
relative error = 7.0514512720131412256977892462527e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.758e+10
Order of pole = 1.095e+20
TOP MAIN SOLVE Loop
x[1] = 3.952
y[1] (analytic) = -0.024796624296039911780838956427343
y[1] (numeric) = -0.024796624296039911780838956427519
absolute error = 1.76e-31
relative error = 7.0977403173426181971621382821731e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.358e+10
Order of pole = 1.472e+20
TOP MAIN SOLVE Loop
x[1] = 3.953
y[1] (analytic) = -0.024775679470770209667166429325611
y[1] (numeric) = -0.024775679470770209667166429325787
absolute error = 1.76e-31
relative error = 7.1037405939821286492237773421904e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.905e+10
Order of pole = 6.144e+20
TOP MAIN SOLVE Loop
x[1] = 3.954
y[1] (analytic) = -0.024754751742371071307032820643823
y[1] (numeric) = -0.024754751742371071307032820643999
absolute error = 1.76e-31
relative error = 7.1097461138643713576231602207727e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.209e+10
Order of pole = 2.102e+20
TOP MAIN SOLVE Loop
x[1] = 3.955
y[1] (analytic) = -0.024733841097589739402975154772516
y[1] (numeric) = -0.024733841097589739402975154772692
absolute error = 1.76e-31
relative error = 7.1157568816576099225391935521061e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.131e+11
Order of pole = 9.912e+20
TOP MAIN SOLVE Loop
x[1] = 3.956
y[1] (analytic) = -0.024712947523182869140122474645626
y[1] (numeric) = -0.024712947523182869140122474645802
absolute error = 1.76e-31
relative error = 7.1217729020343231322960569726901e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.619e+10
Order of pole = 4.495e+20
TOP MAIN SOLVE Loop
x[1] = 3.957
y[1] (analytic) = -0.024692071005916522610152271213997
y[1] (numeric) = -0.024692071005916522610152271214173
absolute error = 1.76e-31
relative error = 7.1277941796712088093162996672409e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.459e+10
Order of pole = 9.263e+19
TOP MAIN SOLVE Loop
x[1] = 3.958
y[1] (analytic) = -0.024671211532566163236990350276892
y[1] (numeric) = -0.024671211532566163236990350277069
absolute error = 1.77e-31
relative error = 7.1743537915176489531337206019798e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.665e+10
Order of pole = 2.485e+20
TOP MAIN SOLVE Loop
x[1] = 3.959
y[1] (analytic) = -0.024650369089916650204256222010443
y[1] (numeric) = -0.02465036908991665020425622201062
absolute error = 1.77e-31
relative error = 7.1804198693480287572223415838179e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.96
y[1] (analytic) = -0.024629543664762232884456092621648
y[1] (numeric) = -0.024629543664762232884456092621825
absolute error = 1.77e-31
relative error = 7.1864912484446841372293945990528e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.961
y[1] (analytic) = -0.024608735243906545269925531656012
y[1] (numeric) = -0.024608735243906545269925531656189
absolute error = 1.77e-31
relative error = 7.1925679335278958351156019318979e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.962
y[1] (analytic) = -0.024587943814162600405523882596048
y[1] (numeric) = -0.024587943814162600405523882596224
absolute error = 1.76e-31
relative error = 7.1579795907384657087704800420698e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.963
y[1] (analytic) = -0.024567169362352784823082478506747
y[1] (numeric) = -0.024567169362352784823082478506924
absolute error = 1.77e-31
relative error = 7.2047372405564270334041325806041e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.439e+10
Order of pole = 9.150e+19
TOP MAIN SOLVE Loop
x[1] = 3.964
y[1] (analytic) = -0.024546411875308852977608718612681
y[1] (numeric) = -0.024546411875308852977608718612858
absolute error = 1.77e-31
relative error = 7.2108298719636355699753015719545e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.896e+10
Order of pole = 4.822e+20
TOP MAIN SOLVE Loop
memory used=743.8MB, alloc=4.4MB, time=33.54
x[1] = 3.965
y[1] (analytic) = -0.024525671339871921685248055829607
y[1] (numeric) = -0.024525671339871921685248055829784
absolute error = 1.77e-31
relative error = 7.2169278282811862859258499166549e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.966
y[1] (analytic) = -0.024504947742892464563005939421388
y[1] (numeric) = -0.024504947742892464563005939421564
absolute error = 1.76e-31
relative error = 7.1822230288594638890431200790920e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.456e+10
Order of pole = 3.223e+20
TOP MAIN SOLVE Loop
x[1] = 3.967
y[1] (analytic) = -0.024484241071230306470231751110538
y[1] (numeric) = -0.024484241071230306470231751110714
absolute error = 1.76e-31
relative error = 7.1882971372473989254875503995708e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.046e+11
Order of pole = 8.457e+20
TOP MAIN SOLVE Loop
x[1] = 3.968
y[1] (analytic) = -0.024463551311754617951866767137942
y[1] (numeric) = -0.024463551311754617951866767138118
absolute error = 1.76e-31
relative error = 7.1943765546187422182890164268315e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.096e+10
Order of pole = 5.067e+20
TOP MAIN SOLVE Loop
x[1] = 3.969
y[1] (analytic) = -0.02444287845134390968345817294405
y[1] (numeric) = -0.024442878451343909683458172944226
absolute error = 1.76e-31
relative error = 7.2004612857011212749691752089380e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.303e+10
Order of pole = 2.174e+20
TOP MAIN SOLVE Loop
x[1] = 3.97
y[1] (analytic) = -0.024422222476886026917941151330309
y[1] (numeric) = -0.024422222476886026917941151330486
absolute error = 1.77e-31
relative error = 7.2474976496311285996128599383615e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.806e+10
Order of pole = 4.709e+20
TOP MAIN SOLVE Loop
x[1] = 3.971
y[1] (analytic) = -0.024401583375278143934191059155602
y[1] (numeric) = -0.024401583375278143934191059155778
absolute error = 1.76e-31
relative error = 7.2126467079308473796416468371983e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.024e+10
Order of pole = 2.804e+20
TOP MAIN SOLVE Loop
x[1] = 3.972
y[1] (analytic) = -0.02438096113342675848734770182802
y[1] (numeric) = -0.024380961133426758487347701828197
absolute error = 1.77e-31
relative error = 7.2597630188306914157772152808591e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.973
y[1] (analytic) = -0.024360355738247686260913709067554
y[1] (numeric) = -0.024360355738247686260913709067731
absolute error = 1.77e-31
relative error = 7.2659037454898900815518417090556e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.974
y[1] (analytic) = -0.024339767176666055320629009639894
y[1] (numeric) = -0.024339767176666055320629009640071
absolute error = 1.77e-31
relative error = 7.2720498398885922240697963154078e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.975
y[1] (analytic) = -0.024319195435616300570123396995912
y[1] (numeric) = -0.024319195435616300570123396996089
absolute error = 1.77e-31
relative error = 7.2782013068071073867391668774012e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.354e+11
Order of pole = 1.416e+21
TOP MAIN SOLVE Loop
x[1] = 3.976
y[1] (analytic) = -0.024298640502042158208349171995122
y[1] (numeric) = -0.024298640502042158208349171995299
absolute error = 1.77e-31
relative error = 7.2843581510300622872015724820762e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.977
y[1] (analytic) = -0.024278102362896660188795843144755
y[1] (numeric) = -0.024278102362896660188795843144932
absolute error = 1.77e-31
relative error = 7.2905203773464047569546461699483e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.563e+10
Order of pole = 2.389e+20
TOP MAIN SOLVE Loop
x[1] = 3.978
y[1] (analytic) = -0.024257581005142128680488859048914
y[1] (numeric) = -0.02425758100514212868048885904909
absolute error = 1.76e-31
relative error = 7.2554637646141002965518353465379e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.719e+10
Order of pole = 3.485e+20
TOP MAIN SOLVE Loop
x[1] = 3.979
y[1] (analytic) = -0.024237076415750170530774342034556
y[1] (numeric) = -0.024237076415750170530774342034732
absolute error = 1.76e-31
relative error = 7.2616018937675392171709022448986e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.351e+10
Order of pole = 6.748e+20
TOP MAIN SOLVE Loop
memory used=747.7MB, alloc=4.4MB, time=33.71
x[1] = 3.98
y[1] (analytic) = -0.024216588581701671729891786202869
y[1] (numeric) = -0.024216588581701671729891786203045
absolute error = 1.76e-31
relative error = 7.2677453889185527523062009188250e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.981
y[1] (analytic) = -0.024196117489986791877336677445817
y[1] (numeric) = -0.024196117489986791877336677445994
absolute error = 1.77e-31
relative error = 7.3152231994760668673430326761221e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.982
y[1] (analytic) = -0.02417566312760495865001498726838
y[1] (numeric) = -0.024175663127604958650014987268556
absolute error = 1.76e-31
relative error = 7.2800484963340907198774473760681e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.983
y[1] (analytic) = -0.024155225481564862272191486567087
y[1] (numeric) = -0.024155225481564862272191486567264
absolute error = 1.77e-31
relative error = 7.3276070279321319014466023645728e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.984
y[1] (analytic) = -0.024134804538884449987233819835083
y[1] (numeric) = -0.024134804538884449987233819835259
absolute error = 1.76e-31
relative error = 7.2923731251454753622318660048176e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.985
y[1] (analytic) = -0.024114400286590920531154274592846
y[1] (numeric) = -0.024114400286590920531154274593023
absolute error = 1.77e-31
relative error = 7.3400125193419307704773596149651e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.986
y[1] (analytic) = -0.024094012711720718607951175182146
y[1] (numeric) = -0.024094012711720718607951175182323
absolute error = 1.77e-31
relative error = 7.3462234007163523529253176855277e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.987
y[1] (analytic) = -0.024073641801319529366751824408489
y[1] (numeric) = -0.024073641801319529366751824408666
absolute error = 1.77e-31
relative error = 7.3524397123121703955207872107765e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.988
y[1] (analytic) = -0.024053287542442272880758910874504
y[1] (numeric) = -0.024053287542442272880758910874681
absolute error = 1.77e-31
relative error = 7.3586614589661260366773642842736e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.303e+10
Order of pole = 8.405e+19
TOP MAIN SOLVE Loop
x[1] = 3.989
y[1] (analytic) = -0.024032949922153098628002294213154
y[1] (numeric) = -0.024032949922153098628002294213331
absolute error = 1.77e-31
relative error = 7.3648886455193290879184196947269e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.167e+10
Order of pole = 3.958e+20
TOP MAIN SOLVE Loop
x[1] = 3.99
y[1] (analytic) = -0.024012628927525379973898074805517
y[1] (numeric) = -0.024012628927525379973898074805694
absolute error = 1.77e-31
relative error = 7.3711212768172620208993496951982e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.991
y[1] (analytic) = -0.023992324545641708655616848953033
y[1] (numeric) = -0.02399232454564170865561684895321
absolute error = 1.77e-31
relative error = 7.3773593577097839580996579195764e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.992
y[1] (analytic) = -0.023972036763593889268263044868592
y[1] (numeric) = -0.023972036763593889268263044868768
absolute error = 1.76e-31
relative error = 7.3418876224689248668086745163496e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.785e+10
Order of pole = 1.103e+20
TOP MAIN SOLVE Loop
x[1] = 3.993
y[1] (analytic) = -0.023951765568482933752867229254635
y[1] (numeric) = -0.023951765568482933752867229254811
absolute error = 1.76e-31
relative error = 7.3481013120632157423475956065486e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.325e+10
Order of pole = 6.696e+20
TOP MAIN SOLVE Loop
x[1] = 3.994
y[1] (analytic) = -0.023931510947419055886193268649526
y[1] (numeric) = -0.023931510947419055886193268649702
absolute error = 1.76e-31
relative error = 7.3543204349569532732596104139988e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=751.5MB, alloc=4.4MB, time=33.88
x[1] = 3.995
y[1] (analytic) = -0.023911272887521665772362224145794
y[1] (numeric) = -0.02391127288752166577236222414597
absolute error = 1.76e-31
relative error = 7.3605449959900436984904520874060e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 3.996
y[1] (analytic) = -0.023891051375919364336294852515499
y[1] (numeric) = -0.023891051375919364336294852515675
absolute error = 1.76e-31
relative error = 7.3667750000067650765530727209371e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.608e+10
Order of pole = 5.703e+20
TOP MAIN SOLVE Loop
x[1] = 3.997
y[1] (analytic) = -0.023870846399749937818974581218845
y[1] (numeric) = -0.023870846399749937818974581219021
absolute error = 1.76e-31
relative error = 7.3730104518557712756391521417419e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.153e+11
Order of pole = 1.024e+21
TOP MAIN SOLVE Loop
x[1] = 3.998
y[1] (analytic) = -0.023850657946160352274532819222292
y[1] (numeric) = -0.023850657946160352274532819222468
absolute error = 1.76e-31
relative error = 7.3792513563900959674034418233462e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.231e+10
Order of pole = 1.378e+20
TOP MAIN SOLVE Loop
x[1] = 3.999
y[1] (analytic) = -0.023830486002306748069158460011775
y[1] (numeric) = -0.023830486002306748069158460011951
absolute error = 1.76e-31
relative error = 7.3854977184671566244243476512085e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4
y[1] (analytic) = -0.023810330555354434381833427655214
y[1] (numeric) = -0.023810330555354434381833427655389
absolute error = 1.75e-31
relative error = 7.3497509660001860297456120850004e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.047e+11
Order of pole = 8.438e+20
TOP MAIN SOLVE Loop
x[1] = 4.001
y[1] (analytic) = -0.023790191592477883706896111246247
y[1] (numeric) = -0.023790191592477883706896111246422
absolute error = 1.75e-31
relative error = 7.3559727049584788604895329452472e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.002
y[1] (analytic) = -0.023770069100860726358434527548123
y[1] (numeric) = -0.023770069100860726358434527548298
absolute error = 1.75e-31
relative error = 7.3621998849663908003929942647566e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.043e+11
Order of pole = 8.366e+20
TOP MAIN SOLVE Loop
x[1] = 4.003
y[1] (analytic) = -0.023749963067695744976511046152786
y[1] (numeric) = -0.023749963067695744976511046152961
absolute error = 1.75e-31
relative error = 7.3684325108712157516805066941965e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.835e+10
Order of pole = 1.131e+20
TOP MAIN SOLVE Loop
x[1] = 4.004
y[1] (analytic) = -0.023729873480184869035220505975522
y[1] (numeric) = -0.023729873480184869035220505975697
absolute error = 1.75e-31
relative error = 7.3746705875246264382280760621895e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.005
y[1] (analytic) = -0.023709800325539169352583546419969
y[1] (numeric) = -0.023709800325539169352583546420144
absolute error = 1.75e-31
relative error = 7.3809141197826784023142977225517e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.603e+10
Order of pole = 3.352e+20
TOP MAIN SOLVE Loop
x[1] = 4.006
y[1] (analytic) = -0.023689743590978852602276971071908
y[1] (numeric) = -0.023689743590978852602276971072083
absolute error = 1.75e-31
relative error = 7.3871631125058140050505812475701e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.326e+10
Order of pole = 2.180e+20
TOP MAIN SOLVE Loop
x[1] = 4.007
y[1] (analytic) = -0.02366970326373325582720295631295
y[1] (numeric) = -0.023669703263733255827202956313125
absolute error = 1.75e-31
relative error = 7.3934175705588664304939151772714e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.008
y[1] (analytic) = -0.02364967933104084095489891178709
y[1] (numeric) = -0.023649679331040840954898911787265
absolute error = 1.75e-31
relative error = 7.3996774988110636934455847133557e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.133e+10
Order of pole = 2.025e+20
TOP MAIN SOLVE Loop
x[1] = 4.009
y[1] (analytic) = -0.023629671780149189314789794204005
y[1] (numeric) = -0.02362967178014918931478979420418
absolute error = 1.75e-31
relative error = 7.4059429021360326509392584281941e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.909e+10
Order of pole = 3.667e+20
TOP MAIN SOLVE Loop
x[1] = 4.01
y[1] (analytic) = -0.023609680598314996157284670523026
y[1] (numeric) = -0.023609680598314996157284670523202
absolute error = 1.76e-31
relative error = 7.4545692927570133203785596053569e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.394e+10
Order of pole = 3.141e+20
memory used=755.3MB, alloc=4.4MB, time=34.05
TOP MAIN SOLVE Loop
x[1] = 4.011
y[1] (analytic) = -0.023589705772804065174719321130783
y[1] (numeric) = -0.023589705772804065174719321130958
absolute error = 1.75e-31
relative error = 7.4184901535208113836306701246747e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.947e+10
Order of pole = 1.880e+20
TOP MAIN SOLVE Loop
x[1] = 4.012
y[1] (analytic) = -0.023569747290891303024146668203684
y[1] (numeric) = -0.023569747290891303024146668203859
absolute error = 1.75e-31
relative error = 7.4247720113499052391700161145235e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.027e+10
Order of pole = 1.940e+20
TOP MAIN SOLVE Loop
x[1] = 4.013
y[1] (analytic) = -0.023549805139860713851976809033623
y[1] (numeric) = -0.023549805139860713851976809033798
absolute error = 1.75e-31
relative error = 7.4310593637903469987910915495964e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.014
y[1] (analytic) = -0.023529879307005393820468428691509
y[1] (numeric) = -0.023529879307005393820468428691684
absolute error = 1.75e-31
relative error = 7.4373522157378180323782244666671e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.015
y[1] (analytic) = -0.023509969779627525636073361008521
y[1] (numeric) = -0.023509969779627525636073361008696
absolute error = 1.75e-31
relative error = 7.4436505720924226986450974323988e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.016
y[1] (analytic) = -0.023490076545038373079636061469245
y[1] (numeric) = -0.02349007654503837307963606146942
absolute error = 1.75e-31
relative error = 7.4499544377586923825443352189289e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.017
y[1] (analytic) = -0.023470199590558275538449750234143
y[1] (numeric) = -0.023470199590558275538449750234318
absolute error = 1.75e-31
relative error = 7.4562638176455895363939049574322e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.120e+10
Order of pole = 1.302e+20
TOP MAIN SOLVE Loop
x[1] = 4.018
y[1] (analytic) = -0.023450338903516642540170978141054
y[1] (numeric) = -0.023450338903516642540170978141229
absolute error = 1.75e-31
relative error = 7.4625787166665117247237736098979e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.019
y[1] (analytic) = -0.023430494471251948288594363176687
y[1] (numeric) = -0.023430494471251948288594363176861
absolute error = 1.74e-31
relative error = 7.4262197160836425547157206920692e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.02
y[1] (analytic) = -0.023410666281111726201289239559235
y[1] (numeric) = -0.02341066628111172620128923955941
absolute error = 1.75e-31
relative error = 7.4752250917862213191536083465106e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.021
y[1] (analytic) = -0.023390854320452563449099956232428
y[1] (numeric) = -0.023390854320452563449099956232602
absolute error = 1.74e-31
relative error = 7.4388048258612500661680335483549e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.022
y[1] (analytic) = -0.023371058576640095497511556239372
y[1] (numeric) = -0.023371058576640095497511556239546
absolute error = 1.74e-31
relative error = 7.4451056390709215345356637995212e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.737e+10
Order of pole = 3.480e+20
TOP MAIN SOLVE Loop
x[1] = 4.023
y[1] (analytic) = -0.023351279037049000649882563121591
y[1] (numeric) = -0.023351279037049000649882563121766
absolute error = 1.75e-31
relative error = 7.4942361710613812300376983770536e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.861e+11
Order of pole = 2.654e+21
TOP MAIN SOLVE Loop
x[1] = 4.024
y[1] (analytic) = -0.023331515689062994592546595174557
y[1] (numeric) = -0.023331515689062994592546595174732
absolute error = 1.75e-31
relative error = 7.5005842883166793540284041697839e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.326e+11
Order of pole = 1.348e+21
TOP MAIN SOLVE Loop
x[1] = 4.025
y[1] (analytic) = -0.023311768520074824941784523085826
y[1] (numeric) = -0.023311768520074824941784523086
absolute error = 1.74e-31
relative error = 7.4640411708858845323637067480635e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.012e+10
Order of pole = 4.919e+20
TOP MAIN SOLVE Loop
memory used=759.1MB, alloc=4.4MB, time=34.22
x[1] = 4.026
y[1] (analytic) = -0.023292037517486265792668881185615
y[1] (numeric) = -0.02329203751748626579266888118579
absolute error = 1.75e-31
relative error = 7.5132971887332951605671126835022e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.027
y[1] (analytic) = -0.023272322668708112269782237252217
y[1] (numeric) = -0.023272322668708112269782237252392
absolute error = 1.75e-31
relative error = 7.5196619817971335754803154966263e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.028
y[1] (analytic) = -0.023252623961160175079811220536077
y[1] (numeric) = -0.023252623961160175079811220536251
absolute error = 1.74e-31
relative error = 7.4830264442688032528519403865717e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.372e+10
Order of pole = 1.464e+20
TOP MAIN SOLVE Loop
x[1] = 4.029
y[1] (analytic) = -0.023232941382271275066017902396663
y[1] (numeric) = -0.023232941382271275066017902396837
absolute error = 1.74e-31
relative error = 7.4893659454061597545302029469853e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.504e+10
Order of pole = 2.320e+20
TOP MAIN SOLVE Loop
x[1] = 4.03
y[1] (analytic) = -0.023213274919479237764590218685376
y[1] (numeric) = -0.02321327491947923776459021868555
absolute error = 1.74e-31
relative error = 7.4957109931089155951269400116398e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.130e+10
Order of pole = 5.061e+20
TOP MAIN SOLVE Loop
x[1] = 4.031
y[1] (analytic) = -0.023193624560230887962873117755684
y[1] (numeric) = -0.023193624560230887962873117755858
absolute error = 1.74e-31
relative error = 7.5020615923200864419614696569557e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.032
y[1] (analytic) = -0.023173990291982044259482112738423
y[1] (numeric) = -0.023173990291982044259482112738597
absolute error = 1.74e-31
relative error = 7.5084177479871544256527971438613e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.033
y[1] (analytic) = -0.023154372102197513626300911485777
y[1] (numeric) = -0.023154372102197513626300911485951
absolute error = 1.74e-31
relative error = 7.5147794650620722177510407164778e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.819e+10
Order of pole = 4.679e+20
TOP MAIN SOLVE Loop
x[1] = 4.034
y[1] (analytic) = -0.023134769978351085972364792361775
y[1] (numeric) = -0.023134769978351085972364792361949
absolute error = 1.74e-31
relative error = 7.5211467485012671121230949204930e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.417e+11
Order of pole = 1.537e+21
TOP MAIN SOLVE Loop
x[1] = 4.035
y[1] (analytic) = -0.023115183907925528709631388840273
y[1] (numeric) = -0.023115183907925528709631388840448
absolute error = 1.75e-31
relative error = 7.5707812101809649095793217009859e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.036
y[1] (analytic) = -0.023095613878412581320640540663263
y[1] (numeric) = -0.023095613878412581320640540663438
absolute error = 1.75e-31
relative error = 7.5771962988856559002199793884456e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.037
y[1] (analytic) = -0.02307605987731294992806486411297
y[1] (numeric) = -0.023076059877312949928064864113145
absolute error = 1.75e-31
relative error = 7.5836170009270039477757424433736e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.038
y[1] (analytic) = -0.02305652189213630186615268876059
y[1] (numeric) = -0.023056521892136301866152688760765
absolute error = 1.75e-31
relative error = 7.5900433213079640386518872537549e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.797e+10
Order of pole = 4.649e+20
TOP MAIN SOLVE Loop
x[1] = 4.039
y[1] (analytic) = -0.023036999910401260254065002872592
y[1] (numeric) = -0.023036999910401260254065002872766
absolute error = 1.74e-31
relative error = 7.5530668349500920097385188973462e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.009e+10
Order of pole = 1.229e+20
TOP MAIN SOLVE Loop
x[1] = 4.04
y[1] (analytic) = -0.023017493919635398571108044482309
y[1] (numeric) = -0.023017493919635398571108044482483
absolute error = 1.74e-31
relative error = 7.5594676209110167409678902272071e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=762.9MB, alloc=4.4MB, time=34.40
x[1] = 4.041
y[1] (analytic) = -0.022998003907375235233863169970073
y[1] (numeric) = -0.022998003907375235233863169970247
absolute error = 1.74e-31
relative error = 7.5658740080568426828038590226492e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.389e+10
Order of pole = 1.473e+20
TOP MAIN SOLVE Loop
x[1] = 4.042
y[1] (analytic) = -0.022978529861166228175215626839317
y[1] (numeric) = -0.022978529861166228175215626839491
absolute error = 1.74e-31
relative error = 7.5722860013799414891897629545989e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.691e+10
Order of pole = 3.422e+20
TOP MAIN SOLVE Loop
x[1] = 4.043
y[1] (analytic) = -0.022959071768562769425283852228943
y[1] (numeric) = -0.022959071768562769425283852229117
absolute error = 1.74e-31
relative error = 7.5787036058771963383726216019299e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.893e+10
Order of pole = 1.158e+20
TOP MAIN SOLVE Loop
x[1] = 4.044
y[1] (analytic) = -0.022939629617128179694250913563806
y[1] (numeric) = -0.02293962961712817969425091356398
absolute error = 1.74e-31
relative error = 7.5851268265500060520231030696411e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.045
y[1] (analytic) = -0.022920203394434702957099702615324
y[1] (numeric) = -0.022920203394434702957099702615498
absolute error = 1.74e-31
relative error = 7.5915556684042892181481854283963e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.995e+10
Order of pole = 4.884e+20
TOP MAIN SOLVE Loop
x[1] = 4.046
y[1] (analytic) = -0.022900793088063501040253489123068
y[1] (numeric) = -0.022900793088063501040253489123242
absolute error = 1.74e-31
relative error = 7.5979901364504883178000286828557e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.047
y[1] (analytic) = -0.022881398685604648210123435015631
y[1] (numeric) = -0.022881398685604648210123435015805
absolute error = 1.74e-31
relative error = 7.6044302357035738555845762543519e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.048
y[1] (analytic) = -0.022862020174657125763564665165153
y[1] (numeric) = -0.022862020174657125763564665165327
absolute error = 1.74e-31
relative error = 7.6108759711830484939734082446403e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.075e+10
Order of pole = 2.818e+20
TOP MAIN SOLVE Loop
x[1] = 4.049
y[1] (analytic) = -0.022842657542828816620242485514528
y[1] (numeric) = -0.022842657542828816620242485514703
absolute error = 1.75e-31
relative error = 7.6611050912917612557408914112177e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.699e+10
Order of pole = 4.526e+20
TOP MAIN SOLVE Loop
x[1] = 4.05
y[1] (analytic) = -0.02282331077773649991691033432962
y[1] (numeric) = -0.022823310777736499916910334329794
absolute error = 1.74e-31
relative error = 7.6237843709218613443005190360813e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.051
y[1] (analytic) = -0.022803979867005845603601047250609
y[1] (numeric) = -0.022803979867005845603601047250784
absolute error = 1.75e-31
relative error = 7.6740990397557931793721492100884e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.837e+10
Order of pole = 2.600e+20
TOP MAIN SOLVE Loop
x[1] = 4.052
y[1] (analytic) = -0.022784664798271409041733011747055
y[1] (numeric) = -0.02278466479827140904173301174723
absolute error = 1.75e-31
relative error = 7.6806045447408391792563633522296e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.053
y[1] (analytic) = -0.022765365559176625604132781520166
y[1] (numeric) = -0.022765365559176625604132781520341
absolute error = 1.75e-31
relative error = 7.6871157436546507308267898494467e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.054
y[1] (analytic) = -0.022746082137373805276975716343331
y[1] (numeric) = -0.022746082137373805276975716343506
absolute error = 1.75e-31
relative error = 7.6936326415730149756764411245517e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.055
y[1] (analytic) = -0.022726814520524127263646207787959
y[1] (numeric) = -0.022726814520524127263646207788134
absolute error = 1.75e-31
relative error = 7.7001552435763064740554476910129e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.125e+10
Order of pole = 2.004e+20
TOP MAIN SOLVE Loop
memory used=766.7MB, alloc=4.4MB, time=34.57
x[1] = 4.056
y[1] (analytic) = -0.022707562696297634590519046246266
y[1] (numeric) = -0.022707562696297634590519046246441
absolute error = 1.75e-31
relative error = 7.7066835547494913936721281399686e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.756e+11
Order of pole = 1.076e+22
TOP MAIN SOLVE Loop
x[1] = 4.057
y[1] (analytic) = -0.022688326652373228714663479635684
y[1] (numeric) = -0.02268832665237322871466347963586
absolute error = 1.76e-31
relative error = 7.7572931092117438835074928500138e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.058
y[1] (analytic) = -0.022669106376438664133471509151154
y[1] (numeric) = -0.02266910637643866413347150915133
absolute error = 1.76e-31
relative error = 7.7638702239682087323501531412059e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.543e+11
Order of pole = 1.816e+21
TOP MAIN SOLVE Loop
x[1] = 4.059
y[1] (analytic) = -0.022649901856190542996211962421576
y[1] (numeric) = -0.022649901856190542996211962421752
absolute error = 1.76e-31
relative error = 7.7704530958882135734224234181019e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.06
y[1] (analytic) = -0.022630713079334309717511879425232
y[1] (numeric) = -0.022630713079334309717511879425408
absolute error = 1.76e-31
relative error = 7.7770417301042951098311140879158e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.061
y[1] (analytic) = -0.022611540033584245592766741525953
y[1] (numeric) = -0.022611540033584245592766741526129
absolute error = 1.76e-31
relative error = 7.7836361317536290118432099973676e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.293e+10
Order of pole = 4.053e+20
TOP MAIN SOLVE Loop
x[1] = 4.062
y[1] (analytic) = -0.022592382706663463415481069007225
y[1] (numeric) = -0.022592382706663463415481069007401
absolute error = 1.76e-31
relative error = 7.7902363059780341529520470801169e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.063
y[1] (analytic) = -0.022573241086303902096540907505281
y[1] (numeric) = -0.022573241086303902096540907505457
absolute error = 1.76e-31
relative error = 7.7968422579239768498442980006843e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.261e+11
Order of pole = 8.104e+21
TOP MAIN SOLVE Loop
x[1] = 4.064
y[1] (analytic) = -0.022554115160246321285419718774512
y[1] (numeric) = -0.022554115160246321285419718774689
absolute error = 1.77e-31
relative error = 7.8477917995195215557388341148776e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.065
y[1] (analytic) = -0.022535004916240295993319186259221
y[1] (numeric) = -0.022535004916240295993319186259398
absolute error = 1.77e-31
relative error = 7.8544469219281801498109086520759e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.066
y[1] (analytic) = -0.022515910342044211218246440994808
y[1] (numeric) = -0.022515910342044211218246440994986
absolute error = 1.78e-31
relative error = 7.9055209092576021277234223185033e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.754e+10
Order of pole = 5.835e+20
TOP MAIN SOLVE Loop
x[1] = 4.067
y[1] (analytic) = -0.022496831425425256572029208419005
y[1] (numeric) = -0.022496831425425256572029208419183
absolute error = 1.78e-31
relative error = 7.9122253544927949411714012357277e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.512e+10
Order of pole = 4.297e+20
TOP MAIN SOLVE Loop
x[1] = 4.068
y[1] (analytic) = -0.022477768154159420909270371739566
y[1] (numeric) = -0.022477768154159420909270371739744
absolute error = 1.78e-31
relative error = 7.9189356692008505034054734959600e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.069
y[1] (analytic) = -0.022458720516031486958243442579102
y[1] (numeric) = -0.02245872051603148695824344257928
absolute error = 1.78e-31
relative error = 7.9256518586150095056855787504471e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.523e+10
Order of pole = 1.557e+20
TOP MAIN SOLVE Loop
x[1] = 4.07
y[1] (analytic) = -0.022439688498835025953730424700265
y[1] (numeric) = -0.022439688498835025953730424700443
absolute error = 1.78e-31
relative error = 7.9323739279732430221299316869963e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.346e+10
Order of pole = 2.175e+20
TOP MAIN SOLVE Loop
x[1] = 4.071
y[1] (analytic) = -0.022420672090372392271803551705441
y[1] (numeric) = -0.022420672090372392271803551705619
absolute error = 1.78e-31
relative error = 7.9391018825182568295564940079775e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=770.5MB, alloc=4.4MB, time=34.74
TOP MAIN SOLVE Loop
x[1] = 4.072
y[1] (analytic) = -0.022401671278454718066552374704318
y[1] (numeric) = -0.022401671278454718066552374704496
absolute error = 1.78e-31
relative error = 7.9458357274974957313026221909318e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.574e+11
Order of pole = 1.885e+21
TOP MAIN SOLVE Loop
x[1] = 4.073
y[1] (analytic) = -0.022382686050901907908757671050278
y[1] (numeric) = -0.022382686050901907908757671050456
absolute error = 1.78e-31
relative error = 7.9525754681631478850265792152744e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.163e+11
Order of pole = 1.029e+21
TOP MAIN SOLVE Loop
x[1] = 4.074
y[1] (analytic) = -0.022363716395542633426513640362407
y[1] (numeric) = -0.022363716395542633426513640362585
absolute error = 1.78e-31
relative error = 7.9593211097721491344946018779286e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.075
y[1] (analytic) = -0.022344762300214327947799849174086
y[1] (numeric) = -0.022344762300214327947799849174264
absolute error = 1.78e-31
relative error = 7.9660726575861873453572187632908e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.942e+10
Order of pole = 1.857e+20
TOP MAIN SOLVE Loop
x[1] = 4.076
y[1] (analytic) = -0.022325823752763181145004380681558
y[1] (numeric) = -0.022325823752763181145004380681735
absolute error = 1.77e-31
relative error = 7.9280389364398432238796493035586e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.077
y[1] (analytic) = -0.022306900741044133681399641206572
y[1] (numeric) = -0.022306900741044133681399641206749
absolute error = 1.77e-31
relative error = 7.9347643159735082644082306044412e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.078
y[1] (analytic) = -0.022287993252920871859572270136191
y[1] (numeric) = -0.022287993252920871859572270136368
absolute error = 1.77e-31
relative error = 7.9414955842560616813283100408906e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.079
y[1] (analytic) = -0.02226910127626582227180859526004
y[1] (numeric) = -0.022269101276265822271808595260217
absolute error = 1.77e-31
relative error = 7.9482327465385757902757155286008e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.591e+10
Order of pole = 1.602e+20
TOP MAIN SOLVE Loop
x[1] = 4.08
y[1] (analytic) = -0.022250224798960146452437070590735
y[1] (numeric) = -0.022250224798960146452437070590912
absolute error = 1.77e-31
relative error = 7.9549758080768698487399558405013e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.081
y[1] (analytic) = -0.022231363808893735532129128926917
y[1] (numeric) = -0.022231363808893735532129128927094
absolute error = 1.77e-31
relative error = 7.9617247741315143913606320022569e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.485e+10
Order of pole = 4.256e+20
TOP MAIN SOLVE Loop
x[1] = 4.082
y[1] (analytic) = -0.022212518293965204894159876600175
y[1] (numeric) = -0.022212518293965204894159876600352
absolute error = 1.77e-31
relative error = 7.9684796499678355692165040879458e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.083
y[1] (analytic) = -0.022193688242081888832630053037256
y[1] (numeric) = -0.022193688242081888832630053037433
absolute error = 1.77e-31
relative error = 7.9752404408559194931109152240481e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.544e+11
Order of pole = 1.810e+21
TOP MAIN SOLVE Loop
x[1] = 4.084
y[1] (analytic) = -0.022174873641159835212650672967223
y[1] (numeric) = -0.0221748736411598352126506729674
absolute error = 1.77e-31
relative error = 7.9820071520706165808572780620786e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.085
y[1] (analytic) = -0.022156074479123800132491764309671
y[1] (numeric) = -0.022156074479123800132491764309848
absolute error = 1.77e-31
relative error = 7.9887797888915459085683324356385e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.662e+11
Order of pole = 2.096e+21
TOP MAIN SOLVE Loop
x[1] = 4.086
y[1] (analytic) = -0.02213729074390724258769660999474
y[1] (numeric) = -0.022137290743907242587696609994917
absolute error = 1.77e-31
relative error = 7.9955583566030995659528863763286e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.477e+10
Order of pole = 1.522e+20
TOP MAIN SOLVE Loop
memory used=774.4MB, alloc=4.4MB, time=34.92
x[1] = 4.087
y[1] (analytic) = -0.022118522423452319137162897188435
y[1] (numeric) = -0.022118522423452319137162897188612
absolute error = 1.77e-31
relative error = 8.0023428604944470156237561248841e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.278e+10
Order of pole = 2.115e+20
TOP MAIN SOLVE Loop
x[1] = 4.088
y[1] (analytic) = -0.022099769505709878571192172627676
y[1] (numeric) = -0.022099769505709878571192172627853
absolute error = 1.77e-31
relative error = 8.0091333058595394564206242390474e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.089
y[1] (analytic) = -0.02208103197863945658150899800855
y[1] (numeric) = -0.022081031978639456581508998008727
absolute error = 1.77e-31
relative error = 8.0159296979971141907515383681022e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.259e+10
Order of pole = 2.972e+20
TOP MAIN SOLVE Loop
x[1] = 4.09
y[1] (analytic) = -0.022062309830209270433251194618407
y[1] (numeric) = -0.022062309830209270433251194618584
absolute error = 1.77e-31
relative error = 8.0227320422106989959567767356460e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.735e+11
Order of pole = 2.283e+21
TOP MAIN SOLVE Loop
x[1] = 4.091
y[1] (analytic) = -0.022043603048396213638932561657715
y[1] (numeric) = -0.022043603048396213638932561657892
absolute error = 1.77e-31
relative error = 8.0295403438086164996988098470859e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.352e+11
Order of pole = 1.388e+21
TOP MAIN SOLVE Loop
x[1] = 4.092
y[1] (analytic) = -0.022024911621185850634379447960967
y[1] (numeric) = -0.022024911621185850634379447961144
absolute error = 1.77e-31
relative error = 8.0363546081039885593820914165046e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.093
y[1] (analytic) = -0.022006235536572411456642552097377
y[1] (numeric) = -0.022006235536572411456642552097554
absolute error = 1.77e-31
relative error = 8.0431748404147406456064149889733e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.320e+10
Order of pole = 2.146e+20
TOP MAIN SOLVE Loop
x[1] = 4.094
y[1] (analytic) = -0.02198757478255878642388532111166
y[1] (numeric) = -0.021987574782558786423885321111837
absolute error = 1.77e-31
relative error = 8.0500010460636062296575762190617e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.495e+12
Order of pole = 1.694e+23
TOP MAIN SOLVE Loop
x[1] = 4.095
y[1] (analytic) = -0.021968929347156520817250313452758
y[1] (numeric) = -0.021968929347156520817250313452936
absolute error = 1.78e-31
relative error = 8.1023520621881771138811129788576e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.673e+10
Order of pole = 3.376e+20
TOP MAIN SOLVE Loop
x[1] = 4.096
y[1] (analytic) = -0.021950299218385809564704886934041
y[1] (numeric) = -0.021950299218385809564704886934218
absolute error = 1.77e-31
relative error = 8.0636713986906781330486691632163e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.097
y[1] (analytic) = -0.021931684384275491926867567872178
y[1] (numeric) = -0.021931684384275491926867567872356
absolute error = 1.78e-31
relative error = 8.1161116894250887443378179666744e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.697e+10
Order of pole = 2.460e+20
TOP MAIN SOLVE Loop
x[1] = 4.098
y[1] (analytic) = -0.021913084832863046184816452863623
y[1] (numeric) = -0.021913084832863046184816452863801
absolute error = 1.78e-31
relative error = 8.1230005431756216263230274824907e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.099
y[1] (analytic) = -0.021894500552194584329880989977335
y[1] (numeric) = -0.021894500552194584329880989977513
absolute error = 1.78e-31
relative error = 8.1298954308486502051716586290236e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.1
y[1] (analytic) = -0.021875931530324846755418481470155
y[1] (numeric) = -0.021875931530324846755418481470333
absolute error = 1.78e-31
relative error = 8.1367963578260837655702462939745e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.755e+10
Order of pole = 3.456e+20
TOP MAIN SOLVE Loop
x[1] = 4.101
y[1] (analytic) = -0.021857377755317196950576645466942
y[1] (numeric) = -0.02185737775531719695057664546712
absolute error = 1.78e-31
relative error = 8.1437033294946977566881241478243e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.726e+10
Order of pole = 3.427e+20
TOP MAIN SOLVE Loop
memory used=778.2MB, alloc=4.4MB, time=35.09
x[1] = 4.102
y[1] (analytic) = -0.021838839215243616196043569391305
y[1] (numeric) = -0.021838839215243616196043569391483
absolute error = 1.78e-31
relative error = 8.1506163512461382370729129684565e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.095e+10
Order of pole = 6.265e+20
TOP MAIN SOLVE Loop
x[1] = 4.103
y[1] (analytic) = -0.021820315898184698261786383284467
y[1] (numeric) = -0.021820315898184698261786383284645
absolute error = 1.78e-31
relative error = 8.1575354284769263236401323123501e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.777e+10
Order of pole = 3.478e+20
TOP MAIN SOLVE Loop
x[1] = 4.104
y[1] (analytic) = -0.021801807792229644106779976509419
y[1] (numeric) = -0.021801807792229644106779976509597
absolute error = 1.78e-31
relative error = 8.1644605665884626447607318476635e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.105
y[1] (analytic) = -0.021783314885476256580727076705131
y[1] (numeric) = -0.021783314885476256580727076705309
absolute error = 1.78e-31
relative error = 8.1713917709870317974503422051878e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.734e+10
Order of pole = 1.697e+20
TOP MAIN SOLVE Loop
x[1] = 4.106
y[1] (analytic) = -0.021764837166030935127771005231133
y[1] (numeric) = -0.021764837166030935127771005231311
absolute error = 1.78e-31
relative error = 8.1783290470838068086640487471268e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.582e+10
Order of pole = 2.358e+20
TOP MAIN SOLVE Loop
x[1] = 4.107
y[1] (analytic) = -0.021746374622008670492202418726211
y[1] (numeric) = -0.021746374622008670492202418726389
absolute error = 1.78e-31
relative error = 8.1852724002948536007004952009723e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.131e+11
Order of pole = 7.418e+21
TOP MAIN SOLVE Loop
x[1] = 4.108
y[1] (analytic) = -0.021727927241533039426161341796374
y[1] (numeric) = -0.021727927241533039426161341796552
absolute error = 1.78e-31
relative error = 8.1922218360411354607191276563567e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.258e+11
Order of pole = 3.859e+21
TOP MAIN SOLVE Loop
x[1] = 4.109
y[1] (analytic) = -0.021709495012736199399335791246494
y[1] (numeric) = -0.021709495012736199399335791246672
absolute error = 1.78e-31
relative error = 8.1991773597485175143743929767334e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.11
y[1] (analytic) = -0.021691077923758883310658287677234
y[1] (numeric) = -0.021691077923758883310658287677412
absolute error = 1.78e-31
relative error = 8.2061389768477712035707092350010e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.111
y[1] (analytic) = -0.021672675962750394202001545683891
y[1] (numeric) = -0.021672675962750394202001545684069
absolute error = 1.78e-31
relative error = 8.2131066927745787683420293428246e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.112
y[1] (analytic) = -0.021654289117868599973874629316751
y[1] (numeric) = -0.021654289117868599973874629316929
absolute error = 1.78e-31
relative error = 8.2200805129695377328598226073421e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.113
y[1] (analytic) = -0.021635917377279928103120854893309
y[1] (numeric) = -0.021635917377279928103120854893487
absolute error = 1.78e-31
relative error = 8.2270604428781653955733025162507e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.114
y[1] (analytic) = -0.021617560729159360362618718691351
y[1] (numeric) = -0.021617560729159360362618718691529
absolute error = 1.78e-31
relative error = 8.2340464879509033234857326228999e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.115
y[1] (analytic) = -0.021599219161690427542987122498375
y[1] (numeric) = -0.021599219161690427542987122498554
absolute error = 1.79e-31
relative error = 8.2873366236074090519783462352954e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.116
y[1] (analytic) = -0.021580892663065204176296165447122
y[1] (numeric) = -0.0215808926630652041762961654473
absolute error = 1.78e-31
relative error = 8.2480369454151245803318171238700e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.093e+10
Order of pole = 2.805e+20
TOP MAIN SOLVE Loop
x[1] = 4.117
y[1] (analytic) = -0.021562581221484303261784766029083
y[1] (numeric) = -0.021562581221484303261784766029262
memory used=782.0MB, alloc=4.4MB, time=35.27
absolute error = 1.79e-31
relative error = 8.3014180056351425155024631482408e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.118
y[1] (analytic) = -0.021544284825156870993586373647813
y[1] (numeric) = -0.021544284825156870993586373647991
absolute error = 1.78e-31
relative error = 8.2620519290643904539460828438283e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.119
y[1] (analytic) = -0.021526003462300581490464024551528
y[1] (numeric) = -0.021526003462300581490464024551706
absolute error = 1.78e-31
relative error = 8.2690686318869677335870951029020e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.971e+10
Order of pole = 6.079e+20
TOP MAIN SOLVE Loop
x[1] = 4.12
y[1] (analytic) = -0.021507737121141631527555992470023
y[1] (numeric) = -0.021507737121141631527555992470201
absolute error = 1.78e-31
relative error = 8.2760914826799665216679443598280e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.266e+11
Order of pole = 1.211e+21
TOP MAIN SOLVE Loop
x[1] = 4.121
y[1] (analytic) = -0.021489485789914735270133279774155
y[1] (numeric) = -0.021489485789914735270133279774333
absolute error = 1.78e-31
relative error = 8.2831204869284244530437155803400e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.122
y[1] (analytic) = -0.021471249456863119009370190477194
y[1] (numeric) = -0.021471249456863119009370190477372
absolute error = 1.78e-31
relative error = 8.2901556501223395346938080349003e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.611e+11
Order of pole = 1.960e+21
TOP MAIN SOLVE Loop
x[1] = 4.123
y[1] (analytic) = -0.021453028110238515900129221906106
y[1] (numeric) = -0.021453028110238515900129221906284
absolute error = 1.78e-31
relative error = 8.2971969777566746773959691208138e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.126e+10
Order of pole = 2.833e+20
TOP MAIN SOLVE Loop
x[1] = 4.124
y[1] (analytic) = -0.021434821738301160700761507387337
y[1] (numeric) = -0.021434821738301160700761507387515
absolute error = 1.78e-31
relative error = 8.3042444753313622315749221233000e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.740e+11
Order of pole = 5.669e+21
TOP MAIN SOLVE Loop
x[1] = 4.125
y[1] (analytic) = -0.021416630329319784514924037815916
y[1] (numeric) = -0.021416630329319784514924037816094
absolute error = 1.78e-31
relative error = 8.3112981483513085273294592856814e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.126
y[1] (analytic) = -0.021398453871571609535414885508639
y[1] (numeric) = -0.021398453871571609535414885508817
absolute error = 1.78e-31
relative error = 8.3183580023263984186418751698446e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.127
y[1] (analytic) = -0.021380292353342343790027649281757
y[1] (numeric) = -0.021380292353342343790027649281935
absolute error = 1.78e-31
relative error = 8.3254240427714998317736189025114e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.627e+11
Order of pole = 1.997e+21
TOP MAIN SOLVE Loop
x[1] = 4.128
y[1] (analytic) = -0.021362145762926175889426335240946
y[1] (numeric) = -0.021362145762926175889426335241123
absolute error = 1.77e-31
relative error = 8.2856844983794656868518843323074e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.743e+10
Order of pole = 3.430e+20
TOP MAIN SOLVE Loop
x[1] = 4.129
y[1] (analytic) = -0.021344014088625769777041883326363
y[1] (numeric) = -0.02134401408862576977704188332654
absolute error = 1.77e-31
relative error = 8.2927231618687574994786203725100e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.528e+10
Order of pole = 2.305e+20
TOP MAIN SOLVE Loop
x[1] = 4.13
y[1] (analytic) = -0.021325897318752259480991545218319
y[1] (numeric) = -0.021325897318752259480991545218496
absolute error = 1.77e-31
relative error = 8.2997679935540436534337999808522e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.131
y[1] (analytic) = -0.021307795441625243868022314779443
y[1] (numeric) = -0.02130779544162524386802231477962
absolute error = 1.77e-31
relative error = 8.3068189989390752926809121150989e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.132
y[1] (analytic) = -0.02128970844557278139947960778725
y[1] (numeric) = -0.021289708445572781399479607787427
absolute error = 1.77e-31
relative error = 8.3138761835325813154646058165966e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.232e+11
Order of pole = 1.145e+21
memory used=785.8MB, alloc=4.4MB, time=35.44
TOP MAIN SOLVE Loop
x[1] = 4.133
y[1] (analytic) = -0.021271636318931384889302383296679
y[1] (numeric) = -0.021271636318931384889302383296856
absolute error = 1.77e-31
relative error = 8.3209395528482729222109573186549e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.231e+10
Order of pole = 1.350e+20
TOP MAIN SOLVE Loop
x[1] = 4.134
y[1] (analytic) = -0.021253579050046016264045894565452
y[1] (numeric) = -0.021253579050046016264045894565629
absolute error = 1.77e-31
relative error = 8.3280091124048481676175365142816e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.135
y[1] (analytic) = -0.021235536627270081324933253076012
y[1] (numeric) = -0.02123553662727008132493325307619
absolute error = 1.78e-31
relative error = 8.3821757426849004520610972114505e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.020e+10
Order of pole = 1.218e+20
TOP MAIN SOLVE Loop
x[1] = 4.136
y[1] (analytic) = -0.021217509038965424511936984796318
y[1] (numeric) = -0.021217509038965424511936984796495
absolute error = 1.77e-31
relative error = 8.3421668243404034064592092415547e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.137
y[1] (analytic) = -0.021199496273502323669891753437858
y[1] (numeric) = -0.021199496273502323669891753438035
absolute error = 1.77e-31
relative error = 8.3492549877817548081924390692141e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.187e+11
Order of pole = 3.602e+21
TOP MAIN SOLVE Loop
x[1] = 4.138
y[1] (analytic) = -0.021181498319259484816639421092982
y[1] (numeric) = -0.021181498319259484816639421093159
absolute error = 1.77e-31
relative error = 8.3563493635887417987531192736712e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.209e+11
Order of pole = 1.100e+21
TOP MAIN SOLVE Loop
x[1] = 4.139
y[1] (analytic) = -0.021163515164624036913207612264874
y[1] (numeric) = -0.021163515164624036913207612265051
absolute error = 1.77e-31
relative error = 8.3634499573050651324624632932589e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.14
y[1] (analytic) = -0.021145546797991526636022942942347
y[1] (numeric) = -0.021145546797991526636022942942524
absolute error = 1.77e-31
relative error = 8.3705567744794398186572155532968e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.141
y[1] (analytic) = -0.021127593207765913151160072018025
y[1] (numeric) = -0.021127593207765913151160072018203
absolute error = 1.78e-31
relative error = 8.4250012885789646732919897938773e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.142
y[1] (analytic) = -0.0211096543823595628906277280024
y[1] (numeric) = -0.021109654382359562890627728002578
absolute error = 1.78e-31
relative error = 8.4321607912608461337174563302095e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.454e+10
Order of pole = 3.135e+20
TOP MAIN SOLVE Loop
x[1] = 4.143
y[1] (analytic) = -0.021091730310193244330692859647706
y[1] (numeric) = -0.021091730310193244330692859647884
absolute error = 1.78e-31
relative error = 8.4393265693320515430775466006956e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.144
y[1] (analytic) = -0.021073820979696122772244054764553
y[1] (numeric) = -0.021073820979696122772244054764731
absolute error = 1.78e-31
relative error = 8.4464986283928610362258290604796e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.616e+11
Order of pole = 9.841e+21
TOP MAIN SOLVE Loop
x[1] = 4.145
y[1] (analytic) = -0.021055926379305755123195367190735
y[1] (numeric) = -0.021055926379305755123195367190913
absolute error = 1.78e-31
relative error = 8.4536769740486204117035170574120e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.146
y[1] (analytic) = -0.021038046497468084682931687555621
y[1] (numeric) = -0.021038046497468084682931687555799
absolute error = 1.78e-31
relative error = 8.4608616119097457604150450494837e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.147
y[1] (analytic) = -0.021020181322637435928796789175027
y[1] (numeric) = -0.021020181322637435928796789175205
absolute error = 1.78e-31
relative error = 8.4680525475917280985681998785797e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.119e+10
Order of pole = 3.813e+20
TOP MAIN SOLVE Loop
memory used=789.6MB, alloc=4.4MB, time=35.61
x[1] = 4.148
y[1] (analytic) = -0.021002330843276509304625176110415
y[1] (numeric) = -0.021002330843276509304625176110593
absolute error = 1.78e-31
relative error = 8.4752497867151380048827623854774e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.113e+11
Order of pole = 9.323e+20
TOP MAIN SOLVE Loop
x[1] = 4.149
y[1] (analytic) = -0.020984495047856376011318856132693
y[1] (numeric) = -0.020984495047856376011318856132871
absolute error = 1.78e-31
relative error = 8.4824533349056302620716183406483e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.962e+10
Order of pole = 2.673e+20
TOP MAIN SOLVE Loop
x[1] = 4.15
y[1] (analytic) = -0.020966673924856472799470157044775
y[1] (numeric) = -0.020966673924856472799470157044954
absolute error = 1.79e-31
relative error = 8.5373579348602066402533479953720e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.151
y[1] (analytic) = -0.020948867462764596764031700538386
y[1] (numeric) = -0.020948867462764596764031700538564
absolute error = 1.78e-31
relative error = 8.4968793810159298587149341594606e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.152
y[1] (analytic) = -0.02093107565007690014103464348935
y[1] (numeric) = -0.020931075650076900141034643489529
absolute error = 1.79e-31
relative error = 8.5518777435283102326091704809299e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.112e+10
Order of pole = 4.946e+20
TOP MAIN SOLVE Loop
x[1] = 4.153
y[1] (analytic) = -0.020913298475297885106356292331832
y[1] (numeric) = -0.020913298475297885106356292332011
absolute error = 1.79e-31
relative error = 8.5591471958107917515989424059632e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.747e+11
Order of pole = 2.294e+21
TOP MAIN SOLVE Loop
x[1] = 4.154
y[1] (analytic) = -0.020895535926940398576538191895532
y[1] (numeric) = -0.020895535926940398576538191895711
absolute error = 1.79e-31
relative error = 8.5664230209677058074350522342816e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.093e+11
Order of pole = 8.972e+20
TOP MAIN SOLVE Loop
x[1] = 4.155
y[1] (analytic) = -0.020877787993525627011655785840923
y[1] (numeric) = -0.020877787993525627011655785841102
absolute error = 1.79e-31
relative error = 8.5737052246870868464005734977688e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.156
y[1] (analytic) = -0.020860054663583091220240741585959
y[1] (numeric) = -0.020860054663583091220240741586139
absolute error = 1.80e-31
relative error = 8.6289323255820149583517705873369e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.157
y[1] (analytic) = -0.020842335925650641166257028383508
y[1] (numeric) = -0.020842335925650641166257028383688
absolute error = 1.80e-31
relative error = 8.6362680575776627340253056767099e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.890e+10
Order of pole = 1.136e+20
TOP MAIN SOLVE Loop
x[1] = 4.158
y[1] (analytic) = -0.020824631768274450778131832981887
y[1] (numeric) = -0.020824631768274450778131832982067
absolute error = 1.80e-31
relative error = 8.6436102209607029652131263680202e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.159
y[1] (analytic) = -0.020806942180009012759842393081424
y[1] (numeric) = -0.020806942180009012759842393081604
absolute error = 1.80e-31
relative error = 8.6509588214716724409014359039312e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.050e+10
Order of pole = 2.748e+20
TOP MAIN SOLVE Loop
x[1] = 4.16
y[1] (analytic) = -0.02078926714941713340405982458783
y[1] (numeric) = -0.02078926714941713340405982458801
absolute error = 1.80e-31
relative error = 8.6583138648563011962155874383057e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.449e+10
Order of pole = 5.360e+20
TOP MAIN SOLVE Loop
x[1] = 4.161
y[1] (analytic) = -0.020771606665069927407351014458363
y[1] (numeric) = -0.020771606665069927407351014458542
absolute error = 1.79e-31
relative error = 8.6175327159940421623330402412764e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.406e+11
Order of pole = 2.194e+22
TOP MAIN SOLVE Loop
x[1] = 4.162
y[1] (analytic) = -0.020753960715546812687439646739328
y[1] (numeric) = -0.020753960715546812687439646739507
absolute error = 1.79e-31
relative error = 8.6248597293484766660648935924182e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.176e+10
Order of pole = 3.865e+20
TOP MAIN SOLVE Loop
memory used=793.4MB, alloc=4.4MB, time=35.79
x[1] = 4.163
y[1] (analytic) = -0.020736329289435505202527425203315
y[1] (numeric) = -0.020736329289435505202527425203495
absolute error = 1.80e-31
relative error = 8.6804177097874418754981014071754e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.164
y[1] (analytic) = -0.020718712375332013772676551811729
y[1] (numeric) = -0.020718712375332013772676551811909
absolute error = 1.80e-31
relative error = 8.6877985822280392179275315927710e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.107e+11
Order of pole = 9.199e+20
TOP MAIN SOLVE Loop
x[1] = 4.165
y[1] (analytic) = -0.020701109961840634903254516052655
y[1] (numeric) = -0.020701109961840634903254516052835
absolute error = 1.80e-31
relative error = 8.6951859263490109635490559300370e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.166
y[1] (analytic) = -0.020683522037573947610442246035861
y[1] (numeric) = -0.020683522037573947610442246036041
absolute error = 1.80e-31
relative error = 8.7025797479273464391452382922962e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.167
y[1] (analytic) = -0.020665948591152808248806668065763
y[1] (numeric) = -0.020665948591152808248806668065944
absolute error = 1.81e-31
relative error = 8.7583688308160685386541950733515e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.168
y[1] (analytic) = -0.020648389611206345340938717259502
y[1] (numeric) = -0.020648389611206345340938717259682
absolute error = 1.80e-31
relative error = 8.7173868465902034571525818704833e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.593e+10
Order of pole = 2.346e+20
TOP MAIN SOLVE Loop
x[1] = 4.169
y[1] (analytic) = -0.020630845086371954409157837630815
y[1] (numeric) = -0.020630845086371954409157837630996
absolute error = 1.81e-31
relative error = 8.7732712471173825320679841722755e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.17
y[1] (analytic) = -0.020613315005295292809284005921241
y[1] (numeric) = -0.020613315005295292809284005921422
absolute error = 1.81e-31
relative error = 8.7807322574512373005928617740558e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.575e+11
Order of pole = 1.860e+21
TOP MAIN SOLVE Loop
x[1] = 4.171
y[1] (analytic) = -0.020595799356630274566478309328188
y[1] (numeric) = -0.020595799356630274566478309328368
absolute error = 1.80e-31
relative error = 8.7396462202402329165205668490587e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.172
y[1] (analytic) = -0.020578298129039065213153103154714
y[1] (numeric) = -0.020578298129039065213153103154894
absolute error = 1.80e-31
relative error = 8.7470790281725485197579820230418e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.173
y[1] (analytic) = -0.02056081131119207662895277028834
y[1] (numeric) = -0.02056081131119207662895277028852
absolute error = 1.80e-31
relative error = 8.7545183541477645743874285871197e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.174
y[1] (analytic) = -0.0205433388917679618828061003059
y[1] (numeric) = -0.02054333889176796188280610030608
absolute error = 1.80e-31
relative error = 8.7619642039848168648325963166306e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.175
y[1] (analytic) = -0.020525880859453610077051301898347
y[1] (numeric) = -0.020525880859453610077051301898527
absolute error = 1.80e-31
relative error = 8.7694165835079060695360540131818e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.176
y[1] (analytic) = -0.020508437202944141193634658213491
y[1] (numeric) = -0.020508437202944141193634658213672
absolute error = 1.81e-31
relative error = 8.8256359179828720315093046026421e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.738e+10
Order of pole = 7.102e+20
TOP MAIN SOLVE Loop
x[1] = 4.177
y[1] (analytic) = -0.020491007910942900942383830625916
y[1] (numeric) = -0.020491007910942900942383830626096
absolute error = 1.80e-31
relative error = 8.7843409549353512808912179391743e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.178
y[1] (analytic) = -0.020473592972161455611356812361701
y[1] (numeric) = -0.020473592972161455611356812361882
absolute error = 1.81e-31
relative error = 8.8406563638395568676923675712014e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
memory used=797.2MB, alloc=4.4MB, time=35.96
TOP MAIN SOLVE Loop
x[1] = 4.179
y[1] (analytic) = -0.020456192375319586919267529331205
y[1] (numeric) = -0.020456192375319586919267529331385
absolute error = 1.80e-31
relative error = 8.7992915151291864761289894172203e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.802e+10
Order of pole = 1.727e+20
TOP MAIN SOLVE Loop
x[1] = 4.18
y[1] (analytic) = -0.020438806109145286869989081455812
y[1] (numeric) = -0.020438806109145286869989081455992
absolute error = 1.80e-31
relative error = 8.8067766306300787947184477547048e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.181
y[1] (analytic) = -0.02042143416237475260913561371446
y[1] (numeric) = -0.02042143416237475260913561371464
absolute error = 1.80e-31
relative error = 8.8142683108730446447318898045633e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.750e+11
Order of pole = 2.291e+21
TOP MAIN SOLVE Loop
x[1] = 4.182
y[1] (analytic) = -0.020404076523752381282723802082683
y[1] (numeric) = -0.020404076523752381282723802082864
absolute error = 1.81e-31
relative error = 8.8707763759510476862126964468979e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.065e+10
Order of pole = 6.149e+20
TOP MAIN SOLVE Loop
x[1] = 4.183
y[1] (analytic) = -0.020386733182030764897914935491036
y[1] (numeric) = -0.020386733182030764897914935491216
absolute error = 1.80e-31
relative error = 8.8292713890352601156171382877795e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.184
y[1] (analytic) = -0.020369404125970685185838570890918
y[1] (numeric) = -0.020369404125970685185838570891098
absolute error = 1.80e-31
relative error = 8.8367827986928049544422197495323e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.617e+10
Order of pole = 3.275e+20
TOP MAIN SOLVE Loop
x[1] = 4.185
y[1] (analytic) = -0.020352089344341108466498734484141
y[1] (numeric) = -0.020352089344341108466498734484322
absolute error = 1.81e-31
relative error = 8.8934358009944069235321185834160e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.403e+11
Order of pole = 8.659e+21
TOP MAIN SOLVE Loop
x[1] = 4.186
y[1] (analytic) = -0.020334788825919180515763638147911
y[1] (numeric) = -0.020334788825919180515763638148091
absolute error = 1.80e-31
relative error = 8.8518253885463487017011744430377e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.368e+11
Order of pole = 1.399e+21
TOP MAIN SOLVE Loop
x[1] = 4.187
y[1] (analytic) = -0.020317502559490221434439876069353
y[1] (numeric) = -0.020317502559490221434439876069534
absolute error = 1.81e-31
relative error = 8.9085752281820507717463823749828e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.053e+10
Order of pole = 1.909e+20
TOP MAIN SOLVE Loop
x[1] = 4.188
y[1] (analytic) = -0.020300230533847720519432062593236
y[1] (numeric) = -0.020300230533847720519432062593416
absolute error = 1.80e-31
relative error = 8.8668943783606711857742062063578e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.189
y[1] (analytic) = -0.020282972737793331136988868283044
y[1] (numeric) = -0.020282972737793331136988868283225
absolute error = 1.81e-31
relative error = 8.9237412257002196170343749405781e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.19
y[1] (analytic) = -0.020265729160136865598036407199233
y[1] (numeric) = -0.020265729160136865598036407199414
absolute error = 1.81e-31
relative error = 8.9313342031645708425633012187886e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.785e+10
Order of pole = 4.530e+20
TOP MAIN SOLVE Loop
x[1] = 4.191
y[1] (analytic) = -0.020248499789696290035599924409049
y[1] (numeric) = -0.02024849978969629003559992440923
absolute error = 1.81e-31
relative error = 8.9389338410198755410427755627210e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.192
y[1] (analytic) = -0.02023128461529771928431472876001
y[1] (numeric) = -0.020231284615297719284314728760191
absolute error = 1.81e-31
relative error = 8.9465401452134354480225410285916e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.193
y[1] (analytic) = -0.020214083625775411762027311973786
y[1] (numeric) = -0.020214083625775411762027311973967
absolute error = 1.81e-31
relative error = 8.9541531216979342218607176063828e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=801.1MB, alloc=4.4MB, time=36.14
x[1] = 4.194
y[1] (analytic) = -0.020196896809971764353487591148889
y[1] (numeric) = -0.020196896809971764353487591149071
absolute error = 1.82e-31
relative error = 9.0112853332073066856101294266508e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.195
y[1] (analytic) = -0.020179724156737307296133207799253
y[1] (numeric) = -0.020179724156737307296133207799435
absolute error = 1.82e-31
relative error = 9.0189538066226012665863512499988e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.755e+10
Order of pole = 1.688e+20
TOP MAIN SOLVE Loop
x[1] = 4.196
y[1] (analytic) = -0.020162565654930699067966812601414
y[1] (numeric) = -0.020162565654930699067966812601596
absolute error = 1.82e-31
relative error = 9.0266290071815542367450501297110e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.043e+11
Order of pole = 8.123e+20
TOP MAIN SOLVE Loop
x[1] = 4.197
y[1] (analytic) = -0.020145421293418721277527261075644
y[1] (numeric) = -0.020145421293418721277527261075826
absolute error = 1.82e-31
relative error = 9.0343109408914331499977843173059e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.198
y[1] (analytic) = -0.020128291061076273555955641485942
y[1] (numeric) = -0.020128291061076273555955641486125
absolute error = 1.83e-31
relative error = 9.0916809303240900291068225862721e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.199
y[1] (analytic) = -0.02011117494678636845115705231035
y[1] (numeric) = -0.020111174946786368451157052310532
absolute error = 1.82e-31
relative error = 9.0496950318202261704090422725318e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.158e+11
Order of pole = 1.001e+21
TOP MAIN SOLVE Loop
x[1] = 4.2
y[1] (analytic) = -0.020094072939440126324059042706496
y[1] (numeric) = -0.020094072939440126324059042706679
absolute error = 1.83e-31
relative error = 9.1071631197681350157007294340902e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.790e+10
Order of pole = 1.712e+20
TOP MAIN SOLVE Loop
x[1] = 4.201
y[1] (analytic) = -0.020076985027936770246967625477736
y[1] (numeric) = -0.020076985027936770246967625477918
absolute error = 1.82e-31
relative error = 9.0651061275759389594370170981880e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.652e+10
Order of pole = 5.586e+20
TOP MAIN SOLVE Loop
x[1] = 4.202
y[1] (analytic) = -0.020059911201183620904021768132518
y[1] (numeric) = -0.0200599112011836209040217681327
absolute error = 1.82e-31
relative error = 9.0728218173399101805860294261494e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.537e+10
Order of pole = 2.288e+20
TOP MAIN SOLVE Loop
x[1] = 4.203
y[1] (analytic) = -0.020042851448096091493747263723918
y[1] (numeric) = -0.0200428514480960914937472637241
absolute error = 1.82e-31
relative error = 9.0805442764127519135640171838085e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.357e+10
Order of pole = 6.531e+20
TOP MAIN SOLVE Loop
x[1] = 4.204
y[1] (analytic) = -0.020025805757597682633710879257375
y[1] (numeric) = -0.020025805757597682633710879257557
absolute error = 1.82e-31
relative error = 9.0882735108398912825905721987964e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.719e+10
Order of pole = 2.439e+20
TOP MAIN SOLVE Loop
x[1] = 4.205
y[1] (analytic) = -0.020008774118619977267275675562741
y[1] (numeric) = -0.020008774118619977267275675562923
absolute error = 1.82e-31
relative error = 9.0960095266722267302942942704665e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.327e+11
Order of pole = 1.313e+21
TOP MAIN SOLVE Loop
x[1] = 4.206
y[1] (analytic) = -0.019991756520102635572458388641654
y[1] (numeric) = -0.019991756520102635572458388641835
absolute error = 1.81e-31
relative error = 9.0537317127685169038250839892816e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.834e+10
Order of pole = 1.742e+20
TOP MAIN SOLVE Loop
x[1] = 4.207
y[1] (analytic) = -0.01997475295099338987288975862305
y[1] (numeric) = -0.019974752950993389872889758623231
absolute error = 1.81e-31
relative error = 9.0614387293835570833640439264278e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.208
y[1] (analytic) = -0.019957763400248039550878688588303
y[1] (numeric) = -0.019957763400248039550878688588484
absolute error = 1.81e-31
relative error = 9.0691525082289777763879369489281e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.060e+10
Order of pole = 6.119e+20
TOP MAIN SOLVE Loop
memory used=804.9MB, alloc=4.4MB, time=36.31
x[1] = 4.209
y[1] (analytic) = -0.019940787856830445962581111662957
y[1] (numeric) = -0.019940787856830445962581111663138
absolute error = 1.81e-31
relative error = 9.0768730553442455427488347064960e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.21
y[1] (analytic) = -0.019923826309712527355274440914421
y[1] (numeric) = -0.019923826309712527355274440914602
absolute error = 1.81e-31
relative error = 9.0846003767742931150149198713441e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.211
y[1] (analytic) = -0.019906878747874253786738472744142
y[1] (numeric) = -0.019906878747874253786738472744323
absolute error = 1.81e-31
relative error = 9.0923344785695243955573090244793e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.212
y[1] (analytic) = -0.019889945160303642046743610618819
y[1] (numeric) = -0.019889945160303642046743610619
absolute error = 1.81e-31
relative error = 9.1000753667858194582426913368683e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.213
y[1] (analytic) = -0.019873025535996750580647272148034
y[1] (numeric) = -0.019873025535996750580647272148216
absolute error = 1.82e-31
relative error = 9.1581425118352828671931616054266e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.214
y[1] (analytic) = -0.019856119863957674415099338685316
y[1] (numeric) = -0.019856119863957674415099338685498
absolute error = 1.82e-31
relative error = 9.1659398335100599272156762538900e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.163e+10
Order of pole = 2.829e+20
TOP MAIN SOLVE Loop
x[1] = 4.215
y[1] (analytic) = -0.019839228133198540085857502806072
y[1] (numeric) = -0.019839228133198540085857502806254
absolute error = 1.82e-31
relative error = 9.1737439974010426426261432413302e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.525e+11
Order of pole = 1.731e+21
TOP MAIN SOLVE Loop
x[1] = 4.216
y[1] (analytic) = -0.019822350332739500567713365199052
y[1] (numeric) = -0.019822350332739500567713365199234
absolute error = 1.82e-31
relative error = 9.1815550096196450806373923081709e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.390e+10
Order of pole = 1.435e+20
TOP MAIN SOLVE Loop
x[1] = 4.217
y[1] (analytic) = -0.019805486451608730206530128697987
y[1] (numeric) = -0.019805486451608730206530128698169
absolute error = 1.82e-31
relative error = 9.1893728762828129512999256591536e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.218
y[1] (analytic) = -0.019788636478842419653392733376794
y[1] (numeric) = -0.019788636478842419653392733376976
absolute error = 1.82e-31
relative error = 9.1971976035130286647061664386511e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.379e+11
Order of pole = 4.211e+21
TOP MAIN SOLVE Loop
x[1] = 4.219
y[1] (analytic) = -0.019771800403484770800871272835268
y[1] (numeric) = -0.01977180040348477080087127283545
absolute error = 1.82e-31
relative error = 9.2050291974383163928561320265724e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.935e+10
Order of pole = 2.621e+20
TOP MAIN SOLVE Loop
x[1] = 4.22
y[1] (analytic) = -0.019754978214587991721398528012411
y[1] (numeric) = -0.019754978214587991721398528012593
absolute error = 1.82e-31
relative error = 9.2128676641922471361888571856827e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.003e+10
Order of pole = 1.863e+20
TOP MAIN SOLVE Loop
x[1] = 4.221
y[1] (analytic) = -0.019738169901212291607762451081569
y[1] (numeric) = -0.019738169901212291607762451081752
absolute error = 1.83e-31
relative error = 9.2713762682101742551947966551392e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.222
y[1] (analytic) = -0.019721375452425875715714428205252
y[1] (numeric) = -0.019721375452425875715714428205435
absolute error = 1.83e-31
relative error = 9.2792716431697790257989796575432e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.223
y[1] (analytic) = -0.019704594857304940308694146157932
y[1] (numeric) = -0.019704594857304940308694146158115
absolute error = 1.83e-31
relative error = 9.2871739472561522207006662473188e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=808.7MB, alloc=4.4MB, time=36.48
x[1] = 4.224
y[1] (analytic) = -0.019687828104933667604671884062308
y[1] (numeric) = -0.019687828104933667604671884062491
absolute error = 1.83e-31
relative error = 9.2950831866589260396503844601224e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.623e+10
Order of pole = 1.589e+20
TOP MAIN SOLVE Loop
x[1] = 4.225
y[1] (analytic) = -0.019671075184404220725109047728304
y[1] (numeric) = -0.019671075184404220725109047728487
absolute error = 1.83e-31
relative error = 9.3029993675733355302878341067212e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.366e+11
Order of pole = 1.387e+21
TOP MAIN SOLVE Loop
x[1] = 4.226
y[1] (analytic) = -0.019654336084816738646037760334654
y[1] (numeric) = -0.019654336084816738646037760334836
absolute error = 1.82e-31
relative error = 9.2600431382974902478509817845017e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.227
y[1] (analytic) = -0.019637610795279331151260319450089
y[1] (numeric) = -0.019637610795279331151260319450272
absolute error = 1.83e-31
relative error = 9.3188525787460466970087778471355e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.228
y[1] (analytic) = -0.019620899304908073787669326655062
y[1] (numeric) = -0.019620899304908073787669326655245
absolute error = 1.83e-31
relative error = 9.3267896214228788349159941842471e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.411e+10
Order of pole = 8.648e+19
TOP MAIN SOLVE Loop
x[1] = 4.229
y[1] (analytic) = -0.019604201602827002822689292295436
y[1] (numeric) = -0.019604201602827002822689292295618
absolute error = 1.82e-31
relative error = 9.2837241570579893242338567579478e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.23
y[1] (analytic) = -0.01958751767816811020384051417679
y[1] (numeric) = -0.019587517678168110203840514176973
absolute error = 1.83e-31
relative error = 9.3426846120459899240046681285674e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.080e+10
Order of pole = 2.746e+20
TOP MAIN SOLVE Loop
x[1] = 4.231
y[1] (analytic) = -0.019570847520071338520426025291806
y[1] (numeric) = -0.019570847520071338520426025291989
absolute error = 1.83e-31
relative error = 9.3506425724445549711098664998338e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.232
y[1] (analytic) = -0.019554191117684575967342401963636
y[1] (numeric) = -0.019554191117684575967342401963818
absolute error = 1.82e-31
relative error = 9.3074675860870247100258217311064e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.233
y[1] (analytic) = -0.019537548460163651311015220085269
y[1] (numeric) = -0.019537548460163651311015220085452
absolute error = 1.83e-31
relative error = 9.3665794545887026295073017421406e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.505e+10
Order of pole = 4.182e+20
TOP MAIN SOLVE Loop
x[1] = 4.234
y[1] (analytic) = -0.019520919536672328857459943438583
y[1] (numeric) = -0.019520919536672328857459943438765
absolute error = 1.82e-31
relative error = 9.3233312937995430362148498017876e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.277e+11
Order of pole = 3.849e+21
TOP MAIN SOLVE Loop
x[1] = 4.235
y[1] (analytic) = -0.019504304336382303422469024387037
y[1] (numeric) = -0.01950430433638230342246902438722
absolute error = 1.83e-31
relative error = 9.3825443268254087599870251395349e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.556e+11
Order of pole = 1.798e+21
TOP MAIN SOLVE Loop
x[1] = 4.236
y[1] (analytic) = -0.019487702848473195303925993552906
y[1] (numeric) = -0.019487702848473195303925993553088
absolute error = 1.82e-31
relative error = 9.3392228635228379072758900735611e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.237
y[1] (analytic) = -0.019471115062132545256247311413346
y[1] (numeric) = -0.019471115062132545256247311413528
absolute error = 1.82e-31
relative error = 9.3471791121995823450793590486740e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.331e+10
Order of pole = 1.392e+20
TOP MAIN SOLVE Loop
x[1] = 4.238
y[1] (analytic) = -0.0194545409665558094669527510797
y[1] (numeric) = -0.019454540966555809466952751079882
absolute error = 1.82e-31
relative error = 9.3551423450635593536791297926102e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.056e+11
Order of pole = 8.272e+20
TOP MAIN SOLVE Loop
x[1] = 4.239
y[1] (analytic) = -0.019437980550946354535365077860988
y[1] (numeric) = -0.01943798055094635453536507786117
absolute error = 1.82e-31
relative error = 9.3631125683546985520470524613251e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.395e+10
Order of pole = 5.229e+20
memory used=812.5MB, alloc=4.4MB, time=36.66
TOP MAIN SOLVE Loop
x[1] = 4.24
y[1] (analytic) = -0.019421433804515452453439787555739
y[1] (numeric) = -0.019421433804515452453439787555921
absolute error = 1.82e-31
relative error = 9.3710897883185787047263387098462e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.409e+10
Order of pole = 6.568e+20
TOP MAIN SOLVE Loop
x[1] = 4.241
y[1] (analytic) = -0.019404900716482275588725661765996
y[1] (numeric) = -0.019404900716482275588725661766178
absolute error = 1.82e-31
relative error = 9.3790740112064328873499949104038e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.389e+10
Order of pole = 6.539e+20
TOP MAIN SOLVE Loop
x[1] = 4.242
y[1] (analytic) = -0.019388381276073891669456894883573
y[1] (numeric) = -0.019388381276073891669456894883755
absolute error = 1.82e-31
relative error = 9.3870652432751536569211836964826e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.308e+10
Order of pole = 2.951e+20
TOP MAIN SOLVE Loop
x[1] = 4.243
y[1] (analytic) = -0.019371875472525258771777543761414
y[1] (numeric) = -0.019371875472525258771777543761597
absolute error = 1.83e-31
relative error = 9.4466847187586570083261960174281e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.059e+10
Order of pole = 2.722e+20
TOP MAIN SOLVE Loop
x[1] = 4.244
y[1] (analytic) = -0.019355383295079220309099047452192
y[1] (numeric) = -0.019355383295079220309099047452375
absolute error = 1.83e-31
relative error = 9.4547339729781875679569900772368e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.593e+10
Order of pole = 3.222e+20
TOP MAIN SOLVE Loop
x[1] = 4.245
y[1] (analytic) = -0.019338904732986500023591560772052
y[1] (numeric) = -0.019338904732986500023591560772235
absolute error = 1.83e-31
relative error = 9.4627902937985762839180479089493e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.246
y[1] (analytic) = -0.019322439775505696979809841829731
y[1] (numeric) = -0.019322439775505696979809841829914
absolute error = 1.83e-31
relative error = 9.4708536875339086362344839531615e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.239e+11
Order of pole = 1.138e+21
TOP MAIN SOLVE Loop
x[1] = 4.247
y[1] (analytic) = -0.019305988411903280560454430050034
y[1] (numeric) = -0.019305988411903280560454430050217
absolute error = 1.83e-31
relative error = 9.4789241605039867477725754130369e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.248
y[1] (analytic) = -0.019289550631453585464268847615909
y[1] (numeric) = -0.019289550631453585464268847616092
absolute error = 1.83e-31
relative error = 9.4870017190343346117502645678356e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.249
y[1] (analytic) = -0.01927312642343880670607355365511
y[1] (numeric) = -0.019273126423438806706073553655293
absolute error = 1.83e-31
relative error = 9.4950863694562033240669427481419e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.992e+10
Order of pole = 3.622e+20
TOP MAIN SOLVE Loop
x[1] = 4.25
y[1] (analytic) = -0.019256715777148994618937376905602
y[1] (numeric) = -0.019256715777148994618937376905785
absolute error = 1.83e-31
relative error = 9.5031781181065763204569881771128e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.251
y[1] (analytic) = -0.019240318681882049858487149008511
y[1] (numeric) = -0.019240318681882049858487149008694
absolute error = 1.83e-31
relative error = 9.5112769713281746184715340557785e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.252
y[1] (analytic) = -0.019223935126943718409356256998514
y[1] (numeric) = -0.019223935126943718409356256998696
absolute error = 1.82e-31
relative error = 9.4673644494832901404443521067864e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.891e+10
Order of pole = 2.570e+20
TOP MAIN SOLVE Loop
x[1] = 4.253
y[1] (analytic) = -0.019207565101647586593772829989057
y[1] (numeric) = -0.019207565101647586593772829989239
absolute error = 1.82e-31
relative error = 9.4754331971202535866576157041281e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.254
y[1] (analytic) = -0.019191208595315076082288271483757
y[1] (numeric) = -0.019191208595315076082288271483939
absolute error = 1.82e-31
relative error = 9.4835090294641223521467849769141e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=816.3MB, alloc=4.5MB, time=36.83
x[1] = 4.255
y[1] (analytic) = -0.019174865597275438906646845185658
y[1] (numeric) = -0.019174865597275438906646845185841
absolute error = 1.83e-31
relative error = 9.5437435569823504984720184760940e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.192e+10
Order of pole = 3.829e+20
TOP MAIN SOLVE Loop
x[1] = 4.256
y[1] (analytic) = -0.019158536096865752474797018622815
y[1] (numeric) = -0.019158536096865752474797018622998
absolute error = 1.83e-31
relative error = 9.5518780284020734794846842115902e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.257
y[1] (analytic) = -0.019142220083430914588045265361788
y[1] (numeric) = -0.01914222008343091458804526536197
absolute error = 1.82e-31
relative error = 9.5077790980752124960681100718682e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.258
y[1] (analytic) = -0.019125917546323638460353023040198
y[1] (numeric) = -0.01912591754632363846035302304038
absolute error = 1.82e-31
relative error = 9.5158833326134372831586185757011e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.259
y[1] (analytic) = -0.019109628474904447739777500915415
y[1] (numeric) = -0.019109628474904447739777500915597
absolute error = 1.82e-31
relative error = 9.5239946835706359392401656428498e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.26
y[1] (analytic) = -0.019093352858541671532057027098704
y[1] (numeric) = -0.019093352858541671532057027098887
absolute error = 1.83e-31
relative error = 9.5844874054235297275059114729716e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.471e+10
Order of pole = 1.478e+20
TOP MAIN SOLVE Loop
x[1] = 4.261
y[1] (analytic) = -0.019077090686611439426341622122836
y[1] (numeric) = -0.019077090686611439426341622123019
absolute error = 1.83e-31
relative error = 9.5926576544730627122971270511038e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.262
y[1] (analytic) = -0.019060841948497676523069481976138
y[1] (numeric) = -0.01906084194849767652306948197632
absolute error = 1.82e-31
relative error = 9.5483714985814014720778413414442e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.070e+10
Order of pole = 3.696e+20
TOP MAIN SOLVE Loop
x[1] = 4.263
y[1] (analytic) = -0.019044606633592098463990050227306
y[1] (numeric) = -0.019044606633592098463990050227488
absolute error = 1.82e-31
relative error = 9.5565113788686361622614693564680e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.264
y[1] (analytic) = -0.019028384731294206464334355362968
y[1] (numeric) = -0.019028384731294206464334355363151
absolute error = 1.83e-31
relative error = 9.6172114756034440732796492151877e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.265
y[1] (analytic) = -0.019012176231011282347133285963965
y[1] (numeric) = -0.019012176231011282347133285964148
absolute error = 1.83e-31
relative error = 9.6254104620334666609511808281074e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.266
y[1] (analytic) = -0.018995981122158383579684472856621
y[1] (numeric) = -0.018995981122158383579684472856804
absolute error = 1.83e-31
relative error = 9.6336166488676190057252053683854e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.267
y[1] (analytic) = -0.018979799394158338312168443891895
y[1] (numeric) = -0.018979799394158338312168443892077
absolute error = 1.82e-31
relative error = 9.5891424466802597528997816336641e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.015e+11
Order of pole = 7.610e+20
TOP MAIN SOLVE Loop
x[1] = 4.268
y[1] (analytic) = -0.018963631036441740418414713528177
y[1] (numeric) = -0.01896363103644174041841471352836
absolute error = 1.83e-31
relative error = 9.6500506494950971787283437068122e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.143e+10
Order of pole = 1.954e+20
TOP MAIN SOLVE Loop
x[1] = 4.269
y[1] (analytic) = -0.018947476038446944538818465922714
y[1] (numeric) = -0.018947476038446944538818465922897
absolute error = 1.83e-31
relative error = 9.6582784761763890391512961674582e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.396e+11
Order of pole = 8.519e+21
TOP MAIN SOLVE Loop
memory used=820.1MB, alloc=4.5MB, time=37.00
x[1] = 4.27
y[1] (analytic) = -0.018931334389620061125408486772067
y[1] (numeric) = -0.01893133438962006112540848677225
absolute error = 1.83e-31
relative error = 9.6665135290377533852988078219202e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.717e+10
Order of pole = 3.333e+20
TOP MAIN SOLVE Loop
x[1] = 4.271
y[1] (analytic) = -0.018915206079414951489066995683786
y[1] (numeric) = -0.018915206079414951489066995683969
absolute error = 1.83e-31
relative error = 9.6747558145377711625194066239131e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.289e+11
Order of pole = 1.228e+21
TOP MAIN SOLVE Loop
x[1] = 4.272
y[1] (analytic) = -0.018899091097293222848902027409424
y[1] (numeric) = -0.018899091097293222848902027409607
absolute error = 1.83e-31
relative error = 9.6830053391408721028889155254641e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.307e+10
Order of pole = 3.942e+20
TOP MAIN SOLVE Loop
x[1] = 4.273
y[1] (analytic) = -0.018882989432724223383773006823295
y[1] (numeric) = -0.018882989432724223383773006823478
absolute error = 1.83e-31
relative error = 9.6912621093173400745543068529215e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.274
y[1] (analytic) = -0.018866901075185037285970159091819
y[1] (numeric) = -0.018866901075185037285970159092002
absolute error = 1.83e-31
relative error = 9.6995261315433184360099046119506e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.840e+10
Order of pole = 5.768e+20
TOP MAIN SOLVE Loop
x[1] = 4.275
y[1] (analytic) = -0.018850826014160479817048393045043
y[1] (numeric) = -0.018850826014160479817048393045226
absolute error = 1.83e-31
relative error = 9.7077974123008153953105124509993e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.786e+11
Order of pole = 5.726e+21
TOP MAIN SOLVE Loop
x[1] = 4.276
y[1] (analytic) = -0.018834764239143092365816292334831
y[1] (numeric) = -0.018834764239143092365816292335014
absolute error = 1.83e-31
relative error = 9.7160759580777093742260492853863e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.277
y[1] (analytic) = -0.018818715739633137508480845543381
y[1] (numeric) = -0.018818715739633137508480845543564
absolute error = 1.83e-31
relative error = 9.7243617753677543773422788608106e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.278
y[1] (analytic) = -0.018802680505138594070948542991058
y[1] (numeric) = -0.018802680505138594070948542991242
absolute error = 1.84e-31
relative error = 9.7858387770676923899707605579269e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.279
y[1] (analytic) = -0.018786658525175152193283464584101
y[1] (numeric) = -0.018786658525175152193283464584285
absolute error = 1.84e-31
relative error = 9.7941845141556128380697599563273e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.28
y[1] (analytic) = -0.018770649789266208396322979640463
y[1] (numeric) = -0.018770649789266208396322979640647
absolute error = 1.84e-31
relative error = 9.8025375821149460469734962706523e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.722e+10
Order of pole = 1.645e+20
TOP MAIN SOLVE Loop
x[1] = 4.281
y[1] (analytic) = -0.018754654286942860650451676235989
y[1] (numeric) = -0.018754654286942860650451676236173
absolute error = 1.84e-31
relative error = 9.8108979874986158591562327933956e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.282
y[1] (analytic) = -0.018738672007743903446534134223173
y[1] (numeric) = -0.018738672007743903446534134223357
absolute error = 1.84e-31
relative error = 9.8192657368654808738769144123899e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.283
y[1] (analytic) = -0.018722702941215822869007152691011
y[1] (numeric) = -0.018722702941215822869007152691195
absolute error = 1.84e-31
relative error = 9.8276408367803398755550555336341e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.337e+10
Order of pole = 2.099e+20
TOP MAIN SOLVE Loop
x[1] = 4.284
y[1] (analytic) = -0.018706747076912791671132039256825
y[1] (numeric) = -0.018706747076912791671132039257008
absolute error = 1.83e-31
relative error = 9.7825666454779919559176273485381e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.687e+10
Order of pole = 4.355e+20
TOP MAIN SOLVE Loop
x[1] = 4.285
y[1] (analytic) = -0.018690804404396664352407565209474
y[1] (numeric) = -0.018690804404396664352407565209657
memory used=824.0MB, alloc=4.5MB, time=37.18
absolute error = 1.83e-31
relative error = 9.7909108693552349840601870768916e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.741e+11
Order of pole = 2.233e+21
TOP MAIN SOLVE Loop
x[1] = 4.286
y[1] (analytic) = -0.018674874913236972238144187158042
y[1] (numeric) = -0.018674874913236972238144187158225
absolute error = 1.83e-31
relative error = 9.7992624234547046602406180810432e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.091e+10
Order of pole = 6.090e+20
TOP MAIN SOLVE Loop
x[1] = 4.287
y[1] (analytic) = -0.018658958593010918561200132480846
y[1] (numeric) = -0.018658958593010918561200132481029
absolute error = 1.83e-31
relative error = 9.8076213143292072091716963912644e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.288
y[1] (analytic) = -0.01864305543330337354587994251655
y[1] (numeric) = -0.018643055433303373545879942516733
absolute error = 1.83e-31
relative error = 9.8159875485374838262482368053348e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.289
y[1] (analytic) = -0.018627165423706869493996064092137
y[1] (numeric) = -0.01862716542370686949399606409232
absolute error = 1.83e-31
relative error = 9.8243611326442161063602416615045e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.29
y[1] (analytic) = -0.018611288553821595873094076641628
y[1] (numeric) = -0.018611288553821595873094076641811
absolute error = 1.83e-31
relative error = 9.8327420732200314777121561812335e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.291
y[1] (analytic) = -0.018595424813255394406842138834613
y[1] (numeric) = -0.018595424813255394406842138834796
absolute error = 1.83e-31
relative error = 9.8411303768415086406528769565545e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.292
y[1] (analytic) = -0.018579574191623754167585235304928
y[1] (numeric) = -0.018579574191623754167585235305111
absolute error = 1.83e-31
relative error = 9.8495260500911830115211644941235e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.534e+11
Order of pole = 1.732e+21
TOP MAIN SOLVE Loop
x[1] = 4.293
y[1] (analytic) = -0.018563736678549806671064800747175
y[1] (numeric) = -0.018563736678549806671064800747358
absolute error = 1.83e-31
relative error = 9.8579290995575521715111150692882e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.139e+10
Order of pole = 3.752e+20
TOP MAIN SOLVE Loop
x[1] = 4.294
y[1] (analytic) = -0.018547912263664320973304295332158
y[1] (numeric) = -0.018547912263664320973304295332341
absolute error = 1.83e-31
relative error = 9.8663395318350813205623514888721e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.295
y[1] (analytic) = -0.018532100936605698769661302081799
y[1] (numeric) = -0.018532100936605698769661302081982
absolute error = 1.83e-31
relative error = 9.8747573535242087362795967107823e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.296
y[1] (analytic) = -0.018516302687019969496046713539571
y[1] (numeric) = -0.018516302687019969496046713539753
absolute error = 1.82e-31
relative error = 9.8291761090934750016136958973556e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.035e+10
Order of pole = 1.865e+20
TOP MAIN SOLVE Loop
x[1] = 4.297
y[1] (analytic) = -0.018500517504560785432311571774039
y[1] (numeric) = -0.018500517504560785432311571774221
absolute error = 1.82e-31
relative error = 9.8375626495384784549152465109390e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.159e+10
Order of pole = 3.770e+20
TOP MAIN SOLVE Loop
x[1] = 4.298
y[1] (analytic) = -0.018484745378889416807802122460675
y[1] (numeric) = -0.018484745378889416807802122460857
absolute error = 1.82e-31
relative error = 9.8459565587445897437215440641605e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.299
y[1] (analytic) = -0.018468986299674746909083640500664
y[1] (numeric) = -0.018468986299674746909083640500846
absolute error = 1.82e-31
relative error = 9.8543578432999953195876913772060e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.890e+10
Order of pole = 2.551e+20
TOP MAIN SOLVE Loop
x[1] = 4.3
y[1] (analytic) = -0.018453240256593267189833581355044
y[1] (numeric) = -0.018453240256593267189833581355226
absolute error = 1.82e-31
relative error = 9.8627665097988492926034375831313e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=827.8MB, alloc=4.5MB, time=37.35
x[1] = 4.301
y[1] (analytic) = -0.018437507239329072382904608998101
y[1] (numeric) = -0.018437507239329072382904608998283
absolute error = 1.82e-31
relative error = 9.8711825648412788905916399371179e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.654e+10
Order of pole = 3.255e+20
TOP MAIN SOLVE Loop
x[1] = 4.302
y[1] (analytic) = -0.018421787237573855614558048125526
y[1] (numeric) = -0.018421787237573855614558048125708
absolute error = 1.82e-31
relative error = 9.8796060150333899233412162102160e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.303
y[1] (analytic) = -0.018406080241026903520868304990406
y[1] (numeric) = -0.018406080241026903520868304990588
absolute error = 1.82e-31
relative error = 9.8880368669872722518792608812632e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.466e+10
Order of pole = 1.466e+20
TOP MAIN SOLVE Loop
x[1] = 4.304
y[1] (analytic) = -0.01839038623939509136629879798368
y[1] (numeric) = -0.018390386239395091366298797983862
absolute error = 1.82e-31
relative error = 9.8964751273210052627870027029642e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.305
y[1] (analytic) = -0.018374705222392878164449935825173
y[1] (numeric) = -0.018374705222392878164449935825355
absolute error = 1.82e-31
relative error = 9.9049208026586633475642855845264e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.903e+10
Order of pole = 2.560e+20
TOP MAIN SOLVE Loop
x[1] = 4.306
y[1] (analytic) = -0.018359037179742301800979677986819
y[1] (numeric) = -0.018359037179742301800979677987
absolute error = 1.81e-31
relative error = 9.8589048122697152255799664712820e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.249e+10
Order of pole = 2.024e+20
TOP MAIN SOLVE Loop
x[1] = 4.307
y[1] (analytic) = -0.018343382101172974158697208731063
y[1] (numeric) = -0.018343382101172974158697208731244
absolute error = 1.81e-31
relative error = 9.8673188511090269428571343394917e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.031e+10
Order of pole = 2.671e+20
TOP MAIN SOLVE Loop
x[1] = 4.308
y[1] (analytic) = -0.018327739976422076244830252914827
y[1] (numeric) = -0.018327739976422076244830252915008
absolute error = 1.81e-31
relative error = 9.8757402840093460209622563565828e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.390e+11
Order of pole = 4.196e+21
TOP MAIN SOLVE Loop
x[1] = 4.309
y[1] (analytic) = -0.018312110795234353320466558482667
y[1] (numeric) = -0.018312110795234353320466558482847
absolute error = 1.80e-31
relative error = 9.8295604484243406889120999435632e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.31
y[1] (analytic) = -0.018296494547362110032170067351987
y[1] (numeric) = -0.018296494547362110032170067352168
absolute error = 1.81e-31
relative error = 9.8926053584453205781291884697131e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.172e+10
Order of pole = 4.903e+20
TOP MAIN SOLVE Loop
x[1] = 4.311
y[1] (analytic) = -0.018280891222565205545772293178299
y[1] (numeric) = -0.01828089122256520554577229317848
absolute error = 1.81e-31
relative error = 9.9010490132221121636497187662976e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.162e+10
Order of pole = 4.890e+20
TOP MAIN SOLVE Loop
x[1] = 4.312
y[1] (analytic) = -0.018265300810611048682339421279508
y[1] (numeric) = -0.018265300810611048682339421279689
absolute error = 1.81e-31
relative error = 9.9095000885421942869307671522682e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.555e+11
Order of pole = 4.792e+21
TOP MAIN SOLVE Loop
x[1] = 4.313
y[1] (analytic) = -0.018249723301274593056315642795183
y[1] (numeric) = -0.018249723301274593056315642795364
absolute error = 1.81e-31
relative error = 9.9179585910411386263063445309547e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.314
y[1] (analytic) = -0.018234158684338332215843231959534
y[1] (numeric) = -0.018234158684338332215843231959715
absolute error = 1.81e-31
relative error = 9.9264245273605281954700743673030e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.584e+10
Order of pole = 2.288e+20
TOP MAIN SOLVE Loop
x[1] = 4.315
y[1] (analytic) = -0.018218606949592294785259872175536
y[1] (numeric) = -0.018218606949592294785259872175717
absolute error = 1.81e-31
relative error = 9.9348979041479628431981673028365e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=831.6MB, alloc=4.5MB, time=37.52
x[1] = 4.316
y[1] (analytic) = -0.018203068086834039609773733392205
y[1] (numeric) = -0.018203068086834039609773733392386
absolute error = 1.81e-31
relative error = 9.9433787280570647581446861059766e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.354e+11
Order of pole = 1.344e+21
TOP MAIN SOLVE Loop
x[1] = 4.317
y[1] (analytic) = -0.018187542085868650902316800107435
y[1] (numeric) = -0.018187542085868650902316800107616
absolute error = 1.81e-31
relative error = 9.9518670057474839787138096027702e-28 %
Correct digits = 29
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.318
y[1] (analytic) = -0.018172028936508733392576946145109
y[1] (numeric) = -0.01817202893650873339257694614529
absolute error = 1.81e-31
relative error = 9.9603627438849039080138086287004e-28 %
Correct digits = 29
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.861e+10
Order of pole = 4.532e+20
TOP MAIN SOLVE Loop
x[1] = 4.319
y[1] (analytic) = -0.018156528628574407478209249187308
y[1] (numeric) = -0.01815652862857440747820924918749
absolute error = 1.82e-31
relative error = 1.0023942556594864772206277140614e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.266e+10
Order of pole = 5.010e+20
TOP MAIN SOLVE Loop
x[1] = 4.32
y[1] (analytic) = -0.018141041151893304378227034880409
y[1] (numeric) = -0.018141041151893304378227034880591
absolute error = 1.82e-31
relative error = 1.0032500255973755031188000003546e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.321
y[1] (analytic) = -0.018125566496300561288573137177642
y[1] (numeric) = -0.018125566496300561288573137177824
absolute error = 1.82e-31
relative error = 1.0041065477161572099287675437608e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.322
y[1] (analytic) = -0.018110104651638816539871858430309
y[1] (numeric) = -0.018110104651638816539871858430491
absolute error = 1.82e-31
relative error = 1.0049638226885148709179442650667e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.926e+10
Order of pole = 4.605e+20
TOP MAIN SOLVE Loop
x[1] = 4.323
y[1] (analytic) = -0.018094655607758204757362109595273
y[1] (numeric) = -0.018094655607758204757362109595455
absolute error = 1.82e-31
relative error = 1.0058218511877412095677854351865e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.307e+10
Order of pole = 6.348e+20
TOP MAIN SOLVE Loop
x[1] = 4.324
y[1] (analytic) = -0.018079219354516352023012207787543
y[1] (numeric) = -0.018079219354516352023012207787724
absolute error = 1.81e-31
relative error = 1.0011494216136305013832236147556e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.325
y[1] (analytic) = -0.01806379588177837103981680527382
y[1] (numeric) = -0.018063795881778371039816805274002
absolute error = 1.82e-31
relative error = 1.0075401714630214110688956886885e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.111e+10
Order of pole = 2.735e+20
TOP MAIN SOLVE Loop
x[1] = 4.326
y[1] (analytic) = -0.018048385179416856298276420875669
y[1] (numeric) = -0.018048385179416856298276420875851
absolute error = 1.82e-31
relative error = 1.0084004645887129930889495268828e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.343e+11
Order of pole = 1.320e+21
TOP MAIN SOLVE Loop
x[1] = 4.327
y[1] (analytic) = -0.018032987237311879245060041629543
y[1] (numeric) = -0.018032987237311879245060041629725
absolute error = 1.82e-31
relative error = 1.0092615139405498089170563884639e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.328
y[1] (analytic) = -0.018017602045350983453851259435271
y[1] (numeric) = -0.018017602045350983453851259435453
absolute error = 1.82e-31
relative error = 1.0101233201948802076709592075291e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.329
y[1] (analytic) = -0.018002229593429179798378404314711
y[1] (numeric) = -0.018002229593429179798378404314893
absolute error = 1.82e-31
relative error = 1.0109858840286653421157244853961e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.717e+11
Order of pole = 2.158e+21
TOP MAIN SOLVE Loop
x[1] = 4.33
y[1] (analytic) = -0.017986869871448941627629132798142
y[1] (numeric) = -0.017986869871448941627629132798325
absolute error = 1.83e-31
relative error = 1.0174088171421142333825020471158e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.308e+11
Order of pole = 1.253e+21
TOP MAIN SOLVE Loop
memory used=835.4MB, alloc=4.5MB, time=37.69
x[1] = 4.331
y[1] (analytic) = -0.017971522869320199943249926857586
y[1] (numeric) = -0.017971522869320199943249926857769
absolute error = 1.83e-31
relative error = 1.0182776458660915473907804628970e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.332
y[1] (analytic) = -0.017956188576960338579130955713567
y[1] (numeric) = -0.01795618857696033857913095571375
absolute error = 1.83e-31
relative error = 1.0191472383777928969980891422728e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.093e+10
Order of pole = 4.793e+20
TOP MAIN SOLVE Loop
x[1] = 4.333
y[1] (analytic) = -0.017940866984294189383176749754937
y[1] (numeric) = -0.01794086698429418938317674975512
absolute error = 1.83e-31
relative error = 1.0200175953603693276672420941254e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.334
y[1] (analytic) = -0.017925558081254027401263132730135
y[1] (numeric) = -0.017925558081254027401263132730317
absolute error = 1.82e-31
relative error = 1.0153100906260193448647160435801e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.720e+10
Order of pole = 2.393e+20
TOP MAIN SOLVE Loop
x[1] = 4.335
y[1] (analytic) = -0.017910261857779566063380855292783
y[1] (numeric) = -0.017910261857779566063380855292965
absolute error = 1.82e-31
relative error = 1.0161772141871048205880418624422e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.336
y[1] (analytic) = -0.017894978303817952371966369914721
y[1] (numeric) = -0.017894978303817952371966369914903
absolute error = 1.82e-31
relative error = 1.0170451000835787684491981952389e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.339e+10
Order of pole = 2.085e+20
TOP MAIN SOLVE Loop
x[1] = 4.337
y[1] (analytic) = -0.017879707409323762092420184115462
y[1] (numeric) = -0.017879707409323762092420184115644
absolute error = 1.82e-31
relative error = 1.0179137489973249994988971112597e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.130e+10
Order of pole = 1.924e+20
TOP MAIN SOLVE Loop
x[1] = 4.338
y[1] (analytic) = -0.017864449164258994945813225898653
y[1] (numeric) = -0.017864449164258994945813225898835
absolute error = 1.82e-31
relative error = 1.0187831616108451934948881128330e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.149e+11
Order of pole = 9.651e+20
TOP MAIN SOLVE Loop
x[1] = 4.339
y[1] (analytic) = -0.017849203558593069803781652233385
y[1] (numeric) = -0.017849203558593069803781652233567
absolute error = 1.82e-31
relative error = 1.0196533386072594642851058926640e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.34
y[1] (analytic) = -0.01783397058230281988561052837111
y[1] (numeric) = -0.017833970582302819885610528371292
absolute error = 1.82e-31
relative error = 1.0205242806703069257123355115269e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.318e+10
Order of pole = 2.918e+20
TOP MAIN SOLVE Loop
x[1] = 4.341
y[1] (analytic) = -0.017818750225372487957506802747528
y[1] (numeric) = -0.01781875022537248795750680274771
absolute error = 1.82e-31
relative error = 1.0213959884843462580408791853180e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.422e+10
Order of pole = 3.014e+20
TOP MAIN SOLVE Loop
x[1] = 4.342
y[1] (analytic) = -0.017803542477793721534061999183049
y[1] (numeric) = -0.017803542477793721534061999183231
absolute error = 1.82e-31
relative error = 1.0222684627343562749057093225275e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.020e+10
Order of pole = 3.601e+20
TOP MAIN SOLVE Loop
x[1] = 4.343
y[1] (analytic) = -0.017788347329565568081905045065307
y[1] (numeric) = -0.017788347329565568081905045065489
absolute error = 1.82e-31
relative error = 1.0231417041059364907845929056622e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.843e+10
Order of pole = 2.495e+20
TOP MAIN SOLVE Loop
x[1] = 4.344
y[1] (analytic) = -0.017773164770694470225545651172751
y[1] (numeric) = -0.017773164770694470225545651172933
absolute error = 1.82e-31
relative error = 1.0240157132853076889936727630507e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.507e+10
Order of pole = 3.094e+20
TOP MAIN SOLVE Loop
x[1] = 4.345
y[1] (analytic) = -0.01775799479119426095540865577946
y[1] (numeric) = -0.017757994791194260955408655779642
absolute error = 1.82e-31
relative error = 1.0248904909593124902069917307853e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.244e+10
Order of pole = 6.241e+20
TOP MAIN SOLVE Loop
memory used=839.2MB, alloc=4.5MB, time=37.87
x[1] = 4.346
y[1] (analytic) = -0.017742837381086158838059742668119
y[1] (numeric) = -0.017742837381086158838059742668301
absolute error = 1.82e-31
relative error = 1.0257660378154159215004461583050e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.347
y[1] (analytic) = -0.017727692530398763228622939670472
y[1] (numeric) = -0.017727692530398763228622939670654
absolute error = 1.82e-31
relative error = 1.0266423545417059859206556652975e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.348
y[1] (analytic) = -0.017712560229168049485390301352536
y[1] (numeric) = -0.017712560229168049485390301352719
absolute error = 1.83e-31
relative error = 1.0331651530457233217692323172112e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.025e+11
Order of pole = 1.183e+22
TOP MAIN SOLVE Loop
x[1] = 4.349
y[1] (analytic) = -0.017697440467437364186624176465466
y[1] (numeric) = -0.017697440467437364186624176465649
absolute error = 1.83e-31
relative error = 1.0340478349776807026975431400691e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.127e+10
Order of pole = 1.919e+20
TOP MAIN SOLVE Loop
x[1] = 4.35
y[1] (analytic) = -0.017682333235257420349552457792092
y[1] (numeric) = -0.017682333235257420349552457792275
absolute error = 1.83e-31
relative error = 1.0349312930892509347491769447518e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.351
y[1] (analytic) = -0.017667238522686292651557209033931
y[1] (numeric) = -0.017667238522686292651557209034115
absolute error = 1.84e-31
relative error = 1.0414757222172993802221237894287e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.352
y[1] (analytic) = -0.017652156319789412653557060403765
y[1] (numeric) = -0.017652156319789412653557060403949
absolute error = 1.84e-31
relative error = 1.0423655709060426561869798422132e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.353
y[1] (analytic) = -0.017637086616639564025583761614747
y[1] (numeric) = -0.017637086616639564025583761614931
absolute error = 1.84e-31
relative error = 1.0432562021122395367648779967279e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.409e+10
Order of pole = 2.135e+20
TOP MAIN SOLVE Loop
x[1] = 4.354
y[1] (analytic) = -0.017622029403316877774553277988466
y[1] (numeric) = -0.01762202940331687777455327798865
absolute error = 1.84e-31
relative error = 1.0441476165359643525143069545980e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.093e+11
Order of pole = 8.715e+20
TOP MAIN SOLVE Loop
x[1] = 4.355
y[1] (analytic) = -0.01760698466990882747423181244133
y[1] (numeric) = -0.017606984669908827474231812441514
absolute error = 1.84e-31
relative error = 1.0450398148779258816410805481491e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.356
y[1] (analytic) = -0.017591952406510224497397133151172
y[1] (numeric) = -0.017591952406510224497397133151355
absolute error = 1.83e-31
relative error = 1.0402483804599056049146784462220e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.114e+10
Order of pole = 6.058e+20
TOP MAIN SOLVE Loop
x[1] = 4.357
y[1] (analytic) = -0.017576932603223213250195583754013
y[1] (numeric) = -0.017576932603223213250195583754196
absolute error = 1.83e-31
relative error = 1.0411372913066863832309141980836e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.358
y[1] (analytic) = -0.0175619252501572664086951499745
y[1] (numeric) = -0.017561925250157266408695149974684
absolute error = 1.84e-31
relative error = 1.0477211204298474429548058329487e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.359
y[1] (analytic) = -0.017546930337429180157634953652581
y[1] (numeric) = -0.017546930337429180157634953652765
absolute error = 1.84e-31
relative error = 1.0486164614645528937663574589682e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.36
y[1] (analytic) = -0.017531947855163069431371542193595
y[1] (numeric) = -0.017531947855163069431371542193779
absolute error = 1.84e-31
relative error = 1.0495125899305760043707788241991e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.654e+10
Order of pole = 2.330e+20
TOP MAIN SOLVE Loop
x[1] = 4.361
y[1] (analytic) = -0.017516977793490363157022338539034
y[1] (numeric) = -0.017516977793490363157022338539218
absolute error = 1.84e-31
relative error = 1.0504095065324444507737850166051e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.079e+10
Order of pole = 3.652e+20
memory used=843.0MB, alloc=4.5MB, time=38.04
TOP MAIN SOLVE Loop
x[1] = 4.362
y[1] (analytic) = -0.017502020142549799499806613830774
y[1] (numeric) = -0.017502020142549799499806613830958
absolute error = 1.84e-31
relative error = 1.0513072119753244322779205774953e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.363
y[1] (analytic) = -0.017487074892487421110584342022666
y[1] (numeric) = -0.01748707489248742111058434202285
absolute error = 1.84e-31
relative error = 1.0522057069650212558687042990919e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.765e+10
Order of pole = 3.335e+20
TOP MAIN SOLVE Loop
x[1] = 4.364
y[1] (analytic) = -0.017472142033456570375593292779873
y[1] (numeric) = -0.017472142033456570375593292780057
absolute error = 1.84e-31
relative error = 1.0531049922079799211398976464060e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.435e+10
Order of pole = 5.183e+20
TOP MAIN SOLVE Loop
x[1] = 4.365
y[1] (analytic) = -0.017457221555617884668384716098336
y[1] (numeric) = -0.017457221555617884668384716098521
absolute error = 1.85e-31
relative error = 1.0597333568265644324201278214103e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.366
y[1] (analytic) = -0.017442313449139291603957969174213
y[1] (numeric) = -0.017442313449139291603957969174398
absolute error = 1.85e-31
relative error = 1.0606391207189835816402821417826e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.367
y[1] (analytic) = -0.017427417704196004295094433156003
y[1] (numeric) = -0.017427417704196004295094433156187
absolute error = 1.84e-31
relative error = 1.0558075965304846506413142357864e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.521e+11
Order of pole = 1.685e+21
TOP MAIN SOLVE Loop
x[1] = 4.368
y[1] (analytic) = -0.017412534310970516610891064520437
y[1] (numeric) = -0.017412534310970516610891064520621
absolute error = 1.84e-31
relative error = 1.0567100498637550333539989256932e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.369
y[1] (analytic) = -0.017397663259652598437493922926972
y[1] (numeric) = -0.017397663259652598437493922927156
absolute error = 1.84e-31
relative error = 1.0576132969921281550257036682349e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.37
y[1] (analytic) = -0.017382804540439290941032014524905
y[1] (numeric) = -0.017382804540439290941032014525089
absolute error = 1.84e-31
relative error = 1.0585173386258994845843399812368e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.640e+10
Order of pole = 5.434e+20
TOP MAIN SOLVE Loop
x[1] = 4.371
y[1] (analytic) = -0.017367958143534901832751786811773
y[1] (numeric) = -0.017367958143534901832751786811958
absolute error = 1.85e-31
relative error = 1.0651799046905518165130143954968e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.372
y[1] (analytic) = -0.017353124059151000636352608271701
y[1] (numeric) = -0.017353124059151000636352608271886
absolute error = 1.85e-31
relative error = 1.0660904593858536686799405778550e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.373
y[1] (analytic) = -0.017338302277506413957523563157775
y[1] (numeric) = -0.01733830227750641395752356315796
absolute error = 1.85e-31
relative error = 1.0670018150508713378659515021128e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.340e+10
Order of pole = 5.060e+20
TOP MAIN SOLVE Loop
x[1] = 4.374
y[1] (analytic) = -0.017323492788827220755681888923375
y[1] (numeric) = -0.01732349278882722075568188892356
absolute error = 1.85e-31
relative error = 1.0679139724023533559914844456817e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.596e+10
Order of pole = 5.375e+20
TOP MAIN SOLVE Loop
x[1] = 4.375
y[1] (analytic) = -0.01730869558334674761791338095356
y[1] (numeric) = -0.017308695583346747617913380953745
absolute error = 1.85e-31
relative error = 1.0688269321576979292416186583957e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.883e+10
Order of pole = 4.520e+20
TOP MAIN SOLVE Loop
x[1] = 4.376
y[1] (analytic) = -0.017293910651305564035115086399201
y[1] (numeric) = -0.017293910651305564035115086399386
absolute error = 1.85e-31
relative error = 1.0697406950349535327143227142278e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=846.8MB, alloc=4.5MB, time=38.22
x[1] = 4.377
y[1] (analytic) = -0.017279137982951477680340606073507
y[1] (numeric) = -0.017279137982951477680340606073691
absolute error = 1.84e-31
relative error = 1.0648679360136150758572417187797e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.109e+10
Order of pole = 4.781e+20
TOP MAIN SOLVE Loop
x[1] = 4.378
y[1] (analytic) = -0.01726437756853952968934832053289
y[1] (numeric) = -0.017264377568539529689348320533074
absolute error = 1.84e-31
relative error = 1.0657783593385890975708698247361e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.727e+11
Order of pole = 2.168e+21
TOP MAIN SOLVE Loop
x[1] = 4.379
y[1] (analytic) = -0.017249629398331989943352853631796
y[1] (numeric) = -0.01724962939833198994335285363198
absolute error = 1.84e-31
relative error = 1.0666895835906624725949174236759e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.322e+10
Order of pole = 2.058e+20
TOP MAIN SOLVE Loop
x[1] = 4.38
y[1] (analytic) = -0.017234893462598352353980084014123
y[1] (numeric) = -0.017234893462598352353980084014307
absolute error = 1.84e-31
relative error = 1.0676016094865952739621738733412e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.381
y[1] (analytic) = -0.017220169751615330150426012182204
y[1] (numeric) = -0.017220169751615330150426012182388
absolute error = 1.84e-31
relative error = 1.0685144377437972940160445333675e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.382
y[1] (analytic) = -0.017205458255666851168819787968026
y[1] (numeric) = -0.017205458255666851168819787968211
absolute error = 1.85e-31
relative error = 1.0752401781514173817300474033408e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.928e+10
Order of pole = 1.764e+20
TOP MAIN SOLVE Loop
x[1] = 4.383
y[1] (analytic) = -0.017190758965044053143791200420332
y[1] (numeric) = -0.017190758965044053143791200420516
absolute error = 1.84e-31
relative error = 1.0703425042149003249523478763999e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.240e+10
Order of pole = 3.808e+20
TOP MAIN SOLVE Loop
x[1] = 4.384
y[1] (analytic) = -0.017176071870045279002242929315586
y[1] (numeric) = -0.01717607187004527900224292931577
absolute error = 1.84e-31
relative error = 1.0712577438668748722587114078250e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.243e+10
Order of pole = 6.205e+20
TOP MAIN SOLVE Loop
x[1] = 4.385
y[1] (analytic) = -0.017161396960976072159327854700421
y[1] (numeric) = -0.017161396960976072159327854700605
absolute error = 1.84e-31
relative error = 1.0721737887562669032762670517836e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.386
y[1] (analytic) = -0.017146734228149171816631718078066
y[1] (numeric) = -0.01714673422814917181663171807825
absolute error = 1.84e-31
relative error = 1.0730906396037437386167094482868e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.387
y[1] (analytic) = -0.017132083661884508262561426061516
y[1] (numeric) = -0.017132083661884508262561426061701
absolute error = 1.85e-31
relative error = 1.0798452987454663534036266274482e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.388
y[1] (analytic) = -0.017117445252509198174939284531671
y[1] (numeric) = -0.017117445252509198174939284531856
absolute error = 1.85e-31
relative error = 1.0807687553309473568546792782816e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.021e+11
Order of pole = 7.565e+20
TOP MAIN SOLVE Loop
x[1] = 4.389
y[1] (analytic) = -0.017102818990357539925803448559453
y[1] (numeric) = -0.017102818990357539925803448559637
absolute error = 1.84e-31
relative error = 1.0758460351111593030097561588609e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.126e+11
Order of pole = 9.207e+20
TOP MAIN SOLVE Loop
x[1] = 4.39
y[1] (analytic) = -0.017088204865771008888414870576956
y[1] (numeric) = -0.01708820486577100888841487057714
absolute error = 1.84e-31
relative error = 1.0767661170107234521992468895201e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.391
y[1] (analytic) = -0.017073602869098252746471026513989
y[1] (numeric) = -0.017073602869098252746471026514173
absolute error = 1.84e-31
relative error = 1.0776870084815204150324756024517e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.001e+11
Order of pole = 7.269e+20
TOP MAIN SOLVE Loop
memory used=850.7MB, alloc=4.5MB, time=38.39
x[1] = 4.392
y[1] (analytic) = -0.0170590129906950868055266968529
y[1] (numeric) = -0.017059012990695086805526696853084
absolute error = 1.84e-31
relative error = 1.0786087102481462684659310667352e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.473e+11
Order of pole = 1.574e+21
TOP MAIN SOLVE Loop
x[1] = 4.393
y[1] (analytic) = -0.017044435220924489306622076796408
y[1] (numeric) = -0.017044435220924489306622076796592
absolute error = 1.84e-31
relative error = 1.0795312230358539816808726628203e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.394
y[1] (analytic) = -0.017029869550156596742118486990169
y[1] (numeric) = -0.017029869550156596742118486990353
absolute error = 1.84e-31
relative error = 1.0804545475705540174172002050586e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.975e+10
Order of pole = 3.528e+20
TOP MAIN SOLVE Loop
x[1] = 4.395
y[1] (analytic) = -0.017015315968768699173741953494089
y[1] (numeric) = -0.017015315968768699173741953494273
absolute error = 1.84e-31
relative error = 1.0813786845788149338621852392958e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.836e+11
Order of pole = 2.445e+21
TOP MAIN SOLVE Loop
x[1] = 4.396
y[1] (analytic) = -0.017000774467145235552834922953875
y[1] (numeric) = -0.017000774467145235552834922954059
absolute error = 1.84e-31
relative error = 1.0823036347878639870945791085758e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.984e+10
Order of pole = 3.537e+20
TOP MAIN SOLVE Loop
x[1] = 4.397
y[1] (analytic) = -0.016986245035677789042816376187014
y[1] (numeric) = -0.016986245035677789042816376187198
absolute error = 1.84e-31
relative error = 1.0832293989255877340846135612144e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.995e+10
Order of pole = 5.866e+20
TOP MAIN SOLVE Loop
x[1] = 4.398
y[1] (analytic) = -0.016971727664765082343850600665281
y[1] (numeric) = -0.016971727664765082343850600665465
absolute error = 1.84e-31
relative error = 1.0841559777205326362504101571549e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.399
y[1] (analytic) = -0.016957222344812973019724879648982
y[1] (numeric) = -0.016957222344812973019724879649166
absolute error = 1.84e-31
relative error = 1.0850833719019056635713152106259e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.4
y[1] (analytic) = -0.016942729066234448826936353006427
y[1] (numeric) = -0.016942729066234448826936353006611
absolute error = 1.84e-31
relative error = 1.0860115821995748992586774896824e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.401
y[1] (analytic) = -0.016928247819449623045988302035612
y[1] (numeric) = -0.016928247819449623045988302035796
absolute error = 1.84e-31
relative error = 1.0869406093440701449845863762230e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.212e+10
Order of pole = 4.886e+20
TOP MAIN SOLVE Loop
x[1] = 4.402
y[1] (analytic) = -0.016913778594885729814896107893746
y[1] (numeric) = -0.01691377859488572981489610789393
absolute error = 1.84e-31
relative error = 1.0878704540665835266690886735422e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.305e+11
Order of pole = 1.234e+21
TOP MAIN SOLVE Loop
x[1] = 4.403
y[1] (analytic) = -0.016899321382977119464903130534076
y[1] (numeric) = -0.01689932138297711946490313053426
absolute error = 1.84e-31
relative error = 1.0888011170989701008264027323970e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.404
y[1] (analytic) = -0.016884876174165253858406752348448
y[1] (numeric) = -0.016884876174165253858406752348632
absolute error = 1.84e-31
relative error = 1.0897325991737484614706490509396e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.405
y[1] (analytic) = -0.016870442958898701729094828018179
y[1] (numeric) = -0.016870442958898701729094828018363
absolute error = 1.84e-31
relative error = 1.0906649010241013475816169886958e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.406
y[1] (analytic) = -0.016856021727633134024292779385091
y[1] (numeric) = -0.016856021727633134024292779385275
absolute error = 1.84e-31
relative error = 1.0915980233838762511310877200527e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=854.5MB, alloc=4.5MB, time=38.56
x[1] = 4.407
y[1] (analytic) = -0.016841612470831319249521571468978
y[1] (numeric) = -0.016841612470831319249521571469162
absolute error = 1.84e-31
relative error = 1.0925319669875860256702340384566e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.602e+10
Order of pole = 5.356e+20
TOP MAIN SOLVE Loop
x[1] = 4.408
y[1] (analytic) = -0.016827215178963118815266803077334
y[1] (numeric) = -0.016827215178963118815266803077517
absolute error = 1.83e-31
relative error = 1.0875239785890485743075386624722e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.409
y[1] (analytic) = -0.016812829842505482385959142777816
y[1] (numeric) = -0.016812829842505482385959142777999
absolute error = 1.83e-31
relative error = 1.0884544821678214562248994647561e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.248e+11
Order of pole = 1.127e+21
TOP MAIN SOLVE Loop
x[1] = 4.41
y[1] (analytic) = -0.016798456451942443231166338333738
y[1] (numeric) = -0.016798456451942443231166338333921
absolute error = 1.83e-31
relative error = 1.0893858047227862960877890246963e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.411
y[1] (analytic) = -0.016784094997765113578997025037737
y[1] (numeric) = -0.01678409499776511357899702503792
absolute error = 1.83e-31
relative error = 1.0903179469871170756777383272149e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.412
y[1] (analytic) = -0.016769745470471679971716555718796
y[1] (numeric) = -0.016769745470471679971716555718979
absolute error = 1.83e-31
relative error = 1.0912509096946525570479967805411e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.413
y[1] (analytic) = -0.016755407860567398623575072542845
y[1] (numeric) = -0.016755407860567398623575072543028
absolute error = 1.83e-31
relative error = 1.0921846935798968911624574523774e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.414
y[1] (analytic) = -0.016741082158564590780848038077366
y[1] (numeric) = -0.016741082158564590780848038077549
absolute error = 1.83e-31
relative error = 1.0931192993780202270962478634860e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.209e+11
Order of pole = 1.281e+22
TOP MAIN SOLVE Loop
x[1] = 4.415
y[1] (analytic) = -0.016726768354982638084089440445649
y[1] (numeric) = -0.016726768354982638084089440445832
absolute error = 1.83e-31
relative error = 1.0940547278248593217985080016274e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.278e+10
Order of pole = 4.955e+20
TOP MAIN SOLVE Loop
x[1] = 4.416
y[1] (analytic) = -0.016712466440347977932597884756681
y[1] (numeric) = -0.016712466440347977932597884756863
absolute error = 1.82e-31
relative error = 1.0890074223910333517817144398193e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.622e+10
Order of pole = 6.693e+20
TOP MAIN SOLVE Loop
x[1] = 4.417
y[1] (analytic) = -0.016698176405194098851095780362004
y[1] (numeric) = -0.016698176405194098851095780362187
absolute error = 1.83e-31
relative error = 1.0959280556113685171912160597622e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.325e+11
Order of pole = 7.992e+21
TOP MAIN SOLVE Loop
x[1] = 4.418
y[1] (analytic) = -0.016683898240061535858621830861347
y[1] (numeric) = -0.01668389824006153585862183086153
absolute error = 1.83e-31
relative error = 1.0968659564260506668960759170990e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.419
y[1] (analytic) = -0.016669631935497865839637031154259
y[1] (numeric) = -0.016669631935497865839637031154442
absolute error = 1.83e-31
relative error = 1.0978046828394738968674571783074e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.42
y[1] (analytic) = -0.016655377482057702917344373215563
y[1] (numeric) = -0.016655377482057702917344373215745
absolute error = 1.82e-31
relative error = 1.0927401687296651631882188576848e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.961e+10
Order of pole = 5.802e+20
TOP MAIN SOLVE Loop
x[1] = 4.421
y[1] (analytic) = -0.016641134870302693829222459657924
y[1] (numeric) = -0.016641134870302693829222459658106
absolute error = 1.82e-31
relative error = 1.0936754098711869404048431566299e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.925e+10
Order of pole = 1.752e+20
TOP MAIN SOLVE Loop
x[1] = 4.422
y[1] (analytic) = -0.016626904090801513304773221535473
y[1] (numeric) = -0.016626904090801513304773221535655
absolute error = 1.82e-31
relative error = 1.0946114743074009239554822505070e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
memory used=858.3MB, alloc=4.5MB, time=38.74
TOP MAIN SOLVE Loop
x[1] = 4.423
y[1] (analytic) = -0.016612685134129859445483934237958
y[1] (numeric) = -0.01661268513412985944548393423814
absolute error = 1.82e-31
relative error = 1.0955483627754485253406686418925e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.424
y[1] (analytic) = -0.016598477990870449107003722725548
y[1] (numeric) = -0.01659847799087044910700372272573
absolute error = 1.82e-31
relative error = 1.0964860760131396043916642621257e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.406e+10
Order of pole = 2.111e+20
TOP MAIN SOLVE Loop
x[1] = 4.425
y[1] (analytic) = -0.016584282651613013283534744759987
y[1] (numeric) = -0.016584282651613013283534744760169
absolute error = 1.82e-31
relative error = 1.0974246147589530813209945366212e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.675e+10
Order of pole = 1.578e+20
TOP MAIN SOLVE Loop
x[1] = 4.426
y[1] (analytic) = -0.016570099106954292494438238198419
y[1] (numeric) = -0.016570099106954292494438238198601
absolute error = 1.82e-31
relative error = 1.0983639797520375493378366239064e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.427
y[1] (analytic) = -0.01655592734749803217305561583177
y[1] (numeric) = -0.016555927347498032173055615831952
absolute error = 1.82e-31
relative error = 1.0993041717322118878287864851627e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.393e+11
Order of pole = 1.400e+21
TOP MAIN SOLVE Loop
x[1] = 4.428
y[1] (analytic) = -0.016541767363854978057744788670175
y[1] (numeric) = -0.016541767363854978057744788670357
absolute error = 1.82e-31
relative error = 1.1002451914399658761045299310623e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.429
y[1] (analytic) = -0.016527619146642871585131896003441
y[1] (numeric) = -0.016527619146642871585131896003623
absolute error = 1.82e-31
relative error = 1.1011870396164608077129432831673e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.43
y[1] (analytic) = -0.016513482686486445285578617995082
y[1] (numeric) = -0.016513482686486445285578617995265
absolute error = 1.83e-31
relative error = 1.1081853747892637872165077439042e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.431
y[1] (analytic) = -0.016499357974017418180865244003902
y[1] (numeric) = -0.016499357974017418180865244004085
absolute error = 1.83e-31
relative error = 1.1091340662356781775604927204634e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.432
y[1] (analytic) = -0.016485244999874491184089667267521
y[1] (numeric) = -0.016485244999874491184089667267704
absolute error = 1.83e-31
relative error = 1.1100835929426177941129607568939e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.857e+10
Order of pole = 4.453e+20
TOP MAIN SOLVE Loop
x[1] = 4.433
y[1] (analytic) = -0.016471143754703342501782474027629
y[1] (numeric) = -0.016471143754703342501782474027811
absolute error = 1.82e-31
relative error = 1.1049627318566132859093722289495e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.434
y[1] (analytic) = -0.016457054229156623038238292626998
y[1] (numeric) = -0.01645705422915662303823829262718
absolute error = 1.82e-31
relative error = 1.1059087335177784090986714595231e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.435
y[1] (analytic) = -0.016442976413893951802063565563562
y[1] (numeric) = -0.016442976413893951802063565563745
absolute error = 1.83e-31
relative error = 1.1129371921093862479853847068019e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.815e+11
Order of pole = 2.375e+21
TOP MAIN SOLVE Loop
x[1] = 4.436
y[1] (analytic) = -0.016428910299581911314940904946983
y[1] (numeric) = -0.016428910299581911314940904947166
absolute error = 1.83e-31
relative error = 1.1138900673446190057752338324311e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.437
y[1] (analytic) = -0.016414855876894043022610189268195
y[1] (numeric) = -0.016414855876894043022610189268378
absolute error = 1.83e-31
relative error = 1.1148437815868692733304326045314e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.305e+11
Order of pole = 3.830e+21
TOP MAIN SOLVE Loop
memory used=862.1MB, alloc=4.5MB, time=38.91
x[1] = 4.438
y[1] (analytic) = -0.016400813136510842708066556862403
y[1] (numeric) = -0.016400813136510842708066556862586
absolute error = 1.83e-31
relative error = 1.1157983355874753840980739814712e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.439
y[1] (analytic) = -0.016386782069119755906975448920851
y[1] (numeric) = -0.016386782069119755906975448921034
absolute error = 1.83e-31
relative error = 1.1167537300984570837270127108966e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.44
y[1] (analytic) = -0.016372762665415173325304852386465
y[1] (numeric) = -0.016372762665415173325304852386648
absolute error = 1.83e-31
relative error = 1.1177099658725161540562974007864e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.441
y[1] (analytic) = -0.016358754916098426259174890553101
y[1] (numeric) = -0.016358754916098426259174890553284
absolute error = 1.83e-31
relative error = 1.1186670436630370376795253963325e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.442
y[1] (analytic) = -0.016344758811877782016924906677662
y[1] (numeric) = -0.016344758811877782016924906677845
absolute error = 1.83e-31
relative error = 1.1196249642240874630856554414900e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.443
y[1] (analytic) = -0.016330774343468439343398183408745
y[1] (numeric) = -0.016330774343468439343398183408928
absolute error = 1.83e-31
relative error = 1.1205837283104190703768136037305e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.643e+10
Order of pole = 5.379e+20
TOP MAIN SOLVE Loop
x[1] = 4.444
y[1] (analytic) = -0.016316801501592523846444438334736
y[1] (numeric) = -0.016316801501592523846444438334919
absolute error = 1.83e-31
relative error = 1.1215433366774680375636284406837e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.445
y[1] (analytic) = -0.016302840276979083425640233458373
y[1] (numeric) = -0.016302840276979083425640233458556
absolute error = 1.83e-31
relative error = 1.1225037900813557074386318879836e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.446
y[1] (analytic) = -0.016288890660364083703227433913791
y[1] (numeric) = -0.016288890660364083703227433913974
absolute error = 1.83e-31
relative error = 1.1234650892788892150282628487239e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.447
y[1] (analytic) = -0.016274952642490403457269848755833
y[1] (numeric) = -0.016274952642490403457269848756016
absolute error = 1.83e-31
relative error = 1.1244272350275621156240109664965e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.063e+10
Order of pole = 5.912e+20
TOP MAIN SOLVE Loop
x[1] = 4.448
y[1] (analytic) = -0.016261026214107830057028184170079
y[1] (numeric) = -0.016261026214107830057028184170261
absolute error = 1.82e-31
relative error = 1.1192405547080383193309804317812e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.725e+10
Order of pole = 4.295e+20
TOP MAIN SOLVE Loop
x[1] = 4.449
y[1] (analytic) = -0.0162471113659730549005534369755
y[1] (numeric) = -0.016247111365973054900553436975682
absolute error = 1.82e-31
relative error = 1.1201991289428195993649175033609e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.458e+11
Order of pole = 1.529e+21
TOP MAIN SOLVE Loop
x[1] = 4.45
y[1] (analytic) = -0.01623320808884966885449885381994
y[1] (numeric) = -0.016233208088849668854498853820123
absolute error = 1.83e-31
relative error = 1.1273187591656622372279321268714e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.403e+10
Order of pole = 5.080e+20
TOP MAIN SOLVE Loop
x[1] = 4.451
y[1] (analytic) = -0.016219316373508157696150579001724
y[1] (numeric) = -0.016219316373508157696150579001906
absolute error = 1.82e-31
relative error = 1.1221188107364990167042050253883e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.393e+10
Order of pole = 3.931e+20
TOP MAIN SOLVE Loop
x[1] = 4.452
y[1] (analytic) = -0.016205436210725897557677111388592
y[1] (numeric) = -0.016205436210725897557677111388774
absolute error = 1.82e-31
relative error = 1.1230799198082653172305427311798e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=865.9MB, alloc=4.5MB, time=39.08
x[1] = 4.453
y[1] (analytic) = -0.016191567591287150372597688447894
y[1] (numeric) = -0.016191567591287150372597688448077
absolute error = 1.83e-31
relative error = 1.1302179295998133538841011150232e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.280e+11
Order of pole = 1.178e+21
TOP MAIN SOLVE Loop
x[1] = 4.454
y[1] (analytic) = -0.016177710505983059324469712949448
y[1] (numeric) = -0.016177710505983059324469712949631
absolute error = 1.83e-31
relative error = 1.1311860224740730105490941504354e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.455
y[1] (analytic) = -0.01616386494561164429779533545475
y[1] (numeric) = -0.016163864945611644297795335454933
absolute error = 1.83e-31
relative error = 1.1321549679842071873740095210544e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.456
y[1] (analytic) = -0.016150030900977797331147303263314
y[1] (numeric) = -0.016150030900977797331147303263497
absolute error = 1.83e-31
relative error = 1.1331247668939155792620941183805e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.457
y[1] (analytic) = -0.016136208362893278072514184048716
y[1] (numeric) = -0.016136208362893278072514184048899
absolute error = 1.83e-31
relative error = 1.1340954199675906136643989983867e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.307e+10
Order of pole = 4.960e+20
TOP MAIN SOLVE Loop
x[1] = 4.458
y[1] (analytic) = -0.016122397322176709236865069983533
y[1] (numeric) = -0.016122397322176709236865069983716
absolute error = 1.83e-31
relative error = 1.1350669279703180850170829037600e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.459
y[1] (analytic) = -0.016108597769653572065933865723706
y[1] (numeric) = -0.016108597769653572065933865723889
absolute error = 1.83e-31
relative error = 1.1360392916678777897643450472268e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.273e+11
Order of pole = 1.164e+21
TOP MAIN SOLVE Loop
x[1] = 4.46
y[1] (analytic) = -0.016094809696156201790223261198965
y[1] (numeric) = -0.016094809696156201790223261199148
absolute error = 1.83e-31
relative error = 1.1370125118267441619675312012711e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.146e+10
Order of pole = 1.903e+20
TOP MAIN SOLVE Loop
x[1] = 4.461
y[1] (analytic) = -0.016081033092523783093228487736798
y[1] (numeric) = -0.01608103309252378309322848773698
absolute error = 1.82e-31
relative error = 1.1317680832620973635474005021300e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.462
y[1] (analytic) = -0.016067267949602345577880953633002
y[1] (numeric) = -0.016067267949602345577880953633184
absolute error = 1.82e-31
relative error = 1.1327376911300242647648614481930e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.368e+10
Order of pole = 5.029e+20
TOP MAIN SOLVE Loop
x[1] = 4.463
y[1] (analytic) = -0.016053514258244759235211852872196
y[1] (numeric) = -0.016053514258244759235211852872378
absolute error = 1.82e-31
relative error = 1.1337081530701509319020226473401e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.378e+11
Order of pole = 1.364e+21
TOP MAIN SOLVE Loop
x[1] = 4.464
y[1] (analytic) = -0.016039772009310729915235838296662
y[1] (numeric) = -0.016039772009310729915235838296843
absolute error = 1.81e-31
relative error = 1.1284449672659532620276374666230e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.465
y[1] (analytic) = -0.016026041193666794800054848121646
y[1] (numeric) = -0.016026041193666794800054848121827
absolute error = 1.81e-31
relative error = 1.1294117980398550748905733408358e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.466
y[1] (analytic) = -0.016012321802186317879182172299701
y[1] (numeric) = -0.016012321802186317879182172299882
absolute error = 1.81e-31
relative error = 1.1303794804778799244198649459900e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.417e+10
Order of pole = 2.106e+20
TOP MAIN SOLVE Loop
x[1] = 4.467
y[1] (analytic) = -0.015998613825749485427086842845769
y[1] (numeric) = -0.015998613825749485427086842845951
absolute error = 1.82e-31
relative error = 1.1375985568641842293955908274325e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.502e+10
Order of pole = 5.187e+20
TOP MAIN SOLVE Loop
memory used=869.7MB, alloc=4.5MB, time=39.25
x[1] = 4.468
y[1] (analytic) = -0.015984917255243301482958429848585
y[1] (numeric) = -0.015984917255243301482958429848767
absolute error = 1.82e-31
relative error = 1.1385733006550357290225307206456e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.921e+10
Order of pole = 7.062e+20
TOP MAIN SOLVE Loop
x[1] = 4.469
y[1] (analytic) = -0.015971232081561583332692322512465
y[1] (numeric) = -0.015971232081561583332692322512647
absolute error = 1.82e-31
relative error = 1.1395489031188443807336994404417e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.195e+11
Order of pole = 1.025e+21
TOP MAIN SOLVE Loop
x[1] = 4.47
y[1] (analytic) = -0.015957558295604956993095572196783
y[1] (numeric) = -0.015957558295604956993095572196964
absolute error = 1.81e-31
relative error = 1.1342587421400876820022650320785e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.471
y[1] (analytic) = -0.015943895888280852698313372048292
y[1] (numeric) = -0.015943895888280852698313372048474
absolute error = 1.82e-31
relative error = 1.1415026871429484267956942135458e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.472
y[1] (analytic) = -0.015930244850503500388476245454008
y[1] (numeric) = -0.01593024485050350038847624545419
absolute error = 1.82e-31
relative error = 1.1424808702437966882854013001633e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.285e+10
Order of pole = 3.807e+20
TOP MAIN SOLVE Loop
x[1] = 4.473
y[1] (analytic) = -0.015916605173193925200568013179542
y[1] (numeric) = -0.015916605173193925200568013179724
absolute error = 1.82e-31
relative error = 1.1434599150987091150748744851751e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.474
y[1] (analytic) = -0.015902976847279942961514606699662
y[1] (numeric) = -0.015902976847279942961514606699844
absolute error = 1.82e-31
relative error = 1.1444398224797102433220802859950e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.475
y[1] (analytic) = -0.015889359863696155683493792874318
y[1] (numeric) = -0.0158893598636961556834937928745
absolute error = 1.82e-31
relative error = 1.1454205931595250033315432888910e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.924e+10
Order of pole = 5.709e+20
TOP MAIN SOLVE Loop
x[1] = 4.476
y[1] (analytic) = -0.015875754213383947061465872774524
y[1] (numeric) = -0.015875754213383947061465872774705
absolute error = 1.81e-31
relative error = 1.1401033145714058481186696081519e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.195e+10
Order of pole = 1.934e+20
TOP MAIN SOLVE Loop
x[1] = 4.477
y[1] (analytic) = -0.015862159887291477972925415118234
y[1] (numeric) = -0.015862159887291477972925415118416
absolute error = 1.82e-31
relative error = 1.1473847275100009604045044094111e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.376e+11
Order of pole = 1.358e+21
TOP MAIN SOLVE Loop
x[1] = 4.478
y[1] (analytic) = -0.01584857687637368197987408243676
y[1] (numeric) = -0.015848576876373681979874082436942
absolute error = 1.82e-31
relative error = 1.1483680927296197656078159401092e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.479
y[1] (analytic) = -0.01583500517159226083301460575724
y[1] (numeric) = -0.015835005171592260833014605757422
absolute error = 1.82e-31
relative error = 1.1493523243459687048911531570233e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.48
y[1] (analytic) = -0.015821444763915679978165961256329
y[1] (numeric) = -0.015821444763915679978165961256511
absolute error = 1.82e-31
relative error = 1.1503374231352843142053318891456e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.481
y[1] (analytic) = -0.015807895644319164064899800014454
y[1] (numeric) = -0.015807895644319164064899800014636
absolute error = 1.82e-31
relative error = 1.1513233898745073817665591221047e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.515e+10
Order of pole = 5.193e+20
TOP MAIN SOLVE Loop
x[1] = 4.482
y[1] (analytic) = -0.015794357803784692457398179678812
y[1] (numeric) = -0.015794357803784692457398179678994
absolute error = 1.82e-31
relative error = 1.1523102253412835931555284393309e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.483
y[1] (analytic) = -0.015780831233300994747532644526676
y[1] (numeric) = -0.015780831233300994747532644526858
absolute error = 1.82e-31
relative error = 1.1532979303139641770120707615431e-27 %
Correct digits = 28
h = 0.001
memory used=873.5MB, alloc=4.5MB, time=39.43
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.484
y[1] (analytic) = -0.015767315923863546270164698108567
y[1] (numeric) = -0.015767315923863546270164698108749
absolute error = 1.82e-31
relative error = 1.1542865055716065513259137187698e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.239e+11
Order of pole = 1.100e+21
TOP MAIN SOLVE Loop
x[1] = 4.485
y[1] (analytic) = -0.015753811866474563620667710343392
y[1] (numeric) = -0.015753811866474563620667710343574
absolute error = 1.82e-31
relative error = 1.1552759518939749703241035060449e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.486
y[1] (analytic) = -0.015740319052143000174670298634786
y[1] (numeric) = -0.015740319052143000174670298634968
absolute error = 1.82e-31
relative error = 1.1562662700615411719556435913235e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.294e+11
Order of pole = 3.766e+21
TOP MAIN SOLVE Loop
x[1] = 4.487
y[1] (analytic) = -0.015726837471884541610021220279576
y[1] (numeric) = -0.015726837471884541610021220279758
absolute error = 1.82e-31
relative error = 1.1572574608554850259739051620630e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.488
y[1] (analytic) = -0.015713367116721601430975811145527
y[1] (numeric) = -0.015713367116721601430975811145709
absolute error = 1.82e-31
relative error = 1.1582495250576951826173647152932e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.076e+10
Order of pole = 3.582e+20
TOP MAIN SOLVE Loop
x[1] = 4.489
y[1] (analytic) = -0.015699907977683316494604003306326
y[1] (numeric) = -0.015699907977683316494604003306508
absolute error = 1.82e-31
relative error = 1.1592424634507697218892247148666e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.629e+10
Order of pole = 3.144e+20
TOP MAIN SOLVE Loop
x[1] = 4.49
y[1] (analytic) = -0.01568646004580554253941995203708
y[1] (numeric) = -0.015686460045805542539419952037263
absolute error = 1.83e-31
relative error = 1.1666112014159179946641466916794e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.491
y[1] (analytic) = -0.015673023312130849716233300293479
y[1] (numeric) = -0.015673023312130849716233300293661
absolute error = 1.82e-31
relative error = 1.1612309659434553170289432205597e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.161e+10
Order of pole = 6.003e+20
TOP MAIN SOLVE Loop
x[1] = 4.492
y[1] (analytic) = -0.015659597767708518121222106522154
y[1] (numeric) = -0.015659597767708518121222106522337
absolute error = 1.83e-31
relative error = 1.1686123916756167178896811294747e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.493
y[1] (analytic) = -0.015646183403594533331227459378708
y[1] (numeric) = -0.01564618340359453333122745937889
absolute error = 1.82e-31
relative error = 1.1632229746085397571218583051176e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.575e+11
Order of pole = 1.775e+21
TOP MAIN SOLVE Loop
x[1] = 4.494
y[1] (analytic) = -0.01563278021085158194126980066326
y[1] (numeric) = -0.015632780210851581941269800663443
absolute error = 1.83e-31
relative error = 1.1706171105314301357103260847727e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.495
y[1] (analytic) = -0.015619388180549047104286975521367
y[1] (numeric) = -0.01561938818054904710428697552155
absolute error = 1.83e-31
relative error = 1.1716207951595146920213916312159e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.496
y[1] (analytic) = -0.015606007303763004073094026700529
y[1] (numeric) = -0.015606007303763004073094026700712
absolute error = 1.83e-31
relative error = 1.1726253643100247670580039952222e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.346e+11
Order of pole = 1.295e+21
TOP MAIN SOLVE Loop
x[1] = 4.497
y[1] (analytic) = -0.015592637571576215744564747399493
y[1] (numeric) = -0.015592637571576215744564747399676
absolute error = 1.83e-31
relative error = 1.1736308187755886270586549296864e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.234e+10
Order of pole = 4.845e+20
TOP MAIN SOLVE Loop
x[1] = 4.498
y[1] (analytic) = -0.015579278975078128206035004998935
y[1] (numeric) = -0.015579278975078128206035004999118
absolute error = 1.83e-31
relative error = 1.1746371593495537688064261051356e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.248e+10
Order of pole = 2.789e+20
memory used=877.4MB, alloc=4.5MB, time=39.60
TOP MAIN SOLVE Loop
x[1] = 4.499
y[1] (analytic) = -0.01556593150536486628392784571802
y[1] (numeric) = -0.015565931505364866283927845718203
absolute error = 1.83e-31
relative error = 1.1756443868259875785286754757686e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.918e+11
Order of pole = 2.628e+21
TOP MAIN SOLVE Loop
x[1] = 4.5
y[1] (analytic) = -0.015552595153539229094600388001703
y[1] (numeric) = -0.015552595153539229094600388001886
absolute error = 1.83e-31
relative error = 1.1766525019996779914050806131743e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.834e+11
Order of pole = 2.402e+21
TOP MAIN SOLVE Loop
x[1] = 4.501
y[1] (analytic) = -0.015539269910710685597412510208478
y[1] (numeric) = -0.015539269910710685597412510208661
absolute error = 1.83e-31
relative error = 1.1776615056661341516846042848939e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.502
y[1] (analytic) = -0.015525955767995370150017335937573
y[1] (numeric) = -0.015525955767995370150017335937756
absolute error = 1.83e-31
relative error = 1.1786713986215870734119480831131e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.081e+10
Order of pole = 2.641e+20
TOP MAIN SOLVE Loop
x[1] = 4.503
y[1] (analytic) = -0.015512652716516078065873518108342
y[1] (numeric) = -0.015512652716516078065873518108525
absolute error = 1.83e-31
relative error = 1.1796821816629903017640604373845e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.504
y[1] (analytic) = -0.015499360747402261173979320682806
y[1] (numeric) = -0.015499360747402261173979320682989
absolute error = 1.83e-31
relative error = 1.1806938555880205749972658743946e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.505
y[1] (analytic) = -0.015486079851790023380828494704934
y[1] (numeric) = -0.015486079851790023380828494705117
absolute error = 1.83e-31
relative error = 1.1817064211950784870055829173952e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.506
y[1] (analytic) = -0.015472810020822116234587943117326
y[1] (numeric) = -0.015472810020822116234587943117508
absolute error = 1.82e-31
relative error = 1.1762569291232711769908488291855e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.065e+11
Order of pole = 8.102e+20
TOP MAIN SOLVE Loop
x[1] = 4.507
y[1] (analytic) = -0.01545955124564793449149716660745
y[1] (numeric) = -0.015459551245647934491497166607633
absolute error = 1.83e-31
relative error = 1.1837342306525028607448676838660e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.508
y[1] (analytic) = -0.015446303517423511684489480531536
y[1] (numeric) = -0.015446303517423511684489480531718
absolute error = 1.82e-31
relative error = 1.1782754352502722859465989694742e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.509
y[1] (analytic) = -0.015433066827311515694034990764506
y[1] (numeric) = -0.015433066827311515694034990764689
absolute error = 1.83e-31
relative error = 1.1857656164369705026634502035103e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.51
y[1] (analytic) = -0.015419841166481244321205314129138
y[1] (numeric) = -0.015419841166481244321205314129321
absolute error = 1.83e-31
relative error = 1.1867826524555569204882420304664e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.098e+10
Order of pole = 2.652e+20
TOP MAIN SOLVE Loop
x[1] = 4.511
y[1] (analytic) = -0.015406626526108620862960026866719
y[1] (numeric) = -0.015406626526108620862960026866902
absolute error = 1.83e-31
relative error = 1.1878005849618126892626295103547e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.855e+10
Order of pole = 1.681e+20
TOP MAIN SOLVE Loop
x[1] = 4.512
y[1] (analytic) = -0.015393422897376189689654822425041
y[1] (numeric) = -0.015393422897376189689654822425224
absolute error = 1.83e-31
relative error = 1.1888194147592239954366336475740e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.905e+10
Order of pole = 5.654e+20
TOP MAIN SOLVE Loop
x[1] = 4.513
y[1] (analytic) = -0.015380230271473111824771357657489
y[1] (numeric) = -0.015380230271473111824771357657672
absolute error = 1.83e-31
relative error = 1.1898391426520062036355659459342e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=881.2MB, alloc=4.5MB, time=39.78
x[1] = 4.514
y[1] (analytic) = -0.015367048639595160526868764349269
y[1] (numeric) = -0.015367048639595160526868764349452
absolute error = 1.83e-31
relative error = 1.1908597694451045247446643648419e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.465e+10
Order of pole = 2.979e+20
TOP MAIN SOLVE Loop
x[1] = 4.515
y[1] (analytic) = -0.015353877992944716873756800813511
y[1] (numeric) = -0.015353877992944716873756800813694
absolute error = 1.83e-31
relative error = 1.1918812959441946846106210794144e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.213e+10
Order of pole = 4.807e+20
TOP MAIN SOLVE Loop
x[1] = 4.516
y[1] (analytic) = -0.015340718322730765348890616131029
y[1] (numeric) = -0.015340718322730765348890616131212
absolute error = 1.83e-31
relative error = 1.1929037229556835933605752957447e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.517
y[1] (analytic) = -0.015327569620168889429987097442907
y[1] (numeric) = -0.01532756962016888942998709744309
absolute error = 1.83e-31
relative error = 1.1939270512867100153391449081461e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.313e+10
Order of pole = 6.180e+20
TOP MAIN SOLVE Loop
x[1] = 4.518
y[1] (analytic) = -0.015314431876481267179862768544863
y[1] (numeric) = -0.015314431876481267179862768545046
absolute error = 1.83e-31
relative error = 1.1949512817451452396640713213114e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.241e+11
Order of pole = 1.098e+21
TOP MAIN SOLVE Loop
x[1] = 4.519
y[1] (analytic) = -0.015301305082896666839493205876438
y[1] (numeric) = -0.015301305082896666839493205876621
absolute error = 1.83e-31
relative error = 1.1959764151395937514010522969298e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.52
y[1] (analytic) = -0.015288189230650442423293935846499
y[1] (numeric) = -0.015288189230650442423293935846682
absolute error = 1.83e-31
relative error = 1.1970024522793939033583382214230e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.521
y[1] (analytic) = -0.015275084310984529316622775289348
y[1] (numeric) = -0.015275084310984529316622775289531
absolute error = 1.83e-31
relative error = 1.1980293939746185885016677290747e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.341e+11
Order of pole = 1.280e+21
TOP MAIN SOLVE Loop
x[1] = 4.522
y[1] (analytic) = -0.01526199031514743987550357470283
y[1] (numeric) = -0.015261990315147439875503574703012
absolute error = 1.82e-31
relative error = 1.1925050156752230391486430920081e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.533e+11
Order of pole = 1.673e+21
TOP MAIN SOLVE Loop
x[1] = 4.523
y[1] (analytic) = -0.015248907234394259028571321781252
y[1] (numeric) = -0.015248907234394259028571321781434
absolute error = 1.82e-31
relative error = 1.1935281473120568104354577938106e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.844e+11
Order of pole = 2.420e+21
TOP MAIN SOLVE Loop
x[1] = 4.524
y[1] (analytic) = -0.015235835059986639881238560621716
y[1] (numeric) = -0.015235835059986639881238560621898
absolute error = 1.82e-31
relative error = 1.1945521809827179475257896062938e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.525
y[1] (analytic) = -0.015222773783192799322083079852476
y[1] (numeric) = -0.015222773783192799322083079852658
absolute error = 1.82e-31
relative error = 1.1955771174957815204267869014589e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.005e+10
Order of pole = 3.493e+20
TOP MAIN SOLVE Loop
x[1] = 4.526
y[1] (analytic) = -0.015209723395287513631456820806324
y[1] (numeric) = -0.015209723395287513631456820806507
absolute error = 1.83e-31
relative error = 1.2031776991861639315774765052115e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.920e+10
Order of pole = 7.003e+20
TOP MAIN SOLVE Loop
x[1] = 4.527
y[1] (analytic) = -0.015196683887552114092315954740666
y[1] (numeric) = -0.015196683887552114092315954740849
absolute error = 1.83e-31
relative error = 1.2042100852666856978108348647330e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.157e+11
Order of pole = 9.529e+20
TOP MAIN SOLVE Loop
x[1] = 4.528
y[1] (analytic) = -0.01518365525127448260327207598886
y[1] (numeric) = -0.015183655251274482603272075989043
absolute error = 1.83e-31
relative error = 1.2052433815937659857925144245481e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=885.0MB, alloc=4.5MB, time=39.95
x[1] = 4.529
y[1] (analytic) = -0.01517063747774904729386445581467
y[1] (numeric) = -0.015170637477749047293864455814853
absolute error = 1.83e-31
relative error = 1.2062775889833782913170498532631e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.53
y[1] (analytic) = -0.015157630558276778142053299633143
y[1] (numeric) = -0.015157630558276778142053299633326
absolute error = 1.83e-31
relative error = 1.2073127082522367300814515950459e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.531
y[1] (analytic) = -0.01514463448416518259393394815703
y[1] (numeric) = -0.015144634484165182593933948157213
absolute error = 1.83e-31
relative error = 1.2083487402177967163353300692756e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.535e+11
Order of pole = 1.675e+21
TOP MAIN SOLVE Loop
x[1] = 4.532
y[1] (analytic) = -0.015131649246728301185671960927883
y[1] (numeric) = -0.015131649246728301185671960928067
absolute error = 1.84e-31
relative error = 1.2159943506474264380165155406240e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.533
y[1] (analytic) = -0.015118674837286703167659018595285
y[1] (numeric) = -0.015118674837286703167659018595468
absolute error = 1.83e-31
relative error = 1.2104235455125535573612582109258e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.460e+11
Order of pole = 1.516e+21
TOP MAIN SOLVE Loop
x[1] = 4.534
y[1] (analytic) = -0.015105711247167482130889578216171
y[1] (numeric) = -0.015105711247167482130889578216354
absolute error = 1.83e-31
relative error = 1.2114623204803738500240851237285e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.451e+10
Order of pole = 3.946e+20
TOP MAIN SOLVE Loop
x[1] = 4.535
y[1] (analytic) = -0.015092758467704251635558213759056
y[1] (numeric) = -0.015092758467704251635558213759239
absolute error = 1.83e-31
relative error = 1.2125020114221439276504080265083e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.536
y[1] (analytic) = -0.015079816490237140841877571914941
y[1] (numeric) = -0.015079816490237140841877571915124
absolute error = 1.83e-31
relative error = 1.2135426191590358989599556190629e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.537
y[1] (analytic) = -0.015066885306112790143116871237988
y[1] (numeric) = -0.015066885306112790143116871238171
absolute error = 1.83e-31
relative error = 1.2145841445129672563071211717099e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.538
y[1] (analytic) = -0.015053964906684346800860870564508
y[1] (numeric) = -0.015053964906684346800860870564691
absolute error = 1.83e-31
relative error = 1.2156265883066015587303085384980e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.999e+11
Order of pole = 2.839e+21
TOP MAIN SOLVE Loop
x[1] = 4.539
y[1] (analytic) = -0.015041055283311460582489230588521
y[1] (numeric) = -0.015041055283311460582489230588705
absolute error = 1.84e-31
relative error = 1.2233184210429302583404488576984e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.250e+10
Order of pole = 6.077e+20
TOP MAIN SOLVE Loop
x[1] = 4.54
y[1] (analytic) = -0.015028156427360279400876190406069
y[1] (numeric) = -0.015028156427360279400876190406252
absolute error = 1.83e-31
relative error = 1.2177142345073676710906701523830e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.541
y[1] (analytic) = -0.015015268330203444956310478778567
y[1] (numeric) = -0.015015268330203444956310478778751
absolute error = 1.84e-31
relative error = 1.2254193262059869308188384966604e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.342e+11
Order of pole = 1.279e+21
TOP MAIN SOLVE Loop
x[1] = 4.542
y[1] (analytic) = -0.015002390983220088380635377807839
y[1] (numeric) = -0.015002390983220088380635377808023
absolute error = 1.84e-31
relative error = 1.2264711685344074695630989557528e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.543
y[1] (analytic) = -0.014989524377795825883608854661948
y[1] (numeric) = -0.014989524377795825883608854662132
absolute error = 1.84e-31
relative error = 1.2275239384683983210161442446675e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.376e+10
Order of pole = 2.051e+20
TOP MAIN SOLVE Loop
memory used=888.8MB, alloc=4.5MB, time=40.13
x[1] = 4.544
y[1] (analytic) = -0.014976668505322754401483674941687
y[1] (numeric) = -0.014976668505322754401483674941871
absolute error = 1.84e-31
relative error = 1.2285776368396337927855869468811e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.255e+11
Order of pole = 2.777e+22
TOP MAIN SOLVE Loop
x[1] = 4.545
y[1] (analytic) = -0.014963823357199447247807409232449
y[1] (numeric) = -0.014963823357199447247807409232633
absolute error = 1.84e-31
relative error = 1.2296322644805431612950951609229e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.566e+11
Order of pole = 4.674e+21
TOP MAIN SOLVE Loop
x[1] = 4.546
y[1] (analytic) = -0.014950988924830949766442242345258
y[1] (numeric) = -0.014950988924830949766442242345442
absolute error = 1.84e-31
relative error = 1.2306878222243113636567494124964e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.656e+11
Order of pole = 1.946e+21
TOP MAIN SOLVE Loop
x[1] = 4.547
y[1] (analytic) = -0.014938165199628774986804492713985
y[1] (numeric) = -0.014938165199628774986804492714169
absolute error = 1.84e-31
relative error = 1.2317443109048796901823762795206e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.415e+10
Order of pole = 2.920e+20
TOP MAIN SOLVE Loop
x[1] = 4.548
y[1] (analytic) = -0.014925352173010899281323747383143
y[1] (numeric) = -0.014925352173010899281323747383327
absolute error = 1.84e-31
relative error = 1.2328017313569464775344525999198e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.053e+10
Order of pole = 5.814e+20
TOP MAIN SOLVE Loop
x[1] = 4.549
y[1] (analytic) = -0.014912549836401758025121515992218
y[1] (numeric) = -0.014912549836401758025121515992402
absolute error = 1.84e-31
relative error = 1.2338600844159678025171746869313e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.002e+11
Order of pole = 7.124e+20
TOP MAIN SOLVE Loop
x[1] = 4.55
y[1] (analytic) = -0.014899758181232241257909305138172
y[1] (numeric) = -0.014899758181232241257909305138356
absolute error = 1.84e-31
relative error = 1.2349193709181581765082875321706e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.392e+10
Order of pole = 3.876e+20
TOP MAIN SOLVE Loop
x[1] = 4.551
y[1] (analytic) = -0.014886977198939689348106012477597
y[1] (numeric) = -0.014886977198939689348106012477781
absolute error = 1.84e-31
relative error = 1.2359795917004912405322695326754e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.142e+10
Order of pole = 4.701e+20
TOP MAIN SOLVE Loop
x[1] = 4.552
y[1] (analytic) = -0.014874206880967888659174537913981
y[1] (numeric) = -0.014874206880967888659174537914166
absolute error = 1.85e-31
relative error = 1.2437637951420086156546833391992e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.553
y[1] (analytic) = -0.014861447218767067218177507203642
y[1] (numeric) = -0.014861447218767067218177507203826
absolute error = 1.84e-31
relative error = 1.2381028394572798259437879437626e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.235e+11
Order of pole = 1.080e+21
TOP MAIN SOLVE Loop
x[1] = 4.554
y[1] (analytic) = -0.014848698203793890386552001306107
y[1] (numeric) = -0.014848698203793890386552001306291
absolute error = 1.84e-31
relative error = 1.2391658681094845422635138090429e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.330e+10
Order of pole = 2.014e+20
TOP MAIN SOLVE Loop
x[1] = 4.555
y[1] (analytic) = -0.014835959827511456533103182801094
y[1] (numeric) = -0.014835959827511456533103182801278
absolute error = 1.84e-31
relative error = 1.2402298343973317331258911462278e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.556
y[1] (analytic) = -0.014823232081389292709216708694668
y[1] (numeric) = -0.014823232081389292709216708694852
absolute error = 1.84e-31
relative error = 1.2412947391616011363760373240979e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.557
y[1] (analytic) = -0.014810514956903350326289816941743
y[1] (numeric) = -0.014810514956903350326289816941927
absolute error = 1.84e-31
relative error = 1.2423605832438358034467976972001e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.129e+11
Order of pole = 9.024e+20
TOP MAIN SOLVE Loop
x[1] = 4.558
y[1] (analytic) = -0.014797808445536000835380972020748
y[1] (numeric) = -0.014797808445536000835380972020932
absolute error = 1.84e-31
relative error = 1.2434273674863427989381408276385e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.580e+10
Order of pole = 5.215e+20
TOP MAIN SOLVE Loop
memory used=892.6MB, alloc=4.5MB, time=40.30
x[1] = 4.559
y[1] (analytic) = -0.014785112538776031409077952909043
y[1] (numeric) = -0.014785112538776031409077952909227
absolute error = 1.84e-31
relative error = 1.2444950927321939008426935988940e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.546e+10
Order of pole = 3.035e+20
TOP MAIN SOLVE Loop
x[1] = 4.56
y[1] (analytic) = -0.014772427228118640625584264824498
y[1] (numeric) = -0.014772427228118640625584264824683
absolute error = 1.85e-31
relative error = 1.2523331280851460095778973113323e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.050e+10
Order of pole = 1.806e+20
TOP MAIN SOLVE Loop
x[1] = 4.561
y[1] (analytic) = -0.014759752505065434155023754119605
y[1] (numeric) = -0.01475975250506543415502375411979
absolute error = 1.85e-31
relative error = 1.2534085509666196310361473228919e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.543e+10
Order of pole = 6.449e+20
TOP MAIN SOLVE Loop
x[1] = 4.562
y[1] (analytic) = -0.014747088361124420447963303739445
y[1] (numeric) = -0.014747088361124420447963303739629
absolute error = 1.84e-31
relative error = 1.2477039229320150487015331230881e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.660e+10
Order of pole = 5.310e+20
TOP MAIN SOLVE Loop
x[1] = 4.563
y[1] (analytic) = -0.014734434787810006426153484683957
y[1] (numeric) = -0.014734434787810006426153484684141
absolute error = 1.84e-31
relative error = 1.2487754206372791681663902129468e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.616e+10
Order of pole = 2.233e+20
TOP MAIN SOLVE Loop
x[1] = 4.564
y[1] (analytic) = -0.014721791776642993175487036948044
y[1] (numeric) = -0.014721791776642993175487036948228
absolute error = 1.84e-31
relative error = 1.2498478635727415380967057895963e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.565
y[1] (analytic) = -0.01470915931915057164117505145025
y[1] (numeric) = -0.014709159319150571641175051450434
absolute error = 1.84e-31
relative error = 1.2509212525860769578368697876834e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.566
y[1] (analytic) = -0.014696537406866318325140722501989
y[1] (numeric) = -0.014696537406866318325140722502172
absolute error = 1.83e-31
relative error = 1.2451912646750465453894314115749e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.567
y[1] (analytic) = -0.014683926031330190985630538414576
y[1] (numeric) = -0.01468392603133019098563053841476
absolute error = 1.84e-31
relative error = 1.2530708722409150151098206518012e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.580e+11
Order of pole = 1.767e+21
TOP MAIN SOLVE Loop
x[1] = 4.568
y[1] (analytic) = -0.014671325184088524339042775890644
y[1] (numeric) = -0.014671325184088524339042775890828
absolute error = 1.84e-31
relative error = 1.2541471045816182392174357188882e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.082e+10
Order of pole = 3.548e+20
TOP MAIN SOLVE Loop
x[1] = 4.569
y[1] (analytic) = -0.014658734856694025763973161899848
y[1] (numeric) = -0.014658734856694025763973161900033
absolute error = 1.85e-31
relative error = 1.2620461575203286050457204964895e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.343e+10
Order of pole = 2.019e+20
TOP MAIN SOLVE Loop
x[1] = 4.57
y[1] (analytic) = -0.014646155040705771007477564796187
y[1] (numeric) = -0.014646155040705771007477564796372
absolute error = 1.85e-31
relative error = 1.2631301490789434769024039668781e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.571
y[1] (analytic) = -0.014633585727689199893551574495611
y[1] (numeric) = -0.014633585727689199893551574495796
absolute error = 1.85e-31
relative error = 1.2642150969871243157497498353736e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.572
y[1] (analytic) = -0.014621026909216112033826829598039
y[1] (numeric) = -0.014621026909216112033826829598224
absolute error = 1.85e-31
relative error = 1.2653010021025844777092383692706e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.861e+10
Order of pole = 2.429e+20
TOP MAIN SOLVE Loop
x[1] = 4.573
y[1] (analytic) = -0.014608478576864662540483947407297
y[1] (numeric) = -0.014608478576864662540483947407482
absolute error = 1.85e-31
relative error = 1.2663878652838161133341592008448e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.669e+10
Order of pole = 3.144e+20
TOP MAIN SOLVE Loop
x[1] = 4.574
y[1] (analytic) = -0.014595940722219357741381910875923
y[1] (numeric) = -0.014595940722219357741381910876108
absolute error = 1.85e-31
relative error = 1.2674756873900908814582691019288e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.639e+10
Order of pole = 3.115e+20
memory used=896.4MB, alloc=4.5MB, time=40.48
TOP MAIN SOLVE Loop
x[1] = 4.575
y[1] (analytic) = -0.014583413336871050897403764579178
y[1] (numeric) = -0.014583413336871050897403764579364
absolute error = 1.86e-31
relative error = 1.2754215745208199105346620490550e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.576
y[1] (analytic) = -0.014570896412416937922018469904036
y[1] (numeric) = -0.014570896412416937922018469904222
absolute error = 1.86e-31
relative error = 1.2765172075583191352153176350250e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.624e+11
Order of pole = 2.235e+22
TOP MAIN SOLVE Loop
x[1] = 4.577
y[1] (analytic) = -0.014558389940460553103058767724262
y[1] (numeric) = -0.014558389940460553103058767724448
absolute error = 1.86e-31
relative error = 1.2776138073006987334848744055749e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.677e+11
Order of pole = 1.546e+22
TOP MAIN SOLVE Loop
x[1] = 4.578
y[1] (analytic) = -0.014545893912611764826714894922109
y[1] (numeric) = -0.014545893912611764826714894922296
absolute error = 1.87e-31
relative error = 1.2855861669516570307121427026882e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.815e+10
Order of pole = 3.281e+20
TOP MAIN SOLVE Loop
x[1] = 4.579
y[1] (analytic) = -0.014533408320486771303743999210444
y[1] (numeric) = -0.01453340832048677130374399921063
absolute error = 1.86e-31
relative error = 1.2798099103691201639193422595597e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.58
y[1] (analytic) = -0.014520933155708096297895094806434
y[1] (numeric) = -0.01452093315570809629789509480662
absolute error = 1.86e-31
relative error = 1.2809094154316415751721628649508e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.021e+11
Order of pole = 7.358e+20
TOP MAIN SOLVE Loop
x[1] = 4.581
y[1] (analytic) = -0.014508468409904584856549399609194
y[1] (numeric) = -0.014508468409904584856549399609381
absolute error = 1.87e-31
relative error = 1.2889024169659394674181622092534e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.554e+11
Order of pole = 1.705e+21
TOP MAIN SOLVE Loop
x[1] = 4.582
y[1] (analytic) = -0.014496014074711399043575892638975
y[1] (numeric) = -0.014496014074711399043575892639162
absolute error = 1.87e-31
relative error = 1.2900097850085936852782710375096e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.583
y[1] (analytic) = -0.014483570141770013674401928604647
y[1] (numeric) = -0.014483570141770013674401928604834
absolute error = 1.87e-31
relative error = 1.2911181301956744799031578112283e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.584
y[1] (analytic) = -0.014471136602728212053298744579337
y[1] (numeric) = -0.014471136602728212053298744579523
absolute error = 1.86e-31
relative error = 1.2853171461662093818890358130447e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.944e+10
Order of pole = 4.455e+20
TOP MAIN SOLVE Loop
x[1] = 4.585
y[1] (analytic) = -0.014458713449240081712881691881083
y[1] (numeric) = -0.014458713449240081712881691881269
absolute error = 1.86e-31
relative error = 1.2864215108279620294308087948300e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.492e+11
Order of pole = 1.571e+21
TOP MAIN SOLVE Loop
x[1] = 4.586
y[1] (analytic) = -0.01444630067296601015582502437637
y[1] (numeric) = -0.014446300672966010155825024376556
absolute error = 1.86e-31
relative error = 1.2875268500265253226882978088424e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.571e+10
Order of pole = 2.190e+20
TOP MAIN SOLVE Loop
x[1] = 4.587
y[1] (analytic) = -0.014433898265572680598791072549245
y[1] (numeric) = -0.014433898265572680598791072549431
absolute error = 1.86e-31
relative error = 1.2886331646360696299153374190268e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.588
y[1] (analytic) = -0.014421506218733067718573630807565
y[1] (numeric) = -0.014421506218733067718573630807751
absolute error = 1.86e-31
relative error = 1.2897404555315591589970886487105e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.723e+11
Order of pole = 5.231e+21
TOP MAIN SOLVE Loop
x[1] = 4.589
y[1] (analytic) = -0.014409124524126433400455383630593
y[1] (numeric) = -0.014409124524126433400455383630779
absolute error = 1.86e-31
relative error = 1.2908487235887526851664803072501e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=900.2MB, alloc=4.5MB, time=40.64
x[1] = 4.59
y[1] (analytic) = -0.01439675317343832248877919429881
y[1] (numeric) = -0.014396753173438322488779194298996
absolute error = 1.86e-31
relative error = 1.2919579696842042793928995230178e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.182e+10
Order of pole = 3.638e+20
TOP MAIN SOLVE Loop
x[1] = 4.591
y[1] (analytic) = -0.014384392158360558539733078087311
y[1] (numeric) = -0.014384392158360558539733078087498
absolute error = 1.87e-31
relative error = 1.3000201742366364247418411232407e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.592
y[1] (analytic) = -0.014372041470591239576348679948566
y[1] (numeric) = -0.014372041470591239576348679948753
absolute error = 1.87e-31
relative error = 1.3011373532608319214992233815140e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.868e+11
Order of pole = 2.460e+21
TOP MAIN SOLVE Loop
x[1] = 4.593
y[1] (analytic) = -0.014359701101834733845713074858611
y[1] (numeric) = -0.014359701101834733845713074858798
absolute error = 1.87e-31
relative error = 1.3022555182301606350940343816397e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.594
y[1] (analytic) = -0.014347371043801675578393707152945
y[1] (numeric) = -0.014347371043801675578393707153132
absolute error = 1.87e-31
relative error = 1.3033746700290949154580052862355e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.914e+10
Order of pole = 2.465e+20
TOP MAIN SOLVE Loop
x[1] = 4.595
y[1] (analytic) = -0.014335051288208960750076283334419
y[1] (numeric) = -0.014335051288208960750076283334606
absolute error = 1.87e-31
relative error = 1.3044948095429103557266111318206e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.596
y[1] (analytic) = -0.014322741826779742845415430995359
y[1] (numeric) = -0.014322741826779742845415430995546
absolute error = 1.87e-31
relative error = 1.3056159376576865286122249161544e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.597
y[1] (analytic) = -0.01431044265124342862409793465994
y[1] (numeric) = -0.014310442651243428624097934660127
absolute error = 1.87e-31
relative error = 1.3067380552603077234575455049626e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.148e+11
Order of pole = 9.281e+20
TOP MAIN SOLVE Loop
x[1] = 4.598
y[1] (analytic) = -0.014298153753335673889118357520462
y[1] (numeric) = -0.014298153753335673889118357520649
absolute error = 1.87e-31
relative error = 1.3078611632384636839699317686046e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.599
y[1] (analytic) = -0.014285875124798379257266856212697
y[1] (numeric) = -0.014285875124798379257266856212884
absolute error = 1.87e-31
relative error = 1.3089852624806503466372759503167e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.388e+10
Order of pole = 4.956e+20
TOP MAIN SOLVE Loop
x[1] = 4.6
y[1] (analytic) = -0.014273606757379685931828993950801
y[1] (numeric) = -0.014273606757379685931828993950988
absolute error = 1.87e-31
relative error = 1.3101103538761705798260498593081e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.645e+11
Order of pole = 2.244e+22
TOP MAIN SOLVE Loop
x[1] = 4.601
y[1] (analytic) = -0.014261348642833971477497355521467
y[1] (numeric) = -0.014261348642833971477497355521654
absolute error = 1.87e-31
relative error = 1.3112364383151349235621580741801e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.602
y[1] (analytic) = -0.014249100772921845597494765820026
y[1] (numeric) = -0.014249100772921845597494765820213
absolute error = 1.87e-31
relative error = 1.3123635166884623299952329348918e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.287e+10
Order of pole = 2.783e+20
TOP MAIN SOLVE Loop
x[1] = 4.603
y[1] (analytic) = -0.014236863139410145912908911798034
y[1] (numeric) = -0.014236863139410145912908911798221
absolute error = 1.87e-31
relative error = 1.3134915898878809045470066948004e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.604
y[1] (analytic) = -0.014224635734071933744238165882555
y[1] (numeric) = -0.014224635734071933744238165882742
absolute error = 1.87e-31
relative error = 1.3146206588059286477443967981712e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=904.1MB, alloc=4.5MB, time=40.81
x[1] = 4.605
y[1] (analytic) = -0.014212418548686489895148407121835
y[1] (numeric) = -0.014212418548686489895148407122022
absolute error = 1.87e-31
relative error = 1.3157507243359541977379408429746e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.437e+10
Order of pole = 2.916e+20
TOP MAIN SOLVE Loop
x[1] = 4.606
y[1] (analytic) = -0.014200211575039310438440634510363
y[1] (numeric) = -0.01420021157503931043844063451055
absolute error = 1.87e-31
relative error = 1.3168817873721175735062183837647e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.527e+10
Order of pole = 3.987e+20
TOP MAIN SOLVE Loop
x[1] = 4.607
y[1] (analytic) = -0.014188014804922102504229165148398
y[1] (numeric) = -0.014188014804922102504229165148585
absolute error = 1.87e-31
relative error = 1.3180138488093909187468973249780e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.608
y[1] (analytic) = -0.014175828230132780070330208096965
y[1] (numeric) = -0.014175828230132780070330208097152
absolute error = 1.87e-31
relative error = 1.3191469095435592464550432510841e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.640e+11
Order of pole = 1.892e+21
TOP MAIN SOLVE Loop
x[1] = 4.609
y[1] (analytic) = -0.014163651842475459754860602998996
y[1] (numeric) = -0.014163651842475459754860602999183
absolute error = 1.87e-31
relative error = 1.3202809704712211841893306366815e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.002e+11
Order of pole = 7.064e+20
TOP MAIN SOLVE Loop
x[1] = 4.61
y[1] (analytic) = -0.014151485633760456611046510750785
y[1] (numeric) = -0.014151485633760456611046510750972
absolute error = 1.87e-31
relative error = 1.3214160324897897200267954768474e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.578e+10
Order of pole = 3.043e+20
TOP MAIN SOLVE Loop
x[1] = 4.611
y[1] (analytic) = -0.014139329595804279924241841725183
y[1] (numeric) = -0.01413932959580427992424184172537
absolute error = 1.87e-31
relative error = 1.3225520964974929492067694758310e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.612
y[1] (analytic) = -0.014127183720429629011156205269006
y[1] (numeric) = -0.014127183720429629011156205269192
absolute error = 1.86e-31
relative error = 1.3166106117174744213498523779486e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.182e+10
Order of pole = 2.686e+20
TOP MAIN SOLVE Loop
x[1] = 4.613
y[1] (analytic) = -0.014115047999465389021292162421917
y[1] (numeric) = -0.014115047999465389021292162422104
absolute error = 1.87e-31
relative error = 1.3248272340772958890560528439996e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.614
y[1] (analytic) = -0.014102922424746626740591562032667
y[1] (numeric) = -0.014102922424746626740591562032854
absolute error = 1.87e-31
relative error = 1.3259663094499340554722726040347e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.615
y[1] (analytic) = -0.014090806988114586397290738680839
y[1] (numeric) = -0.014090806988114586397290738681026
absolute error = 1.87e-31
relative error = 1.3271063904127853248472217612360e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.616
y[1] (analytic) = -0.014078701681416685469984349048396
y[1] (numeric) = -0.014078701681416685469984349048583
absolute error = 1.87e-31
relative error = 1.3282474778681645520569630423852e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.062e+10
Order of pole = 2.582e+20
TOP MAIN SOLVE Loop
x[1] = 4.617
y[1] (analytic) = -0.014066606496506510497897621625132
y[1] (numeric) = -0.014066606496506510497897621625319
absolute error = 1.87e-31
relative error = 1.3293895727192061935121959354468e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.618
y[1] (analytic) = -0.014054521425243812893366792875701
y[1] (numeric) = -0.014054521425243812893366792875887
absolute error = 1.86e-31
relative error = 1.3234175278705609674217384659328e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.619
y[1] (analytic) = -0.014042446459494504756527501243217
y[1] (numeric) = -0.014042446459494504756527501243404
absolute error = 1.87e-31
relative error = 1.3316767882249170620865183356254e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.685e+10
Order of pole = 6.588e+20
TOP MAIN SOLVE Loop
memory used=907.9MB, alloc=4.5MB, time=40.99
x[1] = 4.62
y[1] (analytic) = -0.014030381591130654692210908615478
y[1] (numeric) = -0.014030381591130654692210908615665
absolute error = 1.87e-31
relative error = 1.3328219106899599765480710757605e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.825e+11
Order of pole = 2.340e+21
TOP MAIN SOLVE Loop
x[1] = 4.621
y[1] (analytic) = -0.014018326812030483629047317134582
y[1] (numeric) = -0.014018326812030483629047317134769
absolute error = 1.87e-31
relative error = 1.3339680441714141863866045137016e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.934e+10
Order of pole = 4.420e+20
TOP MAIN SOLVE Loop
x[1] = 4.622
y[1] (analytic) = -0.014006282114078360640777047489254
y[1] (numeric) = -0.014006282114078360640777047489441
absolute error = 1.87e-31
relative error = 1.3351151895765234418748631517243e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.577e+11
Order of pole = 1.745e+21
TOP MAIN SOLVE Loop
x[1] = 4.623
y[1] (analytic) = -0.013994247489164798769768343091353
y[1] (numeric) = -0.01399424748916479876976834309154
absolute error = 1.87e-31
relative error = 1.3362633478133556141650877045959e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.933e+10
Order of pole = 1.708e+20
TOP MAIN SOLVE Loop
x[1] = 4.624
y[1] (analytic) = -0.013982222929186450852742062803951
y[1] (numeric) = -0.013982222929186450852742062804137
absolute error = 1.86e-31
relative error = 1.3302605811822964806248948311996e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.625
y[1] (analytic) = -0.013970208426046105348702923157982
y[1] (numeric) = -0.013970208426046105348702923158168
absolute error = 1.86e-31
relative error = 1.3314046170794485128653634694653e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.377e+10
Order of pole = 2.029e+20
TOP MAIN SOLVE Loop
x[1] = 4.626
y[1] (analytic) = -0.013958203971652682169077049267775
y[1] (numeric) = -0.013958203971652682169077049267961
absolute error = 1.86e-31
relative error = 1.3325496631066725221650399196652e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.627
y[1] (analytic) = -0.013946209557921228510055591932754
y[1] (numeric) = -0.01394620955792122851005559193294
absolute error = 1.86e-31
relative error = 1.3336957201704667801758775206467e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.686e+11
Order of pole = 1.993e+21
TOP MAIN SOLVE Loop
x[1] = 4.628
y[1] (analytic) = -0.013934225176772914687144166693289
y[1] (numeric) = -0.013934225176772914687144166693475
absolute error = 1.86e-31
relative error = 1.3348427891781530374212262541140e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.629
y[1] (analytic) = -0.01392225082013502997191786889303
y[1] (numeric) = -0.013922250820135029971917868893216
absolute error = 1.86e-31
relative error = 1.3359908710378772783955077623935e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.63
y[1] (analytic) = -0.013910286479940978430981617088102
y[1] (numeric) = -0.013910286479940978430981617088287
absolute error = 1.85e-31
relative error = 1.3299510421066824640424493857907e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.361e+10
Order of pole = 2.838e+20
TOP MAIN SOLVE Loop
x[1] = 4.631
y[1] (analytic) = -0.013898332148130274767135575435202
y[1] (numeric) = -0.013898332148130274767135575435388
absolute error = 1.86e-31
relative error = 1.3382900769501493548465645694233e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.810e+10
Order of pole = 3.251e+20
TOP MAIN SOLVE Loop
x[1] = 4.632
y[1] (analytic) = -0.01388638781664854016274540398607
y[1] (numeric) = -0.013886387816648540162745403986256
absolute error = 1.86e-31
relative error = 1.3394412028231171348364130941925e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.633
y[1] (analytic) = -0.01387445347744749812531708411473
y[1] (numeric) = -0.013874453477447498125317084114917
absolute error = 1.87e-31
relative error = 1.3478008362921307774160244344335e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.274e+11
Order of pole = 7.516e+21
TOP MAIN SOLVE Loop
x[1] = 4.634
y[1] (analytic) = -0.013862529122484970335276064606672
y[1] (numeric) = -0.013862529122484970335276064606857
absolute error = 1.85e-31
relative error = 1.3345328140730878079176860188313e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.082e+11
Order of pole = 8.212e+20
TOP MAIN SOLVE Loop
x[1] = 4.635
y[1] (analytic) = -0.013850614743724872495950472245356
y[1] (numeric) = -0.013850614743724872495950472245542
absolute error = 1.86e-31
relative error = 1.3429006830492396022645262637167e-27 %
memory used=911.7MB, alloc=4.5MB, time=41.16
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.636
y[1] (analytic) = -0.013838710333137210185758129041488
y[1] (numeric) = -0.013838710333137210185758129041675
absolute error = 1.87e-31
relative error = 1.3512819872544253468562868963342e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.075e+10
Order of pole = 2.586e+20
TOP MAIN SOLVE Loop
x[1] = 4.637
y[1] (analytic) = -0.013826815882698074712597116563989
y[1] (numeric) = -0.013826815882698074712597116564176
absolute error = 1.87e-31
relative error = 1.3524444209458153215571020963840e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.787e+10
Order of pole = 1.605e+20
TOP MAIN SOLVE Loop
x[1] = 4.638
y[1] (analytic) = -0.013814931384389638970439626148887
y[1] (numeric) = -0.013814931384389638970439626149073
absolute error = 1.86e-31
relative error = 1.3463693363701618829513578001616e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.639
y[1] (analytic) = -0.013803056830200153298128832083167
y[1] (numeric) = -0.013803056830200153298128832083353
absolute error = 1.86e-31
relative error = 1.3475275968801678770719670434900e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.64
y[1] (analytic) = -0.013791192212123941340378523185078
y[1] (numeric) = -0.013791192212123941340378523185264
absolute error = 1.86e-31
relative error = 1.3486868802864337846636032774125e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.304e+11
Order of pole = 1.190e+21
TOP MAIN SOLVE Loop
x[1] = 4.641
y[1] (analytic) = -0.013779337522161395910975226530455
y[1] (numeric) = -0.013779337522161395910975226530641
absolute error = 1.86e-31
relative error = 1.3498471875070555502642800673772e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.642
y[1] (analytic) = -0.013767492752318974858182555406315
y[1] (numeric) = -0.013767492752318974858182555406502
absolute error = 1.87e-31
relative error = 1.3582720061247318519360444134176e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.802e+10
Order of pole = 5.424e+20
TOP MAIN SOLVE Loop
x[1] = 4.643
y[1] (analytic) = -0.013755657894609196932347511908259
y[1] (numeric) = -0.013755657894609196932347511908446
absolute error = 1.87e-31
relative error = 1.3594406129661364017106900348890e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.694e+10
Order of pole = 3.136e+20
TOP MAIN SOLVE Loop
x[1] = 4.644
y[1] (analytic) = -0.013743832941050637655708472937056
y[1] (numeric) = -0.013743832941050637655708472937243
absolute error = 1.87e-31
relative error = 1.3606102519004055672558577432706e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.645
y[1] (analytic) = -0.013732017883667925194404586692305
y[1] (numeric) = -0.013732017883667925194404586692492
absolute error = 1.87e-31
relative error = 1.3617809238539303038059119555359e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.074e+10
Order of pole = 1.802e+20
TOP MAIN SOLVE Loop
x[1] = 4.646
y[1] (analytic) = -0.013720212714491736232686305107062
y[1] (numeric) = -0.013720212714491736232686305107248
absolute error = 1.86e-31
relative error = 1.3556641130172911425808128982100e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.647
y[1] (analytic) = -0.013708417425558791849326776016985
y[1] (numeric) = -0.013708417425558791849326776017172
absolute error = 1.87e-31
relative error = 1.3641253705285194772575139204168e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.648
y[1] (analytic) = -0.013696632008911853396233817210745
y[1] (numeric) = -0.013696632008911853396233817210932
absolute error = 1.87e-31
relative error = 1.3652991471065773073981337171590e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.649
y[1] (analytic) = -0.013684856456599718379262192865186
y[1] (numeric) = -0.013684856456599718379262192865373
absolute error = 1.87e-31
relative error = 1.3664739604178790409341067987940e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.141e+11
Order of pole = 9.105e+20
TOP MAIN SOLVE Loop
x[1] = 4.65
y[1] (analytic) = -0.013673090760677216341225911229106
y[1] (numeric) = -0.013673090760677216341225911229294
absolute error = 1.88e-31
relative error = 1.3749634467480747041624918474411e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=915.5MB, alloc=4.5MB, time=41.34
x[1] = 4.651
y[1] (analytic) = -0.013661334913205204747110260783373
y[1] (numeric) = -0.013661334913205204747110260783561
absolute error = 1.88e-31
relative error = 1.3761466298456457568317494192432e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.652
y[1] (analytic) = -0.013649588906250564871483300472535
y[1] (numeric) = -0.013649588906250564871483300472722
absolute error = 1.87e-31
relative error = 1.3700046300615469221617231530932e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.360e+11
Order of pole = 1.294e+21
TOP MAIN SOLVE Loop
x[1] = 4.653
y[1] (analytic) = -0.013637852731886197688106517974094
y[1] (numeric) = -0.01363785273188619768810651797428
absolute error = 1.86e-31
relative error = 1.3638510670020636944140912215104e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.654
y[1] (analytic) = -0.013626126382191019761744368346114
y[1] (numeric) = -0.013626126382191019761744368346301
absolute error = 1.87e-31
relative error = 1.3723636105739042917150547604755e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.655
y[1] (analytic) = -0.013614409849249959142172403771913
y[1] (numeric) = -0.013614409849249959142172403772099
absolute error = 1.86e-31
relative error = 1.3661995052267877368818845578435e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.455e+10
Order of pole = 4.995e+20
TOP MAIN SOLVE Loop
x[1] = 4.656
y[1] (analytic) = -0.013602703125153951260383703502141
y[1] (numeric) = -0.013602703125153951260383703502327
absolute error = 1.86e-31
relative error = 1.3673752804032831417222004959667e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.657
y[1] (analytic) = -0.013591006201999934826993311479732
y[1] (numeric) = -0.013591006201999934826993311479919
absolute error = 1.87e-31
relative error = 1.3759099011556826359091665743444e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.011e+10
Order of pole = 4.483e+20
TOP MAIN SOLVE Loop
x[1] = 4.658
y[1] (analytic) = -0.013579319071890847732840387521776
y[1] (numeric) = -0.013579319071890847732840387521962
absolute error = 1.86e-31
relative error = 1.3697299475422112777622675652367e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.625e+11
Order of pole = 1.844e+21
TOP MAIN SOLVE Loop
x[1] = 4.659
y[1] (analytic) = -0.013567641726935622951787776324544
y[1] (numeric) = -0.013567641726935622951787776324729
absolute error = 1.85e-31
relative error = 1.3635383637284764642857645758561e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.66
y[1] (analytic) = -0.013555974159249184445718696953557
y[1] (numeric) = -0.013555974159249184445718696953742
absolute error = 1.85e-31
relative error = 1.3647119552361736696542189753736e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.364e+10
Order of pole = 6.123e+20
TOP MAIN SOLVE Loop
x[1] = 4.661
y[1] (analytic) = -0.01354431636095244307173025387973
y[1] (numeric) = -0.013544316360952443071730253879915
absolute error = 1.85e-31
relative error = 1.3658865834922856738989715647100e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.662
y[1] (analytic) = -0.013532668324172292491523469025274
y[1] (numeric) = -0.01353266832417229249152346902546
absolute error = 1.86e-31
relative error = 1.3744517751001367318510172286279e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.731e+11
Order of pole = 1.563e+22
TOP MAIN SOLVE Loop
x[1] = 4.663
y[1] (analytic) = -0.013521030041041605082989532689214
y[1] (numeric) = -0.0135210300410416050829895326894
absolute error = 1.86e-31
relative error = 1.3756348402112663125255841390326e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.664
y[1] (analytic) = -0.013509401503699227853991969631973
y[1] (numeric) = -0.013509401503699227853991969632159
absolute error = 1.86e-31
relative error = 1.3768189504847296890586083695457e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.665
y[1] (analytic) = -0.013497782704289978358344415011627
y[1] (numeric) = -0.013497782704289978358344415011813
absolute error = 1.86e-31
relative error = 1.3780041068588540993377965147324e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=919.3MB, alloc=4.5MB, time=41.52
x[1] = 4.666
y[1] (analytic) = -0.013486173634964640613983693280983
y[1] (numeric) = -0.01348617363496464061398369328117
absolute error = 1.87e-31
relative error = 1.3866053119409528878186641815084e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.667
y[1] (analytic) = -0.013474574287879961023337891574737
y[1] (numeric) = -0.013474574287879961023337891574923
absolute error = 1.86e-31
relative error = 1.3803775616666590980844353206848e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.668
y[1] (analytic) = -0.013462984655198644295889117539438
y[1] (numeric) = -0.013462984655198644295889117539625
absolute error = 1.87e-31
relative error = 1.3889936354327727886201762313513e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.669
y[1] (analytic) = -0.013451404729089349372930629986042
y[1] (numeric) = -0.013451404729089349372930629986228
absolute error = 1.86e-31
relative error = 1.3827552121583666675558766253458e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.354e+11
Order of pole = 1.279e+21
TOP MAIN SOLVE Loop
x[1] = 4.67
y[1] (analytic) = -0.013439834501726685354518029175181
y[1] (numeric) = -0.013439834501726685354518029175367
absolute error = 1.86e-31
relative error = 1.3839456131405756059228775438903e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.671
y[1] (analytic) = -0.013428273965291207428614191979267
y[1] (numeric) = -0.013428273965291207428614191979453
absolute error = 1.86e-31
relative error = 1.3851370658713424452216558356148e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.027e+11
Order of pole = 7.349e+20
TOP MAIN SOLVE Loop
x[1] = 4.672
y[1] (analytic) = -0.013416723111969412802427635602785
y[1] (numeric) = -0.013416723111969412802427635602971
absolute error = 1.86e-31
relative error = 1.3863295712949795528654725042156e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.673
y[1] (analytic) = -0.013405181933953736635943991982963
y[1] (numeric) = -0.013405181933953736635943991983149
absolute error = 1.86e-31
relative error = 1.3875231303566574546511352042626e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.477e+11
Order of pole = 1.520e+21
TOP MAIN SOLVE Loop
x[1] = 4.674
y[1] (analytic) = -0.013393650423442547977650273437175
y[1] (numeric) = -0.013393650423442547977650273437361
absolute error = 1.86e-31
relative error = 1.3887177440024056219064338086938e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.675
y[1] (analytic) = -0.013382128572640145702451608571082
y[1] (numeric) = -0.013382128572640145702451608571267
absolute error = 1.85e-31
relative error = 1.3824407604200857687233367200279e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.676
y[1] (analytic) = -0.013370616373756754451780125912537
y[1] (numeric) = -0.013370616373756754451780125912722
absolute error = 1.85e-31
relative error = 1.3836310520666025126205585558325e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.345e+11
Order of pole = 1.260e+21
TOP MAIN SOLVE Loop
x[1] = 4.677
y[1] (analytic) = -0.013359113819008520575895661190802
y[1] (numeric) = -0.013359113819008520575895661190988
absolute error = 1.86e-31
relative error = 1.3923079219172671632045755541918e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.678
y[1] (analytic) = -0.013347620900617508078377962638438
y[1] (numeric) = -0.013347620900617508078377962638624
absolute error = 1.86e-31
relative error = 1.3935067633767976071556317146259e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.679
y[1] (analytic) = -0.01333613761081169456281006715457
y[1] (numeric) = -0.013336137610811694562810067154756
absolute error = 1.86e-31
relative error = 1.3947066641634574573037534248936e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.648e+10
Order of pole = 2.222e+20
TOP MAIN SOLVE Loop
x[1] = 4.68
y[1] (analytic) = -0.013324663941824967181652518632892
y[1] (numeric) = -0.013324663941824967181652518633077
absolute error = 1.85e-31
relative error = 1.3884027455229171471700488426442e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=923.1MB, alloc=4.5MB, time=41.69
x[1] = 4.681
y[1] (analytic) = -0.01331319988589711858730809822586
y[1] (numeric) = -0.013313199885897118587308098226046
absolute error = 1.86e-31
relative error = 1.3971096475238287137532080802041e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.386e+10
Order of pole = 6.135e+20
TOP MAIN SOLVE Loop
x[1] = 4.682
y[1] (analytic) = -0.013301745435273842885376734788019
y[1] (numeric) = -0.013301745435273842885376734788204
absolute error = 1.85e-31
relative error = 1.3907949216154233751277260684162e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.477e+10
Order of pole = 3.892e+20
TOP MAIN SOLVE Loop
x[1] = 4.683
y[1] (analytic) = -0.013290300582206731590100262216215
y[1] (numeric) = -0.0132903005822067315901002622164
absolute error = 1.85e-31
relative error = 1.3919925953193337006320120355398e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.684
y[1] (analytic) = -0.013278865318953269581996688882763
y[1] (numeric) = -0.013278865318953269581996688882949
absolute error = 1.86e-31
relative error = 1.4007220913259611567594463297808e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.049e+10
Order of pole = 5.699e+20
TOP MAIN SOLVE Loop
x[1] = 4.685
y[1] (analytic) = -0.013267439637776831067683642839183
y[1] (numeric) = -0.013267439637776831067683642839369
absolute error = 1.86e-31
relative error = 1.4019283680808758963572246434071e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.995e+10
Order of pole = 5.630e+20
TOP MAIN SOLVE Loop
x[1] = 4.686
y[1] (analytic) = -0.013256023530946675541890654953136
y[1] (numeric) = -0.013256023530946675541890654953321
absolute error = 1.85e-31
relative error = 1.3955919704586422995816617928010e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.687
y[1] (analytic) = -0.013244616990737943751659940629547
y[1] (numeric) = -0.013244616990737943751659940629733
absolute error = 1.86e-31
relative error = 1.4043441205591006698528197523574e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.688
y[1] (analytic) = -0.013233220009431653662735339258597
y[1] (numeric) = -0.013233220009431653662735339258782
absolute error = 1.85e-31
relative error = 1.3979968584225591208916932349524e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.689
y[1] (analytic) = -0.01322183257931469642813906902831
y[1] (numeric) = -0.013221832579314696428139069028496
absolute error = 1.86e-31
relative error = 1.4067641447146550159341709559372e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.69
y[1] (analytic) = -0.013210454692679832358935953237933
y[1] (numeric) = -0.013210454692679832358935953238118
absolute error = 1.85e-31
relative error = 1.4004059989132097533021668567833e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.632e+10
Order of pole = 6.452e+20
TOP MAIN SOLVE Loop
x[1] = 4.691
y[1] (analytic) = -0.013199086341825686897184772749974
y[1] (numeric) = -0.01319908634182568689718477275016
absolute error = 1.86e-31
relative error = 1.4091884482230959566868740669434e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.165e+11
Order of pole = 6.966e+21
TOP MAIN SOLVE Loop
x[1] = 4.692
y[1] (analytic) = -0.013187727519056746591076397723961
y[1] (numeric) = -0.013187727519056746591076397724147
absolute error = 1.86e-31
relative error = 1.4104022071370766909684694638395e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.348e+11
Order of pole = 1.264e+21
TOP MAIN SOLVE Loop
x[1] = 4.693
y[1] (analytic) = -0.013176378216683355072258350283299
y[1] (numeric) = -0.013176378216683355072258350283484
absolute error = 1.85e-31
relative error = 1.4040276998558000826068815381457e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.093e+10
Order of pole = 4.553e+20
TOP MAIN SOLVE Loop
x[1] = 4.694
y[1] (analytic) = -0.013165038427021709035345448278456
y[1] (numeric) = -0.013165038427021709035345448278641
absolute error = 1.85e-31
relative error = 1.4052370680535267425711169844116e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.678e+11
Order of pole = 1.958e+21
TOP MAIN SOLVE Loop
x[1] = 4.695
y[1] (analytic) = -0.013153708142393854219616178824729
y[1] (numeric) = -0.013153708142393854219616178824915
absolute error = 1.86e-31
relative error = 1.4140499240706864750699455543116e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.696
y[1] (analytic) = -0.013142387355127681392894448811257
y[1] (numeric) = -0.013142387355127681392894448811443
absolute error = 1.86e-31
relative error = 1.4152679796599479100529148421360e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
memory used=927.0MB, alloc=4.5MB, time=41.86
Radius of convergence = 6.283e+10
Order of pole = 2.743e+20
TOP MAIN SOLVE Loop
x[1] = 4.697
y[1] (analytic) = -0.013131076057556922337616358099643
y[1] (numeric) = -0.013131076057556922337616358099829
absolute error = 1.86e-31
relative error = 1.4164871118308477776015763886600e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.698
y[1] (analytic) = -0.01311977424202114583908163965559
y[1] (numeric) = -0.013119774242021145839081639655776
absolute error = 1.86e-31
relative error = 1.4177073215502682876967781637323e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.848e+10
Order of pole = 2.376e+20
TOP MAIN SOLVE Loop
x[1] = 4.699
y[1] (analytic) = -0.013108481900865753675889409385249
y[1] (numeric) = -0.013108481900865753675889409385435
absolute error = 1.86e-31
relative error = 1.4189286097859705127451216637532e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.471e+10
Order of pole = 3.877e+20
TOP MAIN SOLVE Loop
x[1] = 4.7
y[1] (analytic) = -0.013097199026441976612557866979598
y[1] (numeric) = -0.013097199026441976612557866979784
absolute error = 1.86e-31
relative error = 1.4201509775065951938631623808819e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.012e+10
Order of pole = 2.510e+20
TOP MAIN SOLVE Loop
x[1] = 4.701
y[1] (analytic) = -0.013085925611106870394327587605092
y[1] (numeric) = -0.013085925611106870394327587605278
absolute error = 1.86e-31
relative error = 1.4213744256816635479069171252995e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.702
y[1] (analytic) = -0.013074661647223311744148042817001
y[1] (numeric) = -0.013074661647223311744148042817187
absolute error = 1.86e-31
relative error = 1.4225989552815780752473714268456e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.703
y[1] (analytic) = -0.013063407127159994361846987613347
y[1] (numeric) = -0.013063407127159994361846987613533
absolute error = 1.86e-31
relative error = 1.4238245672776233682926808905485e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.704
y[1] (analytic) = -0.013052162043291424925482349092095
y[1] (numeric) = -0.013052162043291424925482349092281
absolute error = 1.86e-31
relative error = 1.4250512626419669207577610293956e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.705
y[1] (analytic) = -0.013040926387997919094876250722275
y[1] (numeric) = -0.013040926387997919094876250722461
absolute error = 1.86e-31
relative error = 1.4262790423476599376819607471146e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.706
y[1] (analytic) = -0.01302970015366559751733080479102
y[1] (numeric) = -0.013029700153665597517330804791207
absolute error = 1.87e-31
relative error = 1.4351826810641684588094696770772e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.707
y[1] (analytic) = -0.013018483332686381835525304143046
y[1] (numeric) = -0.013018483332686381835525304143232
absolute error = 1.86e-31
relative error = 1.4287378586797226070354751676845e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.708
y[1] (analytic) = -0.013007275917457990697594442886899
y[1] (numeric) = -0.013007275917457990697594442887085
absolute error = 1.86e-31
relative error = 1.4299688972566205268118080882561e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.709
y[1] (analytic) = -0.012996077900383935769387194303407
y[1] (numeric) = -0.012996077900383935769387194303593
absolute error = 1.86e-31
relative error = 1.4312010240759260710243718165141e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.173e+10
Order of pole = 3.569e+20
TOP MAIN SOLVE Loop
x[1] = 4.71
y[1] (analytic) = -0.012984889273873517748905972756003
y[1] (numeric) = -0.012984889273873517748905972756189
absolute error = 1.86e-31
relative error = 1.4324342401151211778314562522403e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.395e+11
Order of pole = 1.349e+21
TOP MAIN SOLVE Loop
x[1] = 4.711
y[1] (analytic) = -0.012973710030341822382925704970212
y[1] (numeric) = -0.012973710030341822382925704970397
absolute error = 1.85e-31
relative error = 1.4259606509420786501374186540128e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.737e+11
Order of pole = 2.092e+21
TOP MAIN SOLVE Loop
memory used=930.8MB, alloc=4.5MB, time=42.04
x[1] = 4.712
y[1] (analytic) = -0.012962540162209716485792434620327
y[1] (numeric) = -0.012962540162209716485792434620513
absolute error = 1.86e-31
relative error = 1.4349039437675515830323383697814e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.713
y[1] (analytic) = -0.012951379661903843960401082735361
y[1] (numeric) = -0.012951379661903843960401082735547
absolute error = 1.86e-31
relative error = 1.4361404333401969554877115128689e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.714
y[1] (analytic) = -0.012940228521856621821351985013546
y[1] (numeric) = -0.012940228521856621821351985013732
absolute error = 1.86e-31
relative error = 1.4373780160515536714700198874189e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.715
y[1] (analytic) = -0.012929086734506236220285825715186
y[1] (numeric) = -0.012929086734506236220285825715372
absolute error = 1.86e-31
relative error = 1.4386166928835547653117426051234e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.397e+11
Order of pole = 1.353e+21
TOP MAIN SOLVE Loop
x[1] = 4.716
y[1] (analytic) = -0.012917954292296638473396586387294
y[1] (numeric) = -0.01291795429229663847339658638748
absolute error = 1.86e-31
relative error = 1.4398564648190259424371927054256e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.717
y[1] (analytic) = -0.012906831187677541091122126260365
y[1] (numeric) = -0.012906831187677541091122126260551
absolute error = 1.86e-31
relative error = 1.4410973328416863984116551410861e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.718
y[1] (analytic) = -0.012895717413104413810012009747723
y[1] (numeric) = -0.01289571741310441381001200974791
absolute error = 1.87e-31
relative error = 1.4500938102906450669130152782737e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.719
y[1] (analytic) = -0.012884612961038479626772195071193
y[1] (numeric) = -0.01288461296103847962677219507138
absolute error = 1.87e-31
relative error = 1.4513435565776443225848374837737e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.72
y[1] (analytic) = -0.012873517823946710834486196633319
y[1] (numeric) = -0.012873517823946710834486196633506
absolute error = 1.87e-31
relative error = 1.4525944078171967693406904926531e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.500e+10
Order of pole = 6.250e+20
TOP MAIN SOLVE Loop
x[1] = 4.721
y[1] (analytic) = -0.012862431994301825061012332356068
y[1] (numeric) = -0.012862431994301825061012332356255
absolute error = 1.87e-31
relative error = 1.4538463650019118407927996344122e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.165e+11
Order of pole = 9.402e+20
TOP MAIN SOLVE Loop
x[1] = 4.722
y[1] (analytic) = -0.012851355464582281309556665808811
y[1] (numeric) = -0.012851355464582281309556665808998
absolute error = 1.87e-31
relative error = 1.4550994291253013931008766219892e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.177e+10
Order of pole = 2.641e+20
TOP MAIN SOLVE Loop
x[1] = 4.723
y[1] (analytic) = -0.012840288227272276001421251554423
y[1] (numeric) = -0.01284028822727227600142125155461
absolute error = 1.87e-31
relative error = 1.4563536011817805330028893208993e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.724
y[1] (analytic) = -0.012829230274861739020927290751602
y[1] (numeric) = -0.01282923027486173902092729075179
absolute error = 1.88e-31
relative error = 1.4654035820713030372349313527920e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.485e+10
Order of pole = 4.983e+20
TOP MAIN SOLVE Loop
x[1] = 4.725
y[1] (analytic) = -0.012818181599846329762512802663874
y[1] (numeric) = -0.012818181599846329762512802664061
absolute error = 1.87e-31
relative error = 1.4588652730761892289757732089459e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.726
y[1] (analytic) = -0.012807142194727433180004416341339
y[1] (numeric) = -0.012807142194727433180004416341526
absolute error = 1.87e-31
relative error = 1.4601227749074727144121989059741e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.197e+11
Order of pole = 9.920e+20
TOP MAIN SOLVE Loop
memory used=934.6MB, alloc=4.5MB, time=42.22
x[1] = 4.727
y[1] (analytic) = -0.012796112052012155838062885359951
y[1] (numeric) = -0.012796112052012155838062885360138
absolute error = 1.87e-31
relative error = 1.4613813886585553076001895008816e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.728
y[1] (analytic) = -0.012785091164213321965801927124981
y[1] (numeric) = -0.012785091164213321965801927125168
absolute error = 1.87e-31
relative error = 1.4626411153283808154483196768925e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.729
y[1] (analytic) = -0.012774079523849469512579986870382
y[1] (numeric) = -0.012774079523849469512579986870569
absolute error = 1.87e-31
relative error = 1.4639019559168012797286908975782e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.897e+10
Order of pole = 3.290e+20
TOP MAIN SOLVE Loop
x[1] = 4.73
y[1] (analytic) = -0.012763077123444846205964525113938
y[1] (numeric) = -0.012763077123444846205964525114126
absolute error = 1.88e-31
relative error = 1.4729990125551905260453178255876e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.731
y[1] (analytic) = -0.012752083955529405611868425959421
y[1] (numeric) = -0.012752083955529405611868425959608
absolute error = 1.87e-31
relative error = 1.4664269828533814201885981722525e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.484e+10
Order of pole = 4.977e+20
TOP MAIN SOLVE Loop
x[1] = 4.732
y[1] (analytic) = -0.012741100012638803196858122271415
y[1] (numeric) = -0.012741100012638803196858122271602
absolute error = 1.87e-31
relative error = 1.4676911712057938587220703803514e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.289e+11
Order of pole = 3.623e+21
TOP MAIN SOLVE Loop
x[1] = 4.733
y[1] (analytic) = -0.01273012528731439239263303238611
y[1] (numeric) = -0.012730125287314392392633032386298
absolute error = 1.88e-31
relative error = 1.4768118597178502054717811429982e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.956e+10
Order of pole = 4.375e+20
TOP MAIN SOLVE Loop
x[1] = 4.734
y[1] (analytic) = -0.012719159772103220662675901662035
y[1] (numeric) = -0.012719159772103220662675901662222
absolute error = 1.87e-31
relative error = 1.4702229026963309237768726594138e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.476e+11
Order of pole = 1.507e+21
TOP MAIN SOLVE Loop
x[1] = 4.735
y[1] (analytic) = -0.012708203459558025571073640818575
y[1] (numeric) = -0.012708203459558025571073640818762
absolute error = 1.87e-31
relative error = 1.4714904478441802623103835710310e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.125e+11
Order of pole = 3.120e+21
TOP MAIN SOLVE Loop
x[1] = 4.736
y[1] (analytic) = -0.012697256342237230853508251657086
y[1] (numeric) = -0.012697256342237230853508251657274
absolute error = 1.88e-31
relative error = 1.4806348311219081895794101363777e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.737
y[1] (analytic) = -0.012686318412704942490417429409468
y[1] (numeric) = -0.012686318412704942490417429409654
absolute error = 1.86e-31
relative error = 1.4661463944790077455104185669331e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.113e+11
Order of pole = 1.806e+22
TOP MAIN SOLVE Loop
x[1] = 4.738
y[1] (analytic) = -0.012675389663530944782324429612241
y[1] (numeric) = -0.012675389663530944782324429612427
absolute error = 1.86e-31
relative error = 1.4674105091628918427382888391115e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.186e+11
Order of pole = 9.716e+20
TOP MAIN SOLVE Loop
x[1] = 4.739
y[1] (analytic) = -0.0126644700872906964273367860605
y[1] (numeric) = -0.012664470087290696427336786060686
absolute error = 1.86e-31
relative error = 1.4686757418035078982410104057819e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.299e+10
Order of pole = 3.680e+20
TOP MAIN SOLVE Loop
x[1] = 4.74
y[1] (analytic) = -0.012653559676565326600813465055423
y[1] (numeric) = -0.01265355967656532660081346505561
absolute error = 1.87e-31
relative error = 1.4778450078860271307233248333110e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.974e+10
Order of pole = 4.392e+20
TOP MAIN SOLVE Loop
x[1] = 4.741
y[1] (analytic) = -0.012642658423941631037200039821561
y[1] (numeric) = -0.012642658423941631037200039821748
absolute error = 1.87e-31
relative error = 1.4791192938177837350577109594756e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=938.4MB, alloc=4.5MB, time=42.39
x[1] = 4.742
y[1] (analytic) = -0.012631766322012068114031467635645
y[1] (numeric) = -0.012631766322012068114031467635833
absolute error = 1.88e-31
relative error = 1.4883112559831946272167967665817e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.019e+11
Order of pole = 1.739e+22
TOP MAIN SOLVE Loop
x[1] = 4.743
y[1] (analytic) = -0.012620883363374754938102050877332
y[1] (numeric) = -0.012620883363374754938102050877519
absolute error = 1.87e-31
relative error = 1.4816712476930555073447754268395e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.125e+10
Order of pole = 4.557e+20
TOP MAIN SOLVE Loop
x[1] = 4.744
y[1] (analytic) = -0.012610009540633463433802161883993
y[1] (numeric) = -0.01261000954063346343380216188418
absolute error = 1.87e-31
relative error = 1.4829489176628018702089040682233e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.745
y[1] (analytic) = -0.012599144846397616433621310166497
y[1] (numeric) = -0.012599144846397616433621310166684
absolute error = 1.87e-31
relative error = 1.4842277176729782211297369482469e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.887e+10
Order of pole = 4.293e+20
TOP MAIN SOLVE Loop
x[1] = 4.746
y[1] (analytic) = -0.012588289273282283770817129220752
y[1] (numeric) = -0.012588289273282283770817129220939
absolute error = 1.87e-31
relative error = 1.4855076487390047363536039937600e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.143e+11
Order of pole = 9.020e+20
TOP MAIN SOLVE Loop
x[1] = 4.747
y[1] (analytic) = -0.012577442813908178374249858850749
y[1] (numeric) = -0.012577442813908178374249858850936
absolute error = 1.87e-31
relative error = 1.4867887118772249467427811107773e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.412e+11
Order of pole = 1.375e+21
TOP MAIN SOLVE Loop
x[1] = 4.748
y[1] (analytic) = -0.012566605460901652365381897602803
y[1] (numeric) = -0.01256660546090165236538189760299
absolute error = 1.87e-31
relative error = 1.4880709081049065851591733346883e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.749
y[1] (analytic) = -0.012555777206894693157441998597761
y[1] (numeric) = -0.012555777206894693157441998597948
absolute error = 1.87e-31
relative error = 1.4893542384402424346315114326467e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.657e+10
Order of pole = 2.208e+20
TOP MAIN SOLVE Loop
x[1] = 4.75
y[1] (analytic) = -0.012544958044524919556753680738013
y[1] (numeric) = -0.0125449580445249195567536807382
absolute error = 1.87e-31
relative error = 1.4906387039023511773067908934159e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.751
y[1] (analytic) = -0.0125341479664355778662274259593
y[1] (numeric) = -0.012534147966435577866227425959486
absolute error = 1.86e-31
relative error = 1.4839461006689719434156311413516e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.752
y[1] (analytic) = -0.012523346965275537991016231893486
y[1] (numeric) = -0.012523346965275537991016231893672
absolute error = 1.86e-31
relative error = 1.4852259584896651326782592456519e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.115e+11
Order of pole = 8.577e+20
TOP MAIN SOLVE Loop
x[1] = 4.753
y[1] (analytic) = -0.012512555033699289546334088007672
y[1] (numeric) = -0.012512555033699289546334088007858
absolute error = 1.86e-31
relative error = 1.4865069484134752600709277791767e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.754
y[1] (analytic) = -0.012501772164366937967436941987271
y[1] (numeric) = -0.012501772164366937967436941987458
absolute error = 1.87e-31
relative error = 1.4957879374333427993610261286210e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.755
y[1] (analytic) = -0.012490998349944200621765721835948
y[1] (numeric) = -0.012490998349944200621765721836134
absolute error = 1.86e-31
relative error = 1.4890723286408159128516758025706e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.697e+10
Order of pole = 3.091e+20
TOP MAIN SOLVE Loop
x[1] = 4.756
y[1] (analytic) = -0.012480233583102402923250977873591
y[1] (numeric) = -0.012480233583102402923250977873778
absolute error = 1.87e-31
relative error = 1.4983693915247581784141416074907e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.457e+11
Order of pole = 1.463e+21
TOP MAIN SOLVE Loop
x[1] = 4.757
y[1] (analytic) = -0.012469477856518474448778707524836
y[1] (numeric) = -0.012469477856518474448778707525023
absolute error = 1.87e-31
relative error = 1.4996618314875544423569986601001e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
memory used=942.2MB, alloc=4.5MB, time=42.56
TOP MAIN SOLVE Loop
x[1] = 4.758
y[1] (analytic) = -0.012458731162874945056816924504912
y[1] (numeric) = -0.012458731162874945056816924505099
absolute error = 1.87e-31
relative error = 1.5009554147635075584874453038930e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.759
y[1] (analytic) = -0.012447993494859941008202532726985
y[1] (numeric) = -0.012447993494859941008202532727171
absolute error = 1.86e-31
relative error = 1.4942167191588236355527035194248e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.76
y[1] (analytic) = -0.01243726484516718108908806397543
y[1] (numeric) = -0.012437264845167181089088063975617
absolute error = 1.87e-31
relative error = 1.5035460153657792063892589769473e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.761
y[1] (analytic) = -0.012426545206495972736047837112845
y[1] (numeric) = -0.012426545206495972736047837113032
absolute error = 1.87e-31
relative error = 1.5048430347498821051432121230049e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.762
y[1] (analytic) = -0.012415834571551208163343095314881
y[1] (numeric) = -0.012415834571551208163343095315067
absolute error = 1.86e-31
relative error = 1.4980869705383127750471503018926e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.763
y[1] (analytic) = -0.012405132933043360492345676556325
y[1] (numeric) = -0.012405132933043360492345676556512
absolute error = 1.87e-31
relative error = 1.5074405168355027926735552596047e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.152e+11
Order of pole = 9.141e+20
TOP MAIN SOLVE Loop
x[1] = 4.764
y[1] (analytic) = -0.012394440283688479883119771304125
y[1] (numeric) = -0.012394440283688479883119771304312
absolute error = 1.87e-31
relative error = 1.5087409816004244154967567058401e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.765
y[1] (analytic) = -0.012383756616208189668161320108306
y[1] (numeric) = -0.012383756616208189668161320108492
absolute error = 1.86e-31
relative error = 1.5019675027895675726840490493824e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.681e+10
Order of pole = 6.450e+20
TOP MAIN SOLVE Loop
x[1] = 4.766
y[1] (analytic) = -0.012373081923329682488294602520003
y[1] (numeric) = -0.01237308192332968248829460252019
absolute error = 1.87e-31
relative error = 1.5113453637400389739430057771146e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.281e+11
Order of pole = 1.129e+21
TOP MAIN SOLVE Loop
x[1] = 4.767
y[1] (analytic) = -0.012362416197785716430725567507021
y[1] (numeric) = -0.012362416197785716430725567507208
absolute error = 1.87e-31
relative error = 1.5126492831837706979828564239565e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.768
y[1] (analytic) = -0.012351759432314611169251454281492
y[1] (numeric) = -0.012351759432314611169251454281678
absolute error = 1.86e-31
relative error = 1.5058583436574042357672503113601e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.769
y[1] (analytic) = -0.012341111619660244106626251201377
y[1] (numeric) = -0.012341111619660244106626251201564
absolute error = 1.87e-31
relative error = 1.5152605839987385766316016643278e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.607e+10
Order of pole = 5.095e+20
TOP MAIN SOLVE Loop
x[1] = 4.77
y[1] (analytic) = -0.012330472752572046519081539157613
y[1] (numeric) = -0.0123304727525720465190815391578
absolute error = 1.87e-31
relative error = 1.5165679674446640043370102697800e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.419e+11
Order of pole = 1.385e+21
TOP MAIN SOLVE Loop
x[1] = 4.771
y[1] (analytic) = -0.012319842823804999703002264611745
y[1] (numeric) = -0.012319842823804999703002264611932
absolute error = 1.87e-31
relative error = 1.5178765076342492118951861039364e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.695e+10
Order of pole = 5.198e+20
TOP MAIN SOLVE Loop
x[1] = 4.772
y[1] (analytic) = -0.012309221826119631123756986204902
y[1] (numeric) = -0.012309221826119631123756986205089
absolute error = 1.87e-31
relative error = 1.5191862056071990433416289366364e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=946.0MB, alloc=4.5MB, time=42.74
x[1] = 4.773
y[1] (analytic) = -0.01229860975228201056668213761786
y[1] (numeric) = -0.012298609752282010566682137618047
absolute error = 1.87e-31
relative error = 1.5204970624041639858508843390026e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.552e+10
Order of pole = 3.920e+20
TOP MAIN SOLVE Loop
x[1] = 4.774
y[1] (analytic) = -0.012288006595063746290219848123826
y[1] (numeric) = -0.012288006595063746290219848124013
absolute error = 1.87e-31
relative error = 1.5218090790667410377302626867283e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.775
y[1] (analytic) = -0.012277412347241981181208861040362
y[1] (numeric) = -0.012277412347241981181208861040549
absolute error = 1.87e-31
relative error = 1.5231222566374745772162471716181e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.776
y[1] (analytic) = -0.012266827001599388912328089054594
y[1] (numeric) = -0.01226682700159938891232808905478
absolute error = 1.86e-31
relative error = 1.5162845288007136105124428375903e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.777
y[1] (analytic) = -0.01225625055092417010169234416648
y[1] (numeric) = -0.012256250550924170101692344166667
absolute error = 1.87e-31
relative error = 1.5257520986783307500030781876635e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.778
y[1] (analytic) = -0.012245682988010048474599778768519
y[1] (numeric) = -0.012245682988010048474599778768705
absolute error = 1.86e-31
relative error = 1.5189026221086703625176519763504e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.062e+11
Order of pole = 7.753e+20
TOP MAIN SOLVE Loop
x[1] = 4.779
y[1] (analytic) = -0.012235124305656267027430573156676
y[1] (numeric) = -0.012235124305656267027430573156862
absolute error = 1.86e-31
relative error = 1.5202134065283886845347019040057e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.78
y[1] (analytic) = -0.012224574496667584193696403546793
y[1] (numeric) = -0.012224574496667584193696403546979
absolute error = 1.86e-31
relative error = 1.5215253508472098663928848688965e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.781
y[1] (analytic) = -0.012214033553854270012240223452939
y[1] (numeric) = -0.012214033553854270012240223453124
absolute error = 1.85e-31
relative error = 1.5146511525803140997270802661264e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.337e+11
Order of pole = 1.228e+21
TOP MAIN SOLVE Loop
x[1] = 4.782
y[1] (analytic) = -0.012203501470032102297585890069413
y[1] (numeric) = -0.012203501470032102297585890069599
absolute error = 1.86e-31
relative error = 1.5241527233536745905524568726398e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.448e+10
Order of pole = 2.855e+20
TOP MAIN SOLVE Loop
x[1] = 4.783
y[1] (analytic) = -0.012192978238022362812437166086175
y[1] (numeric) = -0.012192978238022362812437166086361
absolute error = 1.86e-31
relative error = 1.5254681536294468568706646304743e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.410e+11
Order of pole = 1.365e+21
TOP MAIN SOLVE Loop
x[1] = 4.784
y[1] (analytic) = -0.012182463850651833442325626158437
y[1] (numeric) = -0.012182463850651833442325626158623
absolute error = 1.86e-31
relative error = 1.5267847479805811729975750490406e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.259e+10
Order of pole = 4.683e+20
TOP MAIN SOLVE Loop
x[1] = 4.785
y[1] (analytic) = -0.012171958300752792372406996045041
y[1] (numeric) = -0.012171958300752792372406996045226
absolute error = 1.85e-31
relative error = 1.5198869025747353022742810535484e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.786
y[1] (analytic) = -0.012161461581163010266405451226961
y[1] (numeric) = -0.012161461581163010266405451227147
absolute error = 1.86e-31
relative error = 1.5294214330956482922712339876153e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.787
y[1] (analytic) = -0.012150973684725746447705400616918
y[1] (numeric) = -0.012150973684725746447705400617103
absolute error = 1.85e-31
relative error = 1.5225117328050204110973665390170e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.495e+10
Order of pole = 3.854e+20
TOP MAIN SOLVE Loop
memory used=949.8MB, alloc=4.5MB, time=42.91
x[1] = 4.788
y[1] (analytic) = -0.012140494604289745082590279773535
y[1] (numeric) = -0.01214049460428974508259027977372
absolute error = 1.85e-31
relative error = 1.5238258903770835975686815025105e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.467e+10
Order of pole = 2.869e+20
TOP MAIN SOLVE Loop
x[1] = 4.789
y[1] (analytic) = -0.012130024332709231365627876838897
y[1] (numeric) = -0.012130024332709231365627876839082
absolute error = 1.85e-31
relative error = 1.5251412109795858582752259636753e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.265e+11
Order of pole = 7.312e+21
TOP MAIN SOLVE Loop
x[1] = 4.79
y[1] (analytic) = -0.012119562862843907707201713226515
y[1] (numeric) = -0.0121195628628439077072017132267
absolute error = 1.85e-31
relative error = 1.5264576956580837598461540923591e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.791
y[1] (analytic) = -0.012109110187558949923187999897845
y[1] (numeric) = -0.012109110187558949923187999898029
absolute error = 1.84e-31
relative error = 1.5195171003484953285839115969788e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.353e+10
Order of pole = 3.708e+20
TOP MAIN SOLVE Loop
x[1] = 4.792
y[1] (analytic) = -0.012098666299725003426777688879404
y[1] (numeric) = -0.012098666299725003426777688879588
absolute error = 1.84e-31
relative error = 1.5208287875844813328758042088098e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.793
y[1] (analytic) = -0.012088231192218179422443138489337
y[1] (numeric) = -0.012088231192218179422443138489521
absolute error = 1.84e-31
relative error = 1.5221416357295543042621741204505e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.614e+10
Order of pole = 2.161e+20
TOP MAIN SOLVE Loop
x[1] = 4.794
y[1] (analytic) = -0.012077804857920051102048909561888
y[1] (numeric) = -0.012077804857920051102048909562072
absolute error = 1.84e-31
relative error = 1.5234556458274082341496022901154e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.795
y[1] (analytic) = -0.012067387289717649843106208780738
y[1] (numeric) = -0.012067387289717649843106208780922
absolute error = 1.84e-31
relative error = 1.5247708189226865594325260999670e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.108e+11
Order of pole = 8.420e+20
TOP MAIN SOLVE Loop
x[1] = 4.796
y[1] (analytic) = -0.01205697848050346140917049405744
y[1] (numeric) = -0.012056978480503461409170494057624
absolute error = 1.84e-31
relative error = 1.5260871560609830341086041152558e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.797
y[1] (analytic) = -0.012046578423175422152381755719345
y[1] (numeric) = -0.01204657842317542215238175571953
absolute error = 1.85e-31
relative error = 1.5357057705621515288833731828444e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.798
y[1] (analytic) = -0.012036187110636915218146986102372
y[1] (numeric) = -0.012036187110636915218146986102556
absolute error = 1.84e-31
relative error = 1.5287233266537622684828744500017e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.009e+11
Order of pole = 6.970e+20
TOP MAIN SOLVE Loop
x[1] = 4.799
y[1] (analytic) = -0.012025804535796766751964348977745
y[1] (numeric) = -0.01202580453579676675196434897793
absolute error = 1.85e-31
relative error = 1.5383586141726930208773134920950e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.8
y[1] (analytic) = -0.012015430691569242108388559078469
y[1] (numeric) = -0.012015430691569242108388559078653
absolute error = 1.84e-31
relative error = 1.5313641659895354835134831095075e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.787e+10
Order of pole = 5.288e+20
TOP MAIN SOLVE Loop
x[1] = 4.801
y[1] (analytic) = -0.012005065570874042062136980830671
y[1] (numeric) = -0.012005065570874042062136980830856
absolute error = 1.85e-31
relative error = 1.5410161561202607459909312019238e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.802
y[1] (analytic) = -0.011994709166636299021335954237241
y[1] (numeric) = -0.011994709166636299021335954237426
absolute error = 1.85e-31
relative error = 1.5423466916111975290195250569284e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.803
y[1] (analytic) = -0.011984361471786573242906854706156
y[1] (numeric) = -0.011984361471786573242906854706341
memory used=953.7MB, alloc=4.5MB, time=43.09
absolute error = 1.85e-31
relative error = 1.5436784048572347898505876315249e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.155e+10
Order of pole = 4.554e+20
TOP MAIN SOLVE Loop
x[1] = 4.804
y[1] (analytic) = -0.011974022479260849050091392463784
y[1] (numeric) = -0.011974022479260849050091392463969
absolute error = 1.85e-31
relative error = 1.5450112969173243583000163184842e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.008e+11
Order of pole = 6.959e+20
TOP MAIN SOLVE Loop
x[1] = 4.805
y[1] (analytic) = -0.011963692182000531052115656044033
y[1] (numeric) = -0.011963692182000531052115656044217
absolute error = 1.84e-31
relative error = 1.5379867452359685969798292061804e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.459e+11
Order of pole = 1.457e+21
TOP MAIN SOLVE Loop
x[1] = 4.806
y[1] (analytic) = -0.011953370572952440365992403197664
y[1] (numeric) = -0.011953370572952440365992403197848
absolute error = 1.84e-31
relative error = 1.5393147805217976192984961593156e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.870e+10
Order of pole = 2.358e+20
TOP MAIN SOLVE Loop
x[1] = 4.807
y[1] (analytic) = -0.011943057645068810840461101422297
y[1] (numeric) = -0.011943057645068810840461101422481
absolute error = 1.84e-31
relative error = 1.5406439914151471042405219675500e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.808
y[1] (analytic) = -0.011932753391307285282065219172598
y[1] (numeric) = -0.011932753391307285282065219172782
absolute error = 1.84e-31
relative error = 1.5419743789730828912275737702955e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.398e+11
Order of pole = 1.338e+21
TOP MAIN SOLVE Loop
x[1] = 4.809
y[1] (analytic) = -0.011922457804630911683366267671951
y[1] (numeric) = -0.011922457804630911683366267672135
absolute error = 1.84e-31
relative error = 1.5433059442536325414166903801878e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.645e+10
Order of pole = 3.998e+20
TOP MAIN SOLVE Loop
x[1] = 4.81
y[1] (analytic) = -0.011912170878008139453294092111419
y[1] (numeric) = -0.011912170878008139453294092111603
absolute error = 1.84e-31
relative error = 1.5446386883157862206701133552756e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.117e+11
Order of pole = 8.537e+20
TOP MAIN SOLVE Loop
x[1] = 4.811
y[1] (analytic) = -0.011901892604412815649632909889136
y[1] (numeric) = -0.01190189260441281564963290988932
absolute error = 1.84e-31
relative error = 1.5459726122194975833418233909038e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.812
y[1] (analytic) = -0.011891622976824181213642592413345
y[1] (numeric) = -0.011891622976824181213642592413528
absolute error = 1.83e-31
relative error = 1.5388984359548928924419684782621e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.813
y[1] (analytic) = -0.011881361988226867206814685865117
y[1] (numeric) = -0.011881361988226867206814685865301
absolute error = 1.84e-31
relative error = 1.5486440037962307272569597735233e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.814
y[1] (analytic) = -0.01187110963161089104976266519242
y[1] (numeric) = -0.011871109631610891049762665192604
absolute error = 1.84e-31
relative error = 1.5499814735939852251949510824027e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.815
y[1] (analytic) = -0.011860865899971652763245914485492
y[1] (numeric) = -0.011860865899971652763245914485676
absolute error = 1.84e-31
relative error = 1.5513201274827646132425400788760e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.216e+11
Order of pole = 1.011e+21
TOP MAIN SOLVE Loop
x[1] = 4.816
y[1] (analytic) = -0.011850630786309931211326925764632
y[1] (numeric) = -0.011850630786309931211326925764816
absolute error = 1.84e-31
relative error = 1.5526599665273532736483782128779e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.817
y[1] (analytic) = -0.011840404283631880346661207095313
y[1] (numeric) = -0.011840404283631880346661207095497
absolute error = 1.84e-31
relative error = 1.5540009917935043970654984770449e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.818
y[1] (analytic) = -0.011830186384949025457919389832103
y[1] (numeric) = -0.011830186384949025457919389832287
absolute error = 1.84e-31
relative error = 1.5553432043479408720761101661575e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.252e+11
Order of pole = 3.466e+21
TOP MAIN SOLVE Loop
memory used=957.5MB, alloc=4.5MB, time=43.26
x[1] = 4.819
y[1] (analytic) = -0.011819977083278259419341023682213
y[1] (numeric) = -0.011819977083278259419341023682397
absolute error = 1.84e-31
relative error = 1.5566866052583561755391992639046e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.82
y[1] (analytic) = -0.011809776371641838942419547171497
y[1] (numeric) = -0.011809776371641838942419547171682
absolute error = 1.85e-31
relative error = 1.5664987564390316510647529275860e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.821
y[1] (analytic) = -0.011799584243067380829717919990527
y[1] (numeric) = -0.011799584243067380829717919990712
absolute error = 1.85e-31
relative error = 1.5678518512946182659314729307767e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.822
y[1] (analytic) = -0.011789400690587858230814402595807
y[1] (numeric) = -0.011789400690587858230814402595993
absolute error = 1.86e-31
relative error = 1.5776883395649981020304780027517e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.823
y[1] (analytic) = -0.011779225707241596900377967341462
y[1] (numeric) = -0.011779225707241596900377967341647
absolute error = 1.85e-31
relative error = 1.5705616362055636410295832575930e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.446e+10
Order of pole = 3.785e+20
TOP MAIN SOLVE Loop
x[1] = 4.824
y[1] (analytic) = -0.011769059286072271458372824319562
y[1] (numeric) = -0.011769059286072271458372824319748
absolute error = 1.86e-31
relative error = 1.5804151842459994801151166340733e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.798e+11
Order of pole = 5.345e+21
TOP MAIN SOLVE Loop
x[1] = 4.825
y[1] (analytic) = -0.011758901420128901652391543992969
y[1] (numeric) = -0.011758901420128901652391543993155
absolute error = 1.86e-31
relative error = 1.5817804176979065014083733337635e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.612e+10
Order of pole = 6.307e+20
TOP MAIN SOLVE Loop
x[1] = 4.826
y[1] (analytic) = -0.011748752102465848622116257612819
y[1] (numeric) = -0.011748752102465848622116257613005
absolute error = 1.86e-31
relative error = 1.5831468600053446950036626440100e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.489e+10
Order of pole = 6.145e+20
TOP MAIN SOLVE Loop
x[1] = 4.827
y[1] (analytic) = -0.011738611326142811165907415323862
y[1] (numeric) = -0.011738611326142811165907415324048
absolute error = 1.86e-31
relative error = 1.5845145122554945078098561879573e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.310e+11
Order of pole = 1.171e+21
TOP MAIN SOLVE Loop
x[1] = 4.828
y[1] (analytic) = -0.011728479084224822009519580774559
y[1] (numeric) = -0.011728479084224822009519580774745
absolute error = 1.86e-31
relative error = 1.5858833755365256626694754427050e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.829
y[1] (analytic) = -0.01171835536978224407694373996526
y[1] (numeric) = -0.011718355369782244076943739965446
absolute error = 1.86e-31
relative error = 1.5872534509375980667441689658126e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.701e+10
Order of pole = 5.165e+20
TOP MAIN SOLVE Loop
x[1] = 4.83
y[1] (analytic) = -0.011708240175890766763375600986895
y[1] (numeric) = -0.011708240175890766763375600987081
absolute error = 1.86e-31
relative error = 1.5886247395488627207404935604624e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.831
y[1] (analytic) = -0.011698133495631402210309360224385
y[1] (numeric) = -0.011698133495631402210309360224571
absolute error = 1.86e-31
relative error = 1.5899972424614626289767814581203e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.564e+10
Order of pole = 3.902e+20
TOP MAIN SOLVE Loop
x[1] = 4.832
y[1] (analytic) = -0.011688035322090481582756409523439
y[1] (numeric) = -0.011688035322090481582756409523625
absolute error = 1.86e-31
relative error = 1.5913709607675337102918763292223e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.833
y[1] (analytic) = -0.011677945648359651348588457746551
y[1] (numeric) = -0.011677945648359651348588457746738
absolute error = 1.87e-31
relative error = 1.6013090455363358480212341468512e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.549e+10
Order of pole = 6.217e+20
TOP MAIN SOLVE Loop
memory used=961.3MB, alloc=4.5MB, time=43.43
x[1] = 4.834
y[1] (analytic) = -0.011667864467535869560004539073805
y[1] (numeric) = -0.011667864467535869560004539073991
absolute error = 1.86e-31
relative error = 1.5941220479336031114681858048886e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.540e+10
Order of pole = 6.205e+20
TOP MAIN SOLVE Loop
x[1] = 4.835
y[1] (analytic) = -0.011657791772721402137121379336551
y[1] (numeric) = -0.011657791772721402137121379336738
absolute error = 1.87e-31
relative error = 1.6040773728483452239104855518828e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.541e+10
Order of pole = 3.876e+20
TOP MAIN SOLVE Loop
x[1] = 4.836
y[1] (analytic) = -0.011647727557023819153686590607208
y[1] (numeric) = -0.011647727557023819153686590607394
absolute error = 1.86e-31
relative error = 1.5968780098040512330353556157849e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.837
y[1] (analytic) = -0.011637671813555991124914163206127
y[1] (numeric) = -0.011637671813555991124914163206314
absolute error = 1.87e-31
relative error = 1.6068506054808615115815941721138e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.838
y[1] (analytic) = -0.011627624535436085297441723227028
y[1] (numeric) = -0.011627624535436085297441723227215
absolute error = 1.87e-31
relative error = 1.6082390640504690659411761462751e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.839
y[1] (analytic) = -0.011617585715787561941409022625479
y[1] (numeric) = -0.011617585715787561941409022625665
absolute error = 1.86e-31
relative error = 1.6010211118755749765427437745706e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.84
y[1] (analytic) = -0.011607555347739170644657127860712
y[1] (numeric) = -0.011607555347739170644657127860898
absolute error = 1.86e-31
relative error = 1.6024045927657595311368530047623e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.272e+11
Order of pole = 3.516e+21
TOP MAIN SOLVE Loop
x[1] = 4.841
y[1] (analytic) = -0.011597533424424946609047772029411
y[1] (numeric) = -0.011597533424424946609047772029597
absolute error = 1.86e-31
relative error = 1.6037892989234703994585674611358e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.372e+11
Order of pole = 1.282e+21
TOP MAIN SOLVE Loop
x[1] = 4.842
y[1] (analytic) = -0.0115875199389842069489023343811
y[1] (numeric) = -0.011587519938984206948902334381286
absolute error = 1.86e-31
relative error = 1.6051752314508229313046457648014e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.701e+10
Order of pole = 5.156e+20
TOP MAIN SOLVE Loop
x[1] = 4.843
y[1] (analytic) = -0.01157751488456154699155991005843
y[1] (numeric) = -0.011577514884561546991559910058616
absolute error = 1.86e-31
relative error = 1.6065623914509354667764150396775e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.135e+10
Order of pole = 5.683e+20
TOP MAIN SOLVE Loop
x[1] = 4.844
y[1] (analytic) = -0.011567518254306836580053931861911
y[1] (numeric) = -0.011567518254306836580053931862097
absolute error = 1.86e-31
relative error = 1.6079507800279302573522593548982e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.958e+10
Order of pole = 5.463e+20
TOP MAIN SOLVE Loop
x[1] = 4.845
y[1] (analytic) = -0.011557530041375216377906804797532
y[1] (numeric) = -0.011557530041375216377906804797719
absolute error = 1.87e-31
relative error = 1.6179927660196598415101355928976e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.151e+11
Order of pole = 9.016e+20
TOP MAIN SOLVE Loop
x[1] = 4.846
y[1] (analytic) = -0.011547550238927094176042013127228
y[1] (numeric) = -0.011547550238927094176042013127414
absolute error = 1.86e-31
relative error = 1.6107312473340806990155037246095e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.295e+10
Order of pole = 2.697e+20
TOP MAIN SOLVE Loop
x[1] = 4.847
y[1] (analytic) = -0.011537578840128141201813158606248
y[1] (numeric) = -0.011537578840128141201813158606433
absolute error = 1.85e-31
relative error = 1.6034559985545919980288252810191e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.150e+11
Order of pole = 8.998e+20
TOP MAIN SOLVE Loop
x[1] = 4.848
y[1] (analytic) = -0.011527615838149288430149387558267
y[1] (numeric) = -0.011527615838149288430149387558452
absolute error = 1.85e-31
relative error = 1.6048418215652560579214228477690e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 4.614e+11
Order of pole = 1.449e+22
TOP MAIN SOLVE Loop
memory used=965.1MB, alloc=4.5MB, time=43.60
x[1] = 4.849
y[1] (analytic) = -0.011517661226166722896816663408367
y[1] (numeric) = -0.011517661226166722896816663408553
absolute error = 1.86e-31
relative error = 1.6149111902808068691023624963061e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.222e+10
Order of pole = 3.548e+20
TOP MAIN SOLVE Loop
x[1] = 4.85
y[1] (analytic) = -0.011507714997361884013794340265994
y[1] (numeric) = -0.011507714997361884013794340266179
absolute error = 1.85e-31
relative error = 1.6076171511234924140958726657255e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.142e+11
Order of pole = 6.716e+21
TOP MAIN SOLVE Loop
x[1] = 4.851
y[1] (analytic) = -0.011497777144921459886766492124511
y[1] (numeric) = -0.011497777144921459886766492124696
absolute error = 1.85e-31
relative error = 1.6090066598804626218262364683889e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.852
y[1] (analytic) = -0.01148784766203738363472745122114
y[1] (numeric) = -0.011487847662037383634727451221325
absolute error = 1.85e-31
relative error = 1.6103973994306086309114958704097e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.137e+11
Order of pole = 8.797e+20
TOP MAIN SOLVE Loop
x[1] = 4.853
y[1] (analytic) = -0.011477926541906829711701008080766
y[1] (numeric) = -0.011477926541906829711701008080951
absolute error = 1.85e-31
relative error = 1.6117893708811445432547574016584e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.854
y[1] (analytic) = -0.011468013777732210230572724749412
y[1] (numeric) = -0.011468013777732210230572724749596
absolute error = 1.84e-31
relative error = 1.6044626695276419546979966810557e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.737e+10
Order of pole = 4.070e+20
TOP MAIN SOLVE Loop
x[1] = 4.855
y[1] (analytic) = -0.011458109362721171289034811708076
y[1] (numeric) = -0.011458109362721171289034811708261
absolute error = 1.85e-31
relative error = 1.6145770139172820205822099572805e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.689e+11
Order of pole = 1.940e+21
TOP MAIN SOLVE Loop
x[1] = 4.856
y[1] (analytic) = -0.011448213290086589297643017945106
y[1] (numeric) = -0.011448213290086589297643017945291
absolute error = 1.85e-31
relative error = 1.6159726877223541019438694778302e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.643e+10
Order of pole = 6.320e+20
TOP MAIN SOLVE Loop
x[1] = 4.857
y[1] (analytic) = -0.011438325553046567309984982655287
y[1] (numeric) = -0.011438325553046567309984982655472
absolute error = 1.85e-31
relative error = 1.6173695978667589728616855964910e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.858
y[1] (analytic) = -0.011428446144824431354959496026486
y[1] (numeric) = -0.01142844614482443135495949602667
absolute error = 1.84e-31
relative error = 1.6100176495413382916388822644781e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.099e+11
Order of pole = 6.528e+21
TOP MAIN SOLVE Loop
x[1] = 4.859
y[1] (analytic) = -0.01141857505864872677116611556981
y[1] (numeric) = -0.011418575058648726771166115569994
absolute error = 1.84e-31
relative error = 1.6114094714526888155748023724080e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.018e+10
Order of pole = 2.460e+20
TOP MAIN SOLVE Loop
x[1] = 4.86
y[1] (analytic) = -0.01140871228775321454340458344703
y[1] (numeric) = -0.011408712287753214543404583447213
absolute error = 1.83e-31
relative error = 1.6040372952208024931040440592363e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.148e+11
Order of pole = 8.956e+20
TOP MAIN SOLVE Loop
x[1] = 4.861
y[1] (analytic) = -0.011398857825376867641283489249253
y[1] (numeric) = -0.011398857825376867641283489249436
absolute error = 1.83e-31
relative error = 1.6054240065403191079273998156093e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.862
y[1] (analytic) = -0.011389011664763867359937621683734
y[1] (numeric) = -0.011389011664763867359937621683917
absolute error = 1.83e-31
relative error = 1.6068119463445488311363589150274e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.863
y[1] (analytic) = -0.011379173799163599662853451631046
y[1] (numeric) = -0.01137917379916359966285345163123
absolute error = 1.84e-31
relative error = 1.6169890999777549955677527384294e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.864
y[1] (analytic) = -0.011369344221830651526802188042826
y[1] (numeric) = -0.011369344221830651526802188043009
absolute error = 1.83e-31
relative error = 1.6095915158291688026681528258146e-27 %
Correct digits = 28
h = 0.001
memory used=968.9MB, alloc=4.5MB, time=43.77
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.865
y[1] (analytic) = -0.011359522926024807288879847160727
y[1] (numeric) = -0.011359522926024807288879847160911
absolute error = 1.84e-31
relative error = 1.6197863343226653295528397922971e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.866
y[1] (analytic) = -0.011349709905011044995653774550297
y[1] (numeric) = -0.01134970990501104499565377455048
absolute error = 1.83e-31
relative error = 1.6123760125287705592638554218022e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.867
y[1] (analytic) = -0.011339905152059532754415058458954
y[1] (numeric) = -0.011339905152059532754415058459138
absolute error = 1.84e-31
relative error = 1.6225885272645535118219715378813e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.868
y[1] (analytic) = -0.011330108660445625086536272025411
y[1] (numeric) = -0.011330108660445625086536272025595
absolute error = 1.84e-31
relative error = 1.6239914859983618774506802469673e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.869
y[1] (analytic) = -0.01132032042344985928293398088838
y[1] (numeric) = -0.011320320423449859282933980888564
absolute error = 1.84e-31
relative error = 1.6253956877302430277183761085019e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.87
y[1] (analytic) = -0.011310540434357951761635451765616
y[1] (numeric) = -0.011310540434357951761635451765799
absolute error = 1.83e-31
relative error = 1.6179598230700112654826220848436e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.871
y[1] (analytic) = -0.011300768686460794427448996599901
y[1] (numeric) = -0.011300768686460794427448996600085
absolute error = 1.84e-31
relative error = 1.6282078246628161191323159342979e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.477e+10
Order of pole = 2.846e+20
TOP MAIN SOLVE Loop
x[1] = 4.872
y[1] (analytic) = -0.011291005173054451033737385896782
y[1] (numeric) = -0.011291005173054451033737385896966
absolute error = 1.84e-31
relative error = 1.6296157621033503123308448281927e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.146e+10
Order of pole = 2.562e+20
TOP MAIN SOLVE Loop
x[1] = 4.873
y[1] (analytic) = -0.011281249887440153546293763909466
y[1] (numeric) = -0.01128124988744015354629376390965
absolute error = 1.84e-31
relative error = 1.6310249470216436652782767258549e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.019e+10
Order of pole = 3.341e+20
TOP MAIN SOLVE Loop
x[1] = 4.874
y[1] (analytic) = -0.011271502822924298509319497359485
y[1] (numeric) = -0.011271502822924298509319497359668
absolute error = 1.83e-31
relative error = 1.6235634491241883773880397553959e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.504e+10
Order of pole = 3.818e+20
TOP MAIN SOLVE Loop
x[1] = 4.875
y[1] (analytic) = -0.011261763972818443413503388417359
y[1] (numeric) = -0.011261763972818443413503388417543
absolute error = 1.84e-31
relative error = 1.6338470637824151187933839777998e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.047e+11
Order of pole = 7.432e+20
TOP MAIN SOLVE Loop
x[1] = 4.876
y[1] (analytic) = -0.011252033330439303066201681705662
y[1] (numeric) = -0.011252033330439303066201681705847
absolute error = 1.85e-31
relative error = 1.6441472804700375926101488126810e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.317e+11
Order of pole = 1.176e+21
TOP MAIN SOLVE Loop
x[1] = 4.877
y[1] (analytic) = -0.011242310889108745963718294127507
y[1] (numeric) = -0.011242310889108745963718294127691
absolute error = 1.84e-31
relative error = 1.6366741839371684972600920950486e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.688e+11
Order of pole = 1.931e+21
TOP MAIN SOLVE Loop
x[1] = 4.878
y[1] (analytic) = -0.011232596642153790665684695366621
y[1] (numeric) = -0.011232596642153790665684695366805
absolute error = 1.84e-31
relative error = 1.6380896231017779928228981468267e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.879
y[1] (analytic) = -0.011222890582906602171538865950792
y[1] (numeric) = -0.011222890582906602171538865950976
absolute error = 1.84e-31
relative error = 1.6395063164943204302563841799641e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.712e+11
Order of pole = 1.986e+21
TOP MAIN SOLVE Loop
memory used=972.7MB, alloc=4.5MB, time=43.95
x[1] = 4.88
y[1] (analytic) = -0.011213192704704488299102758818536
y[1] (numeric) = -0.011213192704704488299102758818719
absolute error = 1.83e-31
relative error = 1.6320061985844803982273611131943e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.881
y[1] (analytic) = -0.011203503000889896065257689379423
y[1] (numeric) = -0.011203503000889896065257689379606
absolute error = 1.83e-31
relative error = 1.6334176907478337823519305898114e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.037e+11
Order of pole = 2.812e+21
TOP MAIN SOLVE Loop
x[1] = 4.882
y[1] (analytic) = -0.01119382146481040806871707811154
y[1] (numeric) = -0.011193821464810408068717078111723
absolute error = 1.83e-31
relative error = 1.6348304336931776014567681258438e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.883
y[1] (analytic) = -0.011184148089818738874895968795046
y[1] (numeric) = -0.011184148089818738874895968795229
absolute error = 1.83e-31
relative error = 1.6362444285460626001120360612748e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.770e+10
Order of pole = 5.208e+20
TOP MAIN SOLVE Loop
x[1] = 4.884
y[1] (analytic) = -0.011174482869272731402876744538786
y[1] (numeric) = -0.011174482869272731402876744538969
absolute error = 1.83e-31
relative error = 1.6376596764330641866601920930032e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.885
y[1] (analytic) = -0.011164825796535353314470462817316
y[1] (numeric) = -0.011164825796535353314470462817499
absolute error = 1.83e-31
relative error = 1.6390761784817833744533059246608e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.886
y[1] (analytic) = -0.011155176864974693405373229798613
y[1] (numeric) = -0.011155176864974693405373229798795
absolute error = 1.82e-31
relative error = 1.6315294880841217801145608975113e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.887
y[1] (analytic) = -0.011145536067963957998417033308043
y[1] (numeric) = -0.011145536067963957998417033308225
absolute error = 1.82e-31
relative error = 1.6329407476696395410213480242122e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.888
y[1] (analytic) = -0.011135903398881467338914452841982
y[1] (numeric) = -0.011135903398881467338914452842164
absolute error = 1.82e-31
relative error = 1.6343532579339793391841678106682e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.218e+11
Order of pole = 1.004e+21
TOP MAIN SOLVE Loop
x[1] = 4.889
y[1] (analytic) = -0.011126278851110651992096664114672
y[1] (numeric) = -0.011126278851110651992096664114855
absolute error = 1.83e-31
relative error = 1.6447547508818053629334186923830e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.491e+11
Order of pole = 4.199e+21
TOP MAIN SOLVE Loop
x[1] = 4.89
y[1] (analytic) = -0.011116662418040049242644154694593
y[1] (numeric) = -0.011116662418040049242644154694775
absolute error = 1.82e-31
relative error = 1.6371820350022643009638203940927e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.891
y[1] (analytic) = -0.011107054093063299496309566361705
y[1] (numeric) = -0.011107054093063299496309566361887
absolute error = 1.82e-31
relative error = 1.6385983040603417679510234016844e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.026e+10
Order of pole = 3.340e+20
TOP MAIN SOLVE Loop
x[1] = 4.892
y[1] (analytic) = -0.011097453869579142683632078894485
y[1] (numeric) = -0.011097453869579142683632078894667
absolute error = 1.82e-31
relative error = 1.6400158283055077624126739678458e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.030e+10
Order of pole = 3.343e+20
TOP MAIN SOLVE Loop
x[1] = 4.893
y[1] (analytic) = -0.011087861740991414665742749075596
y[1] (numeric) = -0.011087861740991414665742749075778
absolute error = 1.82e-31
relative error = 1.6414346088673953519113010845836e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.894
y[1] (analytic) = -0.011078277700709043642260217787455
y[1] (numeric) = -0.011078277700709043642260217787637
absolute error = 1.82e-31
relative error = 1.6428546468766660685419038344402e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=976.5MB, alloc=4.5MB, time=44.12
x[1] = 4.895
y[1] (analytic) = -0.01106870174214604656127619715375
y[1] (numeric) = -0.011068701742146046561276197153931
absolute error = 1.81e-31
relative error = 1.6352414602591591457368661836869e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.896
y[1] (analytic) = -0.011059133858721525531430148770169
y[1] (numeric) = -0.01105913385872152553143014877035
absolute error = 1.81e-31
relative error = 1.6366562003158919324203217410741e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.897
y[1] (analytic) = -0.011049574043859664236072563157274
y[1] (numeric) = -0.011049574043859664236072563157455
absolute error = 1.81e-31
relative error = 1.6380721942904498910070422469489e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.260e+10
Order of pole = 2.649e+20
TOP MAIN SOLVE Loop
x[1] = 4.898
y[1] (analytic) = -0.011040022290989724349516249660442
y[1] (numeric) = -0.011040022290989724349516249660624
absolute error = 1.82e-31
relative error = 1.6485473960368600397826471674357e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.899
y[1] (analytic) = -0.011030478593546041955375045116287
y[1] (numeric) = -0.011030478593546041955375045116468
absolute error = 1.81e-31
relative error = 1.6409079485082679055071977461974e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.9
y[1] (analytic) = -0.01102094294496802396698934870179
y[1] (numeric) = -0.011020942944968023966989348701971
absolute error = 1.81e-31
relative error = 1.6423277110117109970304467315647e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.901
y[1] (analytic) = -0.011011415338700144549937889481641
y[1] (numeric) = -0.011011415338700144549937889481822
absolute error = 1.81e-31
relative error = 1.6437487319533472204638719599924e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.902
y[1] (analytic) = -0.011001895768191941546635132270888
y[1] (numeric) = -0.011001895768191941546635132271069
absolute error = 1.81e-31
relative error = 1.6451710124658420897146623281808e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.602e+10
Order of pole = 6.228e+20
TOP MAIN SOLVE Loop
x[1] = 4.903
y[1] (analytic) = -0.010992384226898012903013726534054
y[1] (numeric) = -0.010992384226898012903013726534234
absolute error = 1.80e-31
relative error = 1.6374973462039814122540015240855e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.904
y[1] (analytic) = -0.010982880708278013097291402148259
y[1] (numeric) = -0.010982880708278013097291402148439
absolute error = 1.80e-31
relative error = 1.6389142774202260201349081840951e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.081e+10
Order of pole = 4.410e+20
TOP MAIN SOLVE Loop
x[1] = 4.905
y[1] (analytic) = -0.010973385205796649570821714966708
y[1] (numeric) = -0.010973385205796649570821714966888
absolute error = 1.80e-31
relative error = 1.6403324646337547252853039121987e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.134e+11
Order of pole = 8.690e+20
TOP MAIN SOLVE Loop
x[1] = 4.906
y[1] (analytic) = -0.010963897712923679161028044230031
y[1] (numeric) = -0.010963897712923679161028044230211
absolute error = 1.80e-31
relative error = 1.6417519089750832923587663097326e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.907
y[1] (analytic) = -0.010954418223133904536420242986537
y[1] (numeric) = -0.010954418223133904536420242986716
absolute error = 1.79e-31
relative error = 1.6340438748447804367208312424043e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.105e+11
Order of pole = 8.247e+20
TOP MAIN SOLVE Loop
x[1] = 4.908
y[1] (analytic) = -0.010944946729907170633693341798334
y[1] (numeric) = -0.010944946729907170633693341798514
absolute error = 1.80e-31
relative error = 1.6445945735683509052671030027573e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.405e+11
Order of pole = 1.332e+21
TOP MAIN SOLVE Loop
x[1] = 4.909
y[1] (analytic) = -0.010935483226728361096907705128558
y[1] (numeric) = -0.010935483226728361096907705128737
absolute error = 1.79e-31
relative error = 1.6368732527748806408447601096272e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.414e+10
Order of pole = 5.981e+20
TOP MAIN SOLVE Loop
x[1] = 4.91
y[1] (analytic) = -0.010926027707087394718750038925556
y[1] (numeric) = -0.010926027707087394718750038925735
memory used=980.4MB, alloc=4.5MB, time=44.29
absolute error = 1.79e-31
relative error = 1.6382898231521775621719613155436e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.911
y[1] (analytic) = -0.01091658016447922188387464704292
y[1] (numeric) = -0.010916580164479221883874647043099
absolute error = 1.79e-31
relative error = 1.6397076493097803272169602852699e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.317e+10
Order of pole = 4.667e+20
TOP MAIN SOLVE Loop
x[1] = 4.912
y[1] (analytic) = -0.010907140592403821014324333259554
y[1] (numeric) = -0.010907140592403821014324333259733
absolute error = 1.79e-31
relative error = 1.6411267323780801356242667441914e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.383e+10
Order of pole = 4.741e+20
TOP MAIN SOLVE Loop
x[1] = 4.913
y[1] (analytic) = -0.010897708984366195017030344791708
y[1] (numeric) = -0.010897708984366195017030344791886
absolute error = 1.78e-31
relative error = 1.6333708328544835493146055496124e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.914
y[1] (analytic) = -0.010888285333876367733390752318915
y[1] (numeric) = -0.010888285333876367733390752319093
absolute error = 1.78e-31
relative error = 1.6347844912384358086174171182568e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.053e+11
Order of pole = 2.843e+21
TOP MAIN SOLVE Loop
x[1] = 4.915
y[1] (analytic) = -0.010878869634449380390926660678198
y[1] (numeric) = -0.010878869634449380390926660678376
absolute error = 1.78e-31
relative error = 1.6361994028896112859417594253549e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.916
y[1] (analytic) = -0.010869461879605288057015643515594
y[1] (numeric) = -0.010869461879605288057015643515771
absolute error = 1.77e-31
relative error = 1.6284154814702524205068493866065e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.139e+11
Order of pole = 8.749e+20
TOP MAIN SOLVE Loop
x[1] = 4.917
y[1] (analytic) = -0.010860062062869156094701794321139
y[1] (numeric) = -0.010860062062869156094701794321317
absolute error = 1.78e-31
relative error = 1.6390329905073635008185662076093e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.918
y[1] (analytic) = -0.010850670177771056620581785412846
y[1] (numeric) = -0.010850670177771056620581785413024
absolute error = 1.78e-31
relative error = 1.6404516687333753136231460902268e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.919
y[1] (analytic) = -0.010841286217846064964766325576894
y[1] (numeric) = -0.010841286217846064964766325577072
absolute error = 1.78e-31
relative error = 1.6418716047454823836222479295554e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.92
y[1] (analytic) = -0.010831910176634256132916406215345
y[1] (numeric) = -0.010831910176634256132916406215522
absolute error = 1.77e-31
relative error = 1.6340608176553242223676757029234e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.921
y[1] (analytic) = -0.010822542047680701270353724999014
y[1] (numeric) = -0.010822542047680701270353724999192
absolute error = 1.78e-31
relative error = 1.6447152546581776506711342468273e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.677e+10
Order of pole = 5.073e+20
TOP MAIN SOLVE Loop
x[1] = 4.922
y[1] (analytic) = -0.010813181824535464128244675171844
y[1] (numeric) = -0.010813181824535464128244675172022
absolute error = 1.78e-31
relative error = 1.6461389708264422532119286338910e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.740e+11
Order of pole = 2.040e+21
TOP MAIN SOLVE Loop
x[1] = 4.923
y[1] (analytic) = -0.01080382950075359753185728780408
y[1] (numeric) = -0.010803829500753597531857287804258
absolute error = 1.78e-31
relative error = 1.6475639493161568195997815961600e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.489e+10
Order of pole = 6.065e+20
TOP MAIN SOLVE Loop
x[1] = 4.924
y[1] (analytic) = -0.010794485069895139850890513444888
y[1] (numeric) = -0.010794485069895139850890513445065
absolute error = 1.77e-31
relative error = 1.6397262014251821957432358179656e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.925
y[1] (analytic) = -0.010785148525525111471875228780621
y[1] (numeric) = -0.010785148525525111471875228780798
absolute error = 1.77e-31
relative error = 1.6411456882684159022345672094649e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=984.2MB, alloc=4.5MB, time=44.47
x[1] = 4.926
y[1] (analytic) = -0.01077581986121351127264635306288
y[1] (numeric) = -0.010775819861213511272646353063057
absolute error = 1.77e-31
relative error = 1.6425664337346046833964555820634e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.339e+10
Order of pole = 5.873e+20
TOP MAIN SOLVE Loop
x[1] = 4.927
y[1] (analytic) = -0.010766499070535313098885458230683
y[1] (numeric) = -0.010766499070535313098885458230861
absolute error = 1.78e-31
relative error = 1.6532765092334679808343399928608e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.928
y[1] (analytic) = -0.010757186147070462242733255813587
y[1] (numeric) = -0.010757186147070462242733255813765
absolute error = 1.78e-31
relative error = 1.6547078163974627347487869298128e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.705e+10
Order of pole = 5.101e+20
TOP MAIN SOLVE Loop
x[1] = 4.929
y[1] (analytic) = -0.010747881084403871923471342867354
y[1] (numeric) = -0.010747881084403871923471342867532
absolute error = 1.78e-31
relative error = 1.6561403927169772726204093934982e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.366e+11
Order of pole = 3.767e+21
TOP MAIN SOLVE Loop
x[1] = 4.93
y[1] (analytic) = -0.010738583876125419770272588360867
y[1] (numeric) = -0.010738583876125419770272588361045
absolute error = 1.78e-31
relative error = 1.6575742393346565149735099933718e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.955e+11
Order of pole = 5.876e+21
TOP MAIN SOLVE Loop
x[1] = 4.931
y[1] (analytic) = -0.010729294515829944307019540602318
y[1] (numeric) = -0.010729294515829944307019540602496
absolute error = 1.78e-31
relative error = 1.6590093573941860080013423814255e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.243e+11
Order of pole = 1.040e+21
TOP MAIN SOLVE Loop
x[1] = 4.932
y[1] (analytic) = -0.010720012997117241439190235464336
y[1] (numeric) = -0.010720012997117241439190235464514
absolute error = 1.78e-31
relative error = 1.6604457480402928797682733784200e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.123e+11
Order of pole = 8.477e+20
TOP MAIN SOLVE Loop
x[1] = 4.933
y[1] (analytic) = -0.010710739313592060942810784341638
y[1] (numeric) = -0.010710739313592060942810784341815
absolute error = 1.77e-31
relative error = 1.6525469887534729388852128982564e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.455e+10
Order of pole = 3.738e+20
TOP MAIN SOLVE Loop
x[1] = 4.934
y[1] (analytic) = -0.010701473458864102955474119950946
y[1] (numeric) = -0.010701473458864102955474119951123
absolute error = 1.77e-31
relative error = 1.6539778440826735036172108279149e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.935
y[1] (analytic) = -0.010692215426548014469424277261375
y[1] (numeric) = -0.010692215426548014469424277261553
absolute error = 1.78e-31
relative error = 1.6647625669609928812473847774605e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.266e+11
Order of pole = 1.078e+21
TOP MAIN SOLVE Loop
x[1] = 4.936
y[1] (analytic) = -0.010682965210263385826705586024193
y[1] (numeric) = -0.010682965210263385826705586024371
absolute error = 1.78e-31
relative error = 1.6662040594215457026981231557448e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.937
y[1] (analytic) = -0.010673722803634747216376150553816
y[1] (numeric) = -0.010673722803634747216376150553995
absolute error = 1.79e-31
relative error = 1.6770156326248675014773171472719e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.938
y[1] (analytic) = -0.01066448820029156517378499159716
y[1] (numeric) = -0.010664488200291565173784991597339
absolute error = 1.79e-31
relative error = 1.6784677955300862206874361461402e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.052e+11
Order of pole = 2.830e+21
TOP MAIN SOLVE Loop
x[1] = 4.939
y[1] (analytic) = -0.010655261393868239081912224315895
y[1] (numeric) = -0.010655261393868239081912224316073
absolute error = 1.78e-31
relative error = 1.6705362113634611210090904812331e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.94
y[1] (analytic) = -0.010646042378004097674771645595919
y[1] (numeric) = -0.010646042378004097674771645596097
absolute error = 1.78e-31
relative error = 1.6719828240376697059737475415866e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.037e+10
Order of pole = 2.450e+20
TOP MAIN SOLVE Loop
memory used=988.0MB, alloc=4.5MB, time=44.65
x[1] = 4.941
y[1] (analytic) = -0.010636831146343395542875103090321
y[1] (numeric) = -0.010636831146343395542875103090499
absolute error = 1.78e-31
relative error = 1.6734307196480292185661617311018e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.942
y[1] (analytic) = -0.010627627692535309640758017596301
y[1] (numeric) = -0.010627627692535309640758017596479
absolute error = 1.78e-31
relative error = 1.6748798993497353918000111739257e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.943
y[1] (analytic) = -0.010618432010233935796565429562994
y[1] (numeric) = -0.010618432010233935796565429563173
absolute error = 1.79e-31
relative error = 1.6857479506153228371393286375869e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.944
y[1] (analytic) = -0.010609244093098285223697939725808
y[1] (numeric) = -0.010609244093098285223697939725987
absolute error = 1.79e-31
relative error = 1.6872078578760033811829967207471e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.413e+11
Order of pole = 1.340e+21
TOP MAIN SOLVE Loop
x[1] = 4.945
y[1] (analytic) = -0.010600063934792281034516913063799
y[1] (numeric) = -0.010600063934792281034516913063978
absolute error = 1.79e-31
relative error = 1.6886690599334360137680311321721e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.205e+10
Order of pole = 4.521e+20
TOP MAIN SOLVE Loop
x[1] = 4.946
y[1] (analytic) = -0.010590891528984754756108314479761
y[1] (numeric) = -0.01059089152898475475610831447994
absolute error = 1.79e-31
relative error = 1.6901315579535444478075568254972e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.269e+11
Order of pole = 1.081e+21
TOP MAIN SOLVE Loop
x[1] = 4.947
y[1] (analytic) = -0.010581726869349442848104543808066
y[1] (numeric) = -0.010581726869349442848104543808245
absolute error = 1.79e-31
relative error = 1.6915953531033143605486465114403e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.268e+10
Order of pole = 1.864e+20
TOP MAIN SOLVE Loop
x[1] = 4.948
y[1] (analytic) = -0.010572569949564983222563636962863
y[1] (numeric) = -0.010572569949564983222563636963043
absolute error = 1.80e-31
relative error = 1.7025188847996814888692325978197e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.722e+10
Order of pole = 5.107e+20
TOP MAIN SOLVE Loop
x[1] = 4.949
y[1] (analytic) = -0.010563420763314911765905199249068
y[1] (numeric) = -0.010563420763314911765905199249247
absolute error = 1.79e-31
relative error = 1.6945268394650970091827525759548e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.95
y[1] (analytic) = -0.010554279304287658862902436070549
y[1] (numeric) = -0.010554279304287658862902436070727
absolute error = 1.78e-31
relative error = 1.6865197032230120011146821192432e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.951
y[1] (analytic) = -0.010545145566176545922729645484184
y[1] (numeric) = -0.010545145566176545922729645484362
absolute error = 1.78e-31
relative error = 1.6879804919045717729362131118279e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.161e+11
Order of pole = 9.042e+20
TOP MAIN SOLVE Loop
x[1] = 4.952
y[1] (analytic) = -0.010536019542679781907064536264846
y[1] (numeric) = -0.010536019542679781907064536265025
absolute error = 1.79e-31
relative error = 1.6989338267160453529176375837723e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.953
y[1] (analytic) = -0.010526901227500459860244734365019
y[1] (numeric) = -0.010526901227500459860244734365197
absolute error = 1.78e-31
relative error = 1.6909059575385117689965086683581e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.581e+10
Order of pole = 4.939e+20
TOP MAIN SOLVE Loop
x[1] = 4.954
y[1] (analytic) = -0.010517790614346553441477839873561
y[1] (numeric) = -0.010517790614346553441477839873739
absolute error = 1.78e-31
relative error = 1.6923706368256004465418467663403e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.955
y[1] (analytic) = -0.01050868769693091345910439580118
y[1] (numeric) = -0.010508687696930913459104395801359
absolute error = 1.79e-31
relative error = 1.7033525513587901550995231567085e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
memory used=991.8MB, alloc=4.5MB, time=44.82
x[1] = 4.956
y[1] (analytic) = -0.01049959246897126440691312924534
y[1] (numeric) = -0.010499592468971264406913129245518
absolute error = 1.78e-31
relative error = 1.6953038941847634832103768540010e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.499e+11
Order of pole = 1.507e+21
TOP MAIN SOLVE Loop
x[1] = 4.957
y[1] (analytic) = -0.010490504924190201002507824714758
y[1] (numeric) = -0.010490504924190201002507824714936
absolute error = 1.78e-31
relative error = 1.6967724745979321532897257481326e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.215e+11
Order of pole = 9.894e+20
TOP MAIN SOLVE Loop
x[1] = 4.958
y[1] (analytic) = -0.010481425056315184727725188623223
y[1] (numeric) = -0.010481425056315184727725188623401
absolute error = 1.78e-31
relative error = 1.6982423577293324058536967311850e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.939e+10
Order of pole = 2.365e+20
TOP MAIN SOLVE Loop
x[1] = 4.959
y[1] (analytic) = -0.0104723528590785403711030631942
y[1] (numeric) = -0.010472352859078540371103063194377
absolute error = 1.77e-31
relative error = 1.6901645922535710315964962696166e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.046e+11
Order of pole = 7.331e+20
TOP MAIN SOLVE Loop
x[1] = 4.96
y[1] (analytic) = -0.010463288326217452572398347251641
y[1] (numeric) = -0.010463288326217452572398347251819
absolute error = 1.78e-31
relative error = 1.7011860368407545228684189842783e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 2.033e+11
Order of pole = 2.771e+21
TOP MAIN SOLVE Loop
x[1] = 4.961
y[1] (analytic) = -0.010454231451473962369153980608542
y[1] (numeric) = -0.010454231451473962369153980608719
absolute error = 1.77e-31
relative error = 1.6930943304784439863770971038794e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.962
y[1] (analytic) = -0.010445182228594963745314348003001
y[1] (numeric) = -0.010445182228594963745314348003178
absolute error = 1.77e-31
relative error = 1.6945611491146689022665226441739e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.963
y[1] (analytic) = -0.01043614065133220018188845777207
y[1] (numeric) = -0.010436140651332200181888457772247
absolute error = 1.77e-31
relative error = 1.6960292689942377788246585539643e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.039e+10
Order of pole = 5.474e+20
TOP MAIN SOLVE Loop
x[1] = 4.964
y[1] (analytic) = -0.010427106713442261209660249696194
y[1] (numeric) = -0.01042710671344226120966024969637
absolute error = 1.76e-31
relative error = 1.6879083032027183236165261520440e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.474e+11
Order of pole = 1.455e+21
TOP MAIN SOLVE Loop
x[1] = 4.965
y[1] (analytic) = -0.010418080408686578963945385691865
y[1] (numeric) = -0.010418080408686578963945385692041
absolute error = 1.76e-31
relative error = 1.6893707199001025027806943427843e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.966
y[1] (analytic) = -0.010409061730831424741393876277003
y[1] (numeric) = -0.010409061730831424741393876277179
absolute error = 1.76e-31
relative error = 1.6908344339883358937464372843750e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.451e+10
Order of pole = 3.718e+20
TOP MAIN SOLVE Loop
x[1] = 4.967
y[1] (analytic) = -0.010400050673647905558837894982642
y[1] (numeric) = -0.010400050673647905558837894982818
absolute error = 1.76e-31
relative error = 1.6922994466359317691092067421142e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.162e+10
Order of pole = 4.460e+20
TOP MAIN SOLVE Loop
x[1] = 4.968
y[1] (analytic) = -0.010391047230911960714184132135721
y[1] (numeric) = -0.010391047230911960714184132135898
absolute error = 1.77e-31
relative error = 1.7033894280977660189711466556556e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.969
y[1] (analytic) = -0.010382051396404358349350038691144
y[1] (numeric) = -0.01038205139640435834935003869132
absolute error = 1.76e-31
relative error = 1.6952333722885875638192888705608e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.97
y[1] (analytic) = -0.010373063163910692015243310046742
y[1] (numeric) = -0.010373063163910692015243310046918
absolute error = 1.76e-31
relative error = 1.6967022876360004648324955386400e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.886e+11
Order of pole = 2.382e+21
TOP MAIN SOLVE Loop
x[1] = 4.971
y[1] (analytic) = -0.01036408252722137723878395903246
y[1] (numeric) = -0.010364082527221377238783959032636
absolute error = 1.76e-31
relative error = 1.6981725062274837730643751914324e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.820e+11
Order of pole = 2.217e+21
memory used=995.6MB, alloc=4.5MB, time=44.99
TOP MAIN SOLVE Loop
x[1] = 4.972
y[1] (analytic) = -0.010355109480131648091968326524791
y[1] (numeric) = -0.010355109480131648091968326524967
absolute error = 1.76e-31
relative error = 1.6996440292368830760566334215169e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.132e+11
Order of pole = 6.565e+21
TOP MAIN SOLVE Loop
x[1] = 4.973
y[1] (analytic) = -0.010346144016441553762974377399441
y[1] (numeric) = -0.010346144016441553762974377399617
absolute error = 1.76e-31
relative error = 1.7011168578391133667515333842304e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 8.121e+10
Order of pole = 4.413e+20
TOP MAIN SOLVE Loop
x[1] = 4.974
y[1] (analytic) = -0.010337186129955955129307628799197
y[1] (numeric) = -0.010337186129955955129307628799373
absolute error = 1.76e-31
relative error = 1.7025909932101600264150353797961e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.794e+11
Order of pole = 2.154e+21
TOP MAIN SOLVE Loop
x[1] = 4.975
y[1] (analytic) = -0.010328235814484521332987056960128
y[1] (numeric) = -0.010328235814484521332987056960304
absolute error = 1.76e-31
relative error = 1.7040664365270798084699303516924e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 7.333e+10
Order of pole = 3.596e+20
TOP MAIN SOLVE Loop
x[1] = 4.976
y[1] (analytic) = -0.01031929306384172635777032810752
y[1] (numeric) = -0.010319293063841726357770328107696
absolute error = 1.76e-31
relative error = 1.7055431889680018232398148317521e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.913e+10
Order of pole = 6.572e+20
TOP MAIN SOLVE Loop
x[1] = 4.977
y[1] (analytic) = -0.010310357871846845608417698203327
y[1] (numeric) = -0.010310357871846845608417698203503
absolute error = 1.76e-31
relative error = 1.7070212517121285236047556558740e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.978
y[1] (analytic) = -0.010301430232323952491993925599406
y[1] (numeric) = -0.010301430232323952491993925599582
absolute error = 1.76e-31
relative error = 1.7085006259397366915694935683722e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 6.952e+10
Order of pole = 3.231e+20
TOP MAIN SOLVE Loop
x[1] = 4.979
y[1] (analytic) = -0.010292510139101915001207539925433
y[1] (numeric) = -0.010292510139101915001207539925608
absolute error = 1.75e-31
relative error = 1.7002655099183592301442115618009e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.98
y[1] (analytic) = -0.010283597586014392299786809817067
y[1] (numeric) = -0.010283597586014392299786809817243
absolute error = 1.76e-31
relative error = 1.7114633135718821297444871232758e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.360e+11
Order of pole = 1.236e+21
TOP MAIN SOLVE Loop
x[1] = 4.981
y[1] (analytic) = -0.010274692566899831309891751368799
y[1] (numeric) = -0.010274692566899831309891751368974
absolute error = 1.75e-31
relative error = 1.7032139780392719475082132860181e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.982
y[1] (analytic) = -0.01026579507560146330156151847675
y[1] (numeric) = -0.010265795075601463301561518476925
absolute error = 1.75e-31
relative error = 1.7046901746160846113944007704395e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.983
y[1] (analytic) = -0.010256905105967300484196515519786
y[1] (numeric) = -0.010256905105967300484196515519961
absolute error = 1.75e-31
relative error = 1.7061676811086791443941245840679e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.984
y[1] (analytic) = -0.010248022651850132600074572112328
y[1] (numeric) = -0.010248022651850132600074572112503
absolute error = 1.75e-31
relative error = 1.7076464986970562114592297444453e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.592e+11
Order of pole = 1.694e+21
TOP MAIN SOLVE Loop
x[1] = 4.985
y[1] (analytic) = -0.010239147707107523519900518949467
y[1] (numeric) = -0.010239147707107523519900518949642
absolute error = 1.75e-31
relative error = 1.7091266285622915947393975396795e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.986
y[1] (analytic) = -0.010230280265601807840388503054253
y[1] (numeric) = -0.010230280265601807840388503054428
absolute error = 1.75e-31
relative error = 1.7106080718865371818341696108912e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 3.789e+11
Order of pole = 9.588e+21
TOP MAIN SOLVE Loop
memory used=999.4MB, alloc=4.5MB, time=45.16
x[1] = 4.987
y[1] (analytic) = -0.010221420321200087483876380028366
y[1] (numeric) = -0.010221420321200087483876380028541
absolute error = 1.75e-31
relative error = 1.7120908298530219549599603406287e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.988
y[1] (analytic) = -0.010212567867774228299971520200825
y[1] (numeric) = -0.010212567867774228299971520201
absolute error = 1.75e-31
relative error = 1.7135749036460529810329097779608e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 5.283e+11
Order of pole = 1.863e+22
TOP MAIN SOLVE Loop
x[1] = 4.989
y[1] (analytic) = -0.010203722899200856669227364864869
y[1] (numeric) = -0.010203722899200856669227364865044
absolute error = 1.75e-31
relative error = 1.7150602944510164026684301287988e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.268e+11
Order of pole = 1.074e+21
TOP MAIN SOLVE Loop
x[1] = 4.99
y[1] (analytic) = -0.010194885409361356108850068090735
y[1] (numeric) = -0.01019488540936135610885006809091
absolute error = 1.75e-31
relative error = 1.7165470034543784300982996385788e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 1.261e+11
Order of pole = 1.062e+21
TOP MAIN SOLVE Loop
x[1] = 4.991
y[1] (analytic) = -0.010186055392141863880434558901688
y[1] (numeric) = -0.010186055392141863880434558901862
absolute error = 1.74e-31
relative error = 1.7082176888045795549546947309468e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.992
y[1] (analytic) = -0.010177232841433267599729357902364
y[1] (numeric) = -0.010177232841433267599729357902538
absolute error = 1.74e-31
relative error = 1.7096985272029547567720778134993e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.993
y[1] (analytic) = -0.01016841775113120184842948175226
y[1] (numeric) = -0.010168417751131201848429481752434
absolute error = 1.74e-31
relative error = 1.7111806798126787475857864543479e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.994
y[1] (analytic) = -0.010159610115136044787996768183004
y[1] (numeric) = -0.010159610115136044787996768183178
absolute error = 1.74e-31
relative error = 1.7126641478177433946834552768990e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.995
y[1] (analytic) = -0.010150809927352914775506953565933
y[1] (numeric) = -0.010150809927352914775506953566107
absolute error = 1.74e-31
relative error = 1.7141489324032194061134481234971e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.996
y[1] (analytic) = -0.01014201718169166698152283434643
y[1] (numeric) = -0.010142017181691666981522834346604
absolute error = 1.74e-31
relative error = 1.7156350347552573224255523149671e-27 %
Correct digits = 28
h = 0.001
Complex estimate of poles used for equation 1
Radius of convergence = 9.888e+10
Order of pole = 6.522e+20
TOP MAIN SOLVE Loop
x[1] = 4.997
y[1] (analytic) = -0.010133231872066890009992842973432
y[1] (numeric) = -0.010133231872066890009992842973606
absolute error = 1.74e-31
relative error = 1.7171224560610885093299421067505e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.998
y[1] (analytic) = -0.010124453992397902520174368266541
y[1] (numeric) = -0.010124453992397902520174368266715
absolute error = 1.74e-31
relative error = 1.7186111975090261512752666688491e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
TOP MAIN SOLVE Loop
x[1] = 4.999
y[1] (analytic) = -0.01011568353660874985058114947923
y[1] (numeric) = -0.010115683536608749850581149479404
absolute error = 1.74e-31
relative error = 1.7201012602884662459467187175566e-27 %
Correct digits = 28
h = 0.001
NO POLE for equation 1
Finished!
diff ( y , x , 1 ) = (0.2 * x + 0.3) / exp(x);
Iterations = 4000
Total Elapsed Time = 45 Seconds
Elapsed Time(since restart) = 45 Seconds
Time to Timeout = 2 Minutes 14 Seconds
Percent Done = 100 %
> quit
memory used=1002.7MB, alloc=4.5MB, time=45.30