##############ECHO OF PROBLEM################# ##############temp/mtest6postode.ode################# diff (x1,t,1) = 4.0 * x2 - 2.0 * diff (x2,t ,1) - 2.0 * x1; diff (x2,t,2) = 3.0 * diff(x2,t,1) - 2.0 * x2 - diff(x1,t,2) - diff (x1,t,1) + x1; ! // BEGIN FIRST INPUT BLOCK Digits=64; max_terms=30; ! // END FIRST INPUT BLOCK // BEGIN SECOND INPUT BLOCK // # problem from Boyce DePrima - // # _Elementary Differential Equations and Boundary Value Problems_ // # page 269 // # t_start=1.5; // # did poorly with t_start := 0.5; t_end=5.0; array_x1_init[0 + 1] = exact_soln_x1(t_start); // # I think following line should be omitted // # diff(x1,1,exact_soln_x1p(t_start)); array_x2_init[0 + 1] = exact_soln_x2(t_start); array_x2_init[1 + 1] = exact_soln_x2p(t_start); glob_look_poles=true; glob_max_iter=100; // 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 double exact_soln_x1 (double t) { double c1,c2,c3; c1 = 1.0; c2 = 0.0002; c3 = 0.0003; return(2.0 * c1 + 6.0 * c3 * exp(-t)); } double exact_soln_x1p (double t) { double c1,c2,c3; c1 = 1.0; c2 = 0.0002; c3 = 0.0003; return( - 6.0 * c3 * exp(-t)); } double exact_soln_x2 (double t) { double c1,c2,c3; c1 = 1.0; c2 = 0.0002; c3 = 0.0003; return(c1 + c2 * exp(2.0 * t) + c3 * exp(-t)); } double exact_soln_x2p (double t) { double c1,c2,c3; c1 = 1.0; c2 = 0.0002; c3 = 0.0003; return( 2.0 * c2 * exp(2.0 * t) - c3 * exp(-t)); } // 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 = 1e-10 range = 3.5 estimated_steps = 3500 step_error = 2.857142857142858e-14 est_needed_step_err = 2.857142857142858e-14 hn_div_ho = 0.5 hn_div_ho_2 = 0.25 hn_div_ho_3 = 0.125 value3 = 9.959090089583473e-109 value3 = 7.13040082960981e-100 max_value3 = 7.13040082960981e-100 value3 = 7.13040082960981e-100 best_h = 0.001 START of Soultion TOP MAIN SOLVE Loop t[1] = 1.5 x1[1] (analytic) = 2.000401634288267 x1[1] (numeric) = 2.000401634288267 absolute error = 0 relative error = 0 % Correct digits = 16 h = 0.001 x2[1] (analytic) = 1.004084046432682 x2[1] (numeric) = 1.004084046432682 absolute error = 0 relative error = 0 % Correct digits = 16 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.761e+04 Order of pole = 1.193e+08 TOP MAIN SOLVE Loop t[1] = 1.501 x1[1] (analytic) = 2.000401232854729 x1[1] (numeric) = 2.000401232453095 absolute error = 4.016338372991868e-10 relative error = 2.007766395574671e-08 % Correct digits = 9 h = 0.001 x2[1] (analytic) = 1.004092021781435 x2[1] (numeric) = 1.00409202198252 absolute error = 2.010851485323428e-10 relative error = 2.002656571014104e-08 % Correct digits = 9 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.764e+04 Order of pole = 1.194e+08 TOP MAIN SOLVE Loop t[1] = 1.502 x1[1] (analytic) = 2.000400831822424 x1[1] (numeric) = 2.000400830215887 absolute error = 1.606537125553587e-09 relative error = 8.031076072338882e-08 % Correct digits = 9 h = 0.001 x2[1] (analytic) = 1.004100013297665 x2[1] (numeric) = 1.004100014103078 absolute error = 8.054132916157641e-10 relative error = 8.021245702115135e-08 % Correct digits = 9 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.766e+04 Order of pole = 1.196e+08 TOP MAIN SOLVE Loop t[1] = 1.503 x1[1] (analytic) = 2.00040043119095 x1[1] (numeric) = 2.00040042757624 absolute error = 3.614710752941619e-09 relative error = 1.806993588173533e-07 % Correct digits = 8 h = 0.001 x2[1] (analytic) = 1.004108021013536 x2[1] (numeric) = 1.004108022828133 absolute error = 1.814596251037415e-09 relative error = 1.807172349052425e-07 % Correct digits = 8 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.769e+04 Order of pole = 1.197e+08 TOP MAIN SOLVE Loop t[1] = 1.504 x1[1] (analytic) = 2.000400030959909 x1[1] (numeric) = 2.000400024533752 absolute error = 6.426156939909333e-09 relative error = 3.212435933039697e-07 % Correct digits = 8 h = 0.001 x2[1] (analytic) = 1.004116044961282 x2[1] (numeric) = 1.004116048191532 absolute error = 3.230249845387334e-09 relative error = 3.217008493786084e-07 % Correct digits = 8 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.771e+04 Order of pole = 1.198e+08 TOP MAIN SOLVE Loop t[1] = 1.504999999999999 x1[1] (analytic) = 2.000399631128897 x1[1] (numeric) = 2.00039962108802 absolute error = 1.004087746281357e-08 relative error = 5.019435770015185e-07 % Correct digits = 8 h = 0.001 x2[1] (analytic) = 1.004124085173198 x2[1] (numeric) = 1.004124090227191 absolute error = 5.053993001880031e-09 relative error = 5.033235509940274e-07 % Correct digits = 8 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.773e+04 Order of pole = 1.199e+08 TOP MAIN SOLVE Loop t[1] = 1.505999999999999 x1[1] (analytic) = 2.000399231697517 x1[1] (numeric) = 2.00039921723864 absolute error = 1.445887720663563e-08 relative error = 7.227995780805207e-07 % Correct digits = 8 h = 0.001 x2[1] (analytic) = 1.004132141681644 x2[1] (numeric) = 1.004132148969092 absolute error = 7.287448644532901e-09 relative error = 7.257459792421782e-07 % Correct digits = 8 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.776e+04 Order of pole = 1.2e+08 TOP MAIN SOLVE Loop t[1] = 1.506999999999999 x1[1] (analytic) = 2.000398832665369 x1[1] (numeric) = 2.000398812985209 absolute error = 1.968015972408921e-08 relative error = 9.838117980636387e-07 % Correct digits = 8 h = 0.001 x2[1] (analytic) = 1.004140214519046 x2[1] (numeric) = 1.00414022445129 absolute error = 9.932243472121627e-09 relative error = 9.891291403839334e-07 % Correct digits = 8 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.778e+04 Order of pole = 1.202e+08 TOP MAIN SOLVE Loop t[1] = 1.507999999999999 x1[1] (analytic) = 2.000398434032054 x1[1] (numeric) = 2.000398408327323 absolute error = 2.570473123242323e-08 relative error = 1.284980571626029e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.004148303717896 x2[1] (numeric) = 1.004148316707904 absolute error = 1.299000795818017e-08 relative error = 1.293634407396218e-06 % Correct digits = 7 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.781e+04 Order of pole = 1.203e+08 TOP MAIN SOLVE Loop t[1] = 1.508999999999999 x1[1] (analytic) = 2.000398035797172 x1[1] (numeric) = 2.000398003264576 absolute error = 3.2532596616619e-08 relative error = 1.626306166795177e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.004156409310749 x2[1] (numeric) = 1.004156425773124 absolute error = 1.646237546282237e-08 relative error = 1.639423431467426e-06 % Correct digits = 7 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.783e+04 Order of pole = 1.204e+08 TOP MAIN SOLVE Loop t[1] = 1.509999999999999 x1[1] (analytic) = 2.000397637960327 x1[1] (numeric) = 2.000397597796564 absolute error = 4.016376298210389e-08 relative error = 2.007788962551277e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.004164531330226 x2[1] (numeric) = 1.00416455168121 absolute error = 2.035098378705413e-08 relative error = 2.026658296733006e-06 % Correct digits = 7 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1674 Order of pole = 1.542e+05 TOP MAIN SOLVE Loop t[1] = 1.510999999999999 x1[1] (analytic) = 2.000397240521119 x1[1] (numeric) = 2.000397191922881 absolute error = 4.859823876657288e-08 relative error = 2.429429404427325e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.004172669809016 x2[1] (numeric) = 1.00417269446649 absolute error = 2.465747384050587e-08 relative error = 2.455501387544782e-06 % Correct digits = 7 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.788e+04 Order of pole = 1.206e+08 TOP MAIN SOLVE Loop t[1] = 1.511999999999999 x1[1] (analytic) = 2.000396843479152 x1[1] (numeric) = 2.000396785643121 absolute error = 5.783603107545332e-08 relative error = 2.89122787130893e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.00418082477987 x2[1] (numeric) = 1.004180854163361 absolute error = 2.938349141778929e-08 relative error = 2.926115565314698e-06 % Correct digits = 7 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.79e+04 Order of pole = 1.208e+08 TOP MAIN SOLVE Loop t[1] = 1.512999999999999 x1[1] (analytic) = 2.000396446834029 x1[1] (numeric) = 2.000396378956879 absolute error = 6.787715012279705e-08 relative error = 3.393184897434921e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.004188996275607 x2[1] (numeric) = 1.004189030806291 absolute error = 3.453068431191753e-08 relative error = 3.438663881001175e-06 % Correct digits = 7 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.793e+04 Order of pole = 1.209e+08 TOP MAIN SOLVE Loop t[1] = 1.513999999999998 x1[1] (analytic) = 2.000396050585352 x1[1] (numeric) = 2.000395971863747 absolute error = 7.872160567856668e-08 relative error = 3.93530099479707e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.004197184329111 x2[1] (numeric) = 1.004197224429816 absolute error = 4.010070520088505e-08 relative error = 3.993309862512284e-06 % Correct digits = 7 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.795e+04 Order of pole = 1.21e+08 TOP MAIN SOLVE Loop t[1] = 1.514999999999998 x1[1] (analytic) = 2.000395654732726 x1[1] (numeric) = 2.000395564363318 absolute error = 9.036940840090324e-08 relative error = 4.517576719740353e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.004205388973332 x2[1] (numeric) = 1.004205435068543 absolute error = 4.609521053744459e-08 relative error = 4.590217404088109e-06 % Correct digits = 7 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.797e+04 Order of pole = 1.211e+08 TOP MAIN SOLVE Loop t[1] = 1.515999999999998 x1[1] (analytic) = 2.000395259275755 x1[1] (numeric) = 2.000395156455184 absolute error = 1.028205707243046e-07 relative error = 5.140012717363213e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.004213610241288 x2[1] (numeric) = 1.004213662757147 absolute error = 5.251585966092875e-08 relative error = 5.229550677799566e-06 % Correct digits = 7 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.8e+04 Order of pole = 1.213e+08 TOP MAIN SOLVE Loop t[1] = 1.516999999999998 x1[1] (analytic) = 2.000394864214043 x1[1] (numeric) = 2.000394748138939 absolute error = 1.160751037510011e-07 relative error = 5.802609566117192e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.00422184816606 x2[1] (numeric) = 1.004221907530376 absolute error = 5.936431612951765e-08 relative error = 5.911474266162456e-06 % Correct digits = 7 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.802e+04 Order of pole = 1.214e+08 TOP MAIN SOLVE Loop t[1] = 1.517999999999998 x1[1] (analytic) = 2.000394469547195 x1[1] (numeric) = 2.000394339414173 absolute error = 1.301330221359365e-07 relative error = 6.505368022007835e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.004230102780799 x2[1] (numeric) = 1.004230169423046 absolute error = 6.664224683206044e-08 relative error = 6.636153073635451e-06 % Correct digits = 7 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4246 Order of pole = 4.028e+05 TOP MAIN SOLVE Loop t[1] = 1.518999999999998 x1[1] (analytic) = 2.000394075274817 x1[1] (numeric) = 2.000393930280478 absolute error = 1.44994338757698e-07 relative error = 7.248288752193913e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.00423837411872 x2[1] (numeric) = 1.004238448470043 absolute error = 7.43513235423876e-08 relative error = 7.403752481340441e-06 % Correct digits = 7 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.807e+04 Order of pole = 1.216e+08 TOP MAIN SOLVE Loop t[1] = 1.519999999999998 x1[1] (analytic) = 2.000393681396514 x1[1] (numeric) = 2.000393520737445 absolute error = 1.606590696034971e-07 relative error = 8.031372579188403e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.004246662213104 x2[1] (numeric) = 1.004246744706325 absolute error = 8.249322092090949e-08 relative error = 8.21443814800593e-06 % Correct digits = 7 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.809e+04 Order of pole = 1.217e+08 TOP MAIN SOLVE Loop t[1] = 1.520999999999998 x1[1] (analytic) = 2.000393287911892 x1[1] (numeric) = 2.000393110784663 absolute error = 1.771272293282777e-07 relative error = 8.854620258857783e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.004254967097303 x2[1] (numeric) = 1.00425505816692 absolute error = 9.106961762483934e-08 relative error = 9.068376120465389e-06 % Correct digits = 7 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.812e+04 Order of pole = 1.219e+08 TOP MAIN SOLVE Loop t[1] = 1.521999999999998 x1[1] (analytic) = 2.000392894820559 x1[1] (numeric) = 2.000392700421724 absolute error = 1.943988352515191e-07 relative error = 9.718032680222915e-06 % Correct digits = 7 h = 0.001 x2[1] (analytic) = 1.004263288804731 x2[1] (numeric) = 1.004263388886927 absolute error = 1.000821954200148e-07 relative error = 9.965732745158107e-06 % Correct digits = 7 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.814e+04 Order of pole = 1.22e+08 TOP MAIN SOLVE Loop t[1] = 1.522999999999997 x1[1] (analytic) = 2.00039250212212 x1[1] (numeric) = 2.000392289648217 absolute error = 2.12473903804522e-07 relative error = 1.062161068785844e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004271627368873 x2[1] (numeric) = 1.004271736901514 absolute error = 1.09532640957255e-07 relative error = 1.090667484495439e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.817e+04 Order of pole = 1.221e+08 TOP MAIN SOLVE Loop t[1] = 1.523999999999997 x1[1] (analytic) = 2.000392109816184 x1[1] (numeric) = 2.00039187846373 absolute error = 2.313524536390332e-07 relative error = 1.156535523729356e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.00427998282328 x2[1] (numeric) = 1.004280102245924 absolute error = 1.194226439960033e-07 relative error = 1.189136954221438e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.819e+04 Order of pole = 1.222e+08 TOP MAIN SOLVE Loop t[1] = 1.524999999999997 x1[1] (analytic) = 2.000391717902358 x1[1] (numeric) = 2.000391466867854 absolute error = 2.510345038508888e-07 relative error = 1.254926730621178e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004288355201568 x2[1] (numeric) = 1.004288484955466 absolute error = 1.297538980704616e-07 relative error = 1.29199843250616e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.821e+04 Order of pole = 1.223e+08 TOP MAIN SOLVE Loop t[1] = 1.525999999999997 x1[1] (analytic) = 2.000391326380249 x1[1] (numeric) = 2.000391054860176 absolute error = 2.715200730918355e-07 relative error = 1.357334785005076e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004296744537423 x2[1] (numeric) = 1.004296885065525 absolute error = 1.405281013777682e-07 relative error = 1.399268713576236e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.824e+04 Order of pole = 1.225e+08 TOP MAIN SOLVE Loop t[1] = 1.526999999999997 x1[1] (analytic) = 2.000390935249467 x1[1] (numeric) = 2.000390642440284 absolute error = 2.928091831222446e-07 relative error = 1.463759797960335e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004305150864599 x2[1] (numeric) = 1.004305302611554 absolute error = 1.517469545575523e-07 relative error = 1.510964614957061e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.826e+04 Order of pole = 1.226e+08 TOP MAIN SOLVE Loop t[1] = 1.527999999999997 x1[1] (analytic) = 2.00039054450962 x1[1] (numeric) = 2.000390229607766 absolute error = 3.149018539261306e-07 relative error = 1.574201871681644e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004313574216917 x2[1] (numeric) = 1.00431373762908 absolute error = 1.634121633564689e-07 relative error = 1.627103003998373e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.829e+04 Order of pole = 1.227e+08 TOP MAIN SOLVE Loop t[1] = 1.528999999999997 x1[1] (analytic) = 2.000390154160317 x1[1] (numeric) = 2.000389816362208 absolute error = 3.377981085961324e-07 relative error = 1.688661123899234e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004322014628265 x2[1] (numeric) = 1.004322190153702 absolute error = 1.755254366297976e-07 relative error = 1.74770077796976e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.831e+04 Order of pole = 1.228e+08 TOP MAIN SOLVE Loop t[1] = 1.529999999999997 x1[1] (analytic) = 2.000389764201169 x1[1] (numeric) = 2.000389402703199 absolute error = 3.614979697807996e-07 relative error = 1.8071376701188e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.0043304721326 x2[1] (numeric) = 1.004330660221087 absolute error = 1.880884870075761e-07 relative error = 1.872774870687615e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.833e+04 Order of pole = 1.23e+08 TOP MAIN SOLVE Loop t[1] = 1.530999999999997 x1[1] (analytic) = 2.000389374631785 x1[1] (numeric) = 2.000388988630324 absolute error = 3.860014610168605e-07 relative error = 1.929631630281542e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004338946763947 x2[1] (numeric) = 1.004339147866979 absolute error = 2.011030313386897e-07 relative error = 2.002342256930872e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.836e+04 Order of pole = 1.231e+08 TOP MAIN SOLVE Loop t[1] = 1.531999999999996 x1[1] (analytic) = 2.000388985451775 x1[1] (numeric) = 2.000388574143169 absolute error = 4.113086067292215e-07 relative error = 2.056143128764179e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.0043474385564 x2[1] (numeric) = 1.004347653127191 absolute error = 2.145707906908711e-07 relative error = 2.136419952434834e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.838e+04 Order of pole = 1.232e+08 TOP MAIN SOLVE Loop t[1] = 1.532999999999996 x1[1] (analytic) = 2.000388596660752 x1[1] (numeric) = 2.000388159241319 absolute error = 4.374194326750569e-07 relative error = 2.186672296598977e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.00435594754412 x2[1] (numeric) = 1.004356176037609 absolute error = 2.284934890184331e-07 relative error = 2.27502500062007e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.841e+04 Order of pole = 1.233e+08 TOP MAIN SOLVE Loop t[1] = 1.533999999999996 x1[1] (analytic) = 2.000388208258324 x1[1] (numeric) = 2.00038774392436 absolute error = 4.643339646115408e-07 relative error = 2.321219264813713e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004364473761337 x2[1] (numeric) = 1.004364716634192 absolute error = 2.428728547165804e-07 relative error = 2.41817448806232e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.843e+04 Order of pole = 1.235e+08 TOP MAIN SOLVE Loop t[1] = 1.534999999999996 x1[1] (analytic) = 2.000387820244105 x1[1] (numeric) = 2.000387328191876 absolute error = 4.920522296281149e-07 relative error = 2.459784171091735e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004373017242351 x2[1] (numeric) = 1.004373274952972 absolute error = 2.577106203993651e-07 relative error = 2.565885542275381e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.846e+04 Order of pole = 1.236e+08 TOP MAIN SOLVE Loop t[1] = 1.535999999999996 x1[1] (analytic) = 2.000387432617707 x1[1] (numeric) = 2.000386912043452 absolute error = 5.205742552583104e-07 relative error = 2.602367155331939e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.00438157802153 x2[1] (numeric) = 1.004381851030052 absolute error = 2.73008521789464e-07 relative error = 2.71817532065101e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.848e+04 Order of pole = 1.237e+08 TOP MAIN SOLVE Loop t[1] = 1.536999999999996 x1[1] (analytic) = 2.000387045378741 x1[1] (numeric) = 2.000386495478671 absolute error = 5.499000703679258e-07 relative error = 2.748968364088816e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.00439015613331 x2[1] (numeric) = 1.004390444901609 absolute error = 2.887682988284013e-07 relative error = 2.875061021506803e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.85e+04 Order of pole = 1.238e+08 TOP MAIN SOLVE Loop t[1] = 1.537999999999996 x1[1] (analytic) = 2.00038665852682 x1[1] (numeric) = 2.000386078497117 absolute error = 5.800297033786705e-07 relative error = 2.899587941692392e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004398751612198 x2[1] (numeric) = 1.004399056603894 absolute error = 3.049916961206378e-07 relative error = 3.036559888501297e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.853e+04 Order of pole = 1.239e+08 TOP MAIN SOLVE Loop t[1] = 1.538999999999996 x1[1] (analytic) = 2.000386272061558 x1[1] (numeric) = 2.000385661098373 absolute error = 6.109631853767894e-07 relative error = 3.054226045788361e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004407364492769 x2[1] (numeric) = 1.00440768617323 absolute error = 3.216804611572144e-07 relative error = 3.202689192941797e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.855e+04 Order of pole = 1.241e+08 TOP MAIN SOLVE Loop t[1] = 1.539999999999996 x1[1] (analytic) = 2.000385885982569 x1[1] (numeric) = 2.000385243282021 absolute error = 6.42700547448527e-07 relative error = 3.212882834017994e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004415994809668 x2[1] (numeric) = 1.004416333646013 absolute error = 3.388363454259746e-07 relative error = 3.37346624483198e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.858e+04 Order of pole = 1.242e+08 TOP MAIN SOLVE Loop t[1] = 1.540999999999995 x1[1] (analytic) = 2.000385500289465 x1[1] (numeric) = 2.000384825047644 absolute error = 6.752418202360388e-07 relative error = 3.37555846179813e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004424642597608 x2[1] (numeric) = 1.004424999058714 absolute error = 3.564611052997435e-07 relative error = 3.548908401708227e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.86e+04 Order of pole = 1.243e+08 TOP MAIN SOLVE Loop t[1] = 1.541999999999995 x1[1] (analytic) = 2.000385114981861 x1[1] (numeric) = 2.000384406394824 absolute error = 7.085870370460157e-07 relative error = 3.542253097861314e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004433307891375 x2[1] (numeric) = 1.004433682447875 absolute error = 3.745565002599704e-07 relative error = 3.729033050947741e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.863e+04 Order of pole = 1.244e+08 TOP MAIN SOLVE Loop t[1] = 1.542999999999995 x1[1] (analytic) = 2.000384730059372 x1[1] (numeric) = 2.000383987323141 absolute error = 7.427362311851482e-07 relative error = 3.712966910935695e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004441990725821 x2[1] (numeric) = 1.004442383850115 absolute error = 3.931242937849078e-07 relative error = 3.913857618605049e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.865e+04 Order of pole = 1.246e+08 TOP MAIN SOLVE Loop t[1] = 1.543999999999995 x1[1] (analytic) = 2.000384345521614 x1[1] (numeric) = 2.000383567832178 absolute error = 7.776894364042164e-07 relative error = 3.887700071965063e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004450691135872 x2[1] (numeric) = 1.004451103302125 absolute error = 4.121662535716553e-07 relative error = 4.10339957161622e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.867e+04 Order of pole = 1.247e+08 TOP MAIN SOLVE Loop t[1] = 1.544999999999995 x1[1] (analytic) = 2.000383961368201 x1[1] (numeric) = 2.000383147921513 absolute error = 8.134466886744462e-07 relative error = 4.06645276298893e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.00445940915652 x2[1] (numeric) = 1.004459840840671 absolute error = 4.316841515361602e-07 relative error = 4.297676417792341e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.87e+04 Order of pole = 1.248e+08 TOP MAIN SOLVE Loop t[1] = 1.545999999999995 x1[1] (analytic) = 2.00038357759875 x1[1] (numeric) = 2.000382727590727 absolute error = 8.500080226347961e-07 relative error = 4.249225159382389e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004468144822829 x2[1] (numeric) = 1.004468596502592 absolute error = 4.516797629250391e-07 relative error = 4.496705696970684e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.872e+04 Order of pole = 1.249e+08 TOP MAIN SOLVE Loop t[1] = 1.546999999999995 x1[1] (analytic) = 2.000383194212876 x1[1] (numeric) = 2.000382306839401 absolute error = 8.873734747005813e-07 relative error = 4.43601744539626e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004476898169935 x2[1] (numeric) = 1.004477370324803 absolute error = 4.721548678698895e-07 relative error = 4.700504996482372e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.875e+04 Order of pole = 1.251e+08 TOP MAIN SOLVE Loop t[1] = 1.547999999999995 x1[1] (analytic) = 2.000382811210196 x1[1] (numeric) = 2.000381885667113 absolute error = 9.255430835075629e-07 relative error = 4.626829816377124e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004485669233043 x2[1] (numeric) = 1.004486162344292 absolute error = 4.931112491668443e-07 relative error = 4.909091929040169e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.877e+04 Order of pole = 1.252e+08 TOP MAIN SOLVE Loop t[1] = 1.548999999999995 x1[1] (analytic) = 2.000382428590328 x1[1] (numeric) = 2.000381464073442 absolute error = 9.645168859151454e-07 relative error = 4.821662458787152e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004494458047428 x2[1] (numeric) = 1.004494972598122 absolute error = 5.145506949411072e-07 relative error = 5.122484159258671e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.88e+04 Order of pole = 1.253e+08 TOP MAIN SOLVE Loop t[1] = 1.549999999999994 x1[1] (analytic) = 2.000382046352888 x1[1] (numeric) = 2.000381042057966 absolute error = 1.004294921891358e-06 relative error = 5.020515574624337e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004503264648436 x2[1] (numeric) = 1.004503801123433 absolute error = 5.364749962044613e-07 relative error = 5.340699379331742e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.882e+04 Order of pole = 1.254e+08 TOP MAIN SOLVE Loop t[1] = 1.550999999999994 x1[1] (analytic) = 2.000381664497495 x1[1] (numeric) = 2.000380619620264 absolute error = 1.04487723051605e-06 relative error = 5.223389361442324e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004512089071486 x2[1] (numeric) = 1.004512647957436 absolute error = 5.588859495198051e-07 relative error = 5.563755335552083e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.884e+04 Order of pole = 1.256e+08 TOP MAIN SOLVE Loop t[1] = 1.551999999999994 x1[1] (analytic) = 2.000381283023766 x1[1] (numeric) = 2.000380196759913 absolute error = 1.08626385264543e-06 relative error = 5.430284025670545e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004520931352066 x2[1] (numeric) = 1.00452151313742 absolute error = 5.817853538925277e-07 relative error = 5.791669797357588e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.887e+04 Order of pole = 1.257e+08 TOP MAIN SOLVE Loop t[1] = 1.552999999999994 x1[1] (analytic) = 2.00038090193132 x1[1] (numeric) = 2.00037977347649 absolute error = 1.128454830023884e-06 relative error = 5.641199778174185e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004529791525736 x2[1] (numeric) = 1.004530396700749 absolute error = 6.051750134350442e-07 relative error = 6.024460583850586e-05 % Correct digits = 6 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5411 Order of pole = 1358 TOP MAIN SOLVE Loop t[1] = 1.553999999999994 x1[1] (analytic) = 2.000380521219776 x1[1] (numeric) = 2.000379349769572 absolute error = 1.171450204395796e-06 relative error = 5.856136829814153e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004538669628127 x2[1] (numeric) = 1.004539298684862 absolute error = 6.290567355904386e-07 relative error = 6.262145546107358e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.892e+04 Order of pole = 1.259e+08 TOP MAIN SOLVE Loop t[1] = 1.554999999999994 x1[1] (analytic) = 2.000380140888754 x1[1] (numeric) = 2.000378925638735 absolute error = 1.215250018837821e-06 relative error = 6.075095398107156e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004547565694941 x2[1] (numeric) = 1.004548219127274 absolute error = 6.534323326867764e-07 relative error = 6.504742582644504e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.894e+04 Order of pole = 1.261e+08 TOP MAIN SOLVE Loop t[1] = 1.555999999999994 x1[1] (analytic) = 2.000379760937872 x1[1] (numeric) = 2.000378501083555 absolute error = 1.259854316870701e-06 relative error = 6.298075702785666e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004556479761955 x2[1] (numeric) = 1.004557158065575 absolute error = 6.783036199387027e-07 relative error = 6.75226961951843e-05 % Correct digits = 6 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2744 Order of pole = 1.83e+05 TOP MAIN SOLVE Loop t[1] = 1.556999999999994 x1[1] (analytic) = 2.000379381366752 x1[1] (numeric) = 2.000378076103607 absolute error = 1.305263144235624e-06 relative error = 6.525077974678025e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004565411865012 x2[1] (numeric) = 1.00456611553743 absolute error = 7.03672418111978e-07 relative error = 7.004744636843355e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.899e+04 Order of pole = 1.263e+08 TOP MAIN SOLVE Loop t[1] = 1.557999999999994 x1[1] (analytic) = 2.000379002175012 x1[1] (numeric) = 2.000377650698467 absolute error = 1.351476544897423e-06 relative error = 6.756102435728243e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004574362040032 x2[1] (numeric) = 1.004575091580584 absolute error = 7.295405510809871e-07 relative error = 7.262185644470138e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.902e+04 Order of pole = 1.264e+08 TOP MAIN SOLVE Loop t[1] = 1.558999999999994 x1[1] (analytic) = 2.000378623362275 x1[1] (numeric) = 2.00037722486771 absolute error = 1.398494565485464e-06 relative error = 6.991149321196242e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004583330323006 x2[1] (numeric) = 1.004584086232853 absolute error = 7.559098467169179e-07 relative error = 7.524610690821122e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.904e+04 Order of pole = 1.266e+08 TOP MAIN SOLVE Loop t[1] = 1.559999999999993 x1[1] (analytic) = 2.000378244928161 x1[1] (numeric) = 2.000376798610908 absolute error = 1.446317253517293e-06 relative error = 7.230218870777781e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004592316749995 x2[1] (numeric) = 1.004593099532133 absolute error = 7.827821375538946e-07 relative error = 7.792037869514179e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.906e+04 Order of pole = 1.267e+08 TOP MAIN SOLVE Loop t[1] = 1.560999999999993 x1[1] (analytic) = 2.000377866872292 x1[1] (numeric) = 2.000376371927636 absolute error = 1.494944656510455e-06 relative error = 7.473311324164411e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004601321357135 x2[1] (numeric) = 1.004602131516395 absolute error = 8.101592601228447e-07 relative error = 8.064485312724705e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.909e+04 Order of pole = 1.268e+08 TOP MAIN SOLVE Loop t[1] = 1.561999999999993 x1[1] (analytic) = 2.000377489194291 x1[1] (numeric) = 2.000375944817467 absolute error = 1.544376823314764e-06 relative error = 7.720426927703559e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004610344180633 x2[1] (numeric) = 1.004611182223688 absolute error = 8.380430547294537e-07 relative error = 8.341971188968469e-05 % Correct digits = 6 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 3478 Order of pole = 3.05e+05 TOP MAIN SOLVE Loop t[1] = 1.562999999999993 x1[1] (analytic) = 2.000377111893778 x1[1] (numeric) = 2.000375517279975 absolute error = 1.594613802780032e-06 relative error = 7.971565927738464e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004619385256769 x2[1] (numeric) = 1.004620251692135 absolute error = 8.664353665643887e-07 relative error = 8.624513714145962e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.914e+04 Order of pole = 1.271e+08 TOP MAIN SOLVE Loop t[1] = 1.563999999999993 x1[1] (analytic) = 2.000376734970378 x1[1] (numeric) = 2.000375089314732 absolute error = 1.645655645976518e-06 relative error = 8.226728581708323e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004628444621896 x2[1] (numeric) = 1.00462933995994 absolute error = 8.953380437048963e-07 relative error = 8.912131131643079e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.916e+04 Order of pole = 1.272e+08 TOP MAIN SOLVE Loop t[1] = 1.564999999999993 x1[1] (analytic) = 2.000376358423712 x1[1] (numeric) = 2.000374660921309 absolute error = 1.697502403086304e-06 relative error = 8.485915142608107e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.00463752231244 x2[1] (numeric) = 1.00463844706538 absolute error = 9.247529397793386e-07 relative error = 9.204841738847004e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.919e+04 Order of pole = 1.273e+08 TOP MAIN SOLVE Loop t[1] = 1.565999999999993 x1[1] (analytic) = 2.000375982253405 x1[1] (numeric) = 2.000374232099278 absolute error = 1.750154126511916e-06 relative error = 8.749125874528765e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.0046466183649 x2[1] (numeric) = 1.004647573046812 absolute error = 9.546819117467464e-07 relative error = 9.50266386503671e-05 % Correct digits = 6 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2279 Order of pole = 9.231e+04 TOP MAIN SOLVE Loop t[1] = 1.566999999999993 x1[1] (analytic) = 2.00037560645908 x1[1] (numeric) = 2.000373802848211 absolute error = 1.80361086865588e-06 relative error = 9.016361041557101e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004655732815849 x2[1] (numeric) = 1.00465671794267 absolute error = 9.851268207849984e-07 relative error = 9.805615880216846e-05 % Correct digits = 6 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.924e+04 Order of pole = 1.276e+08 TOP MAIN SOLVE Loop t[1] = 1.567999999999993 x1[1] (analytic) = 2.000375231040362 x1[1] (numeric) = 2.000373373167678 absolute error = 1.857872683252992e-06 relative error = 9.287620914435858e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004664865701932 x2[1] (numeric) = 1.004665881791465 absolute error = 1.01608953229082e-06 relative error = 0.0001011371619511055 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.926e+04 Order of pole = 1.277e+08 TOP MAIN SOLVE Loop t[1] = 1.568999999999992 x1[1] (analytic) = 2.000374855996874 x1[1] (numeric) = 2.00037294305725 absolute error = 1.912939624038046e-06 relative error = 9.562905763903658e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004674017059869 x2[1] (numeric) = 1.004675064631785 absolute error = 1.04757191654592e-06 relative error = 0.0001042698326778261 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.929e+04 Order of pole = 1.278e+08 TOP MAIN SOLVE Loop t[1] = 1.569999999999992 x1[1] (analytic) = 2.000374481328242 x1[1] (numeric) = 2.000372512516496 absolute error = 1.968811746078103e-06 relative error = 9.842215867355086e-05 % Correct digits = 6 h = 0.001 x2[1] (analytic) = 1.004683186926451 x2[1] (numeric) = 1.004684266502299 absolute error = 1.079575847162673e-06 relative error = 0.0001074543558816122 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.931e+04 Order of pole = 1.28e+08 TOP MAIN SOLVE Loop t[1] = 1.570999999999992 x1[1] (analytic) = 2.000374107034093 x1[1] (numeric) = 2.000372081544986 absolute error = 2.025489106216583e-06 relative error = 0.0001012555151106074 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004692375338547 x2[1] (numeric) = 1.004693487441749 absolute error = 1.112103201972303e-06 relative error = 0.0001106909168687143 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.934e+04 Order of pole = 1.281e+08 TOP MAIN SOLVE Loop t[1] = 1.571999999999992 x1[1] (analytic) = 2.00037373311405 x1[1] (numeric) = 2.000371650142289 absolute error = 2.082971760408725e-06 relative error = 0.0001041291297684704 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004701582333098 x2[1] (numeric) = 1.004702727488961 absolute error = 1.145155863691016e-06 relative error = 0.0001139797014185803 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.936e+04 Order of pole = 1.282e+08 TOP MAIN SOLVE Loop t[1] = 1.572999999999992 x1[1] (analytic) = 2.00037335956774 x1[1] (numeric) = 2.000371218307974 absolute error = 2.141259766386128e-06 relative error = 0.0001070430055541647 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004710807947117 x2[1] (numeric) = 1.004711986682835 absolute error = 1.178735718809776e-06 relative error = 0.0001173208956732771 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.938e+04 Order of pole = 1.284e+08 TOP MAIN SOLVE Loop t[1] = 1.573999999999992 x1[1] (analytic) = 2.00037298639479 x1[1] (numeric) = 2.000370786041608 absolute error = 2.200353181880388e-06 relative error = 0.0001099971453746742 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004720052217694 x2[1] (numeric) = 1.004721265062352 absolute error = 1.212844658038392e-06 relative error = 0.0001207146861816195 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.941e+04 Order of pole = 1.285e+08 TOP MAIN SOLVE Loop t[1] = 1.574999999999992 x1[1] (analytic) = 2.000372613594826 x1[1] (numeric) = 2.00037035334276 absolute error = 2.26025206639946e-06 relative error = 0.0001129915522257431 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004729315181993 x2[1] (numeric) = 1.004730562666569 absolute error = 1.247484576527569e-06 relative error = 0.0001241612599211962 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.943e+04 Order of pole = 1.286e+08 TOP MAIN SOLVE Loop t[1] = 1.575999999999992 x1[1] (analytic) = 2.000372241167476 x1[1] (numeric) = 2.000369920210996 absolute error = 2.320956479451297e-06 relative error = 0.0001160262291030753 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004738596877252 x2[1] (numeric) = 1.004739879534625 absolute error = 1.282657373424811e-06 relative error = 0.0001276608042540952 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.946e+04 Order of pole = 1.287e+08 TOP MAIN SOLVE Loop t[1] = 1.576999999999992 x1[1] (analytic) = 2.000371869112367 x1[1] (numeric) = 2.000369486645885 absolute error = 2.382466482320211e-06 relative error = 0.0001191011790911353 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004747897340785 x2[1] (numeric) = 1.004749215705737 absolute error = 1.318364952096474e-06 relative error = 0.0001312135069489295 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.948e+04 Order of pole = 1.289e+08 TOP MAIN SOLVE Loop t[1] = 1.577999999999991 x1[1] (analytic) = 2.000371497429127 x1[1] (numeric) = 2.000369052646991 absolute error = 2.444782136290513e-06 relative error = 0.0001222164052743474 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004757216609978 x2[1] (numeric) = 1.004758571219199 absolute error = 1.354609221237979e-06 relative error = 0.0001348195562912593 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.951e+04 Order of pole = 1.29e+08 TOP MAIN SOLVE Loop t[1] = 1.578999999999991 x1[1] (analytic) = 2.000371126117385 x1[1] (numeric) = 2.000368618213881 absolute error = 2.507903503978781e-06 relative error = 0.0001253719108036962 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004766554722295 x2[1] (numeric) = 1.004767946114387 absolute error = 1.391392092209287e-06 relative error = 0.0001384791408183217 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.953e+04 Order of pole = 1.291e+08 TOP MAIN SOLVE Loop t[1] = 1.579999999999991 x1[1] (analytic) = 2.000370755176769 x1[1] (numeric) = 2.00036818334612 absolute error = 2.571830648445683e-06 relative error = 0.0001285676988523268 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004775911715275 x2[1] (numeric) = 1.004777340430756 absolute error = 1.428715481255338e-06 relative error = 0.0001421924495399523 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.956e+04 Order of pole = 1.293e+08 TOP MAIN SOLVE Loop t[1] = 1.580999999999991 x1[1] (analytic) = 2.000370384606908 x1[1] (numeric) = 2.000367748043275 absolute error = 2.636563633195976e-06 relative error = 0.0001318037726155442 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.00478528762653 x2[1] (numeric) = 1.00478675420784 absolute error = 1.466581309728099e-06 relative error = 0.0001459596719606044 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.958e+04 Order of pole = 1.294e+08 TOP MAIN SOLVE Loop t[1] = 1.581999999999991 x1[1] (analytic) = 2.000370014407431 x1[1] (numeric) = 2.000367312304908 absolute error = 2.702102523066685e-06 relative error = 0.0001350801353552147 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.00479468249375 x2[1] (numeric) = 1.004796187485252 absolute error = 1.504991502532249e-06 relative error = 0.0001497809979245796 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.961e+04 Order of pole = 1.295e+08 TOP MAIN SOLVE Loop t[1] = 1.582999999999991 x1[1] (analytic) = 2.00036964457797 x1[1] (numeric) = 2.000366876130586 absolute error = 2.768447383783013e-06 relative error = 0.0001383967903775649 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004804096354698 x2[1] (numeric) = 1.004805640302687 absolute error = 1.543947988791317e-06 relative error = 0.0001536566176822491 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.963e+04 Order of pole = 1.297e+08 TOP MAIN SOLVE Loop t[1] = 1.583999999999991 x1[1] (analytic) = 2.000369275118152 x1[1] (numeric) = 2.000366439519871 absolute error = 2.835598281514251e-06 relative error = 0.0001417537410109824 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004813529247217 x2[1] (numeric) = 1.004815112699919 absolute error = 1.58345270251381e-06 relative error = 0.0001575867219562715 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.966e+04 Order of pole = 1.298e+08 TOP MAIN SOLVE Loop t[1] = 1.584999999999991 x1[1] (analytic) = 2.00036890602761 x1[1] (numeric) = 2.000366002472327 absolute error = 2.903555283317871e-06 relative error = 0.0001451509906282154 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004822981209221 x2[1] (numeric) = 1.004824604716802 absolute error = 1.623507581482997e-06 relative error = 0.0001615715018310231 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.968e+04 Order of pole = 1.299e+08 TOP MAIN SOLVE Loop t[1] = 1.585999999999991 x1[1] (analytic) = 2.000368537305974 x1[1] (numeric) = 2.000365564987517 absolute error = 2.972318457583611e-06 relative error = 0.0001485885426685737 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004832452278703 x2[1] (numeric) = 1.004834116393271 absolute error = 1.664114568145081e-06 relative error = 0.0001656111488409132 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.971e+04 Order of pole = 1.3e+08 TOP MAIN SOLVE Loop t[1] = 1.58699999999999 x1[1] (analytic) = 2.000368168952876 x1[1] (numeric) = 2.000365127065003 absolute error = 3.04188787270121e-06 relative error = 0.0001520664005713275 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004841942493732 x2[1] (numeric) = 1.004843647769341 absolute error = 1.705275609387158e-06 relative error = 0.000169705854948207 % Correct digits = 5 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 3760 Order of pole = 1.58e+06 TOP MAIN SOLVE Loop t[1] = 1.58799999999999 x1[1] (analytic) = 2.000367800967946 x1[1] (numeric) = 2.000364688704348 absolute error = 3.112263597948584e-06 relative error = 0.0001555845678201084 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004851451892453 x2[1] (numeric) = 1.004853198885109 absolute error = 1.746992656093127e-06 relative error = 0.0001738558124987517 % Correct digits = 5 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2568 Order of pole = 1.968e+05 TOP MAIN SOLVE Loop t[1] = 1.58899999999999 x1[1] (analytic) = 2.000367433350817 x1[1] (numeric) = 2.000364249905112 absolute error = 3.183445704380006e-06 relative error = 0.0001591430479873097 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004860980513087 x2[1] (numeric) = 1.004862769780751 absolute error = 1.789267664031868e-06 relative error = 0.0001780612143102879 % Correct digits = 5 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1752 Order of pole = 1.108e+05 TOP MAIN SOLVE Loop t[1] = 1.58999999999999 x1[1] (analytic) = 2.000367066101122 x1[1] (numeric) = 2.000363810666859 absolute error = 3.25543426304975e-06 relative error = 0.0001627418446452859 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004870528393933 x2[1] (numeric) = 1.004872360496526 absolute error = 1.832102592969065e-06 relative error = 0.0001823222535839799 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.981e+04 Order of pole = 1.306e+08 TOP MAIN SOLVE Loop t[1] = 1.59099999999999 x1[1] (analytic) = 2.000366699218493 x1[1] (numeric) = 2.000363370989147 absolute error = 3.328229345900269e-06 relative error = 0.0001663809614107528 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004880095573366 x2[1] (numeric) = 1.004881971072773 absolute error = 1.875499406889247e-06 relative error = 0.0001866391239264344 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.983e+04 Order of pole = 1.307e+08 TOP MAIN SOLVE Loop t[1] = 1.59199999999999 x1[1] (analytic) = 2.000366332702562 x1[1] (numeric) = 2.000362930871537 absolute error = 3.401831025318103e-06 relative error = 0.0001700604019225876 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004889682089838 x2[1] (numeric) = 1.004891601549913 absolute error = 1.919460075106016e-06 relative error = 0.0001910120194601037 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.986e+04 Order of pole = 1.308e+08 TOP MAIN SOLVE Loop t[1] = 1.59299999999999 x1[1] (analytic) = 2.000365966552965 x1[1] (numeric) = 2.00036249031359 absolute error = 3.47623937546615e-06 relative error = 0.00017378016990843 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004899287981879 x2[1] (numeric) = 1.004901251968449 absolute error = 1.963986570485687e-06 relative error = 0.0001954411346464307 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.988e+04 Order of pole = 1.31e+08 TOP MAIN SOLVE Loop t[1] = 1.59399999999999 x1[1] (analytic) = 2.000365600769335 x1[1] (numeric) = 2.000362049314864 absolute error = 3.551454470507309e-06 relative error = 0.0001775402690958808 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004908913288095 x2[1] (numeric) = 1.004910922368965 absolute error = 2.009080870113422e-06 relative error = 0.0001999266643520599 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.991e+04 Order of pole = 1.311e+08 TOP MAIN SOLVE Loop t[1] = 1.59499999999999 x1[1] (analytic) = 2.000365235351305 x1[1] (numeric) = 2.000361607874919 absolute error = 3.627476385492656e-06 relative error = 0.0001813407032569029 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.00491855804717 x2[1] (numeric) = 1.004920612792126 absolute error = 2.054744956403454e-06 relative error = 0.0002044688039592365 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.993e+04 Order of pole = 1.312e+08 TOP MAIN SOLVE Loop t[1] = 1.595999999999989 x1[1] (analytic) = 2.00036487029851 x1[1] (numeric) = 2.000361165993314 absolute error = 3.704305196361446e-06 relative error = 0.0001851814762078211 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004928222297865 x2[1] (numeric) = 1.004930323278681 absolute error = 2.100980815766817e-06 relative error = 0.0002090677492331464 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.996e+04 Order of pole = 1.313e+08 TOP MAIN SOLVE Loop t[1] = 1.596999999999989 x1[1] (analytic) = 2.000364505610586 x1[1] (numeric) = 2.000360723669605 absolute error = 3.78194098082929e-06 relative error = 0.0001890625918537232 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004937906079022 x2[1] (numeric) = 1.004940053869461 absolute error = 2.147790439055441e-06 relative error = 0.0002137236963660273 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4.998e+04 Order of pole = 1.315e+08 TOP MAIN SOLVE Loop t[1] = 1.597999999999989 x1[1] (analytic) = 2.000364141287168 x1[1] (numeric) = 2.000360280903352 absolute error = 3.860383815279533e-06 relative error = 0.0001929840540330575 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004947609429557 x2[1] (numeric) = 1.004949804605378 absolute error = 2.195175821562145e-06 relative error = 0.0002184368419770861 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.001e+04 Order of pole = 1.316e+08 TOP MAIN SOLVE Loop t[1] = 1.598999999999989 x1[1] (analytic) = 2.00036377732789 x1[1] (numeric) = 2.000359837694111 absolute error = 3.939633778760054e-06 relative error = 0.000196945866717436 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004957332388465 x2[1] (numeric) = 1.004959575527428 absolute error = 2.24313896346473e-06 relative error = 0.0002232073831566064 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.003e+04 Order of pole = 1.317e+08 TOP MAIN SOLVE Loop t[1] = 1.599999999999989 x1[1] (analytic) = 2.00036341373239 x1[1] (numeric) = 2.000359394041439 absolute error = 4.019690950762822e-06 relative error = 0.000200948033900633 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.00496707499482 x2[1] (numeric) = 1.004969366676689 absolute error = 2.291681868715756e-06 relative error = 0.0002280355173553888 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.006e+04 Order of pole = 1.319e+08 TOP MAIN SOLVE Loop t[1] = 1.600999999999989 x1[1] (analytic) = 2.000363050500304 x1[1] (numeric) = 2.000358949944893 absolute error = 4.100555411223894e-06 relative error = 0.0002049905595985847 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004976837287775 x2[1] (numeric) = 1.004979178094321 absolute error = 2.340806546152763e-06 relative error = 0.000232921442495144 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.008e+04 Order of pole = 1.32e+08 TOP MAIN SOLVE Loop t[1] = 1.601999999999989 x1[1] (analytic) = 2.000362687631269 x1[1] (numeric) = 2.000358505404028 absolute error = 4.182227240523417e-06 relative error = 0.00020907344784939 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004986619306561 x2[1] (numeric) = 1.00498900982157 absolute error = 2.390515008832139e-06 relative error = 0.0002378653569021237 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.011e+04 Order of pole = 1.321e+08 TOP MAIN SOLVE Loop t[1] = 1.602999999999989 x1[1] (analytic) = 2.000362325124921 x1[1] (numeric) = 2.0003580604184 absolute error = 4.264706520817896e-06 relative error = 0.0002131967027799111 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.004996421090486 x2[1] (numeric) = 1.004998861899762 absolute error = 2.440809275361389e-06 relative error = 0.000242867459439602 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.013e+04 Order of pole = 1.323e+08 TOP MAIN SOLVE Loop t[1] = 1.603999999999989 x1[1] (analytic) = 2.000361962980898 x1[1] (numeric) = 2.000357614987564 absolute error = 4.347993334263833e-06 relative error = 0.0002173603285169722 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005006242678941 x2[1] (numeric) = 1.005008734370308 absolute error = 2.491691367234594e-06 relative error = 0.0002479279492426586 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.016e+04 Order of pole = 1.324e+08 TOP MAIN SOLVE Loop t[1] = 1.604999999999988 x1[1] (analytic) = 2.000361601198839 x1[1] (numeric) = 2.000357169111074 absolute error = 4.43208776479409e-06 relative error = 0.0002215643292761615 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.00501608411139 x2[1] (numeric) = 1.005018627274702 absolute error = 2.543163311718999e-06 relative error = 0.00025304702600532 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.018e+04 Order of pole = 1.325e+08 TOP MAIN SOLVE Loop t[1] = 1.605999999999988 x1[1] (analytic) = 2.00036123977838 x1[1] (numeric) = 2.000356722788484 absolute error = 4.516989895897439e-06 relative error = 0.0002258087092508289 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005025945427383 x2[1] (numeric) = 1.005028540654523 absolute error = 2.595227140522738e-06 relative error = 0.0002582248898479063 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.021e+04 Order of pole = 1.327e+08 TOP MAIN SOLVE Loop t[1] = 1.606999999999988 x1[1] (analytic) = 2.000360878719161 x1[1] (numeric) = 2.000356276019349 absolute error = 4.602699812394917e-06 relative error = 0.000230093472700888 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005035826666544 x2[1] (numeric) = 1.005038474551433 absolute error = 2.647884889128704e-06 relative error = 0.0002634617412506663 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.023e+04 Order of pole = 1.328e+08 TOP MAIN SOLVE Loop t[1] = 1.607999999999988 x1[1] (analytic) = 2.000360518020821 x1[1] (numeric) = 2.000355828803221 absolute error = 4.689217600883921e-06 relative error = 0.0002344186239750165 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005045727868578 x2[1] (numeric) = 1.005048429007177 absolute error = 2.701138598570907e-06 relative error = 0.000268757781230439 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.026e+04 Order of pole = 1.329e+08 TOP MAIN SOLVE Loop t[1] = 1.608999999999988 x1[1] (analytic) = 2.000360157682999 x1[1] (numeric) = 2.000355381139653 absolute error = 4.77654334662958e-06 relative error = 0.0002387841673552532 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005055649073272 x2[1] (numeric) = 1.005058404063586 absolute error = 2.754990313658112e-06 relative error = 0.0002741132111638192 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.028e+04 Order of pole = 1.331e+08 TOP MAIN SOLVE Loop t[1] = 1.609999999999988 x1[1] (analytic) = 2.000359797705335 x1[1] (numeric) = 2.000354933028198 absolute error = 4.864677137561557e-06 relative error = 0.0002431901072568023 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.00506559032049 x2[1] (numeric) = 1.005068399762574 absolute error = 2.809442084306113e-06 relative error = 0.00027952823291963 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.031e+04 Order of pole = 1.332e+08 TOP MAIN SOLVE Loop t[1] = 1.610999999999988 x1[1] (analytic) = 2.000359438087469 x1[1] (numeric) = 2.000354484468407 absolute error = 4.953619062053605e-06 relative error = 0.0002476364481170308 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005075551650177 x2[1] (numeric) = 1.005078416146142 absolute error = 2.864495964649549e-06 relative error = 0.0002850030487704625 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.033e+04 Order of pole = 1.333e+08 TOP MAIN SOLVE Loop t[1] = 1.611999999999988 x1[1] (analytic) = 2.000359078829041 x1[1] (numeric) = 2.000354035459832 absolute error = 5.043369208923565e-06 relative error = 0.0002521231943954695 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005085533102358 x2[1] (numeric) = 1.005088453256372 absolute error = 2.920154013930087e-06 relative error = 0.0002905378614809589 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.036e+04 Order of pole = 1.335e+08 TOP MAIN SOLVE Loop t[1] = 1.612999999999988 x1[1] (analytic) = 2.000358719929691 x1[1] (numeric) = 2.000353586002023 absolute error = 5.133927667877458e-06 relative error = 0.0002566503505960124 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005095534717139 x2[1] (numeric) = 1.005098511135435 absolute error = 2.976418295386196e-06 relative error = 0.0002961328741972612 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.038e+04 Order of pole = 1.336e+08 TOP MAIN SOLVE Loop t[1] = 1.613999999999987 x1[1] (analytic) = 2.000358361389062 x1[1] (numeric) = 2.000353136094533 absolute error = 5.225294529065394e-06 relative error = 0.0002612179212447172 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005105556534706 x2[1] (numeric) = 1.005108589825583 absolute error = 3.03329087736337e-06 relative error = 0.000301788290557384 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.041e+04 Order of pole = 1.337e+08 TOP MAIN SOLVE Loop t[1] = 1.614999999999987 x1[1] (analytic) = 2.000358003206793 x1[1] (numeric) = 2.000352685736909 absolute error = 5.31746988396975e-06 relative error = 0.0002658259109342059 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005115598595325 x2[1] (numeric) = 1.005118689369157 absolute error = 3.090773832870042e-06 relative error = 0.00030750431464694 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.043e+04 Order of pole = 1.339e+08 TOP MAIN SOLVE Loop t[1] = 1.615999999999987 x1[1] (analytic) = 2.000357645382528 x1[1] (numeric) = 2.000352234928703 absolute error = 5.41045382540517e-06 relative error = 0.0002704743243236651 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005125660939343 x2[1] (numeric) = 1.005128809808582 absolute error = 3.148869238911445e-06 relative error = 0.000313281150932776 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.046e+04 Order of pole = 1.34e+08 TOP MAIN SOLVE Loop t[1] = 1.616999999999987 x1[1] (analytic) = 2.000357287915909 x1[1] (numeric) = 2.000351783669463 absolute error = 5.504246445742211e-06 relative error = 0.0002751631660500441 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005135743607189 x2[1] (numeric) = 1.005138951186367 absolute error = 3.20757917759984e-06 relative error = 0.000319119004373341 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.048e+04 Order of pole = 1.341e+08 TOP MAIN SOLVE Loop t[1] = 1.617999999999987 x1[1] (analytic) = 2.000356930806578 x1[1] (numeric) = 2.000351331958738 absolute error = 5.598847839127785e-06 relative error = 0.0002798924408390574 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005145846639373 x2[1] (numeric) = 1.005149113545108 absolute error = 3.266905735932468e-06 relative error = 0.0003250180803965031 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.051e+04 Order of pole = 1.343e+08 TOP MAIN SOLVE Loop t[1] = 1.618999999999987 x1[1] (analytic) = 2.000356574054177 x1[1] (numeric) = 2.000350879796077 absolute error = 5.694258100152894e-06 relative error = 0.0002846621534385835 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005155970076484 x2[1] (numeric) = 1.005159296927489 absolute error = 3.326851005347464e-06 relative error = 0.0003309785848552756 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.053e+04 Order of pole = 1.344e+08 TOP MAIN SOLVE Loop t[1] = 1.619999999999987 x1[1] (analytic) = 2.00035621765835 x1[1] (numeric) = 2.000350427181027 absolute error = 5.790477323852627e-06 relative error = 0.0002894723086186646 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005166113959195 x2[1] (numeric) = 1.005169501376277 absolute error = 3.387417081945898e-06 relative error = 0.0003370007240498172 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.056e+04 Order of pole = 1.345e+08 TOP MAIN SOLVE Loop t[1] = 1.620999999999987 x1[1] (analytic) = 2.000355861618742 x1[1] (numeric) = 2.000349974113135 absolute error = 5.887505606594345e-06 relative error = 0.0002943229112159082 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005176278328261 x2[1] (numeric) = 1.005179726934327 absolute error = 3.448606066491777e-06 relative error = 0.0003430847047273399 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.058e+04 Order of pole = 1.347e+08 TOP MAIN SOLVE Loop t[1] = 1.621999999999987 x1[1] (analytic) = 2.000355505934994 x1[1] (numeric) = 2.000349520591949 absolute error = 5.985343045633584e-06 relative error = 0.0002992139661112863 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005186463224515 x2[1] (numeric) = 1.00518997364458 absolute error = 3.51042006463409e-06 relative error = 0.0003492307341041077 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.061e+04 Order of pole = 1.348e+08 TOP MAIN SOLVE Loop t[1] = 1.622999999999986 x1[1] (analytic) = 2.000355150606753 x1[1] (numeric) = 2.000349066617015 absolute error = 6.08398973866997e-06 relative error = 0.0003041454782079351 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005196668688876 x2[1] (numeric) = 1.005200241550063 absolute error = 3.572861186906806e-06 relative error = 0.0003554390198653415 % Correct digits = 5 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2532 Order of pole = 1.546e+04 TOP MAIN SOLVE Loop t[1] = 1.623999999999986 x1[1] (analytic) = 2.000354795633663 x1[1] (numeric) = 2.000348612187878 absolute error = 6.183445784291308e-06 relative error = 0.0003091174524533557 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005206894762344 x2[1] (numeric) = 1.005210530693892 absolute error = 3.635931547618654e-06 relative error = 0.000361709770054679 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.066e+04 Order of pole = 1.351e+08 TOP MAIN SOLVE Loop t[1] = 1.624999999999986 x1[1] (analytic) = 2.000354441015368 x1[1] (numeric) = 2.000348157304086 absolute error = 6.283711281973581e-06 relative error = 0.0003141298938394142 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005217141486 x2[1] (numeric) = 1.005220841119267 absolute error = 3.699633267073565e-06 relative error = 0.0003680431932949775 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.069e+04 Order of pole = 1.352e+08 TOP MAIN SOLVE Loop t[1] = 1.625999999999986 x1[1] (analytic) = 2.000354086751514 x1[1] (numeric) = 2.000347701965182 absolute error = 6.384786332080949e-06 relative error = 0.0003191828074023414 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005227408901008 x2[1] (numeric) = 1.005231172869477 absolute error = 3.763968469350232e-06 relative error = 0.0003744394985673235 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.071e+04 Order of pole = 1.353e+08 TOP MAIN SOLVE Loop t[1] = 1.626999999999986 x1[1] (analytic) = 2.000353732841746 x1[1] (numeric) = 2.000347246170711 absolute error = 6.486671035421665e-06 relative error = 0.0003242761982005332 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005237697048615 x2[1] (numeric) = 1.005241525987899 absolute error = 3.828939283856414e-06 relative error = 0.0003808988953655645 % Correct digits = 5 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1877 Order of pole = 1.006e+05 TOP MAIN SOLVE Loop t[1] = 1.627999999999986 x1[1] (analytic) = 2.000353379285712 x1[1] (numeric) = 2.000346789920218 absolute error = 6.589365494136246e-06 relative error = 0.0003294100713589507 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005248005970151 x2[1] (numeric) = 1.005251900517996 absolute error = 3.894547844884855e-06 relative error = 0.0003874215936520343 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.076e+04 Order of pole = 1.356e+08 TOP MAIN SOLVE Loop t[1] = 1.628999999999986 x1[1] (analytic) = 2.000353026083057 x1[1] (numeric) = 2.000346333213246 absolute error = 6.692869810809299e-06 relative error = 0.0003345844320247202 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005258335707028 x2[1] (numeric) = 1.005262296503318 absolute error = 3.960796290725099e-06 relative error = 0.0003940078037691033 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.079e+04 Order of pole = 1.358e+08 TOP MAIN SOLVE Loop t[1] = 1.629999999999986 x1[1] (analytic) = 2.000352673233428 x1[1] (numeric) = 2.000345876049339 absolute error = 6.7971840893577e-06 relative error = 0.0003397992854115336 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005268686300742 x2[1] (numeric) = 1.005272713987507 absolute error = 4.027686764995764e-06 relative error = 0.0004006577365716153 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.081e+04 Order of pole = 1.359e+08 TOP MAIN SOLVE Loop t[1] = 1.630999999999986 x1[1] (analytic) = 2.000352320736473 x1[1] (numeric) = 2.00034541842804 absolute error = 6.902308433254234e-06 relative error = 0.000345054636710847 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005279057792871 x2[1] (numeric) = 1.005283153014287 absolute error = 4.09522141642249e-06 relative error = 0.0004073716034047011 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.084e+04 Order of pole = 1.36e+08 TOP MAIN SOLVE Loop t[1] = 1.631999999999985 x1[1] (analytic) = 2.000351968591838 x1[1] (numeric) = 2.00034496034889 absolute error = 7.008242948192134e-06 relative error = 0.0003503504912250835 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005289450225078 x2[1] (numeric) = 1.005293613627476 absolute error = 4.163402398171812e-06 relative error = 0.0004141496160374161 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.086e+04 Order of pole = 1.362e+08 TOP MAIN SOLVE Loop t[1] = 1.632999999999985 x1[1] (analytic) = 2.000351616799172 x1[1] (numeric) = 2.000344501811432 absolute error = 7.11498774030872e-06 relative error = 0.0003556868542788315 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005299863639109 x2[1] (numeric) = 1.005304095870977 absolute error = 4.2322318680732e-06 relative error = 0.0004209919866847334 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.089e+04 Order of pole = 1.363e+08 TOP MAIN SOLVE Loop t[1] = 1.633999999999985 x1[1] (analytic) = 2.000351265358122 x1[1] (numeric) = 2.000344042815207 absolute error = 7.222542915741315e-06 relative error = 0.0003610637311966438 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005310298076792 x2[1] (numeric) = 1.005314599788781 absolute error = 4.301711989063151e-06 relative error = 0.000427898928051621 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.091e+04 Order of pole = 1.364e+08 TOP MAIN SOLVE Loop t[1] = 1.634999999999985 x1[1] (analytic) = 2.000350914268338 x1[1] (numeric) = 2.000343583359756 absolute error = 7.330908582403595e-06 relative error = 0.0003664811273918404 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005320753580043 x2[1] (numeric) = 1.005325125424971 absolute error = 4.371844928741098e-06 relative error = 0.0004348706532887681 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.094e+04 Order of pole = 1.366e+08 TOP MAIN SOLVE Loop t[1] = 1.635999999999985 x1[1] (analytic) = 2.000350563529469 x1[1] (numeric) = 2.00034312344462 absolute error = 7.440084849097417e-06 relative error = 0.0003719390483221073 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005331230190857 x2[1] (numeric) = 1.005335672823717 absolute error = 4.442632859369411e-06 relative error = 0.0004419073759924873 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.097e+04 Order of pole = 1.367e+08 TOP MAIN SOLVE Loop t[1] = 1.636999999999985 x1[1] (analytic) = 2.000350213141163 x1[1] (numeric) = 2.000342663069339 absolute error = 7.550071823736459e-06 relative error = 0.0003774374994006941 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005341727951318 x2[1] (numeric) = 1.005346242029277 absolute error = 4.514077958761575e-06 relative error = 0.0004490093102929635 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.099e+04 Order of pole = 1.368e+08 TOP MAIN SOLVE Loop t[1] = 1.637999999999985 x1[1] (analytic) = 2.00034986310307 x1[1] (numeric) = 2.000342202233452 absolute error = 7.660869617787114e-06 relative error = 0.0003829764862184201 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005352246903591 x2[1] (numeric) = 1.005356833086 absolute error = 4.586182409171968e-06 relative error = 0.0004561766707437184 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.102e+04 Order of pole = 1.37e+08 TOP MAIN SOLVE Loop t[1] = 1.638999999999985 x1[1] (analytic) = 2.00034951341484 x1[1] (numeric) = 2.000341740936499 absolute error = 7.772478340939415e-06 relative error = 0.0003885560142772674 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005362787089927 x2[1] (numeric) = 1.005367446038325 absolute error = 4.658948397517904e-06 relative error = 0.0004634096723435987 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.104e+04 Order of pole = 1.371e+08 TOP MAIN SOLVE Loop t[1] = 1.639999999999985 x1[1] (analytic) = 2.000349164076124 x1[1] (numeric) = 2.000341279178018 absolute error = 7.884898105547933e-06 relative error = 0.0003941760892123867 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005373348552662 x2[1] (numeric) = 1.005378080930778 absolute error = 4.732378116045766e-06 relative error = 0.0004707085306029357 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.107e+04 Order of pole = 1.373e+08 TOP MAIN SOLVE Loop t[1] = 1.640999999999984 x1[1] (analytic) = 2.000348815086571 x1[1] (numeric) = 2.000340816957548 absolute error = 7.998129023523148e-06 relative error = 0.0003998367166366934 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005383931334216 x2[1] (numeric) = 1.005388737807978 absolute error = 4.80647376188692e-06 relative error = 0.0004780734614992691 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.109e+04 Order of pole = 1.374e+08 TOP MAIN SOLVE Loop t[1] = 1.641999999999984 x1[1] (analytic) = 2.000348466445834 x1[1] (numeric) = 2.000340354274626 absolute error = 8.11217120810781e-06 relative error = 0.00040553790222967 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005394535477095 x2[1] (numeric) = 1.005399416714631 absolute error = 4.881237536391581e-06 relative error = 0.0004855046814109908 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.112e+04 Order of pole = 1.375e+08 TOP MAIN SOLVE Loop t[1] = 1.642999999999984 x1[1] (analytic) = 2.000348118153564 x1[1] (numeric) = 2.00033989112879 absolute error = 8.227024773876934e-06 relative error = 0.0004112796517373662 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.00540516102389 x2[1] (numeric) = 1.005410117695537 absolute error = 4.956671646905164e-06 relative error = 0.0004930024072939275 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.114e+04 Order of pole = 1.377e+08 TOP MAIN SOLVE Loop t[1] = 1.643999999999984 x1[1] (analytic) = 2.000347770209411 x1[1] (numeric) = 2.000339427519576 absolute error = 8.342689834961448e-06 relative error = 0.0004170619708835966 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005415808017277 x2[1] (numeric) = 1.005420840795581 absolute error = 5.032778304547847e-06 relative error = 0.0005005668564603835 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.117e+04 Order of pole = 1.378e+08 TOP MAIN SOLVE Loop t[1] = 1.644999999999984 x1[1] (analytic) = 2.000347422613029 x1[1] (numeric) = 2.000338963446521 absolute error = 8.459166507268634e-06 relative error = 0.0004228848654809439 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005426476500018 x2[1] (numeric) = 1.005431586059745 absolute error = 5.109559726879098e-06 relative error = 0.0005081982468440602 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.12e+04 Order of pole = 1.379e+08 TOP MAIN SOLVE Loop t[1] = 1.645999999999984 x1[1] (analytic) = 2.000347075364069 x1[1] (numeric) = 2.000338498909161 absolute error = 8.576454908038045e-06 relative error = 0.000428748341408558 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005437166514961 x2[1] (numeric) = 1.005442353533096 absolute error = 5.187018135011101e-06 relative error = 0.0005158967967128476 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.122e+04 Order of pole = 1.381e+08 TOP MAIN SOLVE Loop t[1] = 1.646999999999984 x1[1] (analytic) = 2.000346728462185 x1[1] (numeric) = 2.000338033907032 absolute error = 8.694555153176964e-06 relative error = 0.0004346524044789533 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005447878105039 x2[1] (numeric) = 1.005453143260795 absolute error = 5.265155755829198e-06 relative error = 0.000523662724889569 % Correct digits = 5 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 3318 Order of pole = 1.213e+04 TOP MAIN SOLVE Loop t[1] = 1.647999999999984 x1[1] (analytic) = 2.000346381907029 x1[1] (numeric) = 2.000337568439667 absolute error = 8.813467361701299e-06 relative error = 0.0004405970606600136 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005458611313273 x2[1] (numeric) = 1.005463955288093 absolute error = 5.34397482043758e-06 relative error = 0.0005314962505972856 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.127e+04 Order of pole = 1.384e+08 TOP MAIN SOLVE Loop t[1] = 1.648999999999984 x1[1] (analytic) = 2.000346035698255 x1[1] (numeric) = 2.000337102506603 absolute error = 8.933191652626959e-06 relative error = 0.0004465823159195891 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005469366182768 x2[1] (numeric) = 1.005474789660334 absolute error = 5.423477565713597e-06 relative error = 0.0005393975936137819 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.13e+04 Order of pole = 1.385e+08 TOP MAIN SOLVE Loop t[1] = 1.649999999999983 x1[1] (analytic) = 2.000345689835517 x1[1] (numeric) = 2.000336636107372 absolute error = 9.053728145413942e-06 relative error = 0.0004526081762476966 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005480142756717 x2[1] (numeric) = 1.005485646422951 absolute error = 5.503666233641624e-06 relative error = 0.0005473669742052054 % Correct digits = 5 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1999 Order of pole = 4.278e+05 TOP MAIN SOLVE Loop t[1] = 1.650999999999983 x1[1] (analytic) = 2.000345344318469 x1[1] (numeric) = 2.000336169241509 absolute error = 9.175076960410422e-06 relative error = 0.0004586746476787203 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.0054909410784 x2[1] (numeric) = 1.005496525621471 absolute error = 5.584543070424886e-06 relative error = 0.0005554046130376272 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.135e+04 Order of pole = 1.388e+08 TOP MAIN SOLVE Loop t[1] = 1.651999999999983 x1[1] (analytic) = 2.000344999146765 x1[1] (numeric) = 2.000335701908546 absolute error = 9.297238219296844e-06 relative error = 0.000464781736313612 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005501761191183 x2[1] (numeric) = 1.00550742730151 absolute error = 5.666110327817719e-06 relative error = 0.0005635107313094388 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.137e+04 Order of pole = 1.389e+08 TOP MAIN SOLVE Loop t[1] = 1.652999999999983 x1[1] (analytic) = 2.00034465432006 x1[1] (numeric) = 2.000335234108017 absolute error = 9.420212043753651e-06 relative error = 0.0004709294482532904 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005512603138517 x2[1] (numeric) = 1.00551835150878 absolute error = 5.748370262237401e-06 relative error = 0.0005716855506629107 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.14e+04 Order of pole = 1.391e+08 TOP MAIN SOLVE Loop t[1] = 1.653999999999983 x1[1] (analytic) = 2.00034430983801 x1[1] (numeric) = 2.000334765839453 absolute error = 9.543998557681732e-06 relative error = 0.0004771177897096432 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005523466963945 x2[1] (numeric) = 1.00552929828908 absolute error = 5.831325135874366e-06 relative error = 0.0005799292932945006 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.143e+04 Order of pole = 1.392e+08 TOP MAIN SOLVE Loop t[1] = 1.654999999999983 x1[1] (analytic) = 2.00034396570027 x1[1] (numeric) = 2.000334297102386 absolute error = 9.66859788364971e-06 relative error = 0.0004833467668279229 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005534352711092 x2[1] (numeric) = 1.005540267688307 absolute error = 5.914977215137895e-06 relative error = 0.000588242181800165 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.145e+04 Order of pole = 1.393e+08 TOP MAIN SOLVE Loop t[1] = 1.655999999999983 x1[1] (analytic) = 2.000343621906495 x1[1] (numeric) = 2.000333827896348 absolute error = 9.794010146890741e-06 relative error = 0.0004896163858865522 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005545260423675 x2[1] (numeric) = 1.005551259752447 absolute error = 5.999328772432477e-06 relative error = 0.0005966244393519123 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.148e+04 Order of pole = 1.395e+08 TOP MAIN SOLVE Loop t[1] = 1.656999999999983 x1[1] (analytic) = 2.000343278456342 x1[1] (numeric) = 2.000333358220869 absolute error = 9.920235473082073e-06 relative error = 0.0004959266531861212 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005556190145496 x2[1] (numeric) = 1.00556227452758 absolute error = 6.084382084381446e-06 relative error = 0.0006050762895210347 % Correct digits = 5 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2718 Order of pole = 3.514e+05 TOP MAIN SOLVE Loop t[1] = 1.657999999999983 x1[1] (analytic) = 2.000342935349468 x1[1] (numeric) = 2.00033288807548 absolute error = 1.004727398790095e-05 relative error = 0.0005022775750271866 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005567141920445 x2[1] (numeric) = 1.005573312059878 absolute error = 6.170139432493116e-06 relative error = 0.0006135979563442478 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.153e+04 Order of pole = 1.397e+08 TOP MAIN SOLVE Loop t[1] = 1.658999999999982 x1[1] (analytic) = 2.000342592585529 x1[1] (numeric) = 2.00033241745971 absolute error = 1.017512581880098e-05 relative error = 0.0005086691577990744 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005578115792502 x2[1] (numeric) = 1.005584372395607 absolute error = 6.256603104715097e-06 relative error = 0.0006221896644781524 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.155e+04 Order of pole = 1.399e+08 TOP MAIN SOLVE Loop t[1] = 1.659999999999982 x1[1] (analytic) = 2.000342250164183 x1[1] (numeric) = 2.000331946373089 absolute error = 1.030379109323576e-05 relative error = 0.0005151014078910773 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005589111805734 x2[1] (numeric) = 1.005595455581126 absolute error = 6.343775392769757e-06 relative error = 0.0006308516389341424 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.158e+04 Order of pole = 1.4e+08 TOP MAIN SOLVE Loop t[1] = 1.660999999999982 x1[1] (analytic) = 2.000341908085087 x1[1] (numeric) = 2.000331474815146 absolute error = 1.043326994043525e-05 relative error = 0.0005215743317812578 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005600130004294 x2[1] (numeric) = 1.005606561662889 absolute error = 6.431658594374667e-06 relative error = 0.0006395841052991115 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.161e+04 Order of pole = 1.402e+08 TOP MAIN SOLVE Loop t[1] = 1.661999999999982 x1[1] (analytic) = 2.000341566347899 x1[1] (numeric) = 2.000331002785409 absolute error = 1.056356248918533e-05 relative error = 0.0005280879359254448 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005611170432428 x2[1] (numeric) = 1.00561769068744 absolute error = 6.520255011688292e-06 relative error = 0.0006483872895807712 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.163e+04 Order of pole = 1.403e+08 TOP MAIN SOLVE Loop t[1] = 1.662999999999982 x1[1] (analytic) = 2.000341224952277 x1[1] (numeric) = 2.000330530283406 absolute error = 1.069466887049231e-05 relative error = 0.0005346422268904374 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005622233134468 x2[1] (numeric) = 1.005628842701421 absolute error = 6.609566952642254e-06 relative error = 0.0006572614183400264 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.166e+04 Order of pole = 1.405e+08 TOP MAIN SOLVE Loop t[1] = 1.663999999999982 x1[1] (analytic) = 2.00034088389788 x1[1] (numeric) = 2.000330057308665 absolute error = 1.082658921491841e-05 relative error = 0.0005412372112208013 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005633318154836 x2[1] (numeric) = 1.005640017751566 absolute error = 6.699596729831114e-06 relative error = 0.0006662067185804584 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.168e+04 Order of pole = 1.406e+08 TOP MAIN SOLVE Loop t[1] = 1.664999999999982 x1[1] (analytic) = 2.000340543184368 x1[1] (numeric) = 2.000329583860713 absolute error = 1.095932365480223e-05 relative error = 0.000547872895549872 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005644425538042 x2[1] (numeric) = 1.005651215884703 absolute error = 6.790346661400548e-06 relative error = 0.0006752234178365344 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.171e+04 Order of pole = 1.407e+08 TOP MAIN SOLVE Loop t[1] = 1.665999999999982 x1[1] (analytic) = 2.000340202811398 x1[1] (numeric) = 2.000329109939076 absolute error = 1.109287232203826e-05 relative error = 0.000554549286488752 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005655555328685 x2[1] (numeric) = 1.005662437147756 absolute error = 6.881819070381212e-06 relative error = 0.0006843117441072534 % Correct digits = 5 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2415 Order of pole = 7.727e+04 TOP MAIN SOLVE Loop t[1] = 1.666999999999982 x1[1] (analytic) = 2.000339862778632 x1[1] (numeric) = 2.00032863554328 absolute error = 1.122723535162962e-05 relative error = 0.0005612663908039153 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005666707571456 x2[1] (numeric) = 1.005673681587742 absolute error = 6.974016285354878e-06 relative error = 0.0006934719259222716 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.176e+04 Order of pole = 1.41e+08 TOP MAIN SOLVE Loop t[1] = 1.667999999999981 x1[1] (analytic) = 2.000339523085727 x1[1] (numeric) = 2.000328160672851 absolute error = 1.136241287635897e-05 relative error = 0.0005680242151508007 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005677882311134 x2[1] (numeric) = 1.005684949251774 absolute error = 7.066940639788299e-06 relative error = 0.000702704192275549 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.179e+04 Order of pole = 1.412e+08 TOP MAIN SOLVE Loop t[1] = 1.668999999999981 x1[1] (analytic) = 2.000339183732347 x1[1] (numeric) = 2.000327685327314 absolute error = 1.149840503211763e-05 relative error = 0.000574822766340219 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005689079592586 x2[1] (numeric) = 1.005696240187059 absolute error = 7.1605944724773e-06 relative error = 0.000712008772669394 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.181e+04 Order of pole = 1.413e+08 TOP MAIN SOLVE Loop t[1] = 1.669999999999981 x1[1] (analytic) = 2.00033884471815 x1[1] (numeric) = 2.000327209506194 absolute error = 1.163521195568507e-05 relative error = 0.00058166205122735 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005700299460773 x2[1] (numeric) = 1.0057075544409 absolute error = 7.254980126880639e-06 relative error = 0.0007213858970481112 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.184e+04 Order of pole = 1.414e+08 TOP MAIN SOLVE Loop t[1] = 1.670999999999981 x1[1] (analytic) = 2.000338506042798 x1[1] (numeric) = 2.000326733209015 absolute error = 1.177283378250849e-05 relative error = 0.0005885420766007393 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005711541960743 x2[1] (numeric) = 1.005718892060696 absolute error = 7.350099952896372e-06 relative error = 0.0007308357959745159 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.187e+04 Order of pole = 1.416e+08 TOP MAIN SOLVE Loop t[1] = 1.671999999999981 x1[1] (analytic) = 2.000338167705952 x1[1] (numeric) = 2.0003262564353 absolute error = 1.191127065114372e-05 relative error = 0.000595462849404305 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005722807137635 x2[1] (numeric) = 1.00573025309394 absolute error = 7.445956304863444e-06 relative error = 0.0007403587004311072 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.189e+04 Order of pole = 1.417e+08 TOP MAIN SOLVE Loop t[1] = 1.672999999999981 x1[1] (analytic) = 2.000337829707273 x1[1] (numeric) = 2.000325779184573 absolute error = 1.205052269925844e-05 relative error = 0.000602424376537532 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005734095036679 x2[1] (numeric) = 1.005741637588221 absolute error = 7.542551542227827e-06 relative error = 0.0007499548418861896 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.192e+04 Order of pole = 1.419e+08 TOP MAIN SOLVE Loop t[1] = 1.673999999999981 x1[1] (analytic) = 2.000337492046424 x1[1] (numeric) = 2.000325301456357 absolute error = 1.219059006674073e-05 relative error = 0.0006094266650108763 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005745405703196 x2[1] (numeric) = 1.005753045591226 absolute error = 7.639888030208652e-06 relative error = 0.0007596244523599889 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.194e+04 Order of pole = 1.42e+08 TOP MAIN SOLVE Loop t[1] = 1.674999999999981 x1[1] (analytic) = 2.000337154723068 x1[1] (numeric) = 2.000324823250174 absolute error = 1.233147289392278e-05 relative error = 0.0006164697218569628 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005756739182598 x2[1] (numeric) = 1.005764477150737 absolute error = 7.737968139132079e-06 relative error = 0.0007693677643582987 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.197e+04 Order of pole = 1.421e+08 TOP MAIN SOLVE Loop t[1] = 1.675999999999981 x1[1] (analytic) = 2.000336817736866 x1[1] (numeric) = 2.000324344565545 absolute error = 1.24731713206927e-05 relative error = 0.0006235535540861841 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005768095520386 x2[1] (numeric) = 1.005775932314631 absolute error = 7.836794244653333e-06 relative error = 0.000779185010894441 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.199e+04 Order of pole = 1.423e+08 TOP MAIN SOLVE Loop t[1] = 1.676999999999981 x1[1] (analytic) = 2.000336481087482 x1[1] (numeric) = 2.000323865401992 absolute error = 1.261568548960312e-05 relative error = 0.0006306781688421047 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005779474762156 x2[1] (numeric) = 1.005787411130883 absolute error = 7.936368727312626e-06 relative error = 0.0007890764254449912 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.202e+04 Order of pole = 1.424e+08 TOP MAIN SOLVE Loop t[1] = 1.67799999999998 x1[1] (analytic) = 2.000336144774578 x1[1] (numeric) = 2.000323385759036 absolute error = 1.275901554231851e-05 relative error = 0.0006378435732238565 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005790876953591 x2[1] (numeric) = 1.005798913647565 absolute error = 8.036693973867415e-06 relative error = 0.0007990422420821224 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.205e+04 Order of pole = 1.426e+08 TOP MAIN SOLVE Loop t[1] = 1.67899999999998 x1[1] (analytic) = 2.00033580879782 x1[1] (numeric) = 2.000322905636197 absolute error = 1.290316162316785e-05 relative error = 0.0006450497744637439 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.00580230214047 x2[1] (numeric) = 1.005810439912845 absolute error = 8.137772375071961e-06 relative error = 0.0008090826952527142 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.207e+04 Order of pole = 1.427e+08 TOP MAIN SOLVE Loop t[1] = 1.67999999999998 x1[1] (analytic) = 2.000335473156871 x1[1] (numeric) = 2.000322425032996 absolute error = 1.304812387514787e-05 relative error = 0.0006522967797274374 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.00581375036866 x2[1] (numeric) = 1.005821989974989 absolute error = 8.239606328785953e-06 relative error = 0.0008191980200873071 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.21e+04 Order of pole = 1.429e+08 TOP MAIN SOLVE Loop t[1] = 1.68099999999998 x1[1] (analytic) = 2.000335137851395 x1[1] (numeric) = 2.00032194394895 absolute error = 1.3193902444808e-05 relative error = 0.0006595845963581819 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005825221684123 x2[1] (numeric) = 1.00583356388236 absolute error = 8.342198236643839e-06 relative error = 0.0008293884520688313 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.213e+04 Order of pole = 1.43e+08 TOP MAIN SOLVE Loop t[1] = 1.68199999999998 x1[1] (analytic) = 2.000334802881056 x1[1] (numeric) = 2.00032146238358 absolute error = 1.334049747647725e-05 relative error = 0.0006669132315881875 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005836716132912 x2[1] (numeric) = 1.005845161683418 absolute error = 8.445550506275268e-06 relative error = 0.0008396542272532503 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.215e+04 Order of pole = 1.431e+08 TOP MAIN SOLVE Loop t[1] = 1.68299999999998 x1[1] (analytic) = 2.000334468245521 x1[1] (numeric) = 2.000320980336403 absolute error = 1.348790911759323e-05 relative error = 0.0006742826928050377 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005848233761171 x2[1] (numeric) = 1.005856783426722 absolute error = 8.549665550638963e-06 relative error = 0.0008499955822032093 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.218e+04 Order of pole = 1.433e+08 TOP MAIN SOLVE Loop t[1] = 1.68399999999998 x1[1] (analytic) = 2.000334133944454 x1[1] (numeric) = 2.000320497806939 absolute error = 1.363613751514947e-05 relative error = 0.0006816929873740846 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005859774615139 x2[1] (numeric) = 1.005868429160927 absolute error = 8.654545788466805e-06 relative error = 0.0008604127540320618 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.22e+04 Order of pole = 1.434e+08 TOP MAIN SOLVE Loop t[1] = 1.68499999999998 x1[1] (analytic) = 2.000333799977521 x1[1] (numeric) = 2.000320014794703 absolute error = 1.378518281747176e-05 relative error = 0.0006891441227272508 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005871338741146 x2[1] (numeric) = 1.005880098934789 absolute error = 8.760193643153613e-06 relative error = 0.0008709059802933693 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.223e+04 Order of pole = 1.436e+08 TOP MAIN SOLVE Loop t[1] = 1.68599999999998 x1[1] (analytic) = 2.000333466344387 x1[1] (numeric) = 2.000319531299214 absolute error = 1.393504517377409e-05 relative error = 0.0006966361063408294 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005882926185616 x2[1] (numeric) = 1.005891792797159 absolute error = 8.86661154364532e-06 relative error = 0.0008814754990690798 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.226e+04 Order of pole = 1.437e+08 TOP MAIN SOLVE Loop t[1] = 1.686999999999979 x1[1] (analytic) = 2.000333133044721 x1[1] (numeric) = 2.000319047319987 absolute error = 1.40857247337145e-05 relative error = 0.0007041689457132833 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005894536995065 x2[1] (numeric) = 1.00590351079699 absolute error = 8.973801924661018e-06 relative error = 0.0008921215489914767 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.228e+04 Order of pole = 1.439e+08 TOP MAIN SOLVE Loop t[1] = 1.687999999999979 x1[1] (analytic) = 2.000332800078187 x1[1] (numeric) = 2.000318562856539 absolute error = 1.423722164783925e-05 relative error = 0.0007117426483874463 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005906171216104 x2[1] (numeric) = 1.00591525298333 absolute error = 9.081767226470916e-06 relative error = 0.0009028443692209773 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.231e+04 Order of pole = 1.44e+08 TOP MAIN SOLVE Loop t[1] = 1.688999999999979 x1[1] (analytic) = 2.000332467444454 x1[1] (numeric) = 2.000318077908386 absolute error = 1.438953606802684e-05 relative error = 0.0007193572219727229 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005917828895435 x2[1] (numeric) = 1.005927019405329 absolute error = 9.190509894674292e-06 relative error = 0.000913644199423932 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.233e+04 Order of pole = 1.441e+08 TOP MAIN SOLVE Loop t[1] = 1.689999999999979 x1[1] (analytic) = 2.000332135143188 x1[1] (numeric) = 2.000317592475041 absolute error = 1.454266814615579e-05 relative error = 0.0007270126740784874 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005929510079856 x2[1] (numeric) = 1.005938810112235 absolute error = 9.300032379755407e-06 relative error = 0.0009245212797283506 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.236e+04 Order of pole = 1.443e+08 TOP MAIN SOLVE Loop t[1] = 1.690999999999979 x1[1] (analytic) = 2.000331803174056 x1[1] (numeric) = 2.000317106556021 absolute error = 1.469661803543687e-05 relative error = 0.0007347090123806857 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005941214816257 x2[1] (numeric) = 1.005950625153395 absolute error = 9.41033713841577e-06 relative error = 0.0009354758508562194 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.239e+04 Order of pole = 1.444e+08 TOP MAIN SOLVE Loop t[1] = 1.691999999999979 x1[1] (analytic) = 2.000331471536729 x1[1] (numeric) = 2.000316620150838 absolute error = 1.485138589041313e-05 relative error = 0.0007424462446218346 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005952943151624 x2[1] (numeric) = 1.005962464578256 absolute error = 9.521426632463914e-06 relative error = 0.0009465081540130035 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.241e+04 Order of pole = 1.446e+08 TOP MAIN SOLVE Loop t[1] = 1.692999999999979 x1[1] (analytic) = 2.000331140230872 x1[1] (numeric) = 2.000316133259008 absolute error = 1.500697186473943e-05 relative error = 0.00075022437850002 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005964695133035 x2[1] (numeric) = 1.005974328436365 absolute error = 9.633303329259491e-06 relative error = 0.0009576184309316659 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.244e+04 Order of pole = 1.447e+08 TOP MAIN SOLVE Loop t[1] = 1.693999999999979 x1[1] (analytic) = 2.000330809256157 x1[1] (numeric) = 2.000315645880041 absolute error = 1.516337611562335e-05 relative error = 0.0007580434218909024 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005976470807665 x2[1] (numeric) = 1.005986216777367 absolute error = 9.745969701491219e-06 relative error = 0.0009688069238504656 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.246e+04 Order of pole = 1.449e+08 TOP MAIN SOLVE Loop t[1] = 1.694999999999979 x1[1] (analytic) = 2.00033047861225 x1[1] (numeric) = 2.000315158013452 absolute error = 1.532059879760794e-05 relative error = 0.000765903382536908 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.005988270222782 x2[1] (numeric) = 1.005998129651009 absolute error = 9.859428227620981e-06 relative error = 0.0009800738755569739 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.249e+04 Order of pole = 1.45e+08 TOP MAIN SOLVE Loop t[1] = 1.695999999999978 x1[1] (analytic) = 2.000330148298822 x1[1] (numeric) = 2.000314669658752 absolute error = 1.547864006967714e-05 relative error = 0.0007738042684024399 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006000093425748 x2[1] (numeric) = 1.006010067107139 absolute error = 9.973681391661771e-06 relative error = 0.0009914195293658709 % Correct digits = 5 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.252e+04 Order of pole = 1.452e+08 TOP MAIN SOLVE Loop t[1] = 1.696999999999978 x1[1] (analytic) = 2.000329818315542 x1[1] (numeric) = 2.000314180815454 absolute error = 1.563750008859444e-05 relative error = 0.0007817460873408675 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006011940464021 x2[1] (numeric) = 1.006022029195704 absolute error = 1.008873168295565e-05 relative error = 0.001002844129096743 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.254e+04 Order of pole = 1.453e+08 TOP MAIN SOLVE Loop t[1] = 1.697999999999978 x1[1] (analytic) = 2.000329488662081 x1[1] (numeric) = 2.000313691483067 absolute error = 1.579717901378785e-05 relative error = 0.0007897288473387346 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006023811385155 x2[1] (numeric) = 1.006034015966752 absolute error = 1.02045815968399e-05 relative error = 0.001014347919140165 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.257e+04 Order of pole = 1.455e+08 TOP MAIN SOLVE Loop t[1] = 1.698999999999978 x1[1] (analytic) = 2.000329159338108 x1[1] (numeric) = 2.000313201661104 absolute error = 1.595767700468542e-05 relative error = 0.0007977525563825546 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006035706236799 x2[1] (numeric) = 1.006046027470432 absolute error = 1.032123363331472e-05 relative error = 0.001025931144325143 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.26e+04 Order of pole = 1.456e+08 TOP MAIN SOLVE Loop t[1] = 1.699999999999978 x1[1] (analytic) = 2.000328830343295 x1[1] (numeric) = 2.000312711349073 absolute error = 1.611899422204743e-05 relative error = 0.0008058172225254136 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006047625066695 x2[1] (numeric) = 1.006058063756994 absolute error = 1.043869029904165e-05 relative error = 0.00103759405011762 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.262e+04 Order of pole = 1.457e+08 TOP MAIN SOLVE Loop t[1] = 1.700999999999978 x1[1] (analytic) = 2.000328501677312 x1[1] (numeric) = 2.000312220546485 absolute error = 1.628113082663418e-05 relative error = 0.0008139228538203679 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006059567922684 x2[1] (numeric) = 1.00607012487679 absolute error = 1.055695410556723e-05 relative error = 0.001049336882443777 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.265e+04 Order of pole = 1.459e+08 TOP MAIN SOLVE Loop t[1] = 1.701999999999978 x1[1] (analytic) = 2.000328173339831 x1[1] (numeric) = 2.000311729252849 absolute error = 1.644408698142641e-05 relative error = 0.0008220694584314474 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006071534852703 x2[1] (numeric) = 1.006082210880273 absolute error = 1.067602756998909e-05 relative error = 0.001061159887756107 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.268e+04 Order of pole = 1.46e+08 TOP MAIN SOLVE Loop t[1] = 1.702999999999978 x1[1] (analytic) = 2.000327845330523 x1[1] (numeric) = 2.000311237467674 absolute error = 1.660786284896076e-05 relative error = 0.0008302570445004515 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006083525904782 x2[1] (numeric) = 1.006094321817998 absolute error = 1.079591321540008e-05 relative error = 0.00107306331307743 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.27e+04 Order of pole = 1.462e+08 TOP MAIN SOLVE Loop t[1] = 1.703999999999978 x1[1] (analytic) = 2.00032751764906 x1[1] (numeric) = 2.000310745190467 absolute error = 1.677245859310617e-05 relative error = 0.000838485620235753 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.00609554112705 x2[1] (numeric) = 1.006106457740621 absolute error = 1.09166135706662e-05 relative error = 0.001085047405978678 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.273e+04 Order of pole = 1.463e+08 TOP MAIN SOLVE Loop t[1] = 1.704999999999977 x1[1] (analytic) = 2.000327190295116 x1[1] (numeric) = 2.000310252420737 absolute error = 1.693787437817562e-05 relative error = 0.0008467551938678949 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006107580567732 x2[1] (numeric) = 1.006118618698902 absolute error = 1.103813116953845e-05 relative error = 0.001097112414490484 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.275e+04 Order of pole = 1.465e+08 TOP MAIN SOLVE Loop t[1] = 1.705999999999977 x1[1] (analytic) = 2.000326863268361 x1[1] (numeric) = 2.000309759157991 absolute error = 1.710411036981441e-05 relative error = 0.0008550657736939937 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006119644275149 x2[1] (numeric) = 1.006130804743702 absolute error = 1.116046855242914e-05 relative error = 0.001109258587279608 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.278e+04 Order of pole = 1.466e+08 TOP MAIN SOLVE Loop t[1] = 1.706999999999977 x1[1] (analytic) = 2.00032653656847 x1[1] (numeric) = 2.000309265401736 absolute error = 1.727116673411189e-05 relative error = 0.0008634173680333369 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.00613173229772 x2[1] (numeric) = 1.006143015925985 absolute error = 1.128362826441354e-05 relative error = 0.001121486173450163 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.281e+04 Order of pole = 1.468e+08 TOP MAIN SOLVE Loop t[1] = 1.707999999999977 x1[1] (analytic) = 2.000326210195115 x1[1] (numeric) = 2.000308771151477 absolute error = 1.743904363848969e-05 relative error = 0.0008718099852717851 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.00614384468396 x2[1] (numeric) = 1.006155252296816 absolute error = 1.140761285656211e-05 relative error = 0.001133795422675906 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.283e+04 Order of pole = 1.469e+08 TOP MAIN SOLVE Loop t[1] = 1.708999999999977 x1[1] (analytic) = 2.000325884147971 x1[1] (numeric) = 2.000308276406721 absolute error = 1.760774125036946e-05 relative error = 0.0008802436337951697 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006155981482481 x2[1] (numeric) = 1.006167513907368 absolute error = 1.153242488616257e-05 relative error = 0.001146186585222161 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.286e+04 Order of pole = 1.471e+08 TOP MAIN SOLVE Loop t[1] = 1.709999999999977 x1[1] (analytic) = 2.000325558426711 x1[1] (numeric) = 2.000307781166972 absolute error = 1.777725973850508e-05 relative error = 0.0008887183220558952 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006168142741995 x2[1] (numeric) = 1.00617980080891 absolute error = 1.165806691560967e-05 relative error = 0.001158659911835339 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.289e+04 Order of pole = 1.472e+08 TOP MAIN SOLVE Loop t[1] = 1.710999999999977 x1[1] (analytic) = 2.000325233031009 x1[1] (numeric) = 2.000307285431736 absolute error = 1.794759927298273e-05 relative error = 0.0008972340585729392 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006180328511308 x2[1] (numeric) = 1.006192113052822 absolute error = 1.178454151329333e-05 relative error = 0.001171215653831071 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.291e+04 Order of pole = 1.474e+08 TOP MAIN SOLVE Loop t[1] = 1.711999999999977 x1[1] (analytic) = 2.000324907960541 x1[1] (numeric) = 2.000306789200517 absolute error = 1.811876002344448e-05 relative error = 0.0009057908518430497 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006192538839327 x2[1] (numeric) = 1.00620445069058 absolute error = 1.191185125293259e-05 relative error = 0.001183854063027864 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.294e+04 Order of pole = 1.475e+08 TOP MAIN SOLVE Loop t[1] = 1.712999999999977 x1[1] (analytic) = 2.00032458321498 x1[1] (numeric) = 2.000306292472819 absolute error = 1.829074216130877e-05 relative error = 0.0009143887104517487 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006204773775056 x2[1] (numeric) = 1.006216813773771 absolute error = 1.203999871446371e-05 relative error = 0.001196575391835234 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.297e+04 Order of pole = 1.477e+08 TOP MAIN SOLVE Loop t[1] = 1.713999999999976 x1[1] (analytic) = 2.000324258794002 x1[1] (numeric) = 2.000305795248144 absolute error = 1.846354585843812e-05 relative error = 0.0009230276430067302 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006217033367596 x2[1] (numeric) = 1.00622920235408 absolute error = 1.21689864835961e-05 relative error = 0.001209379893209427 % Correct digits = 4 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2362 Order of pole = 1.55e+04 TOP MAIN SOLVE Loop t[1] = 1.714999999999976 x1[1] (analytic) = 2.000323934697283 x1[1] (numeric) = 2.000305297525996 absolute error = 1.863717128758324e-05 relative error = 0.0009317076581600608 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006229317666149 x2[1] (numeric) = 1.0062416164833 absolute error = 1.229881715136827e-05 relative error = 0.001222267820609141 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.302e+04 Order of pole = 1.479e+08 TOP MAIN SOLVE Loop t[1] = 1.715999999999976 x1[1] (analytic) = 2.0003236109245 x1[1] (numeric) = 2.000304799305877 absolute error = 1.88116186228271e-05 relative error = 0.0009404287646303808 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006241626720013 x2[1] (numeric) = 1.006254056213328 absolute error = 1.242949331459187e-05 relative error = 0.001235239428039521 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.305e+04 Order of pole = 1.481e+08 TOP MAIN SOLVE Loop t[1] = 1.716999999999976 x1[1] (analytic) = 2.000323287475327 x1[1] (numeric) = 2.000304300587289 absolute error = 1.898688803825266e-05 relative error = 0.0009491909711363021 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006253960578587 x2[1] (numeric) = 1.006266521596164 absolute error = 1.256101757651784e-05 relative error = 0.001248294970118216 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.307e+04 Order of pole = 1.482e+08 TOP MAIN SOLVE Loop t[1] = 1.717999999999976 x1[1] (analytic) = 2.000322964349441 x1[1] (numeric) = 2.000303801369732 absolute error = 1.916297970927516e-05 relative error = 0.0009579942864630101 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006266319291368 x2[1] (numeric) = 1.006279012683913 absolute error = 1.269339254550417e-05 relative error = 0.001261434701942831 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.31e+04 Order of pole = 1.484e+08 TOP MAIN SOLVE Loop t[1] = 1.718999999999976 x1[1] (analytic) = 2.00032264154652 x1[1] (numeric) = 2.000303301652708 absolute error = 1.933989381175394e-05 relative error = 0.0009668387194178627 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006278702907952 x2[1] (numeric) = 1.006291529528788 absolute error = 1.282662083590402e-05 relative error = 0.001274658879179054 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.313e+04 Order of pole = 1.485e+08 TOP MAIN SOLVE Loop t[1] = 1.719999999999976 x1[1] (analytic) = 2.000322319066241 x1[1] (numeric) = 2.000302801435718 absolute error = 1.951763052288058e-05 relative error = 0.0009757242788747914 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006291111478035 x2[1] (numeric) = 1.006304072183103 absolute error = 1.296070506806579e-05 relative error = 0.001287967758060506 % Correct digits = 4 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1276 Order of pole = 2.529e+05 TOP MAIN SOLVE Loop t[1] = 1.720999999999976 x1[1] (analytic) = 2.00032199690828 x1[1] (numeric) = 2.00030230071826 absolute error = 1.969619002029077e-05 relative error = 0.0009846509737299004 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006303545051413 x2[1] (numeric) = 1.006316640699281 absolute error = 1.309564786788897e-05 relative error = 0.001301361595344464 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.318e+04 Order of pole = 1.488e+08 TOP MAIN SOLVE Loop t[1] = 1.721999999999976 x1[1] (analytic) = 2.000321675072317 x1[1] (numeric) = 2.000301799499834 absolute error = 1.987557248250837e-05 relative error = 0.0009936188129236675 % Correct digits = 5 h = 0.001 x2[1] (analytic) = 1.006316003677981 x2[1] (numeric) = 1.006329235129849 absolute error = 1.32314518679344e-05 relative error = 0.001314840648422047 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.32e+04 Order of pole = 1.49e+08 TOP MAIN SOLVE Loop t[1] = 1.722999999999975 x1[1] (analytic) = 2.000321353558028 x1[1] (numeric) = 2.000301297779939 absolute error = 2.005577808894543e-05 relative error = 0.001002627805440943 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006328487407734 x2[1] (numeric) = 1.006341855527439 absolute error = 1.33681197052038e-05 relative error = 0.001328405175097407 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.323e+04 Order of pole = 1.491e+08 TOP MAIN SOLVE Loop t[1] = 1.723999999999975 x1[1] (analytic) = 2.000321032365094 x1[1] (numeric) = 2.000300795558073 absolute error = 2.023680702034625e-05 relative error = 0.001011677960333153 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006340996290769 x2[1] (numeric) = 1.006354501944793 absolute error = 1.350565402336024e-05 relative error = 0.001342055433808239 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.326e+04 Order of pole = 1.493e+08 TOP MAIN SOLVE Loop t[1] = 1.724999999999975 x1[1] (analytic) = 2.000320711493191 x1[1] (numeric) = 2.000300292833735 absolute error = 2.041865945656696e-05 relative error = 0.001020769286607292 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006353530377281 x2[1] (numeric) = 1.006367174434754 absolute error = 1.364405747250608e-05 relative error = 0.001355791683603567 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.328e+04 Order of pole = 1.494e+08 TOP MAIN SOLVE Loop t[1] = 1.725999999999975 x1[1] (analytic) = 2.000320390942 x1[1] (numeric) = 2.00029978960642 absolute error = 2.060133558012822e-05 relative error = 0.001029901793403533 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006366089717567 x2[1] (numeric) = 1.006379873050275 absolute error = 1.37833327078507e-05 relative error = 0.001369614184011202 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.331e+04 Order of pole = 1.496e+08 TOP MAIN SOLVE Loop t[1] = 1.726999999999975 x1[1] (analytic) = 2.0003200707112 x1[1] (numeric) = 2.000299285875627 absolute error = 2.078483557355071e-05 relative error = 0.00103907548986202 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006378674362026 x2[1] (numeric) = 1.006392597844416 absolute error = 1.392348239059871e-05 relative error = 0.001383523195125854 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.334e+04 Order of pole = 1.497e+08 TOP MAIN SOLVE Loop t[1] = 1.727999999999975 x1[1] (analytic) = 2.000319750800471 x1[1] (numeric) = 2.000298781640851 absolute error = 2.096915962068735e-05 relative error = 0.001048290385189472 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006391284361154 x2[1] (numeric) = 1.006405348870342 absolute error = 1.406450918817193e-05 relative error = 0.001397518977631043 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.336e+04 Order of pole = 1.499e+08 TOP MAIN SOLVE Loop t[1] = 1.728999999999975 x1[1] (analytic) = 2.000319431209493 x1[1] (numeric) = 2.000298276901587 absolute error = 2.115430790539108e-05 relative error = 0.001057546488592581 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006403919765553 x2[1] (numeric) = 1.006418126181327 absolute error = 1.42064157739874e-05 relative error = 0.001411601792776886 % Correct digits = 4 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4546 Order of pole = 1.055e+05 TOP MAIN SOLVE Loop t[1] = 1.729999999999975 x1[1] (analytic) = 2.000319111937946 x1[1] (numeric) = 2.000297771657332 absolute error = 2.134028061329118e-05 relative error = 0.001066843809366813 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006416580625924 x2[1] (numeric) = 1.006430929830751 absolute error = 1.434920482679125e-05 relative error = 0.001425771902313752 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.342e+04 Order of pole = 1.502e+08 TOP MAIN SOLVE Loop t[1] = 1.730999999999975 x1[1] (analytic) = 2.000318792985511 x1[1] (numeric) = 2.000297265907581 absolute error = 2.152707793001696e-05 relative error = 0.001076182356807608 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00642926699307 x2[1] (numeric) = 1.006443759872102 absolute error = 1.449287903176888e-05 relative error = 0.001440029568602427 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.344e+04 Order of pole = 1.503e+08 TOP MAIN SOLVE Loop t[1] = 1.731999999999974 x1[1] (analytic) = 2.000318474351868 x1[1] (numeric) = 2.000296759651826 absolute error = 2.171470004252996e-05 relative error = 0.001085562140276979 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006441978917896 x2[1] (numeric) = 1.006456616358977 absolute error = 1.46374410801009e-05 relative error = 0.001454375054569837 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.347e+04 Order of pole = 1.505e+08 TOP MAIN SOLVE Loop t[1] = 1.732999999999974 x1[1] (analytic) = 2.000318156036701 x1[1] (numeric) = 2.000296252889562 absolute error = 2.190314713867991e-05 relative error = 0.001094983169181315 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006454716451409 x2[1] (numeric) = 1.006469499345078 absolute error = 1.478289366896313e-05 relative error = 0.001468808623708887 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.35e+04 Order of pole = 1.506e+08 TOP MAIN SOLVE Loop t[1] = 1.733999999999974 x1[1] (analytic) = 2.000317838039689 x1[1] (numeric) = 2.000295745620283 absolute error = 2.209241940631657e-05 relative error = 0.001104445452926977 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006467479644719 x2[1] (numeric) = 1.00648240888422 absolute error = 1.492923950152658e-05 relative error = 0.001483330540078312 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.352e+04 Order of pole = 1.508e+08 TOP MAIN SOLVE Loop t[1] = 1.734999999999974 x1[1] (analytic) = 2.000317520360515 x1[1] (numeric) = 2.00029523784348 absolute error = 2.228251703506601e-05 relative error = 0.001113949001009102 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006480268549036 x2[1] (numeric) = 1.006495345030323 absolute error = 1.50764812865134e-05 relative error = 0.001497941068258395 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.355e+04 Order of pole = 1.509e+08 TOP MAIN SOLVE Loop t[1] = 1.735999999999974 x1[1] (analytic) = 2.000317202998862 x1[1] (numeric) = 2.000294729558648 absolute error = 2.247344021455433e-05 relative error = 0.001123493822922799 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006493083215676 x2[1] (numeric) = 1.006508307837416 absolute error = 1.522462173930705e-05 relative error = 0.001512640473461123 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.358e+04 Order of pole = 1.511e+08 TOP MAIN SOLVE Loop t[1] = 1.736999999999974 x1[1] (analytic) = 2.000316885954412 x1[1] (numeric) = 2.000294220765275 absolute error = 2.266518913662807e-05 relative error = 0.001133079928274156 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006505923696056 x2[1] (numeric) = 1.006521297359637 absolute error = 1.537366358106418e-05 relative error = 0.001527429021441776 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.36e+04 Order of pole = 1.512e+08 TOP MAIN SOLVE Loop t[1] = 1.737999999999974 x1[1] (analytic) = 2.000316569226848 x1[1] (numeric) = 2.000293711462855 absolute error = 2.285776399224559e-05 relative error = 0.001142707326624828 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006518790041697 x2[1] (numeric) = 1.006534313651236 absolute error = 1.552360953893661e-05 relative error = 0.00154230697852084 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.363e+04 Order of pole = 1.514e+08 TOP MAIN SOLVE Loop t[1] = 1.738999999999974 x1[1] (analytic) = 2.000316252815853 x1[1] (numeric) = 2.000293201650878 absolute error = 2.30511649745857e-05 relative error = 0.001152376027647453 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006531682304221 x2[1] (numeric) = 1.006547356766567 absolute error = 1.567446234607139e-05 relative error = 0.001557274611583844 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.366e+04 Order of pole = 1.515e+08 TOP MAIN SOLVE Loop t[1] = 1.739999999999974 x1[1] (analytic) = 2.000315936721111 x1[1] (numeric) = 2.000292691328834 absolute error = 2.324539227638311e-05 relative error = 0.001162086040992436 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006544600535357 x2[1] (numeric) = 1.0065604267601 absolute error = 1.582622474227691e-05 relative error = 0.001572332188147382 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.369e+04 Order of pole = 1.517e+08 TOP MAIN SOLVE Loop t[1] = 1.740999999999973 x1[1] (analytic) = 2.000315620942305 x1[1] (numeric) = 2.000292180496213 absolute error = 2.344044609259299e-05 relative error = 0.001171837376421162 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006557544786936 x2[1] (numeric) = 1.006573523686408 absolute error = 1.597889947224651e-05 relative error = 0.00158747997618247 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.371e+04 Order of pole = 1.518e+08 TOP MAIN SOLVE Loop t[1] = 1.741999999999973 x1[1] (analytic) = 2.000315305479121 x1[1] (numeric) = 2.000291669152503 absolute error = 2.363632661772641e-05 relative error = 0.001181630043672789 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006570515110892 x2[1] (numeric) = 1.00658664760018 absolute error = 1.613248928844513e-05 relative error = 0.001602718244401173 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.374e+04 Order of pole = 1.52e+08 TOP MAIN SOLVE Loop t[1] = 1.742999999999973 x1[1] (analytic) = 2.000314990331242 x1[1] (numeric) = 2.000291157297194 absolute error = 2.383303404762671e-05 relative error = 0.001191464052553047 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006583511559264 x2[1] (numeric) = 1.006599798556212 absolute error = 1.628699694777858e-05 relative error = 0.001618047261925535 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.377e+04 Order of pole = 1.521e+08 TOP MAIN SOLVE Loop t[1] = 1.743999999999973 x1[1] (analytic) = 2.000314675498353 x1[1] (numeric) = 2.000290644929774 absolute error = 2.40305685794695e-05 relative error = 0.001201339412934247 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006596534184196 x2[1] (numeric) = 1.006612976609411 absolute error = 1.644242521470218e-05 relative error = 0.001633467298596261 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.379e+04 Order of pole = 1.523e+08 TOP MAIN SOLVE Loop t[1] = 1.744999999999973 x1[1] (analytic) = 2.00031436098014 x1[1] (numeric) = 2.000290132049729 absolute error = 2.422893041087448e-05 relative error = 0.00121125613471087 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006609583037936 x2[1] (numeric) = 1.006626181814795 absolute error = 1.659877685877831e-05 relative error = 0.001648978624729897 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.382e+04 Order of pole = 1.525e+08 TOP MAIN SOLVE Loop t[1] = 1.745999999999973 x1[1] (analytic) = 2.000314046776288 x1[1] (numeric) = 2.000289618656549 absolute error = 2.442811973901726e-05 relative error = 0.001221214227755171 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006622658172836 x2[1] (numeric) = 1.006639414227492 absolute error = 1.675605465623065e-05 relative error = 0.00166458151127308 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.385e+04 Order of pole = 1.526e+08 TOP MAIN SOLVE Loop t[1] = 1.746999999999973 x1[1] (analytic) = 2.000313732886483 x1[1] (numeric) = 2.000289104749719 absolute error = 2.462813676418207e-05 relative error = 0.001231213702094786 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006635759641355 x2[1] (numeric) = 1.006652673902743 absolute error = 1.691426138883401e-05 relative error = 0.001680276229692082 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.387e+04 Order of pole = 1.528e+08 TOP MAIN SOLVE Loop t[1] = 1.747999999999973 x1[1] (analytic) = 2.000313419310411 x1[1] (numeric) = 2.000288590328724 absolute error = 2.482898168620906e-05 relative error = 0.001241254567735121 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006648887496054 x2[1] (numeric) = 1.0066659608959 absolute error = 1.707339984613476e-05 relative error = 0.00169606305219323 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.39e+04 Order of pole = 1.529e+08 TOP MAIN SOLVE Loop t[1] = 1.748999999999973 x1[1] (analytic) = 2.000313106047758 x1[1] (numeric) = 2.000288075393052 absolute error = 2.503065470627064e-05 relative error = 0.001251336834748161 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006662041789602 x2[1] (numeric) = 1.006679275262424 absolute error = 1.723347282145404e-05 relative error = 0.001711942251325687 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.393e+04 Order of pole = 1.531e+08 TOP MAIN SOLVE Loop t[1] = 1.749999999999972 x1[1] (analytic) = 2.000312793098211 x1[1] (numeric) = 2.000287559942186 absolute error = 2.523315602509513e-05 relative error = 0.001261460513183662 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006675222574773 x2[1] (numeric) = 1.00669261705789 absolute error = 1.739448311699476e-05 relative error = 0.001727914100488626 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.395e+04 Order of pole = 1.532e+08 TOP MAIN SOLVE Loop t[1] = 1.750999999999972 x1[1] (analytic) = 2.000312480461457 x1[1] (numeric) = 2.000287043975611 absolute error = 2.543648584607539e-05 relative error = 0.001271625613224559 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006688429904447 x2[1] (numeric) = 1.006705986337986 absolute error = 1.755643353917868e-05 relative error = 0.001743978873467842 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.398e+04 Order of pole = 1.534e+08 TOP MAIN SOLVE Loop t[1] = 1.751999999999972 x1[1] (analytic) = 2.000312168137184 x1[1] (numeric) = 2.000286527492812 absolute error = 2.564064437216018e-05 relative error = 0.001281832145031561 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006701663831609 x2[1] (numeric) = 1.00671938315851 absolute error = 1.771932690131095e-05 relative error = 0.001760136844700285 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.401e+04 Order of pole = 1.535e+08 TOP MAIN SOLVE Loop t[1] = 1.752999999999972 x1[1] (analytic) = 2.000311856125079 x1[1] (numeric) = 2.000286010493271 absolute error = 2.584563180763055e-05 relative error = 0.001292080118831952 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006714924409351 x2[1] (numeric) = 1.006732807575374 absolute error = 1.788316602291395e-05 relative error = 0.001776388289207709 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.404e+04 Order of pole = 1.537e+08 TOP MAIN SOLVE Loop t[1] = 1.753999999999972 x1[1] (analytic) = 2.00031154442483 x1[1] (numeric) = 2.000285492976473 absolute error = 2.605144835676754e-05 relative error = 0.001302369544852994 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006728211690872 x2[1] (numeric) = 1.006746259644602 absolute error = 1.804795373017143e-05 relative error = 0.001792733482640622 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.406e+04 Order of pole = 1.538e+08 TOP MAIN SOLVE Loop t[1] = 1.754999999999972 x1[1] (analytic) = 2.000311233036125 x1[1] (numeric) = 2.000284974941898 absolute error = 2.62580942265167e-05 relative error = 0.001312700433455122 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006741525729476 x2[1] (numeric) = 1.006759739422331 absolute error = 1.821369285504026e-05 relative error = 0.001809172701189889 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.409e+04 Order of pole = 1.54e+08 TOP MAIN SOLVE Loop t[1] = 1.755999999999972 x1[1] (analytic) = 2.000310921958654 x1[1] (numeric) = 2.000284456389031 absolute error = 2.646556962293545e-05 relative error = 0.001323072794954348 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006754866578576 x2[1] (numeric) = 1.006773246964811 absolute error = 1.83803862356946e-05 relative error = 0.001825706221630669 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.412e+04 Order of pole = 1.541e+08 TOP MAIN SOLVE Loop t[1] = 1.756999999999972 x1[1] (analytic) = 2.000310611192104 x1[1] (numeric) = 2.000283937317351 absolute error = 2.667387475341343e-05 relative error = 0.00133348663973326 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006768234291689 x2[1] (numeric) = 1.006786782328407 absolute error = 1.854803671741401e-05 relative error = 0.001842334321410474 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.414e+04 Order of pole = 1.543e+08 TOP MAIN SOLVE Loop t[1] = 1.757999999999972 x1[1] (analytic) = 2.000310300736166 x1[1] (numeric) = 2.000283417726339 absolute error = 2.688300982667258e-05 relative error = 0.001343941978241023 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006781628922444 x2[1] (numeric) = 1.006800345569594 absolute error = 1.871664715058508e-05 relative error = 0.001859057278450488 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.417e+04 Order of pole = 1.544e+08 TOP MAIN SOLVE Loop t[1] = 1.758999999999971 x1[1] (analytic) = 2.000309990590528 x1[1] (numeric) = 2.000282897615477 absolute error = 2.709297505143482e-05 relative error = 0.001354438820926774 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006795050524572 x2[1] (numeric) = 1.006813936744965 absolute error = 1.888622039292187e-05 relative error = 0.001875875371365955 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.42e+04 Order of pole = 1.546e+08 TOP MAIN SOLVE Loop t[1] = 1.759999999999971 x1[1] (analytic) = 2.000309680754881 x1[1] (numeric) = 2.000282376984244 absolute error = 2.730377063775435e-05 relative error = 0.001364977178306231 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006808499151916 x2[1] (numeric) = 1.006827555911225 absolute error = 1.905675930835571e-05 relative error = 0.001892788879355721 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.423e+04 Order of pole = 1.548e+08 TOP MAIN SOLVE Loop t[1] = 1.760999999999971 x1[1] (analytic) = 2.000309371228915 x1[1] (numeric) = 2.000281855832119 absolute error = 2.751539679657355e-05 relative error = 0.001375557060939485 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006821974858426 x2[1] (numeric) = 1.006841203125193 absolute error = 1.922826676659106e-05 relative error = 0.001909798082157955 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.425e+04 Order of pole = 1.549e+08 TOP MAIN SOLVE Loop t[1] = 1.761999999999971 x1[1] (analytic) = 2.000309062012321 x1[1] (numeric) = 2.000281334158581 absolute error = 2.772785373972297e-05 relative error = 0.001386178479431004 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006835477698159 x2[1] (numeric) = 1.006854878443803 absolute error = 1.940074564421579e-05 relative error = 0.001926903260160245 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.428e+04 Order of pole = 1.551e+08 TOP MAIN SOLVE Loop t[1] = 1.762999999999971 x1[1] (analytic) = 2.000308753104788 x1[1] (numeric) = 2.000280811963109 absolute error = 2.794114167903317e-05 relative error = 0.001396841444385233 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00684900772528 x2[1] (numeric) = 1.006868581924104 absolute error = 1.957419882403499e-05 relative error = 0.001944104694333258 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.431e+04 Order of pole = 1.552e+08 TOP MAIN SOLVE Loop t[1] = 1.763999999999971 x1[1] (analytic) = 2.000308444506008 x1[1] (numeric) = 2.00028028924518 absolute error = 2.815526082811104e-05 relative error = 0.001407545966495392 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006862564994065 x2[1] (numeric) = 1.00688231362326 absolute error = 1.974862919551512e-05 relative error = 0.001961402666274671 % Correct digits = 4 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 555.4 Order of pole = 7.381e+05 TOP MAIN SOLVE Loop t[1] = 1.764999999999971 x1[1] (analytic) = 2.000308136215673 x1[1] (numeric) = 2.000279766004271 absolute error = 2.837021140145168e-05 relative error = 0.00141829205649908 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006876149558896 x2[1] (numeric) = 1.00689607359855 absolute error = 1.992403965433986e-05 relative error = 0.001978797458164882 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.436e+04 Order of pole = 1.555e+08 TOP MAIN SOLVE Loop t[1] = 1.765999999999971 x1[1] (analytic) = 2.000307828233474 x1[1] (numeric) = 2.000279242239861 absolute error = 2.858599361355019e-05 relative error = 0.001429079725133869 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006889761474267 x2[1] (numeric) = 1.006909861907369 absolute error = 2.010043310196608e-05 relative error = 0.00199628935272273 % Correct digits = 4 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 3191 Order of pole = 1.45e+05 TOP MAIN SOLVE Loop t[1] = 1.766999999999971 x1[1] (analytic) = 2.000307520559103 x1[1] (numeric) = 2.000278717951423 absolute error = 2.880260767978982e-05 relative error = 0.001439908983181708 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006903400794778 x2[1] (numeric) = 1.006923678607226 absolute error = 2.027781244762217e-05 relative error = 0.002013878633403791 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.442e+04 Order of pole = 1.558e+08 TOP MAIN SOLVE Loop t[1] = 1.76799999999997 x1[1] (analytic) = 2.000307213192253 x1[1] (numeric) = 2.000278193138436 absolute error = 2.902005381777428e-05 relative error = 0.001450779841535527 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006917067575142 x2[1] (numeric) = 1.006937523755748 absolute error = 2.045618060586563e-05 relative error = 0.002031565584157612 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.444e+04 Order of pole = 1.56e+08 TOP MAIN SOLVE Loop t[1] = 1.76899999999997 x1[1] (analytic) = 2.000306906132617 x1[1] (numeric) = 2.000277667800372 absolute error = 2.923833224421912e-05 relative error = 0.001461692311043827 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006930761870179 x2[1] (numeric) = 1.006951397410677 absolute error = 2.063554049835936e-05 relative error = 0.002049350489603957 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.447e+04 Order of pole = 1.562e+08 TOP MAIN SOLVE Loop t[1] = 1.76999999999997 x1[1] (analytic) = 2.000306599379886 x1[1] (numeric) = 2.000277141936708 absolute error = 2.945744317761623e-05 relative error = 0.00147264640264389 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006944483734819 x2[1] (numeric) = 1.006965299629872 absolute error = 2.081589505298354e-05 relative error = 0.002067233634944412 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.45e+04 Order of pole = 1.563e+08 TOP MAIN SOLVE Loop t[1] = 1.77099999999997 x1[1] (analytic) = 2.000306292933754 x1[1] (numeric) = 2.000276615546917 absolute error = 2.967738683690158e-05 relative error = 0.001483642127295173 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006958233224103 x2[1] (numeric) = 1.006979230471307 absolute error = 2.09972472040576e-05 relative error = 0.002085215305984251 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.452e+04 Order of pole = 1.565e+08 TOP MAIN SOLVE Loop t[1] = 1.77199999999997 x1[1] (analytic) = 2.000305986793916 x1[1] (numeric) = 2.000276088630474 absolute error = 2.989816344278751e-05 relative error = 0.001494679496045911 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006972010393183 x2[1] (numeric) = 1.006993189993076 absolute error = 2.11795998927844e-05 relative error = 0.002103295789176363 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.455e+04 Order of pole = 1.566e+08 TOP MAIN SOLVE Loop t[1] = 1.77299999999997 x1[1] (analytic) = 2.000305680960065 x1[1] (numeric) = 2.00027556118685 absolute error = 3.011977321509818e-05 relative error = 0.001505758519899915 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006985815297321 x2[1] (numeric) = 1.007007178253387 absolute error = 2.136295606636196e-05 relative error = 0.002121475371532852 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.458e+04 Order of pole = 1.568e+08 TOP MAIN SOLVE Loop t[1] = 1.77399999999997 x1[1] (analytic) = 2.000305375431894 x1[1] (numeric) = 2.000275033215518 absolute error = 3.034221637587819e-05 relative error = 0.001516879209971972 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.006999647991889 x2[1] (numeric) = 1.007021195310567 absolute error = 2.154731867887172e-05 relative error = 0.002139754340713065 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.461e+04 Order of pole = 1.569e+08 TOP MAIN SOLVE Loop t[1] = 1.77499999999997 x1[1] (analytic) = 2.000305070209099 x1[1] (numeric) = 2.000274504715951 absolute error = 3.056549314761625e-05 relative error = 0.001528041577399048 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00701350853237 x2[1] (numeric) = 1.007035241223061 absolute error = 2.173269069083439e-05 relative error = 0.002158132984979298 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.463e+04 Order of pole = 1.571e+08 TOP MAIN SOLVE Loop t[1] = 1.77599999999997 x1[1] (analytic) = 2.000304765291374 x1[1] (numeric) = 2.000273975687621 absolute error = 3.078960375324513e-05 relative error = 0.001539245633340286 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007027396974359 x2[1] (numeric) = 1.007049316049429 absolute error = 2.191907506943203e-05 relative error = 0.002176611593218662 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.466e+04 Order of pole = 1.573e+08 TOP MAIN SOLVE Loop t[1] = 1.776999999999969 x1[1] (analytic) = 2.000304460678415 x1[1] (numeric) = 2.000273446129997 absolute error = 3.101454841747397e-05 relative error = 0.001550491389043607 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007041313373563 x2[1] (numeric) = 1.007063419848352 absolute error = 2.210647478828598e-05 relative error = 0.002195190454920845 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.469e+04 Order of pole = 1.574e+08 TOP MAIN SOLVE Loop t[1] = 1.777999999999969 x1[1] (analytic) = 2.000304156369916 x1[1] (numeric) = 2.000272916042551 absolute error = 3.124032736456783e-05 relative error = 0.001561778855734706 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.0070552577858 x2[1] (numeric) = 1.007077552678628 absolute error = 2.229489282812303e-05 relative error = 0.002213869860244069 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.472e+04 Order of pole = 1.576e+08 TOP MAIN SOLVE Loop t[1] = 1.778999999999969 x1[1] (analytic) = 2.000303852365573 x1[1] (numeric) = 2.000272385424753 absolute error = 3.146694082056811e-05 relative error = 0.001573108044728059 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007069230266999 x2[1] (numeric) = 1.007091714599174 absolute error = 2.248433217522106e-05 relative error = 0.002232650099860554 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.474e+04 Order of pole = 1.577e+08 TOP MAIN SOLVE Loop t[1] = 1.779999999999969 x1[1] (analytic) = 2.000303548665083 x1[1] (numeric) = 2.000271854276071 absolute error = 3.16943890124044e-05 relative error = 0.001584478967382519 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007083230873202 x2[1] (numeric) = 1.007105905669025 absolute error = 2.267479582340748e-05 relative error = 0.002251531465154779 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.477e+04 Order of pole = 1.579e+08 TOP MAIN SOLVE Loop t[1] = 1.780999999999969 x1[1] (analytic) = 2.000303245268142 x1[1] (numeric) = 2.000271322595975 absolute error = 3.192267216745037e-05 relative error = 0.001595891635079116 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007097259660563 x2[1] (numeric) = 1.007120125947336 absolute error = 2.286628677317104e-05 relative error = 0.002270514248135081 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.48e+04 Order of pole = 1.58e+08 TOP MAIN SOLVE Loop t[1] = 1.781999999999969 x1[1] (analytic) = 2.000302942174446 x1[1] (numeric) = 2.000270790383932 absolute error = 3.215179051396788e-05 relative error = 0.001607346059243257 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00711131668535 x2[1] (numeric) = 1.007134375493381 absolute error = 2.305880803077365e-05 relative error = 0.00228959874134528 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.483e+04 Order of pole = 1.582e+08 TOP MAIN SOLVE Loop t[1] = 1.782999999999969 x1[1] (analytic) = 2.000302639383692 x1[1] (numeric) = 2.000270257639412 absolute error = 3.238174428066287e-05 relative error = 0.001618842251322526 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007125402003942 x2[1] (numeric) = 1.007148654366552 absolute error = 2.325236261002672e-05 relative error = 0.002308785238040864 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.485e+04 Order of pole = 1.584e+08 TOP MAIN SOLVE Loop t[1] = 1.783999999999969 x1[1] (analytic) = 2.000302336895578 x1[1] (numeric) = 2.00026972436188 absolute error = 3.261253369757355e-05 relative error = 0.001630380222831087 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007139515672832 x2[1] (numeric) = 1.007162962626363 absolute error = 2.344695353095894e-05 relative error = 0.002328074032056514 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.488e+04 Order of pole = 1.585e+08 TOP MAIN SOLVE Loop t[1] = 1.784999999999969 x1[1] (analytic) = 2.0003020347098 x1[1] (numeric) = 2.000269190550804 absolute error = 3.284415899607041e-05 relative error = 0.001641959985349681 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007153657748625 x2[1] (numeric) = 1.007177300332446 absolute error = 2.364258382048234e-05 relative error = 0.002347465417872044 % Correct digits = 4 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1966 Order of pole = 1.133e+06 TOP MAIN SOLVE Loop t[1] = 1.785999999999969 x1[1] (analytic) = 2.000301732826057 x1[1] (numeric) = 2.00026865620565 absolute error = 3.307662040707982e-05 relative error = 0.001653581550436826 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007167828288042 x2[1] (numeric) = 1.007191667544554 absolute error = 2.383925651217034e-05 relative error = 0.002366959690590166 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.493e+04 Order of pole = 1.588e+08 TOP MAIN SOLVE Loop t[1] = 1.786999999999968 x1[1] (analytic) = 2.000301431244047 x1[1] (numeric) = 2.000268121325884 absolute error = 3.330991816330453e-05 relative error = 0.001665244929739819 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007182027347915 x2[1] (numeric) = 1.007206064322562 absolute error = 2.403697464670174e-05 relative error = 0.002386557145980381 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.496e+04 Order of pole = 1.59e+08 TOP MAIN SOLVE Loop t[1] = 1.787999999999968 x1[1] (analytic) = 2.000301129963469 x1[1] (numeric) = 2.000267585910971 absolute error = 3.354405249833547e-05 relative error = 0.001676950134950335 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007196254985191 x2[1] (numeric) = 1.007220490726462 absolute error = 2.423574127075057e-05 relative error = 0.002406258080368548 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.499e+04 Order of pole = 1.592e+08 TOP MAIN SOLVE Loop t[1] = 1.788999999999968 x1[1] (analytic) = 2.00030082898402 x1[1] (numeric) = 2.000267049960375 absolute error = 3.377902364576357e-05 relative error = 0.001688697177760027 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007210511256932 x2[1] (numeric) = 1.007234946816369 absolute error = 2.443555943787423e-05 relative error = 0.002426062790724878 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.502e+04 Order of pole = 1.593e+08 TOP MAIN SOLVE Loop t[1] = 1.789999999999968 x1[1] (analytic) = 2.000300528305401 x1[1] (numeric) = 2.00026651347356 absolute error = 3.401483184095611e-05 relative error = 0.001700486069949326 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007224796220312 x2[1] (numeric) = 1.007249432652521 absolute error = 2.46364322094017e-05 relative error = 0.002445971574751912 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.504e+04 Order of pole = 1.595e+08 TOP MAIN SOLVE Loop t[1] = 1.790999999999968 x1[1] (analytic) = 2.000300227927309 x1[1] (numeric) = 2.000265976449989 absolute error = 3.425147731972444e-05 relative error = 0.001712316823320841 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007239109932623 x2[1] (numeric) = 1.007263948295275 absolute error = 2.483836265176897e-05 relative error = 0.002465984730619771 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.507e+04 Order of pole = 1.596e+08 TOP MAIN SOLVE Loop t[1] = 1.791999999999968 x1[1] (analytic) = 2.000299927849446 x1[1] (numeric) = 2.000265438889127 absolute error = 3.448896031832405e-05 relative error = 0.00172418944969936 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00725345245127 x2[1] (numeric) = 1.007278493805109 absolute error = 2.504135383962769e-05 relative error = 0.002486102557274598 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.51e+04 Order of pole = 1.598e+08 TOP MAIN SOLVE Loop t[1] = 1.792999999999968 x1[1] (analytic) = 2.00029962807151 x1[1] (numeric) = 2.000264900790436 absolute error = 3.472728107478673e-05 relative error = 0.001736103960998449 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007267823833771 x2[1] (numeric) = 1.007293069242625 absolute error = 2.524540885384674e-05 relative error = 0.002506325354239944 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.513e+04 Order of pole = 1.599e+08 TOP MAIN SOLVE Loop t[1] = 1.793999999999968 x1[1] (analytic) = 2.000299328593203 x1[1] (numeric) = 2.000264362153376 absolute error = 3.496643982714431e-05 relative error = 0.001748060369131653 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007282224137764 x2[1] (numeric) = 1.007307674668546 absolute error = 2.54505307821784e-05 relative error = 0.002526653421682699 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.516e+04 Order of pole = 1.601e+08 TOP MAIN SOLVE Loop t[1] = 1.794999999999968 x1[1] (analytic) = 2.000299029414224 x1[1] (numeric) = 2.00026382297741 absolute error = 3.520643681476088e-05 relative error = 0.001760058686079094 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007296653420999 x2[1] (numeric) = 1.007322310143718 absolute error = 2.56567227190363e-05 relative error = 0.002547087060390846 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.518e+04 Order of pole = 1.603e+08 TOP MAIN SOLVE Loop t[1] = 1.795999999999967 x1[1] (analytic) = 2.000298730534275 x1[1] (numeric) = 2.000263283261998 absolute error = 3.544727227700051e-05 relative error = 0.001772098923820875 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007311111741342 x2[1] (numeric) = 1.007336975729109 absolute error = 2.586398776638354e-05 relative error = 0.002567626571861436 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.521e+04 Order of pole = 1.604e+08 TOP MAIN SOLVE Loop t[1] = 1.796999999999967 x1[1] (analytic) = 2.000298431953056 x1[1] (numeric) = 2.0002627430066 absolute error = 3.568894645589182e-05 relative error = 0.001784181094470277 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007325599156777 x2[1] (numeric) = 1.007351671485809 absolute error = 2.607232903240053e-05 relative error = 0.002588272258168108 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.524e+04 Order of pole = 1.606e+08 TOP MAIN SOLVE Loop t[1] = 1.797999999999967 x1[1] (analytic) = 2.000298133670269 x1[1] (numeric) = 2.000262202210678 absolute error = 3.593145959168709e-05 relative error = 0.001796305210051756 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007340115725402 x2[1] (numeric) = 1.007366397475034 absolute error = 2.628174963192897e-05 relative error = 0.002609024422004981 % Correct digits = 4 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1727 Order of pole = 2640 TOP MAIN SOLVE Loop t[1] = 1.798999999999967 x1[1] (analytic) = 2.000297835685616 x1[1] (numeric) = 2.000261660873689 absolute error = 3.617481192774719e-05 relative error = 0.001808471282745152 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007354661505433 x2[1] (numeric) = 1.00738115375812 absolute error = 2.649225268736011e-05 relative error = 0.002629883366774615 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.529e+04 Order of pole = 1.609e+08 TOP MAIN SOLVE Loop t[1] = 1.799999999999967 x1[1] (analytic) = 2.000297537998799 x1[1] (numeric) = 2.000261118995092 absolute error = 3.641900370743301e-05 relative error = 0.001820679324730283 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007369236555202 x2[1] (numeric) = 1.00739594039653 absolute error = 2.670384132796855e-05 relative error = 0.002650849396521673 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.532e+04 Order of pole = 1.611e+08 TOP MAIN SOLVE Loop t[1] = 1.800999999999967 x1[1] (analytic) = 2.00029724060952 x1[1] (numeric) = 2.000260576574345 absolute error = 3.666403517454953e-05 relative error = 0.001832929348209142 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007383840933157 x2[1] (numeric) = 1.007410757451847 absolute error = 2.691651868946821e-05 relative error = 0.002671922815888626 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.535e+04 Order of pole = 1.612e+08 TOP MAIN SOLVE Loop t[1] = 1.801999999999967 x1[1] (analytic) = 2.000296943517481 x1[1] (numeric) = 2.000260033610906 absolute error = 3.690990657423399e-05 relative error = 0.001845221365450306 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007398474697866 x2[1] (numeric) = 1.007425604985781 absolute error = 2.713028791467842e-05 relative error = 0.002693103930181669 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.538e+04 Order of pole = 1.614e+08 TOP MAIN SOLVE Loop t[1] = 1.802999999999967 x1[1] (analytic) = 2.000296646722385 x1[1] (numeric) = 2.000259490104233 absolute error = 3.715661815251181e-05 relative error = 0.001857555388766727 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007413137908012 x2[1] (numeric) = 1.007440483060166 absolute error = 2.734515215352396e-05 relative error = 0.002714393045370515 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.54e+04 Order of pole = 1.616e+08 TOP MAIN SOLVE Loop t[1] = 1.803999999999967 x1[1] (analytic) = 2.000296350223937 x1[1] (numeric) = 2.000258946053781 absolute error = 3.74041701562966e-05 relative error = 0.00186993143051574 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007427830622396 x2[1] (numeric) = 1.007455391736959 absolute error = 2.756111456281296e-05 relative error = 0.002735790468066135 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.543e+04 Order of pole = 1.617e+08 TOP MAIN SOLVE Loop t[1] = 1.804999999999966 x1[1] (analytic) = 2.000296054021839 x1[1] (numeric) = 2.000258401459006 absolute error = 3.765256283294605e-05 relative error = 0.001882349503076856 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007442552899937 x2[1] (numeric) = 1.007470331078244 absolute error = 2.777817830668106e-05 relative error = 0.002757296505564629 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.546e+04 Order of pole = 1.619e+08 TOP MAIN SOLVE Loop t[1] = 1.805999999999966 x1[1] (analytic) = 2.000295758115795 x1[1] (numeric) = 2.000257856319364 absolute error = 3.790179643026192e-05 relative error = 0.001894809618851766 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007457304799673 x2[1] (numeric) = 1.007485301146228 absolute error = 2.799634655570316e-05 relative error = 0.002778911465758847 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.549e+04 Order of pole = 1.62e+08 TOP MAIN SOLVE Loop t[1] = 1.806999999999966 x1[1] (analytic) = 2.000295462505508 x1[1] (numeric) = 2.00025731063431 absolute error = 3.815187119826646e-05 relative error = 0.001907311790353141 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007472086380758 x2[1] (numeric) = 1.007500302003246 absolute error = 2.821562248778164e-05 relative error = 0.002800635657226338 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.551e+04 Order of pole = 1.622e+08 TOP MAIN SOLVE Loop t[1] = 1.807999999999966 x1[1] (analytic) = 2.000295167190685 x1[1] (numeric) = 2.000256764403298 absolute error = 3.840278738698188e-05 relative error = 0.001919856030093633 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007486897702468 x2[1] (numeric) = 1.007515333711756 absolute error = 2.843600928770229e-05 relative error = 0.002822469389185053 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.554e+04 Order of pole = 1.624e+08 TOP MAIN SOLVE Loop t[1] = 1.808999999999966 x1[1] (analytic) = 2.000294872171029 x1[1] (numeric) = 2.000256217625782 absolute error = 3.865454524731859e-05 relative error = 0.00193244235063027 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007501738824195 x2[1] (numeric) = 1.007530396334342 absolute error = 2.865751014735629e-05 relative error = 0.00284441297151517 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.557e+04 Order of pole = 1.625e+08 TOP MAIN SOLVE Loop t[1] = 1.809999999999966 x1[1] (analytic) = 2.000294577446245 x1[1] (numeric) = 2.000255670301214 absolute error = 3.890714503063109e-05 relative error = 0.001945070764542262 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007516609805451 x2[1] (numeric) = 1.007545489933717 absolute error = 2.888012826574027e-05 relative error = 0.002866466714758871 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.56e+04 Order of pole = 1.627e+08 TOP MAIN SOLVE Loop t[1] = 1.810999999999966 x1[1] (analytic) = 2.000294283016038 x1[1] (numeric) = 2.000255122429048 absolute error = 3.916058699005021e-05 relative error = 0.001957741284497598 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007531510705868 x2[1] (numeric) = 1.007560614572717 absolute error = 2.910386684940036e-05 relative error = 0.002888630930164204 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.563e+04 Order of pole = 1.629e+08 TOP MAIN SOLVE Loop t[1] = 1.811999999999966 x1[1] (analytic) = 2.000293988880115 x1[1] (numeric) = 2.000254574008737 absolute error = 3.941487137826272e-05 relative error = 0.001970453923142045 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007546441585195 x2[1] (numeric) = 1.007575770314306 absolute error = 2.932872911087792e-05 relative error = 0.00291090592953059 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.565e+04 Order of pole = 1.63e+08 TOP MAIN SOLVE Loop t[1] = 1.812999999999966 x1[1] (analytic) = 2.00029369503818 x1[1] (numeric) = 2.00025402503973 absolute error = 3.966999845017583e-05 relative error = 0.001983208693232352 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007561402503305 x2[1] (numeric) = 1.007590957221576 absolute error = 2.955471827070788e-05 relative error = 0.002933292025406951 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.568e+04 Order of pole = 1.632e+08 TOP MAIN SOLVE Loop t[1] = 1.813999999999965 x1[1] (analytic) = 2.000293401489941 x1[1] (numeric) = 2.00025347552148 absolute error = 3.992596846069674e-05 relative error = 0.001996005607525248 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007576393520187 x2[1] (numeric) = 1.007606175357744 absolute error = 2.978183755630859e-05 relative error = 0.002955789530981294 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.571e+04 Order of pole = 1.633e+08 TOP MAIN SOLVE Loop t[1] = 1.814999999999965 x1[1] (analytic) = 2.000293108235102 x1[1] (numeric) = 2.000252925453437 absolute error = 4.018278166562084e-05 relative error = 0.00200884467882184 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007591414695953 x2[1] (numeric) = 1.007621424786155 absolute error = 3.001009020242584e-05 relative error = 0.002978398760124567 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.574e+04 Order of pole = 1.635e+08 TOP MAIN SOLVE Loop t[1] = 1.815999999999965 x1[1] (analytic) = 2.000292815273372 x1[1] (numeric) = 2.00025237483505 absolute error = 4.044043832207578e-05 relative error = 0.002021725919989816 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007606466090833 x2[1] (numeric) = 1.007636705570284 absolute error = 3.023947945024474e-05 relative error = 0.003001120027302279 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.576e+04 Order of pole = 1.637e+08 TOP MAIN SOLVE Loop t[1] = 1.816999999999965 x1[1] (analytic) = 2.000292522604458 x1[1] (numeric) = 2.00025182366577 absolute error = 4.06989386876333e-05 relative error = 0.002034649343919044 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00762154776518 x2[1] (numeric) = 1.007652017773729 absolute error = 3.047000854894399e-05 relative error = 0.003023953647728545 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.579e+04 Order of pole = 1.638e+08 TOP MAIN SOLVE Loop t[1] = 1.817999999999965 x1[1] (analytic) = 2.000292230228066 x1[1] (numeric) = 2.000251271945045 absolute error = 4.095828302075333e-05 relative error = 0.002047614963543773 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007636659779467 x2[1] (numeric) = 1.007667361460222 absolute error = 3.070168075480773e-05 relative error = 0.003046899937277703 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.582e+04 Order of pole = 1.64e+08 TOP MAIN SOLVE Loop t[1] = 1.818999999999965 x1[1] (analytic) = 2.000291938143905 x1[1] (numeric) = 2.000250719672323 absolute error = 4.121847158122804e-05 relative error = 0.00206062279186483 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007651802194288 x2[1] (numeric) = 1.007682736693619 absolute error = 3.093449933055936e-05 relative error = 0.00306995921241798 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.585e+04 Order of pole = 1.642e+08 TOP MAIN SOLVE Loop t[1] = 1.819999999999965 x1[1] (analytic) = 2.000291646351681 x1[1] (numeric) = 2.000250166847052 absolute error = 4.147950462840555e-05 relative error = 0.002073672841860823 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00766697507036 x2[1] (numeric) = 1.007698143537906 absolute error = 3.116846754669389e-05 relative error = 0.003093131790343489 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.588e+04 Order of pole = 1.643e+08 TOP MAIN SOLVE Loop t[1] = 1.820999999999965 x1[1] (analytic) = 2.000291354851104 x1[1] (numeric) = 2.00024961346868 absolute error = 4.174138242385439e-05 relative error = 0.002086765126621342 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007682178468518 x2[1] (numeric) = 1.007713582057199 absolute error = 3.140358868147786e-05 relative error = 0.003116417988973988 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.59e+04 Order of pole = 1.645e+08 TOP MAIN SOLVE Loop t[1] = 1.821999999999965 x1[1] (analytic) = 2.000291063641882 x1[1] (numeric) = 2.000249059536652 absolute error = 4.20041052295872e-05 relative error = 0.002099899659258155 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007697412449723 x2[1] (numeric) = 1.007729052315742 absolute error = 3.163986601917301e-05 relative error = 0.003139818126778372 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.593e+04 Order of pole = 1.647e+08 TOP MAIN SOLVE Loop t[1] = 1.822999999999964 x1[1] (analytic) = 2.000290772723723 x1[1] (numeric) = 2.000248505050415 absolute error = 4.22676733076166e-05 relative error = 0.00211307645288301 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007712677075056 x2[1] (numeric) = 1.007744554377908 absolute error = 3.187730285270085e-05 relative error = 0.003163332523038866 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.596e+04 Order of pole = 1.648e+08 TOP MAIN SOLVE Loop t[1] = 1.823999999999964 x1[1] (analytic) = 2.000290482096337 x1[1] (numeric) = 2.000247950009415 absolute error = 4.253208692217569e-05 relative error = 0.002126295520718639 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007727972405721 x2[1] (numeric) = 1.007760088308202 absolute error = 3.211590248097806e-05 relative error = 0.003186961497586365 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.599e+04 Order of pole = 1.65e+08 TOP MAIN SOLVE Loop t[1] = 1.824999999999964 x1[1] (analytic) = 2.000290191759434 x1[1] (numeric) = 2.000247394413096 absolute error = 4.279734633794163e-05 relative error = 0.002139556876009953 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007743298503045 x2[1] (numeric) = 1.007775654171255 absolute error = 3.235566821047087e-05 relative error = 0.003210705370954457 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.602e+04 Order of pole = 1.652e+08 TOP MAIN SOLVE Loop t[1] = 1.825999999999964 x1[1] (analytic) = 2.000289901712722 x1[1] (numeric) = 2.000246838260903 absolute error = 4.30634518191475e-05 relative error = 0.002152860531979639 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007758655428477 x2[1] (numeric) = 1.007791252031834 absolute error = 3.259660335608316e-05 relative error = 0.003234564464467317 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.604e+04 Order of pole = 1.653e+08 TOP MAIN SOLVE Loop t[1] = 1.826999999999964 x1[1] (analytic) = 2.000289611955912 x1[1] (numeric) = 2.000246281552279 absolute error = 4.333040363269092e-05 relative error = 0.002166206501983572 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007774043243591 x2[1] (numeric) = 1.00780688195483 absolute error = 3.283871123893611e-05 relative error = 0.003258539100019131 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.607e+04 Order of pole = 1.655e+08 TOP MAIN SOLVE Loop t[1] = 1.827999999999964 x1[1] (analytic) = 2.000289322488713 x1[1] (numeric) = 2.000245724286668 absolute error = 4.35982020450254e-05 relative error = 0.002179594799355402 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007789462010082 x2[1] (numeric) = 1.007822544005269 absolute error = 3.308199518747834e-05 relative error = 0.003282629600184031 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.61e+04 Order of pole = 1.656e+08 TOP MAIN SOLVE Loop t[1] = 1.828999999999964 x1[1] (analytic) = 2.000289033310838 x1[1] (numeric) = 2.000245166463514 absolute error = 4.386684732393675e-05 relative error = 0.002193025437495362 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00780491178977 x2[1] (numeric) = 1.007838238248308 absolute error = 3.332645853837413e-05 relative error = 0.003306836288303991 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.613e+04 Order of pole = 1.658e+08 TOP MAIN SOLVE Loop t[1] = 1.829999999999964 x1[1] (analytic) = 2.000288744421995 x1[1] (numeric) = 2.000244608082256 absolute error = 4.413633973898712e-05 relative error = 0.002206498429892469 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007820392644598 x2[1] (numeric) = 1.007853964749233 absolute error = 3.3572104634505e-05 relative error = 0.00333115948829029 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.616e+04 Order of pole = 1.66e+08 TOP MAIN SOLVE Loop t[1] = 1.830999999999964 x1[1] (analytic) = 2.000288455821897 x1[1] (numeric) = 2.000244049142339 absolute error = 4.440667955840638e-05 relative error = 0.002220013789969115 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007835904636636 x2[1] (numeric) = 1.007869723573463 absolute error = 3.381893682674608e-05 relative error = 0.003355599524799538 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.618e+04 Order of pole = 1.661e+08 TOP MAIN SOLVE Loop t[1] = 1.831999999999963 x1[1] (analytic) = 2.000288167510255 x1[1] (numeric) = 2.000243489643202 absolute error = 4.467786705353305e-05 relative error = 0.002233571531303076 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007851447828075 x2[1] (numeric) = 1.007885514786548 absolute error = 3.406695847374408e-05 relative error = 0.003380156723211398 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.621e+04 Order of pole = 1.663e+08 TOP MAIN SOLVE Loop t[1] = 1.832999999999963 x1[1] (analytic) = 2.000287879486781 x1[1] (numeric) = 2.000242929584286 absolute error = 4.494990249526154e-05 relative error = 0.00224717166744991 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007867022281231 x2[1] (numeric) = 1.007901338454172 absolute error = 3.431617294102907e-05 relative error = 0.003404831409540218 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.624e+04 Order of pole = 1.665e+08 TOP MAIN SOLVE Loop t[1] = 1.833999999999963 x1[1] (analytic) = 2.000287591751186 x1[1] (numeric) = 2.000242368965031 absolute error = 4.522278615537445e-05 relative error = 0.002260814212009553 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007882628058548 x2[1] (numeric) = 1.007917194642149 absolute error = 3.456658360168063e-05 relative error = 0.003429623910500884 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.627e+04 Order of pole = 1.666e+08 TOP MAIN SOLVE Loop t[1] = 1.834999999999963 x1[1] (analytic) = 2.000287304303183 x1[1] (numeric) = 2.000241807784876 absolute error = 4.549651830698664e-05 relative error = 0.002274499178648527 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007898265222591 x2[1] (numeric) = 1.007933083416427 absolute error = 3.481819383610585e-05 relative error = 0.003454534553486544 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.63e+04 Order of pole = 1.668e+08 TOP MAIN SOLVE Loop t[1] = 1.835999999999963 x1[1] (analytic) = 2.000287017142484 x1[1] (numeric) = 2.00024124604326 absolute error = 4.577109922321299e-05 relative error = 0.002288226581033328 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007913933836053 x2[1] (numeric) = 1.007949004843086 absolute error = 3.507100703248334e-05 relative error = 0.003479563666612428 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.633e+04 Order of pole = 1.67e+08 TOP MAIN SOLVE Loop t[1] = 1.836999999999963 x1[1] (analytic) = 2.000286730268802 x1[1] (numeric) = 2.000240683739622 absolute error = 4.604652917983287e-05 relative error = 0.002301996432963641 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007929633961753 x2[1] (numeric) = 1.007964958988339 absolute error = 3.532502658654124e-05 relative error = 0.003504711578693568 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.635e+04 Order of pole = 1.671e+08 TOP MAIN SOLVE Loop t[1] = 1.837999999999963 x1[1] (analytic) = 2.00028644368185 x1[1] (numeric) = 2.000240120873399 absolute error = 4.632280845129344e-05 relative error = 0.002315808748172528 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007945365662634 x2[1] (numeric) = 1.007980945918534 absolute error = 3.558025590089109e-05 relative error = 0.003529978619178458 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.638e+04 Order of pole = 1.673e+08 TOP MAIN SOLVE Loop t[1] = 1.838999999999963 x1[1] (analytic) = 2.000286157381343 x1[1] (numeric) = 2.000239557444028 absolute error = 4.659993731426226e-05 relative error = 0.002329663540504033 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007961129001766 x2[1] (numeric) = 1.007996965700152 absolute error = 3.583669838636006e-05 relative error = 0.003555365118280992 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.641e+04 Order of pole = 1.675e+08 TOP MAIN SOLVE Loop t[1] = 1.839999999999963 x1[1] (analytic) = 2.000285871366993 x1[1] (numeric) = 2.000238993450946 absolute error = 4.68779160462951e-05 relative error = 0.002343560823846583 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007976924042346 x2[1] (numeric) = 1.008013018399807 absolute error = 3.60943574606587e-05 relative error = 0.003580871406848034 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.644e+04 Order of pole = 1.676e+08 TOP MAIN SOLVE Loop t[1] = 1.840999999999962 x1[1] (analytic) = 2.000285585638514 x1[1] (numeric) = 2.000238428893589 absolute error = 4.715674492450361e-05 relative error = 0.002357500612066384 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.007992750847697 x2[1] (numeric) = 1.008029104084247 absolute error = 3.635323654993527e-05 relative error = 0.003606497816513372 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.647e+04 Order of pole = 1.678e+08 TOP MAIN SOLVE Loop t[1] = 1.841999999999962 x1[1] (analytic) = 2.00028530019562 x1[1] (numeric) = 2.000237863771392 absolute error = 4.743642422821992e-05 relative error = 0.002371482919140625 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008008609481269 x2[1] (numeric) = 1.008045222820356 absolute error = 3.661333908699937e-05 relative error = 0.003632244679521233 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.649e+04 Order of pole = 1.68e+08 TOP MAIN SOLVE Loop t[1] = 1.842999999999962 x1[1] (analytic) = 2.000285015038027 x1[1] (numeric) = 2.00023729808379 absolute error = 4.771695423677613e-05 relative error = 0.002385507759046477 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00802450000664 x2[1] (numeric) = 1.008061374675153 absolute error = 3.68746685126542e-05 relative error = 0.003658112328858207 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.652e+04 Order of pole = 1.681e+08 TOP MAIN SOLVE Loop t[1] = 1.843999999999962 x1[1] (analytic) = 2.000284730165449 x1[1] (numeric) = 2.000236731830218 absolute error = 4.799833523128072e-05 relative error = 0.002399575145849893 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008040422487514 x2[1] (numeric) = 1.008077559715789 absolute error = 3.713722827503041e-05 relative error = 0.003684101098186903 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.655e+04 Order of pole = 1.683e+08 TOP MAIN SOLVE Loop t[1] = 1.844999999999962 x1[1] (analytic) = 2.000284445577601 x1[1] (numeric) = 2.000236165010109 absolute error = 4.828056749239806e-05 relative error = 0.002413685093594606 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008056376987724 x2[1] (numeric) = 1.008093778009554 absolute error = 3.740102183025229e-05 relative error = 0.003710211321911788 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.658e+04 Order of pole = 1.685e+08 TOP MAIN SOLVE Loop t[1] = 1.845999999999962 x1[1] (analytic) = 2.000284161274199 x1[1] (numeric) = 2.000235597622896 absolute error = 4.856365130301299e-05 relative error = 0.002427837616435332 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008072363571229 x2[1] (numeric) = 1.008110029623871 absolute error = 3.766605264177159e-05 relative error = 0.003736443335112832 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.661e+04 Order of pole = 1.687e+08 TOP MAIN SOLVE Loop t[1] = 1.846999999999962 x1[1] (analytic) = 2.000283877254958 x1[1] (numeric) = 2.000235029668012 absolute error = 4.884758694556623e-05 relative error = 0.002442032728504569 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008088382302119 x2[1] (numeric) = 1.0081263146263 absolute error = 3.793232418125569e-05 relative error = 0.003762797473633377 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.664e+04 Order of pole = 1.688e+08 TOP MAIN SOLVE Loop t[1] = 1.847999999999962 x1[1] (analytic) = 2.000283593519595 x1[1] (numeric) = 2.00023446114489 absolute error = 4.913237470516307e-05 relative error = 0.002456270444067998 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008104433244609 x2[1] (numeric) = 1.008142633084536 absolute error = 3.819983992703335e-05 relative error = 0.003789274073925676 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.666e+04 Order of pole = 1.69e+08 TOP MAIN SOLVE Loop t[1] = 1.848999999999962 x1[1] (analytic) = 2.000283310067824 x1[1] (numeric) = 2.00023389205296 absolute error = 4.941801486468833e-05 relative error = 0.002470550777280279 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008120516463047 x2[1] (numeric) = 1.008158985066413 absolute error = 3.846860336587099e-05 relative error = 0.003815873473226855 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.669e+04 Order of pole = 1.692e+08 TOP MAIN SOLVE Loop t[1] = 1.849999999999961 x1[1] (analytic) = 2.000283026899365 x1[1] (numeric) = 2.000233322391653 absolute error = 4.970450771146773e-05 relative error = 0.002484873742518058 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008136632021907 x2[1] (numeric) = 1.008175370639899 absolute error = 3.873861799186251e-05 relative error = 0.00384259600944852 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.672e+04 Order of pole = 1.693e+08 TOP MAIN SOLVE Loop t[1] = 1.850999999999961 x1[1] (analytic) = 2.000282744013931 x1[1] (numeric) = 2.0002327521604 absolute error = 4.999185353105062e-05 relative error = 0.002499239354069159 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008152779985792 x2[1] (numeric) = 1.008191789873099 absolute error = 3.900988730731747e-05 relative error = 0.003869442021264599 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.675e+04 Order of pole = 1.695e+08 TOP MAIN SOLVE Loop t[1] = 1.851999999999961 x1[1] (analytic) = 2.000282461411242 x1[1] (numeric) = 2.000232181358631 absolute error = 5.028005261165092e-05 relative error = 0.002513647626354593 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008168960419435 x2[1] (numeric) = 1.008208242834257 absolute error = 3.928241482165085e-05 relative error = 0.003896411848000945 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.678e+04 Order of pole = 1.697e+08 TOP MAIN SOLVE Loop t[1] = 1.852999999999961 x1[1] (analytic) = 2.000282179091015 x1[1] (numeric) = 2.000231609985774 absolute error = 5.056910524059433e-05 relative error = 0.002528098573750948 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008185173387701 x2[1] (numeric) = 1.008224729591753 absolute error = 3.955620405227123e-05 relative error = 0.003923505829723183 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.681e+04 Order of pole = 1.698e+08 TOP MAIN SOLVE Loop t[1] = 1.853999999999961 x1[1] (analytic) = 2.000281897052966 x1[1] (numeric) = 2.000231038041259 absolute error = 5.085901170742702e-05 relative error = 0.002542592210745799 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008201418955581 x2[1] (numeric) = 1.008241250214106 absolute error = 3.98312585245808e-05 relative error = 0.003950724307236436 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.683e+04 Order of pole = 1.7e+08 TOP MAIN SOLVE Loop t[1] = 1.854999999999961 x1[1] (analytic) = 2.000281615296815 x1[1] (numeric) = 2.000230465524513 absolute error = 5.114977230213924e-05 relative error = 0.0025571285518489 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.0082176971882 x2[1] (numeric) = 1.008257804769971 absolute error = 4.010758177086515e-05 relative error = 0.003978067621974942 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.686e+04 Order of pole = 1.702e+08 TOP MAIN SOLVE Loop t[1] = 1.855999999999961 x1[1] (analytic) = 2.000281333822279 x1[1] (numeric) = 2.000229892434964 absolute error = 5.144138731516534e-05 relative error = 0.002571707611592191 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00823400815081 x2[1] (numeric) = 1.008274393328143 absolute error = 4.038517733295777e-05 relative error = 0.004005536116266076 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.689e+04 Order of pole = 1.703e+08 TOP MAIN SOLVE Loop t[1] = 1.856999999999961 x1[1] (analytic) = 2.000281052629076 x1[1] (numeric) = 2.000229318772039 absolute error = 5.173385703782785e-05 relative error = 0.002586329404551989 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008250351908798 x2[1] (numeric) = 1.008291015957556 absolute error = 4.06640487584653e-05 relative error = 0.00403313013295567 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.692e+04 Order of pole = 1.705e+08 TOP MAIN SOLVE Loop t[1] = 1.857999999999961 x1[1] (analytic) = 2.000280771716927 x1[1] (numeric) = 2.000228744535164 absolute error = 5.202718176322563e-05 relative error = 0.002600993945393399 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008266728527677 x2[1] (numeric) = 1.008307672727281 absolute error = 4.094419960409823e-05 relative error = 0.004060850015738103 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.695e+04 Order of pole = 1.707e+08 TOP MAIN SOLVE Loop t[1] = 1.85899999999996 x1[1] (analytic) = 2.000280491085549 x1[1] (numeric) = 2.000228169723764 absolute error = 5.232136178490165e-05 relative error = 0.002615701248803708 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008283138073095 x2[1] (numeric) = 1.00832436370653 absolute error = 4.12256334343386e-05 relative error = 0.004088696109023887 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.698e+04 Order of pole = 1.709e+08 TOP MAIN SOLVE Loop t[1] = 1.85999999999996 x1[1] (analytic) = 2.000280210734662 x1[1] (numeric) = 2.000227594337266 absolute error = 5.261639739595481e-05 relative error = 0.002630451329447981 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008299580610832 x2[1] (numeric) = 1.008341088964653 absolute error = 4.150835382077389e-05 relative error = 0.004116668757873326 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.701e+04 Order of pole = 1.71e+08 TOP MAIN SOLVE Loop t[1] = 1.86099999999996 x1[1] (analytic) = 2.000279930663986 x1[1] (numeric) = 2.000227018375094 absolute error = 5.29122888921485e-05 relative error = 0.002645244202124471 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008316056206796 x2[1] (numeric) = 1.00835784857114 absolute error = 4.17923643436513e-05 relative error = 0.004144768308150403 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.703e+04 Order of pole = 1.712e+08 TOP MAIN SOLVE Loop t[1] = 1.86199999999996 x1[1] (analytic) = 2.000279650873241 x1[1] (numeric) = 2.000226441836671 absolute error = 5.320903656969023e-05 relative error = 0.002660079881653614 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008332564927031 x2[1] (numeric) = 1.008374642595622 absolute error = 4.207766859076756e-05 relative error = 0.004172995106412392 % Correct digits = 4 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 3578 Order of pole = 1.566e+04 TOP MAIN SOLVE Loop t[1] = 1.86299999999996 x1[1] (analytic) = 2.000279371362147 x1[1] (numeric) = 2.000225864721422 absolute error = 5.35066407247875e-05 relative error = 0.002674958382855823 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008349106837712 x2[1] (numeric) = 1.008391471107869 absolute error = 4.236427015769095e-05 relative error = 0.004201349499931601 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.709e+04 Order of pole = 1.715e+08 TOP MAIN SOLVE Loop t[1] = 1.86399999999996 x1[1] (analytic) = 2.000279092130424 x1[1] (numeric) = 2.000225287028769 absolute error = 5.380510165498009e-05 relative error = 0.002689879720618099 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008365682005145 x2[1] (numeric) = 1.008408334177793 absolute error = 4.265217264820542e-05 relative error = 0.004229831836739146 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.712e+04 Order of pole = 1.717e+08 TOP MAIN SOLVE Loop t[1] = 1.86499999999996 x1[1] (analytic) = 2.000278813177793 x1[1] (numeric) = 2.000224708758134 absolute error = 5.410441965914004e-05 relative error = 0.002704843909894026 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008382290495771 x2[1] (numeric) = 1.008425231875445 absolute error = 4.294137967408851e-05 relative error = 0.004258442465602644 % Correct digits = 4 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2946 Order of pole = 2.356e+05 TOP MAIN SOLVE Loop t[1] = 1.86599999999996 x1[1] (analytic) = 2.000278534503975 x1[1] (numeric) = 2.000224129908939 absolute error = 5.440459503613937e-05 relative error = 0.002719850965637169 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008398932376163 x2[1] (numeric) = 1.008442164271018 absolute error = 4.323189485488932e-05 relative error = 0.004287181736003913 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.718e+04 Order of pole = 1.721e+08 TOP MAIN SOLVE Loop t[1] = 1.86699999999996 x1[1] (analytic) = 2.000278256108692 x1[1] (numeric) = 2.000223550480606 absolute error = 5.470562808662649e-05 relative error = 0.002734900902889876 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008415607713029 x2[1] (numeric) = 1.008459131434847 absolute error = 4.352372181770647e-05 relative error = 0.004316049998116677 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.721e+04 Order of pole = 1.722e+08 TOP MAIN SOLVE Loop t[1] = 1.867999999999959 x1[1] (analytic) = 2.000277977991665 x1[1] (numeric) = 2.000222970472554 absolute error = 5.500751911124979e-05 relative error = 0.002749993736694481 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008432316573209 x2[1] (numeric) = 1.008476133437408 absolute error = 4.381686419852038e-05 relative error = 0.004345047602938397 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.723e+04 Order of pole = 1.724e+08 TOP MAIN SOLVE Loop t[1] = 1.868999999999959 x1[1] (analytic) = 2.000277700152616 x1[1] (numeric) = 2.000222389884204 absolute error = 5.531026841198994e-05 relative error = 0.002765129482159897 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008449059023678 x2[1] (numeric) = 1.008493170349319 absolute error = 4.411132564086095e-05 relative error = 0.004374174902157874 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.726e+04 Order of pole = 1.726e+08 TOP MAIN SOLVE Loop t[1] = 1.869999999999959 x1[1] (analytic) = 2.000277422591267 x1[1] (numeric) = 2.000221808714976 absolute error = 5.561387629171577e-05 relative error = 0.002780308154439425 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008465835131543 x2[1] (numeric) = 1.008510242241339 absolute error = 4.440710979625173e-05 relative error = 0.004403432248199 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.729e+04 Order of pole = 1.728e+08 TOP MAIN SOLVE Loop t[1] = 1.870999999999959 x1[1] (analytic) = 2.000277145307341 x1[1] (numeric) = 2.000221226964287 absolute error = 5.591834305374022e-05 relative error = 0.002795529768708546 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008482644964049 x2[1] (numeric) = 1.008527349184374 absolute error = 4.470422032420984e-05 relative error = 0.004432819994220473 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.732e+04 Order of pole = 1.729e+08 TOP MAIN SOLVE Loop t[1] = 1.871999999999959 x1[1] (analytic) = 2.00027686830056 x1[1] (numeric) = 2.000220644631557 absolute error = 5.622366900315257e-05 relative error = 0.002810794340231526 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008499488588574 x2[1] (numeric) = 1.008544491249466 absolute error = 4.500266089224603e-05 relative error = 0.004462338494115513 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.735e+04 Order of pole = 1.731e+08 TOP MAIN SOLVE Loop t[1] = 1.872999999999959 x1[1] (analytic) = 2.000276591570648 x1[1] (numeric) = 2.000220061716203 absolute error = 5.652985444459802e-05 relative error = 0.002826101884250413 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00851636607263 x2[1] (numeric) = 1.008561668507807 absolute error = 4.530243517675281e-05 relative error = 0.004491988102599644 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.738e+04 Order of pole = 1.733e+08 TOP MAIN SOLVE Loop t[1] = 1.873999999999959 x1[1] (analytic) = 2.000276315117327 x1[1] (numeric) = 2.000219478217642 absolute error = 5.683689968494221e-05 relative error = 0.002841452416118241 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008533277483866 x2[1] (numeric) = 1.008578881030727 absolute error = 4.560354686100609e-05 relative error = 0.004521769175012239 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.741e+04 Order of pole = 1.734e+08 TOP MAIN SOLVE Loop t[1] = 1.874999999999959 x1[1] (analytic) = 2.000276038940321 x1[1] (numeric) = 2.000218894135291 absolute error = 5.714480503016262e-05 relative error = 0.002856845951143624 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008550222890065 x2[1] (numeric) = 1.008596128889703 absolute error = 4.590599963738562e-05 relative error = 0.004551682067536413 % Correct digits = 4 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 4067 Order of pole = 7.709e+05 TOP MAIN SOLVE Loop t[1] = 1.875999999999959 x1[1] (analytic) = 2.000275763039354 x1[1] (numeric) = 2.000218309468565 absolute error = 5.745357078934532e-05 relative error = 0.002872282504790564 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008567202359148 x2[1] (numeric) = 1.008613412156354 absolute error = 4.620979720537655e-05 relative error = 0.00458172713700057 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.746e+04 Order of pole = 1.738e+08 TOP MAIN SOLVE Loop t[1] = 1.876999999999958 x1[1] (analytic) = 2.00027548741415 x1[1] (numeric) = 2.00021772421688 absolute error = 5.776319727024415e-05 relative error = 0.002887762092456442 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00858421595917 x2[1] (numeric) = 1.008630730902444 absolute error = 4.651494327378991e-05 relative error = 0.004611904741098281 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.749e+04 Order of pole = 1.74e+08 TOP MAIN SOLVE Loop t[1] = 1.877999999999958 x1[1] (analytic) = 2.000275212064434 x1[1] (numeric) = 2.000217138379651 absolute error = 5.807368478327746e-05 relative error = 0.002903284729671827 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008601263758324 x2[1] (numeric) = 1.008648085199883 absolute error = 4.682144155854218e-05 relative error = 0.004642215238167824 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.752e+04 Order of pole = 1.741e+08 TOP MAIN SOLVE Loop t[1] = 1.878999999999958 x1[1] (analytic) = 2.00027493698993 x1[1] (numeric) = 2.000216551956291 absolute error = 5.83850336388636e-05 relative error = 0.00291885043196727 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008618345824938 x2[1] (numeric) = 1.008665475120723 absolute error = 4.712929578487568e-05 relative error = 0.004672658987412044 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.755e+04 Order of pole = 1.743e+08 TOP MAIN SOLVE Loop t[1] = 1.879999999999958 x1[1] (analytic) = 2.000274662190362 x1[1] (numeric) = 2.000215964946214 absolute error = 5.869724414786504e-05 relative error = 0.002934459214895506 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008635462227479 x2[1] (numeric) = 1.008682900737164 absolute error = 4.743850968513819e-05 relative error = 0.004703236348677905 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.758e+04 Order of pole = 1.745e+08 TOP MAIN SOLVE Loop t[1] = 1.880999999999958 x1[1] (analytic) = 2.000274387665457 x1[1] (numeric) = 2.000215377348834 absolute error = 5.901031662292056e-05 relative error = 0.002950111094098053 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008652613034549 x2[1] (numeric) = 1.008700362121549 absolute error = 4.77490870003372e-05 relative error = 0.004733947682610295 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.761e+04 Order of pole = 1.747e+08 TOP MAIN SOLVE Loop t[1] = 1.881999999999958 x1[1] (analytic) = 2.00027411341494 x1[1] (numeric) = 2.000214789163563 absolute error = 5.932425137711306e-05 relative error = 0.002965806085238615 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008669798314888 x2[1] (numeric) = 1.008717859346368 absolute error = 4.806103147969587e-05 relative error = 0.004764793350607699 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.764e+04 Order of pole = 1.748e+08 TOP MAIN SOLVE Loop t[1] = 1.882999999999958 x1[1] (analytic) = 2.000273839438536 x1[1] (numeric) = 2.000214200389812 absolute error = 5.963904872352543e-05 relative error = 0.002981544203980877 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008687018137375 x2[1] (numeric) = 1.008735392484256 absolute error = 4.837434688087505e-05 relative error = 0.004795773714843908 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.766e+04 Order of pole = 1.75e+08 TOP MAIN SOLVE Loop t[1] = 1.883999999999958 x1[1] (analytic) = 2.000273565735972 x1[1] (numeric) = 2.000213611026993 absolute error = 5.99547089783492e-05 relative error = 0.002997325466143914 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008704272571028 x2[1] (numeric) = 1.008752961607997 absolute error = 4.868903696930715e-05 relative error = 0.004826889138201676 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.769e+04 Order of pole = 1.752e+08 TOP MAIN SOLVE Loop t[1] = 1.884999999999958 x1[1] (analytic) = 2.000273292306973 x1[1] (numeric) = 2.000213021074517 absolute error = 6.027123245599952e-05 relative error = 0.003013149887457977 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008721561684998 x2[1] (numeric) = 1.008770566790518 absolute error = 4.900510551930637e-05 relative error = 0.004858139984382487 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.772e+04 Order of pole = 1.754e+08 TOP MAIN SOLVE Loop t[1] = 1.885999999999957 x1[1] (analytic) = 2.000273019151267 x1[1] (numeric) = 2.000212430531793 absolute error = 6.058861947400018e-05 relative error = 0.003029017483808708 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008738885548581 x2[1] (numeric) = 1.008788208104895 absolute error = 4.932255631340254e-05 relative error = 0.004889526617840206 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.775e+04 Order of pole = 1.755e+08 TOP MAIN SOLVE Loop t[1] = 1.886999999999957 x1[1] (analytic) = 2.00027274626858 x1[1] (numeric) = 2.000211839398231 absolute error = 6.090687034898679e-05 relative error = 0.00304492827103733 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008756244231209 x2[1] (numeric) = 1.008805885624351 absolute error = 4.964139314189708e-05 relative error = 0.004921049403736745 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.778e+04 Order of pole = 1.757e+08 TOP MAIN SOLVE Loop t[1] = 1.887999999999957 x1[1] (analytic) = 2.000272473658638 x1[1] (numeric) = 2.000211247673239 absolute error = 6.12259853993713e-05 relative error = 0.003060882265073852 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008773637802451 x2[1] (numeric) = 1.008823599422255 absolute error = 4.996161980419522e-05 relative error = 0.004952708708073837 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.781e+04 Order of pole = 1.759e+08 TOP MAIN SOLVE Loop t[1] = 1.888999999999957 x1[1] (analytic) = 2.000272201321172 x1[1] (numeric) = 2.000210655356227 absolute error = 6.154596494489795e-05 relative error = 0.003076879481914866 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00879106633202 x2[1] (numeric) = 1.008841349572127 absolute error = 5.028324010725171e-05 relative error = 0.004984504897538632 % Correct digits = 4 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1678 Order of pole = 3.149e+04 TOP MAIN SOLVE Loop t[1] = 1.889999999999957 x1[1] (analytic) = 2.000271929255906 x1[1] (numeric) = 2.000210062446601 absolute error = 6.186680930486688e-05 relative error = 0.003092919937534749 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008808529889765 x2[1] (numeric) = 1.008859136147632 absolute error = 5.060625786668105e-05 relative error = 0.005016438339613456 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.787e+04 Order of pole = 1.762e+08 TOP MAIN SOLVE Loop t[1] = 1.890999999999957 x1[1] (analytic) = 2.000271657462569 x1[1] (numeric) = 2.000209468943769 absolute error = 6.21885187999105e-05 relative error = 0.003109003647974462 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008826028545676 x2[1] (numeric) = 1.008876959222584 absolute error = 5.093067690742359e-05 relative error = 0.005048509402641528 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.79e+04 Order of pole = 1.764e+08 TOP MAIN SOLVE Loop t[1] = 1.891999999999957 x1[1] (analytic) = 2.00027138594089 x1[1] (numeric) = 2.000208874847138 absolute error = 6.251109375199349e-05 relative error = 0.003125130629341551 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008843562369885 x2[1] (numeric) = 1.008894818870947 absolute error = 5.125650106130308e-05 relative error = 0.005080718455584519 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.792e+04 Order of pole = 1.766e+08 TOP MAIN SOLVE Loop t[1] = 1.892999999999957 x1[1] (analytic) = 2.000271114690597 x1[1] (numeric) = 2.000208280156112 absolute error = 6.283453448441279e-05 relative error = 0.003141300897810149 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008861131432662 x2[1] (numeric) = 1.008912715166832 absolute error = 5.158373416946915e-05 relative error = 0.005113065868264365 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.795e+04 Order of pole = 1.768e+08 TOP MAIN SOLVE Loop t[1] = 1.893999999999957 x1[1] (analytic) = 2.000270843711418 x1[1] (numeric) = 2.000207684870098 absolute error = 6.315884131957716e-05 relative error = 0.003157514469509969 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00887873580442 x2[1] (numeric) = 1.008930648184501 absolute error = 5.191238008128707e-05 relative error = 0.005145552011252893 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.798e+04 Order of pole = 1.769e+08 TOP MAIN SOLVE Loop t[1] = 1.894999999999956 x1[1] (analytic) = 2.000270573003084 x1[1] (numeric) = 2.000207088988501 absolute error = 6.348401458255992e-05 relative error = 0.003173771360703913 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00889637555571 x2[1] (numeric) = 1.008948617998365 absolute error = 5.224244265478184e-05 relative error = 0.005178177255915524 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.801e+04 Order of pole = 1.771e+08 TOP MAIN SOLVE Loop t[1] = 1.895999999999956 x1[1] (analytic) = 2.000270302565322 x1[1] (numeric) = 2.000206492510724 absolute error = 6.381005459799027e-05 relative error = 0.003190071587632665 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008914050757228 x2[1] (numeric) = 1.008966624682984 absolute error = 5.257392575641617e-05 relative error = 0.005210941974388946 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.804e+04 Order of pole = 1.773e+08 TOP MAIN SOLVE Loop t[1] = 1.896999999999956 x1[1] (analytic) = 2.000270032397863 x1[1] (numeric) = 2.00020589543617 absolute error = 6.413696169227379e-05 relative error = 0.003206415166625696 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008931761479809 x2[1] (numeric) = 1.00898466831307 absolute error = 5.290683326064638e-05 relative error = 0.005243846539536774 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.807e+04 Order of pole = 1.775e+08 TOP MAIN SOLVE Loop t[1] = 1.897999999999956 x1[1] (analytic) = 2.000269762500436 x1[1] (numeric) = 2.000205297764244 absolute error = 6.446473619226012e-05 relative error = 0.00322280211403466 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008949507794432 x2[1] (numeric) = 1.009002748963483 absolute error = 5.32411690510326e-05 relative error = 0.005276891325059271 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.81e+04 Order of pole = 1.777e+08 TOP MAIN SOLVE Loop t[1] = 1.898999999999956 x1[1] (analytic) = 2.000269492872772 x1[1] (numeric) = 2.000204699494347 absolute error = 6.479337842524302e-05 relative error = 0.003239232446233396 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008967289772217 x2[1] (numeric) = 1.009020866709237 absolute error = 5.357693701979471e-05 relative error = 0.005310076705449011 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.813e+04 Order of pole = 1.778e+08 TOP MAIN SOLVE Loop t[1] = 1.899999999999956 x1[1] (analytic) = 2.000269223514601 x1[1] (numeric) = 2.00020410062588 absolute error = 6.512288872073668e-05 relative error = 0.00325570617970673 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.008985107484426 x2[1] (numeric) = 1.009039021625493 absolute error = 5.39141410671462e-05 relative error = 0.005343403055924528 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.816e+04 Order of pole = 1.78e+08 TOP MAIN SOLVE Loop t[1] = 1.900999999999956 x1[1] (analytic) = 2.000268954425653 x1[1] (numeric) = 2.000203501158246 absolute error = 6.545326740736712e-05 relative error = 0.003272223330895072 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009002961002466 x2[1] (numeric) = 1.009057213787568 absolute error = 5.42527851019603e-05 relative error = 0.005376870752496011 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.819e+04 Order of pole = 1.782e+08 TOP MAIN SOLVE Loop t[1] = 1.901999999999956 x1[1] (analytic) = 2.00026868560566 x1[1] (numeric) = 2.000202901090844 absolute error = 6.578451481642489e-05 relative error = 0.003288783916372017 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009020850397884 x2[1] (numeric) = 1.009075443270926 absolute error = 5.459287304199201e-05 relative error = 0.005410480171986989 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.822e+04 Order of pole = 1.784e+08 TOP MAIN SOLVE Loop t[1] = 1.902999999999956 x1[1] (analytic) = 2.000268417054352 x1[1] (numeric) = 2.000202300423074 absolute error = 6.611663127786827e-05 relative error = 0.003305387952644543 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009038775742373 x2[1] (numeric) = 1.009093710151187 absolute error = 5.493440881365608e-05 relative error = 0.005444231692011992 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.824e+04 Order of pole = 1.785e+08 TOP MAIN SOLVE Loop t[1] = 1.903999999999956 x1[1] (analytic) = 2.000268148771462 x1[1] (numeric) = 2.000201699154336 absolute error = 6.644961712520825e-05 relative error = 0.00332203545639722 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009056737107768 x2[1] (numeric) = 1.00911201450412 absolute error = 5.5277396352027e-05 relative error = 0.005478125690976218 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.827e+04 Order of pole = 1.787e+08 TOP MAIN SOLVE Loop t[1] = 1.904999999999955 x1[1] (analytic) = 2.00026788075672 x1[1] (numeric) = 2.000201097284029 absolute error = 6.678347269106766e-05 relative error = 0.003338726444270197 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00907473456605 x2[1] (numeric) = 1.00913035640565 absolute error = 5.562183960017286e-05 relative error = 0.005512162548009183 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.83e+04 Order of pole = 1.789e+08 TOP MAIN SOLVE Loop t[1] = 1.905999999999955 x1[1] (analytic) = 2.000267613009859 x1[1] (numeric) = 2.00020049481155 absolute error = 6.71181983085134e-05 relative error = 0.003355460932925808 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009092768189341 x2[1] (numeric) = 1.009148735931851 absolute error = 5.596774251048764e-05 relative error = 0.005546342643096432 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.833e+04 Order of pole = 1.791e+08 TOP MAIN SOLVE Loop t[1] = 1.906999999999955 x1[1] (analytic) = 2.000267345530611 x1[1] (numeric) = 2.000199891736298 absolute error = 6.745379431283283e-05 relative error = 0.003372238939137376 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009110838049911 x2[1] (numeric) = 1.009167153158954 absolute error = 5.631510904358095e-05 relative error = 0.005580666356969163 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.836e+04 Order of pole = 1.793e+08 TOP MAIN SOLVE Loop t[1] = 1.907999999999955 x1[1] (analytic) = 2.000267078318708 x1[1] (numeric) = 2.000199288057669 absolute error = 6.779026103975738e-05 relative error = 0.003389060479700409 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009128944220172 x2[1] (numeric) = 1.009185608163341 absolute error = 5.666394316961032e-05 relative error = 0.005615134071235933 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.839e+04 Order of pole = 1.794e+08 TOP MAIN SOLVE Loop t[1] = 1.908999999999955 x1[1] (analytic) = 2.000266811373884 x1[1] (numeric) = 2.000198683775059 absolute error = 6.81275988254626e-05 relative error = 0.003405925571432599 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009147086772683 x2[1] (numeric) = 1.009204101021549 absolute error = 5.701424886628281e-05 relative error = 0.005649746168184267 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.842e+04 Order of pole = 1.796e+08 TOP MAIN SOLVE Loop t[1] = 1.909999999999955 x1[1] (analytic) = 2.000266544695872 x1[1] (numeric) = 2.000198078887864 absolute error = 6.846580800745627e-05 relative error = 0.003422834231218224 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009165265780148 x2[1] (numeric) = 1.009222631810268 absolute error = 5.736603012063135e-05 relative error = 0.005684503030956366 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.845e+04 Order of pole = 1.798e+08 TOP MAIN SOLVE Loop t[1] = 1.910999999999955 x1[1] (analytic) = 2.000266278284404 x1[1] (numeric) = 2.00019747339548 absolute error = 6.88048889236903e-05 relative error = 0.003439786475963747 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009183481315415 x2[1] (numeric) = 1.009241200606344 absolute error = 5.771929092879269e-05 relative error = 0.00571940504352675 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.848e+04 Order of pole = 1.8e+08 TOP MAIN SOLVE Loop t[1] = 1.911999999999955 x1[1] (analytic) = 2.000266012139214 x1[1] (numeric) = 2.000196867297301 absolute error = 6.914484191389292e-05 relative error = 0.003456782322664421 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009201733451481 x2[1] (numeric) = 1.009259807486776 absolute error = 5.807403529489719e-05 relative error = 0.005754452590591907 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.851e+04 Order of pole = 1.802e+08 TOP MAIN SOLVE Loop t[1] = 1.912999999999955 x1[1] (analytic) = 2.000265746260037 x1[1] (numeric) = 2.00019626059272 absolute error = 6.94856673169042e-05 relative error = 0.003473821788271077 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009220022261487 x2[1] (numeric) = 1.00927845252872 absolute error = 5.843026723306721e-05 relative error = 0.005789646057767972 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.854e+04 Order of pole = 1.803e+08 TOP MAIN SOLVE Loop t[1] = 1.913999999999954 x1[1] (analytic) = 2.000265480646606 x1[1] (numeric) = 2.000195653281131 absolute error = 6.982736547511692e-05 relative error = 0.00349090488991214 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009238347818721 x2[1] (numeric) = 1.009297135809485 absolute error = 5.878799076453056e-05 relative error = 0.005824985831304346 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.857e+04 Order of pole = 1.805e+08 TOP MAIN SOLVE Loop t[1] = 1.914999999999954 x1[1] (analytic) = 2.000265215298655 x1[1] (numeric) = 2.000195045361926 absolute error = 7.016993672870342e-05 relative error = 0.003508031644605013 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009256710196618 x2[1] (numeric) = 1.009315857406539 absolute error = 5.914720992095113e-05 relative error = 0.005860472298413393 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.859e+04 Order of pole = 1.807e+08 TOP MAIN SOLVE Loop t[1] = 1.915999999999954 x1[1] (analytic) = 2.00026495021592 x1[1] (numeric) = 2.000194436834499 absolute error = 7.051338142094465e-05 relative error = 0.003525202069522492 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009275109468761 x2[1] (numeric) = 1.009334617397502 absolute error = 5.950792874154232e-05 relative error = 0.005896105846984055 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.862e+04 Order of pole = 1.809e+08 TOP MAIN SOLVE Loop t[1] = 1.916999999999954 x1[1] (analytic) = 2.000264685398135 x1[1] (numeric) = 2.00019382769824 absolute error = 7.085769989512158e-05 relative error = 0.003542416181837355 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009293545708878 x2[1] (numeric) = 1.009353415860154 absolute error = 5.987015127573159e-05 relative error = 0.005931886865845528 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.865e+04 Order of pole = 1.811e+08 TOP MAIN SOLVE Loop t[1] = 1.917999999999954 x1[1] (analytic) = 2.000264420845035 x1[1] (numeric) = 2.000193217952539 absolute error = 7.120289249584744e-05 relative error = 0.003559673998788967 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009312018990848 x2[1] (numeric) = 1.009372252872429 absolute error = 6.023388158071796e-05 relative error = 0.005967815744524896 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.868e+04 Order of pole = 1.812e+08 TOP MAIN SOLVE Loop t[1] = 1.918999999999954 x1[1] (analytic) = 2.000264156556357 x1[1] (numeric) = 2.000192607596789 absolute error = 7.154895956817953e-05 relative error = 0.003576975537638879 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009330529388696 x2[1] (numeric) = 1.00939112851242 absolute error = 6.059912372302634e-05 relative error = 0.006003892873400783 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.871e+04 Order of pole = 1.814e+08 TOP MAIN SOLVE Loop t[1] = 1.919999999999954 x1[1] (analytic) = 2.000263892531835 x1[1] (numeric) = 2.000191996630377 absolute error = 7.189590145806335e-05 relative error = 0.003594320815693028 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009349076976596 x2[1] (numeric) = 1.009410042858374 absolute error = 6.096588177828544e-05 relative error = 0.006040118643680997 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.874e+04 Order of pole = 1.816e+08 TOP MAIN SOLVE Loop t[1] = 1.920999999999954 x1[1] (analytic) = 2.000263628771205 x1[1] (numeric) = 2.000191385052692 absolute error = 7.224371851277667e-05 relative error = 0.003611709850323938 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00936766182887 x2[1] (numeric) = 1.0094289959887 absolute error = 6.133415983056167e-05 relative error = 0.006076493447336179 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.877e+04 Order of pole = 1.818e+08 TOP MAIN SOLVE Loop t[1] = 1.921999999999954 x1[1] (analytic) = 2.000263365274205 x1[1] (numeric) = 2.000190772863125 absolute error = 7.259241107959724e-05 relative error = 0.003629142658904117 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009386284019989 x2[1] (numeric) = 1.009447987981962 absolute error = 6.17039619730253e-05 relative error = 0.006113017677165441 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.88e+04 Order of pole = 1.82e+08 TOP MAIN SOLVE Loop t[1] = 1.922999999999953 x1[1] (analytic) = 2.000263102040569 x1[1] (numeric) = 2.000190160061062 absolute error = 7.29419795071351e-05 relative error = 0.003646619258872662 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009404943624574 x2[1] (numeric) = 1.009467018916883 absolute error = 6.207529230883857e-05 relative error = 0.006149691726884004 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.883e+04 Order of pole = 1.822e+08 TOP MAIN SOLVE Loop t[1] = 1.923999999999953 x1[1] (analytic) = 2.000262839070035 x1[1] (numeric) = 2.00018954664589 absolute error = 7.329242414577664e-05 relative error = 0.003664139667757455 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009423640717395 x2[1] (numeric) = 1.009486088872343 absolute error = 6.244815494826916e-05 relative error = 0.00618651599083685 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.886e+04 Order of pole = 1.823e+08 TOP MAIN SOLVE Loop t[1] = 1.924999999999953 x1[1] (analytic) = 2.000262576362341 x1[1] (numeric) = 2.000188932616996 absolute error = 7.364374534546414e-05 relative error = 0.003681703903064165 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009442375373372 x2[1] (numeric) = 1.009505197927384 absolute error = 6.282255401246495e-05 relative error = 0.00622349086437234 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.889e+04 Order of pole = 1.825e+08 TOP MAIN SOLVE Loop t[1] = 1.925999999999953 x1[1] (analytic) = 2.000262313917223 x1[1] (numeric) = 2.000188317973766 absolute error = 7.399594345747218e-05 relative error = 0.003699311982365047 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009461147667575 x2[1] (numeric) = 1.009524346161205 absolute error = 6.319849363034535e-05 relative error = 0.006260616743533872 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.892e+04 Order of pole = 1.827e+08 TOP MAIN SOLVE Loop t[1] = 1.926999999999953 x1[1] (analytic) = 2.000262051734419 x1[1] (numeric) = 2.000187702715585 absolute error = 7.43490188339635e-05 relative error = 0.003716963923276741 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009479957675223 x2[1] (numeric) = 1.009543533653164 absolute error = 6.357597794059977e-05 relative error = 0.006297894025257494 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.895e+04 Order of pole = 1.829e+08 TOP MAIN SOLVE Loop t[1] = 1.927999999999953 x1[1] (analytic) = 2.000261789813667 x1[1] (numeric) = 2.000187086841839 absolute error = 7.470297182843311e-05 relative error = 0.003734659743482477 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00949880547169 x2[1] (numeric) = 1.00956276048278 absolute error = 6.395501109035528e-05 relative error = 0.006335323107239559 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.898e+04 Order of pole = 1.831e+08 TOP MAIN SOLVE Loop t[1] = 1.928999999999953 x1[1] (analytic) = 2.000261528154705 x1[1] (numeric) = 2.00018647035191 absolute error = 7.505780279482011e-05 relative error = 0.003752399460687671 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009517691132496 x2[1] (numeric) = 1.009582026729732 absolute error = 6.433559723650895e-05 relative error = 0.006372904388068332 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.901e+04 Order of pole = 1.833e+08 TOP MAIN SOLVE Loop t[1] = 1.929999999999953 x1[1] (analytic) = 2.000261266757271 x1[1] (numeric) = 2.000185853245183 absolute error = 7.541351208706359e-05 relative error = 0.00377018309259772 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009536614733315 x2[1] (numeric) = 1.00960133247386 absolute error = 6.471774054483959e-05 relative error = 0.006410638267135641 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.904e+04 Order of pole = 1.834e+08 TOP MAIN SOLVE Loop t[1] = 1.930999999999953 x1[1] (analytic) = 2.000261005621103 x1[1] (numeric) = 2.000185235521041 absolute error = 7.577010006176721e-05 relative error = 0.003788010657051216 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009555576349972 x2[1] (numeric) = 1.009620677795162 absolute error = 6.510144519000782e-05 relative error = 0.006448525144636493 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.907e+04 Order of pole = 1.836e+08 TOP MAIN SOLVE Loop t[1] = 1.931999999999952 x1[1] (analytic) = 2.000260744745941 x1[1] (numeric) = 2.000184617178866 absolute error = 7.61275670750905e-05 relative error = 0.003805882171864532 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009574576058445 x2[1] (numeric) = 1.009640062773801 absolute error = 6.548671535622219e-05 relative error = 0.0064865654216347 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.909e+04 Order of pole = 1.838e+08 TOP MAIN SOLVE Loop t[1] = 1.932999999999952 x1[1] (analytic) = 2.000260484131524 x1[1] (numeric) = 2.00018399821804 absolute error = 7.648591348452527e-05 relative error = 0.003823797654920631 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009593613934862 x2[1] (numeric) = 1.009659487490098 absolute error = 6.587355523657301e-05 relative error = 0.006524759499996513 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.912e+04 Order of pole = 1.84e+08 TOP MAIN SOLVE Loop t[1] = 1.933999999999952 x1[1] (analytic) = 2.000260223777591 x1[1] (numeric) = 2.000183378637943 absolute error = 7.684513964889561e-05 relative error = 0.00384175712416906 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009612690055505 x2[1] (numeric) = 1.009678952024539 absolute error = 6.626196903347648e-05 relative error = 0.006563107782434232 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.915e+04 Order of pole = 1.842e+08 TOP MAIN SOLVE Loop t[1] = 1.934999999999952 x1[1] (analytic) = 2.000259963683882 x1[1] (numeric) = 2.000182758437956 absolute error = 7.720524592658151e-05 relative error = 0.003859760597537156 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00963180449681 x2[1] (numeric) = 1.009698456457768 absolute error = 6.665196095845261e-05 relative error = 0.006601610672483842 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.918e+04 Order of pole = 1.844e+08 TOP MAIN SOLVE Loop t[1] = 1.935999999999952 x1[1] (analytic) = 2.000259703850137 x1[1] (numeric) = 2.000182137617458 absolute error = 7.75662326786275e-05 relative error = 0.003877808093085442 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009650957335364 x2[1] (numeric) = 1.009718000870596 absolute error = 6.70435352323473e-05 relative error = 0.006640268574526618 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.921e+04 Order of pole = 1.845e+08 TOP MAIN SOLVE Loop t[1] = 1.936999999999952 x1[1] (analytic) = 2.000259444276096 x1[1] (numeric) = 2.000181516175831 absolute error = 7.792810026518993e-05 relative error = 0.003895899628830024 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009670148647907 x2[1] (numeric) = 1.009737585343993 absolute error = 6.743669608533231e-05 relative error = 0.006679081893788748 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.924e+04 Order of pole = 1.847e+08 TOP MAIN SOLVE Loop t[1] = 1.937999999999952 x1[1] (analytic) = 2.000259184961498 x1[1] (numeric) = 2.00018089411245 absolute error = 7.829084904820149e-05 relative error = 0.003914035222875803 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009689378511336 x2[1] (numeric) = 1.009757209959093 absolute error = 6.783144775668326e-05 relative error = 0.006718051036318957 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.927e+04 Order of pole = 1.849e+08 TOP MAIN SOLVE Loop t[1] = 1.938999999999952 x1[1] (analytic) = 2.000258925906086 x1[1] (numeric) = 2.000180271426695 absolute error = 7.865447939092718e-05 relative error = 0.00393221489339426 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.0097086470027 x2[1] (numeric) = 1.009776874797195 absolute error = 6.822779449477956e-05 relative error = 0.006757176408988119 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.93e+04 Order of pole = 1.851e+08 TOP MAIN SOLVE Loop t[1] = 1.939999999999952 x1[1] (analytic) = 2.0002586671096 x1[1] (numeric) = 2.000179648117943 absolute error = 7.901899165707604e-05 relative error = 0.003950438658579069 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009727954199201 x2[1] (numeric) = 1.009796579939759 absolute error = 6.86257405577706e-05 relative error = 0.006796458419554853 % Correct digits = 4 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 929.4 Order of pole = 2.342e+05 TOP MAIN SOLVE Loop t[1] = 1.940999999999951 x1[1] (analytic) = 2.000258408571781 x1[1] (numeric) = 2.00017902418557 absolute error = 7.938438621080124e-05 relative error = 0.003968706536646086 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009747300178199 x2[1] (numeric) = 1.009816325468412 absolute error = 6.902529021335368e-05 relative error = 0.006835897476643135 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.936e+04 Order of pole = 1.855e+08 TOP MAIN SOLVE Loop t[1] = 1.941999999999951 x1[1] (analytic) = 2.00025815029237 x1[1] (numeric) = 2.000178399628953 absolute error = 7.97506634171441e-05 relative error = 0.003987018545855556 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009766685017206 x2[1] (numeric) = 1.009836111464943 absolute error = 6.942644773744178e-05 relative error = 0.006875493989609964 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.939e+04 Order of pole = 1.856e+08 TOP MAIN SOLVE Loop t[1] = 1.942999999999951 x1[1] (analytic) = 2.00025789227111 x1[1] (numeric) = 2.000177774447467 absolute error = 8.01178236429223e-05 relative error = 0.004005374704556513 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009786108793891 x2[1] (numeric) = 1.009855938011307 absolute error = 6.982921741660597e-05 relative error = 0.006915248368786872 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.942e+04 Order of pole = 1.858e+08 TOP MAIN SOLVE Loop t[1] = 1.943999999999951 x1[1] (analytic) = 2.000257634507742 x1[1] (numeric) = 2.000177148640486 absolute error = 8.048586725539764e-05 relative error = 0.004023775031120179 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009805571586078 x2[1] (numeric) = 1.009875805189624 absolute error = 7.023360354585506e-05 relative error = 0.006955161025259624 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.945e+04 Order of pole = 1.86e+08 TOP MAIN SOLVE Loop t[1] = 1.944999999999951 x1[1] (analytic) = 2.000257377002009 x1[1] (numeric) = 2.000176522207386 absolute error = 8.085479462272005e-05 relative error = 0.00404221954396216 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009825073471747 x2[1] (numeric) = 1.009895713082177 absolute error = 7.063961043018985e-05 relative error = 0.006995232371021754 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.948e+04 Order of pole = 1.862e+08 TOP MAIN SOLVE Loop t[1] = 1.945999999999951 x1[1] (analytic) = 2.000257119753652 x1[1] (numeric) = 2.000175895147539 absolute error = 8.12246061130395e-05 relative error = 0.004060708261498049 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009844614529034 x2[1] (numeric) = 1.009915661771418 absolute error = 7.104724238371496e-05 relative error = 0.007035462818886208 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.951e+04 Order of pole = 1.864e+08 TOP MAIN SOLVE Loop t[1] = 1.946999999999951 x1[1] (analytic) = 2.000256862762416 x1[1] (numeric) = 2.000175267460319 absolute error = 8.159530209672639e-05 relative error = 0.004079241202254434 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009864194836233 x2[1] (numeric) = 1.009935651339963 absolute error = 7.14565037298609e-05 relative error = 0.007075852782506938 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.954e+04 Order of pole = 1.866e+08 TOP MAIN SOLVE Loop t[1] = 1.947999999999951 x1[1] (analytic) = 2.000256606028042 x1[1] (numeric) = 2.000174639145097 absolute error = 8.19668829445952e-05 relative error = 0.004097818384780082 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009883814471793 x2[1] (numeric) = 1.009955681870595 absolute error = 7.186739880249426e-05 relative error = 0.007116402676488443 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.957e+04 Order of pole = 1.868e+08 TOP MAIN SOLVE Loop t[1] = 1.948999999999951 x1[1] (analytic) = 2.000256349550274 x1[1] (numeric) = 2.000174010201246 absolute error = 8.233934902746043e-05 relative error = 0.004116439827623751 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009903473514321 x2[1] (numeric) = 1.009975753446265 absolute error = 7.227993194391935e-05 relative error = 0.007157112916187471 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.96e+04 Order of pole = 1.87e+08 TOP MAIN SOLVE Loop t[1] = 1.94999999999995 x1[1] (analytic) = 2.000256093328856 x1[1] (numeric) = 2.000173380628137 absolute error = 8.271270071835701e-05 relative error = 0.004135105549445187 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009923172042581 x2[1] (numeric) = 1.009995866150087 absolute error = 7.269410750576633e-05 relative error = 0.007197983917800566 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.963e+04 Order of pole = 1.871e+08 TOP MAIN SOLVE Loop t[1] = 1.95099999999995 x1[1] (analytic) = 2.000255837363531 x1[1] (numeric) = 2.00017275042514 absolute error = 8.308693839120807e-05 relative error = 0.004153815568948526 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009942910135496 x2[1] (numeric) = 1.010016020065346 absolute error = 7.310992985010145e-05 relative error = 0.007239016098473613 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.966e+04 Order of pole = 1.873e+08 TOP MAIN SOLVE Loop t[1] = 1.95199999999995 x1[1] (analytic) = 2.000255581654043 x1[1] (numeric) = 2.000172119591624 absolute error = 8.346206241904852e-05 relative error = 0.004172569904793487 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.009962687872146 x2[1] (numeric) = 1.010036215275494 absolute error = 7.352740334831687e-05 relative error = 0.007280209876191477 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.969e+04 Order of pole = 1.875e+08 TOP MAIN SOLVE Loop t[1] = 1.95299999999995 x1[1] (analytic) = 2.000255326200138 x1[1] (numeric) = 2.00017148812696 absolute error = 8.383807317802194e-05 relative error = 0.00419136857579518 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.00998250533177 x2[1] (numeric) = 1.010056451864151 absolute error = 7.394653238090854e-05 relative error = 0.007321565669755614 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.972e+04 Order of pole = 1.877e+08 TOP MAIN SOLVE Loop t[1] = 1.95399999999995 x1[1] (analytic) = 2.000255071001558 x1[1] (numeric) = 2.000170856030515 absolute error = 8.421497104338371e-05 relative error = 0.004210211600724301 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010002362593765 x2[1] (numeric) = 1.010076729915104 absolute error = 7.436732133858648e-05 relative error = 0.007363083898893599 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.975e+04 Order of pole = 1.879e+08 TOP MAIN SOLVE Loop t[1] = 1.95499999999995 x1[1] (analytic) = 2.00025481605805 x1[1] (numeric) = 2.000170223301657 absolute error = 8.459275639260966e-05 relative error = 0.004229098998462538 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010022259737689 x2[1] (numeric) = 1.01009704951231 absolute error = 7.478977462116454e-05 relative error = 0.007404764984148771 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.978e+04 Order of pole = 1.881e+08 TOP MAIN SOLVE Loop t[1] = 1.95599999999995 x1[1] (analytic) = 2.000254561369357 x1[1] (numeric) = 2.000169589939754 absolute error = 8.497142960273152e-05 relative error = 0.004248030787869361 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010042196843257 x2[1] (numeric) = 1.010117410739895 absolute error = 7.521389663822653e-05 relative error = 0.007446609346945788 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.981e+04 Order of pole = 1.883e+08 TOP MAIN SOLVE Loop t[1] = 1.95699999999995 x1[1] (analytic) = 2.000254306935226 x1[1] (numeric) = 2.000168955944172 absolute error = 8.535099105388966e-05 relative error = 0.004267006987959635 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010062173990344 x2[1] (numeric) = 1.010137813682153 absolute error = 7.563969180912622e-05 relative error = 0.007488617409590203 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.984e+04 Order of pole = 1.885e+08 TOP MAIN SOLVE Loop t[1] = 1.95799999999995 x1[1] (analytic) = 2.000254052755402 x1[1] (numeric) = 2.000168321314278 absolute error = 8.573144112400399e-05 relative error = 0.004286027617637205 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010082191258988 x2[1] (numeric) = 1.010158258423551 absolute error = 7.606716456254325e-05 relative error = 0.007530789595224079 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.987e+04 Order of pole = 1.886e+08 TOP MAIN SOLVE Loop t[1] = 1.958999999999949 x1[1] (analytic) = 2.00025379882963 x1[1] (numeric) = 2.000167686049436 absolute error = 8.611278019410307e-05 relative error = 0.004305092695961311 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010102248729384 x2[1] (numeric) = 1.010178745048721 absolute error = 7.649631933781542e-05 relative error = 0.007573126327957472 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.99e+04 Order of pole = 1.888e+08 TOP MAIN SOLVE Loop t[1] = 1.959999999999949 x1[1] (analytic) = 2.000253545157658 x1[1] (numeric) = 2.000167050149012 absolute error = 8.64950086461036e-05 relative error = 0.004324202242035579 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010122346481888 x2[1] (numeric) = 1.010199273642471 absolute error = 7.692716058227411e-05 relative error = 0.007615628032604209 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.993e+04 Order of pole = 1.89e+08 TOP MAIN SOLVE Loop t[1] = 1.960999999999949 x1[1] (analytic) = 2.00025329173923 x1[1] (numeric) = 2.000166413612369 absolute error = 8.687812686147822e-05 relative error = 0.004343356274941423 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01014248459702 x2[1] (numeric) = 1.010219844289775 absolute error = 7.735969275479704e-05 relative error = 0.007658295135033197 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.996e+04 Order of pole = 1.892e+08 TOP MAIN SOLVE Loop t[1] = 1.961999999999949 x1[1] (analytic) = 2.000253038574095 x1[1] (numeric) = 2.000165776438871 absolute error = 8.726213522392001e-05 relative error = 0.004362554813871244 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010162663155457 x2[1] (numeric) = 1.01024045707578 absolute error = 7.779392032314369e-05 relative error = 0.007701128061904198 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 5.999e+04 Order of pole = 1.894e+08 TOP MAIN SOLVE Loop t[1] = 1.962999999999949 x1[1] (analytic) = 2.000252785661998 x1[1] (numeric) = 2.000165138627881 absolute error = 8.764703411667796e-05 relative error = 0.004381797877995233 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010182882238041 x2[1] (numeric) = 1.010261112085806 absolute error = 7.82298477646215e-05 relative error = 0.007744127240733353 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.002e+04 Order of pole = 1.896e+08 TOP MAIN SOLVE Loop t[1] = 1.963999999999949 x1[1] (analytic) = 2.000252533002687 x1[1] (numeric) = 2.000164500178761 absolute error = 8.803282392522149e-05 relative error = 0.004401085486594569 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010203141925775 x2[1] (numeric) = 1.010281809405342 absolute error = 7.866747956652986e-05 relative error = 0.007787293099936721 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.005e+04 Order of pole = 1.898e+08 TOP MAIN SOLVE Loop t[1] = 1.964999999999949 x1[1] (analytic) = 2.000252280595908 x1[1] (numeric) = 2.000163861090873 absolute error = 8.841950503546414e-05 relative error = 0.004420417658972622 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010223442299824 x2[1] (numeric) = 1.01030254912005 absolute error = 7.910682022638227e-05 relative error = 0.007830626068851822 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.008e+04 Order of pole = 1.9e+08 TOP MAIN SOLVE Loop t[1] = 1.965999999999949 x1[1] (analytic) = 2.000252028441411 x1[1] (numeric) = 2.000163221363577 absolute error = 8.880707783376351e-05 relative error = 0.004439794414454946 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010243783441515 x2[1] (numeric) = 1.010323331315766 absolute error = 7.954787425101806e-05 relative error = 0.007874126577649286 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.011e+04 Order of pole = 1.902e+08 TOP MAIN SOLVE Loop t[1] = 1.966999999999949 x1[1] (analytic) = 2.000251776538942 x1[1] (numeric) = 2.000162580996234 absolute error = 8.919554270780949e-05 relative error = 0.004459215772433686 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010264165432339 x2[1] (numeric) = 1.010344156078497 absolute error = 7.999064615771267e-05 relative error = 0.00791779505744232 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.014e+04 Order of pole = 1.903e+08 TOP MAIN SOLVE Loop t[1] = 1.967999999999948 x1[1] (analytic) = 2.000251524888249 x1[1] (numeric) = 2.000161939988203 absolute error = 8.958490004618014e-05 relative error = 0.004478681752345376 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010284588353951 x2[1] (numeric) = 1.010365023494424 absolute error = 8.043514047306743e-05 relative error = 0.007961631940176362 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.017e+04 Order of pole = 1.905e+08 TOP MAIN SOLVE Loop t[1] = 1.968999999999948 x1[1] (analytic) = 2.000251273489081 x1[1] (numeric) = 2.000161298338843 absolute error = 8.997515023789759e-05 relative error = 0.004498192373648738 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010305052288167 x2[1] (numeric) = 1.010385933649901 absolute error = 8.088136173389771e-05 relative error = 0.008005637658716579 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.02e+04 Order of pole = 1.907e+08 TOP MAIN SOLVE Loop t[1] = 1.969999999999948 x1[1] (analytic) = 2.000251022341187 x1[1] (numeric) = 2.000160656047513 absolute error = 9.036629367376037e-05 relative error = 0.004517747655891281 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010325557316969 x2[1] (numeric) = 1.010406886631455 absolute error = 8.132931448656677e-05 relative error = 0.008049812646781476 % Correct digits = 4 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1702 Order of pole = 4418 TOP MAIN SOLVE Loop t[1] = 1.970999999999948 x1[1] (analytic) = 2.000250771444315 x1[1] (numeric) = 2.000160013113571 absolute error = 9.075833074456696e-05 relative error = 0.004537347618620507 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010346103522503 x2[1] (numeric) = 1.01042788252579 absolute error = 8.177900328742993e-05 relative error = 0.008094157338986415 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.026e+04 Order of pole = 1.911e+08 TOP MAIN SOLVE Loop t[1] = 1.971999999999948 x1[1] (analytic) = 2.000250520798215 x1[1] (numeric) = 2.000159369536373 absolute error = 9.115126184200406e-05 relative error = 0.004556992281428301 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010366690987079 x2[1] (numeric) = 1.010448921419782 absolute error = 8.223043270350061e-05 relative error = 0.008138672170909109 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.029e+04 Order of pole = 1.913e+08 TOP MAIN SOLVE Loop t[1] = 1.972999999999948 x1[1] (analytic) = 2.000250270402635 x1[1] (numeric) = 2.000158725315276 absolute error = 9.154508735909062e-05 relative error = 0.004576681663973143 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010387319793172 x2[1] (numeric) = 1.010470003400483 absolute error = 8.268360731111812e-05 relative error = 0.008183357578957304 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.032e+04 Order of pole = 1.915e+08 TOP MAIN SOLVE Loop t[1] = 1.973999999999948 x1[1] (analytic) = 2.000250020257326 x1[1] (numeric) = 2.000158080449636 absolute error = 9.193980769062193e-05 relative error = 0.004596415786002299 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010407990023423 x2[1] (numeric) = 1.01049112855512 absolute error = 8.313853169661378e-05 relative error = 0.008228214000434267 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.035e+04 Order of pole = 1.917e+08 TOP MAIN SOLVE Loop t[1] = 1.974999999999948 x1[1] (analytic) = 2.000249770362037 x1[1] (numeric) = 2.000157434938807 absolute error = 9.233542323006105e-05 relative error = 0.004616194667196422 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010428701760638 x2[1] (numeric) = 1.010512296971095 absolute error = 8.359521045697704e-05 relative error = 0.008273241873604264 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.038e+04 Order of pole = 1.919e+08 TOP MAIN SOLVE Loop t[1] = 1.975999999999948 x1[1] (analytic) = 2.000249520716519 x1[1] (numeric) = 2.000156788782145 absolute error = 9.273193437397964e-05 relative error = 0.004636018327391559 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010449455087789 x2[1] (numeric) = 1.010533508735987 absolute error = 8.40536481978571e-05 relative error = 0.008318441637494322 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.041e+04 Order of pole = 1.921e+08 TOP MAIN SOLVE Loop t[1] = 1.976999999999947 x1[1] (analytic) = 2.000249271320521 x1[1] (numeric) = 2.000156141979003 absolute error = 9.312934151850527e-05 relative error = 0.004655886786401542 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010470250088013 x2[1] (numeric) = 1.01055476393755 absolute error = 8.451384953667151e-05 relative error = 0.008363813732201443 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.044e+04 Order of pole = 1.923e+08 TOP MAIN SOLVE Loop t[1] = 1.977999999999947 x1[1] (analytic) = 2.000249022173795 x1[1] (numeric) = 2.000155494528734 absolute error = 9.352764506020961e-05 relative error = 0.00467580006406239 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010491086844616 x2[1] (numeric) = 1.010576062663716 absolute error = 8.497581909994167e-05 relative error = 0.008409358598628437 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.047e+04 Order of pole = 1.925e+08 TOP MAIN SOLVE Loop t[1] = 1.978999999999947 x1[1] (analytic) = 2.000248773276091 x1[1] (numeric) = 2.000154846430692 absolute error = 9.392684539921703e-05 relative error = 0.004695758180387719 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01051196544107 x2[1] (numeric) = 1.010597405002594 absolute error = 8.543956152440302e-05 relative error = 0.008455076678593335 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.05e+04 Order of pole = 1.926e+08 TOP MAIN SOLVE Loop t[1] = 1.979999999999947 x1[1] (analytic) = 2.00024852462716 x1[1] (numeric) = 2.000154197684227 absolute error = 9.432694293298738e-05 relative error = 0.004715761155257927 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010532885961012 x2[1] (numeric) = 1.010618791042469 absolute error = 8.590508145744913e-05 relative error = 0.008500968414872892 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.053e+04 Order of pole = 1.928e+08 TOP MAIN SOLVE Loop t[1] = 1.980999999999947 x1[1] (analytic) = 2.000248276226753 x1[1] (numeric) = 2.000153548288691 absolute error = 9.47279380629773e-05 relative error = 0.004735809008753206 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01055384848825 x2[1] (numeric) = 1.010640220871805 absolute error = 8.637238355535537e-05 relative error = 0.008547034251026323 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.056e+04 Order of pole = 1.93e+08 TOP MAIN SOLVE Loop t[1] = 1.981999999999947 x1[1] (analytic) = 2.000248028074624 x1[1] (numeric) = 2.000152898243434 absolute error = 9.512983118931118e-05 relative error = 0.004755901760887133 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010574853106758 x2[1] (numeric) = 1.010661694579244 absolute error = 8.684147248616547e-05 relative error = 0.008593274631680498 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.059e+04 Order of pole = 1.932e+08 TOP MAIN SOLVE Loop t[1] = 1.982999999999947 x1[1] (analytic) = 2.000247780170521 x1[1] (numeric) = 2.000152247547808 absolute error = 9.553262271388974e-05 relative error = 0.004776039431762078 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010595899900678 x2[1] (numeric) = 1.010683212253605 absolute error = 8.731235292724904e-05 relative error = 0.008639690002287774 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.062e+04 Order of pole = 1.934e+08 TOP MAIN SOLVE Loop t[1] = 1.983999999999947 x1[1] (analytic) = 2.0002475325142 x1[1] (numeric) = 2.00015159620116 absolute error = 9.593631303994599e-05 relative error = 0.004796222041546997 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010616988954322 x2[1] (numeric) = 1.010704773983888 absolute error = 8.778502956596768e-05 relative error = 0.008686280809191446 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.065e+04 Order of pole = 1.936e+08 TOP MAIN SOLVE Loop t[1] = 1.984999999999947 x1[1] (analytic) = 2.000247285105411 x1[1] (numeric) = 2.00015094420284 absolute error = 9.634090257115702e-05 relative error = 0.00481644961043304 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010638120352169 x2[1] (numeric) = 1.01072637985927 absolute error = 8.825950710034114e-05 relative error = 0.008733047499691188 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.068e+04 Order of pole = 1.938e+08 TOP MAIN SOLVE Loop t[1] = 1.985999999999946 x1[1] (analytic) = 2.000247037943907 x1[1] (numeric) = 2.000150291552195 absolute error = 9.674639171164401e-05 relative error = 0.004836722158633542 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01065929417887 x2[1] (numeric) = 1.010748029969109 absolute error = 8.873579023882527e-05 relative error = 0.008779990522020623 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.071e+04 Order of pole = 1.94e+08 TOP MAIN SOLVE Loop t[1] = 1.986999999999946 x1[1] (analytic) = 2.00024679102944 x1[1] (numeric) = 2.000149638248573 absolute error = 9.71527808673045e-05 relative error = 0.004857039706450631 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010680510519242 x2[1] (numeric) = 1.010769724402942 absolute error = 8.921388369986794e-05 relative error = 0.008827110325302886 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.074e+04 Order of pole = 1.942e+08 TOP MAIN SOLVE Loop t[1] = 1.987999999999946 x1[1] (analytic) = 2.000246544361765 x1[1] (numeric) = 2.000148984291321 absolute error = 9.756007044403603e-05 relative error = 0.00487740227418642 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010701769458275 x2[1] (numeric) = 1.010791463250487 absolute error = 8.969379221213103e-05 relative error = 0.008874407359572144 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.077e+04 Order of pole = 1.944e+08 TOP MAIN SOLVE Loop t[1] = 1.988999999999946 x1[1] (analytic) = 2.000246297940635 x1[1] (numeric) = 2.000148329679785 absolute error = 9.796826084995658e-05 relative error = 0.004897809882254019 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010723071081128 x2[1] (numeric) = 1.010813246601643 absolute error = 9.017552051449051e-05 relative error = 0.008921882075773093 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.08e+04 Order of pole = 1.946e+08 TOP MAIN SOLVE Loop t[1] = 1.989999999999946 x1[1] (analytic) = 2.000246051765802 x1[1] (numeric) = 2.000147674413309 absolute error = 9.837735249274004e-05 relative error = 0.004918262551044321 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010744415473131 x2[1] (numeric) = 1.010835074546488 absolute error = 9.065907335692458e-05 relative error = 0.008969534925848387 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.083e+04 Order of pole = 1.948e+08 TOP MAIN SOLVE Loop t[1] = 1.990999999999946 x1[1] (analytic) = 2.000245805837021 x1[1] (numeric) = 2.00014701849124 absolute error = 9.878734578139259e-05 relative error = 0.004938760301014811 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010765802719784 x2[1] (numeric) = 1.010856947175282 absolute error = 9.114445549873729e-05 relative error = 0.00901736636256237 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.086e+04 Order of pole = 1.95e+08 TOP MAIN SOLVE Loop t[1] = 1.991999999999946 x1[1] (analytic) = 2.000245560154046 x1[1] (numeric) = 2.00014636191292 absolute error = 9.919824112580855e-05 relative error = 0.004959303152667363 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010787232906759 x2[1] (numeric) = 1.010878864578469 absolute error = 9.163167171055697e-05 relative error = 0.009065376839698335 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.089e+04 Order of pole = 1.952e+08 TOP MAIN SOLVE Loop t[1] = 1.992999999999946 x1[1] (analytic) = 2.000245314716631 x1[1] (numeric) = 2.000145704677694 absolute error = 9.961003893721454e-05 relative error = 0.004979891126570443 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.0108087061199 x2[1] (numeric) = 1.010900826846672 absolute error = 9.212072677255989e-05 relative error = 0.009113566811882282 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.092e+04 Order of pole = 1.954e+08 TOP MAIN SOLVE Loop t[1] = 1.993999999999946 x1[1] (analytic) = 2.000245069524531 x1[1] (numeric) = 2.000145046784903 absolute error = 0.0001000227396277253 relative error = 0.005000524243336907 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010830222445222 x2[1] (numeric) = 1.010922834070699 absolute error = 9.261162547624657e-05 relative error = 0.009161936734758172 % Correct digits = 4 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 3188 Order of pole = 1.41e+05 TOP MAIN SOLVE Loop t[1] = 1.994999999999945 x1[1] (analytic) = 2.0002448245775 x1[1] (numeric) = 2.000144388233891 absolute error = 0.0001004363436094557 relative error = 0.005021202523579598 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010851781968914 x2[1] (numeric) = 1.010944886341537 absolute error = 9.310437262310955e-05 relative error = 0.009210487064855638 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.099e+04 Order of pole = 1.958e+08 TOP MAIN SOLVE Loop t[1] = 1.995999999999945 x1[1] (analytic) = 2.000244579875294 x1[1] (numeric) = 2.000143729023999 absolute error = 0.0001008508512958528 relative error = 0.005041925987977949 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010873384777336 x2[1] (numeric) = 1.010966983750361 absolute error = 9.359897302485543e-05 relative error = 0.00925921825961145 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.102e+04 Order of pole = 1.959e+08 TOP MAIN SOLVE Loop t[1] = 1.996999999999945 x1[1] (analytic) = 2.000244335417668 x1[1] (numeric) = 2.000143069154566 absolute error = 0.0001012662631021399 relative error = 0.005062694657300188 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010895030957021 x2[1] (numeric) = 1.010989126388526 absolute error = 9.4095431504293e-05 relative error = 0.009308130777456902 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.105e+04 Order of pole = 1.961e+08 TOP MAIN SOLVE Loop t[1] = 1.997999999999945 x1[1] (analytic) = 2.000244091204378 x1[1] (numeric) = 2.000142408624934 absolute error = 0.0001016825794435405 relative error = 0.005083508552314527 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010916720594678 x2[1] (numeric) = 1.011011314347572 absolute error = 9.459375289400107e-05 relative error = 0.009357225077685502 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.108e+04 Order of pole = 1.963e+08 TOP MAIN SOLVE Loop t[1] = 1.998999999999945 x1[1] (analytic) = 2.000243847235178 x1[1] (numeric) = 2.000141747434443 absolute error = 0.0001020998007357221 relative error = 0.005104367693811371 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010938453777185 x2[1] (numeric) = 1.011033547719223 absolute error = 9.509394203810473e-05 relative error = 0.009406501620628213 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.111e+04 Order of pole = 1.965e+08 TOP MAIN SOLVE Loop t[1] = 1.999999999999945 x1[1] (analytic) = 2.000243603509826 x1[1] (numeric) = 2.00014108558243 absolute error = 0.0001025179273961285 relative error = 0.005125272102669915 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010960230591599 x2[1] (numeric) = 1.011055826595389 absolute error = 9.559600379049904e-05 relative error = 0.009455960867477221 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.114e+04 Order of pole = 1.967e+08 TOP MAIN SOLVE Loop t[1] = 2.000999999999945 x1[1] (analytic) = 2.000243360028077 x1[1] (numeric) = 2.000140423068234 absolute error = 0.0001029369598435359 relative error = 0.005146221799835945 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.010982051125147 x2[1] (numeric) = 1.011078151068163 absolute error = 9.609994301573721e-05 relative error = 0.009505603280373294 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.117e+04 Order of pole = 1.969e+08 TOP MAIN SOLVE Loop t[1] = 2.001999999999945 x1[1] (analytic) = 2.000243116789689 x1[1] (numeric) = 2.000139759891192 absolute error = 0.0001033568984967204 relative error = 0.005167216806255237 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011003915465235 x2[1] (numeric) = 1.011100521229824 absolute error = 9.660576458925263e-05 relative error = 0.009555429322427245 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.12e+04 Order of pole = 1.971e+08 TOP MAIN SOLVE Loop t[1] = 2.002999999999945 x1[1] (analytic) = 2.000242873794417 x1[1] (numeric) = 2.000139096050642 absolute error = 0.0001037777437749021 relative error = 0.005188257142895753 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011025823699441 x2[1] (numeric) = 1.011122937172838 absolute error = 9.711347339713683e-05 relative error = 0.00960543945769746 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.123e+04 Order of pole = 1.973e+08 TOP MAIN SOLVE Loop t[1] = 2.003999999999944 x1[1] (analytic) = 2.000242631042019 x1[1] (numeric) = 2.000138431545919 absolute error = 0.0001041994960995218 relative error = 0.005209342830836452 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011047775915519 x2[1] (numeric) = 1.011145398989855 absolute error = 9.762307433569539e-05 relative error = 0.00965563415114545 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.126e+04 Order of pole = 1.975e+08 TOP MAIN SOLVE Loop t[1] = 2.004999999999944 x1[1] (analytic) = 2.000242388532252 x1[1] (numeric) = 2.000137766376359 absolute error = 0.0001046221558924643 relative error = 0.005230473891178481 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.0110697722014 x2[1] (numeric) = 1.011167906773713 absolute error = 9.813457231278022e-05 relative error = 0.009706013868767139 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.129e+04 Order of pole = 1.977e+08 TOP MAIN SOLVE Loop t[1] = 2.005999999999944 x1[1] (analytic) = 2.000242146264874 x1[1] (numeric) = 2.000137100541297 absolute error = 0.0001050457235765023 relative error = 0.005251650345067376 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011091812645191 x2[1] (numeric) = 1.011190460617436 absolute error = 9.864797224579114e-05 relative error = 0.009756579077394665 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.132e+04 Order of pole = 1.979e+08 TOP MAIN SOLVE Loop t[1] = 2.006999999999944 x1[1] (analytic) = 2.000241904239641 x1[1] (numeric) = 2.000136434040067 absolute error = 0.000105470199574409 relative error = 0.005272872213648663 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011113897335173 x2[1] (numeric) = 1.011213060614237 absolute error = 9.916327906411837e-05 relative error = 0.009807330244937466 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.135e+04 Order of pole = 1.981e+08 TOP MAIN SOLVE Loop t[1] = 2.007999999999944 x1[1] (analytic) = 2.000241662456314 x1[1] (numeric) = 2.000135766872002 absolute error = 0.0001058955843116216 relative error = 0.005294139518201063 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011136026359808 x2[1] (numeric) = 1.011235706857514 absolute error = 9.968049770625598e-05 relative error = 0.00985826784009624 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.138e+04 Order of pole = 1.983e+08 TOP MAIN SOLVE Loop t[1] = 2.008999999999944 x1[1] (analytic) = 2.000241420914648 x1[1] (numeric) = 2.000135099036435 absolute error = 0.0001063218782131337 relative error = 0.005315452279981082 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011158199807731 x2[1] (numeric) = 1.011258399440855 absolute error = 0.0001001996331233546 relative error = 0.009909392332713833 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.141e+04 Order of pole = 1.985e+08 TOP MAIN SOLVE Loop t[1] = 2.009999999999944 x1[1] (analytic) = 2.000241179614404 x1[1] (numeric) = 2.000134430532699 absolute error = 0.0001067490817048267 relative error = 0.005336810520289619 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011180417767759 x2[1] (numeric) = 1.011281138458035 absolute error = 0.0001007206902761126 relative error = 0.009960704193467234 % Correct digits = 4 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.145e+04 Order of pole = 1.987e+08 TOP MAIN SOLVE Loop t[1] = 2.010999999999944 x1[1] (analytic) = 2.000240938555339 x1[1] (numeric) = 2.000133761360125 absolute error = 0.0001071771952143585 relative error = 0.005358214260516364 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011202680328882 x2[1] (numeric) = 1.011303924003018 absolute error = 0.000101243674136331 relative error = 0.01001220389402079 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.148e+04 Order of pole = 1.989e+08 TOP MAIN SOLVE Loop t[1] = 2.011999999999944 x1[1] (analytic) = 2.000240697737213 x1[1] (numeric) = 2.000133091518043 absolute error = 0.0001076062191698313 relative error = 0.005379663522073199 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011224987580272 x2[1] (numeric) = 1.011326756169959 absolute error = 0.0001017685896869125 relative error = 0.01006389190702569 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.151e+04 Order of pole = 1.991e+08 TOP MAIN SOLVE Loop t[1] = 2.012999999999944 x1[1] (analytic) = 2.000240457159784 x1[1] (numeric) = 2.000132421005784 absolute error = 0.000108036154000235 relative error = 0.005401158326416394 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011247339611279 x2[1] (numeric) = 1.0113496350532 absolute error = 0.0001022954419209743 relative error = 0.01011576870603155 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.154e+04 Order of pole = 1.993e+08 TOP MAIN SOLVE Loop t[1] = 2.013999999999943 x1[1] (analytic) = 2.000240216822813 x1[1] (numeric) = 2.000131749822678 absolute error = 0.0001084670001354482 relative error = 0.005422698695046611 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01126973651143 x2[1] (numeric) = 1.011372560747273 absolute error = 0.0001028242358434017 relative error = 0.01016783476563965 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.157e+04 Order of pole = 1.995e+08 TOP MAIN SOLVE Loop t[1] = 2.014999999999943 x1[1] (analytic) = 2.000239976726059 x1[1] (numeric) = 2.000131077968053 absolute error = 0.0001088987580062373 relative error = 0.005444284649508903 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011292178370434 x2[1] (numeric) = 1.011395533346903 absolute error = 0.0001033549764692943 relative error = 0.01022009056134869 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.16e+04 Order of pole = 1.997e+08 TOP MAIN SOLVE Loop t[1] = 2.015999999999943 x1[1] (analytic) = 2.000239736869281 x1[1] (numeric) = 2.000130405441237 absolute error = 0.0001093314280447011 relative error = 0.005465916211414915 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011314665278178 x2[1] (numeric) = 1.011418552947003 absolute error = 0.0001038876688248536 relative error = 0.01027253656964201 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.163e+04 Order of pole = 1.999e+08 TOP MAIN SOLVE Loop t[1] = 2.016999999999943 x1[1] (analytic) = 2.00023949725224 x1[1] (numeric) = 2.000129732241557 absolute error = 0.0001097650106829384 relative error = 0.005487593402376281 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01133719732473 x2[1] (numeric) = 1.011441619642678 absolute error = 0.0001044223179473835 relative error = 0.01032517326798716 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.166e+04 Order of pole = 2.001e+08 TOP MAIN SOLVE Loop t[1] = 2.017999999999943 x1[1] (analytic) = 2.000239257874697 x1[1] (numeric) = 2.000129058368342 absolute error = 0.0001101995063548245 relative error = 0.005509316244093425 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011359774600338 x2[1] (numeric) = 1.011464733529223 absolute error = 0.0001049589288855124 relative error = 0.01037800113485721 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.169e+04 Order of pole = 2.003e+08 TOP MAIN SOLVE Loop t[1] = 2.018999999999943 x1[1] (analytic) = 2.000239018736411 x1[1] (numeric) = 2.000128383820917 absolute error = 0.0001106349154946784 relative error = 0.005531084758288966 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01138239719543 x2[1] (numeric) = 1.011487894702127 absolute error = 0.0001054975066974162 relative error = 0.01043102064955466 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.172e+04 Order of pole = 2.005e+08 TOP MAIN SOLVE Loop t[1] = 2.019999999999943 x1[1] (analytic) = 2.000238779837144 x1[1] (numeric) = 2.000127708598606 absolute error = 0.0001110712385381518 relative error = 0.005552898966752111 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011405065200617 x2[1] (numeric) = 1.011511103257071 absolute error = 0.0001060380564541497 relative error = 0.01048423229254014 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.175e+04 Order of pole = 2.007e+08 TOP MAIN SOLVE Loop t[1] = 2.020999999999943 x1[1] (analytic) = 2.000238541176657 x1[1] (numeric) = 2.000127032700735 absolute error = 0.0001115084759217844 relative error = 0.005574758891316461 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011427778706689 x2[1] (numeric) = 1.011534359289926 absolute error = 0.0001065805832367595 relative error = 0.01053763654514649 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.178e+04 Order of pole = 2.009e+08 TOP MAIN SOLVE Loop t[1] = 2.021999999999943 x1[1] (analytic) = 2.000238302754711 x1[1] (numeric) = 2.000126356126629 absolute error = 0.0001119466280825598 relative error = 0.005596664553837804 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011450537804621 x2[1] (numeric) = 1.011557662896759 absolute error = 0.0001071250921373945 relative error = 0.01059123388968799 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.182e+04 Order of pole = 2.011e+08 TOP MAIN SOLVE Loop t[1] = 2.022999999999942 x1[1] (analytic) = 2.000238064571068 x1[1] (numeric) = 2.00012567887561 absolute error = 0.0001123856954583502 relative error = 0.005618615976216322 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011473342585569 x2[1] (numeric) = 1.011581014173828 absolute error = 0.0001076715882597501 relative error = 0.0106450248095037 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.185e+04 Order of pole = 2.013e+08 TOP MAIN SOLVE Loop t[1] = 2.023999999999942 x1[1] (analytic) = 2.00023782662549 x1[1] (numeric) = 2.000125000947001 absolute error = 0.0001128256784888038 relative error = 0.005640613180440989 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011496193140869 x2[1] (numeric) = 1.011604413217587 absolute error = 0.0001082200767179575 relative error = 0.01069900978884712 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.188e+04 Order of pole = 2.015e+08 TOP MAIN SOLVE Loop t[1] = 2.024999999999942 x1[1] (analytic) = 2.000237588917738 x1[1] (numeric) = 2.000124322340125 absolute error = 0.0001132665776131248 relative error = 0.005662656188478566 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011519089562044 x2[1] (numeric) = 1.011627860124682 absolute error = 0.0001087705626379165 relative error = 0.01075318931301739 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.191e+04 Order of pole = 2.017e+08 TOP MAIN SOLVE Loop t[1] = 2.025999999999942 x1[1] (analytic) = 2.000237351447575 x1[1] (numeric) = 2.000123643054302 absolute error = 0.0001137083932731819 relative error = 0.005684745022429012 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011542031940798 x2[1] (numeric) = 1.011651354991955 absolute error = 0.000109323051156629 relative error = 0.01080756386829284 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.194e+04 Order of pole = 2.019e+08 TOP MAIN SOLVE Loop t[1] = 2.026999999999942 x1[1] (analytic) = 2.000237114214764 x1[1] (numeric) = 2.000122963088854 absolute error = 0.0001141511259099559 relative error = 0.005706879704347871 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01156502036902 x2[1] (numeric) = 1.011674897916442 absolute error = 0.000109877547421533 relative error = 0.01086213394186461 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.197e+04 Order of pole = 2.021e+08 TOP MAIN SOLVE Loop t[1] = 2.027999999999942 x1[1] (analytic) = 2.000236877219067 x1[1] (numeric) = 2.0001222824431 absolute error = 0.0001145947759670918 relative error = 0.005729060256423885 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011588054938781 x2[1] (numeric) = 1.011698488995374 absolute error = 0.0001104340565925011 relative error = 0.0109169000220336 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.2e+04 Order of pole = 2.023e+08 TOP MAIN SOLVE Loop t[1] = 2.028999999999942 x1[1] (analytic) = 2.000236640460247 x1[1] (numeric) = 2.00012160111636 absolute error = 0.0001150393438869024 relative error = 0.005751286700779178 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011611135742339 x2[1] (numeric) = 1.011722128326179 absolute error = 0.0001109925838393977 relative error = 0.01097186259796846 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.203e+04 Order of pole = 2.025e+08 TOP MAIN SOLVE Loop t[1] = 2.029999999999942 x1[1] (analytic) = 2.000236403938067 x1[1] (numeric) = 2.000120919107952 absolute error = 0.0001154848301148093 relative error = 0.005773559059691276 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011634262872135 x2[1] (numeric) = 1.01174581600648 absolute error = 0.000111553134344744 relative error = 0.01102702215996847 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 3164 Order of pole = 3.102e+05 TOP MAIN SOLVE Loop t[1] = 2.030999999999942 x1[1] (analytic) = 2.000236167652292 x1[1] (numeric) = 2.000120236417195 absolute error = 0.0001159312350966779 relative error = 0.00579587735545989 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011657436420796 x2[1] (numeric) = 1.011769552134097 absolute error = 0.000112115713300609 relative error = 0.01108237919915559 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.209e+04 Order of pole = 2.029e+08 TOP MAIN SOLVE Loop t[1] = 2.031999999999941 x1[1] (analytic) = 2.000235931602684 x1[1] (numeric) = 2.000119553043406 absolute error = 0.0001163785592779298 relative error = 0.005818241610362524 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011680656481134 x2[1] (numeric) = 1.011793336807046 absolute error = 0.0001126803259117182 relative error = 0.01113793420778125 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.213e+04 Order of pole = 2.031e+08 TOP MAIN SOLVE Loop t[1] = 2.032999999999941 x1[1] (analytic) = 2.000235695789008 x1[1] (numeric) = 2.000118868985901 absolute error = 0.0001168268031066511 relative error = 0.005840651846809876 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011703923146148 x2[1] (numeric) = 1.011817170123542 absolute error = 0.0001132469773936773 relative error = 0.01119368767905014 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.216e+04 Order of pole = 2.033e+08 TOP MAIN SOLVE Loop t[1] = 2.033999999999941 x1[1] (analytic) = 2.000235460211027 x1[1] (numeric) = 2.000118184243997 absolute error = 0.0001172759670309276 relative error = 0.005863108087212633 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011727236509023 x2[1] (numeric) = 1.011841052181996 absolute error = 0.0001138156729731943 relative error = 0.01124964010714159 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.219e+04 Order of pole = 2.035e+08 TOP MAIN SOLVE Loop t[1] = 2.034999999999941 x1[1] (analytic) = 2.000235224868507 x1[1] (numeric) = 2.000117498817008 absolute error = 0.0001177260514997336 relative error = 0.005885610354025874 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011750596663128 x2[1] (numeric) = 1.011864983081017 absolute error = 0.0001143864178889675 relative error = 0.0113057919872968 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.222e+04 Order of pole = 2.037e+08 TOP MAIN SOLVE Loop t[1] = 2.035999999999941 x1[1] (analytic) = 2.000234989761212 x1[1] (numeric) = 2.000116812704249 absolute error = 0.0001181770569629315 relative error = 0.00590815866974907 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011774003702024 x2[1] (numeric) = 1.011888962919415 absolute error = 0.0001149592173905756 relative error = 0.01136214381570848 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.225e+04 Order of pole = 2.039e+08 TOP MAIN SOLVE Loop t[1] = 2.036999999999941 x1[1] (analytic) = 2.000234754888906 x1[1] (numeric) = 2.000116125905034 absolute error = 0.0001186289838721599 relative error = 0.005930753056970486 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011797457719455 x2[1] (numeric) = 1.011912991796194 absolute error = 0.0001155340767391433 relative error = 0.01141869608958613 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.228e+04 Order of pole = 2.042e+08 TOP MAIN SOLVE Loop t[1] = 2.037999999999941 x1[1] (analytic) = 2.000234520251356 x1[1] (numeric) = 2.000115438418677 absolute error = 0.0001190818326790577 relative error = 0.005953393538278375 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011820958809355 x2[1] (numeric) = 1.011937069810563 absolute error = 0.0001161110012071198 relative error = 0.01147544930713351 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.231e+04 Order of pole = 2.044e+08 TOP MAIN SOLVE Loop t[1] = 2.038999999999941 x1[1] (analytic) = 2.000234285848326 x1[1] (numeric) = 2.00011475024449 absolute error = 0.0001195356038361517 relative error = 0.005976080136305386 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011844507065846 x2[1] (numeric) = 1.011961197061925 absolute error = 0.0001166899960789447 relative error = 0.01153240396761387 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.234e+04 Order of pole = 2.046e+08 TOP MAIN SOLVE Loop t[1] = 2.039999999999941 x1[1] (analytic) = 2.000234051679581 x1[1] (numeric) = 2.000114061381784 absolute error = 0.0001199902977977452 relative error = 0.005998812873772959 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011868102583239 x2[1] (numeric) = 1.011985373649888 absolute error = 0.0001172710666499377 relative error = 0.01158956057123964 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.237e+04 Order of pole = 2.048e+08 TOP MAIN SOLVE Loop t[1] = 2.04099999999994 x1[1] (analytic) = 2.000233817744888 x1[1] (numeric) = 2.00011337182987 absolute error = 0.0001204459150181414 relative error = 0.006021591773402521 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011891745456031 x2[1] (numeric) = 1.012009599674258 absolute error = 0.0001178542182271869 relative error = 0.0116469196192596 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.24e+04 Order of pole = 2.05e+08 TOP MAIN SOLVE Loop t[1] = 2.04199999999994 x1[1] (analytic) = 2.000233584044013 x1[1] (numeric) = 2.00011268158806 absolute error = 0.0001209024559529759 relative error = 0.0060444168579821 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011915435778912 x2[1] (numeric) = 1.012033875235042 absolute error = 0.0001184394561293267 relative error = 0.01170448161393635 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.244e+04 Order of pole = 2.052e+08 TOP MAIN SOLVE Loop t[1] = 2.04299999999994 x1[1] (analytic) = 2.000233350576722 x1[1] (numeric) = 2.000111990655663 absolute error = 0.0001213599210592164 relative error = 0.006067288150366308 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01193917364676 x2[1] (numeric) = 1.012058200432447 absolute error = 0.0001190267856865379 relative error = 0.01176224705854572 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.247e+04 Order of pole = 2.054e+08 TOP MAIN SOLVE Loop t[1] = 2.04399999999994 x1[1] (analytic) = 2.000233117342782 x1[1] (numeric) = 2.000111299031988 absolute error = 0.000121818310794275 relative error = 0.006090205673431954 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011962959154644 x2[1] (numeric) = 1.012082575366885 absolute error = 0.0001196162122407696 relative error = 0.01182021645739806 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.25e+04 Order of pole = 2.056e+08 TOP MAIN SOLVE Loop t[1] = 2.04499999999994 x1[1] (analytic) = 2.000232884341959 x1[1] (numeric) = 2.000110606716343 absolute error = 0.0001222776256160074 relative error = 0.006113169450078037 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.011986792397821 x2[1] (numeric) = 1.012107000138966 absolute error = 0.0001202077411455171 relative error = 0.01187839031581575 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.253e+04 Order of pole = 2.058e+08 TOP MAIN SOLVE Loop t[1] = 2.04599999999994 x1[1] (analytic) = 2.000232651574021 x1[1] (numeric) = 2.000109913708036 absolute error = 0.0001227378659840461 relative error = 0.006136179503292349 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012010673471741 x2[1] (numeric) = 1.012131474849506 absolute error = 0.0001208013777651562 relative error = 0.01193676914006672 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.256e+04 Order of pole = 2.06e+08 TOP MAIN SOLVE Loop t[1] = 2.04699999999994 x1[1] (analytic) = 2.000232419038734 x1[1] (numeric) = 2.000109220006375 absolute error = 0.0001231990323584675 relative error = 0.006159235856084874 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012034602472046 x2[1] (numeric) = 1.012155999599523 absolute error = 0.000121397127476941 relative error = 0.01199535343756136 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.259e+04 Order of pole = 2.062e+08 TOP MAIN SOLVE Loop t[1] = 2.04799999999994 x1[1] (analytic) = 2.000232186735866 x1[1] (numeric) = 2.000108525610665 absolute error = 0.0001236611252011244 relative error = 0.006182338531554389 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012058579494567 x2[1] (numeric) = 1.012180574490236 absolute error = 0.0001219949956692279 relative error = 0.01205414371667631 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.262e+04 Order of pole = 2.064e+08 TOP MAIN SOLVE Loop t[1] = 2.04899999999994 x1[1] (analytic) = 2.000231954665185 x1[1] (numeric) = 2.000107830520212 absolute error = 0.0001241241449729813 relative error = 0.006205487552755262 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012082604635328 x2[1] (numeric) = 1.012205199623071 absolute error = 0.0001225949877421417 relative error = 0.01211314048681974 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2621 Order of pole = 5.001e+04 TOP MAIN SOLVE Loop t[1] = 2.049999999999939 x1[1] (analytic) = 2.000231722826458 x1[1] (numeric) = 2.00010713473432 absolute error = 0.0001245880921376674 relative error = 0.006228682942875053 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012106677990547 x2[1] (numeric) = 1.012229875099655 absolute error = 0.0001231971091073536 relative error = 0.01217234425840872 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.269e+04 Order of pole = 2.068e+08 TOP MAIN SOLVE Loop t[1] = 2.050999999999939 x1[1] (analytic) = 2.000231491219454 x1[1] (numeric) = 2.000106438252295 absolute error = 0.000125052967159256 relative error = 0.00625192472512352 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012130799656633 x2[1] (numeric) = 1.012254601021821 absolute error = 0.000123801365188303 relative error = 0.01223175554289058 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.272e+04 Order of pole = 2.07e+08 TOP MAIN SOLVE Loop t[1] = 2.051999999999939 x1[1] (analytic) = 2.000231259843942 x1[1] (numeric) = 2.00010574107344 absolute error = 0.0001255187705022642 relative error = 0.006275212922732605 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012154969730187 x2[1] (numeric) = 1.012279377491608 absolute error = 0.0001244077614210859 relative error = 0.01229137485283006 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.275e+04 Order of pole = 2.072e+08 TOP MAIN SOLVE Loop t[1] = 2.052999999999939 x1[1] (analytic) = 2.00023102869969 x1[1] (numeric) = 2.000105043197057 absolute error = 0.0001259855026329859 relative error = 0.006298547559023048 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012179188308007 x2[1] (numeric) = 1.012304204611259 absolute error = 0.0001250163032520124 relative error = 0.01235120270166727 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.278e+04 Order of pole = 2.074e+08 TOP MAIN SOLVE Loop t[1] = 2.053999999999939 x1[1] (analytic) = 2.000230797786466 x1[1] (numeric) = 2.000104344622448 absolute error = 0.0001264531640172706 relative error = 0.006321928657293381 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012203455487082 x2[1] (numeric) = 1.012329082483223 absolute error = 0.0001256269961407153 relative error = 0.01241123960402431 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.281e+04 Order of pole = 2.076e+08 TOP MAIN SOLVE Loop t[1] = 2.054999999999939 x1[1] (analytic) = 2.000230567104039 x1[1] (numeric) = 2.000103645348916 absolute error = 0.0001269217551236324 relative error = 0.006345356240975327 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012227771364596 x2[1] (numeric) = 1.012354011210154 absolute error = 0.0001262398455579294 relative error = 0.01247148607548517 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.284e+04 Order of pole = 2.079e+08 TOP MAIN SOLVE Loop t[1] = 2.055999999999939 x1[1] (analytic) = 2.000230336652181 x1[1] (numeric) = 2.00010294537576 absolute error = 0.0001273912764205853 relative error = 0.006368830333500605 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012252136037929 x2[1] (numeric) = 1.012378990894915 absolute error = 0.0001268548569861583 relative error = 0.01253194263266095 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.287e+04 Order of pole = 2.081e+08 TOP MAIN SOLVE Loop t[1] = 2.056999999999939 x1[1] (analytic) = 2.000230106430658 x1[1] (numeric) = 2.000102244702281 absolute error = 0.0001278617283775318 relative error = 0.006392350958345322 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012276549604653 x2[1] (numeric) = 1.012404021640574 absolute error = 0.0001274720359207837 relative error = 0.0125926097932989 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.291e+04 Order of pole = 2.083e+08 TOP MAIN SOLVE Loop t[1] = 2.057999999999939 x1[1] (analytic) = 2.000229876439243 x1[1] (numeric) = 2.000101543327778 absolute error = 0.0001283331114647623 relative error = 0.006415918139029981 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012301012162539 x2[1] (numeric) = 1.012429103550407 absolute error = 0.0001280913878678458 relative error = 0.0126534880760624 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.294e+04 Order of pole = 2.085e+08 TOP MAIN SOLVE Loop t[1] = 2.058999999999938 x1[1] (analytic) = 2.000229646677703 x1[1] (numeric) = 2.00010084125155 absolute error = 0.0001288054261538996 relative error = 0.006439531899141676 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012325523809552 x2[1] (numeric) = 1.012454236727898 absolute error = 0.0001287129183460411 relative error = 0.01271457800072774 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.297e+04 Order of pole = 2.087e+08 TOP MAIN SOLVE Loop t[1] = 2.059999999999938 x1[1] (analytic) = 2.000229417145811 x1[1] (numeric) = 2.000100138472894 absolute error = 0.0001292786729170103 relative error = 0.006463192262289696 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012350084643853 x2[1] (numeric) = 1.012479421276739 absolute error = 0.0001293366328862788 relative error = 0.01277588008813965 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.3e+04 Order of pole = 2.089e+08 TOP MAIN SOLVE Loop t[1] = 2.060999999999938 x1[1] (analytic) = 2.000229187843335 x1[1] (numeric) = 2.000099434991108 absolute error = 0.0001297528522270497 relative error = 0.006486899252127721 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.0123746947638 x2[1] (numeric) = 1.012504657300831 absolute error = 0.0001299625370307922 relative error = 0.01283739486012282 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.303e+04 Order of pole = 2.091e+08 TOP MAIN SOLVE Loop t[1] = 2.061999999999938 x1[1] (analytic) = 2.000228958770048 x1[1] (numeric) = 2.000098730805489 absolute error = 0.0001302279645591931 relative error = 0.006510652892420424 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012399354267949 x2[1] (numeric) = 1.012529944904283 absolute error = 0.0001305906363344711 relative error = 0.01289912283961296 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.306e+04 Order of pole = 2.093e+08 TOP MAIN SOLVE Loop t[1] = 2.062999999999938 x1[1] (analytic) = 2.000228729925719 x1[1] (numeric) = 2.000098025915331 absolute error = 0.0001307040103877277 relative error = 0.006534453206888073 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012424063255052 x2[1] (numeric) = 1.012555284191416 absolute error = 0.0001312209363637518 relative error = 0.01296106455054637 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.31e+04 Order of pole = 2.095e+08 TOP MAIN SOLVE Loop t[1] = 2.063999999999938 x1[1] (analytic) = 2.00022850131012 x1[1] (numeric) = 2.000097320319931 absolute error = 0.0001311809901887173 relative error = 0.006558300219339726 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01244882182406 x2[1] (numeric) = 1.012580675266758 absolute error = 0.0001318534426975049 relative error = 0.01302322051794712 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.313e+04 Order of pole = 2.097e+08 TOP MAIN SOLVE Loop t[1] = 2.064999999999938 x1[1] (analytic) = 2.000228272923022 x1[1] (numeric) = 2.000096614018583 absolute error = 0.0001316589044395577 relative error = 0.006582193953651038 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012473630074121 x2[1] (numeric) = 1.012606118235048 absolute error = 0.0001324881609270356 relative error = 0.0130855912679263 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.316e+04 Order of pole = 2.099e+08 TOP MAIN SOLVE Loop t[1] = 2.065999999999938 x1[1] (analytic) = 2.000228044764198 x1[1] (numeric) = 2.00009590701058 absolute error = 0.000132137753618089 relative error = 0.00660613443371985 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012498488104582 x2[1] (numeric) = 1.012631613201237 absolute error = 0.0001331250966549735 relative error = 0.01314817732757176 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.319e+04 Order of pole = 2.102e+08 TOP MAIN SOLVE Loop t[1] = 2.066999999999938 x1[1] (analytic) = 2.000227816833418 x1[1] (numeric) = 2.000095199295215 absolute error = 0.0001326175382025951 relative error = 0.006630121683466206 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01252339601499 x2[1] (numeric) = 1.012657160270487 absolute error = 0.0001337642554966045 relative error = 0.01321097922507898 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.322e+04 Order of pole = 2.104e+08 TOP MAIN SOLVE Loop t[1] = 2.067999999999937 x1[1] (analytic) = 2.000227589130455 x1[1] (numeric) = 2.000094490871781 absolute error = 0.0001330982586735807 relative error = 0.006654155726921135 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012548353905091 x2[1] (numeric) = 1.01268275954817 absolute error = 0.0001344056430792051 relative error = 0.01327399748968466 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.325e+04 Order of pole = 2.106e+08 TOP MAIN SOLVE Loop t[1] = 2.068999999999937 x1[1] (analytic) = 2.000227361655081 x1[1] (numeric) = 2.00009378173957 absolute error = 0.0001335799155115502 relative error = 0.006678236588115664 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012573361874829 x2[1] (numeric) = 1.012708411139871 absolute error = 0.0001350492650424862 relative error = 0.01333723265170988 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.329e+04 Order of pole = 2.108e+08 TOP MAIN SOLVE Loop t[1] = 2.069999999999937 x1[1] (analytic) = 2.000227134407069 x1[1] (numeric) = 2.000093071897871 absolute error = 0.0001340625091983405 relative error = 0.00670236429114741 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01259842002435 x2[1] (numeric) = 1.012734115151389 absolute error = 0.0001356951270383711 relative error = 0.0134006852425375 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.332e+04 Order of pole = 2.11e+08 TOP MAIN SOLVE Loop t[1] = 2.070999999999937 x1[1] (analytic) = 2.000226907386192 x1[1] (numeric) = 2.000092361345975 absolute error = 0.0001345460402162324 relative error = 0.006726538860136185 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012623528454001 x2[1] (numeric) = 1.012759871688732 absolute error = 0.0001363432347309956 relative error = 0.01346435579461149 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.335e+04 Order of pole = 2.112e+08 TOP MAIN SOLVE Loop t[1] = 2.071999999999937 x1[1] (analytic) = 2.000226680592221 x1[1] (numeric) = 2.000091650083172 absolute error = 0.000135030509048395 relative error = 0.006750760319246195 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012648687264329 x2[1] (numeric) = 1.012785680858126 absolute error = 0.0001369935937962641 relative error = 0.01352824484139236 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.338e+04 Order of pole = 2.114e+08 TOP MAIN SOLVE Loop t[1] = 2.072999999999937 x1[1] (analytic) = 2.000226454024931 x1[1] (numeric) = 2.000090938108751 absolute error = 0.0001355159161802177 relative error = 0.006775028692752637 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012673896556083 x2[1] (numeric) = 1.012811542766006 absolute error = 0.0001376462099234033 relative error = 0.01359235291751003 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.341e+04 Order of pole = 2.116e+08 TOP MAIN SOLVE Loop t[1] = 2.073999999999937 x1[1] (analytic) = 2.000226227684096 x1[1] (numeric) = 2.000090225421999 absolute error = 0.000136002262096202 relative error = 0.006799344004886304 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012699156430213 x2[1] (numeric) = 1.012837457519026 absolute error = 0.0001383010888136305 relative error = 0.01365668055863154 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.344e+04 Order of pole = 2.118e+08 TOP MAIN SOLVE Loop t[1] = 2.074999999999937 x1[1] (analytic) = 2.000226001569488 x1[1] (numeric) = 2.000089512022205 absolute error = 0.0001364895472830696 relative error = 0.00682370627998898 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012724466987871 x2[1] (numeric) = 1.012863425224051 absolute error = 0.0001389582361799313 relative error = 0.01372122830143844 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.347e+04 Order of pole = 2.121e+08 TOP MAIN SOLVE Loop t[1] = 2.075999999999937 x1[1] (analytic) = 2.000225775680881 x1[1] (numeric) = 2.000088797908653 absolute error = 0.0001369777722279863 relative error = 0.006848115542424645 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012749828330413 x2[1] (numeric) = 1.012889445988162 absolute error = 0.0001396176577483921 relative error = 0.01378599668375765 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.351e+04 Order of pole = 2.123e+08 TOP MAIN SOLVE Loop t[1] = 2.076999999999936 x1[1] (analytic) = 2.000225550018051 x1[1] (numeric) = 2.000088083080631 absolute error = 0.0001374669374194504 relative error = 0.006872571816623872 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012775240559398 x2[1] (numeric) = 1.012915519918656 absolute error = 0.0001402793592573115 relative error = 0.01385098624447309 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.354e+04 Order of pole = 2.125e+08 TOP MAIN SOLVE Loop t[1] = 2.077999999999936 x1[1] (analytic) = 2.00022532458077 x1[1] (numeric) = 2.000087367537423 absolute error = 0.000137957043346848 relative error = 0.006897075127061627 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012800703776588 x2[1] (numeric) = 1.012941647123045 absolute error = 0.0001409433464572007 relative error = 0.01391619752352495 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.357e+04 Order of pole = 2.127e+08 TOP MAIN SOLVE Loop t[1] = 2.078999999999936 x1[1] (analytic) = 2.000225099368814 x1[1] (numeric) = 2.000086651278314 absolute error = 0.0001384480904995655 relative error = 0.006921625498212869 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012826218083946 x2[1] (numeric) = 1.012967827709058 absolute error = 0.0001416096251114496 relative error = 0.01398163106197479 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.36e+04 Order of pole = 2.129e+08 TOP MAIN SOLVE Loop t[1] = 2.079999999999936 x1[1] (analytic) = 2.000224874381957 x1[1] (numeric) = 2.000085934302588 absolute error = 0.0001389400793692097 relative error = 0.006946222954663551 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012851783583645 x2[1] (numeric) = 1.012994061784641 absolute error = 0.0001422782009954382 relative error = 0.01404728740191711 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.363e+04 Order of pole = 2.131e+08 TOP MAIN SOLVE Loop t[1] = 2.080999999999936 x1[1] (analytic) = 2.000224649619975 x1[1] (numeric) = 2.000085216609528 absolute error = 0.0001394330104478314 relative error = 0.006970867521021822 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012877400378058 x2[1] (numeric) = 1.013020349457956 absolute error = 0.0001429490798974253 relative error = 0.01411316708656638 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.367e+04 Order of pole = 2.133e+08 TOP MAIN SOLVE Loop t[1] = 2.081999999999936 x1[1] (analytic) = 2.000224425082643 x1[1] (numeric) = 2.000084498198415 absolute error = 0.0001399268842279255 relative error = 0.006995559221918021 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012903068569765 x2[1] (numeric) = 1.013046690837383 absolute error = 0.0001436222676183263 relative error = 0.01417927066023437 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.37e+04 Order of pole = 2.135e+08 TOP MAIN SOLVE Loop t[1] = 2.082999999999936 x1[1] (analytic) = 2.000224200769735 x1[1] (numeric) = 2.000083779068532 absolute error = 0.0001404217012037634 relative error = 0.007020298082071284 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012928788261551 x2[1] (numeric) = 1.013073086031522 absolute error = 0.000144297769971713 relative error = 0.01424559866832944 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.373e+04 Order of pole = 2.138e+08 TOP MAIN SOLVE Loop t[1] = 2.083999999999936 x1[1] (analytic) = 2.000223976681029 x1[1] (numeric) = 2.000083059219159 absolute error = 0.0001409174618696163 relative error = 0.007045084126200737 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012954559556406 x2[1] (numeric) = 1.013099535149189 absolute error = 0.0001449755927831475 relative error = 0.01431215165729007 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.376e+04 Order of pole = 2.14e+08 TOP MAIN SOLVE Loop t[1] = 2.084999999999936 x1[1] (analytic) = 2.000223752816298 x1[1] (numeric) = 2.000082338649577 absolute error = 0.0001414141667215318 relative error = 0.007069917379114305 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.012980382557529 x2[1] (numeric) = 1.01312603829942 absolute error = 0.0001456557418912929 relative error = 0.01437893017469378 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.379e+04 Order of pole = 2.142e+08 TOP MAIN SOLVE Loop t[1] = 2.085999999999935 x1[1] (analytic) = 2.000223529175321 x1[1] (numeric) = 2.000081617359065 absolute error = 0.00014191181625689 relative error = 0.007094797865686504 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013006257368323 x2[1] (numeric) = 1.01315259559147 absolute error = 0.0001463382231470245 relative error = 0.01444593476916864 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.383e+04 Order of pole = 2.144e+08 TOP MAIN SOLVE Loop t[1] = 2.086999999999935 x1[1] (analytic) = 2.000223305757873 x1[1] (numeric) = 2.000080895346901 absolute error = 0.0001424104109721824 relative error = 0.007119725610747443 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013032184092398 x2[1] (numeric) = 1.013179207134813 absolute error = 0.0001470230424152064 relative error = 0.01451316599056802 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.386e+04 Order of pole = 2.146e+08 TOP MAIN SOLVE Loop t[1] = 2.087999999999935 x1[1] (analytic) = 2.000223082563731 x1[1] (numeric) = 2.000080172612364 absolute error = 0.0001429099513665655 relative error = 0.007144700639260425 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013058162833575 x2[1] (numeric) = 1.013205873039146 absolute error = 0.0001477102055715829 relative error = 0.01458062438966288 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.389e+04 Order of pole = 2.148e+08 TOP MAIN SOLVE Loop t[1] = 2.088999999999935 x1[1] (analytic) = 2.000222859592672 x1[1] (numeric) = 2.000079449154732 absolute error = 0.0001434104379400836 relative error = 0.007169722976233152 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013084193695879 x2[1] (numeric) = 1.013232593414385 absolute error = 0.0001483997185056651 relative error = 0.01464831051842604 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.392e+04 Order of pole = 2.15e+08 TOP MAIN SOLVE Loop t[1] = 2.089999999999935 x1[1] (analytic) = 2.000222636844471 x1[1] (numeric) = 2.000078724973279 absolute error = 0.000143911871191893 relative error = 0.007194792646628913 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013110276783545 x2[1] (numeric) = 1.013259368370666 absolute error = 0.0001490915871202869 relative error = 0.01471622492998764 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.395e+04 Order of pole = 2.153e+08 TOP MAIN SOLVE Loop t[1] = 2.090999999999935 x1[1] (analytic) = 2.000222414318908 x1[1] (numeric) = 2.000078000067284 absolute error = 0.0001444142516247027 relative error = 0.007219909675588596 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013136412201018 x2[1] (numeric) = 1.013286198018347 absolute error = 0.0001497858173291622 relative error = 0.01478436817839323 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.398e+04 Order of pole = 2.155e+08 TOP MAIN SOLVE Loop t[1] = 2.091999999999935 x1[1] (analytic) = 2.00022219201576 x1[1] (numeric) = 2.000077274436019 absolute error = 0.0001449175797403335 relative error = 0.007245074088208681 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01316260005295 x2[1] (numeric) = 1.013313082468011 absolute error = 0.0001504824150611039 relative error = 0.01485274081901952 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.402e+04 Order of pole = 2.157e+08 TOP MAIN SOLVE Loop t[1] = 2.092999999999935 x1[1] (analytic) = 2.000221969934803 x1[1] (numeric) = 2.000076548078761 absolute error = 0.0001454218560419385 relative error = 0.007270285909652243 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013188840444203 x2[1] (numeric) = 1.01334002183046 absolute error = 0.0001511813862562494 relative error = 0.01492134340820102 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.405e+04 Order of pole = 2.159e+08 TOP MAIN SOLVE Loop t[1] = 2.093999999999935 x1[1] (analytic) = 2.000221748075816 x1[1] (numeric) = 2.000075820994781 absolute error = 0.0001459270810344471 relative error = 0.007295545165171152 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013215133479851 x2[1] (numeric) = 1.013367016216719 absolute error = 0.0001518827368678366 relative error = 0.01499017650340464 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.408e+04 Order of pole = 2.161e+08 TOP MAIN SOLVE Loop t[1] = 2.094999999999934 x1[1] (analytic) = 2.000221526438577 x1[1] (numeric) = 2.000075093183355 absolute error = 0.0001464332552223446 relative error = 0.007320851879995069 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013241479265176 x2[1] (numeric) = 1.013394065738039 absolute error = 0.000152586472862426 relative error = 0.01505924066325086 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.411e+04 Order of pole = 2.163e+08 TOP MAIN SOLVE Loop t[1] = 2.095999999999934 x1[1] (analytic) = 2.000221305022865 x1[1] (numeric) = 2.000074364643752 absolute error = 0.000146940379112781 relative error = 0.007346206079486855 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013267877905673 x2[1] (numeric) = 1.013421170505893 absolute error = 0.0001532926002194568 relative error = 0.01512853644746913 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.414e+04 Order of pole = 2.166e+08 TOP MAIN SOLVE Loop t[1] = 2.096999999999934 x1[1] (analytic) = 2.000221083828458 x1[1] (numeric) = 2.000073635375246 absolute error = 0.0001474484532120179 relative error = 0.00737160778896496 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013294329507047 x2[1] (numeric) = 1.013448330631978 absolute error = 0.0001540011249310247 relative error = 0.01519806441687521 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.418e+04 Order of pole = 2.168e+08 TOP MAIN SOLVE Loop t[1] = 2.097999999999934 x1[1] (analytic) = 2.000220862855134 x1[1] (numeric) = 2.000072905377106 absolute error = 0.0001479574780280934 relative error = 0.007397057033836631 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013320834175214 x2[1] (numeric) = 1.013475546228216 absolute error = 0.0001547120530025481 relative error = 0.01526782513343614 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.421e+04 Order of pole = 2.17e+08 TOP MAIN SOLVE Loop t[1] = 2.098999999999934 x1[1] (analytic) = 2.000220642102674 x1[1] (numeric) = 2.000072174648603 absolute error = 0.0001484674540703779 relative error = 0.007422553839575707 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013347392016304 x2[1] (numeric) = 1.013502817406756 absolute error = 0.0001554253904518799 relative error = 0.01533781916018186 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.424e+04 Order of pole = 2.172e+08 TOP MAIN SOLVE Loop t[1] = 2.099999999999934 x1[1] (analytic) = 2.000220421570855 x1[1] (numeric) = 2.000071443189007 absolute error = 0.0001489783818486856 relative error = 0.007448098231678225 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013374003136659 x2[1] (numeric) = 1.01353014427997 absolute error = 0.0001561411433104176 relative error = 0.01540804706131396 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.427e+04 Order of pole = 2.174e+08 TOP MAIN SOLVE Loop t[1] = 2.100999999999934 x1[1] (analytic) = 2.000220201259459 x1[1] (numeric) = 2.000070710997584 absolute error = 0.0001494902618741634 relative error = 0.007473690235706816 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013400667642834 x2[1] (numeric) = 1.013557526960456 absolute error = 0.0001568593176224375 relative error = 0.01547850940213921 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.431e+04 Order of pole = 2.176e+08 TOP MAIN SOLVE Loop t[1] = 2.101999999999934 x1[1] (analytic) = 2.000219981168263 x1[1] (numeric) = 2.000069978073605 absolute error = 0.0001500030946584019 relative error = 0.007499329877246302 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013427385641596 x2[1] (numeric) = 1.013584965561042 absolute error = 0.0001575799194455385 relative error = 0.01554920674911261 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.434e+04 Order of pole = 2.179e+08 TOP MAIN SOLVE Loop t[1] = 2.102999999999934 x1[1] (analytic) = 2.000219761297049 x1[1] (numeric) = 2.000069244416334 absolute error = 0.0001505168807147683 relative error = 0.007525017181970304 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013454157239928 x2[1] (numeric) = 1.013612460194778 absolute error = 0.0001583029548499759 relative error = 0.01562013966977085 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.437e+04 Order of pole = 2.181e+08 TOP MAIN SOLVE Loop t[1] = 2.103999999999933 x1[1] (analytic) = 2.000219541645596 x1[1] (numeric) = 2.00006851002504 absolute error = 0.0001510316205561857 relative error = 0.007550752175530233 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013480982545027 x2[1] (numeric) = 1.013640010974946 absolute error = 0.0001590284299195499 relative error = 0.01569130873281923 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.44e+04 Order of pole = 2.183e+08 TOP MAIN SOLVE Loop t[1] = 2.104999999999933 x1[1] (analytic) = 2.000219322213684 x1[1] (numeric) = 2.000067774898986 absolute error = 0.0001515473146977975 relative error = 0.007576534883688501 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013507861664302 x2[1] (numeric) = 1.013667618015053 absolute error = 0.0001597563507513833 relative error = 0.01576271450810891 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.443e+04 Order of pole = 2.185e+08 TOP MAIN SOLVE Loop t[1] = 2.105999999999933 x1[1] (analytic) = 2.000219103001095 x1[1] (numeric) = 2.00006703903744 absolute error = 0.0001520639636556353 relative error = 0.007602365332251908 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013534794705381 x2[1] (numeric) = 1.013695281428836 absolute error = 0.0001604867234548113 relative error = 0.01583435756652659 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.447e+04 Order of pole = 2.187e+08 TOP MAIN SOLVE Loop t[1] = 2.106999999999933 x1[1] (analytic) = 2.000218884007609 x1[1] (numeric) = 2.000066302439663 absolute error = 0.0001525815679461751 relative error = 0.007628243547049454 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013561781776106 x2[1] (numeric) = 1.01372300133026 absolute error = 0.0001612195541536021 relative error = 0.01590623848021287 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1190 Order of pole = 1.249e+05 TOP MAIN SOLVE Loop t[1] = 2.107999999999933 x1[1] (analytic) = 2.000218665233007 x1[1] (numeric) = 2.00006556510492 absolute error = 0.0001531001280867805 relative error = 0.00765416955395453 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013588822984534 x2[1] (numeric) = 1.013750777833518 absolute error = 0.0001619548489844025 relative error = 0.01597835782240801 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.453e+04 Order of pole = 2.192e+08 TOP MAIN SOLVE Loop t[1] = 2.108999999999933 x1[1] (analytic) = 2.00021844667707 x1[1] (numeric) = 2.000064827032474 absolute error = 0.000153619644596148 relative error = 0.007680143378907126 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013615918438939 x2[1] (numeric) = 1.013778611053035 absolute error = 0.0001626926140965157 relative error = 0.0160507161674293 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.456e+04 Order of pole = 2.194e+08 TOP MAIN SOLVE Loop t[1] = 2.109999999999933 x1[1] (analytic) = 2.00021822833958 x1[1] (numeric) = 2.000064088221586 absolute error = 0.0001541401179938617 relative error = 0.007706165047891621 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013643068247812 x2[1] (numeric) = 1.013806501103466 absolute error = 0.0001634328556534559 relative error = 0.01612331409082357 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.46e+04 Order of pole = 2.196e+08 TOP MAIN SOLVE Loop t[1] = 2.110999999999933 x1[1] (analytic) = 2.000218010220318 x1[1] (numeric) = 2.000063348671518 absolute error = 0.0001546615488003944 relative error = 0.007732234586936795 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013670272519863 x2[1] (numeric) = 1.013834448099694 absolute error = 0.0001641755798316158 relative error = 0.01619615216923498 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.463e+04 Order of pole = 2.198e+08 TOP MAIN SOLVE Loop t[1] = 2.111999999999933 x1[1] (analytic) = 2.000217792319067 x1[1] (numeric) = 2.000062608381529 absolute error = 0.0001551839375375508 relative error = 0.007758352022138019 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013697531364016 x2[1] (numeric) = 1.013862452156837 absolute error = 0.0001649207928204888 relative error = 0.01626923098042606 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.466e+04 Order of pole = 2.201e+08 TOP MAIN SOLVE Loop t[1] = 2.112999999999932 x1[1] (analytic) = 2.000217574635608 x1[1] (numeric) = 2.000061867350881 absolute error = 0.0001557072847266916 relative error = 0.007784517379568459 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013724844889418 x2[1] (numeric) = 1.013890513390241 absolute error = 0.000165668500823779 relative error = 0.01634255110338654 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.469e+04 Order of pole = 2.203e+08 TOP MAIN SOLVE Loop t[1] = 2.113999999999932 x1[1] (analytic) = 2.000217357169723 x1[1] (numeric) = 2.000061125578831 absolute error = 0.0001562315908922862 relative error = 0.00781073068545668 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013752213205429 x2[1] (numeric) = 1.013918631915487 absolute error = 0.0001664187100580694 relative error = 0.016416113118201 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.473e+04 Order of pole = 2.205e+08 TOP MAIN SOLVE Loop t[1] = 2.114999999999932 x1[1] (analytic) = 2.000217139921196 x1[1] (numeric) = 2.000060383064638 absolute error = 0.0001567568565574717 relative error = 0.007836991965964636 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013779636421633 x2[1] (numeric) = 1.013946807848386 absolute error = 0.0001671714267528213 relative error = 0.01648991760604809 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.476e+04 Order of pole = 2.207e+08 TOP MAIN SOLVE Loop t[1] = 2.115999999999932 x1[1] (analytic) = 2.000216922889808 x1[1] (numeric) = 2.00005963980756 absolute error = 0.0001572830822484939 relative error = 0.007863301247409683 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013807114647832 x2[1] (numeric) = 1.013975041304984 absolute error = 0.0001679266571521509 relative error = 0.01656396514937499 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.479e+04 Order of pole = 2.209e+08 TOP MAIN SOLVE Loop t[1] = 2.116999999999932 x1[1] (analytic) = 2.000216706075344 x1[1] (numeric) = 2.000058895806852 absolute error = 0.0001578102684915983 relative error = 0.007889658556109165 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013834647994045 x2[1] (numeric) = 1.014003332401558 absolute error = 0.0001686844075128313 relative error = 0.01663825633169937 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 3804 Order of pole = 3.619e+05 TOP MAIN SOLVE Loop t[1] = 2.117999999999932 x1[1] (analytic) = 2.000216489477586 x1[1] (numeric) = 2.000058151061772 absolute error = 0.0001583384158134749 relative error = 0.007916063918402627 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013862236570517 x2[1] (numeric) = 1.014031681254622 absolute error = 0.0001694446841058461 relative error = 0.01671279173776198 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.485e+04 Order of pole = 2.214e+08 TOP MAIN SOLVE Loop t[1] = 2.118999999999932 x1[1] (analytic) = 2.000216273096316 x1[1] (numeric) = 2.000057405571575 absolute error = 0.0001588675247417015 relative error = 0.007942517360674006 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013889880487707 x2[1] (numeric) = 1.014060087980923 absolute error = 0.0001702074932152797 relative error = 0.01678757195341623 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.489e+04 Order of pole = 2.216e+08 TOP MAIN SOLVE Loop t[1] = 2.119999999999932 x1[1] (analytic) = 2.000216056931321 x1[1] (numeric) = 2.000056659335514 absolute error = 0.0001593975958069649 relative error = 0.007969018909462637 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013917579856302 x2[1] (numeric) = 1.014088552697441 absolute error = 0.0001709728411385392 relative error = 0.0168625975656493 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.492e+04 Order of pole = 2.218e+08 TOP MAIN SOLVE Loop t[1] = 2.120999999999932 x1[1] (analytic) = 2.000215840982382 x1[1] (numeric) = 2.000055912352844 absolute error = 0.0001599286295381752 relative error = 0.007995568591219046 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013945334787207 x2[1] (numeric) = 1.014117075521394 absolute error = 0.0001717407341872423 relative error = 0.01693786916266891 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.495e+04 Order of pole = 2.22e+08 TOP MAIN SOLVE Loop t[1] = 2.121999999999931 x1[1] (analytic) = 2.000215625249284 x1[1] (numeric) = 2.000055164622817 absolute error = 0.0001604606264664632 relative error = 0.008022166432504757 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.013973145391549 x2[1] (numeric) = 1.014145656570235 absolute error = 0.0001725111786863298 relative error = 0.01701338733381486 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1483 Order of pole = 1.61e+04 TOP MAIN SOLVE Loop t[1] = 2.122999999999931 x1[1] (analytic) = 2.000215409731811 x1[1] (numeric) = 2.000054416144687 absolute error = 0.0001609935871247359 relative error = 0.008048812459970092 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014001011780678 x2[1] (numeric) = 1.014174295961652 absolute error = 0.0001732841809742869 relative error = 0.01708915266958009 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.502e+04 Order of pole = 2.225e+08 TOP MAIN SOLVE Loop t[1] = 2.123999999999931 x1[1] (analytic) = 2.000215194429749 x1[1] (numeric) = 2.000053666917704 absolute error = 0.0001615275120445681 relative error = 0.008075506700198763 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014028934066168 x2[1] (numeric) = 1.014202993813572 absolute error = 0.0001740597474040317 relative error = 0.01716516576169748 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.505e+04 Order of pole = 2.227e+08 TOP MAIN SOLVE Loop t[1] = 2.124999999999931 x1[1] (analytic) = 2.00021497934288 x1[1] (numeric) = 2.000052916941119 absolute error = 0.0001620624017610872 relative error = 0.008102249179952082 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014056912359816 x2[1] (numeric) = 1.014231750244157 absolute error = 0.0001748378843413612 relative error = 0.0172414272029856 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.508e+04 Order of pole = 2.229e+08 TOP MAIN SOLVE Loop t[1] = 2.125999999999931 x1[1] (analytic) = 2.000214764470991 x1[1] (numeric) = 2.000052166214183 absolute error = 0.0001625982568080886 relative error = 0.008129039925924751 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014084946773642 x2[1] (numeric) = 1.014260565371808 absolute error = 0.0001756185981665048 relative error = 0.01731793758750128 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.511e+04 Order of pole = 2.232e+08 TOP MAIN SOLVE Loop t[1] = 2.126999999999931 x1[1] (analytic) = 2.000214549813867 x1[1] (numeric) = 2.000051414736144 absolute error = 0.000163135077722476 relative error = 0.008155878964966876 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014113037419892 x2[1] (numeric) = 1.014289439315164 absolute error = 0.000176401895272571 relative error = 0.01739469751038533 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.515e+04 Order of pole = 2.234e+08 TOP MAIN SOLVE Loop t[1] = 2.127999999999931 x1[1] (analytic) = 2.000214335371292 x1[1] (numeric) = 2.000050662506252 absolute error = 0.0001636728650402652 relative error = 0.00818276632388415 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014141184411035 x2[1] (numeric) = 1.014318372193103 absolute error = 0.000177187782067767 relative error = 0.01747170756808079 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.518e+04 Order of pole = 2.236e+08 TOP MAIN SOLVE Loop t[1] = 2.128999999999931 x1[1] (analytic) = 2.000214121143053 x1[1] (numeric) = 2.000049909523753 absolute error = 0.0001642116192996923 relative error = 0.008209702029593266 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014169387859767 x2[1] (numeric) = 1.01434736412474 absolute error = 0.0001779762649729566 relative error = 0.01754896835809109 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.521e+04 Order of pole = 2.238e+08 TOP MAIN SOLVE Loop t[1] = 2.129999999999931 x1[1] (analytic) = 2.000213907128934 x1[1] (numeric) = 2.000049155787895 absolute error = 0.0001647513410389934 relative error = 0.008236686109010913 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014197647879009 x2[1] (numeric) = 1.014376415229432 absolute error = 0.0001787673504234366 relative error = 0.0176264804791544 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2186 Order of pole = 4.449e+05 TOP MAIN SOLVE Loop t[1] = 2.130999999999931 x1[1] (analytic) = 2.000213693328723 x1[1] (numeric) = 2.000048401297924 absolute error = 0.0001652920307990691 relative error = 0.008263718589186975 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014225964581908 x2[1] (numeric) = 1.014405525626776 absolute error = 0.0001795610448684926 relative error = 0.01770424453119899 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.528e+04 Order of pole = 2.243e+08 TOP MAIN SOLVE Loop t[1] = 2.13199999999993 x1[1] (analytic) = 2.000213479742206 x1[1] (numeric) = 2.000047646053086 absolute error = 0.0001658336891194878 relative error = 0.00829079949710473 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014254338081837 x2[1] (numeric) = 1.014434695436608 absolute error = 0.0001803573547709547 relative error = 0.0177822611152985 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.022e+04 Order of pole = 2.731e+05 TOP MAIN SOLVE Loop t[1] = 2.13299999999993 x1[1] (analytic) = 2.000213266369168 x1[1] (numeric) = 2.000046890052626 absolute error = 0.0001663763165420384 relative error = 0.008317928859858454 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014282768492398 x2[1] (numeric) = 1.014463924779006 absolute error = 0.0001811562866083083 relative error = 0.01786053083378061 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.534e+04 Order of pole = 2.247e+08 TOP MAIN SOLVE Loop t[1] = 2.13399999999993 x1[1] (analytic) = 2.000213053209396 x1[1] (numeric) = 2.000046133295786 absolute error = 0.0001669199136102861 relative error = 0.008345106704631218 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014311255927418 x2[1] (numeric) = 1.014493213774289 absolute error = 0.0001819578468713612 relative error = 0.01793905429009473 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.538e+04 Order of pole = 2.249e+08 TOP MAIN SOLVE Loop t[1] = 2.13499999999993 x1[1] (analytic) = 2.000212840262678 x1[1] (numeric) = 2.000045375781812 absolute error = 0.0001674644808664638 relative error = 0.008372333058539487 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014339800500955 x2[1] (numeric) = 1.01452256254302 absolute error = 0.0001827620420649101 relative error = 0.01801783208887681 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.541e+04 Order of pole = 2.252e+08 TOP MAIN SOLVE Loop t[1] = 2.13599999999993 x1[1] (analytic) = 2.0002126275288 x1[1] (numeric) = 2.000044617509944 absolute error = 0.000168010018855913 relative error = 0.008399607948855126 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014368402327292 x2[1] (numeric) = 1.014551971206001 absolute error = 0.0001835688787088507 relative error = 0.01809686483605797 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.544e+04 Order of pole = 2.254e+08 TOP MAIN SOLVE Loop t[1] = 2.13699999999993 x1[1] (analytic) = 2.00021241500755 x1[1] (numeric) = 2.000043858479426 absolute error = 0.0001685565281239754 relative error = 0.00842693140284999 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014397061520945 x2[1] (numeric) = 1.01458143988428 absolute error = 0.0001843783633352913 relative error = 0.0181761531385789 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.547e+04 Order of pole = 2.256e+08 TOP MAIN SOLVE Loop t[1] = 2.13799999999993 x1[1] (analytic) = 2.000212202698714 x1[1] (numeric) = 2.000043098689497 absolute error = 0.0001691040092173246 relative error = 0.008454303447862539 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014425778196655 x2[1] (numeric) = 1.014610968699147 absolute error = 0.0001851905024925493 relative error = 0.01825569760478313 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.551e+04 Order of pole = 2.258e+08 TOP MAIN SOLVE Loop t[1] = 2.13899999999993 x1[1] (analytic) = 2.000211990602081 x1[1] (numeric) = 2.000042338139398 absolute error = 0.0001696524626835227 relative error = 0.008481724111275618 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014454552469395 x2[1] (numeric) = 1.014640557772137 absolute error = 0.0001860053027413766 relative error = 0.01833549884404389 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.554e+04 Order of pole = 2.261e+08 TOP MAIN SOLVE Loop t[1] = 2.13999999999993 x1[1] (analytic) = 2.000211778717439 x1[1] (numeric) = 2.000041576828369 absolute error = 0.0001702018890705759 relative error = 0.008509193420494277 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014483384454369 x2[1] (numeric) = 1.014670207225028 absolute error = 0.0001868227706580683 relative error = 0.01841555746706973 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.557e+04 Order of pole = 2.263e+08 TOP MAIN SOLVE Loop t[1] = 2.140999999999929 x1[1] (analytic) = 2.000211567044576 x1[1] (numeric) = 2.000040814755648 absolute error = 0.0001707522889282664 relative error = 0.008536711403012355 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014512274267012 x2[1] (numeric) = 1.014699917179844 absolute error = 0.0001876429128320201 relative error = 0.01849587408566275 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.561e+04 Order of pole = 2.265e+08 TOP MAIN SOLVE Loop t[1] = 2.141999999999929 x1[1] (analytic) = 2.000211355583279 x1[1] (numeric) = 2.000040051920473 absolute error = 0.000171303662806821 relative error = 0.008564278086345896 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014541222022987 x2[1] (numeric) = 1.014729687758854 absolute error = 0.0001884657358672825 relative error = 0.01857644931287104 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.564e+04 Order of pole = 2.268e+08 TOP MAIN SOLVE Loop t[1] = 2.142999999999929 x1[1] (analytic) = 2.000211144333339 x1[1] (numeric) = 2.000039288322081 absolute error = 0.0001718560112577983 relative error = 0.008591893498077529 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014570227838191 x2[1] (numeric) = 1.014759519084574 absolute error = 0.0001892912463823393 relative error = 0.01865728376296573 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.567e+04 Order of pole = 2.27e+08 TOP MAIN SOLVE Loop t[1] = 2.143999999999929 x1[1] (analytic) = 2.000210933294543 x1[1] (numeric) = 2.000038523959709 absolute error = 0.0001724093348336453 relative error = 0.008619557665834287 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014599291828755 x2[1] (numeric) = 1.014789411279764 absolute error = 0.0001901194510094406 relative error = 0.01873837805137452 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.57e+04 Order of pole = 2.272e+08 TOP MAIN SOLVE Loop t[1] = 2.144999999999929 x1[1] (analytic) = 2.000210722466679 x1[1] (numeric) = 2.000037758832592 absolute error = 0.0001729636340872531 relative error = 0.008647270617265399 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014628414111038 x2[1] (numeric) = 1.014819364467434 absolute error = 0.0001909503563961579 relative error = 0.01881973279483388 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.574e+04 Order of pole = 2.274e+08 TOP MAIN SOLVE Loop t[1] = 2.145999999999929 x1[1] (analytic) = 2.000210511849539 x1[1] (numeric) = 2.000036992939966 absolute error = 0.0001735189095728451 relative error = 0.008675032380086685 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014657594801636 x2[1] (numeric) = 1.014849378770839 absolute error = 0.0001917839692033851 relative error = 0.01890134861119121 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.577e+04 Order of pole = 2.277e+08 TOP MAIN SOLVE Loop t[1] = 2.146999999999929 x1[1] (analytic) = 2.00021030144291 x1[1] (numeric) = 2.000036226281064 absolute error = 0.0001740751618464209 relative error = 0.008702842982102768 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014686834017376 x2[1] (numeric) = 1.014879454313483 absolute error = 0.0001926202961066714 relative error = 0.0189832261195352 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.58e+04 Order of pole = 2.279e+08 TOP MAIN SOLVE Loop t[1] = 2.147999999999929 x1[1] (analytic) = 2.000210091246583 x1[1] (numeric) = 2.000035458855119 absolute error = 0.0001746323914635362 relative error = 0.00873070245109606 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014716131875322 x2[1] (numeric) = 1.014909591219118 absolute error = 0.0001934593437964427 relative error = 0.01906536594021677 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 3418 Order of pole = 1.257e+05 TOP MAIN SOLVE Loop t[1] = 2.148999999999929 x1[1] (analytic) = 2.000209881260347 x1[1] (numeric) = 2.000034690661365 absolute error = 0.0001751905989819669 relative error = 0.008758610814959978 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014745488492769 x2[1] (numeric) = 1.014939789611746 absolute error = 0.0001943011189768917 relative error = 0.0191477686947387 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.587e+04 Order of pole = 2.283e+08 TOP MAIN SOLVE Loop t[1] = 2.149999999999928 x1[1] (analytic) = 2.000209671483992 x1[1] (numeric) = 2.000033921699033 absolute error = 0.0001757497849594891 relative error = 0.008786568101587925 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014774903987249 x2[1] (numeric) = 1.014970049615616 absolute error = 0.0001951456283673103 relative error = 0.01923043500588603 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.59e+04 Order of pole = 2.286e+08 TOP MAIN SOLVE Loop t[1] = 2.150999999999928 x1[1] (analytic) = 2.000209461917309 x1[1] (numeric) = 2.000033151967354 absolute error = 0.0001763099499556553 relative error = 0.008814574338962114 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014804378476529 x2[1] (numeric) = 1.01500037135523 absolute error = 0.000195992878700757 relative error = 0.01931336549759378 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.593e+04 Order of pole = 2.288e+08 TOP MAIN SOLVE Loop t[1] = 2.151999999999928 x1[1] (analytic) = 2.000209252560088 x1[1] (numeric) = 2.000032381465558 absolute error = 0.0001768710945300178 relative error = 0.008842629555064738 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014833912078611 x2[1] (numeric) = 1.015030754955337 absolute error = 0.0001968428767258334 relative error = 0.01939656079512108 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.597e+04 Order of pole = 2.29e+08 TOP MAIN SOLVE Loop t[1] = 2.152999999999928 x1[1] (analytic) = 2.000209043412119 x1[1] (numeric) = 2.000031610192875 absolute error = 0.0001774332192443495 relative error = 0.008870733777989 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014863504911736 x2[1] (numeric) = 1.01506120054094 absolute error = 0.000197695629204464 relative error = 0.01948002152483135 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.6e+04 Order of pole = 2.293e+08 TOP MAIN SOLVE Loop t[1] = 2.153999999999928 x1[1] (analytic) = 2.000208834473194 x1[1] (numeric) = 2.000030838148533 absolute error = 0.0001779963246604233 relative error = 0.008898887035828093 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014893157094378 x2[1] (numeric) = 1.015091708237292 absolute error = 0.0001985511429138942 relative error = 0.01956374831438836 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.603e+04 Order of pole = 2.295e+08 TOP MAIN SOLVE Loop t[1] = 2.154999999999928 x1[1] (analytic) = 2.000208625743103 x1[1] (numeric) = 2.000030065331762 absolute error = 0.0001785604113417882 relative error = 0.00892708935676401 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014922868745251 x2[1] (numeric) = 1.015122278169897 absolute error = 0.0001994094246464684 relative error = 0.0196477417927333 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.607e+04 Order of pole = 2.297e+08 TOP MAIN SOLVE Loop t[1] = 2.155999999999928 x1[1] (analytic) = 2.000208417221638 x1[1] (numeric) = 2.000029291741786 absolute error = 0.0001791254798519937 relative error = 0.008955340768978736 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014952639983306 x2[1] (numeric) = 1.015152910464514 absolute error = 0.0002002704812082978 relative error = 0.01973200258995256 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.61e+04 Order of pole = 2.3e+08 TOP MAIN SOLVE Loop t[1] = 2.156999999999928 x1[1] (analytic) = 2.000208208908591 x1[1] (numeric) = 2.000028517377834 absolute error = 0.0001796915307563651 relative error = 0.008983641300743058 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.014982470927732 x2[1] (numeric) = 1.015183605247152 absolute error = 0.0002011343194205928 relative error = 0.01981653133740808 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.613e+04 Order of pole = 2.302e+08 TOP MAIN SOLVE Loop t[1] = 2.157999999999928 x1[1] (analytic) = 2.000208000803751 x1[1] (numeric) = 2.000027742239131 absolute error = 0.0001802585646206722 relative error = 0.009011990980349955 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015012361697957 x2[1] (numeric) = 1.015214362644076 absolute error = 0.0002020009461187744 relative error = 0.01990132866764877 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.616e+04 Order of pole = 2.304e+08 TOP MAIN SOLVE Loop t[1] = 2.158999999999927 x1[1] (analytic) = 2.000207792906914 x1[1] (numeric) = 2.000026966324901 absolute error = 0.000180826582012461 relative error = 0.009040389836181207 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015042312413649 x2[1] (numeric) = 1.015245182781803 absolute error = 0.0002028703681538069 relative error = 0.01998639521454091 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.62e+04 Order of pole = 2.306e+08 TOP MAIN SOLVE Loop t[1] = 2.159999999999927 x1[1] (analytic) = 2.000207585217868 x1[1] (numeric) = 2.000026189634369 absolute error = 0.0001813955834997216 relative error = 0.009068837896640787 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015072323194714 x2[1] (numeric) = 1.015276065787105 absolute error = 0.0002037425923910874 relative error = 0.02007173161315767 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.623e+04 Order of pole = 2.309e+08 TOP MAIN SOLVE Loop t[1] = 2.160999999999927 x1[1] (analytic) = 2.000207377736409 x1[1] (numeric) = 2.000025412166758 absolute error = 0.0001819655696513323 relative error = 0.009097335190177067 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015102394161299 x2[1] (numeric) = 1.01530701178701 absolute error = 0.000204617625710668 relative error = 0.02015733849980009 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.626e+04 Order of pole = 2.311e+08 TOP MAIN SOLVE Loop t[1] = 2.161999999999927 x1[1] (analytic) = 2.000207170462327 x1[1] (numeric) = 2.00002463392129 absolute error = 0.0001825365410366153 relative error = 0.009125881745260614 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015132525433792 x2[1] (numeric) = 1.015338020908799 absolute error = 0.0002054954750074778 relative error = 0.02024321651201791 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.63e+04 Order of pole = 2.313e+08 TOP MAIN SOLVE Loop t[1] = 2.162999999999927 x1[1] (analytic) = 2.000206963395415 x1[1] (numeric) = 2.000023854897187 absolute error = 0.0001831084982275577 relative error = 0.009154477590495196 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015162717132822 x2[1] (numeric) = 1.015369093280013 absolute error = 0.0002063761471913228 relative error = 0.02032936628860859 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.633e+04 Order of pole = 2.316e+08 TOP MAIN SOLVE Loop t[1] = 2.163999999999927 x1[1] (analytic) = 2.000206756535467 x1[1] (numeric) = 2.000023075093671 absolute error = 0.0001836814417952581 relative error = 0.00918312275444017 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015192969379258 x2[1] (numeric) = 1.015400229028446 absolute error = 0.0002072596491873302 relative error = 0.02041578846966006 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.636e+04 Order of pole = 2.318e+08 TOP MAIN SOLVE Loop t[1] = 2.164999999999927 x1[1] (analytic) = 2.000206549882275 x1[1] (numeric) = 2.000022294509962 absolute error = 0.0001842553723134799 relative error = 0.009211817265788099 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015223282294214 x2[1] (numeric) = 1.015431428282149 absolute error = 0.000208145987934838 relative error = 0.02050248369644036 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.64e+04 Order of pole = 2.32e+08 TOP MAIN SOLVE Loop t[1] = 2.165999999999927 x1[1] (analytic) = 2.000206343435633 x1[1] (numeric) = 2.000021513145278 absolute error = 0.000184830290355098 relative error = 0.009240561153187138 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015253655999045 x2[1] (numeric) = 1.015462691169434 absolute error = 0.0002090351703889493 relative error = 0.02058945261154971 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.643e+04 Order of pole = 2.323e+08 TOP MAIN SOLVE Loop t[1] = 2.166999999999927 x1[1] (analytic) = 2.000206137195335 x1[1] (numeric) = 2.000020730998839 absolute error = 0.0001854061964960962 relative error = 0.009269354445440837 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015284090615348 x2[1] (numeric) = 1.015494017818867 absolute error = 0.000209927203518534 relative error = 0.02067669585872269 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.646e+04 Order of pole = 2.325e+08 TOP MAIN SOLVE Loop t[1] = 2.167999999999926 x1[1] (analytic) = 2.000205931161174 x1[1] (numeric) = 2.000019948069862 absolute error = 0.0001859830913120142 relative error = 0.00929819717133055 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015314586264966 x2[1] (numeric) = 1.015525408359274 absolute error = 0.0002108220943086714 relative error = 0.02076421408306778 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.65e+04 Order of pole = 2.327e+08 TOP MAIN SOLVE Loop t[1] = 2.168999999999926 x1[1] (analytic) = 2.000205725332944 x1[1] (numeric) = 2.000019164357564 absolute error = 0.0001865609753797237 relative error = 0.009327089359704223 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015345143069983 x2[1] (numeric) = 1.015556862919742 absolute error = 0.0002117198497597617 relative error = 0.02085200793097888 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.653e+04 Order of pole = 2.33e+08 TOP MAIN SOLVE Loop t[1] = 2.169999999999926 x1[1] (analytic) = 2.000205519710439 x1[1] (numeric) = 2.000018379861163 absolute error = 0.0001871398492765408 relative error = 0.009356031039431998 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01537576115273 x2[1] (numeric) = 1.015588381629616 absolute error = 0.0002126204768855278 relative error = 0.02094007804993741 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.656e+04 Order of pole = 2.332e+08 TOP MAIN SOLVE Loop t[1] = 2.170999999999926 x1[1] (analytic) = 2.000205314293455 x1[1] (numeric) = 2.000017594579872 absolute error = 0.000187719713582446 relative error = 0.009385022239517218 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015406440635783 x2[1] (numeric) = 1.015619964618499 absolute error = 0.000213523982716568 relative error = 0.02102842508886126 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.66e+04 Order of pole = 2.334e+08 TOP MAIN SOLVE Loop t[1] = 2.171999999999926 x1[1] (analytic) = 2.000205109081784 x1[1] (numeric) = 2.000016808512908 absolute error = 0.0001883005688765316 relative error = 0.009414062988918821 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015437181641961 x2[1] (numeric) = 1.015651612016259 absolute error = 0.0002144303742976916 relative error = 0.02111704969784127 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.663e+04 Order of pole = 2.337e+08 TOP MAIN SOLVE Loop t[1] = 2.172999999999926 x1[1] (analytic) = 2.000204904075223 x1[1] (numeric) = 2.000016021659483 absolute error = 0.0001888824157396662 relative error = 0.009443153316684541 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015467984294332 x2[1] (numeric) = 1.015683323953021 absolute error = 0.0002153396586892509 relative error = 0.02120595252827144 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.666e+04 Order of pole = 2.339e+08 TOP MAIN SOLVE Loop t[1] = 2.173999999999926 x1[1] (analytic) = 2.000204699273565 x1[1] (numeric) = 2.000015234018811 absolute error = 0.000189465254754051 relative error = 0.009472293251928714 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015498848716208 x2[1] (numeric) = 1.015715100559175 absolute error = 0.0002162518429669191 relative error = 0.02129513423282599 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.67e+04 Order of pole = 2.341e+08 TOP MAIN SOLVE Loop t[1] = 2.174999999999926 x1[1] (analytic) = 2.000204494676607 x1[1] (numeric) = 2.000014445590105 absolute error = 0.0001900490865023308 relative error = 0.009501482823787868 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015529775031151 x2[1] (numeric) = 1.015746941965372 absolute error = 0.0002171669342210247 relative error = 0.02138459546539275 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.673e+04 Order of pole = 2.344e+08 TOP MAIN SOLVE Loop t[1] = 2.175999999999926 x1[1] (analytic) = 2.000204290284144 x1[1] (numeric) = 2.000013656372575 absolute error = 0.000190633911568483 relative error = 0.009530722061465132 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015560763362967 x2[1] (numeric) = 1.015778848302525 absolute error = 0.0002180849395576612 relative error = 0.02147433688118142 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.676e+04 Order of pole = 2.346e+08 TOP MAIN SOLVE Loop t[1] = 2.176999999999925 x1[1] (analytic) = 2.000204086095971 x1[1] (numeric) = 2.000012866365434 absolute error = 0.000191219730536929 relative error = 0.009560010994185828 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015591813835712 x2[1] (numeric) = 1.015810819701811 absolute error = 0.0002190058660984651 relative error = 0.02156435913670064 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.68e+04 Order of pole = 2.348e+08 TOP MAIN SOLVE Loop t[1] = 2.177999999999925 x1[1] (analytic) = 2.000203882111884 x1[1] (numeric) = 2.00001207556789 absolute error = 0.0001918065439938665 relative error = 0.00958934965126408 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.01562292657369 x2[1] (numeric) = 1.01584285629467 absolute error = 0.00021992972097995 relative error = 0.02165466288969134 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.683e+04 Order of pole = 2.351e+08 TOP MAIN SOLVE Loop t[1] = 2.178999999999925 x1[1] (analytic) = 2.000203678331679 x1[1] (numeric) = 2.000011283979153 absolute error = 0.0001923943525263816 relative error = 0.00961873806205841 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015654101701454 x2[1] (numeric) = 1.015874958212808 absolute error = 0.0002208565113537286 relative error = 0.02174524879914758 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.686e+04 Order of pole = 2.353e+08 TOP MAIN SOLVE Loop t[1] = 2.179999999999925 x1[1] (analytic) = 2.000203474755153 x1[1] (numeric) = 2.000010491598431 absolute error = 0.0001929831567215601 relative error = 0.009648176255927331 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015685339343807 x2[1] (numeric) = 1.015907125588194 absolute error = 0.0002217862443878449 relative error = 0.02183611752544662 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.69e+04 Order of pole = 2.355e+08 TOP MAIN SOLVE Loop t[1] = 2.180999999999925 x1[1] (analytic) = 2.000203271382101 x1[1] (numeric) = 2.000009698424932 absolute error = 0.0001935729571687084 relative error = 0.00967766426234036 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.0157166396258 x2[1] (numeric) = 1.015939358553065 absolute error = 0.0002227189272647756 relative error = 0.02192726973015106 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.693e+04 Order of pole = 2.358e+08 TOP MAIN SOLVE Loop t[1] = 2.181999999999925 x1[1] (analytic) = 2.000203068212321 x1[1] (numeric) = 2.000008904457864 absolute error = 0.0001941637544575769 relative error = 0.009707202110789209 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015748002672737 x2[1] (numeric) = 1.01597165723992 absolute error = 0.0002236545671827628 relative error = 0.02201870607613902 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.696e+04 Order of pole = 2.36e+08 TOP MAIN SOLVE Loop t[1] = 2.182999999999925 x1[1] (analytic) = 2.000202865245609 x1[1] (numeric) = 2.00000810969643 absolute error = 0.0001947555491783604 relative error = 0.009736789830787787 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015779428610172 x2[1] (numeric) = 1.016004021781528 absolute error = 0.0002245931713560356 relative error = 0.02211042722762486 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.7e+04 Order of pole = 2.362e+08 TOP MAIN SOLVE Loop t[1] = 2.183999999999925 x1[1] (analytic) = 2.000202662481762 x1[1] (numeric) = 2.000007314139838 absolute error = 0.0001953483419239177 relative error = 0.0097664274519832 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015810917563909 x2[1] (numeric) = 1.016036452310923 absolute error = 0.0002255347470137004 relative error = 0.02220243385004877 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1457 Order of pole = 1.197e+04 TOP MAIN SOLVE Loop t[1] = 2.184999999999925 x1[1] (analytic) = 2.000202459920578 x1[1] (numeric) = 2.000006517787292 absolute error = 0.0001959421332862199 relative error = 0.009796115003978156 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015842469660007 x2[1] (numeric) = 1.016068948961407 absolute error = 0.0002264793014004063 relative error = 0.02229472661014132 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.706e+04 Order of pole = 2.367e+08 TOP MAIN SOLVE Loop t[1] = 2.185999999999924 x1[1] (analytic) = 2.000202257561853 x1[1] (numeric) = 2.000005720637994 absolute error = 0.0001965369238590142 relative error = 0.009825852516464156 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015874085024774 x2[1] (numeric) = 1.016101511866551 absolute error = 0.000227426841777234 relative error = 0.02238730617600978 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.71e+04 Order of pole = 2.37e+08 TOP MAIN SOLVE Loop t[1] = 2.186999999999924 x1[1] (analytic) = 2.000202055405387 x1[1] (numeric) = 2.000004922691149 absolute error = 0.0001971327142378243 relative error = 0.0098556400192215 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015905763784774 x2[1] (numeric) = 1.016134141160194 absolute error = 0.0002283773754199192 relative error = 0.02248017321696212 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.713e+04 Order of pole = 2.372e+08 TOP MAIN SOLVE Loop t[1] = 2.187999999999924 x1[1] (analytic) = 2.000201853450975 x1[1] (numeric) = 2.000004123945958 absolute error = 0.0001977295050177297 relative error = 0.009885477542008287 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015937506066822 x2[1] (numeric) = 1.016166836976443 absolute error = 0.0002293309096206286 relative error = 0.02257332840368083 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.716e+04 Order of pole = 2.374e+08 TOP MAIN SOLVE Loop t[1] = 2.188999999999924 x1[1] (analytic) = 2.000201651698418 x1[1] (numeric) = 2.000003324401622 absolute error = 0.0001983272967960303 relative error = 0.009915365114693613 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.015969311997989 x2[1] (numeric) = 1.016199599449676 absolute error = 0.0002302874516864062 relative error = 0.02266677240806875 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.72e+04 Order of pole = 2.377e+08 TOP MAIN SOLVE Loop t[1] = 2.189999999999924 x1[1] (analytic) = 2.000201450147511 x1[1] (numeric) = 2.000002524057341 absolute error = 0.0001989260901700263 relative error = 0.00994530276714657 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.0160011817056 x2[1] (numeric) = 1.016232428714541 absolute error = 0.0002312470089411711 relative error = 0.02276050590344472 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.723e+04 Order of pole = 2.379e+08 TOP MAIN SOLVE Loop t[1] = 2.190999999999924 x1[1] (analytic) = 2.000201248798055 x1[1] (numeric) = 2.000001722912316 absolute error = 0.0001995258857387938 relative error = 0.009975290529325052 % Correct digits = 4 h = 0.001 x2[1] (analytic) = 1.016033115317233 x2[1] (numeric) = 1.016265324905957 absolute error = 0.0002322095887232756 relative error = 0.02285452956430199 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.726e+04 Order of pole = 2.381e+08 TOP MAIN SOLVE Loop t[1] = 2.191999999999924 x1[1] (analytic) = 2.000201047649848 x1[1] (numeric) = 2.000000920965746 absolute error = 0.0002001266841022975 relative error = 0.01000532843123135 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016065112960725 x2[1] (numeric) = 1.016298288159113 absolute error = 0.0002331751983879471 relative error = 0.02294884406654756 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.73e+04 Order of pole = 2.384e+08 TOP MAIN SOLVE Loop t[1] = 2.192999999999924 x1[1] (analytic) = 2.000200846702688 x1[1] (numeric) = 2.000000118216827 absolute error = 0.0002007284858609459 relative error = 0.01003541650288994 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016097174764166 x2[1] (numeric) = 1.016331318609472 absolute error = 0.0002341438453057343 relative error = 0.02304345008734806 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.733e+04 Order of pole = 2.386e+08 TOP MAIN SOLVE Loop t[1] = 2.193999999999924 x1[1] (analytic) = 2.000200645956375 x1[1] (numeric) = 1.999999314664759 absolute error = 0.000201331291616702 relative error = 0.01006555477440302 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016129300855904 x2[1] (numeric) = 1.016364416392767 absolute error = 0.0002351155368627289 relative error = 0.02313834830515042 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.737e+04 Order of pole = 2.389e+08 TOP MAIN SOLVE Loop t[1] = 2.194999999999923 x1[1] (analytic) = 2.000200445410709 x1[1] (numeric) = 1.999998510308736 absolute error = 0.000201935101972639 relative error = 0.01009574327592827 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016161491364544 x2[1] (numeric) = 1.016397581645006 absolute error = 0.0002360902804618981 relative error = 0.02323353939981194 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.74e+04 Order of pole = 2.391e+08 TOP MAIN SOLVE Loop t[1] = 2.195999999999923 x1[1] (analytic) = 2.000200245065487 x1[1] (numeric) = 1.999997705147955 absolute error = 0.000202539917532496 relative error = 0.01012598203765667 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016193746418949 x2[1] (numeric) = 1.01643081450247 absolute error = 0.0002370680835208638 relative error = 0.02332902405238057 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.743e+04 Order of pole = 2.393e+08 TOP MAIN SOLVE Loop t[1] = 2.196999999999923 x1[1] (analytic) = 2.000200044920511 x1[1] (numeric) = 1.99999689918161 absolute error = 0.0002031457389009006 relative error = 0.0101562710898236 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016226066148238 x2[1] (numeric) = 1.016464115101713 absolute error = 0.0002380489534747898 relative error = 0.02342480294537784 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.747e+04 Order of pole = 2.396e+08 TOP MAIN SOLVE Loop t[1] = 2.197999999999923 x1[1] (analytic) = 2.00019984497558 x1[1] (numeric) = 1.999996092408896 absolute error = 0.0002037525666831463 relative error = 0.01018661046269774 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016258450681791 x2[1] (numeric) = 1.016497483579564 absolute error = 0.0002390328977730505 relative error = 0.02352087676246995 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.75e+04 Order of pole = 2.398e+08 TOP MAIN SOLVE Loop t[1] = 2.198999999999923 x1[1] (analytic) = 2.000199645230493 x1[1] (numeric) = 1.999995284829006 absolute error = 0.0002043604014871914 relative error = 0.01021700018668096 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016290900149245 x2[1] (numeric) = 1.016530920073128 absolute error = 0.0002400199238827838 relative error = 0.02361724618881623 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.754e+04 Order of pole = 2.401e+08 TOP MAIN SOLVE Loop t[1] = 2.199999999999923 x1[1] (analytic) = 2.000199445685052 x1[1] (numeric) = 1.999994476441132 absolute error = 0.0002049692439203277 relative error = 0.01024744029214184 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.0163234146805 x2[1] (numeric) = 1.016564424719785 absolute error = 0.0002410100392855608 relative error = 0.02371391191074022 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.757e+04 Order of pole = 2.403e+08 TOP MAIN SOLVE Loop t[1] = 2.200999999999923 x1[1] (analytic) = 2.000199246339057 x1[1] (numeric) = 1.999993667244466 absolute error = 0.0002055790945914016 relative error = 0.01027793080952664 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016355994405712 x2[1] (numeric) = 1.016597997657192 absolute error = 0.0002420032514800496 relative error = 0.02381087461599071 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.76e+04 Order of pole = 2.405e+08 TOP MAIN SOLVE Loop t[1] = 2.201999999999923 x1[1] (analytic) = 2.000199047192308 x1[1] (numeric) = 1.999992857238198 absolute error = 0.0002061899541097034 relative error = 0.01030847176930384 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.0163886394553 x2[1] (numeric) = 1.016631639023281 absolute error = 0.0002429995679813501 relative error = 0.02390813499367504 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.764e+04 Order of pole = 2.408e+08 TOP MAIN SOLVE Loop t[1] = 2.202999999999923 x1[1] (analytic) = 2.000198848244606 x1[1] (numeric) = 1.999992046421519 absolute error = 0.0002068018230869662 relative error = 0.01033906320206401 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016421349959944 x2[1] (numeric) = 1.016665348956264 absolute error = 0.0002439989963192168 relative error = 0.02400569373408306 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.767e+04 Order of pole = 2.41e+08 TOP MAIN SOLVE Loop t[1] = 2.203999999999922 x1[1] (analytic) = 2.000198649495752 x1[1] (numeric) = 1.999991234793618 absolute error = 0.0002074147021344785 relative error = 0.01036970513837551 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016454126050586 x2[1] (numeric) = 1.016699127594628 absolute error = 0.000245001544041612 relative error = 0.02410355152903565 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.77e+04 Order of pole = 2.413e+08 TOP MAIN SOLVE Loop t[1] = 2.204999999999922 x1[1] (analytic) = 2.000198450945548 x1[1] (numeric) = 1.999990422353682 absolute error = 0.0002080285918657498 relative error = 0.01040039760891771 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016486967858429 x2[1] (numeric) = 1.01673297507714 absolute error = 0.0002460072187107087 relative error = 0.02420170907149016 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.774e+04 Order of pole = 2.415e+08 TOP MAIN SOLVE Loop t[1] = 2.205999999999922 x1[1] (analytic) = 2.000198252593795 x1[1] (numeric) = 1.999989609100901 absolute error = 0.0002086434928940673 relative error = 0.01043114064435887 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.01651987551494 x2[1] (numeric) = 1.016766891542847 absolute error = 0.0002470160279064437 relative error = 0.02430016705588884 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.777e+04 Order of pole = 2.417e+08 TOP MAIN SOLVE Loop t[1] = 2.206999999999922 x1[1] (analytic) = 2.000198054440294 x1[1] (numeric) = 1.99998879503446 absolute error = 0.0002092594058342723 relative error = 0.01046193427544495 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016552849151849 x2[1] (numeric) = 1.016800877131073 absolute error = 0.0002480279792245188 relative error = 0.02439892617796099 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.781e+04 Order of pole = 2.42e+08 TOP MAIN SOLVE Loop t[1] = 2.207999999999922 x1[1] (analytic) = 2.000197856484848 x1[1] (numeric) = 1.999987980153545 absolute error = 0.0002098763313029828 relative error = 0.01049277853301072 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016585888901149 x2[1] (numeric) = 1.016834931981426 absolute error = 0.0002490430802768451 relative error = 0.0244979871347655 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.784e+04 Order of pole = 2.422e+08 TOP MAIN SOLVE Loop t[1] = 2.208999999999922 x1[1] (analytic) = 2.000197658727259 x1[1] (numeric) = 1.999987164457342 absolute error = 0.0002104942699165946 relative error = 0.01052367344787983 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016618994895099 x2[1] (numeric) = 1.016869056233791 absolute error = 0.000250061338691987 relative error = 0.0245973506247333 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.787e+04 Order of pole = 2.425e+08 TOP MAIN SOLVE Loop t[1] = 2.209999999999922 x1[1] (analytic) = 2.000197461167328 x1[1] (numeric) = 1.999986347945035 absolute error = 0.0002111132222928358 relative error = 0.01055461905094254 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016652167266221 x2[1] (numeric) = 1.016903250028335 absolute error = 0.0002510827621144962 relative error = 0.02469701734760062 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.791e+04 Order of pole = 2.427e+08 TOP MAIN SOLVE Loop t[1] = 2.210999999999922 x1[1] (analytic) = 2.000197263804858 x1[1] (numeric) = 1.999985530615807 absolute error = 0.0002117331890514329 relative error = 0.010585615373189 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016685406147304 x2[1] (numeric) = 1.016937513505509 absolute error = 0.0002521073582053557 relative error = 0.02479698800445148 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.794e+04 Order of pole = 2.43e+08 TOP MAIN SOLVE Loop t[1] = 2.211999999999922 x1[1] (analytic) = 2.000197066639652 x1[1] (numeric) = 1.999984712468841 absolute error = 0.0002123541708114463 relative error = 0.01061666244557607 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016718711671401 x2[1] (numeric) = 1.016971846806044 absolute error = 0.0002531351346430899 relative error = 0.02489726329782569 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.798e+04 Order of pole = 2.432e+08 TOP MAIN SOLVE Loop t[1] = 2.212999999999921 x1[1] (analytic) = 2.000196869671513 x1[1] (numeric) = 1.999983893503319 absolute error = 0.0002129761681946007 relative error = 0.01064776029919381 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016752083971834 x2[1] (numeric) = 1.017006250070955 absolute error = 0.0002541660991213224 relative error = 0.02499784393147733 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.801e+04 Order of pole = 2.434e+08 TOP MAIN SOLVE Loop t[1] = 2.213999999999921 x1[1] (analytic) = 2.000196672900244 x1[1] (numeric) = 1.999983073718421 absolute error = 0.0002135991818223992 relative error = 0.01067890896512116 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016785523182191 x2[1] (numeric) = 1.017040723441541 absolute error = 0.000255200259350552 relative error = 0.02509873061054828 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.804e+04 Order of pole = 2.437e+08 TOP MAIN SOLVE Loop t[1] = 2.214999999999921 x1[1] (analytic) = 2.000196476325647 x1[1] (numeric) = 1.999982253113329 absolute error = 0.0002142232123181209 relative error = 0.01071010847452587 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016819029436326 x2[1] (numeric) = 1.017075267059384 absolute error = 0.0002562376230585972 relative error = 0.0251999240416107 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.808e+04 Order of pole = 2.439e+08 TOP MAIN SOLVE Loop t[1] = 2.215999999999921 x1[1] (analytic) = 2.000196279947527 x1[1] (numeric) = 1.999981431687221 absolute error = 0.0002148482603059332 relative error = 0.01074135885862009 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016852602868363 x2[1] (numeric) = 1.017109881066352 absolute error = 0.0002572781979890415 relative error = 0.02530142493251282 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7559 Order of pole = 5.147e+06 TOP MAIN SOLVE Loop t[1] = 2.216999999999921 x1[1] (analytic) = 2.000196083765687 x1[1] (numeric) = 1.999980609439276 absolute error = 0.0002154743264102255 relative error = 0.01077266014862707 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016886243612694 x2[1] (numeric) = 1.017144565604596 absolute error = 0.0002583219919025659 relative error = 0.02540323399250882 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.815e+04 Order of pole = 2.444e+08 TOP MAIN SOLVE Loop t[1] = 2.217999999999921 x1[1] (analytic) = 2.00019588777993 x1[1] (numeric) = 1.999979786368673 absolute error = 0.0002161014112576076 relative error = 0.01080401237588106 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.01691995180398 x2[1] (numeric) = 1.017179320816556 absolute error = 0.0002593690125762826 relative error = 0.02550535193219203 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.818e+04 Order of pole = 2.447e+08 TOP MAIN SOLVE Loop t[1] = 2.218999999999921 x1[1] (analytic) = 2.000195691990061 x1[1] (numeric) = 1.999978962474586 absolute error = 0.0002167295154751336 relative error = 0.01083541557173849 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.016953727577152 x2[1] (numeric) = 1.017214146844956 absolute error = 0.0002604192678041795 relative error = 0.02560777946353735 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.821e+04 Order of pole = 2.449e+08 TOP MAIN SOLVE Loop t[1] = 2.219999999999921 x1[1] (analytic) = 2.000195496395885 x1[1] (numeric) = 1.999978137756194 absolute error = 0.0002173586396911897 relative error = 0.01086686976762243 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.01698757106741 x2[1] (numeric) = 1.017249043832807 absolute error = 0.0002614727653968973 relative error = 0.02571051729987817 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.825e+04 Order of pole = 2.451e+08 TOP MAIN SOLVE Loop t[1] = 2.220999999999921 x1[1] (analytic) = 2.000195300997205 x1[1] (numeric) = 1.99997731221267 absolute error = 0.0002179887845341621 relative error = 0.01089837499495589 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017021482410228 x2[1] (numeric) = 1.017284011923409 absolute error = 0.0002625295131815086 relative error = 0.02581356615588324 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.828e+04 Order of pole = 2.454e+08 TOP MAIN SOLVE Loop t[1] = 2.22199999999992 x1[1] (analytic) = 2.000195105793825 x1[1] (numeric) = 1.999976485843191 absolute error = 0.0002186199506346576 relative error = 0.01092993128527294 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017055461741347 x2[1] (numeric) = 1.01731905126035 absolute error = 0.0002635895190028492 relative error = 0.02591692674768646 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.832e+04 Order of pole = 2.456e+08 TOP MAIN SOLVE Loop t[1] = 2.22299999999992 x1[1] (analytic) = 2.000194910785552 x1[1] (numeric) = 1.999975658646928 absolute error = 0.0002192521386237267 relative error = 0.01096153867012981 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017089509196783 x2[1] (numeric) = 1.017354161987505 absolute error = 0.0002646527907215201 relative error = 0.02602059979268904 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.835e+04 Order of pole = 2.459e+08 TOP MAIN SOLVE Loop t[1] = 2.22399999999992 x1[1] (analytic) = 2.00019471597219 x1[1] (numeric) = 1.999974830623056 absolute error = 0.0002198853491339747 relative error = 0.01099319718116044 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017123624912823 x2[1] (numeric) = 1.017389344249039 absolute error = 0.000265719336215664 relative error = 0.02612458600973295 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.838e+04 Order of pole = 2.461e+08 TOP MAIN SOLVE Loop t[1] = 2.22499999999992 x1[1] (analytic) = 2.000194521353543 x1[1] (numeric) = 1.999974001770745 absolute error = 0.0002205195827975626 relative error = 0.01102490684997656 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017157809026028 x2[1] (numeric) = 1.017424598189408 absolute error = 0.0002667891633802988 relative error = 0.02622888611903406 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.842e+04 Order of pole = 2.464e+08 TOP MAIN SOLVE Loop t[1] = 2.22599999999992 x1[1] (analytic) = 2.000194326929417 x1[1] (numeric) = 1.999973172089168 absolute error = 0.0002211548402497598 relative error = 0.01105666770834532 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017192061673231 x2[1] (numeric) = 1.017459923953358 absolute error = 0.0002678622801270958 relative error = 0.02633350084215911 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.845e+04 Order of pole = 2.466e+08 TOP MAIN SOLVE Loop t[1] = 2.22699999999992 x1[1] (analytic) = 2.000194132699619 x1[1] (numeric) = 1.999972341577494 absolute error = 0.00022179112212517 relative error = 0.01108847978800055 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.01722638299154 x2[1] (numeric) = 1.017495321685925 absolute error = 0.0002689386943850458 relative error = 0.02643843090208983 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.849e+04 Order of pole = 2.469e+08 TOP MAIN SOLVE Loop t[1] = 2.22799999999992 x1[1] (analytic) = 2.000193938663954 x1[1] (numeric) = 1.999971510234893 absolute error = 0.0002224284290608392 relative error = 0.01112034312079818 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017260773118337 x2[1] (numeric) = 1.017530791532437 absolute error = 0.000270018414099793 relative error = 0.02654367702315618 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.852e+04 Order of pole = 2.471e+08 TOP MAIN SOLVE Loop t[1] = 2.22899999999992 x1[1] (analytic) = 2.000193744822226 x1[1] (numeric) = 1.999970678060533 absolute error = 0.000223066761693147 relative error = 0.01115225773856086 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017295232191281 x2[1] (numeric) = 1.017566333638515 absolute error = 0.000271101447234301 relative error = 0.02664923993110056 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.856e+04 Order of pole = 2.474e+08 TOP MAIN SOLVE Loop t[1] = 2.22999999999992 x1[1] (analytic) = 2.000193551174244 x1[1] (numeric) = 1.999969845053583 absolute error = 0.0002237061206611379 relative error = 0.01118422367324441 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017329760348304 x2[1] (numeric) = 1.017601948150073 absolute error = 0.0002721878017688528 relative error = 0.02675512035307644 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.859e+04 Order of pole = 2.476e+08 TOP MAIN SOLVE Loop t[1] = 2.230999999999919 x1[1] (analytic) = 2.000193357719814 x1[1] (numeric) = 1.99996901121321 absolute error = 0.0002243465066040784 relative error = 0.01121624095681577 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017364357727616 x2[1] (numeric) = 1.017637635213316 absolute error = 0.0002732774856999409 relative error = 0.02686131901753795 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.862e+04 Order of pole = 2.479e+08 TOP MAIN SOLVE Loop t[1] = 2.231999999999919 x1[1] (analytic) = 2.00019316445874 x1[1] (numeric) = 1.999968176538579 absolute error = 0.0002249879201616789 relative error = 0.01124830962126408 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017399024467703 x2[1] (numeric) = 1.017673394974745 absolute error = 0.0002743705070427094 relative error = 0.02696783665447865 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.866e+04 Order of pole = 2.481e+08 TOP MAIN SOLVE Loop t[1] = 2.232999999999919 x1[1] (analytic) = 2.000192971390832 x1[1] (numeric) = 1.999967341028855 absolute error = 0.0002256303619760924 relative error = 0.01128042969870055 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017433760707329 x2[1] (numeric) = 1.017709227581157 absolute error = 0.0002754668738278454 relative error = 0.0270746739951246 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.869e+04 Order of pole = 2.484e+08 TOP MAIN SOLVE Loop t[1] = 2.233999999999919 x1[1] (analytic) = 2.000192778515894 x1[1] (numeric) = 1.999966504683205 absolute error = 0.000226273832689472 relative error = 0.01131260122123643 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017468566585535 x2[1] (numeric) = 1.017745133179639 absolute error = 0.000276566594104688 relative error = 0.02718183177223864 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.873e+04 Order of pole = 2.486e+08 TOP MAIN SOLVE Loop t[1] = 2.234999999999919 x1[1] (analytic) = 2.000192585833735 x1[1] (numeric) = 1.99996566750079 absolute error = 0.0002269183329455249 relative error = 0.01134482422106065 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017503442241641 x2[1] (numeric) = 1.01778111191758 absolute error = 0.0002776696759390074 relative error = 0.02728931071990076 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.876e+04 Order of pole = 2.488e+08 TOP MAIN SOLVE Loop t[1] = 2.235999999999919 x1[1] (analytic) = 2.000192393344163 x1[1] (numeric) = 1.999964829480774 absolute error = 0.0002275638633886246 relative error = 0.01137709873039542 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017538387815247 x2[1] (numeric) = 1.017817163942661 absolute error = 0.0002787761274138933 relative error = 0.02739711157359405 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.88e+04 Order of pole = 2.491e+08 TOP MAIN SOLVE Loop t[1] = 2.236999999999919 x1[1] (analytic) = 2.000192201046983 x1[1] (numeric) = 1.999963990622319 absolute error = 0.0002282104246642547 relative error = 0.01140942478151849 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017573403446231 x2[1] (numeric) = 1.017853289402861 absolute error = 0.0002798859566301992 relative error = 0.02750523507024705 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.883e+04 Order of pole = 2.494e+08 TOP MAIN SOLVE Loop t[1] = 2.237999999999919 x1[1] (analytic) = 2.000192008942005 x1[1] (numeric) = 1.999963150924586 absolute error = 0.0002288580174187871 relative error = 0.01144180240675198 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017608489274751 x2[1] (numeric) = 1.017889488446457 absolute error = 0.0002809991717058757 relative error = 0.02761368194816688 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.886e+04 Order of pole = 2.496e+08 TOP MAIN SOLVE Loop t[1] = 2.238999999999919 x1[1] (analytic) = 2.000191817029035 x1[1] (numeric) = 1.999962310386735 absolute error = 0.0002295066423001479 relative error = 0.01147423163849572 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017643645441248 x2[1] (numeric) = 1.017925761222024 absolute error = 0.0002821157807766372 relative error = 0.02772245294710336 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.89e+04 Order of pole = 2.499e+08 TOP MAIN SOLVE Loop t[1] = 2.239999999999919 x1[1] (analytic) = 2.000191625307883 x1[1] (numeric) = 1.999961469007926 absolute error = 0.0002301562999569295 relative error = 0.01150671250918283 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017678872086441 x2[1] (numeric) = 1.017962107878436 absolute error = 0.0002832357919950734 relative error = 0.02783154880816033 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1584 Order of pole = 4.067e+04 TOP MAIN SOLVE Loop t[1] = 2.240999999999918 x1[1] (analytic) = 2.000191433778356 x1[1] (numeric) = 1.999960626787317 absolute error = 0.0002308069910383903 relative error = 0.01153924505127975 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017714169351334 x2[1] (numeric) = 1.017998528564865 absolute error = 0.0002843592135315376 relative error = 0.02794097027388164 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.897e+04 Order of pole = 2.503e+08 TOP MAIN SOLVE Loop t[1] = 2.241999999999918 x1[1] (analytic) = 2.000191242440262 x1[1] (numeric) = 1.999959783724067 absolute error = 0.000231458716195565 relative error = 0.01157182929734169 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.01774953737721 x2[1] (numeric) = 1.018035023430785 absolute error = 0.0002854860535743686 relative error = 0.0280507180882715 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.9e+04 Order of pole = 2.506e+08 TOP MAIN SOLVE Loop t[1] = 2.242999999999918 x1[1] (analytic) = 2.000191051293411 x1[1] (numeric) = 1.999958939817331 absolute error = 0.0002321114760803766 relative error = 0.01160446527996829 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017784976305639 x2[1] (numeric) = 1.018071592625967 absolute error = 0.0002866163203287808 relative error = 0.02816079299668406 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.904e+04 Order of pole = 2.508e+08 TOP MAIN SOLVE Loop t[1] = 2.243999999999918 x1[1] (analytic) = 2.000190860337612 x1[1] (numeric) = 1.999958095066267 absolute error = 0.0002327652713451922 relative error = 0.01163715303178137 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017820486278471 x2[1] (numeric) = 1.018108236300488 absolute error = 0.00028775002201753 relative error = 0.02827119574588745 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 3260 Order of pole = 5.713e+04 TOP MAIN SOLVE Loop t[1] = 2.244999999999918 x1[1] (analytic) = 2.000190669572672 x1[1] (numeric) = 1.999957249470029 absolute error = 0.000233420102643711 relative error = 0.01166989258546935 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017856067437841 x2[1] (numeric) = 1.018144954604723 absolute error = 0.0002888871668820236 relative error = 0.02838192708417152 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.911e+04 Order of pole = 2.514e+08 TOP MAIN SOLVE Loop t[1] = 2.245999999999918 x1[1] (analytic) = 2.000190478998403 x1[1] (numeric) = 1.999956403027771 absolute error = 0.0002340759706311868 relative error = 0.01170268397379836 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.01789171992617 x2[1] (numeric) = 1.01818174768935 absolute error = 0.0002900277631801007 relative error = 0.02849298776112818 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.914e+04 Order of pole = 2.516e+08 TOP MAIN SOLVE Loop t[1] = 2.246999999999918 x1[1] (analytic) = 2.000190288614612 x1[1] (numeric) = 1.999955555738649 absolute error = 0.0002347328759633172 relative error = 0.01173552722955673 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017927443886163 x2[1] (numeric) = 1.018218615705351 absolute error = 0.0002911718191878077 relative error = 0.02860437852782462 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.918e+04 Order of pole = 2.519e+08 TOP MAIN SOLVE Loop t[1] = 2.247999999999918 x1[1] (analytic) = 2.00019009842111 x1[1] (numeric) = 1.999954707601813 absolute error = 0.0002353908192971321 relative error = 0.01176842238559938 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017963239460811 x2[1] (numeric) = 1.018255558804011 absolute error = 0.0002923193431993987 relative error = 0.02871610013680186 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.921e+04 Order of pole = 2.521e+08 TOP MAIN SOLVE Loop t[1] = 2.248999999999918 x1[1] (analytic) = 2.000189908417707 x1[1] (numeric) = 1.999953858616417 absolute error = 0.0002360498012901058 relative error = 0.01180136947480342 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.017999106793392 x2[1] (numeric) = 1.018292577136918 absolute error = 0.0002934703435262254 relative error = 0.02882815334196423 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.924e+04 Order of pole = 2.524e+08 TOP MAIN SOLVE Loop t[1] = 2.249999999999917 x1[1] (analytic) = 2.000189718604211 x1[1] (numeric) = 1.99995300878161 absolute error = 0.0002367098226017106 relative error = 0.0118343685301459 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.01803504602747 x2[1] (numeric) = 1.018329670855968 absolute error = 0.000294624828497847 relative error = 0.02894053889868709 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.928e+04 Order of pole = 2.526e+08 TOP MAIN SOLVE Loop t[1] = 2.250999999999917 x1[1] (analytic) = 2.000189528980435 x1[1] (numeric) = 1.999952158096543 absolute error = 0.0002373708838916411 relative error = 0.01186741958461492 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018071057306897 x2[1] (numeric) = 1.018366840113358 absolute error = 0.0002957828064615864 relative error = 0.02905325756377169 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1962 Order of pole = 2.8e+04 TOP MAIN SOLVE Loop t[1] = 2.251999999999917 x1[1] (analytic) = 2.000189339546187 x1[1] (numeric) = 1.999951306560366 absolute error = 0.0002380329858213681 relative error = 0.01190052267128742 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018107140775812 x2[1] (numeric) = 1.018404085061594 absolute error = 0.00029694428578253 relative error = 0.02916631009544381 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.935e+04 Order of pole = 2.531e+08 TOP MAIN SOLVE Loop t[1] = 2.252999999999917 x1[1] (analytic) = 2.000189150301279 x1[1] (numeric) = 1.999950454172227 absolute error = 0.0002386961290523626 relative error = 0.01193367782324031 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018143296578645 x2[1] (numeric) = 1.018441405853488 absolute error = 0.0002981092748437497 relative error = 0.02927969725337408 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.938e+04 Order of pole = 2.534e+08 TOP MAIN SOLVE Loop t[1] = 2.253999999999917 x1[1] (analytic) = 2.000188961245522 x1[1] (numeric) = 1.999949600931273 absolute error = 0.0002393603142487599 relative error = 0.01196688507368373 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018179524860113 x2[1] (numeric) = 1.018478802642159 absolute error = 0.0002992777820463033 relative error = 0.02939341979867656 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.942e+04 Order of pole = 2.536e+08 TOP MAIN SOLVE Loop t[1] = 2.254999999999917 x1[1] (analytic) = 2.000188772378725 x1[1] (numeric) = 1.999948746836652 absolute error = 0.0002400255420738073 relative error = 0.01200014445578338 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018215825765224 x2[1] (numeric) = 1.018516275581033 absolute error = 0.000300449815809456 relative error = 0.02950747849392909 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.945e+04 Order of pole = 2.539e+08 TOP MAIN SOLVE Loop t[1] = 2.255999999999917 x1[1] (analytic) = 2.000188583700701 x1[1] (numeric) = 1.999947891887508 absolute error = 0.0002406918131927505 relative error = 0.01203345600280491 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018252199439276 x2[1] (numeric) = 1.018553824823846 absolute error = 0.0003016253845704586 relative error = 0.02962187410315004 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.949e+04 Order of pole = 2.541e+08 TOP MAIN SOLVE Loop t[1] = 2.256999999999917 x1[1] (analytic) = 2.000188395211261 x1[1] (numeric) = 1.999947036082989 absolute error = 0.0002413591282726113 relative error = 0.01206681974810272 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018288646027858 x2[1] (numeric) = 1.018591450524643 absolute error = 0.0003028044967841037 relative error = 0.0297366073917532 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.952e+04 Order of pole = 2.544e+08 TOP MAIN SOLVE Loop t[1] = 2.257999999999917 x1[1] (analytic) = 2.000188206910216 x1[1] (numeric) = 1.999946179422236 absolute error = 0.0002420274879801898 relative error = 0.01210023572502014 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018325165676852 x2[1] (numeric) = 1.018629152837776 absolute error = 0.0003039871609238354 relative error = 0.02985167912665536 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.956e+04 Order of pole = 2.546e+08 TOP MAIN SOLVE Loop t[1] = 2.258999999999916 x1[1] (analytic) = 2.000188018797378 x1[1] (numeric) = 1.999945321904394 absolute error = 0.0002426968929838402 relative error = 0.0121337039669782 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018361758532429 x2[1] (numeric) = 1.01866693191791 absolute error = 0.0003051733854813055 relative error = 0.02996709007623125 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.959e+04 Order of pole = 2.549e+08 TOP MAIN SOLVE Loop t[1] = 2.259999999999916 x1[1] (analytic) = 2.000187830872559 x1[1] (numeric) = 1.999944463528606 absolute error = 0.0002433673439530271 relative error = 0.01216722450745343 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018398424741055 x2[1] (numeric) = 1.018704787920021 absolute error = 0.0003063631789661514 relative error = 0.0300828410102902 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.963e+04 Order of pole = 2.552e+08 TOP MAIN SOLVE Loop t[1] = 2.260999999999916 x1[1] (analytic) = 2.00018764313557 x1[1] (numeric) = 1.999943604294012 absolute error = 0.000244038841558103 relative error = 0.01220079737996673 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018435164449489 x2[1] (numeric) = 1.018742720999395 absolute error = 0.0003075565499062183 relative error = 0.03019893270009651 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.966e+04 Order of pole = 2.554e+08 TOP MAIN SOLVE Loop t[1] = 2.261999999999916 x1[1] (analytic) = 2.000187455586225 x1[1] (numeric) = 1.999942744199754 absolute error = 0.0002447113864707529 relative error = 0.01223442261810564 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018471977804784 x2[1] (numeric) = 1.018780731311631 absolute error = 0.0003087535068475589 relative error = 0.0303153659183679 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.97e+04 Order of pole = 2.557e+08 TOP MAIN SOLVE Loop t[1] = 2.262999999999916 x1[1] (analytic) = 2.000187268224335 x1[1] (numeric) = 1.999941883244972 absolute error = 0.0002453849793635499 relative error = 0.01226810025550209 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018508864954287 x2[1] (numeric) = 1.018818819012641 absolute error = 0.0003099540583548777 relative error = 0.03043214143931769 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.973e+04 Order of pole = 2.559e+08 TOP MAIN SOLVE Loop t[1] = 2.263999999999916 x1[1] (analytic) = 2.000187081049714 x1[1] (numeric) = 1.999941021428804 absolute error = 0.0002460596209101773 relative error = 0.01230183032584348 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.01854582604564 x2[1] (numeric) = 1.018856984258651 absolute error = 0.0003111582130108648 relative error = 0.03054926003858781 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.977e+04 Order of pole = 2.562e+08 TOP MAIN SOLVE Loop t[1] = 2.264999999999916 x1[1] (analytic) = 2.000186894062173 x1[1] (numeric) = 1.999940158750389 absolute error = 0.0002467353117847626 relative error = 0.01233561286283946 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018582861226781 x2[1] (numeric) = 1.018895227206198 absolute error = 0.0003123659794170841 relative error = 0.03066672249333456 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.98e+04 Order of pole = 2.564e+08 TOP MAIN SOLVE Loop t[1] = 2.265999999999916 x1[1] (analytic) = 2.000186707261527 x1[1] (numeric) = 1.999939295208864 absolute error = 0.0002474120526636536 relative error = 0.01236944790031065 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018619970645946 x2[1] (numeric) = 1.018933548012138 absolute error = 0.000313577366192419 relative error = 0.03078452958207443 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.983e+04 Order of pole = 2.567e+08 TOP MAIN SOLVE Loop t[1] = 2.266999999999916 x1[1] (analytic) = 2.000186520647588 x1[1] (numeric) = 1.999938430803365 absolute error = 0.0002480898442225321 relative error = 0.01240333547204436 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018657154451664 x2[1] (numeric) = 1.018971946833639 absolute error = 0.000314792381975737 relative error = 0.03090268208494424 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.987e+04 Order of pole = 2.569e+08 TOP MAIN SOLVE Loop t[1] = 2.267999999999915 x1[1] (analytic) = 2.00018633422017 x1[1] (numeric) = 1.999937565533029 absolute error = 0.0002487686871408545 relative error = 0.01243727561201662 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018694412792764 x2[1] (numeric) = 1.019010423828187 absolute error = 0.0003160110354230028 relative error = 0.03102118078341614 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.991e+04 Order of pole = 2.572e+08 TOP MAIN SOLVE Loop t[1] = 2.268999999999915 x1[1] (analytic) = 2.000186147979086 x1[1] (numeric) = 1.99993669939699 absolute error = 0.000249448582095857 relative error = 0.01247126835409247 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018731745818373 x2[1] (numeric) = 1.019048979153583 absolute error = 0.0003172333352097212 relative error = 0.03114002646053595 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.994e+04 Order of pole = 2.575e+08 TOP MAIN SOLVE Loop t[1] = 2.269999999999915 x1[1] (analytic) = 2.00018596192415 x1[1] (numeric) = 1.999935832394381 absolute error = 0.0002501295297685502 relative error = 0.01250531373232563 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018769153677917 x2[1] (numeric) = 1.019087612967946 absolute error = 0.0003184592900293826 relative error = 0.03125921990076894 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 6.998e+04 Order of pole = 2.577e+08 TOP MAIN SOLVE Loop t[1] = 2.270999999999915 x1[1] (analytic) = 2.000185776055175 x1[1] (numeric) = 1.999934964524336 absolute error = 0.0002508115308390568 relative error = 0.01253941178072542 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018806636521119 x2[1] (numeric) = 1.019126325429713 absolute error = 0.0003196889085945731 relative error = 0.03137876189010733 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.001e+04 Order of pole = 2.58e+08 TOP MAIN SOLVE Loop t[1] = 2.271999999999915 x1[1] (analytic) = 2.000185590371977 x1[1] (numeric) = 1.999934095785987 absolute error = 0.000251494585989942 relative error = 0.01257356253342327 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018844194498004 x2[1] (numeric) = 1.01916511669764 absolute error = 0.0003209221996360867 relative error = 0.03149865321598153 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.004e+04 Order of pole = 2.582e+08 TOP MAIN SOLVE Loop t[1] = 2.272999999999915 x1[1] (analytic) = 2.00018540487437 x1[1] (numeric) = 1.999933226178465 absolute error = 0.0002521786959042149 relative error = 0.01260776602457281 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018881827758897 x2[1] (numeric) = 1.019203986930801 absolute error = 0.000322159171903591 relative error = 0.03161889466732398 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.008e+04 Order of pole = 2.585e+08 TOP MAIN SOLVE Loop t[1] = 2.273999999999915 x1[1] (analytic) = 2.000185219562167 x1[1] (numeric) = 1.999932355700901 absolute error = 0.0002528638612655509 relative error = 0.01264202228836097 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018919536454424 x2[1] (numeric) = 1.019242936288589 absolute error = 0.0003233998341654054 relative error = 0.03173948703454574 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.012e+04 Order of pole = 2.587e+08 TOP MAIN SOLVE Loop t[1] = 2.274999999999915 x1[1] (analytic) = 2.000185034435184 x1[1] (numeric) = 1.999931484352424 absolute error = 0.0002535500827596238 relative error = 0.01267633135907457 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018957320735512 x2[1] (numeric) = 1.019281964930721 absolute error = 0.0003246441952085011 relative error = 0.03186043110953497 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1530 Order of pole = 8.905e+04 TOP MAIN SOLVE Loop t[1] = 2.275999999999915 x1[1] (analytic) = 2.000184849493235 x1[1] (numeric) = 1.999930612132162 absolute error = 0.0002542373610723292 relative error = 0.01271069327101156 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.018995180753391 x2[1] (numeric) = 1.01932107301723 absolute error = 0.000325892263838945 relative error = 0.03198172768569891 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.019e+04 Order of pole = 2.593e+08 TOP MAIN SOLVE Loop t[1] = 2.276999999999914 x1[1] (analytic) = 2.000184664736135 x1[1] (numeric) = 1.999929739039245 absolute error = 0.0002549256968908953 relative error = 0.01274510805853644 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019033116659594 x2[1] (numeric) = 1.019360260708476 absolute error = 0.0003271440488814559 relative error = 0.03210337755791873 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.022e+04 Order of pole = 2.595e+08 TOP MAIN SOLVE Loop t[1] = 2.277999999999914 x1[1] (analytic) = 2.000184480163701 x1[1] (numeric) = 1.999928865072797 absolute error = 0.0002556150909038823 relative error = 0.01277957575608036 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019071128605956 x2[1] (numeric) = 1.019399528165136 absolute error = 0.0003283995591802924 relative error = 0.03222538152263506 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.026e+04 Order of pole = 2.598e+08 TOP MAIN SOLVE Loop t[1] = 2.278999999999914 x1[1] (analytic) = 2.000184295775747 x1[1] (numeric) = 1.999927990231946 absolute error = 0.0002563055438009609 relative error = 0.01281409639812995 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019109216744618 x2[1] (numeric) = 1.019438875548216 absolute error = 0.0003296588035972547 relative error = 0.03234774037765031 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.029e+04 Order of pole = 2.6e+08 TOP MAIN SOLVE Loop t[1] = 2.279999999999914 x1[1] (analytic) = 2.000184111572088 x1[1] (numeric) = 1.999927114515816 absolute error = 0.0002569970562720236 relative error = 0.01284867001918295 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019147381228025 x2[1] (numeric) = 1.019478303019039 absolute error = 0.0003309217910145712 relative error = 0.03247045492241034 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.033e+04 Order of pole = 2.603e+08 TOP MAIN SOLVE Loop t[1] = 2.280999999999914 x1[1] (analytic) = 2.000183927552541 x1[1] (numeric) = 1.999926237923532 absolute error = 0.0002576896290087394 relative error = 0.01288329665382587 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019185622208926 x2[1] (numeric) = 1.019517810739258 absolute error = 0.0003321885303326777 relative error = 0.0325935259577849 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.036e+04 Order of pole = 2.606e+08 TOP MAIN SOLVE Loop t[1] = 2.281999999999914 x1[1] (analytic) = 2.000183743716922 x1[1] (numeric) = 1.999925360454218 absolute error = 0.0002583832627041094 relative error = 0.01291797633671186 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019223939840378 x2[1] (numeric) = 1.019557398870848 absolute error = 0.000333459030470884 relative error = 0.03271695428613142 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.04e+04 Order of pole = 2.608e+08 TOP MAIN SOLVE Loop t[1] = 2.282999999999914 x1[1] (analytic) = 2.000183560065046 x1[1] (numeric) = 1.999924482106995 absolute error = 0.0002590779580509128 relative error = 0.01295270910248296 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019262334275742 x2[1] (numeric) = 1.01959706757611 absolute error = 0.0003347333003680397 relative error = 0.0328407407113588 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2145 Order of pole = 3.663e+05 TOP MAIN SOLVE Loop t[1] = 2.283999999999914 x1[1] (analytic) = 2.000183376596731 x1[1] (numeric) = 1.999923602880985 absolute error = 0.0002597737157450375 relative error = 0.01298749498593659 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.01930080566869 x2[1] (numeric) = 1.019636817017672 absolute error = 0.0003360113489820904 relative error = 0.03296488603888207 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.047e+04 Order of pole = 2.613e+08 TOP MAIN SOLVE Loop t[1] = 2.284999999999914 x1[1] (analytic) = 2.000183193311791 x1[1] (numeric) = 1.99992272277531 absolute error = 0.0002604705364808169 relative error = 0.01302233402179249 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019339354173197 x2[1] (numeric) = 1.019676647358487 absolute error = 0.0003372931852898553 relative error = 0.03308939107559908 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.05e+04 Order of pole = 2.616e+08 TOP MAIN SOLVE Loop t[1] = 2.285999999999913 x1[1] (analytic) = 2.000183010210046 x1[1] (numeric) = 1.99992184178909 absolute error = 0.0002611684209559151 relative error = 0.01305722624493691 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019377979943551 x2[1] (numeric) = 1.019716558761838 absolute error = 0.0003385788182876937 relative error = 0.03321425662995417 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.054e+04 Order of pole = 2.619e+08 TOP MAIN SOLVE Loop t[1] = 2.286999999999913 x1[1] (analytic) = 2.00018282729131 x1[1] (numeric) = 1.999920959921442 absolute error = 0.0002618673698684404 relative error = 0.01309217169027827 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019416683134345 x2[1] (numeric) = 1.019756551391335 absolute error = 0.0003398682569906164 relative error = 0.03333948351184935 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.057e+04 Order of pole = 2.621e+08 TOP MAIN SOLVE Loop t[1] = 2.287999999999913 x1[1] (analytic) = 2.000182644555402 x1[1] (numeric) = 1.999920077171485 absolute error = 0.0002625673839167231 relative error = 0.01312717039273612 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019455463900483 x2[1] (numeric) = 1.019796625410917 absolute error = 0.0003411615104338406 relative error = 0.0334650725327952 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.061e+04 Order of pole = 2.624e+08 TOP MAIN SOLVE Loop t[1] = 2.288999999999913 x1[1] (analytic) = 2.000182462002138 x1[1] (numeric) = 1.999919193538337 absolute error = 0.0002632684638010918 relative error = 0.0131622223873299 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019494322397181 x2[1] (numeric) = 1.019836780984852 absolute error = 0.0003424585876712349 relative error = 0.03359102450575666 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.064e+04 Order of pole = 2.627e+08 TOP MAIN SOLVE Loop t[1] = 2.289999999999913 x1[1] (analytic) = 2.000182279631337 x1[1] (numeric) = 1.999918309021114 absolute error = 0.0002639706102225414 relative error = 0.01319732770911235 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019533258779963 x2[1] (numeric) = 1.019877018277739 absolute error = 0.0003437594977759861 relative error = 0.03371734024521672 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.068e+04 Order of pole = 2.629e+08 TOP MAIN SOLVE Loop t[1] = 2.290999999999913 x1[1] (analytic) = 2.000182097442815 x1[1] (numeric) = 1.999917423618932 absolute error = 0.000264673823883621 relative error = 0.01323248639321391 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019572273204667 x2[1] (numeric) = 1.019917337454508 absolute error = 0.0003450642498410428 relative error = 0.0338440205672183 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.071e+04 Order of pole = 2.632e+08 TOP MAIN SOLVE Loop t[1] = 2.291999999999913 x1[1] (analytic) = 2.000181915436391 x1[1] (numeric) = 1.999916537330904 absolute error = 0.0002653781054868798 relative error = 0.01326769847476502 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019611365827441 x2[1] (numeric) = 1.01995773868042 absolute error = 0.0003463728529786714 relative error = 0.03397106628931905 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.075e+04 Order of pole = 2.634e+08 TOP MAIN SOLVE Loop t[1] = 2.292999999999913 x1[1] (analytic) = 2.000181733611882 x1[1] (numeric) = 1.999915650156145 absolute error = 0.0002660834557370872 relative error = 0.01330296398900713 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019650536804747 x2[1] (numeric) = 1.019998222121067 absolute error = 0.0003476853163204563 relative error = 0.03409847823058958 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.079e+04 Order of pole = 2.637e+08 TOP MAIN SOLVE Loop t[1] = 2.293999999999913 x1[1] (analytic) = 2.000181551969106 x1[1] (numeric) = 1.999914762093767 absolute error = 0.000266789875339235 relative error = 0.01333828297119279 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019689786293359 x2[1] (numeric) = 1.020038787942376 absolute error = 0.0003490016490177439 relative error = 0.03422625721165537 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.082e+04 Order of pole = 2.64e+08 TOP MAIN SOLVE Loop t[1] = 2.294999999999912 x1[1] (analytic) = 2.000181370507883 x1[1] (numeric) = 1.999913873142883 absolute error = 0.0002674973649998691 relative error = 0.01337365545665224 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019729114450366 x2[1] (numeric) = 1.020079436310607 absolute error = 0.0003503218602409763 relative error = 0.03435440405462972 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.086e+04 Order of pole = 2.642e+08 TOP MAIN SOLVE Loop t[1] = 2.295999999999912 x1[1] (analytic) = 2.00018118922803 x1[1] (numeric) = 1.999912983302603 absolute error = 0.0002682059254266456 relative error = 0.01340908148077123 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019768521433173 x2[1] (numeric) = 1.020120167392354 absolute error = 0.0003516459591810239 relative error = 0.03448291958324269 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.089e+04 Order of pole = 2.645e+08 TOP MAIN SOLVE Loop t[1] = 2.296999999999912 x1[1] (analytic) = 2.000181008129367 x1[1] (numeric) = 1.999912092572038 absolute error = 0.0002689155573281088 relative error = 0.01344456107897991 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019808007399496 x2[1] (numeric) = 1.020160981354544 absolute error = 0.0003529739550478528 relative error = 0.03461180462270874 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.093e+04 Order of pole = 2.648e+08 TOP MAIN SOLVE Loop t[1] = 2.297999999999912 x1[1] (analytic) = 2.000180827211711 x1[1] (numeric) = 1.999911200950297 absolute error = 0.0002696262614136913 relative error = 0.01348009428675283 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019847572507372 x2[1] (numeric) = 1.020201878364443 absolute error = 0.000354305857070969 relative error = 0.03474105999976852 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1756 Order of pole = 6.025e+04 TOP MAIN SOLVE Loop t[1] = 2.298999999999912 x1[1] (analytic) = 2.000180646474883 x1[1] (numeric) = 1.999910308436488 absolute error = 0.0002703380383943799 relative error = 0.01351568113964224 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019887216915151 x2[1] (numeric) = 1.020242858589651 absolute error = 0.0003556416744998625 relative error = 0.03487068654273074 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.1e+04 Order of pole = 2.653e+08 TOP MAIN SOLVE Loop t[1] = 2.299999999999912 x1[1] (analytic) = 2.000180465918701 x1[1] (numeric) = 1.999909415029719 absolute error = 0.0002710508889818275 relative error = 0.01355132167323369 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.0199269407815 x2[1] (numeric) = 1.020283922198104 absolute error = 0.0003569814166040075 relative error = 0.03500068508147035 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.103e+04 Order of pole = 2.656e+08 TOP MAIN SOLVE Loop t[1] = 2.300999999999912 x1[1] (analytic) = 2.000180285542985 x1[1] (numeric) = 1.999908520729097 absolute error = 0.0002717648138883533 relative error = 0.01358701592314604 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.019966744265406 x2[1] (numeric) = 1.020325069358078 absolute error = 0.0003583250926721959 relative error = 0.03513105644736158 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1710 Order of pole = 3.047e+05 TOP MAIN SOLVE Loop t[1] = 2.301999999999912 x1[1] (analytic) = 2.000180105347555 x1[1] (numeric) = 1.999907625533726 absolute error = 0.0002724798138287188 relative error = 0.01362276392512024 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020006627526173 x2[1] (numeric) = 1.020366300238186 absolute error = 0.0003596727120132037 relative error = 0.03526180147334137 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.11e+04 Order of pole = 2.661e+08 TOP MAIN SOLVE Loop t[1] = 2.302999999999912 x1[1] (analytic) = 2.00017992533223 x1[1] (numeric) = 1.999906729442713 absolute error = 0.0002731958895174635 relative error = 0.01365856571488616 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020046590723424 x2[1] (numeric) = 1.02040761500738 absolute error = 0.0003610242839557909 relative error = 0.03539292099390773 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.114e+04 Order of pole = 2.664e+08 TOP MAIN SOLVE Loop t[1] = 2.303999999999911 x1[1] (analytic) = 2.000179745496831 x1[1] (numeric) = 1.99990583245516 absolute error = 0.0002739130416709035 relative error = 0.01369442132826245 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020086634017102 x2[1] (numeric) = 1.020449013834951 absolute error = 0.0003623798178489235 relative error = 0.03552441584513967 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.118e+04 Order of pole = 2.666e+08 TOP MAIN SOLVE Loop t[1] = 2.304999999999911 x1[1] (analytic) = 2.000179565841177 x1[1] (numeric) = 1.999904934570171 absolute error = 0.0002746312710060206 relative error = 0.01373033080110106 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02012675756747 x2[1] (numeric) = 1.020490496890532 absolute error = 0.0003637393230613295 relative error = 0.03565628686465192 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.121e+04 Order of pole = 2.669e+08 TOP MAIN SOLVE Loop t[1] = 2.305999999999911 x1[1] (analytic) = 2.000179386365089 x1[1] (numeric) = 1.999904035786848 absolute error = 0.0002753505782409071 relative error = 0.01376629416930947 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020166961535113 x2[1] (numeric) = 1.020532064344094 absolute error = 0.0003651028089812769 relative error = 0.03578853489157133 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.125e+04 Order of pole = 2.672e+08 TOP MAIN SOLVE Loop t[1] = 2.306999999999911 x1[1] (analytic) = 2.000179207068387 x1[1] (numeric) = 1.999903136104292 absolute error = 0.0002760709640949877 relative error = 0.01380231146886174 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020207246080935 x2[1] (numeric) = 1.020573716365953 absolute error = 0.0003664702850179058 relative error = 0.03592116076666575 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.128e+04 Order of pole = 2.674e+08 TOP MAIN SOLVE Loop t[1] = 2.307999999999911 x1[1] (analytic) = 2.000179027950892 x1[1] (numeric) = 1.999902235521603 absolute error = 0.0002767924292887969 relative error = 0.01383838273578742 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020247611366164 x2[1] (numeric) = 1.020615453126764 absolute error = 0.0003678417605998963 relative error = 0.03605416533221158 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.132e+04 Order of pole = 2.677e+08 TOP MAIN SOLVE Loop t[1] = 2.308999999999911 x1[1] (analytic) = 2.000178849012425 x1[1] (numeric) = 1.999901334037882 absolute error = 0.0002775149745437577 relative error = 0.01387450800616049 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020288057552353 x2[1] (numeric) = 1.020657274797528 absolute error = 0.0003692172451759124 relative error = 0.0361875494320355 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.135e+04 Order of pole = 2.68e+08 TOP MAIN SOLVE Loop t[1] = 2.309999999999911 x1[1] (analytic) = 2.000178670252807 x1[1] (numeric) = 1.999900431652225 absolute error = 0.0002782386005821813 relative error = 0.01391068731609932 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020328584801373 x2[1] (numeric) = 1.020699181549589 absolute error = 0.0003705967482154904 relative error = 0.03632131391159978 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.139e+04 Order of pole = 2.682e+08 TOP MAIN SOLVE Loop t[1] = 2.310999999999911 x1[1] (analytic) = 2.00017849167186 x1[1] (numeric) = 1.999899528363732 absolute error = 0.0002789633081281551 relative error = 0.01394692070181107 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020369193275426 x2[1] (numeric) = 1.020741173554633 absolute error = 0.0003719802792079285 relative error = 0.03645545961789155 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.142e+04 Order of pole = 2.685e+08 TOP MAIN SOLVE Loop t[1] = 2.311999999999911 x1[1] (analytic) = 2.000178313269404 x1[1] (numeric) = 1.999898624171498 absolute error = 0.0002796890979057665 relative error = 0.01398320819950292 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020409883137032 x2[1] (numeric) = 1.020783250984695 absolute error = 0.0003733678476629532 relative error = 0.03658998739948633 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.146e+04 Order of pole = 2.688e+08 TOP MAIN SOLVE Loop t[1] = 2.31299999999991 x1[1] (analytic) = 2.000178135045262 x1[1] (numeric) = 1.99989771907462 absolute error = 0.0002804159706413234 relative error = 0.01401954984549303 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020450654549041 x2[1] (numeric) = 1.020825414012152 absolute error = 0.0003747594631102746 relative error = 0.03672489810650264 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.15e+04 Order of pole = 2.69e+08 TOP MAIN SOLVE Loop t[1] = 2.31399999999991 x1[1] (analytic) = 2.000177956999254 x1[1] (numeric) = 1.999896813072193 absolute error = 0.0002811439270615779 relative error = 0.01405594567612179 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020491507674629 x2[1] (numeric) = 1.020867662809729 absolute error = 0.0003761551351000314 relative error = 0.03686019259064367 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.153e+04 Order of pole = 2.693e+08 TOP MAIN SOLVE Loop t[1] = 2.31499999999991 x1[1] (analytic) = 2.000177779131204 x1[1] (numeric) = 1.99989590616331 absolute error = 0.00028187296789417 relative error = 0.01409239572777397 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020532442677296 x2[1] (numeric) = 1.020909997550499 absolute error = 0.0003775548732032341 relative error = 0.03699587170523901 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1440 Order of pole = 2.733e+05 TOP MAIN SOLVE Loop t[1] = 2.31599999999991 x1[1] (analytic) = 2.000177601440932 x1[1] (numeric) = 1.999894998347064 absolute error = 0.0002826030938685165 relative error = 0.01412890003692315 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020573459720871 x2[1] (numeric) = 1.020952418407882 absolute error = 0.0003789586870108774 relative error = 0.03713193630515567 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.16e+04 Order of pole = 2.698e+08 TOP MAIN SOLVE Loop t[1] = 2.31699999999991 x1[1] (analytic) = 2.000177423928263 x1[1] (numeric) = 1.999894089622548 absolute error = 0.0002833343057146998 relative error = 0.01416545864007621 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020614558969512 x2[1] (numeric) = 1.020994925555647 absolute error = 0.0003803665861348282 relative error = 0.03726838724688334 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.164e+04 Order of pole = 2.701e+08 TOP MAIN SOLVE Loop t[1] = 2.31799999999991 x1[1] (analytic) = 2.000177246593017 x1[1] (numeric) = 1.999893179988853 absolute error = 0.0002840666041641349 relative error = 0.01420207157380662 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020655740587704 x2[1] (numeric) = 1.021037519167911 absolute error = 0.0003817785802067153 relative error = 0.03740522538842363 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.167e+04 Order of pole = 2.704e+08 TOP MAIN SOLVE Loop t[1] = 2.31899999999991 x1[1] (analytic) = 2.000177069435018 x1[1] (numeric) = 1.999892269445069 absolute error = 0.0002847999899484588 relative error = 0.01423873887469899 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020697004740263 x2[1] (numeric) = 1.021080199419143 absolute error = 0.0003831946788797058 relative error = 0.03754245158946239 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.171e+04 Order of pole = 2.707e+08 TOP MAIN SOLVE Loop t[1] = 2.31999999999991 x1[1] (analytic) = 2.000176892454088 x1[1] (numeric) = 1.999891357990286 absolute error = 0.0002855344638015289 relative error = 0.01427546057944888 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020738351592334 x2[1] (numeric) = 1.02112296648416 absolute error = 0.0003846148918267289 relative error = 0.03768006671119357 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.175e+04 Order of pole = 2.709e+08 TOP MAIN SOLVE Loop t[1] = 2.32099999999991 x1[1] (analytic) = 2.000176715650051 x1[1] (numeric) = 1.999890445623593 absolute error = 0.0002862700264578688 relative error = 0.01431223672478519 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020779781309392 x2[1] (numeric) = 1.021165820538134 absolute error = 0.0003860392287415859 relative error = 0.03781807161642632 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.178e+04 Order of pole = 2.712e+08 TOP MAIN SOLVE Loop t[1] = 2.321999999999909 x1[1] (analytic) = 2.000176539022729 x1[1] (numeric) = 1.999889532344076 absolute error = 0.0002870066786528902 relative error = 0.01434906734748121 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020821294057246 x2[1] (numeric) = 1.021208761756585 absolute error = 0.0003874676993391724 relative error = 0.03795646716960471 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.182e+04 Order of pole = 2.715e+08 TOP MAIN SOLVE Loop t[1] = 2.322999999999909 x1[1] (analytic) = 2.000176362571946 x1[1] (numeric) = 1.999888618150823 absolute error = 0.0002877444211233371 relative error = 0.01438595248437683 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020862890002034 x2[1] (numeric) = 1.021251790315388 absolute error = 0.0003889003133545899 relative error = 0.03809525423671882 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.186e+04 Order of pole = 2.717e+08 TOP MAIN SOLVE Loop t[1] = 2.323999999999909 x1[1] (analytic) = 2.000176186297526 x1[1] (numeric) = 1.99988770304292 absolute error = 0.0002884832546063976 relative error = 0.01442289217233415 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020904569310228 x2[1] (numeric) = 1.021294906390772 absolute error = 0.0003903370805440343 relative error = 0.03823443368538988 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.189e+04 Order of pole = 2.72e+08 TOP MAIN SOLVE Loop t[1] = 2.324999999999909 x1[1] (analytic) = 2.000176010199292 x1[1] (numeric) = 1.999886787019451 absolute error = 0.0002892231798417022 relative error = 0.01445988644833735 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020946332148635 x2[1] (numeric) = 1.021338110159319 absolute error = 0.0003917780106843516 relative error = 0.0383740063848248 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.193e+04 Order of pole = 2.723e+08 TOP MAIN SOLVE Loop t[1] = 2.325999999999909 x1[1] (analytic) = 2.000175834277069 x1[1] (numeric) = 1.9998858700795 absolute error = 0.0002899641975688816 relative error = 0.01449693534937064 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.020988178684392 x2[1] (numeric) = 1.021381401797966 absolute error = 0.0003932231135737041 relative error = 0.03851397320587951 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.196e+04 Order of pole = 2.726e+08 TOP MAIN SOLVE Loop t[1] = 2.326999999999909 x1[1] (analytic) = 2.00017565853068 x1[1] (numeric) = 1.999884952222151 absolute error = 0.0002907063085291206 relative error = 0.01453403891249592 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021030109084976 x2[1] (numeric) = 1.021424781484006 absolute error = 0.0003946723990302381 relative error = 0.03865433502092653 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.2e+04 Order of pole = 2.728e+08 TOP MAIN SOLVE Loop t[1] = 2.327999999999909 x1[1] (analytic) = 2.000175482959949 x1[1] (numeric) = 1.999884033446485 absolute error = 0.0002914495134638262 relative error = 0.01457119717478619 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021072123518194 x2[1] (numeric) = 1.021468249395088 absolute error = 0.0003961258768940823 relative error = 0.03879509270404873 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.203e+04 Order of pole = 2.731e+08 TOP MAIN SOLVE Loop t[1] = 2.328999999999909 x1[1] (analytic) = 2.000175307564701 x1[1] (numeric) = 1.999883113751584 absolute error = 0.0002921938131170698 relative error = 0.01460841017344766 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021114222152193 x2[1] (numeric) = 1.021511805709218 absolute error = 0.0003975835570253494 relative error = 0.03893624713084166 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.207e+04 Order of pole = 2.734e+08 TOP MAIN SOLVE Loop t[1] = 2.329999999999909 x1[1] (analytic) = 2.000175132344761 x1[1] (numeric) = 1.999882193136528 absolute error = 0.0002929392082324789 relative error = 0.01464567794566432 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021156405155455 x2[1] (numeric) = 1.021555450604761 absolute error = 0.0003990454493059126 relative error = 0.03907779917858559 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.211e+04 Order of pole = 2.736e+08 TOP MAIN SOLVE Loop t[1] = 2.330999999999908 x1[1] (analytic) = 2.000174957299953 x1[1] (numeric) = 1.999881271600397 absolute error = 0.0002936856995561232 relative error = 0.0146830005287423 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021198672696799 x2[1] (numeric) = 1.021599184260438 absolute error = 0.0004005115636387391 relative error = 0.03921974972617827 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.214e+04 Order of pole = 2.739e+08 TOP MAIN SOLVE Loop t[1] = 2.331999999999908 x1[1] (analytic) = 2.000174782430103 x1[1] (numeric) = 1.999880349142269 absolute error = 0.0002944332878338507 relative error = 0.0147203779599766 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021241024945384 x2[1] (numeric) = 1.021643006855332 absolute error = 0.0004019819099474464 relative error = 0.03936209965408943 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.218e+04 Order of pole = 2.742e+08 TOP MAIN SOLVE Loop t[1] = 2.332999999999908 x1[1] (analytic) = 2.000174607735035 x1[1] (numeric) = 1.999879425761221 absolute error = 0.0002951819738139516 relative error = 0.01475781027678433 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021283462070706 x2[1] (numeric) = 1.021686918568883 absolute error = 0.0004034564981767463 relative error = 0.03950484984440235 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.221e+04 Order of pole = 2.745e+08 TOP MAIN SOLVE Loop t[1] = 2.333999999999908 x1[1] (analytic) = 2.000174433214575 x1[1] (numeric) = 1.999878501456331 absolute error = 0.0002959317582442722 relative error = 0.01479529751656041 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021325984242601 x2[1] (numeric) = 1.021730919580894 absolute error = 0.0004049353382933329 relative error = 0.03964800118089882 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.225e+04 Order of pole = 2.747e+08 TOP MAIN SOLVE Loop t[1] = 2.334999999999908 x1[1] (analytic) = 2.000174258868548 x1[1] (numeric) = 1.999877576226673 absolute error = 0.0002966826418753232 relative error = 0.01483283971683296 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021368591631244 x2[1] (numeric) = 1.021775010071529 absolute error = 0.0004064184402847726 relative error = 0.0397915545489484 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.229e+04 Order of pole = 2.75e+08 TOP MAIN SOLVE Loop t[1] = 2.335999999999908 x1[1] (analytic) = 2.00017408469678 x1[1] (numeric) = 1.999876650071322 absolute error = 0.0002974346254576155 relative error = 0.0148704369151301 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021411284407153 x2[1] (numeric) = 1.021819190221313 absolute error = 0.0004079058141597258 relative error = 0.03993551083552815 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.232e+04 Order of pole = 2.753e+08 TOP MAIN SOLVE Loop t[1] = 2.336999999999908 x1[1] (analytic) = 2.000173910699096 x1[1] (numeric) = 1.999875722989353 absolute error = 0.0002981877097427699 relative error = 0.01490808914903545 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021454062741186 x2[1] (numeric) = 1.021863460211134 absolute error = 0.0004093974699477254 relative error = 0.04007987092919887 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.236e+04 Order of pole = 2.756e+08 TOP MAIN SOLVE Loop t[1] = 2.337999999999908 x1[1] (analytic) = 2.000173736875323 x1[1] (numeric) = 1.999874794979839 absolute error = 0.0002989418954846279 relative error = 0.01494579645624363 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021496926804543 x2[1] (numeric) = 1.021907820222244 absolute error = 0.0004108934177009527 relative error = 0.04022463572027708 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.24e+04 Order of pole = 2.758e+08 TOP MAIN SOLVE Loop t[1] = 2.338999999999908 x1[1] (analytic) = 2.000173563225287 x1[1] (numeric) = 1.99987386604185 absolute error = 0.000299697183437253 relative error = 0.01498355887446038 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021539876768767 x2[1] (numeric) = 1.021952270436259 absolute error = 0.000412393667492017 relative error = 0.04036980610061543 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.243e+04 Order of pole = 2.761e+08 TOP MAIN SOLVE Loop t[1] = 2.339999999999907 x1[1] (analytic) = 2.000173389748815 x1[1] (numeric) = 1.999872936174459 absolute error = 0.0003004535743553749 relative error = 0.01502137644142473 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021582912805745 x2[1] (numeric) = 1.021996811035161 absolute error = 0.0004138982294155102 relative error = 0.04051538296375297 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.247e+04 Order of pole = 2.764e+08 TOP MAIN SOLVE Loop t[1] = 2.340999999999907 x1[1] (analytic) = 2.000173216445732 x1[1] (numeric) = 1.999872005376736 absolute error = 0.0003012110689961656 relative error = 0.0150592491949978 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021626035087709 x2[1] (numeric) = 1.022041442201296 absolute error = 0.0004154071135871185 relative error = 0.04066136720482606 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.25e+04 Order of pole = 2.767e+08 TOP MAIN SOLVE Loop t[1] = 2.341999999999907 x1[1] (analytic) = 2.000173043315866 x1[1] (numeric) = 1.999871073647749 absolute error = 0.0003019696681163531 relative error = 0.01509717717301854 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021669243787233 x2[1] (numeric) = 1.022086164117378 absolute error = 0.0004169203301447322 relative error = 0.04080775972067507 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.254e+04 Order of pole = 2.77e+08 TOP MAIN SOLVE Loop t[1] = 2.342999999999907 x1[1] (analytic) = 2.000172870359043 x1[1] (numeric) = 1.999870140986568 absolute error = 0.0003027293724748858 relative error = 0.01513516041343687 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02171253907724 x2[1] (numeric) = 1.022130976966487 absolute error = 0.0004184378892471141 relative error = 0.04095456140971182 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.258e+04 Order of pole = 2.772e+08 TOP MAIN SOLVE Loop t[1] = 2.343999999999907 x1[1] (analytic) = 2.00017269757509 x1[1] (numeric) = 1.999869207392258 absolute error = 0.0003034901828318226 relative error = 0.01517319895425825 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021755921130997 x2[1] (numeric) = 1.022175880932072 absolute error = 0.0004199598010747874 relative error = 0.04110177317200449 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.261e+04 Order of pole = 2.775e+08 TOP MAIN SOLVE Loop t[1] = 2.344999999999907 x1[1] (analytic) = 2.000172524963835 x1[1] (numeric) = 1.999868272863888 absolute error = 0.000304252099947222 relative error = 0.01521129283348811 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021799390122118 x2[1] (numeric) = 1.022220876197949 absolute error = 0.0004214860758304795 relative error = 0.04124939590931899 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.265e+04 Order of pole = 2.778e+08 TOP MAIN SOLVE Loop t[1] = 2.345999999999907 x1[1] (analytic) = 2.000172352525105 x1[1] (numeric) = 1.999867337400522 absolute error = 0.0003050151245831412 relative error = 0.0152494420892318 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021842946224567 x2[1] (numeric) = 1.022265962948305 absolute error = 0.0004230167237384563 relative error = 0.04139743052505169 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.269e+04 Order of pole = 2.781e+08 TOP MAIN SOLVE Loop t[1] = 2.346999999999907 x1[1] (analytic) = 2.000172180258727 x1[1] (numeric) = 1.999866401001224 absolute error = 0.0003057792575031915 relative error = 0.01528764675967237 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021886589612653 x2[1] (numeric) = 1.022311141367698 absolute error = 0.0004245517550445221 relative error = 0.04154587792422727 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.272e+04 Order of pole = 2.783e+08 TOP MAIN SOLVE Loop t[1] = 2.347999999999907 x1[1] (analytic) = 2.00017200816453 x1[1] (numeric) = 1.999865463665059 absolute error = 0.0003065444994714284 relative error = 0.01532590688301507 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021930320461037 x2[1] (numeric) = 1.022356411641053 absolute error = 0.0004260911800162415 relative error = 0.04169473901351838 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.276e+04 Order of pole = 2.786e+08 TOP MAIN SOLVE Loop t[1] = 2.348999999999906 x1[1] (analytic) = 2.000171836242341 x1[1] (numeric) = 1.999864525391088 absolute error = 0.0003073108512527956 relative error = 0.01536422249750955 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.021974138944728 x2[1] (numeric) = 1.022401773953671 absolute error = 0.0004276350089438274 relative error = 0.04184401470133048 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.279e+04 Order of pole = 2.789e+08 TOP MAIN SOLVE Loop t[1] = 2.349999999999906 x1[1] (analytic) = 2.000171664491988 x1[1] (numeric) = 1.999863586178375 absolute error = 0.0003080783136133469 relative error = 0.01540259364146097 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022018045239085 x2[1] (numeric) = 1.022447228491224 absolute error = 0.0004291832521385874 relative error = 0.0419937058976475 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.283e+04 Order of pole = 2.792e+08 TOP MAIN SOLVE Loop t[1] = 2.350999999999906 x1[1] (analytic) = 2.0001714929133 x1[1] (numeric) = 1.999862646025979 absolute error = 0.0003088468873211347 relative error = 0.01544102035327439 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022062039519821 x2[1] (numeric) = 1.022492775439755 absolute error = 0.0004307359199342553 relative error = 0.04214381351416017 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.287e+04 Order of pole = 2.795e+08 TOP MAIN SOLVE Loop t[1] = 2.351999999999906 x1[1] (analytic) = 2.000171321506104 x1[1] (numeric) = 1.99986170493296 absolute error = 0.0003096165731442113 relative error = 0.01547950267135486 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022106121962998 x2[1] (numeric) = 1.022538414985684 absolute error = 0.0004322930226858812 relative error = 0.0422943384641552 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.29e+04 Order of pole = 2.797e+08 TOP MAIN SOLVE Loop t[1] = 2.352999999999906 x1[1] (analytic) = 2.00017115027023 x1[1] (numeric) = 1.999860762898378 absolute error = 0.0003103873718526273 relative error = 0.01551804063420737 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022150292745031 x2[1] (numeric) = 1.022584147315802 absolute error = 0.0004338545707713859 relative error = 0.04244528166266526 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.294e+04 Order of pole = 2.8e+08 TOP MAIN SOLVE Loop t[1] = 2.353999999999906 x1[1] (analytic) = 2.000170979205507 x1[1] (numeric) = 1.99985981992129 absolute error = 0.0003111592842170996 relative error = 0.01555663428037017 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022194552042689 x2[1] (numeric) = 1.02262997261728 absolute error = 0.0004354205745908946 relative error = 0.04259664402640157 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.298e+04 Order of pole = 2.803e+08 TOP MAIN SOLVE Loop t[1] = 2.354999999999906 x1[1] (analytic) = 2.000170808311762 x1[1] (numeric) = 1.999858876000753 absolute error = 0.0003119323110094552 relative error = 0.01559528364843704 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022238900033096 x2[1] (numeric) = 1.022675891077662 absolute error = 0.0004369910445658487 relative error = 0.04274842647366488 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.301e+04 Order of pole = 2.806e+08 TOP MAIN SOLVE Loop t[1] = 2.355999999999906 x1[1] (analytic) = 2.000170637588826 x1[1] (numeric) = 1.999857931135823 absolute error = 0.0003127064530030754 relative error = 0.01563398877707944 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022283336893729 x2[1] (numeric) = 1.022721902884869 absolute error = 0.0004385659911401163 relative error = 0.0429006299244519 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2052 Order of pole = 1.333e+05 TOP MAIN SOLVE Loop t[1] = 2.356999999999906 x1[1] (analytic) = 2.000170467036528 x1[1] (numeric) = 1.999856985325556 absolute error = 0.0003134817109715637 relative error = 0.01567274970497996 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022327862802419 x2[1] (numeric) = 1.0227680082272 absolute error = 0.000440145424780658 relative error = 0.0430532553005183 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.309e+04 Order of pole = 2.811e+08 TOP MAIN SOLVE Loop t[1] = 2.357999999999906 x1[1] (analytic) = 2.000170296654697 x1[1] (numeric) = 1.999856038569006 absolute error = 0.0003142580856905219 relative error = 0.01571156647092108 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022372477937357 x2[1] (numeric) = 1.022814207293333 absolute error = 0.0004417293559755286 relative error = 0.04320630352518099 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.312e+04 Order of pole = 2.814e+08 TOP MAIN SOLVE Loop t[1] = 2.358999999999905 x1[1] (analytic) = 2.000170126443162 x1[1] (numeric) = 1.999855090865226 absolute error = 0.0003150355779357739 relative error = 0.01575043911369637 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022417182477088 x2[1] (numeric) = 1.022860500272325 absolute error = 0.0004433177952363199 relative error = 0.04335977552355486 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.316e+04 Order of pole = 2.817e+08 TOP MAIN SOLVE Loop t[1] = 2.359999999999905 x1[1] (analytic) = 2.000169956401753 x1[1] (numeric) = 1.999854142213267 absolute error = 0.0003158141884860299 relative error = 0.01578936767224373 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022461976600517 x2[1] (numeric) = 1.022906887353612 absolute error = 0.0004449107530954954 relative error = 0.04351367222228992 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.32e+04 Order of pole = 2.82e+08 TOP MAIN SOLVE Loop t[1] = 2.360999999999905 x1[1] (analytic) = 2.000169786530301 x1[1] (numeric) = 1.999853192612183 absolute error = 0.0003165939181186683 relative error = 0.01582835218543444 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022506860486903 x2[1] (numeric) = 1.022953368727012 absolute error = 0.0004465082401092779 relative error = 0.04366799454985146 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.323e+04 Order of pole = 2.823e+08 TOP MAIN SOLVE Loop t[1] = 2.361999999999905 x1[1] (analytic) = 2.000169616828636 x1[1] (numeric) = 1.999852242061022 absolute error = 0.0003173747676141758 relative error = 0.01586739269229519 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022551834315867 x2[1] (numeric) = 1.022999944582723 absolute error = 0.0004481102668560943 relative error = 0.04382274343636576 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.327e+04 Order of pole = 2.825e+08 TOP MAIN SOLVE Loop t[1] = 2.362999999999905 x1[1] (analytic) = 2.000169447296588 x1[1] (numeric) = 1.999851290558835 absolute error = 0.0003181567377530392 relative error = 0.01590648923185269 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022596898267391 x2[1] (numeric) = 1.023046615111327 absolute error = 0.0004497168439361321 relative error = 0.0439779198135744 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.331e+04 Order of pole = 2.828e+08 TOP MAIN SOLVE Loop t[1] = 2.363999999999905 x1[1] (analytic) = 2.000169277933987 x1[1] (numeric) = 1.99985033810467 absolute error = 0.0003189398293170775 relative error = 0.01594564184320022 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022642052521814 x2[1] (numeric) = 1.023093380503787 absolute error = 0.0004513279819731153 relative error = 0.0441335246150058 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.334e+04 Order of pole = 2.831e+08 TOP MAIN SOLVE Loop t[1] = 2.364999999999905 x1[1] (analytic) = 2.000169108740663 x1[1] (numeric) = 1.999849384697574 absolute error = 0.0003197240430896642 relative error = 0.0159848505655088 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022687297259838 x2[1] (numeric) = 1.023140240951451 absolute error = 0.0004529436916129725 relative error = 0.04428955877584264 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.338e+04 Order of pole = 2.834e+08 TOP MAIN SOLVE Loop t[1] = 2.365999999999905 x1[1] (analytic) = 2.000168939716449 x1[1] (numeric) = 1.999848430336594 absolute error = 0.0003205093798548386 relative error = 0.01602411543798271 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022732632662527 x2[1] (numeric) = 1.023187196646052 absolute error = 0.000454563983524281 relative error = 0.044446023232963 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.342e+04 Order of pole = 2.837e+08 TOP MAIN SOLVE Loop t[1] = 2.366999999999905 x1[1] (analytic) = 2.000168770861174 x1[1] (numeric) = 1.999847475020776 absolute error = 0.0003212958403984167 relative error = 0.01606343649991509 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022778058911308 x2[1] (numeric) = 1.023234247779706 absolute error = 0.0004561888683978221 relative error = 0.04460291892489468 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.345e+04 Order of pole = 2.84e+08 TOP MAIN SOLVE Loop t[1] = 2.367999999999904 x1[1] (analytic) = 2.00016860217467 x1[1] (numeric) = 1.999846518749164 absolute error = 0.0003220834255064364 relative error = 0.01610281379061012 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022823576187968 x2[1] (numeric) = 1.023281394544917 absolute error = 0.0004578183569483585 relative error = 0.04476024679198667 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.349e+04 Order of pole = 2.843e+08 TOP MAIN SOLVE Loop t[1] = 2.368999999999904 x1[1] (analytic) = 2.000168433656769 x1[1] (numeric) = 1.999845561520802 absolute error = 0.0003228721359667119 relative error = 0.01614224734946083 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022869184674664 x2[1] (numeric) = 1.023328637134576 absolute error = 0.0004594524599119687 relative error = 0.04491800777614621 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.353e+04 Order of pole = 2.845e+08 TOP MAIN SOLVE Loop t[1] = 2.369999999999904 x1[1] (analytic) = 2.000168265307301 x1[1] (numeric) = 1.999844603334733 absolute error = 0.0003236619725675016 relative error = 0.01618173721588244 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022914884553911 x2[1] (numeric) = 1.02337597574196 absolute error = 0.0004610911880489343 relative error = 0.04507620282111882 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.356e+04 Order of pole = 2.848e+08 TOP MAIN SOLVE Loop t[1] = 2.370999999999904 x1[1] (analytic) = 2.000168097126098 x1[1] (numeric) = 1.999843644189999 absolute error = 0.0003244529360990622 relative error = 0.01622128342939006 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.022960676008594 x2[1] (numeric) = 1.023423410560736 absolute error = 0.0004627345521419635 relative error = 0.04523483287231228 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.36e+04 Order of pole = 2.851e+08 TOP MAIN SOLVE Loop t[1] = 2.371999999999904 x1[1] (analytic) = 2.000167929112992 x1[1] (numeric) = 1.99984268408564 absolute error = 0.0003252450273520946 relative error = 0.01626088602952103 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023006559221963 x2[1] (numeric) = 1.023470941784959 absolute error = 0.0004643825629959686 relative error = 0.04539389887677257 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.364e+04 Order of pole = 2.854e+08 TOP MAIN SOLVE Loop t[1] = 2.372999999999904 x1[1] (analytic) = 2.000167761267816 x1[1] (numeric) = 1.999841723020697 absolute error = 0.0003260382471188539 relative error = 0.01630054505589036 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023052534377636 x2[1] (numeric) = 1.023518569609076 absolute error = 0.000466035231439843 relative error = 0.04555340178335526 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.367e+04 Order of pole = 2.857e+08 TOP MAIN SOLVE Loop t[1] = 2.373999999999904 x1[1] (analytic) = 2.000167593590401 x1[1] (numeric) = 1.999840760994208 absolute error = 0.0003268325961927054 relative error = 0.0163402605481686 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023098601659596 x2[1] (numeric) = 1.023566294227921 absolute error = 0.0004676925683249067 relative error = 0.04571334254257117 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.371e+04 Order of pole = 2.86e+08 TOP MAIN SOLVE Loop t[1] = 2.374999999999904 x1[1] (analytic) = 2.000167426080579 x1[1] (numeric) = 1.999839798005211 absolute error = 0.0003276280753676808 relative error = 0.01638003254605957 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023144761252196 x2[1] (numeric) = 1.023614115836722 absolute error = 0.0004693545845262381 relative error = 0.04587372210671432 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.375e+04 Order of pole = 2.862e+08 TOP MAIN SOLVE Loop t[1] = 2.375999999999904 x1[1] (analytic) = 2.000167258738184 x1[1] (numeric) = 1.999838834052744 absolute error = 0.0003284246854393658 relative error = 0.01641986108934481 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02319101334016 x2[1] (numeric) = 1.023662034631101 absolute error = 0.0004710212909411204 relative error = 0.04603454142970757 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.378e+04 Order of pole = 2.865e+08 TOP MAIN SOLVE Loop t[1] = 2.376999999999903 x1[1] (analytic) = 2.000167091563047 x1[1] (numeric) = 1.999837869135842 absolute error = 0.0003292224272046784 relative error = 0.01645974621787247 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023237358108578 x2[1] (numeric) = 1.023710050807068 absolute error = 0.0004726926984905955 relative error = 0.04619580146725224 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.382e+04 Order of pole = 2.868e+08 TOP MAIN SOLVE Loop t[1] = 2.377999999999903 x1[1] (analytic) = 2.000166924555002 x1[1] (numeric) = 1.999836903253541 absolute error = 0.0003300213014607589 relative error = 0.01649968797150179 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023283795742914 x2[1] (numeric) = 1.023758164561033 absolute error = 0.0004743688181190198 relative error = 0.04635750317678231 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.386e+04 Order of pole = 2.871e+08 TOP MAIN SOLVE Loop t[1] = 2.378999999999903 x1[1] (analytic) = 2.000166757713882 x1[1] (numeric) = 1.999835936404875 absolute error = 0.0003308213090069678 relative error = 0.01653968639020302 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023330326429001 x2[1] (numeric) = 1.023806376089795 absolute error = 0.0004760496607936204 relative error = 0.04651964751741859 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.389e+04 Order of pole = 2.874e+08 TOP MAIN SOLVE Loop t[1] = 2.379999999999903 x1[1] (analytic) = 2.000166591039519 x1[1] (numeric) = 1.999834968588876 absolute error = 0.0003316224506431098 relative error = 0.01657974151396861 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023376950353047 x2[1] (numeric) = 1.023854685590552 absolute error = 0.0004777352375053834 relative error = 0.04668223545005321 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.393e+04 Order of pole = 2.877e+08 TOP MAIN SOLVE Loop t[1] = 2.380999999999903 x1[1] (analytic) = 2.000166424531747 x1[1] (numeric) = 1.999833999804577 absolute error = 0.0003324247271700997 relative error = 0.01661985338284652 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023423667701629 x2[1] (numeric) = 1.023903093260898 absolute error = 0.0004794255592688312 relative error = 0.04684526793732544 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.397e+04 Order of pole = 2.88e+08 TOP MAIN SOLVE Loop t[1] = 2.381999999999903 x1[1] (analytic) = 2.0001662581904 x1[1] (numeric) = 1.999833030051009 absolute error = 0.000333228139391073 relative error = 0.0166600220369957 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023470478661701 x2[1] (numeric) = 1.023951599298822 absolute error = 0.000481120637120469 relative error = 0.04700874594346741 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.401e+04 Order of pole = 2.883e+08 TOP MAIN SOLVE Loop t[1] = 2.382999999999903 x1[1] (analytic) = 2.000166092015311 x1[1] (numeric) = 1.999832059327202 absolute error = 0.0003340326881082767 relative error = 0.01670024751653073 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02351738342059 x2[1] (numeric) = 1.024000203902712 absolute error = 0.0004828204821221149 relative error = 0.04717267043462722 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.404e+04 Order of pole = 2.885e+08 TOP MAIN SOLVE Loop t[1] = 2.383999999999903 x1[1] (analytic) = 2.000165926006314 x1[1] (numeric) = 1.999831087632187 absolute error = 0.0003348383741272887 relative error = 0.01674052986173266 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023564382165998 x2[1] (numeric) = 1.024048907271356 absolute error = 0.0004845251053580135 relative error = 0.04733704237858433 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.408e+04 Order of pole = 2.888e+08 TOP MAIN SOLVE Loop t[1] = 2.384999999999903 x1[1] (analytic) = 2.000165760163243 x1[1] (numeric) = 1.99983011496499 absolute error = 0.0003356451982527986 relative error = 0.01678086911283818 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023611475086003 x2[1] (numeric) = 1.02409770960394 absolute error = 0.0004862345179366123 relative error = 0.04750186274492079 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.412e+04 Order of pole = 2.891e+08 TOP MAIN SOLVE Loop t[1] = 2.385999999999902 x1[1] (analytic) = 2.000165594485932 x1[1] (numeric) = 1.999829141324639 absolute error = 0.0003364531612928268 relative error = 0.01682126531025045 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02365866236906 x2[1] (numeric) = 1.024146611100049 absolute error = 0.0004879487309892294 relative error = 0.04766713250488854 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.415e+04 Order of pole = 2.894e+08 TOP MAIN SOLVE Loop t[1] = 2.386999999999902 x1[1] (analytic) = 2.000165428974216 x1[1] (numeric) = 1.999828166710161 absolute error = 0.0003372622640545053 relative error = 0.01686171849432825 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023705944204001 x2[1] (numeric) = 1.024195611959672 absolute error = 0.0004896677556713858 relative error = 0.04783285263153717 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.419e+04 Order of pole = 2.897e+08 TOP MAIN SOLVE Loop t[1] = 2.387999999999902 x1[1] (analytic) = 2.000165263627928 x1[1] (numeric) = 1.999827191120581 absolute error = 0.0003380725073469648 relative error = 0.01690222870553026 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023753320780035 x2[1] (numeric) = 1.024244712383197 absolute error = 0.0004913916031625831 relative error = 0.04799902409968976 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.423e+04 Order of pole = 2.9e+08 TOP MAIN SOLVE Loop t[1] = 2.388999999999902 x1[1] (analytic) = 2.000165098446905 x1[1] (numeric) = 1.999826214554924 absolute error = 0.0003388838919808901 relative error = 0.01694279598439288 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023800792286752 x2[1] (numeric) = 1.024293912571417 absolute error = 0.0004931202846651939 relative error = 0.04816564788583186 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.427e+04 Order of pole = 2.903e+08 TOP MAIN SOLVE Loop t[1] = 2.389999999999902 x1[1] (analytic) = 2.000164933430979 x1[1] (numeric) = 1.999825237012212 absolute error = 0.000339696418766966 relative error = 0.01698342037145249 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023848358914121 x2[1] (numeric) = 1.024343212725527 absolute error = 0.0004948538114060153 relative error = 0.04833272496826092 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.43e+04 Order of pole = 2.906e+08 TOP MAIN SOLVE Loop t[1] = 2.390999999999902 x1[1] (analytic) = 2.000164768579988 x1[1] (numeric) = 1.999824258491469 absolute error = 0.0003405100885185419 relative error = 0.01702410190737867 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023896020852491 x2[1] (numeric) = 1.024392613047127 absolute error = 0.0004965921946358254 relative error = 0.04850025632704042 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.434e+04 Order of pole = 2.909e+08 TOP MAIN SOLVE Loop t[1] = 2.391999999999902 x1[1] (analytic) = 2.000164603893765 x1[1] (numeric) = 1.999823278991716 absolute error = 0.0003413249020485232 relative error = 0.01706484063281884 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023943778292592 x2[1] (numeric) = 1.02444211373822 absolute error = 0.000498335445628717 relative error = 0.0486682429439322 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.438e+04 Order of pole = 2.912e+08 TOP MAIN SOLVE Loop t[1] = 2.392999999999902 x1[1] (analytic) = 2.000164439372145 x1[1] (numeric) = 1.999822298511973 absolute error = 0.0003421408601720355 relative error = 0.01710563658853139 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.023991631425536 x2[1] (numeric) = 1.024491715001219 absolute error = 0.0005000835756834299 relative error = 0.04883668580252414 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.441e+04 Order of pole = 2.914e+08 TOP MAIN SOLVE Loop t[1] = 2.393999999999902 x1[1] (analytic) = 2.000164275014966 x1[1] (numeric) = 1.99982131705126 absolute error = 0.0003429579637057589 relative error = 0.01714648981535243 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024039580442817 x2[1] (numeric) = 1.02454141703894 absolute error = 0.0005018365961224625 relative error = 0.0490055858881409 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.445e+04 Order of pole = 2.917e+08 TOP MAIN SOLVE Loop t[1] = 2.394999999999901 x1[1] (analytic) = 2.000164110822061 x1[1] (numeric) = 1.999820334608595 absolute error = 0.0003437762134654854 relative error = 0.01718740035407367 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024087625536315 x2[1] (numeric) = 1.024591220054607 absolute error = 0.00050359451829185 relative error = 0.0491749441878196 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.449e+04 Order of pole = 2.92e+08 TOP MAIN SOLVE Loop t[1] = 2.395999999999901 x1[1] (analytic) = 2.000163946793267 x1[1] (numeric) = 1.999819351182996 absolute error = 0.0003445956102701153 relative error = 0.01722836824564222 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024135766898292 x2[1] (numeric) = 1.024641124251854 absolute error = 0.0005053573535624967 relative error = 0.0493447616904375 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.453e+04 Order of pole = 2.923e+08 TOP MAIN SOLVE Loop t[1] = 2.396999999999901 x1[1] (analytic) = 2.00016378292842 x1[1] (numeric) = 1.99981836677348 absolute error = 0.0003454161549394374 relative error = 0.0172693935310496 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024184004721395 x2[1] (numeric) = 1.024691129834724 absolute error = 0.0005071251133292876 relative error = 0.04951503938662261 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1055 Order of pole = 2.591e+05 TOP MAIN SOLVE Loop t[1] = 2.397999999999901 x1[1] (analytic) = 2.000163619227355 x1[1] (numeric) = 1.999817381379062 absolute error = 0.0003462378482932404 relative error = 0.01731047625128733 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024232339198658 x2[1] (numeric) = 1.024741237007669 absolute error = 0.0005088978090108665 relative error = 0.04968577826872949 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.46e+04 Order of pole = 2.929e+08 TOP MAIN SOLVE Loop t[1] = 2.398999999999901 x1[1] (analytic) = 2.00016345568991 x1[1] (numeric) = 1.999816394998757 absolute error = 0.0003470606911537555 relative error = 0.01735161644746903 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.0242807705235 x2[1] (numeric) = 1.024791445975551 absolute error = 0.0005106754520505241 relative error = 0.04985697933092337 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.464e+04 Order of pole = 2.932e+08 TOP MAIN SOLVE Loop t[1] = 2.399999999999901 x1[1] (analytic) = 2.000163292315921 x1[1] (numeric) = 1.999815407631578 absolute error = 0.0003478846843434358 relative error = 0.01739281416071944 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024329298889729 x2[1] (numeric) = 1.024841756943645 absolute error = 0.0005124580539157542 relative error = 0.05002864356913423 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.467e+04 Order of pole = 2.935e+08 TOP MAIN SOLVE Loop t[1] = 2.400999999999901 x1[1] (analytic) = 2.000163129105224 x1[1] (numeric) = 1.999814419276537 absolute error = 0.0003487098286865109 relative error = 0.0174340694322521 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02437792449154 x2[1] (numeric) = 1.024892170117638 absolute error = 0.0005142456260984751 relative error = 0.05020077198107584 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.471e+04 Order of pole = 2.938e+08 TOP MAIN SOLVE Loop t[1] = 2.401999999999901 x1[1] (analytic) = 2.000162966057656 x1[1] (numeric) = 1.999813429932648 absolute error = 0.0003495361250080986 relative error = 0.01747538230332493 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024426647523516 x2[1] (numeric) = 1.024942685703631 absolute error = 0.0005160381801150304 relative error = 0.05037336556624319 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.475e+04 Order of pole = 2.941e+08 TOP MAIN SOLVE Loop t[1] = 2.402999999999901 x1[1] (analytic) = 2.000162803173054 x1[1] (numeric) = 1.99981243959892 absolute error = 0.0003503635741344269 relative error = 0.01751675281525138 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024475468180632 x2[1] (numeric) = 1.024993303908138 absolute error = 0.0005178357275061884 relative error = 0.05054642532590983 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.479e+04 Order of pole = 2.944e+08 TOP MAIN SOLVE Loop t[1] = 2.4039999999999 x1[1] (analytic) = 2.000162640451256 x1[1] (numeric) = 1.999811448274363 absolute error = 0.0003511921768930559 relative error = 0.0175581810094115 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024524386658252 x2[1] (numeric) = 1.025044024938089 absolute error = 0.0005196382798369203 relative error = 0.05071995226310359 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.482e+04 Order of pole = 2.947e+08 TOP MAIN SOLVE Loop t[1] = 2.4049999999999 x1[1] (analytic) = 2.000162477892097 x1[1] (numeric) = 1.999810455957985 absolute error = 0.0003520219341126563 relative error = 0.01759966692724084 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024573403152131 x2[1] (numeric) = 1.025094849000829 absolute error = 0.0005214458486975104 relative error = 0.0508939473827123 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.486e+04 Order of pole = 2.95e+08 TOP MAIN SOLVE Loop t[1] = 2.4059999999999 x1[1] (analytic) = 2.000162315495417 x1[1] (numeric) = 1.999809462648794 absolute error = 0.0003528528466230085 relative error = 0.01764121061023045 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024622517858417 x2[1] (numeric) = 1.025145776304119 absolute error = 0.0005232584457020018 relative error = 0.05106841169132945 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.49e+04 Order of pole = 2.953e+08 TOP MAIN SOLVE Loop t[1] = 2.4069999999999 x1[1] (analytic) = 2.000162153261053 x1[1] (numeric) = 1.999808468345798 absolute error = 0.0003536849152547816 relative error = 0.01768281209991579 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024671730973648 x2[1] (numeric) = 1.025196807056138 absolute error = 0.0005250760824895284 relative error = 0.05124334619738152 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.494e+04 Order of pole = 2.956e+08 TOP MAIN SOLVE Loop t[1] = 2.4079999999999 x1[1] (analytic) = 2.000161991188841 x1[1] (numeric) = 1.999807473048001 absolute error = 0.0003545181408397546 relative error = 0.01772447143788783 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02472104269476 x2[1] (numeric) = 1.025247941465484 absolute error = 0.0005268987707243156 relative error = 0.05141875191112535 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.497e+04 Order of pole = 2.959e+08 TOP MAIN SOLVE Loop t[1] = 2.4089999999999 x1[1] (analytic) = 2.000161829278621 x1[1] (numeric) = 1.999806476754409 absolute error = 0.0003553525242121491 relative error = 0.01776618866585963 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02477045321908 x2[1] (numeric) = 1.025299179741175 absolute error = 0.0005287265220943471 relative error = 0.05159462984451538 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.501e+04 Order of pole = 2.961e+08 TOP MAIN SOLVE Loop t[1] = 2.4099999999999 x1[1] (analytic) = 2.00016166753023 x1[1] (numeric) = 1.999805479464025 absolute error = 0.0003561880662052985 relative error = 0.01780796382549988 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024819962744332 x2[1] (numeric) = 1.025350522092645 absolute error = 0.0005305593483131421 relative error = 0.0517709810113744 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.505e+04 Order of pole = 2.964e+08 TOP MAIN SOLVE Loop t[1] = 2.4109999999999 x1[1] (analytic) = 2.000161505943507 x1[1] (numeric) = 1.999804481175851 absolute error = 0.0003570247676552007 relative error = 0.01784979695861044 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024869571468633 x2[1] (numeric) = 1.025401968729752 absolute error = 0.0005323972611190886 relative error = 0.05194780642732576 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.509e+04 Order of pole = 2.967e+08 TOP MAIN SOLVE Loop t[1] = 2.4119999999999 x1[1] (analytic) = 2.000161344518289 x1[1] (numeric) = 1.99980348188889 absolute error = 0.000357862629398964 relative error = 0.01789168810704869 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024919279590501 x2[1] (numeric) = 1.025453519862776 absolute error = 0.0005342402722752215 relative error = 0.05212510710976902 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.512e+04 Order of pole = 2.97e+08 TOP MAIN SOLVE Loop t[1] = 2.412999999999899 x1[1] (analytic) = 2.000161183254416 x1[1] (numeric) = 1.999802481602143 absolute error = 0.0003587016522736963 relative error = 0.01793363731267203 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.024969087308848 x2[1] (numeric) = 1.025505175702417 absolute error = 0.000536088393569889 relative error = 0.05230288407794223 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.516e+04 Order of pole = 2.973e+08 TOP MAIN SOLVE Loop t[1] = 2.413999999999899 x1[1] (analytic) = 2.000161022151727 x1[1] (numeric) = 1.999801480314608 absolute error = 0.0003595418371185044 relative error = 0.01797564461743774 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025018994822985 x2[1] (numeric) = 1.025556936459801 absolute error = 0.000537941636815864 relative error = 0.05248113835283251 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.52e+04 Order of pole = 2.976e+08 TOP MAIN SOLVE Loop t[1] = 2.414999999999899 x1[1] (analytic) = 2.000160861210059 x1[1] (numeric) = 1.999800478025285 absolute error = 0.0003603831847740491 relative error = 0.01801771006338081 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025069002332625 x2[1] (numeric) = 1.025608802346476 absolute error = 0.0005398000138516768 relative error = 0.05265987095730333 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.524e+04 Order of pole = 2.979e+08 TOP MAIN SOLVE Loop t[1] = 2.415999999999899 x1[1] (analytic) = 2.000160700429253 x1[1] (numeric) = 1.999799474733171 absolute error = 0.0003612256960816573 relative error = 0.01805983369256955 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025119110037876 x2[1] (numeric) = 1.025660773574417 absolute error = 0.0005416635365405043 relative error = 0.05283908291598338 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.527e+04 Order of pole = 2.982e+08 TOP MAIN SOLVE Loop t[1] = 2.416999999999899 x1[1] (analytic) = 2.000160539809147 x1[1] (numeric) = 1.999798470437264 absolute error = 0.0003620693718835444 relative error = 0.01810201554711666 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025169318139251 x2[1] (numeric) = 1.025712850356022 absolute error = 0.0005435322167708367 relative error = 0.05301877525532886 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.531e+04 Order of pole = 2.985e+08 TOP MAIN SOLVE Loop t[1] = 2.417999999999899 x1[1] (analytic) = 2.000160379349581 x1[1] (numeric) = 1.999797465136558 absolute error = 0.0003629142130232577 relative error = 0.01814425566920145 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025219626837662 x2[1] (numeric) = 1.025765032904119 absolute error = 0.0005454060664569216 relative error = 0.05319894900366396 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.535e+04 Order of pole = 2.988e+08 TOP MAIN SOLVE Loop t[1] = 2.418999999999899 x1[1] (analytic) = 2.000160219050394 x1[1] (numeric) = 1.999796458830049 absolute error = 0.0003637602203458989 relative error = 0.01818655410108094 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025270036334424 x2[1] (numeric) = 1.025817321431961 absolute error = 0.000547285097536987 relative error = 0.05337960519100479 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.539e+04 Order of pole = 2.991e+08 TOP MAIN SOLVE Loop t[1] = 2.419999999999899 x1[1] (analytic) = 2.000160058911427 x1[1] (numeric) = 1.999795451516729 absolute error = 0.0003646073946976802 relative error = 0.01822891088506763 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025320546831256 x2[1] (numeric) = 1.025869716153232 absolute error = 0.0005491693219759064 relative error = 0.05356074484931658 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.543e+04 Order of pole = 2.994e+08 TOP MAIN SOLVE Loop t[1] = 2.420999999999899 x1[1] (analytic) = 2.000159898932518 x1[1] (numeric) = 1.999794443195593 absolute error = 0.0003654557369252576 relative error = 0.01827132606349625 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025371158530279 x2[1] (numeric) = 1.025922217282043 absolute error = 0.0005510587517636445 relative error = 0.05374236901235913 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.546e+04 Order of pole = 2.997e+08 TOP MAIN SOLVE Loop t[1] = 2.421999999999898 x1[1] (analytic) = 2.000159739113509 x1[1] (numeric) = 1.999793433865631 absolute error = 0.0003663052478775075 relative error = 0.01831379967881254 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025421871634021 x2[1] (numeric) = 1.025974825032935 absolute error = 0.0005529533989148128 relative error = 0.05392447871564078 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2279 Order of pole = 1.555e+05 TOP MAIN SOLVE Loop t[1] = 2.422999999999898 x1[1] (analytic) = 2.000159579454238 x1[1] (numeric) = 1.999792423525835 absolute error = 0.0003671559284033066 relative error = 0.01835633177346222 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025472686345413 x2[1] (numeric) = 1.026027539620884 absolute error = 0.000554853275470224 relative error = 0.05410707499656709 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.554e+04 Order of pole = 3.003e+08 TOP MAIN SOLVE Loop t[1] = 2.423999999999898 x1[1] (analytic) = 2.000159419954547 x1[1] (numeric) = 1.999791412175193 absolute error = 0.0003680077793537517 relative error = 0.01839892239000203 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025523602867795 x2[1] (numeric) = 1.026080361261292 absolute error = 0.0005567583934962261 relative error = 0.05429015889437312 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 970.6 Order of pole = 1.045e+05 TOP MAIN SOLVE Loop t[1] = 2.424999999999898 x1[1] (analytic) = 2.000159260614276 x1[1] (numeric) = 1.999790399812695 absolute error = 0.0003688608015812722 relative error = 0.0184415715710553 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025574621404913 x2[1] (numeric) = 1.026133290169998 absolute error = 0.0005586687650844802 relative error = 0.05447373145009882 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.561e+04 Order of pole = 3.009e+08 TOP MAIN SOLVE Loop t[1] = 2.425999999999898 x1[1] (analytic) = 2.000159101433265 x1[1] (numeric) = 1.999789386437328 absolute error = 0.0003697149959376311 relative error = 0.01848427935921209 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02562574216092 x2[1] (numeric) = 1.026186326563273 absolute error = 0.0005605844023526263 relative error = 0.05465779370665121 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.565e+04 Order of pole = 3.012e+08 TOP MAIN SOLVE Loop t[1] = 2.426999999999898 x1[1] (analytic) = 2.000158942411356 x1[1] (numeric) = 1.999788372048078 absolute error = 0.0003705703632779223 relative error = 0.01852704579722895 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025676965340379 x2[1] (numeric) = 1.026239470657823 absolute error = 0.0005625053174436179 relative error = 0.05484234670873649 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.569e+04 Order of pole = 3.015e+08 TOP MAIN SOLVE Loop t[1] = 2.427999999999898 x1[1] (analytic) = 2.00015878354839 x1[1] (numeric) = 1.999787356643933 absolute error = 0.0003714269044570173 relative error = 0.01856987092785134 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025728291148263 x2[1] (numeric) = 1.026292722670789 absolute error = 0.0005644315225266094 relative error = 0.05502739150294376 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.573e+04 Order of pole = 3.018e+08 TOP MAIN SOLVE Loop t[1] = 2.428999999999898 x1[1] (analytic) = 2.000158624844206 x1[1] (numeric) = 1.999786340223875 absolute error = 0.0003722846203317864 relative error = 0.0186127547939246 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025779719789953 x2[1] (numeric) = 1.026346082819749 absolute error = 0.0005663630297960687 relative error = 0.05521292913765555 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.576e+04 Order of pole = 3.021e+08 TOP MAIN SOLVE Loop t[1] = 2.429999999999898 x1[1] (analytic) = 2.000158466298648 x1[1] (numeric) = 1.999785322786888 absolute error = 0.00037314351176021 relative error = 0.01865569743834962 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025831251471245 x2[1] (numeric) = 1.026399551322718 absolute error = 0.0005682998514726645 relative error = 0.05539896066313148 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.58e+04 Order of pole = 3.024e+08 TOP MAIN SOLVE Loop t[1] = 2.430999999999897 x1[1] (analytic) = 2.000158307911557 x1[1] (numeric) = 1.999784304331956 absolute error = 0.0003740035796004904 relative error = 0.01869869890403835 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025882886398344 x2[1] (numeric) = 1.026453128398147 absolute error = 0.000570241999802823 relative error = 0.05558548713146205 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.584e+04 Order of pole = 3.027e+08 TOP MAIN SOLVE Loop t[1] = 2.431999999999897 x1[1] (analytic) = 2.000158149682772 x1[1] (numeric) = 1.999783284858059 absolute error = 0.0003748648247128283 relative error = 0.01874175923400269 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025934624777869 x2[1] (numeric) = 1.026506814264928 absolute error = 0.0005721894870593935 relative error = 0.05577250959663066 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.588e+04 Order of pole = 3.03e+08 TOP MAIN SOLVE Loop t[1] = 2.432999999999897 x1[1] (analytic) = 2.000157991612138 x1[1] (numeric) = 1.999782264364179 absolute error = 0.000375727247958757 relative error = 0.0187848784713211 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.025986466816853 x2[1] (numeric) = 1.026560609142393 absolute error = 0.0005741423255400946 relative error = 0.05596002911435907 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.592e+04 Order of pole = 3.033e+08 TOP MAIN SOLVE Loop t[1] = 2.433999999999897 x1[1] (analytic) = 2.000157833699495 x1[1] (numeric) = 1.999781242849294 absolute error = 0.0003765908502009196 relative error = 0.01882805665912757 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026038412722742 x2[1] (numeric) = 1.026614513250312 absolute error = 0.000576100527570178 relative error = 0.0561480467423643 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.596e+04 Order of pole = 3.036e+08 TOP MAIN SOLVE Loop t[1] = 2.434999999999897 x1[1] (analytic) = 2.000157675944687 x1[1] (numeric) = 1.999780220312384 absolute error = 0.0003774556323026257 relative error = 0.0188712938405894 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026090462703401 x2[1] (numeric) = 1.026668526808901 absolute error = 0.0005780641054997648 relative error = 0.05633656354009584 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.599e+04 Order of pole = 3.039e+08 TOP MAIN SOLVE Loop t[1] = 2.435999999999897 x1[1] (analytic) = 2.000157518347554 x1[1] (numeric) = 1.999779196752425 absolute error = 0.0003783215951282948 relative error = 0.01891459005892937 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026142616967107 x2[1] (numeric) = 1.026722650038813 absolute error = 0.0005800330717062874 relative error = 0.05652558056897079 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.603e+04 Order of pole = 3.043e+08 TOP MAIN SOLVE Loop t[1] = 2.436999999999897 x1[1] (analytic) = 2.000157360907939 x1[1] (numeric) = 1.999778172168394 absolute error = 0.000379188739544345 relative error = 0.0189579453574702 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026194875722557 x2[1] (numeric) = 1.026776883161149 absolute error = 0.0005820074385922691 relative error = 0.05671509889215443 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.607e+04 Order of pole = 3.046e+08 TOP MAIN SOLVE Loop t[1] = 2.437999999999897 x1[1] (analytic) = 2.000157203625685 x1[1] (numeric) = 1.999777146559267 absolute error = 0.0003800570664180825 relative error = 0.01900135977957897 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026247239178864 x2[1] (numeric) = 1.026831226397451 absolute error = 0.0005839872185873229 relative error = 0.05690511957475195 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.611e+04 Order of pole = 3.049e+08 TOP MAIN SOLVE Loop t[1] = 2.438999999999897 x1[1] (analytic) = 2.000157046500635 x1[1] (numeric) = 1.999776119924018 absolute error = 0.0003809265766170356 relative error = 0.01904483336863392 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02629970754556 x2[1] (numeric) = 1.026885679969708 absolute error = 0.0005859724241474851 relative error = 0.05709564368374061 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.615e+04 Order of pole = 3.052e+08 TOP MAIN SOLVE Loop t[1] = 2.439999999999896 x1[1] (analytic) = 2.000156889532632 x1[1] (numeric) = 1.99977509226162 absolute error = 0.0003817972710116191 relative error = 0.01908836616815754 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026352281032599 x2[1] (numeric) = 1.026940244100353 absolute error = 0.0005879630677541048 relative error = 0.05728667228785841 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.618e+04 Order of pole = 3.055e+08 TOP MAIN SOLVE Loop t[1] = 2.440999999999896 x1[1] (analytic) = 2.000156732721518 x1[1] (numeric) = 1.999774063571045 absolute error = 0.0003826691504722479 relative error = 0.01913195822167237 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026404959850352 x2[1] (numeric) = 1.026994919012269 absolute error = 0.000589959161916731 relative error = 0.05747820645788245 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.622e+04 Order of pole = 3.058e+08 TOP MAIN SOLVE Loop t[1] = 2.441999999999896 x1[1] (analytic) = 2.000156576067136 x1[1] (numeric) = 1.999773033851266 absolute error = 0.0003835422158704471 relative error = 0.01917560957275644 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026457744209614 x2[1] (numeric) = 1.027049704928784 absolute error = 0.0005919607191697818 relative error = 0.0576702472663012 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.626e+04 Order of pole = 3.061e+08 TOP MAIN SOLVE Loop t[1] = 2.442999999999896 x1[1] (analytic) = 2.000156419569331 x1[1] (numeric) = 1.999772003101251 absolute error = 0.0003844164680799622 relative error = 0.01921932026509876 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.0265106343216 x2[1] (numeric) = 1.027104602073674 absolute error = 0.0005939677520749864 relative error = 0.05786279578754953 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.63e+04 Order of pole = 3.064e+08 TOP MAIN SOLVE Loop t[1] = 2.443999999999896 x1[1] (analytic) = 2.000156263227946 x1[1] (numeric) = 1.999770971319971 absolute error = 0.0003852919079743167 relative error = 0.01926309034237728 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026563630397948 x2[1] (numeric) = 1.027159610671168 absolute error = 0.0005959802732207198 relative error = 0.05805585309794073 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1726 Order of pole = 3.344e+05 TOP MAIN SOLVE Loop t[1] = 2.444999999999896 x1[1] (analytic) = 2.000156107042823 x1[1] (numeric) = 1.999769938506394 absolute error = 0.0003861685364290324 relative error = 0.01930691984836984 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026616732650722 x2[1] (numeric) = 1.027214730945943 absolute error = 0.0005979982952217799 relative error = 0.05824942027564171 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.637e+04 Order of pole = 3.07e+08 TOP MAIN SOLVE Loop t[1] = 2.445999999999896 x1[1] (analytic) = 2.000155951013808 x1[1] (numeric) = 1.999768904659487 absolute error = 0.0003870463543209635 relative error = 0.01935080882692089 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026669941292408 x2[1] (numeric) = 1.027269963123128 absolute error = 0.0006000218307200544 relative error = 0.05844349840073491 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.641e+04 Order of pole = 3.073e+08 TOP MAIN SOLVE Loop t[1] = 2.446999999999896 x1[1] (analytic) = 2.000155795140743 x1[1] (numeric) = 1.999767869778215 absolute error = 0.0003879253625280743 relative error = 0.01939475732193039 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026723256535919 x2[1] (numeric) = 1.027325307428303 absolute error = 0.0006020508923838541 relative error = 0.05863808855515019 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.645e+04 Order of pole = 3.076e+08 TOP MAIN SOLVE Loop t[1] = 2.447999999999896 x1[1] (analytic) = 2.000155639423475 x1[1] (numeric) = 1.999766833861545 absolute error = 0.0003888055619294395 relative error = 0.01943876537735378 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026776678594595 x2[1] (numeric) = 1.027380764087503 absolute error = 0.0006040854929083572 relative error = 0.058833191822705 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.649e+04 Order of pole = 3.079e+08 TOP MAIN SOLVE Loop t[1] = 2.448999999999895 x1[1] (analytic) = 2.000155483861845 x1[1] (numeric) = 1.99976579690844 absolute error = 0.0003896869534047998 relative error = 0.01948283303717984 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026830207682201 x2[1] (numeric) = 1.027436333327217 absolute error = 0.0006061256450160535 relative error = 0.05902880928914458 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1489 Order of pole = 2.905e+04 TOP MAIN SOLVE Loop t[1] = 2.449999999999895 x1[1] (analytic) = 2.000155328455699 x1[1] (numeric) = 1.999764758917863 absolute error = 0.0003905695378358942 relative error = 0.01952696034549723 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026883844012931 x2[1] (numeric) = 1.027492015374387 absolute error = 0.0006081713614556339 relative error = 0.05922494204203054 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.657e+04 Order of pole = 3.085e+08 TOP MAIN SOLVE Loop t[1] = 2.450999999999895 x1[1] (analytic) = 2.000155173204881 x1[1] (numeric) = 1.999763719888777 absolute error = 0.0003914533161049061 relative error = 0.01957114734641683 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026937587801409 x2[1] (numeric) = 1.027547810456413 absolute error = 0.000610222655003767 relative error = 0.05942159117091084 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.66e+04 Order of pole = 3.088e+08 TOP MAIN SOLVE Loop t[1] = 2.451999999999895 x1[1] (analytic) = 2.000155018109238 x1[1] (numeric) = 1.999762679820141 absolute error = 0.0003923382890964611 relative error = 0.01961539408417162 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.026991439262688 x2[1] (numeric) = 1.027603718801151 absolute error = 0.0006122795384631008 relative error = 0.0596187577671219 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.664e+04 Order of pole = 3.092e+08 TOP MAIN SOLVE Loop t[1] = 2.452999999999895 x1[1] (analytic) = 2.000154863168611 x1[1] (numeric) = 1.999761638710917 absolute error = 0.0003932244576945187 relative error = 0.01965970060296127 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027045398612251 x2[1] (numeric) = 1.027659740636915 absolute error = 0.0006143420246642606 relative error = 0.05981644292398008 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.668e+04 Order of pole = 3.095e+08 TOP MAIN SOLVE Loop t[1] = 2.453999999999895 x1[1] (analytic) = 2.000154708382849 x1[1] (numeric) = 1.999760596560063 absolute error = 0.0003941118227859253 relative error = 0.0197040669471298 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027099466066012 x2[1] (numeric) = 1.027715876192477 absolute error = 0.0006164101264645172 relative error = 0.06001464773664875 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.672e+04 Order of pole = 3.098e+08 TOP MAIN SOLVE Loop t[1] = 2.454999999999895 x1[1] (analytic) = 2.000154553751794 x1[1] (numeric) = 1.999759553366536 absolute error = 0.0003950003852575268 relative error = 0.01974849316102118 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02715364184032 x2[1] (numeric) = 1.027772125697068 absolute error = 0.000618483856748675 relative error = 0.06021337330222151 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.676e+04 Order of pole = 3.101e+08 TOP MAIN SOLVE Loop t[1] = 2.455999999999895 x1[1] (analytic) = 2.000154399275293 x1[1] (numeric) = 1.999758509129295 absolute error = 0.0003958901459986119 relative error = 0.01979297928910153 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027207926151954 x2[1] (numeric) = 1.027828489380383 absolute error = 0.0006205632284288498 relative error = 0.06041262071969745 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.68e+04 Order of pole = 3.104e+08 TOP MAIN SOLVE Loop t[1] = 2.456999999999895 x1[1] (analytic) = 2.000154244953192 x1[1] (numeric) = 1.999757463847294 absolute error = 0.0003967811058984694 relative error = 0.01983752537583695 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02726231921813 x2[1] (numeric) = 1.027884967472574 absolute error = 0.0006226482544440248 relative error = 0.06061239108993458 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.683e+04 Order of pole = 3.107e+08 TOP MAIN SOLVE Loop t[1] = 2.457999999999894 x1[1] (analytic) = 2.000154090785335 x1[1] (numeric) = 1.999756417519488 absolute error = 0.00039767326584772 relative error = 0.01988213146576015 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027316821256496 x2[1] (numeric) = 1.027941560204257 absolute error = 0.0006247389477613829 relative error = 0.06081268551577635 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.687e+04 Order of pole = 3.11e+08 TOP MAIN SOLVE Loop t[1] = 2.458999999999894 x1[1] (analytic) = 2.00015393677157 x1[1] (numeric) = 1.999755370144831 absolute error = 0.0003985666267394272 relative error = 0.01992679760352595 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027371432485138 x2[1] (numeric) = 1.027998267806512 absolute error = 0.0006268353213745304 relative error = 0.06101350510187543 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.691e+04 Order of pole = 3.113e+08 TOP MAIN SOLVE Loop t[1] = 2.459999999999894 x1[1] (analytic) = 2.000153782911741 x1[1] (numeric) = 1.999754321722275 absolute error = 0.0003994611894662103 relative error = 0.01997152383376698 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027426153122578 x2[1] (numeric) = 1.028055090510884 absolute error = 0.000628937388305717 relative error = 0.06121485095490663 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.695e+04 Order of pole = 3.116e+08 TOP MAIN SOLVE Loop t[1] = 2.460999999999894 x1[1] (analytic) = 2.000153629205695 x1[1] (numeric) = 1.999753272250772 absolute error = 0.0004003569549226871 relative error = 0.02001631020121577 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027480983387776 x2[1] (numeric) = 1.02811202854938 absolute error = 0.0006310451616036161 relative error = 0.06141672418334742 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.699e+04 Order of pole = 3.12e+08 TOP MAIN SOLVE Loop t[1] = 2.461999999999894 x1[1] (analytic) = 2.000153475653279 x1[1] (numeric) = 1.999752221729274 absolute error = 0.0004012539240050295 relative error = 0.02006115675068255 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027535923500129 x2[1] (numeric) = 1.028169082154475 absolute error = 0.0006331586543455447 relative error = 0.06161912589769082 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.703e+04 Order of pole = 3.123e+08 TOP MAIN SOLVE Loop t[1] = 2.462999999999894 x1[1] (analytic) = 2.000153322254338 x1[1] (numeric) = 1.999751170156728 absolute error = 0.0004021520976098536 relative error = 0.02010606352699977 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027590973679476 x2[1] (numeric) = 1.028226251559111 absolute error = 0.0006352778796356873 relative error = 0.06182205721026915 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.707e+04 Order of pole = 3.126e+08 TOP MAIN SOLVE Loop t[1] = 2.463999999999894 x1[1] (analytic) = 2.000153169008719 x1[1] (numeric) = 1.999750117532083 absolute error = 0.0004030514766353299 relative error = 0.02015103057507757 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027646134146092 x2[1] (numeric) = 1.028283536996699 absolute error = 0.0006374028506066498 relative error = 0.06202551923540203 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.71e+04 Order of pole = 3.129e+08 TOP MAIN SOLVE Loop t[1] = 2.464999999999894 x1[1] (analytic) = 2.000153015916269 x1[1] (numeric) = 1.999749063854288 absolute error = 0.0004039520619814052 relative error = 0.02019605793991491 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027701405120698 x2[1] (numeric) = 1.028340938701116 absolute error = 0.00063953358041835 relative error = 0.06222951308928494 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.714e+04 Order of pole = 3.132e+08 TOP MAIN SOLVE Loop t[1] = 2.465999999999894 x1[1] (analytic) = 2.000152862976835 x1[1] (numeric) = 1.999748009122287 absolute error = 0.0004048538545478042 relative error = 0.02024114566649964 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027756786824453 x2[1] (numeric) = 1.028398456906712 absolute error = 0.000641670082258905 relative error = 0.06243403989007239 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.718e+04 Order of pole = 3.135e+08 TOP MAIN SOLVE Loop t[1] = 2.466999999999894 x1[1] (analytic) = 2.000152710190264 x1[1] (numeric) = 1.999746953335028 absolute error = 0.0004057568552366941 relative error = 0.02028629379994173 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02781227947896 x2[1] (numeric) = 1.028456091848304 absolute error = 0.0006438123693439657 relative error = 0.06263910075780961 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.722e+04 Order of pole = 3.138e+08 TOP MAIN SOLVE Loop t[1] = 2.467999999999893 x1[1] (analytic) = 2.000152557556404 x1[1] (numeric) = 1.999745896491452 absolute error = 0.0004066610649513525 relative error = 0.02033150238540666 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027867883306268 x2[1] (numeric) = 1.028513843761185 absolute error = 0.0006459604549173825 relative error = 0.06284469681449414 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.726e+04 Order of pole = 3.141e+08 TOP MAIN SOLVE Loop t[1] = 2.468999999999893 x1[1] (analytic) = 2.000152405075101 x1[1] (numeric) = 1.999744838590505 absolute error = 0.0004075664845959448 relative error = 0.02037677146810428 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027923598528867 x2[1] (numeric) = 1.028571712881118 absolute error = 0.0006481143522507615 relative error = 0.06305082918402913 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.73e+04 Order of pole = 3.145e+08 TOP MAIN SOLVE Loop t[1] = 2.469999999999893 x1[1] (analytic) = 2.000152252746203 x1[1] (numeric) = 1.999743779631127 absolute error = 0.000408473115075525 relative error = 0.02042210109328891 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.027979425369695 x2[1] (numeric) = 1.02862969944434 absolute error = 0.0006502740746445745 relative error = 0.06325749899232805 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.734e+04 Order of pole = 3.148e+08 TOP MAIN SOLVE Loop t[1] = 2.470999999999893 x1[1] (analytic) = 2.000152100569558 x1[1] (numeric) = 1.999742719612261 absolute error = 0.0004093809572964791 relative error = 0.0204674913062814 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028035364052135 x2[1] (numeric) = 1.028687803687562 absolute error = 0.0006524396354261608 relative error = 0.06346470736711672 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.737e+04 Order of pole = 3.151e+08 TOP MAIN SOLVE Loop t[1] = 2.471999999999893 x1[1] (analytic) = 2.000151948545013 x1[1] (numeric) = 1.999741658532846 absolute error = 0.0004102900121674136 relative error = 0.02051294215251367 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028091414800019 x2[1] (numeric) = 1.028746025847971 absolute error = 0.0006546110479521694 relative error = 0.06367245543816764 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1993 Order of pole = 1.024e+04 TOP MAIN SOLVE Loop t[1] = 2.472999999999893 x1[1] (analytic) = 2.000151796672417 x1[1] (numeric) = 1.99974059639182 absolute error = 0.0004112002805971571 relative error = 0.02055845367742871 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028147577837625 x2[1] (numeric) = 1.028804366163232 absolute error = 0.0006567883256072271 relative error = 0.06388074433716688 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.745e+04 Order of pole = 3.157e+08 TOP MAIN SOLVE Loop t[1] = 2.473999999999893 x1[1] (analytic) = 2.000151644951618 x1[1] (numeric) = 1.999739533188122 absolute error = 0.0004121117634956484 relative error = 0.02060402592652504 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028203853389681 x2[1] (numeric) = 1.028862824871485 absolute error = 0.0006589714818039383 relative error = 0.06408957519771064 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.749e+04 Order of pole = 3.16e+08 TOP MAIN SOLVE Loop t[1] = 2.474999999999893 x1[1] (analytic) = 2.000151493382463 x1[1] (numeric) = 1.999738468920689 absolute error = 0.0004130244617746026 relative error = 0.02064965894538996 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028260241681366 x2[1] (numeric) = 1.02892140221135 absolute error = 0.000661160529983551 relative error = 0.06429894915536655 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.753e+04 Order of pole = 3.164e+08 TOP MAIN SOLVE Loop t[1] = 2.475999999999893 x1[1] (analytic) = 2.000151341964802 x1[1] (numeric) = 1.999737403588455 absolute error = 0.0004139383763466231 relative error = 0.02069535277965518 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028316742938309 x2[1] (numeric) = 1.028980098421925 absolute error = 0.0006633554836157352 relative error = 0.06450886734764867 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.757e+04 Order of pole = 3.167e+08 TOP MAIN SOLVE Loop t[1] = 2.476999999999892 x1[1] (analytic) = 2.000151190698483 x1[1] (numeric) = 1.999736337190357 absolute error = 0.0004148535081258675 relative error = 0.02074110747503015 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028373357386591 x2[1] (numeric) = 1.029038913742789 absolute error = 0.0006655563561979161 relative error = 0.0647193309139491 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.761e+04 Order of pole = 3.17e+08 TOP MAIN SOLVE Loop t[1] = 2.477999999999892 x1[1] (analytic) = 2.000151039583355 x1[1] (numeric) = 1.999735269725327 absolute error = 0.0004157698580271596 relative error = 0.02078692307725757 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028430085252744 x2[1] (numeric) = 1.029097848414002 absolute error = 0.0006677631612579393 relative error = 0.06493034099579378 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.765e+04 Order of pole = 3.173e+08 TOP MAIN SOLVE Loop t[1] = 2.478999999999892 x1[1] (analytic) = 2.000150888619266 x1[1] (numeric) = 1.999734201192299 absolute error = 0.0004166874269675436 relative error = 0.0208327996321912 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028486926763756 x2[1] (numeric) = 1.029156902676106 absolute error = 0.0006699759123502957 relative error = 0.06514189873647168 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 3744 Order of pole = 2.357e+05 TOP MAIN SOLVE Loop t[1] = 2.479999999999892 x1[1] (analytic) = 2.000150737806066 x1[1] (numeric) = 1.999733131590202 absolute error = 0.0004176062158636196 relative error = 0.02087873718566258 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028543882147069 x2[1] (numeric) = 1.029216076770128 absolute error = 0.0006721946230590081 relative error = 0.06535400528131209 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.772e+04 Order of pole = 3.179e+08 TOP MAIN SOLVE Loop t[1] = 2.480999999999892 x1[1] (analytic) = 2.000150587143604 x1[1] (numeric) = 1.999732060917969 absolute error = 0.0004185262256344302 relative error = 0.02092473578362535 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02860095163058 x2[1] (numeric) = 1.029275370937577 absolute error = 0.0006744193069969651 relative error = 0.0655666617776163 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.776e+04 Order of pole = 3.183e+08 TOP MAIN SOLVE Loop t[1] = 2.481999999999892 x1[1] (analytic) = 2.000150436631729 x1[1] (numeric) = 1.999730989174528 absolute error = 0.0004194474572003504 relative error = 0.02097079547209977 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028658135442642 x2[1] (numeric) = 1.029334785420447 absolute error = 0.0006766499778052548 relative error = 0.0657798693745892 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.78e+04 Order of pole = 3.186e+08 TOP MAIN SOLVE Loop t[1] = 2.482999999999892 x1[1] (analytic) = 2.00015028627029 x1[1] (numeric) = 1.999729916358808 absolute error = 0.0004203699114824211 relative error = 0.0210169162971394 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028715433812065 x2[1] (numeric) = 1.02939432046122 absolute error = 0.0006788866491544976 relative error = 0.06599362922346536 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.784e+04 Order of pole = 3.189e+08 TOP MAIN SOLVE Loop t[1] = 2.483999999999892 x1[1] (analytic) = 2.000150136059138 x1[1] (numeric) = 1.999728842469735 absolute error = 0.0004212935894027936 relative error = 0.02106309830485332 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028772846968119 x2[1] (numeric) = 1.029453976302863 absolute error = 0.0006811293347435132 relative error = 0.06620794247737574 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.788e+04 Order of pole = 3.192e+08 TOP MAIN SOLVE Loop t[1] = 2.484999999999892 x1[1] (analytic) = 2.000149985998122 x1[1] (numeric) = 1.999727767506236 absolute error = 0.0004222184918856176 relative error = 0.02110934154145049 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028830375140531 x2[1] (numeric) = 1.029513753188832 absolute error = 0.0006833780483008756 relative error = 0.06642281029149541 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.792e+04 Order of pole = 3.195e+08 TOP MAIN SOLVE Loop t[1] = 2.485999999999891 x1[1] (analytic) = 2.000149836087092 x1[1] (numeric) = 1.999726691467236 absolute error = 0.0004231446198554867 relative error = 0.02115564605316209 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028888018559489 x2[1] (numeric) = 1.029573651363073 absolute error = 0.0006856328035835801 relative error = 0.06663823382291022 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.796e+04 Order of pole = 3.198e+08 TOP MAIN SOLVE Loop t[1] = 2.486999999999891 x1[1] (analytic) = 2.000149686325898 x1[1] (numeric) = 1.999725614351659 absolute error = 0.0004240719742392152 relative error = 0.0212020118863303 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.028945777455642 x2[1] (numeric) = 1.029633671070019 absolute error = 0.0006878936143772663 relative error = 0.06685421423063485 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.799e+04 Order of pole = 3.202e+08 TOP MAIN SOLVE Loop t[1] = 2.487999999999891 x1[1] (analytic) = 2.00014953671439 x1[1] (numeric) = 1.999724536158427 absolute error = 0.000425000555962729 relative error = 0.02124843908725294 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.0290036520601 x2[1] (numeric) = 1.029693812554598 absolute error = 0.0006901604944984374 relative error = 0.0670707526758251 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.803e+04 Order of pole = 3.205e+08 TOP MAIN SOLVE Loop t[1] = 2.488999999999891 x1[1] (analytic) = 2.000149387252419 x1[1] (numeric) = 1.999723456886463 absolute error = 0.0004259303659561731 relative error = 0.02129492770243869 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029061642604436 x2[1] (numeric) = 1.029754076062227 absolute error = 0.0006924334577906865 relative error = 0.06728785032140712 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.807e+04 Order of pole = 3.208e+08 TOP MAIN SOLVE Loop t[1] = 2.489999999999891 x1[1] (analytic) = 2.000149237939835 x1[1] (numeric) = 1.999722376534687 absolute error = 0.0004268614051483599 relative error = 0.02134147777832966 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029119749320688 x2[1] (numeric) = 1.029814461838817 absolute error = 0.0006947125181284708 relative error = 0.06750550833244078 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1451 Order of pole = 6.161e+04 TOP MAIN SOLVE Loop t[1] = 2.490999999999891 x1[1] (analytic) = 2.00014908877649 x1[1] (numeric) = 1.999721295102019 absolute error = 0.0004277936744707667 relative error = 0.02138808936150115 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029177972441357 x2[1] (numeric) = 1.029874970130772 absolute error = 0.000696997689414891 relative error = 0.06772372787590011 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.815e+04 Order of pole = 3.215e+08 TOP MAIN SOLVE Loop t[1] = 2.491999999999891 x1[1] (analytic) = 2.000148939762233 x1[1] (numeric) = 1.999720212587377 absolute error = 0.0004287271748555366 relative error = 0.0214347624985618 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029236312199411 x2[1] (numeric) = 1.029935601184993 absolute error = 0.000699288985582136 relative error = 0.06794251012071283 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.819e+04 Order of pole = 3.218e+08 TOP MAIN SOLVE Loop t[1] = 2.492999999999891 x1[1] (analytic) = 2.000148790896915 x1[1] (numeric) = 1.999719128989679 absolute error = 0.0004296619072359231 relative error = 0.02148149723617573 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029294768828282 x2[1] (numeric) = 1.029996355248874 absolute error = 0.0007015864205928146 relative error = 0.06816185623788602 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.823e+04 Order of pole = 3.221e+08 TOP MAIN SOLVE Loop t[1] = 2.493999999999891 x1[1] (analytic) = 2.000148642180389 x1[1] (numeric) = 1.999718044307842 absolute error = 0.0004305978725471782 relative error = 0.02152829362110696 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029353342561872 x2[1] (numeric) = 1.030057232570309 absolute error = 0.0007038900084377353 relative error = 0.06838176740028669 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.827e+04 Order of pole = 3.224e+08 TOP MAIN SOLVE Loop t[1] = 2.49499999999989 x1[1] (analytic) = 2.000148493612505 x1[1] (numeric) = 1.99971695854078 absolute error = 0.0004315350717252198 relative error = 0.02157515170015284 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.02941203363455 x2[1] (numeric) = 1.030118233397688 absolute error = 0.0007061997631383488 relative error = 0.06860224478287531 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.831e+04 Order of pole = 3.227e+08 TOP MAIN SOLVE Loop t[1] = 2.49599999999989 x1[1] (analytic) = 2.000148345193115 x1[1] (numeric) = 1.999715871687408 absolute error = 0.00043247350570641 relative error = 0.0216220715201329 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029470842281155 x2[1] (numeric) = 1.030179357979901 absolute error = 0.0007085156987451935 relative error = 0.06882328956255111 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.835e+04 Order of pole = 3.231e+08 TOP MAIN SOLVE Loop t[1] = 2.49699999999989 x1[1] (analytic) = 2.00014819692207 x1[1] (numeric) = 1.99971478374664 absolute error = 0.0004334131754299975 relative error = 0.02166905312801101 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029529768736996 x2[1] (numeric) = 1.030240606566335 absolute error = 0.0007108378293390061 relative error = 0.06904490291825613 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.839e+04 Order of pole = 3.234e+08 TOP MAIN SOLVE Loop t[1] = 2.49799999999989 x1[1] (analytic) = 2.000148048799221 x1[1] (numeric) = 1.999713694717386 absolute error = 0.000434354081835453 relative error = 0.02171609657076211 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029588813237853 x2[1] (numeric) = 1.030301979406883 absolute error = 0.0007131661690296109 relative error = 0.06926708603086355 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.842e+04 Order of pole = 3.237e+08 TOP MAIN SOLVE Loop t[1] = 2.49899999999989 x1[1] (analytic) = 2.000147900824422 x1[1] (numeric) = 1.999712604598558 absolute error = 0.0004352962258635795 relative error = 0.02176320189542778 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029647976019978 x2[1] (numeric) = 1.030363476751935 absolute error = 0.0007155007319568085 relative error = 0.06948984008326024 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.846e+04 Order of pole = 3.24e+08 TOP MAIN SOLVE Loop t[1] = 2.49999999999989 x1[1] (analytic) = 2.000147752997523 x1[1] (numeric) = 1.999711513389066 absolute error = 0.0004362396084567344 relative error = 0.02181036914912728 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029707257320096 x2[1] (numeric) = 1.030425098852387 absolute error = 0.0007178415322908194 relative error = 0.06971316626038601 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1600 Order of pole = 9940 TOP MAIN SOLVE Loop t[1] = 2.50099999999989 x1[1] (analytic) = 2.000147605318377 x1[1] (numeric) = 1.999710421087819 absolute error = 0.000437184230557941 relative error = 0.0218575983790132 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029766657375406 x2[1] (numeric) = 1.030486845959637 absolute error = 0.0007201885842311739 relative error = 0.06993706574912202 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.854e+04 Order of pole = 3.247e+08 TOP MAIN SOLVE Loop t[1] = 2.50199999999989 x1[1] (analytic) = 2.000147457786837 x1[1] (numeric) = 1.999709327693725 absolute error = 0.0004381300931122212 relative error = 0.02190488963233801 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029826176423583 x2[1] (numeric) = 1.030548718325591 absolute error = 0.0007225419020073787 relative error = 0.07016153973835156 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.858e+04 Order of pole = 3.25e+08 TOP MAIN SOLVE Loop t[1] = 2.50299999999989 x1[1] (analytic) = 2.000147310402755 x1[1] (numeric) = 1.999708233205689 absolute error = 0.000439077197065485 relative error = 0.02195224295639861 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029885814702777 x2[1] (numeric) = 1.030610716202656 absolute error = 0.0007249014998795822 relative error = 0.07038658941902094 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.862e+04 Order of pole = 3.253e+08 TOP MAIN SOLVE Loop t[1] = 2.503999999999889 x1[1] (analytic) = 2.000147163165983 x1[1] (numeric) = 1.999707137622618 absolute error = 0.0004400255433645306 relative error = 0.0219996583985363 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.029945572451613 x2[1] (numeric) = 1.030672839843751 absolute error = 0.0007272673921374651 relative error = 0.07061221598402784 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.866e+04 Order of pole = 3.257e+08 TOP MAIN SOLVE Loop t[1] = 2.504999999999889 x1[1] (analytic) = 2.000147016076374 x1[1] (numeric) = 1.999706040943416 absolute error = 0.0004409751329577105 relative error = 0.02204713600617007 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030005449909198 x2[1] (numeric) = 1.0307350895023 absolute error = 0.0007296395931011279 relative error = 0.07083842062830351 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.87e+04 Order of pole = 3.26e+08 TOP MAIN SOLVE Loop t[1] = 2.505999999999889 x1[1] (analytic) = 2.000146869133781 x1[1] (numeric) = 1.999704943166986 absolute error = 0.0004419259667947095 relative error = 0.02209467582678555 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030065447315115 x2[1] (numeric) = 1.030797465432236 absolute error = 0.0007320181171208695 relative error = 0.07106520454878751 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.874e+04 Order of pole = 3.263e+08 TOP MAIN SOLVE Loop t[1] = 2.506999999999889 x1[1] (analytic) = 2.000146722338057 x1[1] (numeric) = 1.999703844292231 absolute error = 0.0004428780458261006 relative error = 0.02214227790791275 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030125564909426 x2[1] (numeric) = 1.030859967888004 absolute error = 0.0007344029785776307 relative error = 0.0712925689444668 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.878e+04 Order of pole = 3.266e+08 TOP MAIN SOLVE Loop t[1] = 2.507999999999889 x1[1] (analytic) = 2.000146575689056 x1[1] (numeric) = 1.999702744318051 absolute error = 0.000443831371004455 relative error = 0.0221899422971816 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030185802932676 x2[1] (numeric) = 1.030922597124558 absolute error = 0.0007367941918821064 relative error = 0.07152051501628556 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.882e+04 Order of pole = 3.27e+08 TOP MAIN SOLVE Loop t[1] = 2.508999999999889 x1[1] (analytic) = 2.00014642918663 x1[1] (numeric) = 1.999701643243347 absolute error = 0.0004447859432832324 relative error = 0.02223766904226641 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.03024616162589 x2[1] (numeric) = 1.030985353397365 absolute error = 0.0007391917714754115 relative error = 0.07174904396720595 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.886e+04 Order of pole = 3.273e+08 TOP MAIN SOLVE Loop t[1] = 2.509999999999889 x1[1] (analytic) = 2.000146282830634 x1[1] (numeric) = 1.999700541067017 absolute error = 0.0004457417636161143 relative error = 0.02228545819085265 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030306641230576 x2[1] (numeric) = 1.031048236962406 absolute error = 0.0007415957318299693 relative error = 0.07197815700229043 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.89e+04 Order of pole = 3.276e+08 TOP MAIN SOLVE Loop t[1] = 2.510999999999889 x1[1] (analytic) = 2.00014613662092 x1[1] (numeric) = 1.99969943778796 absolute error = 0.0004466988329594468 relative error = 0.02233330979075895 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030367241988726 x2[1] (numeric) = 1.031111248076174 absolute error = 0.0007440060874481791 relative error = 0.07220785532856834 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.894e+04 Order of pole = 3.28e+08 TOP MAIN SOLVE Loop t[1] = 2.511999999999889 x1[1] (analytic) = 2.000145990557343 x1[1] (numeric) = 1.999698333405072 absolute error = 0.0004476571522706863 relative error = 0.02238122388985946 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030427964142816 x2[1] (numeric) = 1.031174386995679 absolute error = 0.0007464228528630823 relative error = 0.07243814015509666 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.898e+04 Order of pole = 3.283e+08 TOP MAIN SOLVE Loop t[1] = 2.512999999999888 x1[1] (analytic) = 2.000145844639757 x1[1] (numeric) = 1.999697227917249 absolute error = 0.0004486167225075111 relative error = 0.02242920053603945 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030488807935808 x2[1] (numeric) = 1.031237653978446 absolute error = 0.0007488460426381405 relative error = 0.07266901269293435 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.902e+04 Order of pole = 3.286e+08 TOP MAIN SOLVE Loop t[1] = 2.513999999999888 x1[1] (analytic) = 2.000145698868015 x1[1] (numeric) = 1.999696121323385 absolute error = 0.00044957754462982 relative error = 0.02247723977729518 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.03054977361115 x2[1] (numeric) = 1.031301049282519 absolute error = 0.0007512756713683455 relative error = 0.07290047415524627 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.906e+04 Order of pole = 3.289e+08 TOP MAIN SOLVE Loop t[1] = 2.514999999999888 x1[1] (analytic) = 2.000145553241972 x1[1] (numeric) = 1.999695013622374 absolute error = 0.0004505396195984002 relative error = 0.02252534166166732 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030610861412778 x2[1] (numeric) = 1.031364573166456 absolute error = 0.0007537117536782212 relative error = 0.07313252575710494 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.909e+04 Order of pole = 3.293e+08 TOP MAIN SOLVE Loop t[1] = 2.515999999999888 x1[1] (analytic) = 2.000145407761483 x1[1] (numeric) = 1.999693904813107 absolute error = 0.0004515029483753707 relative error = 0.02257350623726315 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030672071585116 x2[1] (numeric) = 1.031428225889341 absolute error = 0.0007561543042249319 relative error = 0.07336516871578844 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.913e+04 Order of pole = 3.296e+08 TOP MAIN SOLVE Loop t[1] = 2.516999999999888 x1[1] (analytic) = 2.0001452624264 x1[1] (numeric) = 1.999692794894477 absolute error = 0.0004524675319235172 relative error = 0.02262173355222327 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030733404373077 x2[1] (numeric) = 1.031492007710771 absolute error = 0.0007586033376947299 relative error = 0.07359840425043132 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.917e+04 Order of pole = 3.299e+08 TOP MAIN SOLVE Loop t[1] = 2.517999999999888 x1[1] (analytic) = 2.000145117236581 x1[1] (numeric) = 1.999691683865373 absolute error = 0.0004534333712082894 relative error = 0.02267002365482146 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030794860022065 x2[1] (numeric) = 1.031555918890871 absolute error = 0.0007610588688065079 relative error = 0.07383223358236546 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.921e+04 Order of pole = 3.303e+08 TOP MAIN SOLVE Loop t[1] = 2.518999999999888 x1[1] (analytic) = 2.000144972191879 x1[1] (numeric) = 1.999690571724684 absolute error = 0.0004544004671951374 relative error = 0.02271837659333154 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030856438777975 x2[1] (numeric) = 1.031619959690284 absolute error = 0.0007635209123086906 relative error = 0.07406665793481422 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.925e+04 Order of pole = 3.306e+08 TOP MAIN SOLVE Loop t[1] = 2.519999999999888 x1[1] (analytic) = 2.000144827292149 x1[1] (numeric) = 1.999689458471298 absolute error = 0.0004553688208508433 relative error = 0.02276679241609389 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030918140887196 x2[1] (numeric) = 1.031684130370178 absolute error = 0.0007659894829818992 relative error = 0.07430167853314693 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.929e+04 Order of pole = 3.309e+08 TOP MAIN SOLVE Loop t[1] = 2.520999999999888 x1[1] (analytic) = 2.000144682537246 x1[1] (numeric) = 1.999688344104102 absolute error = 0.0004563384331439657 relative error = 0.02281527117153775 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.030979966596608 x2[1] (numeric) = 1.031748431192246 absolute error = 0.000768464595637619 relative error = 0.07453729660474544 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.933e+04 Order of pole = 3.312e+08 TOP MAIN SOLVE Loop t[1] = 2.521999999999887 x1[1] (analytic) = 2.000144537927027 x1[1] (numeric) = 1.999687228621982 absolute error = 0.0004573093050446175 relative error = 0.02286381290817004 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031041916153586 x2[1] (numeric) = 1.031812862418705 absolute error = 0.0007709462651186438 relative error = 0.07477351337904307 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.937e+04 Order of pole = 3.316e+08 TOP MAIN SOLVE Loop t[1] = 2.522999999999887 x1[1] (analytic) = 2.000144393461344 x1[1] (numeric) = 1.999686112023821 absolute error = 0.0004582814375226896 relative error = 0.02291241767448659 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031103989806001 x2[1] (numeric) = 1.0318774243123 absolute error = 0.0007734345062990755 relative error = 0.07501033008752052 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.941e+04 Order of pole = 3.319e+08 TOP MAIN SOLVE Loop t[1] = 2.523999999999887 x1[1] (analytic) = 2.000144249140056 x1[1] (numeric) = 1.999684994308504 absolute error = 0.0004592548315516254 relative error = 0.02296108551916082 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031166187802221 x2[1] (numeric) = 1.031942117136305 absolute error = 0.0007759293340838802 relative error = 0.07524774796365848 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.945e+04 Order of pole = 3.322e+08 TOP MAIN SOLVE Loop t[1] = 2.524999999999887 x1[1] (analytic) = 2.000144104963016 x1[1] (numeric) = 1.999683875474913 absolute error = 0.0004602294881035363 relative error = 0.0230098164907996 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031228510391108 x2[1] (numeric) = 1.032006941154519 absolute error = 0.0007784307634106646 relative error = 0.07548576824310588 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.949e+04 Order of pole = 3.326e+08 TOP MAIN SOLVE Loop t[1] = 2.525999999999887 x1[1] (analytic) = 2.000143960930082 x1[1] (numeric) = 1.999682755521928 absolute error = 0.0004612054081538641 relative error = 0.02305861063817627 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031290957822026 x2[1] (numeric) = 1.032071896631273 absolute error = 0.0007809388092470115 relative error = 0.0757243921634171 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.953e+04 Order of pole = 3.329e+08 TOP MAIN SOLVE Loop t[1] = 2.526999999999887 x1[1] (analytic) = 2.000143817041108 x1[1] (numeric) = 1.99968163444843 absolute error = 0.000462182592678051 relative error = 0.0231074680100642 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031353530344837 x2[1] (numeric) = 1.03213698383143 absolute error = 0.0007834534865935883 relative error = 0.07596362096434943 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.957e+04 Order of pole = 3.332e+08 TOP MAIN SOLVE Loop t[1] = 2.527999999999887 x1[1] (analytic) = 2.000143673295951 x1[1] (numeric) = 1.999680512253298 absolute error = 0.0004631610426535371 relative error = 0.02315638865533663 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031416228209902 x2[1] (numeric) = 1.032202203020383 absolute error = 0.0007859748104817044 relative error = 0.07620345588762173 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.961e+04 Order of pole = 3.336e+08 TOP MAIN SOLVE Loop t[1] = 2.528999999999887 x1[1] (analytic) = 2.000143529694468 x1[1] (numeric) = 1.999679388935409 absolute error = 0.0004641407590588731 relative error = 0.02320537262292236 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031479051668085 x2[1] (numeric) = 1.03226755446406 absolute error = 0.0007885027959746438 relative error = 0.07644389817703953 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.965e+04 Order of pole = 3.339e+08 TOP MAIN SOLVE Loop t[1] = 2.529999999999887 x1[1] (analytic) = 2.000143386236515 x1[1] (numeric) = 1.999678264493641 absolute error = 0.0004651217428737198 relative error = 0.02325441996180566 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031542000970752 x2[1] (numeric) = 1.032333038428919 absolute error = 0.0007910374581672208 relative error = 0.07668494907844761 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.969e+04 Order of pole = 3.342e+08 TOP MAIN SOLVE Loop t[1] = 2.530999999999886 x1[1] (analytic) = 2.000143242921947 x1[1] (numeric) = 1.999677138926869 absolute error = 0.0004661039950788481 relative error = 0.02330353072102632 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031605076369772 x2[1] (numeric) = 1.032398655181959 absolute error = 0.0007935788121868903 relative error = 0.07692660983983345 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.973e+04 Order of pole = 3.346e+08 TOP MAIN SOLVE Loop t[1] = 2.531999999999886 x1[1] (analytic) = 2.000143099750623 x1[1] (numeric) = 1.999676012233966 absolute error = 0.0004670875166565835 relative error = 0.02335270494970184 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031668278117518 x2[1] (numeric) = 1.03246440499071 absolute error = 0.0007961268731924154 relative error = 0.07716888171119363 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.977e+04 Order of pole = 3.349e+08 TOP MAIN SOLVE Loop t[1] = 2.532999999999886 x1[1] (analytic) = 2.000142956722399 x1[1] (numeric) = 1.999674884413808 absolute error = 0.0004680723085908056 relative error = 0.02340194269702742 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031731606466868 x2[1] (numeric) = 1.032530288123243 absolute error = 0.0007986816563740895 relative error = 0.07741176594455113 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.981e+04 Order of pole = 3.352e+08 TOP MAIN SOLVE Loop t[1] = 2.533999999999886 x1[1] (analytic) = 2.00014281383713 x1[1] (numeric) = 1.999673755465265 absolute error = 0.0004690583718656161 relative error = 0.02345124401220937 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031795061671209 x2[1] (numeric) = 1.032596304848164 absolute error = 0.0008012431769548467 relative error = 0.07765526379405857 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.985e+04 Order of pole = 3.356e+08 TOP MAIN SOLVE Loop t[1] = 2.534999999999886 x1[1] (analytic) = 2.000142671094677 x1[1] (numeric) = 1.999672625387209 absolute error = 0.0004700457074677811 relative error = 0.02350060894458721 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031858643984432 x2[1] (numeric) = 1.032662455434622 absolute error = 0.0008038114501898175 relative error = 0.07789937651595087 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.989e+04 Order of pole = 3.359e+08 TOP MAIN SOLVE Loop t[1] = 2.535999999999886 x1[1] (analytic) = 2.000142528494893 x1[1] (numeric) = 1.999671494178509 absolute error = 0.0004710343163840669 relative error = 0.02355003754350047 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031922353660937 x2[1] (numeric) = 1.032728740152303 absolute error = 0.0008063864913663288 relative error = 0.0781441053685408 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.993e+04 Order of pole = 3.362e+08 TOP MAIN SOLVE Loop t[1] = 2.536999999999886 x1[1] (analytic) = 2.000142386037639 x1[1] (numeric) = 1.999670361838036 absolute error = 0.0004720241996034602 relative error = 0.02359952985839967 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.031986190955635 x2[1] (numeric) = 1.032795159271439 absolute error = 0.0008089683158032379 relative error = 0.07838945161215002 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 7.997e+04 Order of pole = 3.366e+08 TOP MAIN SOLVE Loop t[1] = 2.537999999999886 x1[1] (analytic) = 2.000142243722771 x1[1] (numeric) = 1.999669228364655 absolute error = 0.0004730153581158358 relative error = 0.02364908593877976 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.032050156123947 x2[1] (numeric) = 1.0328617130628 absolute error = 0.0008115569388522648 relative error = 0.0786354165092339 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.001e+04 Order of pole = 3.369e+08 TOP MAIN SOLVE Loop t[1] = 2.538999999999886 x1[1] (analytic) = 2.000142101550146 x1[1] (numeric) = 1.999668093757234 absolute error = 0.000474007792912623 relative error = 0.0236987058342134 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.032114249421805 x2[1] (numeric) = 1.032928401797702 absolute error = 0.0008141523758973257 relative error = 0.07888200132431249 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.005e+04 Order of pole = 3.373e+08 TOP MAIN SOLVE Loop t[1] = 2.539999999999885 x1[1] (analytic) = 2.000141959519623 x1[1] (numeric) = 1.999666958014638 absolute error = 0.0004750015049852507 relative error = 0.02374838959427323 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.032178471105651 x2[1] (numeric) = 1.032995225748006 absolute error = 0.0008167546423549776 relative error = 0.07912920732400903 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.009e+04 Order of pole = 3.376e+08 TOP MAIN SOLVE Loop t[1] = 2.540999999999885 x1[1] (analytic) = 2.00014181763106 x1[1] (numeric) = 1.999665821135731 absolute error = 0.000475996495328701 relative error = 0.02379813726870951 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.032242821432446 x2[1] (numeric) = 1.03306218518612 absolute error = 0.000819363753674196 relative error = 0.07937703577702415 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.013e+04 Order of pole = 3.379e+08 TOP MAIN SOLVE Loop t[1] = 2.541999999999885 x1[1] (analytic) = 2.000141675884314 x1[1] (numeric) = 1.999664683119377 absolute error = 0.0004769927649368455 relative error = 0.02384794890721702 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.03230730065966 x2[1] (numeric) = 1.033129280384996 absolute error = 0.0008219797253361527 relative error = 0.07962548795410972 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.017e+04 Order of pole = 3.383e+08 TOP MAIN SOLVE Loop t[1] = 2.542999999999885 x1[1] (analytic) = 2.000141534279244 x1[1] (numeric) = 1.999663543964437 absolute error = 0.0004779903148062203 relative error = 0.02389782455962375 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.032371909045282 x2[1] (numeric) = 1.033196511618137 absolute error = 0.0008246025728551043 relative error = 0.0798745651281505 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.021e+04 Order of pole = 3.386e+08 TOP MAIN SOLVE Loop t[1] = 2.543999999999885 x1[1] (analytic) = 2.000141392815708 x1[1] (numeric) = 1.999662403669773 absolute error = 0.0004789891459351381 relative error = 0.02394776427584647 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.032436646847816 x2[1] (numeric) = 1.033263879159594 absolute error = 0.0008272323117777258 relative error = 0.08012426857409509 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.025e+04 Order of pole = 3.39e+08 TOP MAIN SOLVE Loop t[1] = 2.544999999999885 x1[1] (analytic) = 2.000141251493565 x1[1] (numeric) = 1.999661262234244 absolute error = 0.0004799892593216892 relative error = 0.02399776810579088 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.032501514326285 x2[1] (numeric) = 1.033331383283968 absolute error = 0.000829868957683777 relative error = 0.08037459956901594 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.029e+04 Order of pole = 3.393e+08 TOP MAIN SOLVE Loop t[1] = 2.545999999999885 x1[1] (analytic) = 2.000141110312674 x1[1] (numeric) = 1.999660119656708 absolute error = 0.0004809906559661847 relative error = 0.02404783609947368 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.032566511740228 x2[1] (numeric) = 1.033399024266413 absolute error = 0.000832512526185436 relative error = 0.08062555939204029 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.033e+04 Order of pole = 3.396e+08 TOP MAIN SOLVE Loop t[1] = 2.546999999999885 x1[1] (analytic) = 2.000140969272893 x1[1] (numeric) = 1.999658975936023 absolute error = 0.0004819933368702678 relative error = 0.02409796830697817 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.032631639349706 x2[1] (numeric) = 1.033466802382634 absolute error = 0.0008351630329279658 relative error = 0.08087714932441008 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.037e+04 Order of pole = 3.4e+08 TOP MAIN SOLVE Loop t[1] = 2.547999999999885 x1[1] (analytic) = 2.000140828374081 x1[1] (numeric) = 1.999657831071045 absolute error = 0.0004829973030360257 relative error = 0.02414816477840989 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.032696897415301 x2[1] (numeric) = 1.033534717908891 absolute error = 0.0008378204935899358 relative error = 0.08112937064949897 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.041e+04 Order of pole = 3.403e+08 TOP MAIN SOLVE Loop t[1] = 2.548999999999884 x1[1] (analytic) = 2.000140687616098 x1[1] (numeric) = 1.99965668506063 absolute error = 0.0004840025554677663 relative error = 0.02419842556398535 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.032762286198115 x2[1] (numeric) = 1.033602771121997 absolute error = 0.0008404849238825562 relative error = 0.08138222465274318 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.045e+04 Order of pole = 3.407e+08 TOP MAIN SOLVE Loop t[1] = 2.549999999999884 x1[1] (analytic) = 2.000140546998802 x1[1] (numeric) = 1.999655537903631 absolute error = 0.0004850090951709074 relative error = 0.02424875071397659 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.032827805959773 x2[1] (numeric) = 1.033670962299323 absolute error = 0.0008431563395498998 relative error = 0.08163571262165838 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.049e+04 Order of pole = 3.41e+08 TOP MAIN SOLVE Loop t[1] = 2.550999999999884 x1[1] (analytic) = 2.000140406522053 x1[1] (numeric) = 1.999654389598902 absolute error = 0.0004860169231515332 relative error = 0.02429914027868895 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.032893456962426 x2[1] (numeric) = 1.033739291718795 absolute error = 0.0008458347563697899 relative error = 0.08188983584592109 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.053e+04 Order of pole = 3.413e+08 TOP MAIN SOLVE Loop t[1] = 2.551999999999884 x1[1] (analytic) = 2.000140266185711 x1[1] (numeric) = 1.999653240145293 absolute error = 0.0004870260404181703 relative error = 0.02434959430854988 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.032959239468747 x2[1] (numeric) = 1.033807759658899 absolute error = 0.0008485201901529127 relative error = 0.08214459561727805 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.057e+04 Order of pole = 3.417e+08 TOP MAIN SOLVE Loop t[1] = 2.552999999999884 x1[1] (analytic) = 2.000140125989635 x1[1] (numeric) = 1.999652089541656 absolute error = 0.0004880364479793453 relative error = 0.02440011285398683 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033025153741936 x2[1] (numeric) = 1.03387636639868 absolute error = 0.000851212656743483 relative error = 0.08239999322960606 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.061e+04 Order of pole = 3.42e+08 TOP MAIN SOLVE Loop t[1] = 2.553999999999884 x1[1] (analytic) = 2.000139985933685 x1[1] (numeric) = 1.99965093778684 absolute error = 0.0004890481468455832 relative error = 0.02445069596552716 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033091200045722 x2[1] (numeric) = 1.033945112217741 absolute error = 0.0008539121720192444 relative error = 0.08265602997890727 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.065e+04 Order of pole = 3.424e+08 TOP MAIN SOLVE Loop t[1] = 2.554999999999884 x1[1] (analytic) = 2.000139846017721 x1[1] (numeric) = 1.999649784879693 absolute error = 0.0004900611380285191 relative error = 0.02450134369375376 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033157378644358 x2[1] (numeric) = 1.034013997396249 absolute error = 0.000856618751890581 relative error = 0.08291270716321845 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.069e+04 Order of pole = 3.427e+08 TOP MAIN SOLVE Loop t[1] = 2.555999999999884 x1[1] (analytic) = 2.000139706241603 x1[1] (numeric) = 1.999648630819062 absolute error = 0.0004910754225417868 relative error = 0.0245520560893494 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033223689802631 x2[1] (numeric) = 1.034083022214933 absolute error = 0.0008593324123022938 relative error = 0.08317002608277842 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.073e+04 Order of pole = 3.43e+08 TOP MAIN SOLVE Loop t[1] = 2.556999999999884 x1[1] (analytic) = 2.000139566605192 x1[1] (numeric) = 1.999647475603793 absolute error = 0.0004920910013987978 relative error = 0.02460283320298577 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033290133785854 x2[1] (numeric) = 1.034152186955086 absolute error = 0.0008620531692322686 relative error = 0.08342798803989415 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.077e+04 Order of pole = 3.434e+08 TOP MAIN SOLVE Loop t[1] = 2.557999999999883 x1[1] (analytic) = 2.000139427108346 x1[1] (numeric) = 1.999646319232731 absolute error = 0.0004931078756154061 relative error = 0.02465367508545667 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033356710859873 x2[1] (numeric) = 1.034221491898565 absolute error = 0.0008647810386921417 relative error = 0.08368659433900062 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.081e+04 Order of pole = 3.437e+08 TOP MAIN SOLVE Loop t[1] = 2.558999999999883 x1[1] (analytic) = 2.000139287750928 x1[1] (numeric) = 1.99964516170472 absolute error = 0.0004941260462087982 relative error = 0.0247045817876225 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033423421291067 x2[1] (numeric) = 1.034290937327794 absolute error = 0.0008675160367277446 relative error = 0.08394584628669899 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.085e+04 Order of pole = 3.441e+08 TOP MAIN SOLVE Loop t[1] = 2.559999999999883 x1[1] (analytic) = 2.000139148532798 x1[1] (numeric) = 1.999644003018601 absolute error = 0.0004951455141968264 relative error = 0.02475555336037697 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033490265346346 x2[1] (numeric) = 1.034360523525764 absolute error = 0.0008702581794177711 relative error = 0.08420574519162285 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.089e+04 Order of pole = 3.444e+08 TOP MAIN SOLVE Loop t[1] = 2.560999999999883 x1[1] (analytic) = 2.000139009453816 x1[1] (numeric) = 1.999642843173217 absolute error = 0.0004961662805991196 relative error = 0.02480658985470261 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033557243293157 x2[1] (numeric) = 1.034430250776033 absolute error = 0.0008730074828755541 relative error = 0.08446629236460541 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.093e+04 Order of pole = 3.448e+08 TOP MAIN SOLVE Loop t[1] = 2.561999999999883 x1[1] (analytic) = 2.000138870513844 x1[1] (numeric) = 1.999641682167408 absolute error = 0.0004971883464361948 relative error = 0.02485769132162634 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033624355399481 x2[1] (numeric) = 1.034500119362729 absolute error = 0.0008757639632479552 relative error = 0.08472748911856715 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.098e+04 Order of pole = 3.451e+08 TOP MAIN SOLVE Loop t[1] = 2.562999999999883 x1[1] (analytic) = 2.000138731712742 x1[1] (numeric) = 1.999640520000012 absolute error = 0.0004982117127303454 relative error = 0.02490885781226389 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033691601933836 x2[1] (numeric) = 1.034570129570553 absolute error = 0.0008785276367162531 relative error = 0.08498933676859698 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.102e+04 Order of pole = 3.455e+08 TOP MAIN SOLVE Loop t[1] = 2.563999999999883 x1[1] (analytic) = 2.000138593050372 x1[1] (numeric) = 1.999639356669867 absolute error = 0.0004992363805049749 relative error = 0.02496008937778653 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033758983165279 x2[1] (numeric) = 1.034640281684774 absolute error = 0.0008812985194948109 relative error = 0.08525183663181844 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.106e+04 Order of pole = 3.458e+08 TOP MAIN SOLVE Loop t[1] = 2.564999999999883 x1[1] (analytic) = 2.000138454526595 x1[1] (numeric) = 1.99963819217581 absolute error = 0.0005002623507848192 relative error = 0.02501138606943209 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033826499363402 x2[1] (numeric) = 1.034710575991235 absolute error = 0.0008840766278332968 relative error = 0.08551499002759974 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.11e+04 Order of pole = 3.461e+08 TOP MAIN SOLVE Loop t[1] = 2.565999999999883 x1[1] (analytic) = 2.000138316141273 x1[1] (numeric) = 1.999637026516677 absolute error = 0.0005012896245957243 relative error = 0.02506274793849394 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033894150798341 x2[1] (numeric) = 1.034781012776356 absolute error = 0.0008868619780153519 relative error = 0.08577879827741988 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.114e+04 Order of pole = 3.465e+08 TOP MAIN SOLVE Loop t[1] = 2.566999999999882 x1[1] (analytic) = 2.000138177894267 x1[1] (numeric) = 1.999635859691302 absolute error = 0.0005023182029646467 relative error = 0.02511417503632095 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.033961937740769 x2[1] (numeric) = 1.034851592327128 absolute error = 0.0008896545863581462 relative error = 0.08604326270482084 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.118e+04 Order of pole = 3.468e+08 TOP MAIN SOLVE Loop t[1] = 2.567999999999882 x1[1] (analytic) = 2.000138039785438 x1[1] (numeric) = 1.999634691698518 absolute error = 0.0005033480869205409 relative error = 0.0251656674143619 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034029860461905 x2[1] (numeric) = 1.03492231493112 absolute error = 0.0008924544692141545 relative error = 0.0863083846355744 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.122e+04 Order of pole = 3.472e+08 TOP MAIN SOLVE Loop t[1] = 2.568999999999882 x1[1] (analytic) = 2.00013790181465 x1[1] (numeric) = 1.999633522537156 absolute error = 0.0005043792774932498 relative error = 0.02521722512410997 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034097919233509 x2[1] (numeric) = 1.034993180876478 absolute error = 0.0008952616429693805 relative error = 0.08657416539750547 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.126e+04 Order of pole = 3.475e+08 TOP MAIN SOLVE Loop t[1] = 2.569999999999882 x1[1] (analytic) = 2.000137763981763 x1[1] (numeric) = 1.999632352206049 absolute error = 0.0005054117757141707 relative error = 0.02526884821713606 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034166114327884 x2[1] (numeric) = 1.035064190451929 absolute error = 0.0008980761240451329 relative error = 0.08684060632065892 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.13e+04 Order of pole = 3.479e+08 TOP MAIN SOLVE Loop t[1] = 2.570999999999882 x1[1] (analytic) = 2.00013762628664 x1[1] (numeric) = 1.999631180704025 absolute error = 0.0005064455826151448 relative error = 0.02532053674503326 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034234446017879 x2[1] (numeric) = 1.035135343946776 absolute error = 0.0009008979288966934 relative error = 0.08710770873716568 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.134e+04 Order of pole = 3.482e+08 TOP MAIN SOLVE Loop t[1] = 2.571999999999882 x1[1] (analytic) = 2.000137488729144 x1[1] (numeric) = 1.999630008029913 absolute error = 0.0005074806992304559 relative error = 0.0253722907595168 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034302914576892 x2[1] (numeric) = 1.035206641650906 absolute error = 0.0009037270740144265 relative error = 0.08737547398134515 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1045 Order of pole = 2.681e+04 TOP MAIN SOLVE Loop t[1] = 2.572999999999882 x1[1] (analytic) = 2.000137351309136 x1[1] (numeric) = 1.999628834182541 absolute error = 0.0005085171265950539 relative error = 0.02542411031233519 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034371520278863 x2[1] (numeric) = 1.035278083854786 absolute error = 0.0009065635759228918 relative error = 0.08764390338961431 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.142e+04 Order of pole = 3.489e+08 TOP MAIN SOLVE Loop t[1] = 2.573999999999882 x1[1] (analytic) = 2.00013721402648 x1[1] (numeric) = 1.999627659160734 absolute error = 0.000509554865745665 relative error = 0.02547599545532575 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034440263398287 x2[1] (numeric) = 1.035349670849468 absolute error = 0.0009094074511819539 relative error = 0.08791299830058995 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.146e+04 Order of pole = 3.493e+08 TOP MAIN SOLVE Loop t[1] = 2.574999999999882 x1[1] (analytic) = 2.000137076881038 x1[1] (numeric) = 1.999626482963317 absolute error = 0.0005105939177201257 relative error = 0.02552794624038133 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034509144210202 x2[1] (numeric) = 1.035421402926588 absolute error = 0.0009122587163856721 relative error = 0.08818276005497637 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.15e+04 Order of pole = 3.496e+08 TOP MAIN SOLVE Loop t[1] = 2.575999999999881 x1[1] (analytic) = 2.000136939872672 x1[1] (numeric) = 1.999625305589115 absolute error = 0.0005116342835567167 relative error = 0.02557996271941696 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034578162990202 x2[1] (numeric) = 1.035493280378366 absolute error = 0.0009151173881640773 relative error = 0.08845318999573198 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.154e+04 Order of pole = 3.5e+08 TOP MAIN SOLVE Loop t[1] = 2.576999999999881 x1[1] (analytic) = 2.000136803001247 x1[1] (numeric) = 1.99962412703695 absolute error = 0.000512675964296605 relative error = 0.025632044944492 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034647320014431 x2[1] (numeric) = 1.035565303497611 absolute error = 0.0009179834831807288 relative error = 0.08872428946782807 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.158e+04 Order of pole = 3.503e+08 TOP MAIN SOLVE Loop t[1] = 2.577999999999881 x1[1] (analytic) = 2.000136666266624 x1[1] (numeric) = 1.999622947305643 absolute error = 0.0005137189609807358 relative error = 0.02568419296765472 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034716615559583 x2[1] (numeric) = 1.035637472577719 absolute error = 0.0009208570181362674 relative error = 0.08899605981858719 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.162e+04 Order of pole = 3.507e+08 TOP MAIN SOLVE Loop t[1] = 2.578999999999881 x1[1] (analytic) = 2.000136529668668 x1[1] (numeric) = 1.999621766394015 absolute error = 0.0005147632746524966 relative error = 0.02573640684107548 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034786049902911 x2[1] (numeric) = 1.035709787912675 absolute error = 0.0009237380097639747 relative error = 0.08926850239724862 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.167e+04 Order of pole = 3.51e+08 TOP MAIN SOLVE Loop t[1] = 2.579999999999881 x1[1] (analytic) = 2.000136393207241 x1[1] (numeric) = 1.999620584300885 absolute error = 0.0005158089063568294 relative error = 0.02578868661700235 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034855623322221 x2[1] (numeric) = 1.035782249797055 absolute error = 0.0009266264748339914 relative error = 0.08954161855537114 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.171e+04 Order of pole = 3.514e+08 TOP MAIN SOLVE Loop t[1] = 2.580999999999881 x1[1] (analytic) = 2.000136256882208 x1[1] (numeric) = 1.99961940102507 absolute error = 0.000516855857138232 relative error = 0.02584103234766124 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034925336095873 x2[1] (numeric) = 1.035854858526025 absolute error = 0.0009295224301517635 relative error = 0.0898154096466776 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 360.7 Order of pole = 8.444e+05 TOP MAIN SOLVE Loop t[1] = 2.581999999999881 x1[1] (analytic) = 2.000136120693431 x1[1] (numeric) = 1.999618216565387 absolute error = 0.0005179041280440888 relative error = 0.02589344408542233 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.034995188502788 x2[1] (numeric) = 1.035927614395346 absolute error = 0.0009324258925575979 relative error = 0.09008987702700669 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.179e+04 Order of pole = 3.521e+08 TOP MAIN SOLVE Loop t[1] = 2.582999999999881 x1[1] (analytic) = 2.000135984640775 x1[1] (numeric) = 1.999617030920652 absolute error = 0.0005189537201228944 relative error = 0.02594592188271132 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.035065180822443 x2[1] (numeric) = 1.03600051770137 absolute error = 0.0009353368789271066 relative error = 0.09036502205435076 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1964 Order of pole = 1671 TOP MAIN SOLVE Loop t[1] = 2.583999999999881 x1[1] (analytic) = 2.000135848724105 x1[1] (numeric) = 1.99961584408968 absolute error = 0.0005200046344244758 relative error = 0.02599846579202053 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.035135313334876 x2[1] (numeric) = 1.036073568741048 absolute error = 0.0009382554061716508 relative error = 0.0906408460888935 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.187e+04 Order of pole = 3.528e+08 TOP MAIN SOLVE Loop t[1] = 2.584999999999881 x1[1] (analytic) = 2.000135712943282 x1[1] (numeric) = 1.999614656071283 absolute error = 0.0005210568719988817 relative error = 0.02605107586585338 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.035205586320685 x2[1] (numeric) = 1.036146767811923 absolute error = 0.0009411814912383409 relative error = 0.09091735049300464 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1812 Order of pole = 1.31e+05 TOP MAIN SOLVE Loop t[1] = 2.58599999999988 x1[1] (analytic) = 2.000135577298173 x1[1] (numeric) = 1.999613466864274 absolute error = 0.0005221104338990479 relative error = 0.0261037521568576 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.035276000061029 x2[1] (numeric) = 1.036220115212139 absolute error = 0.0009441151511095924 relative error = 0.09119453663119179 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.195e+04 Order of pole = 3.535e+08 TOP MAIN SOLVE Loop t[1] = 2.58699999999988 x1[1] (analytic) = 2.000135441788641 x1[1] (numeric) = 1.999612276467462 absolute error = 0.0005231653211783538 relative error = 0.02615649471770312 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.035346554837633 x2[1] (numeric) = 1.036293611240436 absolute error = 0.0009470564028031259 relative error = 0.09147240587009509 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.199e+04 Order of pole = 3.538e+08 TOP MAIN SOLVE Loop t[1] = 2.58799999999988 x1[1] (analytic) = 2.00013530641455 x1[1] (numeric) = 1.999611084879658 absolute error = 0.0005242215348919554 relative error = 0.0262093036011487 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.035417250932781 x2[1] (numeric) = 1.036367256196155 absolute error = 0.0009500052633739653 relative error = 0.09175095957867514 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.203e+04 Order of pole = 3.542e+08 TOP MAIN SOLVE Loop t[1] = 2.58899999999988 x1[1] (analytic) = 2.000135171175766 x1[1] (numeric) = 1.999609892099671 absolute error = 0.0005252790760952308 relative error = 0.0262621788599642 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.035488088629327 x2[1] (numeric) = 1.036441050379239 absolute error = 0.0009529617499113296 relative error = 0.09203019912790715 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.208e+04 Order of pole = 3.545e+08 TOP MAIN SOLVE Loop t[1] = 2.58999999999988 x1[1] (analytic) = 2.000135036072153 x1[1] (numeric) = 1.999608698126307 absolute error = 0.0005263379458464446 relative error = 0.02631512054706377 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.03555906821069 x2[1] (numeric) = 1.036514994090231 absolute error = 0.0009559258795415193 relative error = 0.09231012589105456 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.212e+04 Order of pole = 3.549e+08 TOP MAIN SOLVE Loop t[1] = 2.59099999999988 x1[1] (analytic) = 2.000134901103577 x1[1] (numeric) = 1.999607502958372 absolute error = 0.0005273981452047494 relative error = 0.02636812871540598 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.035630189960855 x2[1] (numeric) = 1.036589087630281 absolute error = 0.0009588976694259177 relative error = 0.09259074124347057 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.216e+04 Order of pole = 3.553e+08 TOP MAIN SOLVE Loop t[1] = 2.59199999999988 x1[1] (analytic) = 2.000134766269901 x1[1] (numeric) = 1.999606306594672 absolute error = 0.000528459675229298 relative error = 0.02642120341794943 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.035701454164376 x2[1] (numeric) = 1.036663331301139 absolute error = 0.0009618771367627676 relative error = 0.09287204656276443 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.22e+04 Order of pole = 3.556e+08 TOP MAIN SOLVE Loop t[1] = 2.59299999999988 x1[1] (analytic) = 2.000134631570992 x1[1] (numeric) = 1.99960510903401 absolute error = 0.0005295225369827961 relative error = 0.0264743447078303 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.035772861106379 x2[1] (numeric) = 1.036737725405165 absolute error = 0.0009648642987858391 relative error = 0.09315404322866717 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.224e+04 Order of pole = 3.56e+08 TOP MAIN SOLVE Loop t[1] = 2.59399999999988 x1[1] (analytic) = 2.000134497006715 x1[1] (numeric) = 1.999603910275188 absolute error = 0.0005305867315268387 relative error = 0.02652755263812929 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.035844411072558 x2[1] (numeric) = 1.036812270245324 absolute error = 0.0009678591727662056 relative error = 0.09343673262319799 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1195 Order of pole = 6.784e+04 TOP MAIN SOLVE Loop t[1] = 2.594999999999879 x1[1] (analytic) = 2.000134362576934 x1[1] (numeric) = 1.999602710317007 absolute error = 0.0005316522599265738 relative error = 0.02658082726210471 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.03591610434918 x2[1] (numeric) = 1.03688696612519 absolute error = 0.0009708617760098015 relative error = 0.0937201161304226 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.232e+04 Order of pole = 3.567e+08 TOP MAIN SOLVE Loop t[1] = 2.595999999999879 x1[1] (analytic) = 2.000134228281516 x1[1] (numeric) = 1.999601509158269 absolute error = 0.0005327191232473716 relative error = 0.02663416863302597 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.035987941223087 x2[1] (numeric) = 1.036961813348946 absolute error = 0.0009738721258598648 relative error = 0.09400419513668394 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.236e+04 Order of pole = 3.57e+08 TOP MAIN SOLVE Loop t[1] = 2.596999999999879 x1[1] (analytic) = 2.000134094120326 x1[1] (numeric) = 1.99960030679777 absolute error = 0.0005337873225559342 relative error = 0.02668757680422911 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.036059921981692 x2[1] (numeric) = 1.037036812221388 absolute error = 0.0009768902396958268 relative error = 0.09428897103048925 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.241e+04 Order of pole = 3.574e+08 TOP MAIN SOLVE Loop t[1] = 2.597999999999879 x1[1] (analytic) = 2.000133960093231 x1[1] (numeric) = 1.99959910323431 absolute error = 0.0005348568589205183 relative error = 0.02674105182912785 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.036132046912986 x2[1] (numeric) = 1.03711196304792 absolute error = 0.000979916134933756 relative error = 0.09457444520254754 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.245e+04 Order of pole = 3.578e+08 TOP MAIN SOLVE Loop t[1] = 2.598999999999879 x1[1] (analytic) = 2.000133826200095 x1[1] (numeric) = 1.999597898466684 absolute error = 0.0005359277334104906 relative error = 0.02679459376119146 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.036204316305535 x2[1] (numeric) = 1.037187266134562 absolute error = 0.0009829498290263583 relative error = 0.09486061904576409 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 3106 Order of pole = 3.036e+05 TOP MAIN SOLVE Loop t[1] = 2.599999999999879 x1[1] (analytic) = 2.000133692440786 x1[1] (numeric) = 1.999596692493689 absolute error = 0.0005369999470974385 relative error = 0.02684820265400016 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.036276730448486 x2[1] (numeric) = 1.037262721787948 absolute error = 0.000985991339462311 relative error = 0.09514749395517044 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.253e+04 Order of pole = 3.585e+08 TOP MAIN SOLVE Loop t[1] = 2.600999999999879 x1[1] (analytic) = 2.000133558815169 x1[1] (numeric) = 1.999595485314116 absolute error = 0.0005380735010527271 relative error = 0.02690187856112313 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.03634928963156 x2[1] (numeric) = 1.037338330315328 absolute error = 0.0009890406837684829 relative error = 0.09543507132813339 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.257e+04 Order of pole = 3.588e+08 TOP MAIN SOLVE Loop t[1] = 2.601999999999879 x1[1] (analytic) = 2.000133425323111 x1[1] (numeric) = 1.999594276926761 absolute error = 0.0005391483963497201 relative error = 0.02695562153622944 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.036421994145062 x2[1] (numeric) = 1.037414092024569 absolute error = 0.0009920978795070479 relative error = 0.09572335256407054 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.261e+04 Order of pole = 3.592e+08 TOP MAIN SOLVE Loop t[1] = 2.602999999999879 x1[1] (analytic) = 2.000133291964478 x1[1] (numeric) = 1.999593067330414 absolute error = 0.0005402246340642236 relative error = 0.02700943163311027 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.036494844279876 x2[1] (numeric) = 1.037490007224154 absolute error = 0.0009951629442785936 relative error = 0.09601233906474488 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.265e+04 Order of pole = 3.596e+08 TOP MAIN SOLVE Loop t[1] = 2.603999999999878 x1[1] (analytic) = 2.000133158739138 x1[1] (numeric) = 1.999591856523866 absolute error = 0.0005413022152722657 relative error = 0.02706330890556791 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.036567840327469 x2[1] (numeric) = 1.037566076223189 absolute error = 0.000998235895719235 relative error = 0.09630203223398048 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.269e+04 Order of pole = 3.599e+08 TOP MAIN SOLVE Loop t[1] = 2.604999999999878 x1[1] (analytic) = 2.000133025646956 x1[1] (numeric) = 1.999590644505905 absolute error = 0.0005423811410507628 relative error = 0.02711725340744905 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.036640982579894 x2[1] (numeric) = 1.037642299331397 absolute error = 0.001001316751503056 relative error = 0.09659243347789261 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.274e+04 Order of pole = 3.603e+08 TOP MAIN SOLVE Loop t[1] = 2.605999999999878 x1[1] (analytic) = 2.000132892687799 x1[1] (numeric) = 1.99958943127532 absolute error = 0.0005434614124795178 relative error = 0.02717126519274471 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.036714271329785 x2[1] (numeric) = 1.037718676859126 absolute error = 0.001004405529341001 relative error = 0.09688354420477485 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.278e+04 Order of pole = 3.606e+08 TOP MAIN SOLVE Loop t[1] = 2.606999999999878 x1[1] (analytic) = 2.000132759861536 x1[1] (numeric) = 1.999588216830898 absolute error = 0.0005445430306378896 relative error = 0.02722534431542369 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.036787706870364 x2[1] (numeric) = 1.037795209117345 absolute error = 0.001007502246980874 relative error = 0.09717536582509347 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.282e+04 Order of pole = 3.61e+08 TOP MAIN SOLVE Loop t[1] = 2.607999999999878 x1[1] (analytic) = 2.000132627168032 x1[1] (numeric) = 1.999587001171424 absolute error = 0.0005456259966081234 relative error = 0.02727949082959913 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.036861289495439 x2[1] (numeric) = 1.037871896417648 absolute error = 0.00101060692220889 relative error = 0.09746789975163166 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.286e+04 Order of pole = 3.614e+08 TOP MAIN SOLVE Loop t[1] = 2.608999999999878 x1[1] (analytic) = 2.000132494607155 x1[1] (numeric) = 1.999585784295682 absolute error = 0.0005467103114731309 relative error = 0.02733370478941746 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.036935019499408 x2[1] (numeric) = 1.037948739072255 absolute error = 0.00101371957284746 relative error = 0.09776114739926951 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.29e+04 Order of pole = 3.617e+08 TOP MAIN SOLVE Loop t[1] = 2.609999999999878 x1[1] (analytic) = 2.000132362178773 x1[1] (numeric) = 1.999584566202457 absolute error = 0.0005477959763169338 relative error = 0.02738798624908062 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.037008897177257 x2[1] (numeric) = 1.038025737394013 absolute error = 0.001016840216756743 relative error = 0.09805511018512827 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.294e+04 Order of pole = 3.621e+08 TOP MAIN SOLVE Loop t[1] = 2.610999999999878 x1[1] (analytic) = 2.000132229882754 x1[1] (numeric) = 1.999583346890528 absolute error = 0.0005488829922257743 relative error = 0.02744233526290156 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.037082922824562 x2[1] (numeric) = 1.038102891696397 absolute error = 0.001019968871834642 relative error = 0.09834978952856452 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.298e+04 Order of pole = 3.624e+08 TOP MAIN SOLVE Loop t[1] = 2.611999999999878 x1[1] (analytic) = 2.000132097718964 x1[1] (numeric) = 1.999582126358678 absolute error = 0.0005499713602858947 relative error = 0.02749675188519326 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.037157096737494 x2[1] (numeric) = 1.03818020229351 absolute error = 0.001023105556016812 relative error = 0.09864518685116437 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.302e+04 Order of pole = 3.628e+08 TOP MAIN SOLVE Loop t[1] = 2.612999999999877 x1[1] (analytic) = 2.000131965687272 x1[1] (numeric) = 1.999580904605685 absolute error = 0.0005510610815866457 relative error = 0.02755123617042407 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.037231419212813 x2[1] (numeric) = 1.038257669500088 absolute error = 0.001026250287275543 relative error = 0.09894130357663058 % Correct digits = 3 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1073 Order of pole = 7.914e+04 TOP MAIN SOLVE Loop t[1] = 2.613999999999877 x1[1] (analytic) = 2.000131833787545 x1[1] (numeric) = 1.999579681630329 absolute error = 0.00055215215721649 relative error = 0.02760578817301799 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.037305890547876 x2[1] (numeric) = 1.038335293631498 absolute error = 0.001029403083622427 relative error = 0.09923814113103369 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.311e+04 Order of pole = 3.635e+08 TOP MAIN SOLVE Loop t[1] = 2.614999999999877 x1[1] (analytic) = 2.000131702019653 x1[1] (numeric) = 1.999578457431385 absolute error = 0.000553244588267443 relative error = 0.0276604079475766 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.037380511040633 x2[1] (numeric) = 1.038413075003739 absolute error = 0.001032563963105693 relative error = 0.09953570094254913 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.315e+04 Order of pole = 3.639e+08 TOP MAIN SOLVE Loop t[1] = 2.615999999999877 x1[1] (analytic) = 2.000131570383462 x1[1] (numeric) = 1.99957723200763 absolute error = 0.0005543383758319642 relative error = 0.02771509554872369 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.037455280989634 x2[1] (numeric) = 1.038491013933446 absolute error = 0.001035732943811984 relative error = 0.09983398444162271 % Correct digits = 3 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.319e+04 Order of pole = 3.643e+08 TOP MAIN SOLVE Loop t[1] = 2.616999999999877 x1[1] (analytic) = 2.000131438878842 x1[1] (numeric) = 1.999576005357839 absolute error = 0.0005554335210029571 relative error = 0.02776985103110529 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.037530200694023 x2[1] (numeric) = 1.038569110737889 absolute error = 0.001038910043865915 relative error = 0.1001329930609219 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.323e+04 Order of pole = 3.646e+08 TOP MAIN SOLVE Loop t[1] = 2.617999999999877 x1[1] (analytic) = 2.000131307505661 x1[1] (numeric) = 1.999574777480784 absolute error = 0.0005565300248766558 relative error = 0.0278246744495339 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.037605270453546 x2[1] (numeric) = 1.038647365734976 absolute error = 0.001042095281430067 relative error = 0.1004327282353296 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.328e+04 Order of pole = 3.65e+08 TOP MAIN SOLVE Loop t[1] = 2.618999999999877 x1[1] (analytic) = 2.000131176263787 x1[1] (numeric) = 1.999573548375238 absolute error = 0.0005576278885488506 relative error = 0.02787956585879985 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.037680490568547 x2[1] (numeric) = 1.038725779243252 absolute error = 0.00104528867470477 relative error = 0.1007331914019174 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.332e+04 Order of pole = 3.654e+08 TOP MAIN SOLVE Loop t[1] = 2.619999999999877 x1[1] (analytic) = 2.000131045153089 x1[1] (numeric) = 1.999572318039972 absolute error = 0.000558727113117774 relative error = 0.02793452531381559 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.037755861339972 x2[1] (numeric) = 1.038804351581901 absolute error = 0.001048490241929434 relative error = 0.1010343840000674 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1142 Order of pole = 1.12e+05 TOP MAIN SOLVE Loop t[1] = 2.620999999999877 x1[1] (analytic) = 2.000130914173437 x1[1] (numeric) = 1.999571086473755 absolute error = 0.0005598276996823248 relative error = 0.02798955286952685 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.03783138306937 x2[1] (numeric) = 1.038883083070751 absolute error = 0.001051700001380995 relative error = 0.1013363074713166 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.34e+04 Order of pole = 3.661e+08 TOP MAIN SOLVE Loop t[1] = 2.621999999999876 x1[1] (analytic) = 2.000130783324699 x1[1] (numeric) = 1.999569853675355 absolute error = 0.0005609296493434002 relative error = 0.02804464858097929 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.037907056058895 x2[1] (numeric) = 1.03896197403027 absolute error = 0.001054917971375025 relative error = 0.1016389632594582 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.344e+04 Order of pole = 3.665e+08 TOP MAIN SOLVE Loop t[1] = 2.622999999999876 x1[1] (analytic) = 2.000130652606744 x1[1] (numeric) = 1.999568619643541 absolute error = 0.0005620329632030074 relative error = 0.02809981250327408 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.037982880611301 x2[1] (numeric) = 1.039041024781568 absolute error = 0.001058144170266173 relative error = 0.101942352810578 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.348e+04 Order of pole = 3.668e+08 TOP MAIN SOLVE Loop t[1] = 2.623999999999876 x1[1] (analytic) = 2.000130522019442 x1[1] (numeric) = 1.999567384377078 absolute error = 0.0005631376423640422 relative error = 0.0281550446915568 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.038058857029955 x2[1] (numeric) = 1.039120235646402 absolute error = 0.001061378616446396 relative error = 0.1022464775728769 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.352e+04 Order of pole = 3.672e+08 TOP MAIN SOLVE Loop t[1] = 2.624999999999876 x1[1] (analytic) = 2.000130391562662 x1[1] (numeric) = 1.99956614787473 absolute error = 0.0005642436879316204 relative error = 0.02821034520108402 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.038134985618827 x2[1] (numeric) = 1.039199606947174 absolute error = 0.001064621328346949 relative error = 0.1025513389968582 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.357e+04 Order of pole = 3.675e+08 TOP MAIN SOLVE Loop t[1] = 2.625999999999876 x1[1] (analytic) = 2.000130261236273 x1[1] (numeric) = 1.999564910135262 absolute error = 0.0005653511010113021 relative error = 0.02826571408713454 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.038211266682496 x2[1] (numeric) = 1.039279139006934 absolute error = 0.001067872324437724 relative error = 0.1028569385352566 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.361e+04 Order of pole = 3.679e+08 TOP MAIN SOLVE Loop t[1] = 2.626999999999876 x1[1] (analytic) = 2.000130131040146 x1[1] (numeric) = 1.999563671157435 absolute error = 0.00056645988271109 relative error = 0.02832115140510926 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.038287700526152 x2[1] (numeric) = 1.03935883214938 absolute error = 0.001071131623227695 relative error = 0.1031632776430751 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.365e+04 Order of pole = 3.683e+08 TOP MAIN SOLVE Loop t[1] = 2.627999999999876 x1[1] (analytic) = 2.00013000097415 x1[1] (numeric) = 1.99956243094001 absolute error = 0.0005675700341394307 relative error = 0.0283766572104313 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.038364287455596 x2[1] (numeric) = 1.03943868669886 absolute error = 0.001074399243264246 relative error = 0.1034703577775146 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.369e+04 Order of pole = 3.687e+08 TOP MAIN SOLVE Loop t[1] = 2.628999999999876 x1[1] (analytic) = 2.000129871038154 x1[1] (numeric) = 1.999561189481748 absolute error = 0.0005686815564058811 relative error = 0.02843223155857929 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.03844102777724 x2[1] (numeric) = 1.039518702980374 absolute error = 0.001077675203133399 relative error = 0.1037781803979894 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.373e+04 Order of pole = 3.69e+08 TOP MAIN SOLVE Loop t[1] = 2.629999999999876 x1[1] (analytic) = 2.00012974123203 x1[1] (numeric) = 1.999559946781407 absolute error = 0.0005697944506231067 relative error = 0.02848787450518723 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.038517921798111 x2[1] (numeric) = 1.039598881319572 absolute error = 0.001080959521461367 relative error = 0.1040867469662701 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.378e+04 Order of pole = 3.694e+08 TOP MAIN SOLVE Loop t[1] = 2.630999999999875 x1[1] (analytic) = 2.000129611555647 x1[1] (numeric) = 1.999558702837744 absolute error = 0.000570908717903329 relative error = 0.02854358610586699 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.03859496982585 x2[1] (numeric) = 1.039679222042762 absolute error = 0.001084252216911885 relative error = 0.1043960589462214 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.382e+04 Order of pole = 3.698e+08 TOP MAIN SOLVE Loop t[1] = 2.631999999999875 x1[1] (analytic) = 2.000129482008875 x1[1] (numeric) = 1.999557457649514 absolute error = 0.0005720243593609897 relative error = 0.02859936641634141 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.038672172168714 x2[1] (numeric) = 1.039759725476903 absolute error = 0.001087553308189104 relative error = 0.1047061178040736 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.386e+04 Order of pole = 3.701e+08 TOP MAIN SOLVE Loop t[1] = 2.632999999999875 x1[1] (analytic) = 2.000129352591586 x1[1] (numeric) = 1.999556211215474 absolute error = 0.0005731413761118631 relative error = 0.02865521549239996 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.038749529135577 x2[1] (numeric) = 1.039840391949613 absolute error = 0.001090862814035587 relative error = 0.1050169250082238 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.39e+04 Order of pole = 3.705e+08 TOP MAIN SOLVE Loop t[1] = 2.633999999999875 x1[1] (analytic) = 2.000129223303649 x1[1] (numeric) = 1.999554963534377 absolute error = 0.0005742597692726115 relative error = 0.0287111333898765 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.038827041035932 x2[1] (numeric) = 1.039921221789166 absolute error = 0.001094180753234086 relative error = 0.1053284820294006 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.394e+04 Order of pole = 3.709e+08 TOP MAIN SOLVE Loop t[1] = 2.634999999999875 x1[1] (analytic) = 2.000129094144936 x1[1] (numeric) = 1.999553714604974 absolute error = 0.0005753795399618955 relative error = 0.02876712016470481 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.038904708179891 x2[1] (numeric) = 1.040002215324498 absolute error = 0.001097507144606213 relative error = 0.1056407903405299 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.399e+04 Order of pole = 3.712e+08 TOP MAIN SOLVE Loop t[1] = 2.635999999999875 x1[1] (analytic) = 2.000128965115316 x1[1] (numeric) = 1.999552464426017 absolute error = 0.0005765006892992641 relative error = 0.02882317587286309 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.038982530878188 x2[1] (numeric) = 1.040083372885201 absolute error = 0.001100842007012881 relative error = 0.1059538514167709 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1270 Order of pole = 2.634e+04 TOP MAIN SOLVE Loop t[1] = 2.636999999999875 x1[1] (analytic) = 2.000128836214662 x1[1] (numeric) = 1.999551212996256 absolute error = 0.0005776232184058205 relative error = 0.02887930057040724 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.039060509442178 x2[1] (numeric) = 1.040164694801533 absolute error = 0.001104185359354748 relative error = 0.1062676667355525 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.407e+04 Order of pole = 3.72e+08 TOP MAIN SOLVE Loop t[1] = 2.637999999999875 x1[1] (analytic) = 2.000128707442844 x1[1] (numeric) = 1.999549960314439 absolute error = 0.0005787471284048884 relative error = 0.02893549431350416 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.039138644183839 x2[1] (numeric) = 1.040246181404412 absolute error = 0.001107537220572885 relative error = 0.1065822377766316 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.411e+04 Order of pole = 3.724e+08 TOP MAIN SOLVE Loop t[1] = 2.638999999999875 x1[1] (analytic) = 2.000128578799733 x1[1] (numeric) = 1.999548706379314 absolute error = 0.0005798724204191252 relative error = 0.02899175715828748 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.039216935415776 x2[1] (numeric) = 1.040327833025422 absolute error = 0.001110897609646555 relative error = 0.1068975660218721 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.415e+04 Order of pole = 3.727e+08 TOP MAIN SOLVE Loop t[1] = 2.639999999999874 x1[1] (analytic) = 2.000128450285202 x1[1] (numeric) = 1.999547451189627 absolute error = 0.0005809990955751854 relative error = 0.02904808916109062 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.039295383451217 x2[1] (numeric) = 1.040409649996813 absolute error = 0.001114266545596099 relative error = 0.1072136529555171 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.42e+04 Order of pole = 3.731e+08 TOP MAIN SOLVE Loop t[1] = 2.640999999999874 x1[1] (analytic) = 2.00012832189912 x1[1] (numeric) = 1.999546194744122 absolute error = 0.0005821271549983908 relative error = 0.02910449037818042 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.039373988604019 x2[1] (numeric) = 1.040491632651501 absolute error = 0.001117644047481825 relative error = 0.1075305000640752 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.424e+04 Order of pole = 3.735e+08 TOP MAIN SOLVE Loop t[1] = 2.641999999999874 x1[1] (analytic) = 2.00012819364136 x1[1] (numeric) = 1.999544937041543 absolute error = 0.0005832565998178385 relative error = 0.02916096086601244 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.039452751188667 x2[1] (numeric) = 1.04057378132307 absolute error = 0.001121030134402679 relative error = 0.1078481088361856 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.428e+04 Order of pole = 3.738e+08 TOP MAIN SOLVE Loop t[1] = 2.642999999999874 x1[1] (analytic) = 2.000128065511795 x1[1] (numeric) = 1.999543678080632 absolute error = 0.0005843874311626251 relative error = 0.02921750068104222 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.039531671520275 x2[1] (numeric) = 1.040656096345774 absolute error = 0.001124424825499126 relative error = 0.1081664807628899 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.432e+04 Order of pole = 3.742e+08 TOP MAIN SOLVE Loop t[1] = 2.643999999999874 x1[1] (analytic) = 2.000127937510294 x1[1] (numeric) = 1.999542417860131 absolute error = 0.0005855196501631799 relative error = 0.02927410987979194 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.03961074991459 x2[1] (numeric) = 1.040738578054541 absolute error = 0.001127828139951159 relative error = 0.108485617337433 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.436e+04 Order of pole = 3.746e+08 TOP MAIN SOLVE Loop t[1] = 2.644999999999874 x1[1] (analytic) = 2.000127809636731 x1[1] (numeric) = 1.999541156378779 absolute error = 0.0005866532579523742 relative error = 0.02933078851890589 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.039689986687988 x2[1] (numeric) = 1.040821226784967 absolute error = 0.001131240096978958 relative error = 0.1088055200553205 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.441e+04 Order of pole = 3.75e+08 TOP MAIN SOLVE Loop t[1] = 2.645999999999874 x1[1] (analytic) = 2.000127681890978 x1[1] (numeric) = 1.999539893635315 absolute error = 0.0005877882556635239 relative error = 0.02938753665505054 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.039769382157481 x2[1] (numeric) = 1.040904042873324 absolute error = 0.001134660715842672 relative error = 0.1091261904142912 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.445e+04 Order of pole = 3.753e+08 TOP MAIN SOLVE Loop t[1] = 2.646999999999874 x1[1] (analytic) = 2.000127554272907 x1[1] (numeric) = 1.999538629628476 absolute error = 0.0005889246444310547 relative error = 0.0294443543449479 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.039848936640715 x2[1] (numeric) = 1.040987026656559 absolute error = 0.001138090015844195 relative error = 0.109447629914481 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.449e+04 Order of pole = 3.757e+08 TOP MAIN SOLVE Loop t[1] = 2.647999999999874 x1[1] (analytic) = 2.00012742678239 x1[1] (numeric) = 1.999537364356997 absolute error = 0.0005900624253925013 relative error = 0.02950124164547537 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.039928650455971 x2[1] (numeric) = 1.041070178472295 absolute error = 0.001141528016324056 relative error = 0.1097698400581172 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.453e+04 Order of pole = 3.761e+08 TOP MAIN SOLVE Loop t[1] = 2.648999999999873 x1[1] (analytic) = 2.0001272994193 x1[1] (numeric) = 1.999536097819615 absolute error = 0.000591201599684954 relative error = 0.02955819861348818 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.040008523922169 x2[1] (numeric) = 1.041153498658834 absolute error = 0.001144974736664972 relative error = 0.110092822349854 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.457e+04 Order of pole = 3.765e+08 TOP MAIN SOLVE Loop t[1] = 2.649999999999873 x1[1] (analytic) = 2.000127172183509 x1[1] (numeric) = 1.999534830015061 absolute error = 0.0005923421684477237 relative error = 0.02961522530595255 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.040088557358866 x2[1] (numeric) = 1.041236987555155 absolute error = 0.001148430196288963 relative error = 0.1104165782964878 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.462e+04 Order of pole = 3.768e+08 TOP MAIN SOLVE Loop t[1] = 2.650999999999873 x1[1] (analytic) = 2.00012704507489 x1[1] (numeric) = 1.999533560942069 absolute error = 0.0005934841328212315 relative error = 0.02967232177989023 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.04016875108626 x2[1] (numeric) = 1.04132064550092 absolute error = 0.001151894414659571 relative error = 0.1107411094071644 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1262 Order of pole = 1.489e+04 TOP MAIN SOLVE Loop t[1] = 2.651999999999873 x1[1] (analytic) = 2.000126918093317 x1[1] (numeric) = 1.999532290599369 absolute error = 0.0005946274939478968 relative error = 0.02972948809242285 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.04024910542519 x2[1] (numeric) = 1.041404472836471 absolute error = 0.001155367411280972 relative error = 0.1110664171932865 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.47e+04 Order of pole = 3.776e+08 TOP MAIN SOLVE Loop t[1] = 2.652999999999873 x1[1] (analytic) = 2.000126791238661 x1[1] (numeric) = 1.999531018985691 absolute error = 0.0005957722529703613 relative error = 0.02978672430068319 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.040329620697135 x2[1] (numeric) = 1.041488469902834 absolute error = 0.001158849205698198 relative error = 0.1113925031685286 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.474e+04 Order of pole = 3.78e+08 TOP MAIN SOLVE Loop t[1] = 2.653999999999873 x1[1] (analytic) = 2.000126664510797 x1[1] (numeric) = 1.999529746099763 absolute error = 0.000596918411033931 relative error = 0.02984403046193721 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.040410297224222 x2[1] (numeric) = 1.041572637041719 absolute error = 0.00116233981749736 relative error = 0.1117193688488514 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.479e+04 Order of pole = 3.784e+08 TOP MAIN SOLVE Loop t[1] = 2.654999999999873 x1[1] (analytic) = 2.000126537909598 x1[1] (numeric) = 1.999528471940313 absolute error = 0.0005980659692850221 relative error = 0.02990140663350639 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.040491135329219 x2[1] (numeric) = 1.041656974595524 absolute error = 0.001165839266305424 relative error = 0.1120470157524739 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.483e+04 Order of pole = 3.787e+08 TOP MAIN SOLVE Loop t[1] = 2.655999999999873 x1[1] (analytic) = 2.000126411434936 x1[1] (numeric) = 1.999527196506065 absolute error = 0.0005992149288702731 relative error = 0.02995885287272332 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.040572135335542 x2[1] (numeric) = 1.041741482907333 absolute error = 0.001169347571790658 relative error = 0.1123754453999088 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.487e+04 Order of pole = 3.791e+08 TOP MAIN SOLVE Loop t[1] = 2.656999999999873 x1[1] (analytic) = 2.000126285086685 x1[1] (numeric) = 1.999525919795746 absolute error = 0.0006003652909389867 relative error = 0.0300163692370538 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.040653297567255 x2[1] (numeric) = 1.041826162320918 absolute error = 0.001172864753662628 relative error = 0.1127046593139564 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.491e+04 Order of pole = 3.795e+08 TOP MAIN SOLVE Loop t[1] = 2.657999999999872 x1[1] (analytic) = 2.00012615886472 x1[1] (numeric) = 1.999524641808078 absolute error = 0.0006015170566422423 relative error = 0.03007395578405243 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.04073462234907 x2[1] (numeric) = 1.041911013180742 absolute error = 0.001176390831671759 relative error = 0.1130346590196543 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.496e+04 Order of pole = 3.799e+08 TOP MAIN SOLVE Loop t[1] = 2.658999999999872 x1[1] (analytic) = 2.000126032768914 x1[1] (numeric) = 1.999523362541783 absolute error = 0.000602670227130897 relative error = 0.03013161257126275 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.040816110006349 x2[1] (numeric) = 1.04199603583196 absolute error = 0.001179925825610439 relative error = 0.1133654460443778 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.5e+04 Order of pole = 3.803e+08 TOP MAIN SOLVE Loop t[1] = 2.659999999999872 x1[1] (analytic) = 2.00012590679914 x1[1] (numeric) = 1.999522081995582 absolute error = 0.0006038248035582505 relative error = 0.03018933965635038 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.040897760865106 x2[1] (numeric) = 1.042081230620419 absolute error = 0.001183469755312583 relative error = 0.1136970219177898 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.504e+04 Order of pole = 3.806e+08 TOP MAIN SOLVE Loop t[1] = 2.660999999999872 x1[1] (analytic) = 2.000125780955273 x1[1] (numeric) = 1.999520800168194 absolute error = 0.0006049807870791568 relative error = 0.03024713709705866 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.040979575252008 x2[1] (numeric) = 1.042166597892661 absolute error = 0.001187022640652735 relative error = 0.1140293881717489 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.508e+04 Order of pole = 3.81e+08 TOP MAIN SOLVE Loop t[1] = 2.661999999999872 x1[1] (analytic) = 2.000125655237188 x1[1] (numeric) = 1.999519517058338 absolute error = 0.0006061381788498021 relative error = 0.03030500495119755 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.041061553494375 x2[1] (numeric) = 1.042252137995924 absolute error = 0.001190584501548297 relative error = 0.1143625463405157 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.513e+04 Order of pole = 3.814e+08 TOP MAIN SOLVE Loop t[1] = 2.662999999999872 x1[1] (analytic) = 2.000125529644758 x1[1] (numeric) = 1.99951823266473 absolute error = 0.000607296980027483 relative error = 0.03036294327663249 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.041143695920183 x2[1] (numeric) = 1.042337851278141 absolute error = 0.001194155357957305 relative error = 0.1146964979605324 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.517e+04 Order of pole = 3.818e+08 TOP MAIN SOLVE Loop t[1] = 2.663999999999872 x1[1] (analytic) = 2.000125404177857 x1[1] (numeric) = 1.999516946986086 absolute error = 0.0006084571917706061 relative error = 0.03042095213128448 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.041226002858065 x2[1] (numeric) = 1.042423738087946 absolute error = 0.00119773522988087 relative error = 0.1150312445706505 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.521e+04 Order of pole = 3.822e+08 TOP MAIN SOLVE Loop t[1] = 2.664999999999872 x1[1] (analytic) = 2.00012527883636 x1[1] (numeric) = 1.99951566002112 absolute error = 0.0006096188152395765 relative error = 0.03047903157317439 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.041308474637311 x2[1] (numeric) = 1.042509798774672 absolute error = 0.00120132413736096 relative error = 0.1153667877119105 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.525e+04 Order of pole = 3.825e+08 TOP MAIN SOLVE Loop t[1] = 2.665999999999872 x1[1] (analytic) = 2.000125153620142 x1[1] (numeric) = 1.999514371768546 absolute error = 0.0006107818515961316 relative error = 0.03053718166038972 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.041391111587871 x2[1] (numeric) = 1.042596033688353 absolute error = 0.001204922100481731 relative error = 0.1157031289276624 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.53e+04 Order of pole = 3.829e+08 TOP MAIN SOLVE Loop t[1] = 2.666999999999871 x1[1] (analytic) = 2.000125028529078 x1[1] (numeric) = 1.999513082227075 absolute error = 0.0006119463020031191 relative error = 0.03059540245107345 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.041473914040356 x2[1] (numeric) = 1.042682443179726 absolute error = 0.00120852913936953 relative error = 0.1160402697635594 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.534e+04 Order of pole = 3.833e+08 TOP MAIN SOLVE Loop t[1] = 2.667999999999871 x1[1] (analytic) = 2.000124903563042 x1[1] (numeric) = 1.999511791395417 absolute error = 0.0006131121676251627 relative error = 0.03065369400345742 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.041556882326038 x2[1] (numeric) = 1.042769027600231 absolute error = 0.001212145274193333 relative error = 0.1163782117675927 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.538e+04 Order of pole = 3.837e+08 TOP MAIN SOLVE Loop t[1] = 2.668999999999871 x1[1] (analytic) = 2.00012477872191 x1[1] (numeric) = 1.999510499272282 absolute error = 0.0006142794496279969 relative error = 0.03071205637582894 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.041640016776853 x2[1] (numeric) = 1.042855787302017 absolute error = 0.00121577052516364 relative error = 0.116716956489978 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.543e+04 Order of pole = 3.841e+08 TOP MAIN SOLVE Loop t[1] = 2.669999999999871 x1[1] (analytic) = 2.000124654005557 x1[1] (numeric) = 1.999509205856378 absolute error = 0.0006154481491791319 relative error = 0.03077048962656415 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.041723317725401 x2[1] (numeric) = 1.042942722637935 absolute error = 0.001219404912533806 relative error = 0.1170565054832766 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.547e+04 Order of pole = 3.845e+08 TOP MAIN SOLVE Loop t[1] = 2.670999999999871 x1[1] (analytic) = 2.000124529413858 x1[1] (numeric) = 1.99950791114641 absolute error = 0.0006166182674471887 relative error = 0.03082899381409469 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.041806785504949 x2[1] (numeric) = 1.043029833961548 absolute error = 0.00122304845659893 relative error = 0.117396860302281 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.551e+04 Order of pole = 3.849e+08 TOP MAIN SOLVE Loop t[1] = 2.671999999999871 x1[1] (analytic) = 2.000124404946688 x1[1] (numeric) = 1.999506615141086 absolute error = 0.0006177898056021203 relative error = 0.03088756899691883 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.04189042044943 x2[1] (numeric) = 1.043117121627128 absolute error = 0.001226701177697631 relative error = 0.1177380225041786 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.555e+04 Order of pole = 3.852e+08 TOP MAIN SOLVE Loop t[1] = 2.672999999999871 x1[1] (analytic) = 2.000124280603923 x1[1] (numeric) = 1.999505317839107 absolute error = 0.0006189627648154339 relative error = 0.03094621523361251 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.041974222893446 x2[1] (numeric) = 1.043204585989656 absolute error = 0.001230363096210496 relative error = 0.1180799936483952 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.56e+04 Order of pole = 3.856e+08 TOP MAIN SOLVE Loop t[1] = 2.673999999999871 x1[1] (analytic) = 2.000124156385438 x1[1] (numeric) = 1.999504019239178 absolute error = 0.0006201371462601912 relative error = 0.03100493258282944 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.042058193172269 x2[1] (numeric) = 1.043292227404829 absolute error = 0.001234034232560521 relative error = 0.1184227752966303 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.564e+04 Order of pole = 3.86e+08 TOP MAIN SOLVE Loop t[1] = 2.674999999999871 x1[1] (analytic) = 2.00012403229111 x1[1] (numeric) = 1.99950271934 absolute error = 0.0006213129511105642 relative error = 0.03106372110327878 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.042142331621842 x2[1] (numeric) = 1.043380046229057 absolute error = 0.001237714607214224 relative error = 0.1187663690129563 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.568e+04 Order of pole = 3.864e+08 TOP MAIN SOLVE Loop t[1] = 2.67599999999987 x1[1] (analytic) = 2.000123908320815 x1[1] (numeric) = 1.999501418140272 absolute error = 0.0006224901805431671 relative error = 0.03112258085379184 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.042226638578782 x2[1] (numeric) = 1.043468042819463 absolute error = 0.001241404240680533 relative error = 0.1191107763637049 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.573e+04 Order of pole = 3.868e+08 TOP MAIN SOLVE Loop t[1] = 2.67699999999987 x1[1] (analytic) = 2.000123784474428 x1[1] (numeric) = 1.999500115638693 absolute error = 0.0006236688357343922 relative error = 0.03118151189318883 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.042311114380379 x2[1] (numeric) = 1.04355621753389 absolute error = 0.001245103153511229 relative error = 0.119455998917502 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.577e+04 Order of pole = 3.872e+08 TOP MAIN SOLVE Loop t[1] = 2.67799999999987 x1[1] (analytic) = 2.000123660751825 x1[1] (numeric) = 1.999498811833962 absolute error = 0.0006248489178630745 relative error = 0.03124051428041207 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.042395759364597 x2[1] (numeric) = 1.043644570730899 absolute error = 0.001248811366301616 relative error = 0.1198020382453246 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.581e+04 Order of pole = 3.876e+08 TOP MAIN SOLVE Loop t[1] = 2.67899999999987 x1[1] (analytic) = 2.000123537152882 x1[1] (numeric) = 1.999497506724773 absolute error = 0.0006260304281093809 relative error = 0.03129958807447049 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.042480573870079 x2[1] (numeric) = 1.043733102769769 absolute error = 0.001252528899689631 relative error = 0.1201488959204078 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.585e+04 Order of pole = 3.879e+08 TOP MAIN SOLVE Loop t[1] = 2.67999999999987 x1[1] (analytic) = 2.000123413677478 x1[1] (numeric) = 1.999496200309823 absolute error = 0.0006272133676552549 relative error = 0.03135873333446182 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.042565558236145 x2[1] (numeric) = 1.043821814010501 absolute error = 0.001256255774356285 relative error = 0.1204965735182803 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.59e+04 Order of pole = 3.883e+08 TOP MAIN SOLVE Loop t[1] = 2.68099999999987 x1[1] (analytic) = 2.000123290325487 x1[1] (numeric) = 1.999494892587804 absolute error = 0.00062839773768264 relative error = 0.03141795011948382 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.042650712802793 x2[1] (numeric) = 1.04391070481382 absolute error = 0.001259992011027 relative error = 0.1208450726168847 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.594e+04 Order of pole = 3.887e+08 TOP MAIN SOLVE Loop t[1] = 2.68199999999987 x1[1] (analytic) = 2.000123167096786 x1[1] (numeric) = 1.999493583557409 absolute error = 0.000629583539376366 relative error = 0.03147723848877856 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.042736037910704 x2[1] (numeric) = 1.043999775541173 absolute error = 0.001263737630469164 relative error = 0.1211943947963354 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.598e+04 Order of pole = 3.891e+08 TOP MAIN SOLVE Loop t[1] = 2.68299999999987 x1[1] (analytic) = 2.000123043991252 x1[1] (numeric) = 1.999492273217329 absolute error = 0.0006307707739225954 relative error = 0.0315365985016547 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.04282153390124 x2[1] (numeric) = 1.044089026554734 absolute error = 0.001267492653494573 relative error = 0.121544541639146 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.602e+04 Order of pole = 3.895e+08 TOP MAIN SOLVE Loop t[1] = 2.68399999999987 x1[1] (analytic) = 2.000122921008762 x1[1] (numeric) = 1.999490961566254 absolute error = 0.0006319594425086006 relative error = 0.03159603021747642 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.042907201116447 x2[1] (numeric) = 1.044178458217405 absolute error = 0.001271257100957879 relative error = 0.1218955147300719 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.607e+04 Order of pole = 3.899e+08 TOP MAIN SOLVE Loop t[1] = 2.684999999999869 x1[1] (analytic) = 2.000122798149194 x1[1] (numeric) = 1.999489648602871 absolute error = 0.0006331495463223202 relative error = 0.03165553369564123 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.042993039899055 x2[1] (numeric) = 1.044268070892813 absolute error = 0.001275030993758364 relative error = 0.1222473156562738 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.611e+04 Order of pole = 3.903e+08 TOP MAIN SOLVE Loop t[1] = 2.685999999999869 x1[1] (analytic) = 2.000122675412423 x1[1] (numeric) = 1.999488334325869 absolute error = 0.0006343410865539134 relative error = 0.03171510899565764 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.043079050592481 x2[1] (numeric) = 1.044357864945319 absolute error = 0.001278814352838165 relative error = 0.1225999460071395 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.615e+04 Order of pole = 3.907e+08 TOP MAIN SOLVE Loop t[1] = 2.686999999999869 x1[1] (analytic) = 2.000122552798328 x1[1] (numeric) = 1.999487018733932 absolute error = 0.0006355340643959817 relative error = 0.03177475617715624 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.043165233540829 x2[1] (numeric) = 1.044447840740012 absolute error = 0.001282607199183605 relative error = 0.1229534073744037 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.62e+04 Order of pole = 3.91e+08 TOP MAIN SOLVE Loop t[1] = 2.687999999999869 x1[1] (analytic) = 2.000122430306785 x1[1] (numeric) = 1.999485701825745 absolute error = 0.0006367284810406826 relative error = 0.03183447529974548 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.043251589088892 x2[1] (numeric) = 1.044537998642717 absolute error = 0.001286409553825418 relative error = 0.1233077013521623 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.624e+04 Order of pole = 3.915e+08 TOP MAIN SOLVE Loop t[1] = 2.688999999999869 x1[1] (analytic) = 2.000122307937673 x1[1] (numeric) = 1.999484383599991 absolute error = 0.000637924337682394 relative error = 0.03189426642314479 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.043338117582154 x2[1] (numeric) = 1.044628339019991 absolute error = 0.001290221437837191 relative error = 0.1236628295367151 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.628e+04 Order of pole = 3.918e+08 TOP MAIN SOLVE Loop t[1] = 2.689999999999869 x1[1] (analytic) = 2.000122185690869 x1[1] (numeric) = 1.999483064055352 absolute error = 0.0006391216355170481 relative error = 0.03195412960715132 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.04342481936679 x2[1] (numeric) = 1.044718862239127 absolute error = 0.001294042872337808 relative error = 0.1240187935267927 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.633e+04 Order of pole = 3.922e+08 TOP MAIN SOLVE Loop t[1] = 2.690999999999869 x1[1] (analytic) = 2.000122063566251 x1[1] (numeric) = 1.999481743190509 absolute error = 0.0006403203757421316 relative error = 0.03201406491163993 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.043511694789668 x2[1] (numeric) = 1.044809568668158 absolute error = 0.001297873878489453 relative error = 0.1243755949233568 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2170 Order of pole = 4.586e+04 TOP MAIN SOLVE Loop t[1] = 2.691999999999869 x1[1] (analytic) = 2.000121941563696 x1[1] (numeric) = 1.999480421004139 absolute error = 0.0006415205595564633 relative error = 0.0320740723965521 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.043598744198352 x2[1] (numeric) = 1.044900458675851 absolute error = 0.001301714477499161 relative error = 0.1247332353297418 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.641e+04 Order of pole = 3.93e+08 TOP MAIN SOLVE Loop t[1] = 2.692999999999869 x1[1] (analytic) = 2.000121819683083 x1[1] (numeric) = 1.999479097494923 absolute error = 0.0006427221881599721 relative error = 0.03213415212188479 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.0436859679411 x2[1] (numeric) = 1.044991532631719 absolute error = 0.001305564690618377 relative error = 0.1250917163516043 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.646e+04 Order of pole = 3.934e+08 TOP MAIN SOLVE Loop t[1] = 2.693999999999868 x1[1] (analytic) = 2.000121697924289 x1[1] (numeric) = 1.999477772661535 absolute error = 0.0006439252627541414 relative error = 0.03219430414771272 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.043773366366868 x2[1] (numeric) = 1.045082790906011 absolute error = 0.001309424539142734 relative error = 0.125451039596894 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.65e+04 Order of pole = 3.938e+08 TOP MAIN SOLVE Loop t[1] = 2.694999999999868 x1[1] (analytic) = 2.000121576287194 x1[1] (numeric) = 1.999476446502651 absolute error = 0.0006451297845424531 relative error = 0.03225452853421047 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.043860939825312 x2[1] (numeric) = 1.045174233869724 absolute error = 0.001313294044412272 relative error = 0.1258112066758671 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.654e+04 Order of pole = 3.942e+08 TOP MAIN SOLVE Loop t[1] = 2.695999999999868 x1[1] (analytic) = 2.000121454771674 x1[1] (numeric) = 1.999475119016945 absolute error = 0.0006463357547290549 relative error = 0.03231482534158597 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.043948688666784 x2[1] (numeric) = 1.045265861894596 absolute error = 0.001317173227811885 relative error = 0.1261722192011212 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.659e+04 Order of pole = 3.946e+08 TOP MAIN SOLVE Loop t[1] = 2.696999999999868 x1[1] (analytic) = 2.00012133337761 x1[1] (numeric) = 1.999473790203089 absolute error = 0.0006475431745207594 relative error = 0.03237519463018034 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.044036613242343 x2[1] (numeric) = 1.045357675353114 absolute error = 0.001321062110771321 relative error = 0.1265340787875869 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.663e+04 Order of pole = 3.95e+08 TOP MAIN SOLVE Loop t[1] = 2.697999999999868 x1[1] (analytic) = 2.000121212104879 x1[1] (numeric) = 1.999472460059755 absolute error = 0.0006487520451234907 relative error = 0.03243563646029032 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.044124713903746 x2[1] (numeric) = 1.045449674618512 absolute error = 0.001324960714765622 relative error = 0.1268967870525632 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.667e+04 Order of pole = 3.954e+08 TOP MAIN SOLVE Loop t[1] = 2.698999999999868 x1[1] (analytic) = 2.00012109095336 x1[1] (numeric) = 1.999471128585612 absolute error = 0.000649962367747392 relative error = 0.03249615089242356 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.044212991003458 x2[1] (numeric) = 1.045541860064772 absolute error = 0.001328869061313576 relative error = 0.1272603456155599 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.672e+04 Order of pole = 3.958e+08 TOP MAIN SOLVE Loop t[1] = 2.699999999999868 x1[1] (analytic) = 2.000120969922932 x1[1] (numeric) = 1.999469795779329 absolute error = 0.0006511741436023843 relative error = 0.03255673798707662 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.044301444894648 x2[1] (numeric) = 1.045634232066627 absolute error = 0.001332787171979488 relative error = 0.12762475609846 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.676e+04 Order of pole = 3.962e+08 TOP MAIN SOLVE Loop t[1] = 2.700999999999868 x1[1] (analytic) = 2.000120849013474 x1[1] (numeric) = 1.999468461639573 absolute error = 0.0006523873739001651 relative error = 0.03261739780483486 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.044390075931191 x2[1] (numeric) = 1.045726790999564 absolute error = 0.001336715068373628 relative error = 0.1279900201255549 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.68e+04 Order of pole = 3.966e+08 TOP MAIN SOLVE Loop t[1] = 2.701999999999868 x1[1] (analytic) = 2.000120728224864 x1[1] (numeric) = 1.999467126165011 absolute error = 0.000653602059853764 relative error = 0.03267813040635028 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.044478884467672 x2[1] (numeric) = 1.045819537239822 absolute error = 0.00134065277215023 relative error = 0.1283561393233436 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.685e+04 Order of pole = 3.97e+08 TOP MAIN SOLVE Loop t[1] = 2.702999999999868 x1[1] (analytic) = 2.000120607556983 x1[1] (numeric) = 1.999465789354305 absolute error = 0.000654818202678209 relative error = 0.03273893585237476 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.044567870859386 x2[1] (numeric) = 1.045912471164396 absolute error = 0.001344600305009491 relative error = 0.1287231153207175 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.689e+04 Order of pole = 3.974e+08 TOP MAIN SOLVE Loop t[1] = 2.703999999999867 x1[1] (analytic) = 2.00012048700971 x1[1] (numeric) = 1.99946445120612 absolute error = 0.0006560358035898606 relative error = 0.0327998142037268 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.04465703546234 x2[1] (numeric) = 1.046005593151037 absolute error = 0.001348557688696683 relative error = 0.129090949748866 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.693e+04 Order of pole = 3.978e+08 TOP MAIN SOLVE Loop t[1] = 2.704999999999867 x1[1] (analytic) = 2.000120366582924 x1[1] (numeric) = 1.999463111719118 absolute error = 0.0006572548638057452 relative error = 0.03286076552125823 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.044746378633251 x2[1] (numeric) = 1.046098903578255 absolute error = 0.001352524945003486 relative error = 0.1294596442413971 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.698e+04 Order of pole = 3.982e+08 TOP MAIN SOLVE Loop t[1] = 2.705999999999867 x1[1] (analytic) = 2.000120246276504 x1[1] (numeric) = 1.999461770891959 absolute error = 0.0006584753845451097 relative error = 0.03292178986593187 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.044835900729554 x2[1] (numeric) = 1.046192402825319 absolute error = 0.001356502095765322 relative error = 0.1298292004340728 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.702e+04 Order of pole = 3.986e+08 TOP MAIN SOLVE Loop t[1] = 2.706999999999867 x1[1] (analytic) = 2.000120126090331 x1[1] (numeric) = 1.999460428723302 absolute error = 0.0006596973670291995 relative error = 0.03298288729881046 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.044925602109395 x2[1] (numeric) = 1.04628609127226 absolute error = 0.001360489162865131 relative error = 0.1301996199651636 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.706e+04 Order of pole = 3.99e+08 TOP MAIN SOLVE Loop t[1] = 2.707999999999867 x1[1] (analytic) = 2.000120006024284 x1[1] (numeric) = 1.999459085211805 absolute error = 0.0006609208124788157 relative error = 0.03304405788093454 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.045015483131642 x2[1] (numeric) = 1.046379969299873 absolute error = 0.001364486168230705 relative error = 0.1305709044751846 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.711e+04 Order of pole = 3.994e+08 TOP MAIN SOLVE Loop t[1] = 2.708999999999867 x1[1] (analytic) = 2.000119886078242 x1[1] (numeric) = 1.999457740356124 absolute error = 0.0006621457221178684 relative error = 0.03310530167350009 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.045105544155879 x2[1] (numeric) = 1.046474037289715 absolute error = 0.001368493133835802 relative error = 0.1309430556069933 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.715e+04 Order of pole = 3.997e+08 TOP MAIN SOLVE Loop t[1] = 2.709999999999867 x1[1] (analytic) = 2.000119766252087 x1[1] (numeric) = 1.999456394154915 absolute error = 0.0006633720971713775 relative error = 0.03316661873775856 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.045195785542409 x2[1] (numeric) = 1.046568295624109 absolute error = 0.00137251008170014 relative error = 0.1313160750057818 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.719e+04 Order of pole = 4.001e+08 TOP MAIN SOLVE Loop t[1] = 2.710999999999867 x1[1] (analytic) = 2.000119646545698 x1[1] (numeric) = 1.999455046606832 absolute error = 0.0006645999388659174 relative error = 0.03322800913503916 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.045286207652259 x2[1] (numeric) = 1.046662744686148 absolute error = 0.001376537033889402 relative error = 0.1316899643190684 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.724e+04 Order of pole = 4.006e+08 TOP MAIN SOLVE Loop t[1] = 2.711999999999867 x1[1] (analytic) = 2.000119526958956 x1[1] (numeric) = 1.999453697710527 absolute error = 0.0006658292484291728 relative error = 0.03328947292672655 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.045376810847176 x2[1] (numeric) = 1.046757384859692 absolute error = 0.001380574012515678 relative error = 0.1320647251967315 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.728e+04 Order of pole = 4.009e+08 TOP MAIN SOLVE Loop t[1] = 2.712999999999866 x1[1] (analytic) = 2.000119407491741 x1[1] (numeric) = 1.99945234746465 absolute error = 0.0006670600270903826 relative error = 0.03335101017428316 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.045467595489634 x2[1] (numeric) = 1.046852216529371 absolute error = 0.001384621039737022 relative error = 0.1324403592909591 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.733e+04 Order of pole = 4.014e+08 TOP MAIN SOLVE Loop t[1] = 2.713999999999866 x1[1] (analytic) = 2.000119288143932 x1[1] (numeric) = 1.999450995867853 absolute error = 0.0006682922760798959 relative error = 0.03341262093922692 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.04555856194283 x2[1] (numeric) = 1.046947240080588 absolute error = 0.001388678137758115 relative error = 0.132816868256304 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.737e+04 Order of pole = 4.018e+08 TOP MAIN SOLVE Loop t[1] = 2.714999999999866 x1[1] (analytic) = 2.000119168915413 x1[1] (numeric) = 1.999449642918782 absolute error = 0.0006695259966305045 relative error = 0.03347430528319783 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.045649710570691 x2[1] (numeric) = 1.04704245589952 absolute error = 0.001392745328829603 relative error = 0.1331942537496114 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.741e+04 Order of pole = 4.022e+08 TOP MAIN SOLVE Loop t[1] = 2.715999999999866 x1[1] (analytic) = 2.000119049806062 x1[1] (numeric) = 1.999448288616086 absolute error = 0.0006707611899763322 relative error = 0.03353606326790255 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.04574104173787 x2[1] (numeric) = 1.04713786437312 absolute error = 0.001396822635249206 relative error = 0.1335725174301172 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.746e+04 Order of pole = 4.026e+08 TOP MAIN SOLVE Loop t[1] = 2.716999999999866 x1[1] (analytic) = 2.000118930815761 x1[1] (numeric) = 1.999446932958409 absolute error = 0.0006719978573515029 relative error = 0.03359789495504772 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.045832555809753 x2[1] (numeric) = 1.047233465889114 absolute error = 0.001400910079360829 relative error = 0.1339516609593542 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.75e+04 Order of pole = 4.03e+08 TOP MAIN SOLVE Loop t[1] = 2.717999999999866 x1[1] (analytic) = 2.000118811944391 x1[1] (numeric) = 1.999445575944397 absolute error = 0.0006732359999934712 relative error = 0.03365980040650651 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.045924253152454 x2[1] (numeric) = 1.047329260836009 absolute error = 0.001405007683555226 relative error = 0.1343316860012072 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.754e+04 Order of pole = 4.034e+08 TOP MAIN SOLVE Loop t[1] = 2.718999999999866 x1[1] (analytic) = 2.000118693191832 x1[1] (numeric) = 1.999444217572693 absolute error = 0.0006744756191396917 relative error = 0.03372177968415209 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.046016134132823 x2[1] (numeric) = 1.047425249603093 absolute error = 0.001409115470270006 relative error = 0.1347125942219048 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.759e+04 Order of pole = 4.038e+08 TOP MAIN SOLVE Loop t[1] = 2.719999999999866 x1[1] (analytic) = 2.000118574557967 x1[1] (numeric) = 1.999442857841937 absolute error = 0.0006757167160307276 relative error = 0.03378383285001306 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.046108199118444 x2[1] (numeric) = 1.047521432580433 absolute error = 0.001413233461989405 relative error = 0.1350943872899895 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.763e+04 Order of pole = 4.042e+08 TOP MAIN SOLVE Loop t[1] = 2.720999999999866 x1[1] (analytic) = 2.000118456042677 x1[1] (numeric) = 1.99944149675077 absolute error = 0.0006769592919069201 relative error = 0.0338459599661069 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.046200448477635 x2[1] (numeric) = 1.04761781015888 absolute error = 0.001417361681244733 relative error = 0.1354770668763513 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.768e+04 Order of pole = 4.046e+08 TOP MAIN SOLVE Loop t[1] = 2.721999999999865 x1[1] (analytic) = 2.000118337645843 x1[1] (numeric) = 1.999440134297831 absolute error = 0.0006782033480114968 relative error = 0.03390816109459544 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.046292882579454 x2[1] (numeric) = 1.047714382730069 absolute error = 0.001421500150615262 relative error = 0.1358606346543045 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.772e+04 Order of pole = 4.05e+08 TOP MAIN SOLVE Loop t[1] = 2.722999999999865 x1[1] (analytic) = 2.000118219367346 x1[1] (numeric) = 1.999438770481758 absolute error = 0.0006794488855879077 relative error = 0.0339704362976516 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.046385501793696 x2[1] (numeric) = 1.047811150686422 absolute error = 0.001425648892726006 relative error = 0.1362450922993661 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.776e+04 Order of pole = 4.054e+08 TOP MAIN SOLVE Loop t[1] = 2.723999999999865 x1[1] (analytic) = 2.000118101207069 x1[1] (numeric) = 1.999437405301187 absolute error = 0.0006806959058816009 relative error = 0.0340327856375482 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.046478306490897 x2[1] (numeric) = 1.047908114421147 absolute error = 0.001429807930250382 relative error = 0.1366304414895026 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.781e+04 Order of pole = 4.058e+08 TOP MAIN SOLVE Loop t[1] = 2.724999999999865 x1[1] (analytic) = 2.000117983164893 x1[1] (numeric) = 1.999436038754752 absolute error = 0.000681944410140245 relative error = 0.03409520917666908 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.046571297042335 x2[1] (numeric) = 1.048005274328244 absolute error = 0.001433977285908439 relative error = 0.1370166839049506 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.785e+04 Order of pole = 4.062e+08 TOP MAIN SOLVE Loop t[1] = 2.725999999999865 x1[1] (analytic) = 2.000117865240699 x1[1] (numeric) = 1.999434670841088 absolute error = 0.0006831943996117307 relative error = 0.03415770697740922 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.046664473820032 x2[1] (numeric) = 1.048102630802501 absolute error = 0.001438156982468408 relative error = 0.1374038212283577 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.789e+04 Order of pole = 4.066e+08 TOP MAIN SOLVE Loop t[1] = 2.726999999999865 x1[1] (analytic) = 2.000117747434372 x1[1] (numeric) = 1.999433301558825 absolute error = 0.0006844458755463911 relative error = 0.03422027910228567 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.046757837196754 x2[1] (numeric) = 1.0482001842395 absolute error = 0.001442347042745595 relative error = 0.1377918551446665 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.794e+04 Order of pole = 4.07e+08 TOP MAIN SOLVE Loop t[1] = 2.727999999999865 x1[1] (analytic) = 2.000117629745791 x1[1] (numeric) = 1.999431930906596 absolute error = 0.0006856988391956698 relative error = 0.03428292561387102 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.046851387546014 x2[1] (numeric) = 1.048297935035617 absolute error = 0.001446547489602823 relative error = 0.1381807873411488 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.798e+04 Order of pole = 4.074e+08 TOP MAIN SOLVE Loop t[1] = 2.728999999999865 x1[1] (analytic) = 2.000117512174841 x1[1] (numeric) = 1.999430558883028 absolute error = 0.0006869532918127863 relative error = 0.03434564657482665 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.046945125242071 x2[1] (numeric) = 1.048395883588022 absolute error = 0.00145075834595132 relative error = 0.1385706195074819 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.803e+04 Order of pole = 4.078e+08 TOP MAIN SOLVE Loop t[1] = 2.729999999999865 x1[1] (analytic) = 2.000117394721403 x1[1] (numeric) = 1.999429185486751 absolute error = 0.0006882092346514046 relative error = 0.03440844204783618 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.047039050659935 x2[1] (numeric) = 1.048494030294685 absolute error = 0.001454979634749831 relative error = 0.1389613533356541 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.807e+04 Order of pole = 4.082e+08 TOP MAIN SOLVE Loop t[1] = 2.730999999999864 x1[1] (analytic) = 2.000117277385359 x1[1] (numeric) = 1.999427810716391 absolute error = 0.0006894666689682971 relative error = 0.03447131209573862 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.047133164175368 x2[1] (numeric) = 1.048592375554373 absolute error = 0.001459211379004843 relative error = 0.1393529905199777 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.812e+04 Order of pole = 4.087e+08 TOP MAIN SOLVE Loop t[1] = 2.731999999999864 x1[1] (analytic) = 2.000117160166593 x1[1] (numeric) = 1.999426434570572 absolute error = 0.0006907255960204584 relative error = 0.03453425678138408 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.047227466164881 x2[1] (numeric) = 1.048690919766653 absolute error = 0.001463453601771469 relative error = 0.1397455327571646 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.816e+04 Order of pole = 4.091e+08 TOP MAIN SOLVE Loop t[1] = 2.732999999999864 x1[1] (analytic) = 2.000117043064987 x1[1] (numeric) = 1.99942505704792 absolute error = 0.0006919860170666592 relative error = 0.03459727616771153 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.047321957005742 x2[1] (numeric) = 1.048789663331894 absolute error = 0.00146770632615234 relative error = 0.1401389817462113 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.82e+04 Order of pole = 4.094e+08 TOP MAIN SOLVE Loop t[1] = 2.733999999999864 x1[1] (analytic) = 2.000116926080424 x1[1] (numeric) = 1.999423678147056 absolute error = 0.0006932479333678909 relative error = 0.0346603703177709 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.047416637075973 x2[1] (numeric) = 1.048888606651271 absolute error = 0.001471969575298937 relative error = 0.1405333391885172 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.825e+04 Order of pole = 4.099e+08 TOP MAIN SOLVE Loop t[1] = 2.734999999999864 x1[1] (analytic) = 2.000116809212787 x1[1] (numeric) = 1.999422297866601 absolute error = 0.000694511346185589 relative error = 0.03472353929463436 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.047511506754351 x2[1] (numeric) = 1.048987750126762 absolute error = 0.001476243372410702 relative error = 0.1409286067877907 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1077 Order of pole = 2.416e+04 TOP MAIN SOLVE Loop t[1] = 2.735999999999864 x1[1] (analytic) = 2.00011669246196 x1[1] (numeric) = 1.999420916205176 absolute error = 0.0006957762567838532 relative error = 0.03478678316150727 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.047606566420416 x2[1] (numeric) = 1.049087094161152 absolute error = 0.00148052774073526 relative error = 0.1413247862500613 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.834e+04 Order of pole = 4.107e+08 TOP MAIN SOLVE Loop t[1] = 2.736999999999864 x1[1] (analytic) = 2.000116575827824 x1[1] (numeric) = 1.999419533161398 absolute error = 0.0006970426664265617 relative error = 0.03485010198158395 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.047701816454464 x2[1] (numeric) = 1.049186639158034 absolute error = 0.001484822703569977 relative error = 0.1417218792838193 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.838e+04 Order of pole = 4.111e+08 TOP MAIN SOLVE Loop t[1] = 2.737999999999864 x1[1] (analytic) = 2.000116459310265 x1[1] (numeric) = 1.999418148733884 absolute error = 0.0006983105763804787 relative error = 0.03491349581820297 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.047797257237553 x2[1] (numeric) = 1.049286385521812 absolute error = 0.001489128284259511 relative error = 0.1421198875997727 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.842e+04 Order of pole = 4.115e+08 TOP MAIN SOLVE Loop t[1] = 2.738999999999864 x1[1] (analytic) = 2.000116342909165 x1[1] (numeric) = 1.999416762921251 absolute error = 0.0006995799879141451 relative error = 0.03497696473479175 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.047892889151505 x2[1] (numeric) = 1.049386333657703 absolute error = 0.00149344450619826 relative error = 0.142518812911072 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.847e+04 Order of pole = 4.119e+08 TOP MAIN SOLVE Loop t[1] = 2.739999999999863 x1[1] (analytic) = 2.000116226624408 x1[1] (numeric) = 1.999415375722111 absolute error = 0.0007008509022965459 relative error = 0.03504050879479992 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.047988712578906 x2[1] (numeric) = 1.049486483971735 absolute error = 0.001497771392828806 relative error = 0.1429186569331523 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.851e+04 Order of pole = 4.123e+08 TOP MAIN SOLVE Loop t[1] = 2.740999999999863 x1[1] (analytic) = 2.000116110455877 x1[1] (numeric) = 1.999413987135079 absolute error = 0.0007021233207979982 relative error = 0.0351041280617437 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.048084727903108 x2[1] (numeric) = 1.049586836870751 absolute error = 0.001502108967643023 relative error = 0.14331942138383 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.856e+04 Order of pole = 4.127e+08 TOP MAIN SOLVE Loop t[1] = 2.741999999999863 x1[1] (analytic) = 2.000115994403457 x1[1] (numeric) = 1.999412597158765 absolute error = 0.0007033972446921499 relative error = 0.03516782259930584 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.04818093550823 x2[1] (numeric) = 1.049687392762412 absolute error = 0.001506457254181637 relative error = 0.1437211079832512 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9200 Order of pole = 1.328e+05 TOP MAIN SOLVE Loop t[1] = 2.742999999999863 x1[1] (analytic) = 2.000115878467032 x1[1] (numeric) = 1.99941120579178 absolute error = 0.0007046726752517607 relative error = 0.03523159247112471 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.048277335779162 x2[1] (numeric) = 1.049788152055197 absolute error = 0.00151081627603511 relative error = 0.1441237184539674 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.864e+04 Order of pole = 4.136e+08 TOP MAIN SOLVE Loop t[1] = 2.743999999999863 x1[1] (analytic) = 2.000115762646485 x1[1] (numeric) = 1.999409813032732 absolute error = 0.0007059496137531429 relative error = 0.03529543774101628 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.048373929101562 x2[1] (numeric) = 1.049889115158404 absolute error = 0.001515186056841866 relative error = 0.1445272545207562 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.869e+04 Order of pole = 4.14e+08 TOP MAIN SOLVE Loop t[1] = 2.744999999999863 x1[1] (analytic) = 2.0001156469417 x1[1] (numeric) = 1.999408418880228 absolute error = 0.000707228061472609 relative error = 0.03535935847279652 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.048470715861861 x2[1] (numeric) = 1.049990282482152 absolute error = 0.001519566620291402 relative error = 0.1449317179109091 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.873e+04 Order of pole = 4.144e+08 TOP MAIN SOLVE Loop t[1] = 2.745999999999863 x1[1] (analytic) = 2.000115531352562 x1[1] (numeric) = 1.999407023332874 absolute error = 0.0007085080196884697 relative error = 0.03542335473038133 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.048567696447265 x2[1] (numeric) = 1.050091654437386 absolute error = 0.001523957990121838 relative error = 0.1453371103539887 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.878e+04 Order of pole = 4.148e+08 TOP MAIN SOLVE Loop t[1] = 2.746999999999863 x1[1] (analytic) = 2.000115415878957 x1[1] (numeric) = 1.999405626389275 absolute error = 0.0007097894896817003 relative error = 0.03548742657781982 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.048664871245754 x2[1] (numeric) = 1.050193231435874 absolute error = 0.001528360190119926 relative error = 0.1457434335818193 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.882e+04 Order of pole = 4.152e+08 TOP MAIN SOLVE Loop t[1] = 2.747999999999863 x1[1] (analytic) = 2.000115300520766 x1[1] (numeric) = 1.999404228048034 absolute error = 0.0007110724727323881 relative error = 0.03555157407911672 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.048762240646084 x2[1] (numeric) = 1.050295013890208 absolute error = 0.001532773244124153 relative error = 0.1461506893287745 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.887e+04 Order of pole = 4.156e+08 TOP MAIN SOLVE Loop t[1] = 2.748999999999862 x1[1] (analytic) = 2.000115185277877 x1[1] (numeric) = 1.999402828307752 absolute error = 0.0007123569701248389 relative error = 0.03561579729848764 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.048859805037792 x2[1] (numeric) = 1.050397002213812 absolute error = 0.0015371971760203 relative error = 0.1465588793313432 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.891e+04 Order of pole = 4.161e+08 TOP MAIN SOLVE Loop t[1] = 2.749999999999862 x1[1] (analytic) = 2.000115070150172 x1[1] (numeric) = 1.99940142716703 absolute error = 0.0007136429831424707 relative error = 0.03568009630010383 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.048957564811193 x2[1] (numeric) = 1.050499196820939 absolute error = 0.001541632009746552 relative error = 0.1469680053286082 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.896e+04 Order of pole = 4.165e+08 TOP MAIN SOLVE Loop t[1] = 2.750999999999862 x1[1] (analytic) = 2.000114955137538 x1[1] (numeric) = 1.999400024624466 absolute error = 0.0007149305130722539 relative error = 0.03574447114831416 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.049055520357383 x2[1] (numeric) = 1.050601598126672 absolute error = 0.001546077769288834 relative error = 0.1473780690617909 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.9e+04 Order of pole = 4.169e+08 TOP MAIN SOLVE Loop t[1] = 2.751999999999862 x1[1] (analytic) = 2.000114840239859 x1[1] (numeric) = 1.999398620678658 absolute error = 0.000716219561200937 relative error = 0.03580892190745639 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.049153672068242 x2[1] (numeric) = 1.050704206546927 absolute error = 0.001550534478685028 relative error = 0.1477890722746452 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1951 Order of pole = 7.304e+04 TOP MAIN SOLVE Loop t[1] = 2.752999999999862 x1[1] (analytic) = 2.00011472545702 x1[1] (numeric) = 1.999397215328202 absolute error = 0.0007175101288181551 relative error = 0.03587344864201259 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.049252020336435 x2[1] (numeric) = 1.050807022498456 absolute error = 0.001555002162021646 relative error = 0.1482010167131292 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.909e+04 Order of pole = 4.177e+08 TOP MAIN SOLVE Loop t[1] = 2.753999999999862 x1[1] (analytic) = 2.000114610788907 x1[1] (numeric) = 1.999395808571692 absolute error = 0.0007188022172142094 relative error = 0.03593805141649817 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.049350565555412 x2[1] (numeric) = 1.050910046398848 absolute error = 0.001559480843436489 relative error = 0.1486139041256503 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.913e+04 Order of pole = 4.182e+08 TOP MAIN SOLVE Loop t[1] = 2.754999999999862 x1[1] (analytic) = 2.000114496235404 x1[1] (numeric) = 1.999394400407723 absolute error = 0.0007200958276809555 relative error = 0.03600273029550623 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.049449308119412 x2[1] (numeric) = 1.051013278666528 absolute error = 0.001563970547116877 relative error = 0.1490277362628859 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.918e+04 Order of pole = 4.186e+08 TOP MAIN SOLVE Loop t[1] = 2.755999999999862 x1[1] (analytic) = 2.000114381796398 x1[1] (numeric) = 1.999392990834885 absolute error = 0.0007213909615124692 relative error = 0.03606748534374088 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.049548248423462 x2[1] (numeric) = 1.051116719720763 absolute error = 0.001568471297301421 relative error = 0.1494425148779429 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.922e+04 Order of pole = 4.19e+08 TOP MAIN SOLVE Loop t[1] = 2.756999999999862 x1[1] (analytic) = 2.000114267471773 x1[1] (numeric) = 1.999391579851769 absolute error = 0.0007226876200032706 relative error = 0.03613231662592846 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.049647386863381 x2[1] (numeric) = 1.05122036998166 absolute error = 0.001572983118278914 relative error = 0.1498582417262427 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.927e+04 Order of pole = 4.194e+08 TOP MAIN SOLVE Loop t[1] = 2.757999999999861 x1[1] (analytic) = 2.000114153261416 x1[1] (numeric) = 1.999390167456965 absolute error = 0.0007239858044509884 relative error = 0.03619722420695071 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.049746723835779 x2[1] (numeric) = 1.051324229870169 absolute error = 0.00157750603438922 relative error = 0.1502749185655951 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.931e+04 Order of pole = 4.198e+08 TOP MAIN SOLVE Loop t[1] = 2.758999999999861 x1[1] (analytic) = 2.000114039165212 x1[1] (numeric) = 1.999388753649059 absolute error = 0.0007252855161525851 relative error = 0.03626220815165607 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.049846259738063 x2[1] (numeric) = 1.051428299808085 absolute error = 0.001582040070022162 relative error = 0.1506925471560837 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.936e+04 Order of pole = 4.203e+08 TOP MAIN SOLVE Loop t[1] = 2.759999999999861 x1[1] (analytic) = 2.000113925183047 x1[1] (numeric) = 1.999387338426639 absolute error = 0.000726586756408798 relative error = 0.03632726852508174 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.049945994968433 x2[1] (numeric) = 1.051532580218052 absolute error = 0.001586585249619299 relative error = 0.1511111292602245 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.94e+04 Order of pole = 4.207e+08 TOP MAIN SOLVE Loop t[1] = 2.760999999999861 x1[1] (analytic) = 2.000113811314808 x1[1] (numeric) = 1.999385921788287 absolute error = 0.0007278895265205865 relative error = 0.03639240539227596 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.050045929925886 x2[1] (numeric) = 1.051637071523559 absolute error = 0.001591141597672818 relative error = 0.1515306666428509 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.945e+04 Order of pole = 4.211e+08 TOP MAIN SOLVE Loop t[1] = 2.761999999999861 x1[1] (analytic) = 2.00011369756038 x1[1] (numeric) = 1.999384503732589 absolute error = 0.0007291938277904642 relative error = 0.03645761881836476 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.050146065010221 x2[1] (numeric) = 1.051741774148947 absolute error = 0.001595709138726198 relative error = 0.1519511610711666 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.949e+04 Order of pole = 4.215e+08 TOP MAIN SOLVE Loop t[1] = 2.762999999999861 x1[1] (analytic) = 2.000113583919649 x1[1] (numeric) = 1.999383084258127 absolute error = 0.0007304996615227211 relative error = 0.03652290886856291 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.050246400622033 x2[1] (numeric) = 1.051846688519407 absolute error = 0.001600287897373764 relative error = 0.1523726143146938 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.954e+04 Order of pole = 4.219e+08 TOP MAIN SOLVE Loop t[1] = 2.763999999999861 x1[1] (analytic) = 2.000113470392503 x1[1] (numeric) = 1.999381663363479 absolute error = 0.0007318070290232015 relative error = 0.03658827560816295 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.050346937162723 x2[1] (numeric) = 1.051951815060984 absolute error = 0.001604877898261581 relative error = 0.1527950281453478 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.958e+04 Order of pole = 4.223e+08 TOP MAIN SOLVE Loop t[1] = 2.764999999999861 x1[1] (analytic) = 2.000113356978826 x1[1] (numeric) = 1.999380241047227 absolute error = 0.0007331159315995261 relative error = 0.0366537191025462 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.050447675034493 x2[1] (numeric) = 1.052057154200579 absolute error = 0.001609479166086558 relative error = 0.153218404337342 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.963e+04 Order of pole = 4.228e+08 TOP MAIN SOLVE Loop t[1] = 2.765999999999861 x1[1] (analytic) = 2.000113243678507 x1[1] (numeric) = 1.999378817307947 absolute error = 0.00073442637056087 relative error = 0.0367192394171717 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.050548614640352 x2[1] (numeric) = 1.05216270636595 absolute error = 0.001614091725597788 relative error = 0.1536427446673052 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.967e+04 Order of pole = 4.232e+08 TOP MAIN SOLVE Loop t[1] = 2.76699999999986 x1[1] (analytic) = 2.000113130491432 x1[1] (numeric) = 1.999377392144215 absolute error = 0.0007357383472168522 relative error = 0.03678483661752072 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.050649756384116 x2[1] (numeric) = 1.052268471985711 absolute error = 0.001618715601595655 relative error = 0.1540680509141865 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.972e+04 Order of pole = 4.236e+08 TOP MAIN SOLVE Loop t[1] = 2.76799999999986 x1[1] (analytic) = 2.000113017417487 x1[1] (numeric) = 1.999375965554607 absolute error = 0.0007370518628802003 relative error = 0.03685051076922991 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.050751100670407 x2[1] (numeric) = 1.052374451489339 absolute error = 0.001623350818932279 relative error = 0.1544943248592877 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.976e+04 Order of pole = 4.24e+08 TOP MAIN SOLVE Loop t[1] = 2.76899999999986 x1[1] (analytic) = 2.000112904456559 x1[1] (numeric) = 1.999374537537695 absolute error = 0.0007383669188638642 relative error = 0.03691626193794706 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.050852647904659 x2[1] (numeric) = 1.052480645307171 absolute error = 0.001627997402511738 relative error = 0.1549215682862743 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.98e+04 Order of pole = 4.245e+08 TOP MAIN SOLVE Loop t[1] = 2.76999999999986 x1[1] (analytic) = 2.000112791608536 x1[1] (numeric) = 1.999373108092053 absolute error = 0.000739683516483014 relative error = 0.03698209018943096 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.050954398493119 x2[1] (numeric) = 1.052587053870409 absolute error = 0.001632655377289849 relative error = 0.1553497829811441 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.985e+04 Order of pole = 4.249e+08 TOP MAIN SOLVE Loop t[1] = 2.77099999999986 x1[1] (analytic) = 2.000112678873304 x1[1] (numeric) = 1.99937167721625 absolute error = 0.0007410016570548184 relative error = 0.03704799558954031 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.051056352842845 x2[1] (numeric) = 1.05269367761112 absolute error = 0.001637324768274606 relative error = 0.1557789707322591 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.99e+04 Order of pole = 4.253e+08 TOP MAIN SOLVE Loop t[1] = 2.77199999999986 x1[1] (analytic) = 2.000112566250752 x1[1] (numeric) = 1.999370244908855 absolute error = 0.0007423213418968899 relative error = 0.03711397820415603 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.051158511361711 x2[1] (numeric) = 1.052800516962238 absolute error = 0.001642005600526408 relative error = 0.1562091333303567 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.994e+04 Order of pole = 4.257e+08 TOP MAIN SOLVE Loop t[1] = 2.77299999999986 x1[1] (analytic) = 2.000112453740766 x1[1] (numeric) = 1.999368811168436 absolute error = 0.0007436425723290618 relative error = 0.03718003809927006 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.051260874458408 x2[1] (numeric) = 1.052907572357565 absolute error = 0.001646697899156946 relative error = 0.1566402725684333 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 8.999e+04 Order of pole = 4.262e+08 TOP MAIN SOLVE Loop t[1] = 2.77399999999986 x1[1] (analytic) = 2.000112341343233 x1[1] (numeric) = 1.999367375993561 absolute error = 0.0007449653496722775 relative error = 0.03724617534092983 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.051363442542444 x2[1] (numeric) = 1.053014844231775 absolute error = 0.001651401689331644 relative error = 0.1570723902419668 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.003e+04 Order of pole = 4.266e+08 TOP MAIN SOLVE Loop t[1] = 2.77499999999986 x1[1] (analytic) = 2.000112229058042 x1[1] (numeric) = 1.999365939382792 absolute error = 0.0007462896752494785 relative error = 0.0373123899952827 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.051466216024147 x2[1] (numeric) = 1.053122333020415 absolute error = 0.001656116996267887 relative error = 0.157505488148737 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.008e+04 Order of pole = 4.27e+08 TOP MAIN SOLVE Loop t[1] = 2.775999999999859 x1[1] (analytic) = 2.000112116885079 x1[1] (numeric) = 1.999364501334694 absolute error = 0.0007476155503849391 relative error = 0.03737868212854265 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.051569195314669 x2[1] (numeric) = 1.053230039159905 absolute error = 0.001660843845235238 relative error = 0.1579395680888361 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.012e+04 Order of pole = 4.275e+08 TOP MAIN SOLVE Loop t[1] = 2.776999999999859 x1[1] (analytic) = 2.000112004824234 x1[1] (numeric) = 1.999363061847829 absolute error = 0.0007489429764051536 relative error = 0.03744505180703464 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.051672380825983 x2[1] (numeric) = 1.053337963087539 absolute error = 0.001665582261555887 relative error = 0.158374631864701 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.017e+04 Order of pole = 4.279e+08 TOP MAIN SOLVE Loop t[1] = 2.777999999999859 x1[1] (analytic) = 2.000111892875394 x1[1] (numeric) = 1.999361620920757 absolute error = 0.0007502719546368386 relative error = 0.03751149909709478 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.051775772970886 x2[1] (numeric) = 1.053446105241492 absolute error = 0.001670332270605757 relative error = 0.1588106812812081 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.021e+04 Order of pole = 4.283e+08 TOP MAIN SOLVE Loop t[1] = 2.778999999999859 x1[1] (analytic) = 2.000111781038446 x1[1] (numeric) = 1.999360178552037 absolute error = 0.0007516024864091531 relative error = 0.03757802406518128 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.051879372163004 x2[1] (numeric) = 1.053554466060817 absolute error = 0.001675093897812951 relative error = 0.1592477181455149 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.025e+04 Order of pole = 4.287e+08 TOP MAIN SOLVE Loop t[1] = 2.779999999999859 x1[1] (analytic) = 2.000111669313279 x1[1] (numeric) = 1.999358734740227 absolute error = 0.0007529345730528103 relative error = 0.03764462677783004 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.051983178816789 x2[1] (numeric) = 1.053663045985447 absolute error = 0.001679867168658644 relative error = 0.159685744267134 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.03e+04 Order of pole = 4.292e+08 TOP MAIN SOLVE Loop t[1] = 2.780999999999859 x1[1] (analytic) = 2.000111557699782 x1[1] (numeric) = 1.999357289483883 absolute error = 0.0007542682158991898 relative error = 0.03771130730161032 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.052087193347524 x2[1] (numeric) = 1.053771845456201 absolute error = 0.001684652108677076 relative error = 0.1601247614579227 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.035e+04 Order of pole = 4.296e+08 TOP MAIN SOLVE Loop t[1] = 2.781999999999859 x1[1] (analytic) = 2.000111446197843 x1[1] (numeric) = 1.999355842781559 absolute error = 0.0007556034162832237 relative error = 0.03777806570326894 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.052191416171322 x2[1] (numeric) = 1.053880864914778 absolute error = 0.001689448743456001 relative error = 0.1605647715321143 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.039e+04 Order of pole = 4.3e+08 TOP MAIN SOLVE Loop t[1] = 2.782999999999859 x1[1] (analytic) = 2.000111334807349 x1[1] (numeric) = 1.99935439463181 absolute error = 0.000756940175539178 relative error = 0.03784490204951948 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.052295847705133 x2[1] (numeric) = 1.053990104803769 absolute error = 0.001694257098636243 relative error = 0.1610057763062652 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.043e+04 Order of pole = 4.304e+08 TOP MAIN SOLVE Loop t[1] = 2.783999999999859 x1[1] (analytic) = 2.000111223528191 x1[1] (numeric) = 1.999352945033187 absolute error = 0.0007582784950035393 relative error = 0.0379118164071865 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.052400488366735 x2[1] (numeric) = 1.054099565566648 absolute error = 0.00169907719991258 relative error = 0.161447777599329 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.048e+04 Order of pole = 4.309e+08 TOP MAIN SOLVE Loop t[1] = 2.784999999999858 x1[1] (analytic) = 2.000111112360256 x1[1] (numeric) = 1.99935149398424 absolute error = 0.0007596183760156805 relative error = 0.03797880884323889 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.05250533857475 x2[1] (numeric) = 1.054209247647783 absolute error = 0.001703909073032639 relative error = 0.1618907772325399 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.053e+04 Order of pole = 4.313e+08 TOP MAIN SOLVE Loop t[1] = 2.785999999999858 x1[1] (analytic) = 2.000111001303433 x1[1] (numeric) = 1.999350041483518 absolute error = 0.0007609598199149747 relative error = 0.03804587942464554 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.052610398748633 x2[1] (numeric) = 1.054319151492431 absolute error = 0.001708752743798225 relative error = 0.1623347770295286 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1348 Order of pole = 3.102e+04 TOP MAIN SOLVE Loop t[1] = 2.786999999999858 x1[1] (analytic) = 2.000110890357612 x1[1] (numeric) = 1.99934858752957 absolute error = 0.0007623028280423494 relative error = 0.03811302821845306 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.05271566930868 x2[1] (numeric) = 1.054429277546745 absolute error = 0.001713608238064657 relative error = 0.1627797788162482 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.062e+04 Order of pole = 4.322e+08 TOP MAIN SOLVE Loop t[1] = 2.787999999999858 x1[1] (analytic) = 2.000110779522681 x1[1] (numeric) = 1.99934713212094 absolute error = 0.0007636474017413963 relative error = 0.03818025529184128 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.05282115067603 x2[1] (numeric) = 1.054539626257771 absolute error = 0.00171847558174143 relative error = 0.1632257844210268 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.066e+04 Order of pole = 4.326e+08 TOP MAIN SOLVE Loop t[1] = 2.788999999999858 x1[1] (analytic) = 2.00011066879853 x1[1] (numeric) = 1.999345675256173 absolute error = 0.0007649935423568177 relative error = 0.03824756071204554 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.052926843272663 x2[1] (numeric) = 1.054650198073454 absolute error = 0.001723354800791554 relative error = 0.163672795674493 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.071e+04 Order of pole = 4.33e+08 TOP MAIN SOLVE Loop t[1] = 2.789999999999858 x1[1] (analytic) = 2.000110558185047 x1[1] (numeric) = 1.999344216933813 absolute error = 0.0007663412512339818 relative error = 0.03831494454633448 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.053032747521405 x2[1] (numeric) = 1.054760993442637 absolute error = 0.001728245921232663 relative error = 0.1641208144096709 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.075e+04 Order of pole = 4.335e+08 TOP MAIN SOLVE Loop t[1] = 2.790999999999858 x1[1] (analytic) = 2.000110447682123 x1[1] (numeric) = 1.999342757152401 absolute error = 0.0007676905297215875 relative error = 0.03838240686214327 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.053138863845929 x2[1] (numeric) = 1.054872012815065 absolute error = 0.001733148969136122 relative error = 0.1645698424618842 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.08e+04 Order of pole = 4.339e+08 TOP MAIN SOLVE Loop t[1] = 2.791999999999858 x1[1] (analytic) = 2.000110337289646 x1[1] (numeric) = 1.999341295910478 absolute error = 0.0007690413791678896 relative error = 0.03844994772688488 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.053245192670755 x2[1] (numeric) = 1.054983256641383 absolute error = 0.001738063970628145 relative error = 0.1650198816688514 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.084e+04 Order of pole = 4.344e+08 TOP MAIN SOLVE Loop t[1] = 2.792999999999858 x1[1] (analytic) = 2.000110227007506 x1[1] (numeric) = 1.999339833206582 absolute error = 0.0007703938009244737 relative error = 0.03851756720813879 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.053351734421254 x2[1] (numeric) = 1.055094725373143 absolute error = 0.001742990951889123 relative error = 0.1654709338706106 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.089e+04 Order of pole = 4.348e+08 TOP MAIN SOLVE Loop t[1] = 2.793999999999857 x1[1] (analytic) = 2.000110116835594 x1[1] (numeric) = 1.99933836903925 absolute error = 0.0007717477963440356 relative error = 0.03858526537354003 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.053458489523649 x2[1] (numeric) = 1.055206419462803 absolute error = 0.001747929939154291 relative error = 0.1659230009095724 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.094e+04 Order of pole = 4.352e+08 TOP MAIN SOLVE Loop t[1] = 2.794999999999857 x1[1] (analytic) = 2.000110006773799 x1[1] (numeric) = 1.999336903407019 absolute error = 0.0007731033667797149 relative error = 0.03865304229074579 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.053565458405014 x2[1] (numeric) = 1.055318339363727 absolute error = 0.001752880958712844 relative error = 0.1663760846304243 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.098e+04 Order of pole = 4.356e+08 TOP MAIN SOLVE Loop t[1] = 2.795999999999857 x1[1] (analytic) = 2.00010989682201 x1[1] (numeric) = 1.999335436308422 absolute error = 0.0007744605135877602 relative error = 0.03872089802756871 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.053672641493281 x2[1] (numeric) = 1.05543048553019 absolute error = 0.00175784403690904 relative error = 0.1668301868802246 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.103e+04 Order of pole = 4.361e+08 TOP MAIN SOLVE Loop t[1] = 2.796999999999857 x1[1] (analytic) = 2.000109786980118 x1[1] (numeric) = 1.999333967741993 absolute error = 0.000775819238124642 relative error = 0.03878883265183253 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.053780039217237 x2[1] (numeric) = 1.05554285841738 absolute error = 0.001762819200142651 relative error = 0.1672853095084339 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.107e+04 Order of pole = 4.365e+08 TOP MAIN SOLVE Loop t[1] = 2.797999999999857 x1[1] (analytic) = 2.000109677248013 x1[1] (numeric) = 1.999332497706264 absolute error = 0.0007771795417492733 relative error = 0.0388568462314831 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.053887652006528 x2[1] (numeric) = 1.055655458481396 absolute error = 0.001767806474867628 relative error = 0.167741454366777 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.112e+04 Order of pole = 4.37e+08 TOP MAIN SOLVE Loop t[1] = 2.798999999999857 x1[1] (analytic) = 2.000109567625585 x1[1] (numeric) = 1.999331026199763 absolute error = 0.0007785414258225654 relative error = 0.03892493883456619 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.053995480291661 x2[1] (numeric) = 1.055768286179254 absolute error = 0.001772805887593432 relative error = 0.1681986233093582 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.116e+04 Order of pole = 4.374e+08 TOP MAIN SOLVE Loop t[1] = 2.799999999999857 x1[1] (analytic) = 2.000109458112725 x1[1] (numeric) = 1.999329553221019 absolute error = 0.0007799048917058737 relative error = 0.03899311052914978 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.054103524504003 x2[1] (numeric) = 1.055881341968887 absolute error = 0.001777817464884812 relative error = 0.1686568181926292 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.121e+04 Order of pole = 4.378e+08 TOP MAIN SOLVE Loop t[1] = 2.800999999999857 x1[1] (analytic) = 2.000109348709323 x1[1] (numeric) = 1.999328078768561 absolute error = 0.0007812699407627743 relative error = 0.03906136138341287 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.054211785075786 x2[1] (numeric) = 1.055994626309147 absolute error = 0.001782841233361809 relative error = 0.1691160408753772 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.125e+04 Order of pole = 4.383e+08 TOP MAIN SOLVE Loop t[1] = 2.801999999999857 x1[1] (analytic) = 2.00010923941527 x1[1] (numeric) = 1.999326602840912 absolute error = 0.0007826365743586194 relative error = 0.03912969146562326 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.054320262440107 x2[1] (numeric) = 1.056108139659806 absolute error = 0.00178787721969953 relative error = 0.1695762932186931 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.13e+04 Order of pole = 4.387e+08 TOP MAIN SOLVE Loop t[1] = 2.802999999999856 x1[1] (analytic) = 2.000109130230456 x1[1] (numeric) = 1.999325125436597 absolute error = 0.0007840047938592054 relative error = 0.03919810084407099 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.05442895703093 x2[1] (numeric) = 1.056221882481559 absolute error = 0.001792925450629479 relative error = 0.1700375770860859 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.135e+04 Order of pole = 4.392e+08 TOP MAIN SOLVE Loop t[1] = 2.803999999999856 x1[1] (analytic) = 2.000109021154773 x1[1] (numeric) = 1.999323646554139 absolute error = 0.0007853746006338813 relative error = 0.03926658958722366 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.054537869283089 x2[1] (numeric) = 1.056335855236027 absolute error = 0.001797985952937564 relative error = 0.170499894343282 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.139e+04 Order of pole = 4.396e+08 TOP MAIN SOLVE Loop t[1] = 2.804999999999856 x1[1] (analytic) = 2.000108912188111 x1[1] (numeric) = 1.999322166192059 absolute error = 0.0007867459960515522 relative error = 0.03933515776352675 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.054646999632287 x2[1] (numeric) = 1.056450058385754 absolute error = 0.00180305875346698 relative error = 0.1709632468584875 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.144e+04 Order of pole = 4.4e+08 TOP MAIN SOLVE Loop t[1] = 2.805999999999856 x1[1] (analytic) = 2.00010880333036 x1[1] (numeric) = 1.999320684348877 absolute error = 0.0007881189814837875 relative error = 0.03940380544155891 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.054756348515101 x2[1] (numeric) = 1.056564492394217 absolute error = 0.001808143879115542 relative error = 0.1714276365021239 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.148e+04 Order of pole = 4.405e+08 TOP MAIN SOLVE Loop t[1] = 2.806999999999856 x1[1] (analytic) = 2.000108694581414 x1[1] (numeric) = 1.99931920102311 absolute error = 0.0007894935583039331 relative error = 0.03947253268998761 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.05486591636898 x2[1] (numeric) = 1.056679157725818 absolute error = 0.001813241356837691 relative error = 0.1718930651470059 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.153e+04 Order of pole = 4.409e+08 TOP MAIN SOLVE Loop t[1] = 2.807999999999856 x1[1] (analytic) = 2.000108585941161 x1[1] (numeric) = 1.999317716213275 absolute error = 0.0007908697278862231 relative error = 0.03954133957752475 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.05497570363225 x2[1] (numeric) = 1.056794054845895 absolute error = 0.001818351213644487 relative error = 0.17235953466833 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.157e+04 Order of pole = 4.414e+08 TOP MAIN SOLVE Loop t[1] = 2.808999999999856 x1[1] (analytic) = 2.000108477409495 x1[1] (numeric) = 1.999316229917888 absolute error = 0.00079224749160689 relative error = 0.03961022617298212 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.055085710744115 x2[1] (numeric) = 1.056909184220717 absolute error = 0.001823473476602055 relative error = 0.1728270469435154 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.162e+04 Order of pole = 4.418e+08 TOP MAIN SOLVE Loop t[1] = 2.809999999999856 x1[1] (analytic) = 2.000108368986306 x1[1] (numeric) = 1.999314742135462 absolute error = 0.0007936268508441646 relative error = 0.03967919254527143 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.055195938144658 x2[1] (numeric) = 1.057024546317492 absolute error = 0.00182860817283359 relative error = 0.1732956038523817 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.166e+04 Order of pole = 4.422e+08 TOP MAIN SOLVE Loop t[1] = 2.810999999999856 x1[1] (analytic) = 2.000108260671487 x1[1] (numeric) = 1.99931325286451 absolute error = 0.0007950078069767219 relative error = 0.03974823876332663 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.055306386274843 x2[1] (numeric) = 1.057140141604362 absolute error = 0.001833755329519127 relative error = 0.1737652072771164 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.171e+04 Order of pole = 4.427e+08 TOP MAIN SOLVE Loop t[1] = 2.811999999999856 x1[1] (analytic) = 2.000108152464927 x1[1] (numeric) = 1.999311762103542 absolute error = 0.0007963903613856793 relative error = 0.03981736489620375 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.055417055576516 x2[1] (numeric) = 1.05725597055041 absolute error = 0.001838914973894212 relative error = 0.1742358591021362 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.176e+04 Order of pole = 4.431e+08 TOP MAIN SOLVE Loop t[1] = 2.812999999999855 x1[1] (analytic) = 2.000108044366521 x1[1] (numeric) = 1.999310269851067 absolute error = 0.0007977745154539306 relative error = 0.03988657101304764 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.055527946492409 x2[1] (numeric) = 1.057372033625661 absolute error = 0.00184408713325257 relative error = 0.1747075612143286 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.18e+04 Order of pole = 4.436e+08 TOP MAIN SOLVE Loop t[1] = 2.813999999999855 x1[1] (analytic) = 2.000107936376158 x1[1] (numeric) = 1.999308776105593 absolute error = 0.0007991602705652578 relative error = 0.03995585718304757 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.055639059466139 x2[1] (numeric) = 1.057488331301083 absolute error = 0.001849271834943211 relative error = 0.1751803155027657 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.185e+04 Order of pole = 4.44e+08 TOP MAIN SOLVE Loop t[1] = 2.814999999999855 x1[1] (analytic) = 2.000107828493732 x1[1] (numeric) = 1.999307280865627 absolute error = 0.0008005476281054413 relative error = 0.04002522347549274 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.055750394942214 x2[1] (numeric) = 1.057604864048587 absolute error = 0.001854469106373102 relative error = 0.1756541238589454 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.189e+04 Order of pole = 4.445e+08 TOP MAIN SOLVE Loop t[1] = 2.815999999999855 x1[1] (analytic) = 2.000107720719135 x1[1] (numeric) = 1.999305784129673 absolute error = 0.0008019365894622599 relative error = 0.04009466995977222 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.055861953366028 x2[1] (numeric) = 1.057721632341035 absolute error = 0.001859678975006274 relative error = 0.1761289881766951 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.194e+04 Order of pole = 4.449e+08 TOP MAIN SOLVE Loop t[1] = 2.816999999999855 x1[1] (analytic) = 2.000107613052258 x1[1] (numeric) = 1.999304285896234 absolute error = 0.0008033271560241584 relative error = 0.04016419670530844 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.05597373518387 x2[1] (numeric) = 1.057838636652233 absolute error = 0.001864901468363156 relative error = 0.1766049103520962 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.199e+04 Order of pole = 4.453e+08 TOP MAIN SOLVE Loop t[1] = 2.817999999999855 x1[1] (analytic) = 2.000107505492994 x1[1] (numeric) = 1.999302786163812 absolute error = 0.0008047193291820243 relative error = 0.04023380378164592 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.056085740842921 x2[1] (numeric) = 1.057955877456943 absolute error = 0.001870136614022133 relative error = 0.1770818922836201 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.203e+04 Order of pole = 4.458e+08 TOP MAIN SOLVE Loop t[1] = 2.818999999999855 x1[1] (analytic) = 2.000107398041236 x1[1] (numeric) = 1.999301284930908 absolute error = 0.0008061131103278552 relative error = 0.04030349125838469 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.056197970791257 x2[1] (numeric) = 1.058073355230876 absolute error = 0.001875384439618655 relative error = 0.1775599358720315 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.208e+04 Order of pole = 4.462e+08 TOP MAIN SOLVE Loop t[1] = 2.819999999999855 x1[1] (analytic) = 2.000107290696876 x1[1] (numeric) = 1.999299782196021 absolute error = 0.0008075085008556471 relative error = 0.04037325920522471 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.056310425477852 x2[1] (numeric) = 1.058191070450698 absolute error = 0.001880644972846124 relative error = 0.1780390430204606 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.212e+04 Order of pole = 4.467e+08 TOP MAIN SOLVE Loop t[1] = 2.820999999999855 x1[1] (analytic) = 2.000107183459807 x1[1] (numeric) = 1.999298277957646 absolute error = 0.0008089055021605063 relative error = 0.04044310769192144 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.056423105352579 x2[1] (numeric) = 1.058309023594034 absolute error = 0.001885918241455453 relative error = 0.1785192156343487 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.217e+04 Order of pole = 4.471e+08 TOP MAIN SOLVE Loop t[1] = 2.821999999999854 x1[1] (analytic) = 2.000107076329921 x1[1] (numeric) = 1.999296772214281 absolute error = 0.0008103041156397595 relative error = 0.04051303678834135 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.056536010866211 x2[1] (numeric) = 1.058427215139465 absolute error = 0.001891204273254399 relative error = 0.1790004556213732 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.222e+04 Order of pole = 4.476e+08 TOP MAIN SOLVE Loop t[1] = 2.822999999999854 x1[1] (analytic) = 2.000106969307111 x1[1] (numeric) = 1.99929526496442 absolute error = 0.0008117043426916215 relative error = 0.04058304656439535 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.056649142470423 x2[1] (numeric) = 1.058545645566534 absolute error = 0.001896503096110447 relative error = 0.1794827648917088 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.226e+04 Order of pole = 4.48e+08 TOP MAIN SOLVE Loop t[1] = 2.823999999999854 x1[1] (analytic) = 2.000106862391271 x1[1] (numeric) = 1.999293756206554 absolute error = 0.0008131061847167498 relative error = 0.04065313709011643 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.056762500617796 x2[1] (numeric) = 1.058664315355744 absolute error = 0.001901814737947261 relative error = 0.1799661453576784 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.231e+04 Order of pole = 4.485e+08 TOP MAIN SOLVE Loop t[1] = 2.824999999999854 x1[1] (analytic) = 2.000106755582293 x1[1] (numeric) = 1.999292245939176 absolute error = 0.0008145096431164678 relative error = 0.04072330843557093 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.056876085761816 x2[1] (numeric) = 1.058783224988564 absolute error = 0.001907139226747567 relative error = 0.1804505989340146 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.235e+04 Order of pole = 4.489e+08 TOP MAIN SOLVE Loop t[1] = 2.825999999999854 x1[1] (analytic) = 2.000106648880071 x1[1] (numeric) = 1.999290734160776 absolute error = 0.0008159147192947636 relative error = 0.04079356067095835 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.056989898356878 x2[1] (numeric) = 1.05890237494743 absolute error = 0.00191247659055227 relative error = 0.1809361275377629 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.24e+04 Order of pole = 4.494e+08 TOP MAIN SOLVE Loop t[1] = 2.826999999999854 x1[1] (analytic) = 2.000106542284497 x1[1] (numeric) = 1.999289220869841 absolute error = 0.0008173214146565133 relative error = 0.04086389386652266 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.057103938858284 x2[1] (numeric) = 1.059021765715744 absolute error = 0.001917826857460225 relative error = 0.1814227330882485 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.245e+04 Order of pole = 4.498e+08 TOP MAIN SOLVE Loop t[1] = 2.827999999999854 x1[1] (analytic) = 2.000106435795466 x1[1] (numeric) = 1.999287706064858 absolute error = 0.0008187297306081476 relative error = 0.04093430809258553 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.05721820772225 x2[1] (numeric) = 1.059141397777879 absolute error = 0.001923190055629354 relative error = 0.1819104175071689 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.249e+04 Order of pole = 4.503e+08 TOP MAIN SOLVE Loop t[1] = 2.828999999999854 x1[1] (analytic) = 2.000106329412871 x1[1] (numeric) = 1.999286189744312 absolute error = 0.0008201396685585394 relative error = 0.04100480341959072 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.057332705405906 x2[1] (numeric) = 1.059261271619181 absolute error = 0.001928566213275751 relative error = 0.1823991827184975 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.254e+04 Order of pole = 4.507e+08 TOP MAIN SOLVE Loop t[1] = 2.829999999999854 x1[1] (analytic) = 2.000106223136605 x1[1] (numeric) = 1.999284671906688 absolute error = 0.0008215512299170058 relative error = 0.04107537991800422 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.057447432367295 x2[1] (numeric) = 1.059381387725969 absolute error = 0.001933955358673689 relative error = 0.1828890306484708 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.259e+04 Order of pole = 4.512e+08 TOP MAIN SOLVE Loop t[1] = 2.830999999999853 x1[1] (analytic) = 2.000106116966562 x1[1] (numeric) = 1.999283152550467 absolute error = 0.0008229644160957506 relative error = 0.04114603765843634 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.057562389065378 x2[1] (numeric) = 1.059501746585536 absolute error = 0.001939357520157614 relative error = 0.1833799632257651 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.264e+04 Order of pole = 4.516e+08 TOP MAIN SOLVE Loop t[1] = 2.831999999999853 x1[1] (analytic) = 2.000106010902637 x1[1] (numeric) = 1.999281631674129 absolute error = 0.0008243792285076434 relative error = 0.04121677671153069 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.057677575960037 x2[1] (numeric) = 1.059622348686156 absolute error = 0.001944772726119925 relative error = 0.1838719823812741 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.268e+04 Order of pole = 4.521e+08 TOP MAIN SOLVE Loop t[1] = 2.832999999999853 x1[1] (analytic) = 2.000105904944722 x1[1] (numeric) = 1.999280109276155 absolute error = 0.0008257956685673307 relative error = 0.0412875971480197 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.05779299351207 x2[1] (numeric) = 1.059743194517082 absolute error = 0.001950201005012531 relative error = 0.1843650900482428 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.273e+04 Order of pole = 4.525e+08 TOP MAIN SOLVE Loop t[1] = 2.833999999999853 x1[1] (analytic) = 2.000105799092712 x1[1] (numeric) = 1.999278585355021 absolute error = 0.0008272137376910127 relative error = 0.04135849903871353 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.057908642183202 x2[1] (numeric) = 1.059864284568548 absolute error = 0.001955642385346179 relative error = 0.1848592881621921 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1405 Order of pole = 7353 TOP MAIN SOLVE Loop t[1] = 2.834999999999853 x1[1] (analytic) = 2.000105693346501 x1[1] (numeric) = 1.999277059909203 absolute error = 0.0008286334372977766 relative error = 0.04142948245456662 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.05802452243608 x2[1] (numeric) = 1.059985619331771 absolute error = 0.001961096895691128 relative error = 0.1853545786609692 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.282e+04 Order of pole = 4.534e+08 TOP MAIN SOLVE Loop t[1] = 2.835999999999853 x1[1] (analytic) = 2.000105587705983 x1[1] (numeric) = 1.999275532937177 absolute error = 0.0008300547688062654 relative error = 0.04150054746651125 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.058140634734279 x2[1] (numeric) = 1.060107199298956 absolute error = 0.001966564564677586 relative error = 0.1858509634847765 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.286e+04 Order of pole = 4.539e+08 TOP MAIN SOLVE Loop t[1] = 2.836999999999853 x1[1] (analytic) = 2.000105482171054 x1[1] (numeric) = 1.999274004437415 absolute error = 0.0008314777336384527 relative error = 0.0415716941456462 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.0582569795423 x2[1] (numeric) = 1.060229024963294 absolute error = 0.001972045420994162 relative error = 0.186348444576012 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.291e+04 Order of pole = 4.543e+08 TOP MAIN SOLVE Loop t[1] = 2.837999999999853 x1[1] (analytic) = 2.000105376741606 x1[1] (numeric) = 1.999272474408389 absolute error = 0.0008329023332172003 relative error = 0.04164292256311468 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.058373557325576 x2[1] (numeric) = 1.060351096818966 absolute error = 0.001977539493389857 relative error = 0.1868470238794456 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.296e+04 Order of pole = 4.548e+08 TOP MAIN SOLVE Loop t[1] = 2.838999999999853 x1[1] (analytic) = 2.000105271417536 x1[1] (numeric) = 1.999270942848569 absolute error = 0.0008343285689669244 relative error = 0.04171423279013761 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.058490368550471 x2[1] (numeric) = 1.060473415361144 absolute error = 0.001983046810673406 relative error = 0.1873467033421429 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.301e+04 Order of pole = 4.553e+08 TOP MAIN SOLVE Loop t[1] = 2.839999999999852 x1[1] (analytic) = 2.000105166198736 x1[1] (numeric) = 1.999269409756422 absolute error = 0.0008357564423138175 relative error = 0.0417856248980247 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.058607413684282 x2[1] (numeric) = 1.060595981085996 absolute error = 0.001988567401713714 relative error = 0.1878474849134943 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.305e+04 Order of pole = 4.557e+08 TOP MAIN SOLVE Loop t[1] = 2.840999999999852 x1[1] (analytic) = 2.000105061085103 x1[1] (numeric) = 1.999267875130417 absolute error = 0.0008371859546856264 relative error = 0.04185709895816342 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.058724693195243 x2[1] (numeric) = 1.060718794490682 absolute error = 0.001994101295439421 relative error = 0.1883493705451604 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.31e+04 Order of pole = 4.561e+08 TOP MAIN SOLVE Loop t[1] = 2.841999999999852 x1[1] (analytic) = 2.000104956076531 x1[1] (numeric) = 1.999266338969018 absolute error = 0.0008386171075123183 relative error = 0.0419286550420522 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.058842207552525 x2[1] (numeric) = 1.060841856073363 absolute error = 0.001999648520838671 relative error = 0.1888523621910374 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.314e+04 Order of pole = 4.566e+08 TOP MAIN SOLVE Loop t[1] = 2.842999999999852 x1[1] (analytic) = 2.000104851172915 x1[1] (numeric) = 1.99926480127069 absolute error = 0.0008400499022247487 relative error = 0.04200029322123393 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.058959957226237 x2[1] (numeric) = 1.060965166333198 absolute error = 0.002005209106961781 relative error = 0.1893564618074965 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.319e+04 Order of pole = 4.571e+08 TOP MAIN SOLVE Loop t[1] = 2.843999999999852 x1[1] (analytic) = 2.00010474637415 x1[1] (numeric) = 1.999263262033894 absolute error = 0.0008414843402559935 relative error = 0.04207201356736249 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.059077942687431 x2[1] (numeric) = 1.061088725770348 absolute error = 0.002010783082917245 relative error = 0.1898616713529925 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.324e+04 Order of pole = 4.575e+08 TOP MAIN SOLVE Loop t[1] = 2.844999999999852 x1[1] (analytic) = 2.000104641680132 x1[1] (numeric) = 1.999261721257091 absolute error = 0.0008429204230402387 relative error = 0.04214381615214728 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.059196164408101 x2[1] (numeric) = 1.061212534885977 absolute error = 0.002016370477875729 relative error = 0.1903679927884288 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.328e+04 Order of pole = 4.58e+08 TOP MAIN SOLVE Loop t[1] = 2.845999999999852 x1[1] (analytic) = 2.000104537090755 x1[1] (numeric) = 1.999260178938741 absolute error = 0.0008443581520136689 relative error = 0.04221570104739761 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.059314622861187 x2[1] (numeric) = 1.061336594182255 absolute error = 0.00202197132106785 relative error = 0.190875428076934 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.333e+04 Order of pole = 4.584e+08 TOP MAIN SOLVE Loop t[1] = 2.846999999999852 x1[1] (analytic) = 2.000104432605915 x1[1] (numeric) = 1.999258635077301 absolute error = 0.0008457975286140229 relative error = 0.04228766832500051 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.059433318520575 x2[1] (numeric) = 1.06146090416236 absolute error = 0.002027585641785068 relative error = 0.191383979183933 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.338e+04 Order of pole = 4.589e+08 TOP MAIN SOLVE Loop t[1] = 2.847999999999852 x1[1] (analytic) = 2.000104328225508 x1[1] (numeric) = 1.999257089671228 absolute error = 0.0008472385542805938 relative error = 0.04235971805692073 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.0595522518611 x2[1] (numeric) = 1.06158546533048 absolute error = 0.00203321346937968 relative error = 0.1918936480771332 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1012 Order of pole = 3.102e+04 TOP MAIN SOLVE Loop t[1] = 2.848999999999851 x1[1] (analytic) = 2.00010422394943 x1[1] (numeric) = 1.999255542718975 absolute error = 0.0008486812304542291 relative error = 0.04243185031520073 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.059671423358548 x2[1] (numeric) = 1.061710278191814 absolute error = 0.002038854833265491 relative error = 0.1924044367265747 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.347e+04 Order of pole = 4.598e+08 TOP MAIN SOLVE Loop t[1] = 2.849999999999851 x1[1] (analytic) = 2.000104119777575 x1[1] (numeric) = 1.999253994218997 absolute error = 0.0008501255585779965 relative error = 0.04250406517199396 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.059790833489657 x2[1] (numeric) = 1.061835343252574 absolute error = 0.002044509762916924 relative error = 0.1929163471045325 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.352e+04 Order of pole = 4.603e+08 TOP MAIN SOLVE Loop t[1] = 2.850999999999851 x1[1] (analytic) = 2.00010401570984 x1[1] (numeric) = 1.999252444169744 absolute error = 0.0008515715400956303 relative error = 0.04257636269948723 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.059910482732119 x2[1] (numeric) = 1.061960661019989 absolute error = 0.002050178287869686 relative error = 0.1934293811855662 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.356e+04 Order of pole = 4.607e+08 TOP MAIN SOLVE Loop t[1] = 2.851999999999851 x1[1] (analytic) = 2.000103911746121 x1[1] (numeric) = 1.999250892569666 absolute error = 0.000853019176454195 relative error = 0.04264874297003382 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.060030371564585 x2[1] (numeric) = 1.062086232002306 absolute error = 0.002055860437721435 relative error = 0.1939435409465697 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.361e+04 Order of pole = 4.612e+08 TOP MAIN SOLVE Loop t[1] = 2.852999999999851 x1[1] (analytic) = 2.000103807886313 x1[1] (numeric) = 1.999249339417213 absolute error = 0.0008544684691000892 relative error = 0.04272120605595376 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.06015050046666 x2[1] (numeric) = 1.062212056708791 absolute error = 0.002061556242130891 relative error = 0.1944588283666732 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.366e+04 Order of pole = 4.617e+08 TOP MAIN SOLVE Loop t[1] = 2.853999999999851 x1[1] (analytic) = 2.000103704130313 x1[1] (numeric) = 1.99924778471083 absolute error = 0.0008559194194837083 relative error = 0.04279375202976687 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.060270869918915 x2[1] (numeric) = 1.062338135649733 absolute error = 0.00206726573081828 relative error = 0.1949752454272724 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.37e+04 Order of pole = 4.621e+08 TOP MAIN SOLVE Loop t[1] = 2.854999999999851 x1[1] (analytic) = 2.000103600478018 x1[1] (numeric) = 1.999246228448963 absolute error = 0.0008573720290550035 relative error = 0.0428663809639708 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.060391480402876 x2[1] (numeric) = 1.062464469336442 absolute error = 0.002072988933566222 relative error = 0.1954927941120979 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.375e+04 Order of pole = 4.626e+08 TOP MAIN SOLVE Loop t[1] = 2.855999999999851 x1[1] (analytic) = 2.000103496929323 x1[1] (numeric) = 1.999244670630056 absolute error = 0.0008588262992672568 relative error = 0.0429390929312297 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.06051233240104 x2[1] (numeric) = 1.062591058281259 absolute error = 0.002078725880218402 relative error = 0.1960114764070765 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.38e+04 Order of pole = 4.631e+08 TOP MAIN SOLVE Loop t[1] = 2.856999999999851 x1[1] (analytic) = 2.000103393484125 x1[1] (numeric) = 1.99924311125255 absolute error = 0.0008602822315744163 relative error = 0.04301188800424105 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.060633426396866 x2[1] (numeric) = 1.062717902997547 absolute error = 0.002084476600681562 relative error = 0.1965312943005057 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.385e+04 Order of pole = 4.635e+08 TOP MAIN SOLVE Loop t[1] = 2.85799999999985 x1[1] (analytic) = 2.00010329014232 x1[1] (numeric) = 1.999241550314887 absolute error = 0.0008617398274322063 relative error = 0.04308476625579113 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.060754762874781 x2[1] (numeric) = 1.062845003999705 absolute error = 0.002090241124924175 relative error = 0.1970522497829145 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.389e+04 Order of pole = 4.64e+08 TOP MAIN SOLVE Loop t[1] = 2.85899999999985 x1[1] (analytic) = 2.000103186903806 x1[1] (numeric) = 1.999239987815506 absolute error = 0.000863199088299238 relative error = 0.04315772775881054 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.060876342320183 x2[1] (numeric) = 1.06297236180316 absolute error = 0.002096019482976219 relative error = 0.1975743448470282 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.394e+04 Order of pole = 4.645e+08 TOP MAIN SOLVE Loop t[1] = 2.85999999999985 x1[1] (analytic) = 2.000103083768478 x1[1] (numeric) = 1.999238423752844 absolute error = 0.0008646600156334561 relative error = 0.04323077258619661 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.060998165219443 x2[1] (numeric) = 1.063099976924374 absolute error = 0.0021018117049314 relative error = 0.1980975814879651 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.398e+04 Order of pole = 4.649e+08 TOP MAIN SOLVE Loop t[1] = 2.86099999999985 x1[1] (analytic) = 2.000102980736234 x1[1] (numeric) = 1.999236858125337 absolute error = 0.0008661226108968023 relative error = 0.04330390081104645 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.061120232059903 x2[1] (numeric) = 1.063227849880848 absolute error = 0.002107617820944485 relative error = 0.1986219617029698 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.403e+04 Order of pole = 4.654e+08 TOP MAIN SOLVE Loop t[1] = 2.86199999999985 x1[1] (analytic) = 2.000102877806971 x1[1] (numeric) = 1.99923529093142 absolute error = 0.0008675868755514404 relative error = 0.04337711250646832 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.061242543329882 x2[1] (numeric) = 1.063355981191117 absolute error = 0.002113437861234857 relative error = 0.1991474874917359 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.408e+04 Order of pole = 4.658e+08 TOP MAIN SOLVE Loop t[1] = 2.86299999999985 x1[1] (analytic) = 2.000102774980586 x1[1] (numeric) = 1.999233722169524 absolute error = 0.0008690528110615325 relative error = 0.04345040774567037 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.061365099518678 x2[1] (numeric) = 1.063484371374761 absolute error = 0.00211927185608296 relative error = 0.1996741608560557 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.413e+04 Order of pole = 4.663e+08 TOP MAIN SOLVE Loop t[1] = 2.86399999999985 x1[1] (analytic) = 2.000102672256975 x1[1] (numeric) = 1.999232151838083 absolute error = 0.0008705204188927951 relative error = 0.04352378660193849 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.061487901116565 x2[1] (numeric) = 1.063613020952398 absolute error = 0.002125119835832967 relative error = 0.2002019838000585 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.417e+04 Order of pole = 4.668e+08 TOP MAIN SOLVE Loop t[1] = 2.86499999999985 x1[1] (analytic) = 2.000102569636037 x1[1] (numeric) = 1.999230579935524 absolute error = 0.000871989700513609 relative error = 0.04359724914869174 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.061610948614803 x2[1] (numeric) = 1.063741930445695 absolute error = 0.002130981830891665 relative error = 0.2007309583300911 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.422e+04 Order of pole = 4.672e+08 TOP MAIN SOLVE Loop t[1] = 2.86599999999985 x1[1] (analytic) = 2.000102467117669 x1[1] (numeric) = 1.999229006460276 absolute error = 0.0008734606573930215 relative error = 0.04367079545938254 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.061734242505633 x2[1] (numeric) = 1.063871100377363 absolute error = 0.002136857871729569 relative error = 0.2012610864548086 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.427e+04 Order of pole = 4.677e+08 TOP MAIN SOLVE Loop t[1] = 2.866999999999849 x1[1] (analytic) = 2.000102364701768 x1[1] (numeric) = 1.999227431410767 absolute error = 0.0008749332910016339 relative error = 0.04374442560754102 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.061857783282282 x2[1] (numeric) = 1.064000531271162 absolute error = 0.002142747988880256 relative error = 0.2017923701850979 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2154 Order of pole = 3.582e+05 TOP MAIN SOLVE Loop t[1] = 2.867999999999849 x1[1] (analytic) = 2.000102262388232 x1[1] (numeric) = 1.99922585478542 absolute error = 0.0008764076028118239 relative error = 0.0438181396667861 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.061981571438963 x2[1] (numeric) = 1.064130223651904 absolute error = 0.002148652212940583 relative error = 0.2023248115340837 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.436e+04 Order of pole = 4.686e+08 TOP MAIN SOLVE Loop t[1] = 2.868999999999849 x1[1] (analytic) = 2.000102160176958 x1[1] (numeric) = 1.999224276582659 absolute error = 0.0008778835942986341 relative error = 0.04389193771086992 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.062105607470882 x2[1] (numeric) = 1.064260178045453 absolute error = 0.002154570574571135 relative error = 0.2028584125171567 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.441e+04 Order of pole = 4.691e+08 TOP MAIN SOLVE Loop t[1] = 2.869999999999849 x1[1] (analytic) = 2.000102058067844 x1[1] (numeric) = 1.999222696800906 absolute error = 0.0008793612669382167 relative error = 0.04396581981360016 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.062229891874234 x2[1] (numeric) = 1.06439039497873 absolute error = 0.002160503104496447 relative error = 0.2033931751519799 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.446e+04 Order of pole = 4.696e+08 TOP MAIN SOLVE Loop t[1] = 2.870999999999849 x1[1] (analytic) = 2.000101956060788 x1[1] (numeric) = 1.999221115438581 absolute error = 0.0008808406222071685 relative error = 0.04403978604880669 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.062354425146207 x2[1] (numeric) = 1.064520874979711 absolute error = 0.002166449833504114 relative error = 0.2039291014583909 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.45e+04 Order of pole = 4.701e+08 TOP MAIN SOLVE Loop t[1] = 2.871999999999849 x1[1] (analytic) = 2.000101854155688 x1[1] (numeric) = 1.999219532494102 absolute error = 0.0008823216615860829 relative error = 0.04411383649051919 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.062479207784985 x2[1] (numeric) = 1.064651618577432 absolute error = 0.002172410792446566 relative error = 0.2044661934585546 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.455e+04 Order of pole = 4.705e+08 TOP MAIN SOLVE Loop t[1] = 2.872999999999849 x1[1] (analytic) = 2.000101752352442 x1[1] (numeric) = 1.999217947965888 absolute error = 0.0008838043865546652 relative error = 0.04418797121272298 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.062604240289751 x2[1] (numeric) = 1.064782626301991 absolute error = 0.002178386012239963 relative error = 0.2050044531768441 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.46e+04 Order of pole = 4.71e+08 TOP MAIN SOLVE Loop t[1] = 2.873999999999849 x1[1] (analytic) = 2.000101650650949 x1[1] (numeric) = 1.999216361852353 absolute error = 0.0008852887985968394 relative error = 0.04426219028961428 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.062729523160686 x2[1] (numeric) = 1.06491389868455 absolute error = 0.002184375523864412 relative error = 0.2055438826398477 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.465e+04 Order of pole = 4.715e+08 TOP MAIN SOLVE Loop t[1] = 2.874999999999849 x1[1] (analytic) = 2.000101549051107 x1[1] (numeric) = 1.999214774151911 absolute error = 0.0008867748991960855 relative error = 0.04433649379536712 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.062855056898971 x2[1] (numeric) = 1.065045436257336 absolute error = 0.002190379358364858 relative error = 0.2060844838764373 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.469e+04 Order of pole = 4.719e+08 TOP MAIN SOLVE Loop t[1] = 2.875999999999848 x1[1] (analytic) = 2.000101447552813 x1[1] (numeric) = 1.999213184862974 absolute error = 0.0008882626898394363 relative error = 0.04441088180433315 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.062980842006793 x2[1] (numeric) = 1.065177239553643 absolute error = 0.002196397546850415 relative error = 0.2066262589176917 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.474e+04 Order of pole = 4.724e+08 TOP MAIN SOLVE Loop t[1] = 2.876999999999848 x1[1] (analytic) = 2.000101346155967 x1[1] (numeric) = 1.999211593983953 absolute error = 0.0008897521720139245 relative error = 0.04448535439086405 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.063106878987343 x2[1] (numeric) = 1.065309309107838 absolute error = 0.002202430120494814 relative error = 0.2071692097969234 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.479e+04 Order of pole = 4.729e+08 TOP MAIN SOLVE Loop t[1] = 2.877999999999848 x1[1] (analytic) = 2.000101244860468 x1[1] (numeric) = 1.999210001513258 absolute error = 0.0008912433472096914 relative error = 0.04455991162946688 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.063233168344821 x2[1] (numeric) = 1.065441645455357 absolute error = 0.002208477110536622 relative error = 0.2077133385496852 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.484e+04 Order of pole = 4.734e+08 TOP MAIN SOLVE Loop t[1] = 2.878999999999848 x1[1] (analytic) = 2.000101143666213 x1[1] (numeric) = 1.999208407449296 absolute error = 0.0008927362169168784 relative error = 0.04463455359464876 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.063359710584433 x2[1] (numeric) = 1.065574249132713 absolute error = 0.002214538548279466 relative error = 0.2082586472137761 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.488e+04 Order of pole = 4.738e+08 TOP MAIN SOLVE Loop t[1] = 2.879999999999848 x1[1] (analytic) = 2.000101042573101 x1[1] (numeric) = 1.999206811790472 absolute error = 0.0008942307826294016 relative error = 0.04470928036110548 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.063486506212401 x2[1] (numeric) = 1.065707120677493 absolute error = 0.002220614465091586 relative error = 0.2088051378291848 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.493e+04 Order of pole = 4.743e+08 TOP MAIN SOLVE Loop t[1] = 2.880999999999848 x1[1] (analytic) = 2.000100941581033 x1[1] (numeric) = 1.999205214535192 absolute error = 0.0008957270458413991 relative error = 0.04478409200354398 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.063613555735957 x2[1] (numeric) = 1.065840260628363 absolute error = 0.002226704892406728 relative error = 0.2093528124381587 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.498e+04 Order of pole = 4.748e+08 TOP MAIN SOLVE Loop t[1] = 2.881999999999848 x1[1] (analytic) = 2.000100840689906 x1[1] (numeric) = 1.999203615681857 absolute error = 0.0008972250080492294 relative error = 0.04485898859678218 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.06374085966335 x2[1] (numeric) = 1.065973669525073 absolute error = 0.002232809861723695 relative error = 0.2099016730851468 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.503e+04 Order of pole = 4.753e+08 TOP MAIN SOLVE Loop t[1] = 2.882999999999848 x1[1] (analytic) = 2.00010073989962 x1[1] (numeric) = 1.999202015228869 absolute error = 0.0008987246707505836 relative error = 0.04493397021570466 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.063868418503846 x2[1] (numeric) = 1.066107347908452 absolute error = 0.002238929404606793 relative error = 0.2104517218168273 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.507e+04 Order of pole = 4.757e+08 TOP MAIN SOLVE Loop t[1] = 2.883999999999848 x1[1] (analytic) = 2.000100639210073 x1[1] (numeric) = 1.999200413174628 absolute error = 0.0009002260354453728 relative error = 0.04500903693530698 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.063996232767731 x2[1] (numeric) = 1.066241296320417 absolute error = 0.002245063552685833 relative error = 0.2110029606820918 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.512e+04 Order of pole = 4.762e+08 TOP MAIN SOLVE Loop t[1] = 2.884999999999847 x1[1] (analytic) = 2.000100538621166 x1[1] (numeric) = 1.999198809517531 absolute error = 0.0009017291036348407 relative error = 0.04508418883065133 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.064124302966313 x2[1] (numeric) = 1.066375515303969 absolute error = 0.00225121233765635 relative error = 0.2115553917320519 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.517e+04 Order of pole = 4.767e+08 TOP MAIN SOLVE Loop t[1] = 2.885999999999847 x1[1] (analytic) = 2.000100438132797 x1[1] (numeric) = 1.999197204255975 absolute error = 0.0009032338768220072 relative error = 0.04515942597688871 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.064252629611923 x2[1] (numeric) = 1.066510005403202 absolute error = 0.002257375791279603 relative error = 0.2121090170200237 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.522e+04 Order of pole = 4.772e+08 TOP MAIN SOLVE Loop t[1] = 2.886999999999847 x1[1] (analytic) = 2.000100337744867 x1[1] (numeric) = 1.999195597388354 absolute error = 0.0009047403565121126 relative error = 0.04523474844928112 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.064381213217918 x2[1] (numeric) = 1.066644767163301 absolute error = 0.002263553945383245 relative error = 0.2126638386015757 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.526e+04 Order of pole = 4.776e+08 TOP MAIN SOLVE Loop t[1] = 2.887999999999847 x1[1] (analytic) = 2.000100237457274 x1[1] (numeric) = 1.999193988913063 absolute error = 0.0009062485442115076 relative error = 0.04531015632314612 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.064510054298683 x2[1] (numeric) = 1.066779801130542 absolute error = 0.002269746831859543 relative error = 0.2132198585343461 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.531e+04 Order of pole = 4.781e+08 TOP MAIN SOLVE Loop t[1] = 2.888999999999847 x1[1] (analytic) = 2.000100137269919 x1[1] (numeric) = 1.999192378828491 absolute error = 0.000907758441427875 relative error = 0.04538564967386784 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.064639153369632 x2[1] (numeric) = 1.066915107852301 absolute error = 0.002275954482669373 relative error = 0.2137770788784043 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.536e+04 Order of pole = 4.786e+08 TOP MAIN SOLVE Loop t[1] = 2.889999999999847 x1[1] (analytic) = 2.000100037182701 x1[1] (numeric) = 1.999190767133029 absolute error = 0.0009092700496713402 relative error = 0.04546122857695253 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.064768510947212 x2[1] (numeric) = 1.06705068787705 absolute error = 0.002282176929837787 relative error = 0.214335501695817 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.541e+04 Order of pole = 4.791e+08 TOP MAIN SOLVE Loop t[1] = 2.890999999999847 x1[1] (analytic) = 2.00009993719552 x1[1] (numeric) = 1.999189153825066 absolute error = 0.0009107833704535828 relative error = 0.04553689310798419 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.064898127548904 x2[1] (numeric) = 1.067186541754361 absolute error = 0.002288414205457334 relative error = 0.2148951290509469 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.545e+04 Order of pole = 4.795e+08 TOP MAIN SOLVE Loop t[1] = 2.891999999999847 x1[1] (analytic) = 2.000099837308276 x1[1] (numeric) = 1.999187538902989 absolute error = 0.0009122984052876149 relative error = 0.0456126433426134 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.065028003693224 x2[1] (numeric) = 1.067322670034911 absolute error = 0.002294666341687179 relative error = 0.2154559630103535 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.55e+04 Order of pole = 4.8e+08 TOP MAIN SOLVE Loop t[1] = 2.892999999999847 x1[1] (analytic) = 2.00009973752087 x1[1] (numeric) = 1.999185922365181 absolute error = 0.0009138151556895568 relative error = 0.04568847935664616 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.065158139899727 x2[1] (numeric) = 1.06745907327048 absolute error = 0.0023009333707531 relative error = 0.2160180056427779 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.555e+04 Order of pole = 4.805e+08 TOP MAIN SOLVE Loop t[1] = 2.893999999999846 x1[1] (analytic) = 2.000099637833201 x1[1] (numeric) = 1.999184304210027 absolute error = 0.0009153336231748632 relative error = 0.04576440122585521 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.065288536689007 x2[1] (numeric) = 1.067595752013955 absolute error = 0.002307215324947487 relative error = 0.216581259019127 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.56e+04 Order of pole = 4.81e+08 TOP MAIN SOLVE Loop t[1] = 2.894999999999846 x1[1] (analytic) = 2.00009953824517 x1[1] (numeric) = 1.999182684435908 absolute error = 0.0009168538092623191 relative error = 0.04584040902617978 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.065419194582703 x2[1] (numeric) = 1.067732706819333 absolute error = 0.002313512236630233 relative error = 0.217145725212542 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.564e+04 Order of pole = 4.815e+08 TOP MAIN SOLVE Loop t[1] = 2.895999999999846 x1[1] (analytic) = 2.000099438756678 x1[1] (numeric) = 1.999181063041205 absolute error = 0.0009183757154727079 relative error = 0.04591650283365901 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.065550114103494 x2[1] (numeric) = 1.067869938241722 absolute error = 0.002319824138228288 relative error = 0.2177114062983404 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.569e+04 Order of pole = 4.819e+08 TOP MAIN SOLVE Loop t[1] = 2.896999999999846 x1[1] (analytic) = 2.000099339367624 x1[1] (numeric) = 1.999179440024297 absolute error = 0.0009198993433272573 relative error = 0.04599268272435428 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.065681295775111 x2[1] (numeric) = 1.068007446837346 absolute error = 0.002326151062235438 relative error = 0.2182783043539804 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.574e+04 Order of pole = 4.824e+08 TOP MAIN SOLVE Loop t[1] = 2.897999999999846 x1[1] (analytic) = 2.00009924007791 x1[1] (numeric) = 1.999177815383559 absolute error = 0.0009214246943503035 relative error = 0.04606894877448238 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.065812740122328 x2[1] (numeric) = 1.068145233163541 absolute error = 0.002332493041213635 relative error = 0.2188464214591697 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.579e+04 Order of pole = 4.829e+08 TOP MAIN SOLVE Loop t[1] = 2.898999999999846 x1[1] (analytic) = 2.000099140887435 x1[1] (numeric) = 1.999176189117369 absolute error = 0.0009229517700664047 relative error = 0.0461453010602712 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.065944447670973 x2[1] (numeric) = 1.068283297778765 absolute error = 0.00233885010779189 relative error = 0.2194157596957461 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.584e+04 Order of pole = 4.834e+08 TOP MAIN SOLVE Loop t[1] = 2.899999999999846 x1[1] (analytic) = 2.000099041796102 x1[1] (numeric) = 1.999174561224099 absolute error = 0.0009244805720032279 relative error = 0.04622173965810405 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.066076418947926 x2[1] (numeric) = 1.068421641242594 absolute error = 0.00234522229466716 relative error = 0.2199863211477445 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.589e+04 Order of pole = 4.839e+08 TOP MAIN SOLVE Loop t[1] = 2.900999999999846 x1[1] (analytic) = 2.00009894280381 x1[1] (numeric) = 1.999172931702121 absolute error = 0.0009260111016886619 relative error = 0.04629826464437538 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.066208654481123 x2[1] (numeric) = 1.068560264115727 absolute error = 0.002351609634604124 relative error = 0.220558107901361 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1388 Order of pole = 1.301e+04 TOP MAIN SOLVE Loop t[1] = 2.901999999999846 x1[1] (analytic) = 2.000098843910461 x1[1] (numeric) = 1.999171300549806 absolute error = 0.0009275433606545924 relative error = 0.0463748760956794 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.066341154799554 x2[1] (numeric) = 1.068699166959989 absolute error = 0.002358012160435408 relative error = 0.2211311220449572 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.598e+04 Order of pole = 4.848e+08 TOP MAIN SOLVE Loop t[1] = 2.902999999999845 x1[1] (analytic) = 2.000098745115956 x1[1] (numeric) = 1.999169667765524 absolute error = 0.0009290773504324612 relative error = 0.0464515740885882 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.066473920433271 x2[1] (numeric) = 1.068838350338333 absolute error = 0.002364429905061805 relative error = 0.2217053656690658 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.603e+04 Order of pole = 4.854e+08 TOP MAIN SOLVE Loop t[1] = 2.903999999999845 x1[1] (analytic) = 2.000098646420196 x1[1] (numeric) = 1.99916803334764 absolute error = 0.0009306130725561523 relative error = 0.04652835869979595 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.066606951913386 x2[1] (numeric) = 1.068977814814838 absolute error = 0.002370862901452497 relative error = 0.2222808408663949 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.608e+04 Order of pole = 4.858e+08 TOP MAIN SOLVE Loop t[1] = 2.904999999999845 x1[1] (analytic) = 2.000098547823083 x1[1] (numeric) = 1.999166397294521 absolute error = 0.0009321505285622145 relative error = 0.04660523000613003 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.066740249772073 x2[1] (numeric) = 1.069117560954719 absolute error = 0.002377311182645281 relative error = 0.2228575497318332 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.612e+04 Order of pole = 4.863e+08 TOP MAIN SOLVE Loop t[1] = 2.905999999999845 x1[1] (analytic) = 2.000098449324517 x1[1] (numeric) = 1.99916475960453 absolute error = 0.0009336897199869743 relative error = 0.04668218808440677 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.066873814542575 x2[1] (numeric) = 1.069257589324321 absolute error = 0.002383774781746117 relative error = 0.2234354943623925 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.617e+04 Order of pole = 4.868e+08 TOP MAIN SOLVE Loop t[1] = 2.906999999999845 x1[1] (analytic) = 2.000098350924401 x1[1] (numeric) = 1.99916312027603 absolute error = 0.000935230648370533 relative error = 0.04675923301163117 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.0670076467592 x2[1] (numeric) = 1.06939790049113 absolute error = 0.002390253731929581 relative error = 0.2240146768572324 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.622e+04 Order of pole = 4.873e+08 TOP MAIN SOLVE Loop t[1] = 2.907999999999845 x1[1] (analytic) = 2.000098252622636 x1[1] (numeric) = 1.999161479307382 absolute error = 0.0009367733152532143 relative error = 0.04683636486481937 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.067141746957326 x2[1] (numeric) = 1.069538495023765 absolute error = 0.002396748066439303 relative error = 0.2245950993176867 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.627e+04 Order of pole = 4.878e+08 TOP MAIN SOLVE Loop t[1] = 2.908999999999845 x1[1] (analytic) = 2.000098154419123 x1[1] (numeric) = 1.999159836696945 absolute error = 0.0009383177221777839 relative error = 0.04691358372110964 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.067276115673402 x2[1] (numeric) = 1.06967937349199 absolute error = 0.002403257818587967 relative error = 0.2251767638472469 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.632e+04 Order of pole = 4.883e+08 TOP MAIN SOLVE Loop t[1] = 2.909999999999845 x1[1] (analytic) = 2.000098056313765 x1[1] (numeric) = 1.999158192443075 absolute error = 0.0009398638706892282 relative error = 0.04699088965775123 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.067410753444954 x2[1] (numeric) = 1.069820536466711 absolute error = 0.002409783021757095 relative error = 0.225759672551525 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.636e+04 Order of pole = 4.887e+08 TOP MAIN SOLVE Loop t[1] = 2.910999999999845 x1[1] (analytic) = 2.000097958306462 x1[1] (numeric) = 1.99915654654413 absolute error = 0.0009414117623327556 relative error = 0.04706828275200454 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.067545660810581 x2[1] (numeric) = 1.069961984519979 absolute error = 0.002416323709397927 relative error = 0.2263438275383206 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.641e+04 Order of pole = 4.892e+08 TOP MAIN SOLVE Loop t[1] = 2.911999999999844 x1[1] (analytic) = 2.000097860397119 x1[1] (numeric) = 1.999154898998462 absolute error = 0.0009429613986573493 relative error = 0.04714576308131865 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.067680838309963 x2[1] (numeric) = 1.070103718224993 absolute error = 0.002422879915030318 relative error = 0.2269292309175003 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.646e+04 Order of pole = 4.897e+08 TOP MAIN SOLVE Loop t[1] = 2.912999999999844 x1[1] (analytic) = 2.000097762585636 x1[1] (numeric) = 1.999153249804424 absolute error = 0.0009445127812115484 relative error = 0.04722333072312051 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.067816286483857 x2[1] (numeric) = 1.070245738156102 absolute error = 0.002429451672244509 relative error = 0.227515884801148 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.651e+04 Order of pole = 4.902e+08 TOP MAIN SOLVE Loop t[1] = 2.913999999999844 x1[1] (analytic) = 2.000097664871915 x1[1] (numeric) = 1.999151598960368 absolute error = 0.0009460659115474446 relative error = 0.04730098575501462 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.067952005874107 x2[1] (numeric) = 1.070388044888807 absolute error = 0.002436039014699798 relative error = 0.2281037913034235 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.656e+04 Order of pole = 4.907e+08 TOP MAIN SOLVE Loop t[1] = 2.914999999999844 x1[1] (analytic) = 2.000097567255859 x1[1] (numeric) = 1.999149946464641 absolute error = 0.0009476207912180179 relative error = 0.04737872825464993 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.068087997023639 x2[1] (numeric) = 1.070530638999764 absolute error = 0.002442641976125204 relative error = 0.2286929525406083 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.661e+04 Order of pole = 4.912e+08 TOP MAIN SOLVE Loop t[1] = 2.915999999999844 x1[1] (analytic) = 2.000097469737371 x1[1] (numeric) = 1.999148292315593 absolute error = 0.0009491774217782467 relative error = 0.04745655829977533 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.068224260476465 x2[1] (numeric) = 1.070673521066786 absolute error = 0.002449260590320801 relative error = 0.2292833706312143 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.665e+04 Order of pole = 4.917e+08 TOP MAIN SOLVE Loop t[1] = 2.916999999999844 x1[1] (analytic) = 2.000097372316352 x1[1] (numeric) = 1.999146636511568 absolute error = 0.0009507358047844416 relative error = 0.04753447596820628 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.06836079677769 x2[1] (numeric) = 1.070816691668845 absolute error = 0.002455894891155275 relative error = 0.2298750476957375 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.67e+04 Order of pole = 4.922e+08 TOP MAIN SOLVE Loop t[1] = 2.917999999999844 x1[1] (analytic) = 2.000097274992706 x1[1] (numeric) = 1.999144979050911 absolute error = 0.0009522959417951338 relative error = 0.04761248133786927 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.068497606473506 x2[1] (numeric) = 1.070960151386075 absolute error = 0.002462544912568365 relative error = 0.2304679858568709 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.675e+04 Order of pole = 4.927e+08 TOP MAIN SOLVE Loop t[1] = 2.918999999999844 x1[1] (analytic) = 2.000097177766334 x1[1] (numeric) = 1.999143319931964 absolute error = 0.0009538578343706305 relative error = 0.04769057448677962 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.068634690111202 x2[1] (numeric) = 1.071103900799773 absolute error = 0.002469210688570422 relative error = 0.2310621872394462 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.68e+04 Order of pole = 4.932e+08 TOP MAIN SOLVE Loop t[1] = 2.919999999999844 x1[1] (analytic) = 2.000097080637141 x1[1] (numeric) = 1.999141659153068 absolute error = 0.0009554214840725717 relative error = 0.04776875549301924 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.068772048239162 x2[1] (numeric) = 1.071247940492404 absolute error = 0.002475892253241518 relative error = 0.231657653970333 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.685e+04 Order of pole = 4.937e+08 TOP MAIN SOLVE Loop t[1] = 2.920999999999843 x1[1] (analytic) = 2.000096983605028 x1[1] (numeric) = 1.999139996712563 absolute error = 0.0009569868924648173 relative error = 0.04784702443478109 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.068909681406866 x2[1] (numeric) = 1.071392271047599 absolute error = 0.002482589640733224 relative error = 0.2322543881785893 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.69e+04 Order of pole = 4.941e+08 TOP MAIN SOLVE Loop t[1] = 2.921999999999843 x1[1] (analytic) = 2.000096886669898 x1[1] (numeric) = 1.999138332608786 absolute error = 0.0009585540611127819 relative error = 0.04792538139033583 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.069047590164895 x2[1] (numeric) = 1.071536893050163 absolute error = 0.002489302885267497 relative error = 0.23285239199534 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.694e+04 Order of pole = 4.946e+08 TOP MAIN SOLVE Loop t[1] = 2.922999999999843 x1[1] (analytic) = 2.000096789831656 x1[1] (numeric) = 1.999136666840073 absolute error = 0.0009601229915832121 relative error = 0.04800382643802072 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.069185775064934 x2[1] (numeric) = 1.071681807086071 absolute error = 0.002496032021137129 relative error = 0.2334516675538018 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.699e+04 Order of pole = 4.951e+08 TOP MAIN SOLVE Loop t[1] = 2.923999999999843 x1[1] (analytic) = 2.000096693090203 x1[1] (numeric) = 1.999134999404757 absolute error = 0.0009616936854452973 relative error = 0.04808235965629516 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.06932423665977 x2[1] (numeric) = 1.071827013742477 absolute error = 0.002502777082706409 relative error = 0.2340522169893288 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.704e+04 Order of pole = 4.956e+08 TOP MAIN SOLVE Loop t[1] = 2.924999999999843 x1[1] (analytic) = 2.000096596445443 x1[1] (numeric) = 1.999133330301173 absolute error = 0.000963266144270003 relative error = 0.04816098112370736 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.069462975503299 x2[1] (numeric) = 1.07197251360771 absolute error = 0.00250953810441068 relative error = 0.2346540424393531 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.709e+04 Order of pole = 4.961e+08 TOP MAIN SOLVE Loop t[1] = 2.925999999999843 x1[1] (analytic) = 2.00009649989728 x1[1] (numeric) = 1.99913165952765 absolute error = 0.000964840369629627 relative error = 0.04823969091887211 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.069601992150524 x2[1] (numeric) = 1.072118307271281 absolute error = 0.002516315120756563 relative error = 0.2352571460433895 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.714e+04 Order of pole = 4.966e+08 TOP MAIN SOLVE Loop t[1] = 2.926999999999843 x1[1] (analytic) = 2.000096403445616 x1[1] (numeric) = 1.999129987082518 absolute error = 0.0009664163630982436 relative error = 0.04831848912049309 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.069741287157561 x2[1] (numeric) = 1.072264395323883 absolute error = 0.002523108166322618 relative error = 0.2358615299430799 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.719e+04 Order of pole = 4.971e+08 TOP MAIN SOLVE Loop t[1] = 2.927999999999843 x1[1] (analytic) = 2.000096307090356 x1[1] (numeric) = 1.999128312964104 absolute error = 0.0009679941262521474 relative error = 0.04839737580738492 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.069880861081637 x2[1] (numeric) = 1.072410778357396 absolute error = 0.002529917275758464 relative error = 0.2364671962820932 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.724e+04 Order of pole = 4.976e+08 TOP MAIN SOLVE Loop t[1] = 2.928999999999843 x1[1] (analytic) = 2.000096210831404 x1[1] (numeric) = 1.999126637170735 absolute error = 0.0009695736606687433 relative error = 0.04847635105841779 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.070020714481098 x2[1] (numeric) = 1.072557456964884 absolute error = 0.002536742483786103 relative error = 0.2370741472062329 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.729e+04 Order of pole = 4.981e+08 TOP MAIN SOLVE Loop t[1] = 2.929999999999843 x1[1] (analytic) = 2.000096114668661 x1[1] (numeric) = 1.999124959700734 absolute error = 0.0009711549679274345 relative error = 0.04855541495256178 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.070160847915404 x2[1] (numeric) = 1.072704431740603 absolute error = 0.002543583825199258 relative error = 0.2376823848633573 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.733e+04 Order of pole = 4.986e+08 TOP MAIN SOLVE Loop t[1] = 2.930999999999842 x1[1] (analytic) = 2.000096018602034 x1[1] (numeric) = 1.999123280552424 absolute error = 0.0009727380496102889 relative error = 0.04863456756892019 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.070301261945138 x2[1] (numeric) = 1.072851703280002 absolute error = 0.002550441334863818 relative error = 0.2382919114034034 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.738e+04 Order of pole = 4.991e+08 TOP MAIN SOLVE Loop t[1] = 2.931999999999842 x1[1] (analytic) = 2.000095922631425 x1[1] (numeric) = 1.999121599724126 absolute error = 0.0009743229072995963 relative error = 0.04871380898660744 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.070441957132005 x2[1] (numeric) = 1.072999272179723 absolute error = 0.002557315047718056 relative error = 0.2389027289783908 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.743e+04 Order of pole = 4.996e+08 TOP MAIN SOLVE Loop t[1] = 2.932999999999842 x1[1] (analytic) = 2.000095826756739 x1[1] (numeric) = 1.999119917214159 absolute error = 0.000975909542580311 relative error = 0.04879313928487116 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.070582934038832 x2[1] (numeric) = 1.073147139037605 absolute error = 0.002564204998772635 relative error = 0.2395148397424039 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.748e+04 Order of pole = 5.001e+08 TOP MAIN SOLVE Loop t[1] = 2.933999999999842 x1[1] (analytic) = 2.00009573097788 x1[1] (numeric) = 1.99911823302084 absolute error = 0.0009774979570398301 relative error = 0.04887255854308109 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.070724193229577 x2[1] (numeric) = 1.073295304452687 absolute error = 0.0025711112231106 relative error = 0.2401282458515741 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.753e+04 Order of pole = 5.006e+08 TOP MAIN SOLVE Loop t[1] = 2.934999999999842 x1[1] (analytic) = 2.000095635294751 x1[1] (numeric) = 1.999116547142486 absolute error = 0.0009790881522657724 relative error = 0.04895206684061812 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.070865735269322 x2[1] (numeric) = 1.073443769025211 absolute error = 0.002578033755888054 relative error = 0.2407429494641248 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.758e+04 Order of pole = 5.011e+08 TOP MAIN SOLVE Loop t[1] = 2.935999999999842 x1[1] (analytic) = 2.000095539707258 x1[1] (numeric) = 1.99911485957741 absolute error = 0.0009806801298486434 relative error = 0.04903166425700742 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.071007560724287 x2[1] (numeric) = 1.07359253335662 absolute error = 0.00258497263233326 relative error = 0.241358952740271 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.763e+04 Order of pole = 5.016e+08 TOP MAIN SOLVE Loop t[1] = 2.936999999999842 x1[1] (analytic) = 2.000095444215305 x1[1] (numeric) = 1.999113170323925 absolute error = 0.000982273891380725 relative error = 0.04911135087186297 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.071149670161818 x2[1] (numeric) = 1.073741598049567 absolute error = 0.002591927887748202 relative error = 0.2419762578423462 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.767e+04 Order of pole = 5.021e+08 TOP MAIN SOLVE Loop t[1] = 2.937999999999842 x1[1] (analytic) = 2.000095348818796 x1[1] (numeric) = 1.999111479380341 absolute error = 0.0009838694384547431 relative error = 0.04919112676482102 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.071292064150403 x2[1] (numeric) = 1.073890963707911 absolute error = 0.002598899557508139 relative error = 0.2425948669347436 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.772e+04 Order of pole = 5.026e+08 TOP MAIN SOLVE Loop t[1] = 2.938999999999842 x1[1] (analytic) = 2.000095253517636 x1[1] (numeric) = 1.999109786744969 absolute error = 0.0009854667726671984 relative error = 0.04927099201570647 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.071434743259666 x2[1] (numeric) = 1.074040630936727 absolute error = 0.002605887677060936 relative error = 0.2432147821838358 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.777e+04 Order of pole = 5.031e+08 TOP MAIN SOLVE Loop t[1] = 2.939999999999841 x1[1] (analytic) = 2.000095158311729 x1[1] (numeric) = 1.999108092416114 absolute error = 0.0009870658956152578 relative error = 0.04935094670437758 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.071577708060369 x2[1] (numeric) = 1.074190600342298 absolute error = 0.002612892281928625 relative error = 0.2438360057581025 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.782e+04 Order of pole = 5.036e+08 TOP MAIN SOLVE Loop t[1] = 2.940999999999841 x1[1] (analytic) = 2.00009506320098 x1[1] (numeric) = 1.999106396392083 absolute error = 0.0009886668088976425 relative error = 0.04943099091077032 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.071720959124422 x2[1] (numeric) = 1.074340872532128 absolute error = 0.002619913407706065 relative error = 0.2444585398279876 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.787e+04 Order of pole = 5.041e+08 TOP MAIN SOLVE Loop t[1] = 2.941999999999841 x1[1] (analytic) = 2.000094968185295 x1[1] (numeric) = 1.999104698671179 absolute error = 0.0009902695141159601 relative error = 0.04951112471496495 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.071864497024875 x2[1] (numeric) = 1.074491448114937 absolute error = 0.002626951090062501 relative error = 0.2450823865660268 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.792e+04 Order of pole = 5.046e+08 TOP MAIN SOLVE Loop t[1] = 2.942999999999841 x1[1] (analytic) = 2.000094873264578 x1[1] (numeric) = 1.999102999251706 absolute error = 0.0009918740128722625 relative error = 0.04959134819706398 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.072008322335927 x2[1] (numeric) = 1.074642327700668 absolute error = 0.002634005364741343 relative error = 0.2457075481468086 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.797e+04 Order of pole = 5.051e+08 TOP MAIN SOLVE Loop t[1] = 2.943999999999841 x1[1] (analytic) = 2.000094778438735 x1[1] (numeric) = 1.999101298131963 absolute error = 0.0009934803067714881 relative error = 0.04967166143731421 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.072152435632928 x2[1] (numeric) = 1.074793511900487 absolute error = 0.002641076267558828 relative error = 0.246334026746832 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.802e+04 Order of pole = 5.057e+08 TOP MAIN SOLVE Loop t[1] = 2.944999999999841 x1[1] (analytic) = 2.000094683707669 x1[1] (numeric) = 1.999099595310249 absolute error = 0.0009950883974199076 relative error = 0.04975206451602909 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.072296837492379 x2[1] (numeric) = 1.074945001326786 absolute error = 0.002648163834406914 relative error = 0.2469618245447576 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.807e+04 Order of pole = 5.062e+08 TOP MAIN SOLVE Loop t[1] = 2.945999999999841 x1[1] (analytic) = 2.000094589071288 x1[1] (numeric) = 1.999097890784863 absolute error = 0.0009966982864249019 relative error = 0.04983255751357755 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.072441528491934 x2[1] (numeric) = 1.075096796593185 absolute error = 0.002655268101250829 relative error = 0.2475909437211615 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.812e+04 Order of pole = 5.067e+08 TOP MAIN SOLVE Loop t[1] = 2.946999999999841 x1[1] (analytic) = 2.000094494529495 x1[1] (numeric) = 1.999096184554098 absolute error = 0.0009983099753976266 relative error = 0.04991314051051724 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.072586509210406 x2[1] (numeric) = 1.075248898314537 absolute error = 0.002662389104130858 relative error = 0.2482213864586829 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.817e+04 Order of pole = 5.072e+08 TOP MAIN SOLVE Loop t[1] = 2.947999999999841 x1[1] (analytic) = 2.000094400082197 x1[1] (numeric) = 1.999094476616249 absolute error = 0.0009999234659485712 relative error = 0.04999381358737255 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.072731780227763 x2[1] (numeric) = 1.075401307106925 absolute error = 0.002669526879161666 relative error = 0.2488531549419436 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.822e+04 Order of pole = 5.077e+08 TOP MAIN SOLVE Loop t[1] = 2.94899999999984 x1[1] (analytic) = 2.000094305729299 x1[1] (numeric) = 1.999092766969608 absolute error = 0.001001538759691778 relative error = 0.05007457682484549 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.072877342125139 x2[1] (numeric) = 1.075554023587672 absolute error = 0.002676681462533193 relative error = 0.2494862513576122 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.826e+04 Order of pole = 5.082e+08 TOP MAIN SOLVE Loop t[1] = 2.94999999999984 x1[1] (analytic) = 2.000094211470707 x1[1] (numeric) = 1.999091055612465 absolute error = 0.001003155858242177 relative error = 0.05015543030368244 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.073023195484827 x2[1] (numeric) = 1.075707048375337 absolute error = 0.002683852890509542 relative error = 0.2501206778942825 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.831e+04 Order of pole = 5.087e+08 TOP MAIN SOLVE Loop t[1] = 2.95099999999984 x1[1] (analytic) = 2.000094117306327 x1[1] (numeric) = 1.999089342543109 absolute error = 0.001004774763217808 relative error = 0.05023637410478524 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.073169340890289 x2[1] (numeric) = 1.07586038208972 absolute error = 0.002691041199430755 relative error = 0.2507564367426205 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.836e+04 Order of pole = 5.092e+08 TOP MAIN SOLVE Loop t[1] = 2.95199999999984 x1[1] (analytic) = 2.000094023236063 x1[1] (numeric) = 1.999087627759827 absolute error = 0.001006395476236488 relative error = 0.05031740830904464 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.073315778926153 x2[1] (numeric) = 1.076014025351865 absolute error = 0.002698246425711703 relative error = 0.2513935300952423 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.841e+04 Order of pole = 5.097e+08 TOP MAIN SOLVE Loop t[1] = 2.95299999999984 x1[1] (analytic) = 2.000093929259823 x1[1] (numeric) = 1.999085911260903 absolute error = 0.001008017998919586 relative error = 0.05039853299752899 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.073462510178219 x2[1] (numeric) = 1.076167978784062 absolute error = 0.002705468605842754 relative error = 0.2520319601467577 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.846e+04 Order of pole = 5.102e+08 TOP MAIN SOLVE Loop t[1] = 2.95399999999984 x1[1] (analytic) = 2.000093835377512 x1[1] (numeric) = 1.999084193044623 absolute error = 0.00100964233288936 relative error = 0.05047974825135106 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.073609535233459 x2[1] (numeric) = 1.076322243009849 absolute error = 0.002712707776389989 relative error = 0.2526717290937718 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.851e+04 Order of pole = 5.107e+08 TOP MAIN SOLVE Loop t[1] = 2.95499999999984 x1[1] (analytic) = 2.000093741589037 x1[1] (numeric) = 1.999082473109266 absolute error = 0.001011268479770511 relative error = 0.05056105415174575 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.07375685468002 x2[1] (numeric) = 1.076476818654016 absolute error = 0.00271996397399521 relative error = 0.2533128391348672 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.856e+04 Order of pole = 5.112e+08 TOP MAIN SOLVE Loop t[1] = 2.95599999999984 x1[1] (analytic) = 2.000093647894303 x1[1] (numeric) = 1.999080751453115 absolute error = 0.001012896441188182 relative error = 0.05064245077997018 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.073904469107228 x2[1] (numeric) = 1.076631706342604 absolute error = 0.00272723723537549 relative error = 0.2539552924705427 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.861e+04 Order of pole = 5.118e+08 TOP MAIN SOLVE Loop t[1] = 2.95699999999984 x1[1] (analytic) = 2.000093554293217 x1[1] (numeric) = 1.999079028074445 absolute error = 0.001014526218771294 relative error = 0.05072393821747017 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.074052379105587 x2[1] (numeric) = 1.076786906702912 absolute error = 0.002734527597325398 relative error = 0.2545990913034023 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.866e+04 Order of pole = 5.123e+08 TOP MAIN SOLVE Loop t[1] = 2.957999999999839 x1[1] (analytic) = 2.000093460785685 x1[1] (numeric) = 1.999077302971536 absolute error = 0.001016157814149654 relative error = 0.05080551654573595 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.074200585266784 x2[1] (numeric) = 1.076942420363498 absolute error = 0.002741835096714107 relative error = 0.2552442378378669 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.871e+04 Order of pole = 5.128e+08 TOP MAIN SOLVE Loop t[1] = 2.958999999999839 x1[1] (analytic) = 2.000093367371615 x1[1] (numeric) = 1.99907557614266 absolute error = 0.001017791228954401 relative error = 0.05088718584632439 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.07434908818369 x2[1] (numeric) = 1.077098247954178 absolute error = 0.002749159770487841 relative error = 0.2558907342803828 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.875e+04 Order of pole = 5.133e+08 TOP MAIN SOLVE Loop t[1] = 2.959999999999839 x1[1] (analytic) = 2.000093274050911 x1[1] (numeric) = 1.999073847586092 absolute error = 0.001019426464818896 relative error = 0.05096894620090336 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.074497888450364 x2[1] (numeric) = 1.077254390106034 absolute error = 0.002756501655669652 relative error = 0.2565385828393823 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.88e+04 Order of pole = 5.138e+08 TOP MAIN SOLVE Loop t[1] = 2.960999999999839 x1[1] (analytic) = 2.000093180823482 x1[1] (numeric) = 1.999072117300103 absolute error = 0.001021063523378718 relative error = 0.05105079769125177 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.074646986662055 x2[1] (numeric) = 1.077410847451414 absolute error = 0.002763860789359196 relative error = 0.2571877857252439 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1739 Order of pole = 1.933e+05 TOP MAIN SOLVE Loop t[1] = 2.961999999999839 x1[1] (analytic) = 2.000093087689233 x1[1] (numeric) = 1.999070385282962 absolute error = 0.001022702406270559 relative error = 0.05113274039920401 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.074796383415201 x2[1] (numeric) = 1.077567620623933 absolute error = 0.002771237208732069 relative error = 0.2578383451502108 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.89e+04 Order of pole = 5.148e+08 TOP MAIN SOLVE Loop t[1] = 2.962999999999839 x1[1] (analytic) = 2.000092994648072 x1[1] (numeric) = 1.999068651532938 absolute error = 0.001024343115133775 relative error = 0.05121477440672771 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.074946079307437 x2[1] (numeric) = 1.077724710258478 absolute error = 0.002778630951041583 relative error = 0.2584902633285375 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.895e+04 Order of pole = 5.154e+08 TOP MAIN SOLVE Loop t[1] = 2.963999999999839 x1[1] (analytic) = 2.000092901699906 x1[1] (numeric) = 1.999066916048297 absolute error = 0.001025985651609052 relative error = 0.05129689979585711 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.075096074937593 x2[1] (numeric) = 1.077882116991211 absolute error = 0.002786042053618099 relative error = 0.2591435424764083 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.9e+04 Order of pole = 5.159e+08 TOP MAIN SOLVE Loop t[1] = 2.964999999999839 x1[1] (analytic) = 2.000092808844641 x1[1] (numeric) = 1.999065178827303 absolute error = 0.001027630017338188 relative error = 0.05137911664868198 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.075246370905697 x2[1] (numeric) = 1.078039841459567 absolute error = 0.002793470553869692 relative error = 0.2597981848119801 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.905e+04 Order of pole = 5.164e+08 TOP MAIN SOLVE Loop t[1] = 2.965999999999839 x1[1] (analytic) = 2.000092716082186 x1[1] (numeric) = 1.999063439868219 absolute error = 0.001029276213966535 relative error = 0.05146142504746969 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.075396967812981 x2[1] (numeric) = 1.078197884302262 absolute error = 0.002800916489281269 relative error = 0.2604541925552804 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.91e+04 Order of pole = 5.169e+08 TOP MAIN SOLVE Loop t[1] = 2.966999999999838 x1[1] (analytic) = 2.000092623412446 x1[1] (numeric) = 1.999061699169306 absolute error = 0.001030924243139886 relative error = 0.05154382507450982 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.075547866261879 x2[1] (numeric) = 1.078356246159294 absolute error = 0.002808379897414781 relative error = 0.2611115679282083 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.915e+04 Order of pole = 5.174e+08 TOP MAIN SOLVE Loop t[1] = 2.967999999999838 x1[1] (analytic) = 2.00009253083533 x1[1] (numeric) = 1.999059956728824 absolute error = 0.001032574106506035 relative error = 0.05162631681219191 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.075699066856031 x2[1] (numeric) = 1.078514927671943 absolute error = 0.002815860815911675 relative error = 0.2617703131547425 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.92e+04 Order of pole = 5.179e+08 TOP MAIN SOLVE Loop t[1] = 2.968999999999838 x1[1] (analytic) = 2.000092438350745 x1[1] (numeric) = 1.99905821254503 absolute error = 0.001034225805714994 relative error = 0.05170890034301646 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.075850570200286 x2[1] (numeric) = 1.078673929482775 absolute error = 0.002823359282489557 relative error = 0.2624304304606118 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.925e+04 Order of pole = 5.184e+08 TOP MAIN SOLVE Loop t[1] = 2.969999999999838 x1[1] (analytic) = 2.000092345958597 x1[1] (numeric) = 1.999056466616179 absolute error = 0.001035879342418111 relative error = 0.05179157574955063 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.076002376900703 x2[1] (numeric) = 1.078833252235649 absolute error = 0.002830875334945748 relative error = 0.2630919220736062 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.93e+04 Order of pole = 5.19e+08 TOP MAIN SOLVE Loop t[1] = 2.970999999999838 x1[1] (analytic) = 2.000092253658797 x1[1] (numeric) = 1.999054718940527 absolute error = 0.001037534718270061 relative error = 0.05187434311452806 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.076154487564557 x2[1] (numeric) = 1.078992896575711 absolute error = 0.002838409011154175 relative error = 0.2637547902232674 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.935e+04 Order of pole = 5.195e+08 TOP MAIN SOLVE Loop t[1] = 2.971999999999838 x1[1] (analytic) = 2.000092161451249 x1[1] (numeric) = 1.999052969516324 absolute error = 0.001039191934925077 relative error = 0.05195720252066026 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.076306902800335 x2[1] (numeric) = 1.079152863149403 absolute error = 0.002845960349068033 relative error = 0.2644190371411178 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.94e+04 Order of pole = 5.2e+08 TOP MAIN SOLVE Loop t[1] = 2.972999999999838 x1[1] (analytic) = 2.000092069335863 x1[1] (numeric) = 1.999051218341823 absolute error = 0.001040850994040721 relative error = 0.0520401540508252 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.076459623217746 x2[1] (numeric) = 1.079313152604465 absolute error = 0.002853529386719567 relative error = 0.2650846650606193 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.945e+04 Order of pole = 5.205e+08 TOP MAIN SOLVE Loop t[1] = 2.973999999999838 x1[1] (analytic) = 2.000091977312547 x1[1] (numeric) = 1.999049465415271 absolute error = 0.00104251189727611 relative error = 0.05212319778797858 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.076612649427717 x2[1] (numeric) = 1.079473765589935 absolute error = 0.002861116162218735 relative error = 0.2657516762170302 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.95e+04 Order of pole = 5.21e+08 TOP MAIN SOLVE Loop t[1] = 2.974999999999838 x1[1] (analytic) = 2.000091885381207 x1[1] (numeric) = 1.999047710734915 absolute error = 0.001044174646291918 relative error = 0.05220633381515386 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.076765982042399 x2[1] (numeric) = 1.079634702756153 absolute error = 0.002868720713754547 relative error = 0.2664200728475083 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.955e+04 Order of pole = 5.216e+08 TOP MAIN SOLVE Loop t[1] = 2.975999999999837 x1[1] (analytic) = 2.000091793541753 x1[1] (numeric) = 1.999045954299002 absolute error = 0.001045839242751256 relative error = 0.05228956221550657 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.076919621675168 x2[1] (numeric) = 1.079795964754764 absolute error = 0.002876343079595944 relative error = 0.2670898571911745 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.96e+04 Order of pole = 5.221e+08 TOP MAIN SOLVE Loop t[1] = 2.976999999999837 x1[1] (analytic) = 2.000091701794093 x1[1] (numeric) = 1.999044196105775 absolute error = 0.001047505688318795 relative error = 0.05237288307226996 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.077073568940631 x2[1] (numeric) = 1.079957552238721 absolute error = 0.002883983298090254 relative error = 0.2677610314889476 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.965e+04 Order of pole = 5.226e+08 TOP MAIN SOLVE Loop t[1] = 2.977999999999837 x1[1] (analytic) = 2.000091610138135 x1[1] (numeric) = 1.999042436153474 absolute error = 0.001049173984660756 relative error = 0.05245629646875503 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.077227824454621 x2[1] (numeric) = 1.080119465862284 absolute error = 0.002891641407663625 relative error = 0.2684335979835655 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.97e+04 Order of pole = 5.231e+08 TOP MAIN SOLVE Loop t[1] = 2.978999999999837 x1[1] (analytic) = 2.000091518573786 x1[1] (numeric) = 1.999040674440342 absolute error = 0.001050844133444917 relative error = 0.05253980248835047 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.077382388834206 x2[1] (numeric) = 1.08028170628103 absolute error = 0.002899317446823702 relative error = 0.2691075589198131 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.975e+04 Order of pole = 5.237e+08 TOP MAIN SOLVE Loop t[1] = 2.979999999999837 x1[1] (analytic) = 2.000091427100957 x1[1] (numeric) = 1.999038910964615 absolute error = 0.001052516136342163 relative error = 0.05262340121460039 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.077537262697691 x2[1] (numeric) = 1.080444274151847 absolute error = 0.002907011454155617 relative error = 0.2697829165441302 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.98e+04 Order of pole = 5.242e+08 TOP MAIN SOLVE Loop t[1] = 2.980999999999837 x1[1] (analytic) = 2.000091335719554 x1[1] (numeric) = 1.99903714572453 absolute error = 0.00105418999502449 relative error = 0.05270709273110442 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.077692446664616 x2[1] (numeric) = 1.080607170132942 absolute error = 0.002914723468325775 relative error = 0.2704596731049422 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.985e+04 Order of pole = 5.247e+08 TOP MAIN SOLVE Loop t[1] = 2.981999999999837 x1[1] (analytic) = 2.000091244429487 x1[1] (numeric) = 1.999035378718322 absolute error = 0.001055865711165227 relative error = 0.05279087712152881 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.077847941355764 x2[1] (numeric) = 1.080770394883844 absolute error = 0.002922453528080071 relative error = 0.2711378308524746 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.99e+04 Order of pole = 5.252e+08 TOP MAIN SOLVE Loop t[1] = 2.982999999999837 x1[1] (analytic) = 2.000091153230665 x1[1] (numeric) = 1.999033609944224 absolute error = 0.00105754328644081 relative error = 0.05287475446969522 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.078003747393159 x2[1] (numeric) = 1.080933949065403 absolute error = 0.002930201672244559 relative error = 0.2718173920387946 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 9.995e+04 Order of pole = 5.258e+08 TOP MAIN SOLVE Loop t[1] = 2.983999999999837 x1[1] (analytic) = 2.000091062122995 x1[1] (numeric) = 1.999031839400467 absolute error = 0.001059222722528119 relative error = 0.05295872485944755 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.07815986540007 x2[1] (numeric) = 1.081097833339796 absolute error = 0.002937967939725894 relative error = 0.2724983589178316 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1e+05 Order of pole = 5.263e+08 TOP MAIN SOLVE Loop t[1] = 2.984999999999836 x1[1] (analytic) = 2.000090971106388 x1[1] (numeric) = 1.999030067085281 absolute error = 0.001060904021106923 relative error = 0.05304278837477397 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.078316296001017 x2[1] (numeric) = 1.081262048370528 absolute error = 0.00294575236951089 relative error = 0.2731807337453159 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1e+05 Order of pole = 5.268e+08 TOP MAIN SOLVE Loop t[1] = 2.985999999999836 x1[1] (analytic) = 2.000090880180752 x1[1] (numeric) = 1.999028292996894 absolute error = 0.001062587183858543 relative error = 0.05312694509974042 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.078473039821766 x2[1] (numeric) = 1.081426594822433 absolute error = 0.002953555000666963 relative error = 0.2738645187787988 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.001e+05 Order of pole = 5.273e+08 TOP MAIN SOLVE Loop t[1] = 2.986999999999836 x1[1] (analytic) = 2.000090789345997 x1[1] (numeric) = 1.999026517133531 absolute error = 0.001064272212466078 relative error = 0.05321119511850162 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.078630097489339 x2[1] (numeric) = 1.081591473361682 absolute error = 0.002961375872343019 relative error = 0.2745497162777148 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.001e+05 Order of pole = 5.279e+08 TOP MAIN SOLVE Loop t[1] = 2.987999999999836 x1[1] (analytic) = 2.00009069860203 x1[1] (numeric) = 1.999024739493416 absolute error = 0.0010659591086144 relative error = 0.05329553851530113 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.078787469632012 x2[1] (numeric) = 1.081756684655781 absolute error = 0.002969215023768346 relative error = 0.2752363285032576 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.002e+05 Order of pole = 5.284e+08 TOP MAIN SOLVE Loop t[1] = 2.988999999999836 x1[1] (analytic) = 2.000090607948762 x1[1] (numeric) = 1.999022960074772 absolute error = 0.001067647873990607 relative error = 0.05337997537449352 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.07894515687932 x2[1] (numeric) = 1.081922229373573 absolute error = 0.002977072494253497 relative error = 0.2759243577184417 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.002e+05 Order of pole = 5.289e+08 TOP MAIN SOLVE Loop t[1] = 2.989999999999836 x1[1] (analytic) = 2.000090517386103 x1[1] (numeric) = 1.999021178875819 absolute error = 0.00106933851028379 relative error = 0.05346450578053327 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.079103159862056 x2[1] (numeric) = 1.082088108185246 absolute error = 0.002984948323190517 relative error = 0.2766138061881025 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.003e+05 Order of pole = 5.295e+08 TOP MAIN SOLVE Loop t[1] = 2.990999999999836 x1[1] (analytic) = 2.00009042691396 x1[1] (numeric) = 1.999019395894776 absolute error = 0.00107103101918371 relative error = 0.05354912981790818 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.079261479212278 x2[1] (numeric) = 1.082254321762331 absolute error = 0.002992842550052943 relative error = 0.2773046761788748 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1692 Order of pole = 5.935e+04 TOP MAIN SOLVE Loop t[1] = 2.991999999999836 x1[1] (analytic) = 2.000090336532244 x1[1] (numeric) = 1.999017611129861 absolute error = 0.001072725402383679 relative error = 0.05363384757128367 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.07942011556331 x2[1] (numeric) = 1.082420870777705 absolute error = 0.003000755214395801 relative error = 0.2779969699591727 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.004e+05 Order of pole = 5.305e+08 TOP MAIN SOLVE Loop t[1] = 2.992999999999836 x1[1] (analytic) = 2.000090246240865 x1[1] (numeric) = 1.999015824579288 absolute error = 0.001074421661577452 relative error = 0.05371865912534739 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.079579069549741 x2[1] (numeric) = 1.082587755905597 absolute error = 0.003008686355855605 relative error = 0.2786906897991673 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.004e+05 Order of pole = 5.31e+08 TOP MAIN SOLVE Loop t[1] = 2.993999999999835 x1[1] (analytic) = 2.000090156039732 x1[1] (numeric) = 1.99901403624127 absolute error = 0.001076119798461894 relative error = 0.05380356456494238 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.079738341807434 x2[1] (numeric) = 1.082754977821585 absolute error = 0.003016636014151919 relative error = 0.2793858379709111 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.005e+05 Order of pole = 5.316e+08 TOP MAIN SOLVE Loop t[1] = 2.994999999999835 x1[1] (analytic) = 2.000090065928756 x1[1] (numeric) = 1.999012246114021 absolute error = 0.001077819814735204 relative error = 0.05388856397497831 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.079897932973522 x2[1] (numeric) = 1.082922537202607 absolute error = 0.003024604229085348 relative error = 0.2800824167481307 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1784 Order of pole = 5.777e+04 TOP MAIN SOLVE Loop t[1] = 2.995999999999835 x1[1] (analytic) = 2.000089975907845 x1[1] (numeric) = 1.999010454195748 absolute error = 0.001079521712096909 relative error = 0.05397365744043149 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.080057843686415 x2[1] (numeric) = 1.083090434726955 absolute error = 0.003032591040539545 relative error = 0.2807804284063909 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1259 Order of pole = 1.094e+04 TOP MAIN SOLVE Loop t[1] = 2.996999999999835 x1[1] (analytic) = 2.00008988597691 x1[1] (numeric) = 1.999008660484662 absolute error = 0.001081225492248539 relative error = 0.05405884504637812 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.080218074585802 x2[1] (numeric) = 1.083258671074283 absolute error = 0.003040596488480762 relative error = 0.2814798752230328 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.006e+05 Order of pole = 5.332e+08 TOP MAIN SOLVE Loop t[1] = 2.997999999999835 x1[1] (analytic) = 2.000089796135861 x1[1] (numeric) = 1.999006864978967 absolute error = 0.001082931156894729 relative error = 0.05414412687804981 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.080378626312651 x2[1] (numeric) = 1.083427246925608 absolute error = 0.003048620612956521 relative error = 0.2821807594770279 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.007e+05 Order of pole = 5.337e+08 TOP MAIN SOLVE Loop t[1] = 2.998999999999835 x1[1] (analytic) = 2.000089706384609 x1[1] (numeric) = 1.999005067676868 absolute error = 0.001084638707741004 relative error = 0.05422950302072262 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.080539499509215 x2[1] (numeric) = 1.083596162963314 absolute error = 0.00305666345409894 relative error = 0.2828830834492666 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.007e+05 Order of pole = 5.342e+08 TOP MAIN SOLVE Loop t[1] = 2.999999999999835 x1[1] (analytic) = 2.000089616723062 x1[1] (numeric) = 1.999003268576568 absolute error = 0.00108634814649422 relative error = 0.05431497355973921 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.080700694819031 x2[1] (numeric) = 1.083765419871153 absolute error = 0.003064725052122297 relative error = 0.2835868494223094 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.008e+05 Order of pole = 5.347e+08 TOP MAIN SOLVE Loop t[1] = 3.000999999999835 x1[1] (analytic) = 2.000089527151133 x1[1] (numeric) = 1.999001467676268 absolute error = 0.001088059474864789 relative error = 0.05440053858061984 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.080862212886925 x2[1] (numeric) = 1.083935018334249 absolute error = 0.003072805447323912 relative error = 0.2842920596804484 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.009e+05 Order of pole = 5.353e+08 TOP MAIN SOLVE Loop t[1] = 3.001999999999835 x1[1] (analytic) = 2.00008943766873 x1[1] (numeric) = 1.998999664974167 absolute error = 0.001089772694563562 relative error = 0.05448619816890701 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.081024054359015 x2[1] (numeric) = 1.0841049590391 absolute error = 0.003080904680084595 relative error = 0.284998716509726 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.009e+05 Order of pole = 5.359e+08 TOP MAIN SOLVE Loop t[1] = 3.002999999999834 x1[1] (analytic) = 2.000089348275765 x1[1] (numeric) = 1.998997860468462 absolute error = 0.001091487807303393 relative error = 0.05457195241024315 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.081186219882712 x2[1] (numeric) = 1.084275242673581 absolute error = 0.003089022790868867 relative error = 0.2857068221979344 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.01e+05 Order of pole = 5.364e+08 TOP MAIN SOLVE Loop t[1] = 3.003999999999834 x1[1] (analytic) = 2.000089258972149 x1[1] (numeric) = 1.998996054157349 absolute error = 0.00109320481480002 relative error = 0.05465780139041497 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.081348710106722 x2[1] (numeric) = 1.084445869926947 absolute error = 0.00309715982022496 relative error = 0.2864163790345938 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.01e+05 Order of pole = 5.369e+08 TOP MAIN SOLVE Loop t[1] = 3.004999999999834 x1[1] (analytic) = 2.000089169757791 x1[1] (numeric) = 1.998994246039021 absolute error = 0.001094923718770513 relative error = 0.05474374519527582 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.081511525681052 x2[1] (numeric) = 1.084616841489836 absolute error = 0.003105315808784592 relative error = 0.2871273893109097 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.011e+05 Order of pole = 5.375e+08 TOP MAIN SOLVE Loop t[1] = 3.005999999999834 x1[1] (analytic) = 2.000089080632603 x1[1] (numeric) = 1.99899243611167 absolute error = 0.001096644520932832 relative error = 0.05482978391072348 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.081674667257008 x2[1] (numeric) = 1.084788158054271 absolute error = 0.003113490797263196 relative error = 0.2878398553197719 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.011e+05 Order of pole = 5.38e+08 TOP MAIN SOLVE Loop t[1] = 3.006999999999834 x1[1] (analytic) = 2.000088991596496 x1[1] (numeric) = 1.998990624373487 absolute error = 0.001098367223008934 relative error = 0.05491591762285552 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.081838135487202 x2[1] (numeric) = 1.084959820313663 absolute error = 0.00312168482646169 relative error = 0.288553779355897 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.012e+05 Order of pole = 5.385e+08 TOP MAIN SOLVE Loop t[1] = 3.007999999999834 x1[1] (analytic) = 2.000088902649381 x1[1] (numeric) = 1.99898881082266 absolute error = 0.001100091826720773 relative error = 0.05500214641776954 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.082001931025551 x2[1] (numeric) = 1.085131828962815 absolute error = 0.003129897937263815 relative error = 0.2892691637155594 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.012e+05 Order of pole = 5.391e+08 TOP MAIN SOLVE Loop t[1] = 3.008999999999834 x1[1] (analytic) = 2.000088813791168 x1[1] (numeric) = 1.998986995457375 absolute error = 0.001101818333793192 relative error = 0.05508847038170747 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.082166054527282 x2[1] (numeric) = 1.085304184697921 absolute error = 0.00313813017063902 relative error = 0.2899860106968367 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.013e+05 Order of pole = 5.396e+08 TOP MAIN SOLVE Loop t[1] = 3.009999999999834 x1[1] (analytic) = 2.000088725021769 x1[1] (numeric) = 1.998985178275816 absolute error = 0.001103546745952366 relative error = 0.05517488960097785 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.082330506648934 x2[1] (numeric) = 1.085476888216575 absolute error = 0.00314638156764091 relative error = 0.2907043225994437 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.013e+05 Order of pole = 5.401e+08 TOP MAIN SOLVE Loop t[1] = 3.010999999999834 x1[1] (analytic) = 2.000088636341095 x1[1] (numeric) = 1.998983359276167 absolute error = 0.001105277064927357 relative error = 0.0552614041620335 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.08249528804836 x2[1] (numeric) = 1.085649940217767 absolute error = 0.003154652169407468 relative error = 0.2914241017247307 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.014e+05 Order of pole = 5.407e+08 TOP MAIN SOLVE Loop t[1] = 3.011999999999833 x1[1] (analytic) = 2.000088547749057 x1[1] (numeric) = 1.998981538456609 absolute error = 0.001107009292448113 relative error = 0.05534801415137173 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.082660399384729 x2[1] (numeric) = 1.085823341401892 absolute error = 0.003162942017162829 relative error = 0.2921453503758254 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.014e+05 Order of pole = 5.412e+08 TOP MAIN SOLVE Loop t[1] = 3.012999999999833 x1[1] (analytic) = 2.000088459245567 x1[1] (numeric) = 1.99897971581532 absolute error = 0.001108743430247028 relative error = 0.05543471965561191 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.082825841318533 x2[1] (numeric) = 1.085997092470749 absolute error = 0.003171251152215726 relative error = 0.2928680708574671 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.015e+05 Order of pole = 5.418e+08 TOP MAIN SOLVE Loop t[1] = 3.013999999999833 x1[1] (analytic) = 2.000088370830536 x1[1] (numeric) = 1.998977891350479 absolute error = 0.001110479480057824 relative error = 0.05552152076144005 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.082991614511583 x2[1] (numeric) = 1.086171194127543 absolute error = 0.003179579615960382 relative error = 0.2935922654760663 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.015e+05 Order of pole = 5.423e+08 TOP MAIN SOLVE Loop t[1] = 3.014999999999833 x1[1] (analytic) = 2.000088282503877 x1[1] (numeric) = 1.998976065060259 absolute error = 0.001112217443617114 relative error = 0.05560841755568648 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.083157719627015 x2[1] (numeric) = 1.086345647076892 absolute error = 0.003187927449876282 relative error = 0.2943179365396613 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.016e+05 Order of pole = 5.429e+08 TOP MAIN SOLVE Loop t[1] = 3.015999999999833 x1[1] (analytic) = 2.000088194265499 x1[1] (numeric) = 1.998974236942837 absolute error = 0.001113957322662174 relative error = 0.05569541012521485 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.083324157329296 x2[1] (numeric) = 1.086520452024826 absolute error = 0.003196294695529067 relative error = 0.2950450863579787 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.016e+05 Order of pole = 5.434e+08 TOP MAIN SOLVE Loop t[1] = 3.016999999999833 x1[1] (analytic) = 2.000088106115316 x1[1] (numeric) = 1.998972406996383 absolute error = 0.001115699118933833 relative error = 0.05578249855706639 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.083490928284221 x2[1] (numeric) = 1.086695609678791 absolute error = 0.003204681394569642 relative error = 0.2957737172423275 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.017e+05 Order of pole = 5.439e+08 TOP MAIN SOLVE Loop t[1] = 3.017999999999833 x1[1] (analytic) = 2.000088018053239 x1[1] (numeric) = 1.998970575219067 absolute error = 0.001117442834172699 relative error = 0.05586968293827131 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.083658033158917 x2[1] (numeric) = 1.086871120747653 absolute error = 0.00321308758873684 relative error = 0.296503831505824 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.017e+05 Order of pole = 5.445e+08 TOP MAIN SOLVE Loop t[1] = 3.018999999999833 x1[1] (analytic) = 2.000087930079181 x1[1] (numeric) = 1.998968741609057 absolute error = 0.0011191884701236 relative error = 0.05595696335607069 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.083825472621847 x2[1] (numeric) = 1.0870469859417 absolute error = 0.003221513319852987 relative error = 0.2972354314629575 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.018e+05 Order of pole = 5.45e+08 TOP MAIN SOLVE Loop t[1] = 3.019999999999833 x1[1] (analytic) = 2.000087842193051 x1[1] (numeric) = 1.99896690616452 absolute error = 0.001120936028531361 relative error = 0.05604433989770567 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.083993247342815 x2[1] (numeric) = 1.087223205972645 absolute error = 0.003229958629829222 relative error = 0.2979685194300606 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.018e+05 Order of pole = 5.456e+08 TOP MAIN SOLVE Loop t[1] = 3.020999999999832 x1[1] (analytic) = 2.000087754394765 x1[1] (numeric) = 1.998965068883621 absolute error = 0.001122685511144361 relative error = 0.05613181265059495 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.084161357992964 x2[1] (numeric) = 1.087399781553625 absolute error = 0.003238423560661507 relative error = 0.2987030977249168 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.019e+05 Order of pole = 5.461e+08 TOP MAIN SOLVE Loop t[1] = 3.021999999999832 x1[1] (analytic) = 2.000087666684233 x1[1] (numeric) = 1.998963229764521 absolute error = 0.001124436919711425 relative error = 0.0562193817021795 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.084329805244779 x2[1] (numeric) = 1.087576713399213 absolute error = 0.003246908154434403 relative error = 0.2994391686670864 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.019e+05 Order of pole = 5.467e+08 TOP MAIN SOLVE Loop t[1] = 3.022999999999832 x1[1] (analytic) = 2.000087579061367 x1[1] (numeric) = 1.998961388805383 absolute error = 0.001126190255984261 relative error = 0.05630704714004459 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.084498589772094 x2[1] (numeric) = 1.087754002225412 absolute error = 0.003255412453317952 relative error = 0.3001767345775961 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1017 Order of pole = 1.214e+04 TOP MAIN SOLVE Loop t[1] = 3.023999999999832 x1[1] (analytic) = 2.000087491526081 x1[1] (numeric) = 1.998959546004365 absolute error = 0.00112794552171569 relative error = 0.05639480905183099 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.084667712250092 x2[1] (numeric) = 1.087931648749662 absolute error = 0.003263936499569908 relative error = 0.3009157977791214 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.02e+05 Order of pole = 5.478e+08 TOP MAIN SOLVE Loop t[1] = 3.024999999999832 x1[1] (analytic) = 2.000087404078286 x1[1] (numeric) = 1.998957701359624 absolute error = 0.00112970271866164 relative error = 0.05648266752533492 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.084837173355305 x2[1] (numeric) = 1.088109653690841 absolute error = 0.00327248033553551 relative error = 0.3016563605959426 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.021e+05 Order of pole = 5.483e+08 TOP MAIN SOLVE Loop t[1] = 3.025999999999832 x1[1] (analytic) = 2.000087316717895 x1[1] (numeric) = 1.998955854869316 absolute error = 0.00113146184857893 relative error = 0.05657062264839701 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.085006973765623 x2[1] (numeric) = 1.08828801776927 absolute error = 0.003281044003647038 relative error = 0.3023984253538806 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.021e+05 Order of pole = 5.489e+08 TOP MAIN SOLVE Loop t[1] = 3.026999999999832 x1[1] (analytic) = 2.000087229444821 x1[1] (numeric) = 1.998954006531594 absolute error = 0.001133222913226817 relative error = 0.05665867450897998 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.085177114160292 x2[1] (numeric) = 1.088466741706716 absolute error = 0.0032896275464247 relative error = 0.303141994380356 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.022e+05 Order of pole = 5.494e+08 TOP MAIN SOLVE Loop t[1] = 3.027999999999832 x1[1] (analytic) = 2.000087142258976 x1[1] (numeric) = 1.99895215634461 absolute error = 0.001134985914366338 relative error = 0.05674682319513541 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.085347595219915 x2[1] (numeric) = 1.088645826226392 absolute error = 0.003298231006476637 relative error = 0.3038870700043652 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.022e+05 Order of pole = 5.5e+08 TOP MAIN SOLVE Loop t[1] = 3.028999999999832 x1[1] (analytic) = 2.000087055160274 x1[1] (numeric) = 1.998950304306513 absolute error = 0.001136750853760971 relative error = 0.05683506879503695 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.085518417626462 x2[1] (numeric) = 1.088825272052961 absolute error = 0.00330685442649914 relative error = 0.3046336545564777 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.023e+05 Order of pole = 5.505e+08 TOP MAIN SOLVE Loop t[1] = 3.029999999999831 x1[1] (analytic) = 2.000086968148627 x1[1] (numeric) = 1.998948450415452 absolute error = 0.00113851773317486 relative error = 0.05692341139689162 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.085689582063266 x2[1] (numeric) = 1.089005079912543 absolute error = 0.003315497849276205 relative error = 0.3053817503687717 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.023e+05 Order of pole = 5.511e+08 TOP MAIN SOLVE Loop t[1] = 3.030999999999831 x1[1] (analytic) = 2.000086881223948 x1[1] (numeric) = 1.998946594669573 absolute error = 0.001140286554375258 relative error = 0.05701185108906183 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.085861089215029 x2[1] (numeric) = 1.08918525053271 absolute error = 0.003324161317680652 relative error = 0.3061313597749132 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 755 Order of pole = 1.039e+05 TOP MAIN SOLVE Loop t[1] = 3.031999999999831 x1[1] (analytic) = 2.00008679438615 x1[1] (numeric) = 1.998944737067019 absolute error = 0.001142057319130751 relative error = 0.05710038795997661 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.086032939767822 x2[1] (numeric) = 1.089365784642496 absolute error = 0.003332844874674112 relative error = 0.3068824851101318 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.024e+05 Order of pole = 5.522e+08 TOP MAIN SOLVE Loop t[1] = 3.032999999999831 x1[1] (analytic) = 2.000086707635147 x1[1] (numeric) = 1.998942877605934 absolute error = 0.001143830029212145 relative error = 0.05718902209817602 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.086205134409092 x2[1] (numeric) = 1.089546682972398 absolute error = 0.003341548563305929 relative error = 0.3076351287110948 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.025e+05 Order of pole = 5.527e+08 TOP MAIN SOLVE Loop t[1] = 3.033999999999831 x1[1] (analytic) = 2.000086620970851 x1[1] (numeric) = 1.998941016284458 absolute error = 0.001145604686392687 relative error = 0.0572777535923222 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.08637767382766 x2[1] (numeric) = 1.089727946254376 absolute error = 0.003350272426715595 relative error = 0.3083892929161091 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.025e+05 Order of pole = 5.533e+08 TOP MAIN SOLVE Loop t[1] = 3.034999999999831 x1[1] (analytic) = 2.000086534393176 x1[1] (numeric) = 1.998939153100729 absolute error = 0.001147381292446514 relative error = 0.05736658253112176 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.086550558713729 x2[1] (numeric) = 1.08990957522186 absolute error = 0.003359016508130974 relative error = 0.309144980064933 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.026e+05 Order of pole = 5.538e+08 TOP MAIN SOLVE Loop t[1] = 3.035999999999831 x1[1] (analytic) = 2.000086447902035 x1[1] (numeric) = 1.998937288052885 absolute error = 0.001149159849150427 relative error = 0.05745550900341451 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.08672378975888 x2[1] (numeric) = 1.09009157060975 absolute error = 0.003367780850869639 relative error = 0.3099021924988755 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.026e+05 Order of pole = 5.544e+08 TOP MAIN SOLVE Loop t[1] = 3.036999999999831 x1[1] (analytic) = 2.000086361497343 x1[1] (numeric) = 1.99893542113906 absolute error = 0.001150940358283226 relative error = 0.05754453309814014 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.086897367656082 x2[1] (numeric) = 1.090273933154421 absolute error = 0.003376565498338424 relative error = 0.3106609325607312 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.027e+05 Order of pole = 5.549e+08 TOP MAIN SOLVE Loop t[1] = 3.037999999999831 x1[1] (analytic) = 2.000086275179012 x1[1] (numeric) = 1.998933552357387 absolute error = 0.001152722821624597 relative error = 0.05763365490428284 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.08707129309969 x2[1] (numeric) = 1.090456663593724 absolute error = 0.003385370494033646 relative error = 0.3114212025947768 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.027e+05 Order of pole = 5.555e+08 TOP MAIN SOLVE Loop t[1] = 3.038999999999831 x1[1] (analytic) = 2.000086188946956 x1[1] (numeric) = 1.998931681705999 absolute error = 0.001154507240957781 relative error = 0.05772287451100433 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.087245566785449 x2[1] (numeric) = 1.090639762666991 absolute error = 0.003394195881541551 relative error = 0.3121830049467879 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.028e+05 Order of pole = 5.56e+08 TOP MAIN SOLVE Loop t[1] = 3.03999999999983 x1[1] (analytic) = 2.000086102801089 x1[1] (numeric) = 1.998929809183023 absolute error = 0.001156293618066906 relative error = 0.05781219200751081 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.087420189410497 x2[1] (numeric) = 1.090823231115036 absolute error = 0.0034030417045392 relative error = 0.3129463419640966 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.028e+05 Order of pole = 5.566e+08 TOP MAIN SOLVE Loop t[1] = 3.04099999999983 x1[1] (analytic) = 2.000086016741326 x1[1] (numeric) = 1.998927934786587 absolute error = 0.001158081954738766 relative error = 0.05790160748314167 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.087595161673367 x2[1] (numeric) = 1.09100706968016 absolute error = 0.003411908006792475 relative error = 0.3137112159953832 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.029e+05 Order of pole = 5.572e+08 TOP MAIN SOLVE Loop t[1] = 3.04199999999983 x1[1] (analytic) = 2.000085930767578 x1[1] (numeric) = 1.998926058514817 absolute error = 0.001159872252761041 relative error = 0.05799112102728073 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.087770484273993 x2[1] (numeric) = 1.091191279106152 absolute error = 0.003420794832158514 relative error = 0.3144776293908768 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.029e+05 Order of pole = 5.577e+08 TOP MAIN SOLVE Loop t[1] = 3.04299999999983 x1[1] (analytic) = 2.000085844879762 x1[1] (numeric) = 1.998924180365838 absolute error = 0.001161664513923855 relative error = 0.05808073272943392 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.087946157913708 x2[1] (numeric) = 1.091375860138293 absolute error = 0.003429702224585052 relative error = 0.3152455845022695 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.03e+05 Order of pole = 5.583e+08 TOP MAIN SOLVE Loop t[1] = 3.04399999999983 x1[1] (analytic) = 2.00008575907779 x1[1] (numeric) = 1.99892230033777 absolute error = 0.001163458740020662 relative error = 0.05817044267927368 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.088122183295248 x2[1] (numeric) = 1.091560813523359 absolute error = 0.003438630228110195 relative error = 0.3160150836826719 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.03e+05 Order of pole = 5.588e+08 TOP MAIN SOLVE Loop t[1] = 3.04499999999983 x1[1] (analytic) = 2.000085673361577 x1[1] (numeric) = 1.998920418428733 absolute error = 0.001165254932844251 relative error = 0.05826025096643921 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.08829856112276 x2[1] (numeric) = 1.091746140009624 absolute error = 0.003447578886863534 relative error = 0.31678612928669 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.031e+05 Order of pole = 5.594e+08 TOP MAIN SOLVE Loop t[1] = 3.04599999999983 x1[1] (analytic) = 2.000085587731038 x1[1] (numeric) = 1.998918534636847 absolute error = 0.00116705309419185 relative error = 0.05835015768079169 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.088475292101798 x2[1] (numeric) = 1.091931840346863 absolute error = 0.003456548245064806 relative error = 0.3175587236702785 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.031e+05 Order of pole = 5.6e+08 TOP MAIN SOLVE Loop t[1] = 3.04699999999983 x1[1] (analytic) = 2.000085502186087 x1[1] (numeric) = 1.998916648960226 absolute error = 0.001168853225861133 relative error = 0.05844016291221451 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.088652376939328 x2[1] (numeric) = 1.092117915286354 absolute error = 0.003465538347026342 relative error = 0.3183328691909412 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.032e+05 Order of pole = 5.605e+08 TOP MAIN SOLVE Loop t[1] = 3.04799999999983 x1[1] (analytic) = 2.000085416726638 x1[1] (numeric) = 1.998914761396985 absolute error = 0.001170655329652437 relative error = 0.05853026675072431 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.088829816343733 x2[1] (numeric) = 1.092304365580884 absolute error = 0.003474549237151292 relative error = 0.3191085682075418 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.032e+05 Order of pole = 5.611e+08 TOP MAIN SOLVE Loop t[1] = 3.048999999999829 x1[1] (analytic) = 2.000085331352605 x1[1] (numeric) = 1.998912871945237 absolute error = 0.001172459407368098 relative error = 0.05862046928643763 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.089007611024813 x2[1] (numeric) = 1.092491191984747 absolute error = 0.003483580959934063 relative error = 0.3198858230803209 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.033e+05 Order of pole = 5.616e+08 TOP MAIN SOLVE Loop t[1] = 3.049999999999829 x1[1] (analytic) = 2.000085246063904 x1[1] (numeric) = 1.998910980603092 absolute error = 0.001174265460811785 relative error = 0.05871077060953764 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.08918576169379 x2[1] (numeric) = 1.092678395253752 absolute error = 0.003492633559961877 relative error = 0.3206646361710137 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.034e+05 Order of pole = 5.622e+08 TOP MAIN SOLVE Loop t[1] = 3.050999999999829 x1[1] (analytic) = 2.000085160860449 x1[1] (numeric) = 1.99890908736866 absolute error = 0.001176073491789165 relative error = 0.05880117081030743 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.08936426906331 x2[1] (numeric) = 1.092865976145224 absolute error = 0.003501707081913441 relative error = 0.3214450098427024 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.034e+05 Order of pole = 5.628e+08 TOP MAIN SOLVE Loop t[1] = 3.051999999999829 x1[1] (analytic) = 2.000085075742155 x1[1] (numeric) = 1.998907192240045 absolute error = 0.001177883502109234 relative error = 0.05889166997919659 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.089543133847445 x2[1] (numeric) = 1.093053935418005 absolute error = 0.003510801570559607 relative error = 0.3222269464598526 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.035e+05 Order of pole = 5.633e+08 TOP MAIN SOLVE Loop t[1] = 3.052999999999829 x1[1] (analytic) = 2.000084990708936 x1[1] (numeric) = 1.998905295215355 absolute error = 0.001179695493581656 relative error = 0.05898226820668803 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.089722356761697 x2[1] (numeric) = 1.093242273832461 absolute error = 0.003519917070764267 relative error = 0.3230104483883697 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.035e+05 Order of pole = 5.639e+08 TOP MAIN SOLVE Loop t[1] = 3.053999999999829 x1[1] (analytic) = 2.000084905760708 x1[1] (numeric) = 1.998903396292691 absolute error = 0.001181509468017872 relative error = 0.05907296558335351 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.089901938523 x2[1] (numeric) = 1.093430992150483 absolute error = 0.003529053627483014 relative error = 0.3237955179954514 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.036e+05 Order of pole = 5.644e+08 TOP MAIN SOLVE Loop t[1] = 3.054999999999829 x1[1] (analytic) = 2.000084820897387 x1[1] (numeric) = 1.998901495470154 absolute error = 0.001183325427232873 relative error = 0.05916376219994236 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.090081879849724 x2[1] (numeric) = 1.09362009113549 absolute error = 0.003538211285765147 relative error = 0.324582157649746 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.036e+05 Order of pole = 5.65e+08 TOP MAIN SOLVE Loop t[1] = 3.055999999999829 x1[1] (analytic) = 2.000084736118886 x1[1] (numeric) = 1.998899592745844 absolute error = 0.001185143373041653 relative error = 0.05925465814720399 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.090262181461678 x2[1] (numeric) = 1.09380957155243 absolute error = 0.003547390090752334 relative error = 0.3253703697212048 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.037e+05 Order of pole = 5.656e+08 TOP MAIN SOLVE Loop t[1] = 3.056999999999829 x1[1] (analytic) = 2.000084651425121 x1[1] (numeric) = 1.998897688117858 absolute error = 0.001186963307262756 relative error = 0.05934565351606538 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.090442844080109 x2[1] (numeric) = 1.093999434167789 absolute error = 0.003556590087679945 relative error = 0.326160156581179 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.037e+05 Order of pole = 5.661e+08 TOP MAIN SOLVE Loop t[1] = 3.057999999999828 x1[1] (analytic) = 2.000084566816007 x1[1] (numeric) = 1.998895781584291 absolute error = 0.001188785231715839 relative error = 0.05943674839750904 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.090623868427712 x2[1] (numeric) = 1.094189679749588 absolute error = 0.003565811321876167 relative error = 0.3269515206023125 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.038e+05 Order of pole = 5.667e+08 TOP MAIN SOLVE Loop t[1] = 3.058999999999828 x1[1] (analytic) = 2.00008448229146 x1[1] (numeric) = 1.998893873143238 absolute error = 0.001190609148222554 relative error = 0.0595279428826174 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.090805255228625 x2[1] (numeric) = 1.094380309067389 absolute error = 0.003575053838763553 relative error = 0.3277444641586593 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.038e+05 Order of pole = 5.673e+08 TOP MAIN SOLVE Loop t[1] = 3.059999999999828 x1[1] (analytic) = 2.000084397851396 x1[1] (numeric) = 1.998891962792788 absolute error = 0.001192435058607666 relative error = 0.05961923706262832 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.09098700520844 x2[1] (numeric) = 1.094571322892297 absolute error = 0.003584317683857474 relative error = 0.3285389896255152 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.039e+05 Order of pole = 5.678e+08 TOP MAIN SOLVE Loop t[1] = 3.060999999999828 x1[1] (analytic) = 2.00008431349573 x1[1] (numeric) = 1.998890050531033 absolute error = 0.00119426296469638 relative error = 0.05971063102880186 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.091169119094197 x2[1] (numeric) = 1.094762721996965 absolute error = 0.003593602902767445 relative error = 0.3293350993795143 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.039e+05 Order of pole = 5.684e+08 TOP MAIN SOLVE Loop t[1] = 3.061999999999828 x1[1] (analytic) = 2.000084229224377 x1[1] (numeric) = 1.99888813635606 absolute error = 0.001196092868316789 relative error = 0.05980212487254243 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.091351597614396 x2[1] (numeric) = 1.094954507155594 absolute error = 0.003602909541197796 relative error = 0.3301327957986643 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.04e+05 Order of pole = 5.69e+08 TOP MAIN SOLVE Loop t[1] = 3.062999999999828 x1[1] (analytic) = 2.000084145037253 x1[1] (numeric) = 1.998886220265954 absolute error = 0.001197924771298764 relative error = 0.05989371868534321 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.091534441498993 x2[1] (numeric) = 1.09514667914394 absolute error = 0.003612237644947003 relative error = 0.33093208126226 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.04e+05 Order of pole = 5.696e+08 TOP MAIN SOLVE Loop t[1] = 3.063999999999828 x1[1] (analytic) = 2.000084060934274 x1[1] (numeric) = 1.998884302258799 absolute error = 0.001199758675474394 relative error = 0.05998541255880845 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.091717651479405 x2[1] (numeric) = 1.095339238739312 absolute error = 0.003621587259907244 relative error = 0.3317329581508159 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.041e+05 Order of pole = 5.701e+08 TOP MAIN SOLVE Loop t[1] = 3.064999999999828 x1[1] (analytic) = 2.000083976915356 x1[1] (numeric) = 1.998882382332679 absolute error = 0.001201594582677545 relative error = 0.06007720658463117 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.091901228288515 x2[1] (numeric) = 1.095532186720581 absolute error = 0.003630958432065956 relative error = 0.3325354288461834 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.041e+05 Order of pole = 5.707e+08 TOP MAIN SOLVE Loop t[1] = 3.065999999999828 x1[1] (analytic) = 2.000083892980415 x1[1] (numeric) = 1.998880460485671 absolute error = 0.001203432494743639 relative error = 0.06016910085458217 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.092085172660671 x2[1] (numeric) = 1.095725523868177 absolute error = 0.003640351207506054 relative error = 0.333339495731545 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.042e+05 Order of pole = 5.713e+08 TOP MAIN SOLVE Loop t[1] = 3.066999999999827 x1[1] (analytic) = 2.000083809129367 x1[1] (numeric) = 1.998878536715856 absolute error = 0.001205272413511205 relative error = 0.0602610954605876 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.092269485331695 x2[1] (numeric) = 1.0959192509641 absolute error = 0.003649765632404378 relative error = 0.3341451611912453 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.042e+05 Order of pole = 5.718e+08 TOP MAIN SOLVE Loop t[1] = 3.067999999999827 x1[1] (analytic) = 2.000083725362129 x1[1] (numeric) = 1.998876611021309 absolute error = 0.001207114340820103 relative error = 0.06035319049464028 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.092454167038879 x2[1] (numeric) = 1.096113368791913 absolute error = 0.003659201753033914 relative error = 0.3349524276109688 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.043e+05 Order of pole = 5.724e+08 TOP MAIN SOLVE Loop t[1] = 3.068999999999827 x1[1] (analytic) = 2.000083641678615 x1[1] (numeric) = 1.998874683400103 absolute error = 0.001208958278511751 relative error = 0.06044538604881074 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.092639218520991 x2[1] (numeric) = 1.096307878136755 absolute error = 0.003668659615763348 relative error = 0.335761297377673 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.043e+05 Order of pole = 5.73e+08 TOP MAIN SOLVE Loop t[1] = 3.069999999999827 x1[1] (analytic) = 2.000083558078743 x1[1] (numeric) = 1.998872753850313 absolute error = 0.001210804228430451 relative error = 0.06053768221531381 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.09282464051828 x2[1] (numeric) = 1.096502779785336 absolute error = 0.00367813926705618 relative error = 0.33657177287948 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.044e+05 Order of pole = 5.735e+08 TOP MAIN SOLVE Loop t[1] = 3.070999999999827 x1[1] (analytic) = 2.00008347456243 x1[1] (numeric) = 1.998870822370007 absolute error = 0.001212652192422503 relative error = 0.06063007908646424 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.093010433772476 x2[1] (numeric) = 1.096698074525948 absolute error = 0.003687640753471833 relative error = 0.3373838565057523 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.044e+05 Order of pole = 5.741e+08 TOP MAIN SOLVE Loop t[1] = 3.071999999999827 x1[1] (analytic) = 2.000083391129591 x1[1] (numeric) = 1.998868888957256 absolute error = 0.001214502172334875 relative error = 0.06072257675461013 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.093196599026794 x2[1] (numeric) = 1.096893763148461 absolute error = 0.003697164121666985 relative error = 0.3381975506471886 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.045e+05 Order of pole = 5.747e+08 TOP MAIN SOLVE Loop t[1] = 3.072999999999827 x1[1] (analytic) = 2.000083307780143 x1[1] (numeric) = 1.998866953610124 absolute error = 0.001216354170018752 relative error = 0.06081517531231046 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.093383137025936 x2[1] (numeric) = 1.09708984644433 absolute error = 0.00370670941839335 relative error = 0.3390128576955932 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.045e+05 Order of pole = 5.753e+08 TOP MAIN SOLVE Loop t[1] = 3.073999999999827 x1[1] (analytic) = 2.000083224514003 x1[1] (numeric) = 1.998865016326677 absolute error = 0.00121820818732532 relative error = 0.06090787485212427 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.093570048516098 x2[1] (numeric) = 1.097286325206597 absolute error = 0.003716276690499232 relative error = 0.339829780043992 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.046e+05 Order of pole = 5.759e+08 TOP MAIN SOLVE Loop t[1] = 3.074999999999827 x1[1] (analytic) = 2.000083141331087 x1[1] (numeric) = 1.998863077104978 absolute error = 0.001220064226108653 relative error = 0.06100067546675488 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.093757334244965 x2[1] (numeric) = 1.097483200229896 absolute error = 0.00372586598493041 relative error = 0.3406483200866875 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1019 Order of pole = 1.259e+04 TOP MAIN SOLVE Loop t[1] = 3.075999999999826 x1[1] (analytic) = 2.000083058231313 x1[1] (numeric) = 1.998861135943087 absolute error = 0.001221922288225263 relative error = 0.06109357724902773 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.093944994961724 x2[1] (numeric) = 1.097680472310453 absolute error = 0.003735477348728589 relative error = 0.3414684802190889 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.047e+05 Order of pole = 5.77e+08 TOP MAIN SOLVE Loop t[1] = 3.076999999999826 x1[1] (analytic) = 2.000082975214597 x1[1] (numeric) = 1.998859192839064 absolute error = 0.001223782375532556 relative error = 0.06118658029181273 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.094133031417059 x2[1] (numeric) = 1.097878142246093 absolute error = 0.003745110829033171 relative error = 0.3422902628378484 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.048e+05 Order of pole = 5.776e+08 TOP MAIN SOLVE Loop t[1] = 3.077999999999826 x1[1] (analytic) = 2.000082892280856 x1[1] (numeric) = 1.998857247790965 absolute error = 0.001225644489891264 relative error = 0.06127968468814626 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.094321444363158 x2[1] (numeric) = 1.098076210836239 absolute error = 0.003754766473080595 relative error = 0.3431136703407733 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.048e+05 Order of pole = 5.781e+08 TOP MAIN SOLVE Loop t[1] = 3.078999999999826 x1[1] (analytic) = 2.000082809430007 x1[1] (numeric) = 1.998855300796844 absolute error = 0.001227508633163232 relative error = 0.06137289053112022 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.094510234553714 x2[1] (numeric) = 1.098274678881918 absolute error = 0.003764444328204331 relative error = 0.3439387051267987 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.049e+05 Order of pole = 5.787e+08 TOP MAIN SOLVE Loop t[1] = 3.079999999999826 x1[1] (analytic) = 2.000082726661968 x1[1] (numeric) = 1.998853351854756 absolute error = 0.001229374807212524 relative error = 0.06146619791393756 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.094699402743929 x2[1] (numeric) = 1.098473547185765 absolute error = 0.003774144441836214 relative error = 0.3447653695960825 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.049e+05 Order of pole = 5.793e+08 TOP MAIN SOLVE Loop t[1] = 3.080999999999826 x1[1] (analytic) = 2.000082643976656 x1[1] (numeric) = 1.99885140096275 absolute error = 0.001231243013905425 relative error = 0.06155960692991223 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.094888949690518 x2[1] (numeric) = 1.098672816552023 absolute error = 0.003783866861505558 relative error = 0.3455936661498967 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.05e+05 Order of pole = 5.799e+08 TOP MAIN SOLVE Loop t[1] = 3.081999999999826 x1[1] (analytic) = 2.000082561373988 x1[1] (numeric) = 1.998849448118877 absolute error = 0.001233113255110219 relative error = 0.0616531176724581 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.09507887615171 x2[1] (numeric) = 1.098872487786549 absolute error = 0.003793611634839378 relative error = 0.3464235971906208 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.05e+05 Order of pole = 5.805e+08 TOP MAIN SOLVE Loop t[1] = 3.082999999999826 x1[1] (analytic) = 2.00008247885388 x1[1] (numeric) = 1.998847493321184 absolute error = 0.00123498553269652 relative error = 0.06174673023505566 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.095269182887253 x2[1] (numeric) = 1.099072561696817 absolute error = 0.003803378809563718 relative error = 0.3472551651218364 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.051e+05 Order of pole = 5.811e+08 TOP MAIN SOLVE Loop t[1] = 3.083999999999826 x1[1] (analytic) = 2.000082396416252 x1[1] (numeric) = 1.998845536567715 absolute error = 0.001236859848537275 relative error = 0.06184044471135192 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.095459870658415 x2[1] (numeric) = 1.099273039091917 absolute error = 0.003813168433502323 relative error = 0.3480883723481771 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.051e+05 Order of pole = 5.816e+08 TOP MAIN SOLVE Loop t[1] = 3.084999999999825 x1[1] (analytic) = 2.00008231406102 x1[1] (numeric) = 1.998843577856514 absolute error = 0.001238736204506541 relative error = 0.06193426119504942 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.095650940227989 x2[1] (numeric) = 1.099473920782567 absolute error = 0.003822980554578193 relative error = 0.3489232212754444 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.052e+05 Order of pole = 5.822e+08 TOP MAIN SOLVE Loop t[1] = 3.085999999999825 x1[1] (analytic) = 2.000082231788103 x1[1] (numeric) = 1.998841617185622 absolute error = 0.00124061460248126 relative error = 0.06202817977999498 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.095842392360294 x2[1] (numeric) = 1.099675207581106 absolute error = 0.003832815220812469 relative error = 0.3497597143104778 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.052e+05 Order of pole = 5.828e+08 TOP MAIN SOLVE Loop t[1] = 3.086999999999825 x1[1] (analytic) = 2.000082149597417 x1[1] (numeric) = 1.998839654553078 absolute error = 0.001242495044338598 relative error = 0.0621222005600466 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.096034227821181 x2[1] (numeric) = 1.099876900301507 absolute error = 0.003842672480325993 relative error = 0.3505978538612692 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.053e+05 Order of pole = 5.834e+08 TOP MAIN SOLVE Loop t[1] = 3.087999999999825 x1[1] (analytic) = 2.000082067488881 x1[1] (numeric) = 1.99883768995692 absolute error = 0.001244377531960383 relative error = 0.06221632362929535 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.096226447378032 x2[1] (numeric) = 1.10007899975937 absolute error = 0.003852552381338414 relative error = 0.3514376423368546 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.053e+05 Order of pole = 5.839e+08 TOP MAIN SOLVE Loop t[1] = 3.088999999999825 x1[1] (analytic) = 2.000081985462412 x1[1] (numeric) = 1.998835723395184 absolute error = 0.001246262067228221 relative error = 0.06231054908182124 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.096419051799767 x2[1] (numeric) = 1.100281506771936 absolute error = 0.003862454972169083 relative error = 0.352279082147367 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.054e+05 Order of pole = 5.845e+08 TOP MAIN SOLVE Loop t[1] = 3.089999999999825 x1[1] (analytic) = 2.000081903517928 x1[1] (numeric) = 1.998833754865902 absolute error = 0.001248148652026604 relative error = 0.06240487701184862 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.096612041856845 x2[1] (numeric) = 1.100484422158082 absolute error = 0.003872380301237044 relative error = 0.3531221757040087 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.054e+05 Order of pole = 5.851e+08 TOP MAIN SOLVE Loop t[1] = 3.090999999999825 x1[1] (analytic) = 2.000081821655348 x1[1] (numeric) = 1.998831784367106 absolute error = 0.001250037288242689 relative error = 0.062499307513735 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.096805418321267 x2[1] (numeric) = 1.100687746738328 absolute error = 0.003882328417060599 relative error = 0.3539669254189825 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.055e+05 Order of pole = 5.857e+08 TOP MAIN SOLVE Loop t[1] = 3.091999999999825 x1[1] (analytic) = 2.00008173987459 x1[1] (numeric) = 1.998829811896826 absolute error = 0.001251927977764744 relative error = 0.06259384068189347 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.096999181966581 x2[1] (numeric) = 1.10089148133484 absolute error = 0.003892299368258856 relative error = 0.3548133337056062 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.055e+05 Order of pole = 5.863e+08 TOP MAIN SOLVE Loop t[1] = 3.092999999999825 x1[1] (analytic) = 2.000081658175572 x1[1] (numeric) = 1.998827837453089 absolute error = 0.001253820722483479 relative error = 0.0626884766108592 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.097193333567883 x2[1] (numeric) = 1.101095626771433 absolute error = 0.003902293203550844 relative error = 0.3556614029782029 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.056e+05 Order of pole = 5.869e+08 TOP MAIN SOLVE Loop t[1] = 3.093999999999824 x1[1] (analytic) = 2.000081576558212 x1[1] (numeric) = 1.99882586103392 absolute error = 0.001255715524291823 relative error = 0.06278321539527842 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.097387873901819 x2[1] (numeric) = 1.101300183873575 absolute error = 0.003912309971755734 relative error = 0.3565111356520931 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.057e+05 Order of pole = 5.875e+08 TOP MAIN SOLVE Loop t[1] = 3.094999999999824 x1[1] (analytic) = 2.000081495022429 x1[1] (numeric) = 1.998823882637344 absolute error = 0.001257612385084483 relative error = 0.06287805712988613 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.097582803746592 x2[1] (numeric) = 1.101505153468386 absolute error = 0.003922349721794172 relative error = 0.3573625341436888 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.057e+05 Order of pole = 5.881e+08 TOP MAIN SOLVE Loop t[1] = 3.095999999999824 x1[1] (analytic) = 2.00008141356814 x1[1] (numeric) = 1.998821902261382 absolute error = 0.001259511306757943 relative error = 0.06297300190950619 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.097778123881963 x2[1] (numeric) = 1.10171053638465 absolute error = 0.003932412502686944 relative error = 0.3582156008703423 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.058e+05 Order of pole = 5.887e+08 TOP MAIN SOLVE Loop t[1] = 3.096999999999824 x1[1] (analytic) = 2.000081332195265 x1[1] (numeric) = 1.998819919904053 absolute error = 0.00126141229121135 relative error = 0.06306804982909567 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.097973835089253 x2[1] (numeric) = 1.101916333452809 absolute error = 0.003942498363556535 relative error = 0.3590703382504607 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.058e+05 Order of pole = 5.892e+08 TOP MAIN SOLVE Loop t[1] = 3.097999999999824 x1[1] (analytic) = 2.000081250903722 x1[1] (numeric) = 1.998817935563376 absolute error = 0.001263315340346516 relative error = 0.06316320098374482 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.098169938151347 x2[1] (numeric) = 1.102122545504973 absolute error = 0.003952607353625792 relative error = 0.3599267487033553 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.059e+05 Order of pole = 5.899e+08 TOP MAIN SOLVE Loop t[1] = 3.098999999999824 x1[1] (analytic) = 2.000081169693431 x1[1] (numeric) = 1.998815949237365 absolute error = 0.001265220456065252 relative error = 0.06325845546854399 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.0983664338527 x2[1] (numeric) = 1.10232917337492 absolute error = 0.003962739522219705 relative error = 0.3607848346493753 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.059e+05 Order of pole = 5.904e+08 TOP MAIN SOLVE Loop t[1] = 3.099999999999824 x1[1] (analytic) = 2.000081088564309 x1[1] (numeric) = 1.998813960924035 absolute error = 0.001267127640273369 relative error = 0.06335381337878326 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.098563322979335 x2[1] (numeric) = 1.1025362178981 absolute error = 0.00397289491876518 relative error = 0.361644598509859 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.06e+05 Order of pole = 5.91e+08 TOP MAIN SOLVE Loop t[1] = 3.100999999999824 x1[1] (analytic) = 2.000081007516275 x1[1] (numeric) = 1.998811970621397 absolute error = 0.001269036894877784 relative error = 0.06344927480980832 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.098760606318848 x2[1] (numeric) = 1.102743679911638 absolute error = 0.003983073592790154 relative error = 0.3625060427070235 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.06e+05 Order of pole = 5.916e+08 TOP MAIN SOLVE Loop t[1] = 3.101999999999824 x1[1] (analytic) = 2.000080926549249 x1[1] (numeric) = 1.998809978327461 absolute error = 0.00127094822178786 relative error = 0.06354483985708688 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.098958284660415 x2[1] (numeric) = 1.10295156025434 absolute error = 0.003993275593925816 relative error = 0.3633691696641392 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2912 Order of pole = 2.412e+06 TOP MAIN SOLVE Loop t[1] = 3.102999999999823 x1[1] (analytic) = 2.000080845663149 x1[1] (numeric) = 1.998807984040235 absolute error = 0.001272861622914734 relative error = 0.06364050861617557 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.099156358794789 x2[1] (numeric) = 1.103159859766693 absolute error = 0.004003500971904161 relative error = 0.3642339818052775 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.061e+05 Order of pole = 5.928e+08 TOP MAIN SOLVE Loop t[1] = 3.103999999999823 x1[1] (analytic) = 2.000080764857896 x1[1] (numeric) = 1.998805987757723 absolute error = 0.001274777100172431 relative error = 0.06373628118277526 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.099354829514307 x2[1] (numeric) = 1.103368579290869 absolute error = 0.004013749776561104 relative error = 0.3651004815555656 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.062e+05 Order of pole = 5.934e+08 TOP MAIN SOLVE Loop t[1] = 3.104999999999823 x1[1] (analytic) = 2.000080684133407 x1[1] (numeric) = 1.998803989477931 absolute error = 0.001276694655475641 relative error = 0.06383215765262019 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.099553697612894 x2[1] (numeric) = 1.103577719670729 absolute error = 0.00402402205783492 relative error = 0.3659686713410159 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.062e+05 Order of pole = 5.94e+08 TOP MAIN SOLVE Loop t[1] = 3.105999999999823 x1[1] (analytic) = 2.000080603489602 x1[1] (numeric) = 1.99880198919886 absolute error = 0.001278614290742164 relative error = 0.06392813812160002 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.099752963886062 x2[1] (numeric) = 1.103787281751828 absolute error = 0.004034317865766246 relative error = 0.3668385535884962 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.063e+05 Order of pole = 5.946e+08 TOP MAIN SOLVE Loop t[1] = 3.106999999999823 x1[1] (analytic) = 2.0000805229264 x1[1] (numeric) = 1.998799986918509 absolute error = 0.001280536007891797 relative error = 0.06402422268570428 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.099952629130916 x2[1] (numeric) = 1.103997266381416 absolute error = 0.004044637250499639 relative error = 0.367710130725843 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.063e+05 Order of pole = 5.952e+08 TOP MAIN SOLVE Loop t[1] = 3.107999999999823 x1[1] (analytic) = 2.000080442443722 x1[1] (numeric) = 1.998797982634876 absolute error = 0.001282459808846337 relative error = 0.06412041144102244 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.100152694146159 x2[1] (numeric) = 1.104207674408441 absolute error = 0.004054980262282237 relative error = 0.3685834051817101 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.064e+05 Order of pole = 5.958e+08 TOP MAIN SOLVE Loop t[1] = 3.108999999999823 x1[1] (analytic) = 2.000080362041486 x1[1] (numeric) = 1.998795976345957 absolute error = 0.001284385695529355 relative error = 0.06421670448373286 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.100353159732091 x2[1] (numeric) = 1.104418506683556 absolute error = 0.004065346951465321 relative error = 0.3694583793856814 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.064e+05 Order of pole = 5.964e+08 TOP MAIN SOLVE Loop t[1] = 3.109999999999823 x1[1] (analytic) = 2.000080281719613 x1[1] (numeric) = 1.998793968049746 absolute error = 0.00128631366986709 relative error = 0.064313101910147 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.100554026690614 x2[1] (numeric) = 1.104629764059118 absolute error = 0.004075737368503862 relative error = 0.3703350557682005 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.065e+05 Order of pole = 5.97e+08 TOP MAIN SOLVE Loop t[1] = 3.110999999999823 x1[1] (analytic) = 2.000080201478021 x1[1] (numeric) = 1.998791957744233 absolute error = 0.001288243733787109 relative error = 0.06440960381664304 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.100755295825238 x2[1] (numeric) = 1.104841447389194 absolute error = 0.00408615156395653 relative error = 0.3712134367605416 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.066e+05 Order of pole = 5.976e+08 TOP MAIN SOLVE Loop t[1] = 3.111999999999822 x1[1] (analytic) = 2.00008012131663 x1[1] (numeric) = 1.998789945427411 absolute error = 0.001290175889219203 relative error = 0.06450621029971014 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.100956967941078 x2[1] (numeric) = 1.105053557529564 absolute error = 0.004096589588486577 relative error = 0.3720935247948603 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.066e+05 Order of pole = 5.981e+08 TOP MAIN SOLVE Loop t[1] = 3.112999999999822 x1[1] (analytic) = 2.000080041235361 x1[1] (numeric) = 1.998787931097264 absolute error = 0.00129211013809627 relative error = 0.06460292145599286 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.101159043844864 x2[1] (numeric) = 1.105266095337725 absolute error = 0.004107051492861169 relative error = 0.3729753223041038 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.067e+05 Order of pole = 5.988e+08 TOP MAIN SOLVE Loop t[1] = 3.113999999999822 x1[1] (analytic) = 2.000079961234132 x1[1] (numeric) = 1.99878591475178 absolute error = 0.001294046482351874 relative error = 0.06469973738216914 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.10136152434494 x2[1] (numeric) = 1.105479061672892 absolute error = 0.004117537327952725 relative error = 0.373858831722102 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.067e+05 Order of pole = 5.993e+08 TOP MAIN SOLVE Loop t[1] = 3.114999999999822 x1[1] (analytic) = 2.000079881312865 x1[1] (numeric) = 1.998783896388942 absolute error = 0.00129598492392291 relative error = 0.06479665817508337 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.101564410251267 x2[1] (numeric) = 1.105692457396005 absolute error = 0.004128047144738023 relative error = 0.3747440554834569 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.068e+05 Order of pole = 6e+08 TOP MAIN SOLVE Loop t[1] = 3.115999999999822 x1[1] (analytic) = 2.00007980147148 x1[1] (numeric) = 1.998781876006732 absolute error = 0.001297925464747829 relative error = 0.0648936839316577 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.10176770237543 x2[1] (numeric) = 1.105906283369729 absolute error = 0.00413858099429909 relative error = 0.3756309960235936 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.068e+05 Order of pole = 6.005e+08 TOP MAIN SOLVE Loop t[1] = 3.116999999999822 x1[1] (analytic) = 2.000079721709896 x1[1] (numeric) = 1.998779853603129 absolute error = 0.001299868106766855 relative error = 0.0649908147489031 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.101971401530638 x2[1] (numeric) = 1.106120540458461 absolute error = 0.004149138927822982 relative error = 0.3765196557787098 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.069e+05 Order of pole = 6.011e+08 TOP MAIN SOLVE Loop t[1] = 3.117999999999822 x1[1] (analytic) = 2.000079642028034 x1[1] (numeric) = 1.998777829176111 absolute error = 0.001301812851923101 relative error = 0.06508805072397483 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.102175508531727 x2[1] (numeric) = 1.106335229528329 absolute error = 0.004159720996602667 relative error = 0.377410037185827 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.069e+05 Order of pole = 6.017e+08 TOP MAIN SOLVE Loop t[1] = 3.118999999999822 x1[1] (analytic) = 2.000079562425813 x1[1] (numeric) = 1.998775802723653 absolute error = 0.001303759702160567 relative error = 0.06518539195407264 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.102380024195165 x2[1] (numeric) = 1.106550351447201 absolute error = 0.004170327252036365 relative error = 0.3783021426826992 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.07e+05 Order of pole = 6.023e+08 TOP MAIN SOLVE Loop t[1] = 3.119999999999822 x1[1] (analytic) = 2.000079482903156 x1[1] (numeric) = 1.998773774243729 absolute error = 0.001305708659426585 relative error = 0.06528283853656271 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.102584949339055 x2[1] (numeric) = 1.106765907084683 absolute error = 0.004180957745627989 relative error = 0.3791959747078232 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.07e+05 Order of pole = 6.029e+08 TOP MAIN SOLVE Loop t[1] = 3.120999999999821 x1[1] (analytic) = 2.00007940345998 x1[1] (numeric) = 1.998771743734311 absolute error = 0.001307659725669819 relative error = 0.06538039056887791 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.102790284783138 x2[1] (numeric) = 1.106981897312127 absolute error = 0.004191612528988475 relative error = 0.3800915357005298 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.071e+05 Order of pole = 6.036e+08 TOP MAIN SOLVE Loop t[1] = 3.121999999999821 x1[1] (analytic) = 2.000079324096209 x1[1] (numeric) = 1.998769711193367 absolute error = 0.001309612902841595 relative error = 0.06547804814858428 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.102996031348795 x2[1] (numeric) = 1.10719832300263 absolute error = 0.004202291653834234 relative error = 0.3809888281008114 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.071e+05 Order of pole = 6.042e+08 TOP MAIN SOLVE Loop t[1] = 3.122999999999821 x1[1] (analytic) = 2.000079244811761 x1[1] (numeric) = 1.998767676618866 absolute error = 0.001311568192895018 relative error = 0.06557581137333673 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.103202189859053 x2[1] (numeric) = 1.107415185031042 absolute error = 0.004212995171988698 relative error = 0.3818878543494331 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.072e+05 Order of pole = 6.048e+08 TOP MAIN SOLVE Loop t[1] = 3.123999999999821 x1[1] (analytic) = 2.000079165606559 x1[1] (numeric) = 1.998765640008773 absolute error = 0.001313525597785636 relative error = 0.06567368034091224 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.103408761138586 x2[1] (numeric) = 1.107632484273968 absolute error = 0.004223723135381663 relative error = 0.3827886168878417 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.072e+05 Order of pole = 6.054e+08 TOP MAIN SOLVE Loop t[1] = 3.124999999999821 x1[1] (analytic) = 2.000079086480522 x1[1] (numeric) = 1.998763601361052 absolute error = 0.00131548511947055 relative error = 0.06577165514916555 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.103615746013718 x2[1] (numeric) = 1.107850221609769 absolute error = 0.004234475596050391 relative error = 0.3836911181582358 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.073e+05 Order of pole = 6.06e+08 TOP MAIN SOLVE Loop t[1] = 3.125999999999821 x1[1] (analytic) = 2.000079007433571 x1[1] (numeric) = 1.998761560673663 absolute error = 0.001317446759908858 relative error = 0.06586973589605132 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.103823145312429 x2[1] (numeric) = 1.108068397918569 absolute error = 0.004245252606139172 relative error = 0.3845953606034944 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.074e+05 Order of pole = 6.066e+08 TOP MAIN SOLVE Loop t[1] = 3.126999999999821 x1[1] (analytic) = 2.000078928465629 x1[1] (numeric) = 1.998759517944565 absolute error = 0.001319410521063213 relative error = 0.06596792267970177 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.104030959864357 x2[1] (numeric) = 1.108287014082256 absolute error = 0.004256054217899097 relative error = 0.3855013466671264 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.074e+05 Order of pole = 6.072e+08 TOP MAIN SOLVE Loop t[1] = 3.127999999999821 x1[1] (analytic) = 2.000078849576614 x1[1] (numeric) = 1.998757473171717 absolute error = 0.001321376404896712 relative error = 0.06606621559827142 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.104239190500798 x2[1] (numeric) = 1.108506070984488 absolute error = 0.004266880483689839 relative error = 0.3864090787934008 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.075e+05 Order of pole = 6.078e+08 TOP MAIN SOLVE Loop t[1] = 3.128999999999821 x1[1] (analytic) = 2.000078770766449 x1[1] (numeric) = 1.998755426353074 absolute error = 0.001323344413375116 relative error = 0.06616461475004796 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.104447838054715 x2[1] (numeric) = 1.108725569510694 absolute error = 0.004277731455978762 relative error = 0.3873185594272348 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.075e+05 Order of pole = 6.084e+08 TOP MAIN SOLVE Loop t[1] = 3.12999999999982 x1[1] (analytic) = 2.000078692035055 x1[1] (numeric) = 1.998753377486588 absolute error = 0.001325314548466849 relative error = 0.06626312023345234 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.104656903360738 x2[1] (numeric) = 1.108945510548079 absolute error = 0.00428860718734092 relative error = 0.3882297910141632 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.076e+05 Order of pole = 6.09e+08 TOP MAIN SOLVE Loop t[1] = 3.13099999999982 x1[1] (analytic) = 2.000078613382353 x1[1] (numeric) = 1.998751326570211 absolute error = 0.001327286812141892 relative error = 0.06636173214698318 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.104866387255169 x2[1] (numeric) = 1.109165894985628 absolute error = 0.004299507730459284 relative error = 0.3891427760003268 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.076e+05 Order of pole = 6.096e+08 TOP MAIN SOLVE Loop t[1] = 3.13199999999982 x1[1] (analytic) = 2.000078534808264 x1[1] (numeric) = 1.998749273601891 absolute error = 0.001329261206372667 relative error = 0.06646045058926127 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.105076290575981 x2[1] (numeric) = 1.109386723714108 absolute error = 0.004310433138126291 relative error = 0.3900575168325829 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.077e+05 Order of pole = 6.102e+08 TOP MAIN SOLVE Loop t[1] = 3.13299999999982 x1[1] (analytic) = 2.00007845631271 x1[1] (numeric) = 1.998747218579577 absolute error = 0.00133123773313315 relative error = 0.06655927565898509 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.105286614162829 x2[1] (numeric) = 1.109607997626071 absolute error = 0.004321383463242734 relative error = 0.3909740159583726 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.077e+05 Order of pole = 6.109e+08 TOP MAIN SOLVE Loop t[1] = 3.13399999999982 x1[1] (analytic) = 2.000078377895612 x1[1] (numeric) = 1.998745161501212 absolute error = 0.001333216394400205 relative error = 0.06665820745499745 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.105497358857045 x2[1] (numeric) = 1.109829717615863 absolute error = 0.004332358758818211 relative error = 0.3918922758257301 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.078e+05 Order of pole = 6.115e+08 TOP MAIN SOLVE Loop t[1] = 3.13499999999982 x1[1] (analytic) = 2.000078299556893 x1[1] (numeric) = 1.99874310236474 absolute error = 0.001335197192152693 relative error = 0.06675724607624106 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.105708525501648 x2[1] (numeric) = 1.110051884579619 absolute error = 0.004343359077971121 relative error = 0.3928122988832508 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.078e+05 Order of pole = 6.12e+08 TOP MAIN SOLVE Loop t[1] = 3.13599999999982 x1[1] (analytic) = 2.000078221296473 x1[1] (numeric) = 1.998741041168102 absolute error = 0.001337180128370585 relative error = 0.06685639162171421 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.105920114941345 x2[1] (numeric) = 1.110274499415275 absolute error = 0.004354384473930439 relative error = 0.3937340875802214 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.079e+05 Order of pole = 6.127e+08 TOP MAIN SOLVE Loop t[1] = 3.13699999999982 x1[1] (analytic) = 2.000078143114274 x1[1] (numeric) = 1.998738977909236 absolute error = 0.001339165205037629 relative error = 0.06695564419060383 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.106132128022532 x2[1] (numeric) = 1.110497563022565 absolute error = 0.004365435000033058 relative error = 0.3946576443663459 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.079e+05 Order of pole = 6.133e+08 TOP MAIN SOLVE Loop t[1] = 3.13799999999982 x1[1] (analytic) = 2.000078065010218 x1[1] (numeric) = 1.998736912586079 absolute error = 0.001341152424138681 relative error = 0.06705500388215242 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.1063445655933 x2[1] (numeric) = 1.110721076303028 absolute error = 0.004376510709727999 relative error = 0.3955829716920969 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.08e+05 Order of pole = 6.139e+08 TOP MAIN SOLVE Loop t[1] = 3.138999999999819 x1[1] (analytic) = 2.000077986984227 x1[1] (numeric) = 1.998734845196566 absolute error = 0.00134314178766104 relative error = 0.06715447079572461 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.106557428503441 x2[1] (numeric) = 1.110945040160013 absolute error = 0.004387611656571755 relative error = 0.3965100720082609 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.081e+05 Order of pole = 6.145e+08 TOP MAIN SOLVE Loop t[1] = 3.139999999999819 x1[1] (analytic) = 2.000077909036224 x1[1] (numeric) = 1.99873277573863 absolute error = 0.001345133297594003 relative error = 0.06725404503078491 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.106770717604444 x2[1] (numeric) = 1.111169455498677 absolute error = 0.004398737894232951 relative error = 0.3974389477663289 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.081e+05 Order of pole = 6.151e+08 TOP MAIN SOLVE Loop t[1] = 3.140999999999819 x1[1] (analytic) = 2.000077831166129 x1[1] (numeric) = 1.9987307042102 absolute error = 0.001347126955928646 relative error = 0.0673537266868867 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.106984433749506 x2[1] (numeric) = 1.111394323225996 absolute error = 0.004409889476490125 relative error = 0.3983696014182633 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.082e+05 Order of pole = 6.158e+08 TOP MAIN SOLVE Loop t[1] = 3.141999999999819 x1[1] (analytic) = 2.000077753373865 x1[1] (numeric) = 1.998728630609206 absolute error = 0.001349122764658928 relative error = 0.06745351586372765 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.107198577793529 x2[1] (numeric) = 1.111619644250762 absolute error = 0.004421066457232836 relative error = 0.3993020354165664 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.082e+05 Order of pole = 6.164e+08 TOP MAIN SOLVE Loop t[1] = 3.142999999999819 x1[1] (analytic) = 2.000077675659355 x1[1] (numeric) = 1.998726554933574 absolute error = 0.001351120725781252 relative error = 0.06755341266112752 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.10741315059313 x2[1] (numeric) = 1.111845419483591 absolute error = 0.004432268890460556 relative error = 0.4002362522141474 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.083e+05 Order of pole = 6.17e+08 TOP MAIN SOLVE Loop t[1] = 3.143999999999819 x1[1] (analytic) = 2.000077598022521 x1[1] (numeric) = 1.998724477181228 absolute error = 0.00135312084129291 relative error = 0.06765341717895054 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.107628153006639 x2[1] (numeric) = 1.112071649836924 absolute error = 0.004443496830285332 relative error = 0.401172254264532 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.083e+05 Order of pole = 6.176e+08 TOP MAIN SOLVE Loop t[1] = 3.144999999999819 x1[1] (analytic) = 2.000077520463284 x1[1] (numeric) = 1.99872239735009 absolute error = 0.001355123113193635 relative error = 0.06775352951718308 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.107843585894104 x2[1] (numeric) = 1.112298336225034 absolute error = 0.004454750330930013 relative error = 0.4021100440216687 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.084e+05 Order of pole = 6.182e+08 TOP MAIN SOLVE Loop t[1] = 3.145999999999819 x1[1] (analytic) = 2.000077442981568 x1[1] (numeric) = 1.998720315438081 absolute error = 0.001357127543486936 relative error = 0.06785374977600016 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.108059450117296 x2[1] (numeric) = 1.112525479564025 absolute error = 0.004466029446728914 relative error = 0.4030496239399568 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1366 Order of pole = 1.205e+04 TOP MAIN SOLVE Loop t[1] = 3.146999999999819 x1[1] (analytic) = 2.000077365577295 x1[1] (numeric) = 1.998718231443119 absolute error = 0.001359134134175877 relative error = 0.06795407805555467 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.108275746539711 x2[1] (numeric) = 1.112753080771839 absolute error = 0.004477334232128261 relative error = 0.4039909964742544 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.085e+05 Order of pole = 6.194e+08 TOP MAIN SOLVE Loop t[1] = 3.147999999999818 x1[1] (analytic) = 2.000077288250388 x1[1] (numeric) = 1.99871614536312 absolute error = 0.001361142887268407 relative error = 0.06805451445624369 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.108492476026574 x2[1] (numeric) = 1.112981140768261 absolute error = 0.004488664741686854 relative error = 0.4049341640799055 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.085e+05 Order of pole = 6.201e+08 TOP MAIN SOLVE Loop t[1] = 3.148999999999818 x1[1] (analytic) = 2.000077211000769 x1[1] (numeric) = 1.998714057195997 absolute error = 0.001363153804772255 relative error = 0.06815505907845328 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.108709639444841 x2[1] (numeric) = 1.113209660474917 absolute error = 0.004500021030075185 relative error = 0.4058791292126276 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.086e+05 Order of pole = 6.207e+08 TOP MAIN SOLVE Loop t[1] = 3.149999999999818 x1[1] (analytic) = 2.00007713382836 x1[1] (numeric) = 1.998711966939662 absolute error = 0.001365166888698255 relative error = 0.06825571202272485 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.108927237663206 x2[1] (numeric) = 1.113438640815283 absolute error = 0.004511403152076543 relative error = 0.4068258943285788 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1292 Order of pole = 4.574e+04 TOP MAIN SOLVE Loop t[1] = 3.150999999999818 x1[1] (analytic) = 2.000077056733086 x1[1] (numeric) = 1.998709874592026 absolute error = 0.001367182141060352 relative error = 0.06835647338975526 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.1091452715521 x2[1] (numeric) = 1.113668082714687 absolute error = 0.004522811162586793 relative error = 0.4077744618843053 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.087e+05 Order of pole = 6.219e+08 TOP MAIN SOLVE Loop t[1] = 3.151999999999818 x1[1] (analytic) = 2.000076979714869 x1[1] (numeric) = 1.998707780150996 absolute error = 0.001369199563873158 relative error = 0.06845734328027471 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.109363741983697 x2[1] (numeric) = 1.113897987100313 absolute error = 0.004534245116615487 relative error = 0.4087248343368086 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.088e+05 Order of pole = 6.226e+08 TOP MAIN SOLVE Loop t[1] = 3.152999999999818 x1[1] (analytic) = 2.000076902773631 x1[1] (numeric) = 1.998705683614477 absolute error = 0.001371219159154391 relative error = 0.06855832179516878 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.109582649831918 x2[1] (numeric) = 1.114128354901203 absolute error = 0.004545705069284756 relative error = 0.4096770141434122 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.088e+05 Order of pole = 6.232e+08 TOP MAIN SOLVE Loop t[1] = 3.153999999999818 x1[1] (analytic) = 2.000076825909296 x1[1] (numeric) = 1.998703584980372 absolute error = 0.001373240928923769 relative error = 0.06865940903542302 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.109801995972433 x2[1] (numeric) = 1.114359187048263 absolute error = 0.004557191075830191 relative error = 0.4106310037618088 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.089e+05 Order of pole = 6.238e+08 TOP MAIN SOLVE Loop t[1] = 3.154999999999818 x1[1] (analytic) = 2.000076749121787 x1[1] (numeric) = 1.998701484246584 absolute error = 0.001375264875202564 relative error = 0.06876060510210065 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.110021781282666 x2[1] (numeric) = 1.114590484474267 absolute error = 0.00456870319160152 relative error = 0.4115868056500871 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.089e+05 Order of pole = 6.244e+08 TOP MAIN SOLVE Loop t[1] = 3.155999999999818 x1[1] (analytic) = 2.000076672411027 x1[1] (numeric) = 1.998699381411012 absolute error = 0.001377291000015157 relative error = 0.06886191009642036 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.110242006641795 x2[1] (numeric) = 1.114822248113857 absolute error = 0.004580241472062152 relative error = 0.4125444222666587 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.09e+05 Order of pole = 6.251e+08 TOP MAIN SOLVE Loop t[1] = 3.156999999999818 x1[1] (analytic) = 2.000076595776939 x1[1] (numeric) = 1.998697276471552 absolute error = 0.001379319305387483 relative error = 0.06896332411967852 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.110462672930762 x2[1] (numeric) = 1.115054478903551 absolute error = 0.004591805972789187 relative error = 0.4135038560702246 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.09e+05 Order of pole = 6.257e+08 TOP MAIN SOLVE Loop t[1] = 3.157999999999817 x1[1] (analytic) = 2.000076519219447 x1[1] (numeric) = 1.9986951694261 absolute error = 0.001381349793347697 relative error = 0.06906484727328255 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.11068378103227 x2[1] (numeric) = 1.115287177781745 absolute error = 0.004603396749475186 relative error = 0.414465109519902 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.091e+05 Order of pole = 6.263e+08 TOP MAIN SOLVE Loop t[1] = 3.158999999999817 x1[1] (analytic) = 2.000076442738475 x1[1] (numeric) = 1.998693060272548 absolute error = 0.001383382465926397 relative error = 0.06916647965876196 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.11090533183079 x2[1] (numeric) = 1.115520345688716 absolute error = 0.004615013857926176 relative error = 0.4154281850750106 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.091e+05 Order of pole = 6.269e+08 TOP MAIN SOLVE Loop t[1] = 3.159999999999817 x1[1] (analytic) = 2.000076366333945 x1[1] (numeric) = 1.998690949008789 absolute error = 0.001385417325156402 relative error = 0.06926822137775733 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.111127326212564 x2[1] (numeric) = 1.115753983566628 absolute error = 0.004626657354063868 relative error = 0.4163930851952394 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.092e+05 Order of pole = 6.276e+08 TOP MAIN SOLVE Loop t[1] = 3.160999999999817 x1[1] (analytic) = 2.000076290005782 x1[1] (numeric) = 1.998688835632709 absolute error = 0.00138745437307275 relative error = 0.06937007253202021 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.111349765065608 x2[1] (numeric) = 1.115988092359532 absolute error = 0.004638327293924549 relative error = 0.4173598123405126 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.092e+05 Order of pole = 6.282e+08 TOP MAIN SOLVE Loop t[1] = 3.161999999999817 x1[1] (analytic) = 2.000076213753908 x1[1] (numeric) = 1.998686720142196 absolute error = 0.001389493611711812 relative error = 0.0694720332233688 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.111572649279715 x2[1] (numeric) = 1.116222673013376 absolute error = 0.004650023733660191 relative error = 0.4183283689710561 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.093e+05 Order of pole = 6.288e+08 TOP MAIN SOLVE Loop t[1] = 3.162999999999817 x1[1] (analytic) = 2.000076137578248 x1[1] (numeric) = 1.998684602535135 absolute error = 0.001391535043113734 relative error = 0.06957410355381001 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.111795979746462 x2[1] (numeric) = 1.116457726476 absolute error = 0.004661746729538008 relative error = 0.4192987575473236 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.094e+05 Order of pole = 6.295e+08 TOP MAIN SOLVE Loop t[1] = 3.163999999999817 x1[1] (analytic) = 2.000076061478726 x1[1] (numeric) = 1.998682482809407 absolute error = 0.001393578669319107 relative error = 0.06967628362537298 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.112019757359207 x2[1] (numeric) = 1.116693253697149 absolute error = 0.004673496337941341 relative error = 0.4202709805300425 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.094e+05 Order of pole = 6.301e+08 TOP MAIN SOLVE Loop t[1] = 3.164999999999817 x1[1] (analytic) = 2.000075985455265 x1[1] (numeric) = 1.998680360962893 absolute error = 0.00139562449237185 relative error = 0.06977857354025338 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.112243983013101 x2[1] (numeric) = 1.11692925562847 absolute error = 0.004685272615369218 relative error = 0.4212450403801402 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.095e+05 Order of pole = 6.307e+08 TOP MAIN SOLVE Loop t[1] = 3.165999999999817 x1[1] (analytic) = 2.00007590950779 x1[1] (numeric) = 1.998678236993472 absolute error = 0.001397672514318327 relative error = 0.06988097340076896 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.112468657605084 x2[1] (numeric) = 1.117165733223521 absolute error = 0.004697075618437241 relative error = 0.4222209395587897 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.095e+05 Order of pole = 6.313e+08 TOP MAIN SOLVE Loop t[1] = 3.166999999999816 x1[1] (analytic) = 2.000075833636224 x1[1] (numeric) = 1.998676110899019 absolute error = 0.001399722737205567 relative error = 0.06998348330927083 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.112693782033892 x2[1] (numeric) = 1.117402687437769 absolute error = 0.004708905403877361 relative error = 0.4231986805273557 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.096e+05 Order of pole = 6.32e+08 TOP MAIN SOLVE Loop t[1] = 3.167999999999816 x1[1] (analytic) = 2.000075757840492 x1[1] (numeric) = 1.998673982677408 absolute error = 0.001401775163084595 relative error = 0.07008610336830991 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.112919357200062 x2[1] (numeric) = 1.1176401192286 absolute error = 0.00472076202853744 relative error = 0.4241782657473195 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.096e+05 Order of pole = 6.326e+08 TOP MAIN SOLVE Loop t[1] = 3.168999999999816 x1[1] (analytic) = 2.000075682120518 x1[1] (numeric) = 1.998671852326511 absolute error = 0.001403829794007327 relative error = 0.07018883368048155 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.113145384005932 x2[1] (numeric) = 1.117878029555317 absolute error = 0.004732645549384129 relative error = 0.4251596976805059 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.097e+05 Order of pole = 6.332e+08 TOP MAIN SOLVE Loop t[1] = 3.169999999999816 x1[1] (analytic) = 2.000075606476226 x1[1] (numeric) = 1.998669719844197 absolute error = 0.001405886632029008 relative error = 0.07029167434854761 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.113371863355649 x2[1] (numeric) = 1.118116419379148 absolute error = 0.004744556023499769 relative error = 0.4261429787887676 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.097e+05 Order of pole = 6.338e+08 TOP MAIN SOLVE Loop t[1] = 3.170999999999816 x1[1] (analytic) = 2.00007553090754 x1[1] (numeric) = 1.998667585228335 absolute error = 0.001407945679205325 relative error = 0.07039462547529217 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.113598796155166 x2[1] (numeric) = 1.118355289663251 absolute error = 0.004756493508084825 relative error = 0.4271281115341712 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.098e+05 Order of pole = 6.345e+08 TOP MAIN SOLVE Loop t[1] = 3.171999999999816 x1[1] (analytic) = 2.000075455414386 x1[1] (numeric) = 1.998665448476789 absolute error = 0.001410006937596853 relative error = 0.07049768716374354 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.113826183312254 x2[1] (numeric) = 1.118594641372711 absolute error = 0.004768458060456782 relative error = 0.4281150983788621 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.099e+05 Order of pole = 6.351e+08 TOP MAIN SOLVE Loop t[1] = 3.172999999999816 x1[1] (analytic) = 2.000075379996687 x1[1] (numeric) = 1.998663309587423 absolute error = 0.001412070409263944 relative error = 0.07060085951691894 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.114054025736499 x2[1] (numeric) = 1.118834475474551 absolute error = 0.004780449738051917 relative error = 0.4291039417851903 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.099e+05 Order of pole = 6.358e+08 TOP MAIN SOLVE Loop t[1] = 3.173999999999816 x1[1] (analytic) = 2.000075304654367 x1[1] (numeric) = 1.998661168558098 absolute error = 0.001414136096269836 relative error = 0.07070414263797994 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.11428232433931 x2[1] (numeric) = 1.119074792937734 absolute error = 0.004792468598424415 relative error = 0.430094644215595 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.1e+05 Order of pole = 6.364e+08 TOP MAIN SOLVE Loop t[1] = 3.174999999999816 x1[1] (analytic) = 2.000075229387353 x1[1] (numeric) = 1.998659025386672 absolute error = 0.001416204000680876 relative error = 0.07080753663024349 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.114511080033918 x2[1] (numeric) = 1.119315594733164 absolute error = 0.004804514699246143 relative error = 0.4310872081325498 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.1e+05 Order of pole = 6.371e+08 TOP MAIN SOLVE Loop t[1] = 3.175999999999815 x1[1] (analytic) = 2.000075154195568 x1[1] (numeric) = 1.998656880071003 absolute error = 0.001418274124564523 relative error = 0.07091104159708207 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.114740293735383 x2[1] (numeric) = 1.119556881833692 absolute error = 0.00481658809830865 relative error = 0.4320816359987081 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.101e+05 Order of pole = 6.377e+08 TOP MAIN SOLVE Loop t[1] = 3.176999999999815 x1[1] (analytic) = 2.000075079078937 x1[1] (numeric) = 1.998654732608946 absolute error = 0.001420346469990896 relative error = 0.07101465764200143 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.1149699663606 x2[1] (numeric) = 1.119798655214122 absolute error = 0.004828688853521834 relative error = 0.4330779302767476 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.101e+05 Order of pole = 6.384e+08 TOP MAIN SOLVE Loop t[1] = 3.177999999999815 x1[1] (analytic) = 2.000075004037385 x1[1] (numeric) = 1.998652582998352 absolute error = 0.001422421039033006 relative error = 0.07111838486865159 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.115200098828296 x2[1] (numeric) = 1.12004091585121 absolute error = 0.00484081702291439 relative error = 0.4340760934293745 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.102e+05 Order of pole = 6.39e+08 TOP MAIN SOLVE Loop t[1] = 3.178999999999815 x1[1] (analytic) = 2.000074929070837 x1[1] (numeric) = 1.998650431237072 absolute error = 0.001424497833764526 relative error = 0.07122222338071589 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.115430692059039 x2[1] (numeric) = 1.120283664723674 absolute error = 0.004852972664634914 relative error = 0.4350761279193894 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.102e+05 Order of pole = 6.396e+08 TOP MAIN SOLVE Loop t[1] = 3.179999999999815 x1[1] (analytic) = 2.000074854179218 x1[1] (numeric) = 1.998648277322955 absolute error = 0.001426576856262907 relative error = 0.07132617328206643 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.115661746975239 x2[1] (numeric) = 1.120526902812191 absolute error = 0.004865155836951907 relative error = 0.436078036209651 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.103e+05 Order of pole = 6.402e+08 TOP MAIN SOLVE Loop t[1] = 3.180999999999815 x1[1] (analytic) = 2.000074779362453 x1[1] (numeric) = 1.998646121253847 absolute error = 0.001428658108606484 relative error = 0.0714302346766197 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.115893264501154 x2[1] (numeric) = 1.120770631099407 absolute error = 0.004877366598252664 relative error = 0.4370818207629408 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.103e+05 Order of pole = 6.409e+08 TOP MAIN SOLVE Loop t[1] = 3.181999999999815 x1[1] (analytic) = 2.000074704620468 x1[1] (numeric) = 1.998643963027591 absolute error = 0.001430741592877371 relative error = 0.07153440766848092 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.116125245562892 x2[1] (numeric) = 1.121014850569938 absolute error = 0.004889605007045272 relative error = 0.4380874840421078 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.104e+05 Order of pole = 6.415e+08 TOP MAIN SOLVE Loop t[1] = 3.182999999999815 x1[1] (analytic) = 2.000074629953188 x1[1] (numeric) = 1.998641802642029 absolute error = 0.001432827311158347 relative error = 0.07163869236178864 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.116357691088415 x2[1] (numeric) = 1.121259562210373 absolute error = 0.004901871121957946 relative error = 0.4390950285099723 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.105e+05 Order of pole = 6.421e+08 TOP MAIN SOLVE Loop t[1] = 3.183999999999815 x1[1] (analytic) = 2.000074555360537 x1[1] (numeric) = 1.998639640095001 absolute error = 0.001434915265535963 relative error = 0.07174308886087012 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.116590602007543 x2[1] (numeric) = 1.121504767009282 absolute error = 0.00491416500173969 relative error = 0.4401044566293505 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.105e+05 Order of pole = 6.428e+08 TOP MAIN SOLVE Loop t[1] = 3.184999999999814 x1[1] (analytic) = 2.000074480842442 x1[1] (numeric) = 1.998637475384345 absolute error = 0.001437005458096774 relative error = 0.07184759727005266 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.116823979251956 x2[1] (numeric) = 1.121750465957216 absolute error = 0.004926486705260302 relative error = 0.4411157708630185 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.106e+05 Order of pole = 6.435e+08 TOP MAIN SOLVE Loop t[1] = 3.185999999999814 x1[1] (analytic) = 2.000074406398827 x1[1] (numeric) = 1.998635308507895 absolute error = 0.001439097890932217 relative error = 0.07195221769390775 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.117057823755202 x2[1] (numeric) = 1.121996660046712 absolute error = 0.004938836291510373 relative error = 0.442128973673676 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.106e+05 Order of pole = 6.441e+08 TOP MAIN SOLVE Loop t[1] = 3.186999999999814 x1[1] (analytic) = 2.000074332029619 x1[1] (numeric) = 1.998633139463485 absolute error = 0.001441192566134619 relative error = 0.0720569502370513 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.117292136452695 x2[1] (numeric) = 1.122243350272297 absolute error = 0.004951213819602396 relative error = 0.443144067524011 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.107e+05 Order of pole = 6.447e+08 TOP MAIN SOLVE Loop t[1] = 3.187999999999814 x1[1] (analytic) = 2.000074257734743 x1[1] (numeric) = 1.998630968248946 absolute error = 0.001443289485797861 relative error = 0.07216179500417702 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.117526918281725 x2[1] (numeric) = 1.122490537630494 absolute error = 0.004963619348769432 relative error = 0.4441610548765431 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.107e+05 Order of pole = 6.454e+08 TOP MAIN SOLVE Loop t[1] = 3.188999999999814 x1[1] (analytic) = 2.000074183514125 x1[1] (numeric) = 1.998628794862106 absolute error = 0.001445388652019153 relative error = 0.07226675210014505 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.117762170181455 x2[1] (numeric) = 1.122738223119823 absolute error = 0.004976052938367559 relative error = 0.4451799381938071 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.108e+05 Order of pole = 6.46e+08 TOP MAIN SOLVE Loop t[1] = 3.189999999999814 x1[1] (analytic) = 2.00007410936769 x1[1] (numeric) = 1.998626619300792 absolute error = 0.001447490066898149 relative error = 0.07237182162993767 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.117997893092932 x2[1] (numeric) = 1.122986407740805 absolute error = 0.004988514647873865 relative error = 0.4462007199381371 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.108e+05 Order of pole = 6.467e+08 TOP MAIN SOLVE Loop t[1] = 3.190999999999814 x1[1] (analytic) = 2.000074035295365 x1[1] (numeric) = 1.998624441562829 absolute error = 0.001449593732536281 relative error = 0.07247700369862603 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.118234087959083 x2[1] (numeric) = 1.123235092495971 absolute error = 0.00500100453688801 relative error = 0.4472234025717699 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.109e+05 Order of pole = 6.473e+08 TOP MAIN SOLVE Loop t[1] = 3.191999999999814 x1[1] (analytic) = 2.000073961297075 x1[1] (numeric) = 1.998622261646038 absolute error = 0.001451699651036531 relative error = 0.07258229841135896 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.118470755724726 x2[1] (numeric) = 1.123484278389859 absolute error = 0.005013522665132664 relative error = 0.4482479885568481 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.11e+05 Order of pole = 6.48e+08 TOP MAIN SOLVE Loop t[1] = 3.192999999999814 x1[1] (analytic) = 2.000073887372746 x1[1] (numeric) = 1.998620079548241 absolute error = 0.00145380782450566 relative error = 0.07268770587347401 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.11870789733657 x2[1] (numeric) = 1.123733966429023 absolute error = 0.005026069092452845 relative error = 0.4492744803553239 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.11e+05 Order of pole = 6.487e+08 TOP MAIN SOLVE Loop t[1] = 3.193999999999813 x1[1] (analytic) = 2.000073813522305 x1[1] (numeric) = 1.998617895267254 absolute error = 0.001455918255050648 relative error = 0.07279322619031987 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.118945513743217 x2[1] (numeric) = 1.123984157622034 absolute error = 0.005038643878817028 relative error = 0.4503028804290222 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1532 Order of pole = 1.105e+05 TOP MAIN SOLVE Loop t[1] = 3.194999999999813 x1[1] (analytic) = 2.000073739745677 x1[1] (numeric) = 1.998615708800894 absolute error = 0.001458030944783362 relative error = 0.07289885946748945 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.119183605895172 x2[1] (numeric) = 1.124234852979488 absolute error = 0.005051247084316257 relative error = 0.451333191239524 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.111e+05 Order of pole = 6.499e+08 TOP MAIN SOLVE Loop t[1] = 3.195999999999813 x1[1] (analytic) = 2.000073666042789 x1[1] (numeric) = 1.998613520146974 absolute error = 0.001460145895815224 relative error = 0.07300460581055347 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.119422174744839 x2[1] (numeric) = 1.124486053514005 absolute error = 0.005063878769166141 relative error = 0.4523654152483091 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.112e+05 Order of pole = 6.505e+08 TOP MAIN SOLVE Loop t[1] = 3.196999999999813 x1[1] (analytic) = 2.000073592413567 x1[1] (numeric) = 1.998611329303305 absolute error = 0.001462263110261874 relative error = 0.07311046532529358 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.119661221246531 x2[1] (numeric) = 1.124737760240236 absolute error = 0.005076538993705082 relative error = 0.4533995549165593 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.112e+05 Order of pole = 6.512e+08 TOP MAIN SOLVE Loop t[1] = 3.197999999999813 x1[1] (analytic) = 2.000073518857937 x1[1] (numeric) = 1.998609136267697 absolute error = 0.001464382590240509 relative error = 0.07321643811756916 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.119900746356471 x2[1] (numeric) = 1.124989974174867 absolute error = 0.005089227818396269 relative error = 0.4544356127053011 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.113e+05 Order of pole = 6.519e+08 TOP MAIN SOLVE Loop t[1] = 3.198999999999813 x1[1] (analytic) = 2.000073445375826 x1[1] (numeric) = 1.998606941037956 absolute error = 0.001466504337870767 relative error = 0.0733225242933617 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.120140751032797 x2[1] (numeric) = 1.125242696336624 absolute error = 0.005101945303826794 relative error = 0.4554735910752891 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.113e+05 Order of pole = 6.525e+08 TOP MAIN SOLVE Loop t[1] = 3.199999999999813 x1[1] (analytic) = 2.000073371967161 x1[1] (numeric) = 1.998604743611887 absolute error = 0.001468628355273838 relative error = 0.0734287239587304 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.120381236235565 x2[1] (numeric) = 1.125495927746273 absolute error = 0.005114691510708314 relative error = 0.4565134924870278 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.114e+05 Order of pole = 6.532e+08 TOP MAIN SOLVE Loop t[1] = 3.200999999999813 x1[1] (analytic) = 2.000073298631868 x1[1] (numeric) = 1.998602543987294 absolute error = 0.001470754644574024 relative error = 0.07353503721988991 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.120622202926752 x2[1] (numeric) = 1.125749669426629 absolute error = 0.005127466499877276 relative error = 0.4575553194007548 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.115e+05 Order of pole = 6.538e+08 TOP MAIN SOLVE Loop t[1] = 3.201999999999813 x1[1] (analytic) = 2.000073225369873 x1[1] (numeric) = 1.998600342161975 absolute error = 0.001472883207897846 relative error = 0.0736414641831659 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.120863652070263 x2[1] (numeric) = 1.126003922402558 absolute error = 0.005140270332295582 relative error = 0.4585990742764632 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.115e+05 Order of pole = 6.545e+08 TOP MAIN SOLVE Loop t[1] = 3.202999999999812 x1[1] (analytic) = 2.000073152181104 x1[1] (numeric) = 1.99859813813373 absolute error = 0.001475014047373602 relative error = 0.07374800495497284 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.12110558463193 x2[1] (numeric) = 1.12625868770098 absolute error = 0.005153103069050147 relative error = 0.4596447595738239 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.116e+05 Order of pole = 6.551e+08 TOP MAIN SOLVE Loop t[1] = 3.203999999999812 x1[1] (analytic) = 2.000073079065486 x1[1] (numeric) = 1.998595931900355 absolute error = 0.001477147165131587 relative error = 0.07385465964182514 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.121348001579521 x2[1] (numeric) = 1.126513966350874 absolute error = 0.005165964771353559 relative error = 0.4606923777522078 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.116e+05 Order of pole = 6.558e+08 TOP MAIN SOLVE Loop t[1] = 3.204999999999812 x1[1] (analytic) = 2.000073006022948 x1[1] (numeric) = 1.998593723459642 absolute error = 0.001479282563306317 relative error = 0.07396142835044811 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.121590903882741 x2[1] (numeric) = 1.126769759383284 absolute error = 0.005178855500543644 relative error = 0.4617419312706089 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.117e+05 Order of pole = 6.565e+08 TOP MAIN SOLVE Loop t[1] = 3.205999999999812 x1[1] (analytic) = 2.000072933053416 x1[1] (numeric) = 1.998591512809384 absolute error = 0.001481420244031861 relative error = 0.07406831118754492 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.121834292513235 x2[1] (numeric) = 1.12702606783132 absolute error = 0.005191775318085234 relative error = 0.4627934225877646 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.117e+05 Order of pole = 6.571e+08 TOP MAIN SOLVE Loop t[1] = 3.206999999999812 x1[1] (analytic) = 2.000072860156817 x1[1] (numeric) = 1.99858929994737 absolute error = 0.001483560209446733 relative error = 0.07417530826004073 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.122078168444595 x2[1] (numeric) = 1.127282892730164 absolute error = 0.005204724285569284 relative error = 0.4638468541620395 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.118e+05 Order of pole = 6.577e+08 TOP MAIN SOLVE Loop t[1] = 3.207999999999812 x1[1] (analytic) = 2.000072787333078 x1[1] (numeric) = 1.998587084871388 absolute error = 0.00148570246169033 relative error = 0.07428241967490515 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.122322532652362 x2[1] (numeric) = 1.127540235117074 absolute error = 0.005217702464712648 relative error = 0.4649022284513668 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.118e+05 Order of pole = 6.584e+08 TOP MAIN SOLVE Loop t[1] = 3.208999999999812 x1[1] (analytic) = 2.000072714582127 x1[1] (numeric) = 1.998584867579221 absolute error = 0.001487847002905385 relative error = 0.07438964553927427 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.122567386114028 x2[1] (numeric) = 1.127798096031388 absolute error = 0.005230709917359411 relative error = 0.4659595479133298 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.119e+05 Order of pole = 6.59e+08 TOP MAIN SOLVE Loop t[1] = 3.209999999999812 x1[1] (analytic) = 2.000072641903889 x1[1] (numeric) = 1.998582648068654 absolute error = 0.001489993835235737 relative error = 0.07449698596033974 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.122812729809046 x2[1] (numeric) = 1.128056476514527 absolute error = 0.005243746705481334 relative error = 0.4670188150051636 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.12e+05 Order of pole = 6.597e+08 TOP MAIN SOLVE Loop t[1] = 3.210999999999812 x1[1] (analytic) = 2.000072569298295 x1[1] (numeric) = 1.998580426337465 absolute error = 0.001492142960829224 relative error = 0.07460444104549302 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.123058564718825 x2[1] (numeric) = 1.128315377610002 absolute error = 0.005256812891176743 relative error = 0.468080032183617 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.12e+05 Order of pole = 6.604e+08 TOP MAIN SOLVE Loop t[1] = 3.211999999999811 x1[1] (analytic) = 2.000072496765269 x1[1] (numeric) = 1.998578202383435 absolute error = 0.001494294381834127 relative error = 0.07471201090214778 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.123304891826743 x2[1] (numeric) = 1.128574800363414 absolute error = 0.005269908536671863 relative error = 0.4691432019050344 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.121e+05 Order of pole = 6.61e+08 TOP MAIN SOLVE Loop t[1] = 3.212999999999811 x1[1] (analytic) = 2.00007242430474 x1[1] (numeric) = 1.998575976204338 absolute error = 0.001496448100402503 relative error = 0.07481969563790644 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.123551712118144 x2[1] (numeric) = 1.128834745822464 absolute error = 0.005283033704320816 relative error = 0.4702083266253165 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.121e+05 Order of pole = 6.617e+08 TOP MAIN SOLVE Loop t[1] = 3.213999999999811 x1[1] (analytic) = 2.000072351916635 x1[1] (numeric) = 1.998573747797948 absolute error = 0.001498604118687297 relative error = 0.07492749536041583 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.123799026580345 x2[1] (numeric) = 1.129095215036952 absolute error = 0.005296188456606066 relative error = 0.4712754087999219 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.122e+05 Order of pole = 6.624e+08 TOP MAIN SOLVE Loop t[1] = 3.214999999999811 x1[1] (analytic) = 2.000072279600883 x1[1] (numeric) = 1.998571517162037 absolute error = 0.001500762438845449 relative error = 0.07503541017752259 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.124046836202643 x2[1] (numeric) = 1.129356209058781 absolute error = 0.005309372856137973 relative error = 0.4723444508837886 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.122e+05 Order of pole = 6.631e+08 TOP MAIN SOLVE Loop t[1] = 3.215999999999811 x1[1] (analytic) = 2.000072207357409 x1[1] (numeric) = 1.998569284294375 absolute error = 0.001502923063034345 relative error = 0.07514344019709561 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.124295141976311 x2[1] (numeric) = 1.129617728941967 absolute error = 0.005322586965656573 relative error = 0.4734154553314545 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.123e+05 Order of pole = 6.637e+08 TOP MAIN SOLVE Loop t[1] = 3.216999999999811 x1[1] (analytic) = 2.000072135186143 x1[1] (numeric) = 1.998567049192728 absolute error = 0.001505085993415145 relative error = 0.07525158552719245 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.124543944894608 x2[1] (numeric) = 1.129879775742638 absolute error = 0.005335830848029355 relative error = 0.4744884245968197 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.124e+05 Order of pole = 6.644e+08 TOP MAIN SOLVE Loop t[1] = 3.217999999999811 x1[1] (analytic) = 2.000072063087013 x1[1] (numeric) = 1.998564811854862 absolute error = 0.00150725123215123 relative error = 0.07535984627598175 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.124793245952784 x2[1] (numeric) = 1.130142350519038 absolute error = 0.005349104566253704 relative error = 0.4755633611333265 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.124e+05 Order of pole = 6.65e+08 TOP MAIN SOLVE Loop t[1] = 3.218999999999811 x1[1] (analytic) = 2.000071991059946 x1[1] (numeric) = 1.998562572278539 absolute error = 0.00150941878140709 relative error = 0.07546822255168766 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.125043046148078 x2[1] (numeric) = 1.130405454331535 absolute error = 0.005362408183457124 relative error = 0.4766402673939396 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.125e+05 Order of pole = 6.657e+08 TOP MAIN SOLVE Loop t[1] = 3.219999999999811 x1[1] (analytic) = 2.000071919104869 x1[1] (numeric) = 1.998560330461519 absolute error = 0.001511588643350104 relative error = 0.07557671446267862 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.125293346479729 x2[1] (numeric) = 1.130669088242624 absolute error = 0.005375741762895458 relative error = 0.4777191458309488 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.125e+05 Order of pole = 6.664e+08 TOP MAIN SOLVE Loop t[1] = 3.22099999999981 x1[1] (analytic) = 2.000071847221712 x1[1] (numeric) = 1.998558086401561 absolute error = 0.001513760820150978 relative error = 0.07568532211748963 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.125544147948972 x2[1] (numeric) = 1.130933253316928 absolute error = 0.005389105367956004 relative error = 0.4787999988962073 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.126e+05 Order of pole = 6.67e+08 TOP MAIN SOLVE Loop t[1] = 3.22199999999981 x1[1] (analytic) = 2.000071775410402 x1[1] (numeric) = 1.998555840096421 absolute error = 0.001515935313981087 relative error = 0.075794045624689 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.125795451559051 x2[1] (numeric) = 1.131197950621206 absolute error = 0.005402499062155064 relative error = 0.4798828290408746 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.126e+05 Order of pole = 6.677e+08 TOP MAIN SOLVE Loop t[1] = 3.22299999999981 x1[1] (analytic) = 2.000071703670867 x1[1] (numeric) = 1.998553591543852 absolute error = 0.001518112127015359 relative error = 0.07590288509302265 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.126047258315217 x2[1] (numeric) = 1.131463181224357 absolute error = 0.005415922909139947 relative error = 0.4809676387155554 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.127e+05 Order of pole = 6.684e+08 TOP MAIN SOLVE Loop t[1] = 3.22399999999981 x1[1] (analytic) = 2.000071632003036 x1[1] (numeric) = 1.998551340741606 absolute error = 0.001520291261430717 relative error = 0.07601184063133642 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.126299569224731 x2[1] (numeric) = 1.13172894619742 absolute error = 0.005429376972688749 relative error = 0.4820544303702403 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1125 Order of pole = 3.701e+04 TOP MAIN SOLVE Loop t[1] = 3.22499999999981 x1[1] (analytic) = 2.000071560406837 x1[1] (numeric) = 1.998549087687431 absolute error = 0.001522472719405865 relative error = 0.07612091234856502 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.126552385296876 x2[1] (numeric) = 1.131995246613586 absolute error = 0.005442861316710346 relative error = 0.4831432064542664 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.128e+05 Order of pole = 6.697e+08 TOP MAIN SOLVE Loop t[1] = 3.22599999999981 x1[1] (analytic) = 2.000071488882198 x1[1] (numeric) = 1.998546832379076 absolute error = 0.001524656503122612 relative error = 0.07623010035379853 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.126805707542949 x2[1] (numeric) = 1.132262083548195 absolute error = 0.005456376005245511 relative error = 0.4842339694163767 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.129e+05 Order of pole = 6.704e+08 TOP MAIN SOLVE Loop t[1] = 3.22699999999981 x1[1] (analytic) = 2.000071417429049 x1[1] (numeric) = 1.998544574814284 absolute error = 0.001526842614764767 relative error = 0.07633940475622697 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.127059536976278 x2[1] (numeric) = 1.132529458078744 absolute error = 0.00546992110246558 relative error = 0.4853267217045615 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.129e+05 Order of pole = 6.71e+08 TOP MAIN SOLVE Loop t[1] = 3.22799999999981 x1[1] (analytic) = 2.000071346047317 x1[1] (numeric) = 1.998542314990798 absolute error = 0.00152903105651836 relative error = 0.07644882566515138 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.127313874612215 x2[1] (numeric) = 1.13279737128489 absolute error = 0.00548349667267467 relative error = 0.486421465766217 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.13e+05 Order of pole = 6.717e+08 TOP MAIN SOLVE Loop t[1] = 3.22899999999981 x1[1] (analytic) = 2.000071274736931 x1[1] (numeric) = 1.998540052906359 absolute error = 0.001531221830571861 relative error = 0.07655836318999493 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.127568721468148 x2[1] (numeric) = 1.133065824248456 absolute error = 0.005497102780308349 relative error = 0.4875182040479859 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.13e+05 Order of pole = 6.724e+08 TOP MAIN SOLVE Loop t[1] = 3.229999999999809 x1[1] (analytic) = 2.000071203497819 x1[1] (numeric) = 1.998537788558703 absolute error = 0.00153341493911574 relative error = 0.07666801744028071 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.127824078563498 x2[1] (numeric) = 1.133334818053434 absolute error = 0.00551073948993519 relative error = 0.4886169389958566 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.131e+05 Order of pole = 6.73e+08 TOP MAIN SOLVE Loop t[1] = 3.230999999999809 x1[1] (analytic) = 2.000071132329911 x1[1] (numeric) = 1.998535521945568 absolute error = 0.001535610384343133 relative error = 0.07677778852566504 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.128079946919732 x2[1] (numeric) = 1.133604353785988 absolute error = 0.005524406866255438 relative error = 0.4897176730550041 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.131e+05 Order of pole = 6.737e+08 TOP MAIN SOLVE Loop t[1] = 3.231999999999809 x1[1] (analytic) = 2.000071061233136 x1[1] (numeric) = 1.998533253064686 absolute error = 0.001537808168449839 relative error = 0.07688767655593745 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.128336327560358 x2[1] (numeric) = 1.133874432534462 absolute error = 0.005538104974103231 relative error = 0.4908204086699477 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.132e+05 Order of pole = 6.744e+08 TOP MAIN SOLVE Loop t[1] = 3.232999999999809 x1[1] (analytic) = 2.000070990207421 x1[1] (numeric) = 1.998530981913788 absolute error = 0.001540008293633655 relative error = 0.0769976816409874 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.128593221510935 x2[1] (numeric) = 1.134145055389381 absolute error = 0.005551833878445267 relative error = 0.4919251482843922 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.133e+05 Order of pole = 6.751e+08 TOP MAIN SOLVE Loop t[1] = 3.233999999999809 x1[1] (analytic) = 2.000070919252697 x1[1] (numeric) = 1.998528708490603 absolute error = 0.001542210762094154 relative error = 0.07710780389079316 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.128850629799074 x2[1] (numeric) = 1.134416223443456 absolute error = 0.005565593644382139 relative error = 0.4930318943413059 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.133e+05 Order of pole = 6.758e+08 TOP MAIN SOLVE Loop t[1] = 3.234999999999809 x1[1] (analytic) = 2.000070848368892 x1[1] (numeric) = 1.998526432792858 absolute error = 0.001544415576034242 relative error = 0.07721804341549957 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.129108553454445 x2[1] (numeric) = 1.134687937791592 absolute error = 0.005579384337147442 relative error = 0.4941406492828014 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.134e+05 Order of pole = 6.764e+08 TOP MAIN SOLVE Loop t[1] = 3.235999999999809 x1[1] (analytic) = 2.000070777555936 x1[1] (numeric) = 1.998524154818277 absolute error = 0.001546622737659042 relative error = 0.0773284003253624 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.129366993508778 x2[1] (numeric) = 1.134960199530887 absolute error = 0.00559320602210911 relative error = 0.4952514155502136 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.134e+05 Order of pole = 6.771e+08 TOP MAIN SOLVE Loop t[1] = 3.236999999999809 x1[1] (analytic) = 2.000070706813757 x1[1] (numeric) = 1.998521874564582 absolute error = 0.001548832249175236 relative error = 0.07743887473071524 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.129625950995867 x2[1] (numeric) = 1.135233009760638 absolute error = 0.005607058764770079 relative error = 0.4963641955841178 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.135e+05 Order of pole = 6.778e+08 TOP MAIN SOLVE Loop t[1] = 3.237999999999809 x1[1] (analytic) = 2.000070636142285 x1[1] (numeric) = 1.998519592029492 absolute error = 0.001551044112792388 relative error = 0.07754946674203596 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.129885426951581 x2[1] (numeric) = 1.135506369582347 absolute error = 0.00562094263076629 relative error = 0.4974789918241121 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.135e+05 Order of pole = 6.785e+08 TOP MAIN SOLVE Loop t[1] = 3.238999999999808 x1[1] (analytic) = 2.000070565541449 x1[1] (numeric) = 1.998517307210726 absolute error = 0.001553258330722507 relative error = 0.07766017646992453 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.130145422413857 x2[1] (numeric) = 1.135780280099727 absolute error = 0.005634857685869799 relative error = 0.4985958067090522 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.136e+05 Order of pole = 6.792e+08 TOP MAIN SOLVE Loop t[1] = 3.239999999999808 x1[1] (analytic) = 2.000070495011178 x1[1] (numeric) = 1.998515020105999 absolute error = 0.001555474905179599 relative error = 0.0777710040250809 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.130405938422714 x2[1] (numeric) = 1.136054742418701 absolute error = 0.005648803995987217 relative error = 0.4997146426768729 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.137e+05 Order of pole = 6.798e+08 TOP MAIN SOLVE Loop t[1] = 3.240999999999808 x1[1] (analytic) = 2.000070424551403 x1[1] (numeric) = 1.998512730713022 absolute error = 0.001557693838380558 relative error = 0.07788194951834931 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.130666976020251 x2[1] (numeric) = 1.136329757647411 absolute error = 0.005662781627160163 relative error = 0.5008355021645859 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.137e+05 Order of pole = 6.805e+08 TOP MAIN SOLVE Loop t[1] = 3.241999999999808 x1[1] (analytic) = 2.000070354162052 x1[1] (numeric) = 1.998510439029508 absolute error = 0.00155991513254361 relative error = 0.07799301306064062 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.130928536250654 x2[1] (numeric) = 1.13660532689622 absolute error = 0.005676790645566587 relative error = 0.5019583876083581 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.138e+05 Order of pole = 6.812e+08 TOP MAIN SOLVE Loop t[1] = 3.242999999999808 x1[1] (analytic) = 2.000070283843055 x1[1] (numeric) = 1.998508145053164 absolute error = 0.001562138789891199 relative error = 0.07810419476307659 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.131190620160199 x2[1] (numeric) = 1.136881451277719 absolute error = 0.00569083111751989 relative error = 0.5030833014433902 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.138e+05 Order of pole = 6.819e+08 TOP MAIN SOLVE Loop t[1] = 3.243999999999808 x1[1] (analytic) = 2.000070213594342 x1[1] (numeric) = 1.998505848781696 absolute error = 0.001564364812645769 relative error = 0.07821549473677908 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.131453228797258 x2[1] (numeric) = 1.137158131906728 absolute error = 0.005704903109469583 relative error = 0.5042102461039358 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.139e+05 Order of pole = 6.826e+08 TOP MAIN SOLVE Loop t[1] = 3.244999999999808 x1[1] (analytic) = 2.000070143415843 x1[1] (numeric) = 1.998503550212809 absolute error = 0.001566593203034428 relative error = 0.07832691309310298 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.131716363212301 x2[1] (numeric) = 1.137435369900302 absolute error = 0.005719006688001516 relative error = 0.505339224023279 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 875.1 Order of pole = 1019 TOP MAIN SOLVE Loop t[1] = 3.245999999999808 x1[1] (analytic) = 2.000070073307487 x1[1] (numeric) = 1.998501249344202 absolute error = 0.001568823963284727 relative error = 0.07843844994342548 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.1319800244579 x2[1] (numeric) = 1.137713166377739 absolute error = 0.005733141919839424 relative error = 0.506470237633831 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.14e+05 Order of pole = 6.839e+08 TOP MAIN SOLVE Loop t[1] = 3.246999999999808 x1[1] (analytic) = 2.000070003269205 x1[1] (numeric) = 1.998498946173577 absolute error = 0.001571057095628214 relative error = 0.07855010539932354 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.132244213588737 x2[1] (numeric) = 1.137991522460579 absolute error = 0.00574730887184205 relative error = 0.5076032893668323 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.14e+05 Order of pole = 6.846e+08 TOP MAIN SOLVE Loop t[1] = 3.247999999999807 x1[1] (analytic) = 2.000069933300926 x1[1] (numeric) = 1.998496640698628 absolute error = 0.001573292602297327 relative error = 0.07866187957241859 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.132508931661602 x2[1] (numeric) = 1.138270439272609 absolute error = 0.005761507611006911 relative error = 0.5087383816526465 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.141e+05 Order of pole = 6.853e+08 TOP MAIN SOLVE Loop t[1] = 3.248999999999807 x1[1] (analytic) = 2.00006986340258 x1[1] (numeric) = 1.998494332917052 absolute error = 0.001575530485527388 relative error = 0.07877377257447635 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.132774179735404 x2[1] (numeric) = 1.138549917939873 absolute error = 0.005775738204468972 relative error = 0.5098755169205995 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.142e+05 Order of pole = 6.86e+08 TOP MAIN SOLVE Loop t[1] = 3.249999999999807 x1[1] (analytic) = 2.000069793574097 x1[1] (numeric) = 1.99849202282654 absolute error = 0.00157777074755705 relative error = 0.07888578451742904 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.133039958871171 x2[1] (numeric) = 1.138829959590671 absolute error = 0.005790000719499977 relative error = 0.5110146975988792 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.142e+05 Order of pole = 6.867e+08 TOP MAIN SOLVE Loop t[1] = 3.250999999999807 x1[1] (analytic) = 2.000069723815408 x1[1] (numeric) = 1.998489710424782 absolute error = 0.001580013390626522 relative error = 0.07899791551328667 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.133306270132053 x2[1] (numeric) = 1.139110565355564 absolute error = 0.005804295223511113 relative error = 0.5121559261147294 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.143e+05 Order of pole = 6.873e+08 TOP MAIN SOLVE Loop t[1] = 3.251999999999807 x1[1] (analytic) = 2.000069654126443 x1[1] (numeric) = 1.998487395709465 absolute error = 0.001582258416977789 relative error = 0.07911016567414804 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.133573114583332 x2[1] (numeric) = 1.139391736367383 absolute error = 0.005818621784051237 relative error = 0.5132992048942507 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.143e+05 Order of pole = 6.881e+08 TOP MAIN SOLVE Loop t[1] = 3.252999999999807 x1[1] (analytic) = 2.000069584507132 x1[1] (numeric) = 1.998485078678276 absolute error = 0.001584505828856164 relative error = 0.07922253511227845 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.13384049329242 x2[1] (numeric) = 1.139673473761228 absolute error = 0.005832980468807536 relative error = 0.5144445363624173 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.144e+05 Order of pole = 6.887e+08 TOP MAIN SOLVE Loop t[1] = 3.253999999999807 x1[1] (analytic) = 2.000069514957405 x1[1] (numeric) = 1.998482759328896 absolute error = 0.001586755628509406 relative error = 0.07933502394006535 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.134108407328868 x2[1] (numeric) = 1.139955778674475 absolute error = 0.005847371345607311 relative error = 0.5155919229431914 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.145e+05 Order of pole = 6.894e+08 TOP MAIN SOLVE Loop t[1] = 3.254999999999807 x1[1] (analytic) = 2.000069445477194 x1[1] (numeric) = 1.998480437659007 absolute error = 0.001589007818187049 relative error = 0.079447632269985 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.134376857764366 x2[1] (numeric) = 1.140238652246782 absolute error = 0.005861794482415972 relative error = 0.516741367059305 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.145e+05 Order of pole = 6.901e+08 TOP MAIN SOLVE Loop t[1] = 3.255999999999807 x1[1] (analytic) = 2.000069376066428 x1[1] (numeric) = 1.998478113666287 absolute error = 0.001591262400141291 relative error = 0.07956036021464691 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.134645845672752 x2[1] (numeric) = 1.14052209562009 absolute error = 0.005876249947338819 relative error = 0.517892871132374 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.146e+05 Order of pole = 6.908e+08 TOP MAIN SOLVE Loop t[1] = 3.256999999999806 x1[1] (analytic) = 2.000069306725038 x1[1] (numeric) = 1.998475787348412 absolute error = 0.001593519376626551 relative error = 0.0796732078867716 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.134915372130011 x2[1] (numeric) = 1.140806109938632 absolute error = 0.005890737808621038 relative error = 0.5190464375828561 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.146e+05 Order of pole = 6.914e+08 TOP MAIN SOLVE Loop t[1] = 3.257999999999806 x1[1] (analytic) = 2.000069237452955 x1[1] (numeric) = 1.998473458703055 absolute error = 0.001595778749900134 relative error = 0.07978617539922388 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.135185438214286 x2[1] (numeric) = 1.141090696348934 absolute error = 0.005905258134647928 relative error = 0.5202020688300273 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.147e+05 Order of pole = 6.922e+08 TOP MAIN SOLVE Loop t[1] = 3.258999999999806 x1[1] (analytic) = 2.000069168250109 x1[1] (numeric) = 1.998471127727888 absolute error = 0.001598040522221345 relative error = 0.07989926286496853 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.135456045005875 x2[1] (numeric) = 1.141375855999821 absolute error = 0.005919810993945118 relative error = 0.5213597672919594 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.147e+05 Order of pole = 6.929e+08 TOP MAIN SOLVE Loop t[1] = 3.259999999999806 x1[1] (analytic) = 2.000069099116432 x1[1] (numeric) = 1.99846879442058 absolute error = 0.001600304695851706 relative error = 0.08001247039708134 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.135727193587241 x2[1] (numeric) = 1.14166159004242 absolute error = 0.005934396455179014 relative error = 0.5225195353855162 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.148e+05 Order of pole = 6.936e+08 TOP MAIN SOLVE Loop t[1] = 3.260999999999806 x1[1] (analytic) = 2.000069030051853 x1[1] (numeric) = 1.998466458778798 absolute error = 0.001602571273055409 relative error = 0.08012579810877131 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.135998885043013 x2[1] (numeric) = 1.141947899630169 absolute error = 0.005949014587156354 relative error = 0.5236813755262713 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.149e+05 Order of pole = 6.942e+08 TOP MAIN SOLVE Loop t[1] = 3.261999999999806 x1[1] (analytic) = 2.000068961056305 x1[1] (numeric) = 1.998464120800206 absolute error = 0.001604840256099305 relative error = 0.08023924611338069 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.136271120459991 x2[1] (numeric) = 1.142234785918817 absolute error = 0.005963665458825984 relative error = 0.5248452901286221 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.149e+05 Order of pole = 6.95e+08 TOP MAIN SOLVE Loop t[1] = 3.262999999999806 x1[1] (analytic) = 2.000068892129718 x1[1] (numeric) = 1.998461780482465 absolute error = 0.001607111647252468 relative error = 0.08035281452436271 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.136543900927152 x2[1] (numeric) = 1.142522250066429 absolute error = 0.005978349139277528 relative error = 0.5260112816056296 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.15e+05 Order of pole = 6.957e+08 TOP MAIN SOLVE Loop t[1] = 3.263999999999806 x1[1] (analytic) = 2.000068823272022 x1[1] (numeric) = 1.998459437823237 absolute error = 0.001609385448785305 relative error = 0.08046650345523729 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.136817227535652 x2[1] (numeric) = 1.142810293233395 absolute error = 0.005993065697742939 relative error = 0.5271793523691114 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.15e+05 Order of pole = 6.963e+08 TOP MAIN SOLVE Loop t[1] = 3.264999999999806 x1[1] (analytic) = 2.000068754483151 x1[1] (numeric) = 1.998457092820177 absolute error = 0.001611661662973329 relative error = 0.08058031301977957 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.137091101378834 x2[1] (numeric) = 1.143098916582429 absolute error = 0.006007815203595834 relative error = 0.5283495048295404 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.151e+05 Order of pole = 6.97e+08 TOP MAIN SOLVE Loop t[1] = 3.265999999999806 x1[1] (analytic) = 2.000068685763033 x1[1] (numeric) = 1.998454745470942 absolute error = 0.001613940292091165 relative error = 0.08069424333172044 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.137365523552226 x2[1] (numeric) = 1.143388121278579 absolute error = 0.006022597726352386 relative error = 0.5295217413960795 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.151e+05 Order of pole = 6.977e+08 TOP MAIN SOLVE Loop t[1] = 3.266999999999805 x1[1] (analytic) = 2.000068617111602 x1[1] (numeric) = 1.998452395773183 absolute error = 0.0016162213384181 relative error = 0.08080829450502382 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.137640495153553 x2[1] (numeric) = 1.143677908489225 absolute error = 0.006037413335671538 relative error = 0.5306960644765583 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.152e+05 Order of pole = 6.985e+08 TOP MAIN SOLVE Loop t[1] = 3.267999999999805 x1[1] (analytic) = 2.000068548528787 x1[1] (numeric) = 1.998450043724552 absolute error = 0.001618504804235199 relative error = 0.08092246665374249 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.137916017282736 x2[1] (numeric) = 1.143968279384091 absolute error = 0.006052262101355232 relative error = 0.5318724764774481 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.153e+05 Order of pole = 6.991e+08 TOP MAIN SOLVE Loop t[1] = 3.268999999999805 x1[1] (analytic) = 2.000068480014521 x1[1] (numeric) = 1.998447689322695 absolute error = 0.001620790691826191 relative error = 0.08103675989206245 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.138192091041897 x2[1] (numeric) = 1.144259235135245 absolute error = 0.006067144093347743 relative error = 0.5330509798037605 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.153e+05 Order of pole = 6.998e+08 TOP MAIN SOLVE Loop t[1] = 3.269999999999805 x1[1] (analytic) = 2.000068411568735 x1[1] (numeric) = 1.998445332565259 absolute error = 0.001623079003476358 relative error = 0.08115117433424743 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.138468717535367 x2[1] (numeric) = 1.144550776917105 absolute error = 0.006082059381738336 relative error = 0.5342315768592381 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.154e+05 Order of pole = 7.005e+08 TOP MAIN SOLVE Loop t[1] = 3.270999999999805 x1[1] (analytic) = 2.000068343191361 x1[1] (numeric) = 1.998442973449887 absolute error = 0.001625369741474314 relative error = 0.08126571009472766 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.138745897869686 x2[1] (numeric) = 1.144842905906445 absolute error = 0.006097008036759055 relative error = 0.535414270046115 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.154e+05 Order of pole = 7.012e+08 TOP MAIN SOLVE Loop t[1] = 3.271999999999805 x1[1] (analytic) = 2.00006827488233 x1[1] (numeric) = 1.998440611974219 absolute error = 0.001627662908111116 relative error = 0.08138036728805552 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.139023633153609 x2[1] (numeric) = 1.145135623282396 absolute error = 0.006111990128786493 relative error = 0.5365990617652292 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.155e+05 Order of pole = 7.019e+08 TOP MAIN SOLVE Loop t[1] = 3.272999999999805 x1[1] (analytic) = 2.000068206641573 x1[1] (numeric) = 1.998438248135894 absolute error = 0.00162995850567893 relative error = 0.08149514602883892 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.139301924498113 x2[1] (numeric) = 1.145428930226455 absolute error = 0.006127005728341572 relative error = 0.5377859544159594 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.155e+05 Order of pole = 7.026e+08 TOP MAIN SOLVE Loop t[1] = 3.273999999999805 x1[1] (analytic) = 2.000068138469024 x1[1] (numeric) = 1.998435881932549 absolute error = 0.001632256536474586 relative error = 0.08161004643191885 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.139580773016398 x2[1] (numeric) = 1.145722827922488 absolute error = 0.006142054906089767 relative error = 0.5389749503962004 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.156e+05 Order of pole = 7.034e+08 TOP MAIN SOLVE Loop t[1] = 3.274999999999805 x1[1] (analytic) = 2.000068070364613 x1[1] (numeric) = 1.998433513361817 absolute error = 0.001634557002795578 relative error = 0.08172506861216967 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.139860179823891 x2[1] (numeric) = 1.146017317556733 absolute error = 0.006157137732841766 relative error = 0.5401660521023768 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.157e+05 Order of pole = 7.04e+08 TOP MAIN SOLVE Loop t[1] = 3.275999999999804 x1[1] (analytic) = 2.000068002328272 x1[1] (numeric) = 1.99843114242133 absolute error = 0.001636859906941845 relative error = 0.08184021268458785 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.140140146038255 x2[1] (numeric) = 1.146312400317808 absolute error = 0.006172254279553258 relative error = 0.5413592619293803 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.157e+05 Order of pole = 7.047e+08 TOP MAIN SOLVE Loop t[1] = 3.276999999999804 x1[1] (analytic) = 2.000067934359933 x1[1] (numeric) = 1.998428769108716 absolute error = 0.001639165251217101 relative error = 0.08195547876435859 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.140420672779389 x2[1] (numeric) = 1.146608077396715 absolute error = 0.006187404617325587 relative error = 0.5425545822705831 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.158e+05 Order of pole = 7.054e+08 TOP MAIN SOLVE Loop t[1] = 3.277999999999804 x1[1] (analytic) = 2.000067866459529 x1[1] (numeric) = 1.998426393421603 absolute error = 0.001641473037926611 relative error = 0.08207086696674476 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.140701761169434 x2[1] (numeric) = 1.14690434998684 absolute error = 0.006202588817406429 relative error = 0.5437520155178518 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 276.7 Order of pole = 5.997e+04 TOP MAIN SOLVE Loop t[1] = 3.278999999999804 x1[1] (analytic) = 2.000067798626992 x1[1] (numeric) = 1.998424015357614 absolute error = 0.001643783269377641 relative error = 0.08218637740710924 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.140983412332778 x2[1] (numeric) = 1.147201219283967 absolute error = 0.006217806951188898 relative error = 0.5449515640614256 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.159e+05 Order of pole = 7.069e+08 TOP MAIN SOLVE Loop t[1] = 3.279999999999804 x1[1] (analytic) = 2.000067730862253 x1[1] (numeric) = 1.998421634914372 absolute error = 0.00164609594788101 relative error = 0.08230201020099247 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.14126562739606 x2[1] (numeric) = 1.147498686486273 absolute error = 0.006233059090212878 relative error = 0.5461532302899879 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.159e+05 Order of pole = 7.076e+08 TOP MAIN SOLVE Loop t[1] = 3.280999999999804 x1[1] (analytic) = 2.000067663165245 x1[1] (numeric) = 1.998419252089496 absolute error = 0.00164841107574909 relative error = 0.08241776546401264 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.141548407488175 x2[1] (numeric) = 1.14779675279434 absolute error = 0.006248345306165248 relative error = 0.5473570165906412 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.16e+05 Order of pole = 7.083e+08 TOP MAIN SOLVE Loop t[1] = 3.281999999999804 x1[1] (analytic) = 2.0000675955359 x1[1] (numeric) = 1.998416866880603 absolute error = 0.001650728655296474 relative error = 0.08253364331189898 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.141831753740276 x2[1] (numeric) = 1.148095419411156 absolute error = 0.006263665670879881 relative error = 0.5485629253488628 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.161e+05 Order of pole = 7.09e+08 TOP MAIN SOLVE Loop t[1] = 3.282999999999804 x1[1] (analytic) = 2.000067527974151 x1[1] (numeric) = 1.998414479285309 absolute error = 0.001653048688841974 relative error = 0.08264964386059159 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.142115667285784 x2[1] (numeric) = 1.148394687542122 absolute error = 0.006279020256337642 relative error = 0.5497709589484586 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.161e+05 Order of pole = 7.096e+08 TOP MAIN SOLVE Loop t[1] = 3.283999999999804 x1[1] (analytic) = 2.000067460479929 x1[1] (numeric) = 1.998412089301224 absolute error = 0.001655371178704401 relative error = 0.08276576722603068 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.142400149260386 x2[1] (numeric) = 1.148694558395054 absolute error = 0.0062944091346675 relative error = 0.5509811197716169 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.162e+05 Order of pole = 7.104e+08 TOP MAIN SOLVE Loop t[1] = 3.284999999999803 x1[1] (analytic) = 2.000067393053168 x1[1] (numeric) = 1.998409696925961 absolute error = 0.001657696127207453 relative error = 0.08288201352440058 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.142685200802046 x2[1] (numeric) = 1.148995033180191 absolute error = 0.006309832378145863 relative error = 0.5521934101988036 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1908 Order of pole = 4.161e+04 TOP MAIN SOLVE Loop t[1] = 3.285999999999803 x1[1] (analytic) = 2.0000673256938 x1[1] (numeric) = 1.998407302157125 absolute error = 0.001660023536675048 relative error = 0.08299838287189683 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.142970823051002 x2[1] (numeric) = 1.1492961131102 absolute error = 0.00632529005919813 relative error = 0.5534078326088542 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.163e+05 Order of pole = 7.119e+08 TOP MAIN SOLVE Loop t[1] = 3.286999999999803 x1[1] (analytic) = 2.000067258401758 x1[1] (numeric) = 1.998404904992323 absolute error = 0.00166235340943488 relative error = 0.08311487538490364 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.143257017149778 x2[1] (numeric) = 1.149597799400175 absolute error = 0.006340782250397581 relative error = 0.55462438937883 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.164e+05 Order of pole = 7.125e+08 TOP MAIN SOLVE Loop t[1] = 3.287999999999803 x1[1] (analytic) = 2.000067191176974 x1[1] (numeric) = 1.998402505429158 absolute error = 0.001664685747816641 relative error = 0.08323149117990521 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.143543784243184 x2[1] (numeric) = 1.149900093267651 absolute error = 0.006356309024466933 relative error = 0.5558430828841103 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.164e+05 Order of pole = 7.132e+08 TOP MAIN SOLVE Loop t[1] = 3.288999999999803 x1[1] (analytic) = 2.000067124019382 x1[1] (numeric) = 1.998400103465229 absolute error = 0.001667020554153353 relative error = 0.08334823037355214 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.143831125478323 x2[1] (numeric) = 1.1502029959326 absolute error = 0.006371870454277229 relative error = 0.5570639154982483 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.165e+05 Order of pole = 7.139e+08 TOP MAIN SOLVE Loop t[1] = 3.289999999999803 x1[1] (analytic) = 2.000067056928913 x1[1] (numeric) = 1.998397699098134 absolute error = 0.00166935783077915 relative error = 0.08346509308255072 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.144119042004594 x2[1] (numeric) = 1.150506508617444 absolute error = 0.006387466612849391 relative error = 0.5582868895930623 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.165e+05 Order of pole = 7.147e+08 TOP MAIN SOLVE Loop t[1] = 3.290999999999803 x1[1] (analytic) = 2.000066989905501 x1[1] (numeric) = 1.99839529232547 absolute error = 0.001671697580031717 relative error = 0.08358207942378473 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.144407534973697 x2[1] (numeric) = 1.150810632547052 absolute error = 0.006403097573354888 relative error = 0.5595120075386483 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.166e+05 Order of pole = 7.154e+08 TOP MAIN SOLVE Loop t[1] = 3.291999999999803 x1[1] (analytic) = 2.00006692294908 x1[1] (numeric) = 1.998392883144829 absolute error = 0.001674039804250516 relative error = 0.08369918951422683 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.144696605539637 x2[1] (numeric) = 1.151115368948751 absolute error = 0.006418763409113959 relative error = 0.5607392717031781 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.166e+05 Order of pole = 7.161e+08 TOP MAIN SOLVE Loop t[1] = 3.292999999999803 x1[1] (analytic) = 2.000066856059581 x1[1] (numeric) = 1.998390471553803 absolute error = 0.001676384505777895 relative error = 0.08381642347099402 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.14498625485873 x2[1] (numeric) = 1.151420719052328 absolute error = 0.006434464193598055 relative error = 0.5619686844530677 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.167e+05 Order of pole = 7.168e+08 TOP MAIN SOLVE Loop t[1] = 3.293999999999802 x1[1] (analytic) = 2.000066789236938 x1[1] (numeric) = 1.99838805754998 absolute error = 0.001678731686958868 relative error = 0.08393378141133646 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.145276484089609 x2[1] (numeric) = 1.151726684090038 absolute error = 0.006450200000428952 relative error = 0.5632002481528535 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.168e+05 Order of pole = 7.175e+08 TOP MAIN SOLVE Loop t[1] = 3.294999999999802 x1[1] (analytic) = 2.000066722481085 x1[1] (numeric) = 1.998385641130945 absolute error = 0.001681081350140223 relative error = 0.08405126345259321 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.145567294393222 x2[1] (numeric) = 1.152033265296602 absolute error = 0.006465970903379414 relative error = 0.5644339651652043 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.168e+05 Order of pole = 7.183e+08 TOP MAIN SOLVE Loop t[1] = 3.295999999999802 x1[1] (analytic) = 2.000066655791954 x1[1] (numeric) = 1.998383222294283 absolute error = 0.001683433497671416 relative error = 0.08416886971223653 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.145858686932846 x2[1] (numeric) = 1.152340463909221 absolute error = 0.006481776976374087 relative error = 0.5656698378509526 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.169e+05 Order of pole = 7.19e+08 TOP MAIN SOLVE Loop t[1] = 3.296999999999802 x1[1] (analytic) = 2.000066589169479 x1[1] (numeric) = 1.998380801037574 absolute error = 0.00168578813190523 relative error = 0.08428660030790516 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.146150662874085 x2[1] (numeric) = 1.152648281167573 absolute error = 0.006497618293487939 relative error = 0.5669078685689126 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.169e+05 Order of pole = 7.197e+08 TOP MAIN SOLVE Loop t[1] = 3.297999999999802 x1[1] (analytic) = 2.000066522613593 x1[1] (numeric) = 1.998378377358397 absolute error = 0.001688145255195561 relative error = 0.08440445535729343 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.146443223384875 x2[1] (numeric) = 1.152956718313824 absolute error = 0.006513494928949148 relative error = 0.5681480596760864 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.17e+05 Order of pole = 7.204e+08 TOP MAIN SOLVE Loop t[1] = 3.298999999999802 x1[1] (analytic) = 2.000066456124229 x1[1] (numeric) = 1.998375951254329 absolute error = 0.0016905048699003 relative error = 0.08452243497829545 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.146736369635493 x2[1] (numeric) = 1.15326577659263 absolute error = 0.006529406957137329 relative error = 0.5693904135274612 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 894.6 Order of pole = 2.647e+04 TOP MAIN SOLVE Loop t[1] = 3.299999999999802 x1[1] (analytic) = 2.000066389701322 x1[1] (numeric) = 1.998373522722944 absolute error = 0.001692866978378671 relative error = 0.08464053928887198 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.147030102798557 x2[1] (numeric) = 1.153575457251142 absolute error = 0.006545354452585084 relative error = 0.5706349324761 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.171e+05 Order of pole = 7.219e+08 TOP MAIN SOLVE Loop t[1] = 3.300999999999802 x1[1] (analytic) = 2.000066323344805 x1[1] (numeric) = 1.998371091761812 absolute error = 0.001695231582992562 relative error = 0.08475876840711698 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.147324424049033 x2[1] (numeric) = 1.15388576153901 absolute error = 0.006561337489977337 relative error = 0.5718816188730352 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1361 Order of pole = 3.852e+04 TOP MAIN SOLVE Loop t[1] = 3.301999999999802 x1[1] (analytic) = 2.00006625705461 x1[1] (numeric) = 1.998368658368503 absolute error = 0.001697598686106971 relative error = 0.08487712245127986 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.14761933456424 x2[1] (numeric) = 1.154196690708392 absolute error = 0.006577356144152446 relative error = 0.5731304750673201 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.172e+05 Order of pole = 7.233e+08 TOP MAIN SOLVE Loop t[1] = 3.302999999999801 x1[1] (analytic) = 2.000066190830673 x1[1] (numeric) = 1.998366222540584 absolute error = 0.001699968290088893 relative error = 0.08499560153970992 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.147914835523854 x2[1] (numeric) = 1.154508246013956 absolute error = 0.006593410490102425 relative error = 0.5743815034060001 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.173e+05 Order of pole = 7.241e+08 TOP MAIN SOLVE Loop t[1] = 3.303999999999801 x1[1] (analytic) = 2.000066124672927 x1[1] (numeric) = 1.998363784275619 absolute error = 0.001702340397307767 relative error = 0.08511420579087865 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.148210928109911 x2[1] (numeric) = 1.154820428712884 absolute error = 0.006609500602972718 relative error = 0.5756347062340476 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.173e+05 Order of pole = 7.247e+08 TOP MAIN SOLVE Loop t[1] = 3.304999999999801 x1[1] (analytic) = 2.000066058581305 x1[1] (numeric) = 1.99836134357117 absolute error = 0.001704715010135915 relative error = 0.08523293532340179 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.148507613506816 x2[1] (numeric) = 1.155133240064879 absolute error = 0.006625626558062647 relative error = 0.5768900858943522 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.174e+05 Order of pole = 7.255e+08 TOP MAIN SOLVE Loop t[1] = 3.305999999999801 x1[1] (analytic) = 2.000065992555743 x1[1] (numeric) = 1.998358900424795 absolute error = 0.001707092130948107 relative error = 0.08535179025601723 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.148804892901345 x2[1] (numeric) = 1.155446681332171 absolute error = 0.006641788430826301 relative error = 0.5781476447277523 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.175e+05 Order of pole = 7.262e+08 TOP MAIN SOLVE Loop t[1] = 3.306999999999801 x1[1] (analytic) = 2.000065926596172 x1[1] (numeric) = 1.998356454834051 absolute error = 0.001709471762120662 relative error = 0.08547077070754064 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.149102767482646 x2[1] (numeric) = 1.155760753779519 absolute error = 0.006657986296872531 relative error = 0.5794073850729874 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 994 Order of pole = 9678 TOP MAIN SOLVE Loop t[1] = 3.307999999999801 x1[1] (analytic) = 2.000065860702528 x1[1] (numeric) = 1.998354006796494 absolute error = 0.001711853906034122 relative error = 0.08558987679699853 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.149401238442253 x2[1] (numeric) = 1.156075458674218 absolute error = 0.006674220231964956 relative error = 0.5806693092666503 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.176e+05 Order of pole = 7.276e+08 TOP MAIN SOLVE Loop t[1] = 3.308999999999801 x1[1] (analytic) = 2.000065794874745 x1[1] (numeric) = 1.998351556309675 absolute error = 0.001714238565070136 relative error = 0.08570910864347298 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.149700306974083 x2[1] (numeric) = 1.156390797286105 absolute error = 0.006690490312022401 relative error = 0.5819334196431785 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.176e+05 Order of pole = 7.284e+08 TOP MAIN SOLVE Loop t[1] = 3.309999999999801 x1[1] (analytic) = 2.000065729112757 x1[1] (numeric) = 1.998349103371143 absolute error = 0.001716625741613464 relative error = 0.08582846636620146 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.149999974274443 x2[1] (numeric) = 1.156706770887562 absolute error = 0.006706796613119348 relative error = 0.5831997185348456 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.177e+05 Order of pole = 7.291e+08 TOP MAIN SOLVE Loop t[1] = 3.310999999999801 x1[1] (analytic) = 2.000065663416497 x1[1] (numeric) = 1.998346647978446 absolute error = 0.00171901543805153 relative error = 0.08594795008455475 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.150300241542035 x2[1] (numeric) = 1.157023380753522 absolute error = 0.006723139211486817 relative error = 0.584468208271791 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.178e+05 Order of pole = 7.299e+08 TOP MAIN SOLVE Loop t[1] = 3.3119999999998 x1[1] (analytic) = 2.000065597785902 x1[1] (numeric) = 1.998344190129128 absolute error = 0.001721407656773755 relative error = 0.08606755991800344 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.150601109977962 x2[1] (numeric) = 1.157340628161474 absolute error = 0.006739518183511484 relative error = 0.5857388911818943 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.178e+05 Order of pole = 7.306e+08 TOP MAIN SOLVE Loop t[1] = 3.3129999999998 x1[1] (analytic) = 2.000065532220904 x1[1] (numeric) = 1.998341729820732 absolute error = 0.001723802400172447 relative error = 0.08618729598616252 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.150902580785731 x2[1] (numeric) = 1.157658514391468 absolute error = 0.006755933605736564 relative error = 0.5870117695908048 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.179e+05 Order of pole = 7.313e+08 TOP MAIN SOLVE Loop t[1] = 3.3139999999998 x1[1] (analytic) = 2.000065466721438 x1[1] (numeric) = 1.998339267050796 absolute error = 0.001726199670642137 relative error = 0.08630715840875801 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.151204655171258 x2[1] (numeric) = 1.157977040726121 absolute error = 0.006772385554862703 relative error = 0.5882868458219718 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1630 Order of pole = 7.414e+04 TOP MAIN SOLVE Loop t[1] = 3.3149999999998 x1[1] (analytic) = 2.000065401287439 x1[1] (numeric) = 1.998336801816859 absolute error = 0.001728599470580239 relative error = 0.0864271473056602 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.151507334342875 x2[1] (numeric) = 1.158296208450622 absolute error = 0.006788874107747089 relative error = 0.5895641221965178 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.18e+05 Order of pole = 7.327e+08 TOP MAIN SOLVE Loop t[1] = 3.3159999999998 x1[1] (analytic) = 2.000065335918841 x1[1] (numeric) = 1.998334334116455 absolute error = 0.001731001802386833 relative error = 0.08654726279687265 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.151810619511329 x2[1] (numeric) = 1.158616018852734 absolute error = 0.006805399341405005 relative error = 0.5908436010333264 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.181e+05 Order of pole = 7.335e+08 TOP MAIN SOLVE Loop t[1] = 3.3169999999998 x1[1] (analytic) = 2.00006527061558 x1[1] (numeric) = 1.998331863947116 absolute error = 0.001733406668464221 relative error = 0.08666750500250991 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.152114511889797 x2[1] (numeric) = 1.158936473222806 absolute error = 0.006821961333009163 relative error = 0.5921252846489363 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.181e+05 Order of pole = 7.343e+08 TOP MAIN SOLVE Loop t[1] = 3.3179999999998 x1[1] (analytic) = 2.000065205377588 x1[1] (numeric) = 1.998329391306372 absolute error = 0.001735814071216479 relative error = 0.08678787404277544 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.152419012693879 x2[1] (numeric) = 1.15925757285377 absolute error = 0.006838560159891482 relative error = 0.5934091753576468 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.182e+05 Order of pole = 7.35e+08 TOP MAIN SOLVE Loop t[1] = 3.3189999999998 x1[1] (analytic) = 2.000065140204803 x1[1] (numeric) = 1.998326916191751 absolute error = 0.001738224013051903 relative error = 0.08690837003808349 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.152724123141613 x2[1] (numeric) = 1.159579319041153 absolute error = 0.006855195899540645 relative error = 0.594695275471257 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1513 Order of pole = 2.319e+05 TOP MAIN SOLVE Loop t[1] = 3.3199999999998 x1[1] (analytic) = 2.000065075097157 x1[1] (numeric) = 1.998324438600777 absolute error = 0.001740636496380121 relative error = 0.08702899310891504 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.153029844453473 x2[1] (numeric) = 1.159901713083078 absolute error = 0.006871868629604982 relative error = 0.5959835872992686 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.183e+05 Order of pole = 7.365e+08 TOP MAIN SOLVE Loop t[1] = 3.320999999999799 x1[1] (analytic) = 2.000065010054587 x1[1] (numeric) = 1.998321958530973 absolute error = 0.001743051523613648 relative error = 0.08714974337589536 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.153336177852377 x2[1] (numeric) = 1.160224756280269 absolute error = 0.0068885784278927 relative error = 0.5972741131488565 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.183e+05 Order of pole = 7.372e+08 TOP MAIN SOLVE Loop t[1] = 3.321999999999799 x1[1] (analytic) = 2.000064945077026 x1[1] (numeric) = 1.998319475979859 absolute error = 0.001745469097167662 relative error = 0.08727062095978293 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.153643124563692 x2[1] (numeric) = 1.160548449936062 absolute error = 0.006905325372370319 relative error = 0.5985668553246842 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.184e+05 Order of pole = 7.379e+08 TOP MAIN SOLVE Loop t[1] = 3.322999999999799 x1[1] (analytic) = 2.000064880164411 x1[1] (numeric) = 1.998316990944952 absolute error = 0.001747889219459342 relative error = 0.08739162598143618 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.153950685815237 x2[1] (numeric) = 1.160872795356402 absolute error = 0.006922109541165122 relative error = 0.5998618161290686 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.185e+05 Order of pole = 7.387e+08 TOP MAIN SOLVE Loop t[1] = 3.323999999999799 x1[1] (analytic) = 2.000064815316676 x1[1] (numeric) = 1.998314503423767 absolute error = 0.001750311892908973 relative error = 0.08751275856186898 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.154258862837291 x2[1] (numeric) = 1.161197793849854 absolute error = 0.006938931012563598 relative error = 0.6011589978617942 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 952 Order of pole = 2e+04 TOP MAIN SOLVE Loop t[1] = 3.324999999999799 x1[1] (analytic) = 2.000064750533756 x1[1] (numeric) = 1.998312013413817 absolute error = 0.001752737119939285 relative error = 0.08763401882221729 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.154567656862594 x2[1] (numeric) = 1.161523446727607 absolute error = 0.00695578986501344 relative error = 0.602458402820239 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.186e+05 Order of pole = 7.401e+08 TOP MAIN SOLVE Loop t[1] = 3.325999999999799 x1[1] (analytic) = 2.000064685815587 x1[1] (numeric) = 1.998309520912611 absolute error = 0.001755164902975892 relative error = 0.08775540688376138 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.154877069126355 x2[1] (numeric) = 1.161849755303477 absolute error = 0.006972686177122212 relative error = 0.603760033299209 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.186e+05 Order of pole = 7.409e+08 TOP MAIN SOLVE Loop t[1] = 3.326999999999799 x1[1] (analytic) = 2.000064621162104 x1[1] (numeric) = 1.998307025917658 absolute error = 0.001757595244445964 relative error = 0.08787692286785931 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.155187100866257 x2[1] (numeric) = 1.162176720893916 absolute error = 0.006989620027659349 relative error = 0.6050638915910628 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.187e+05 Order of pole = 7.417e+08 TOP MAIN SOLVE Loop t[1] = 3.327999999999799 x1[1] (analytic) = 2.000064556573241 x1[1] (numeric) = 1.998304528426461 absolute error = 0.001760028146780002 relative error = 0.08799856689603561 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.155497753322458 x2[1] (numeric) = 1.162504344818014 absolute error = 0.007006591495555492 relative error = 0.6063699799856037 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.188e+05 Order of pole = 7.424e+08 TOP MAIN SOLVE Loop t[1] = 3.328999999999799 x1[1] (analytic) = 2.000064492048935 x1[1] (numeric) = 1.998302028436525 absolute error = 0.001762463612410725 relative error = 0.08812033908992586 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.155809027737602 x2[1] (numeric) = 1.162832628397505 absolute error = 0.007023600659903151 relative error = 0.6076783007700894 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.188e+05 Order of pole = 7.431e+08 TOP MAIN SOLVE Loop t[1] = 3.329999999999798 x1[1] (analytic) = 2.000064427589122 x1[1] (numeric) = 1.998299525945348 absolute error = 0.001764901643774186 relative error = 0.08824223957133215 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.156120925356818 x2[1] (numeric) = 1.163161572956775 absolute error = 0.007040647599956262 relative error = 0.6089888562291421 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1173 Order of pole = 1.45e+04 TOP MAIN SOLVE Loop t[1] = 3.330999999999798 x1[1] (analytic) = 2.000064363193736 x1[1] (numeric) = 1.998297020950428 absolute error = 0.001767342243307768 relative error = 0.08836426846212322 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.15643344742773 x2[1] (numeric) = 1.163491179822862 absolute error = 0.007057732395132188 relative error = 0.6103016486448738 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.189e+05 Order of pole = 7.446e+08 TOP MAIN SOLVE Loop t[1] = 3.331999999999798 x1[1] (analytic) = 2.000064298862713 x1[1] (numeric) = 1.99829451344926 absolute error = 0.001769785413452851 relative error = 0.08848642588436761 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.156746595200459 x2[1] (numeric) = 1.163821450325469 absolute error = 0.007074855125009716 relative error = 0.6116166802966622 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.19e+05 Order of pole = 7.453e+08 TOP MAIN SOLVE Loop t[1] = 3.332999999999798 x1[1] (analytic) = 2.000064234595989 x1[1] (numeric) = 1.998292003439337 absolute error = 0.001772231156651927 relative error = 0.08860871196018941 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.157060369927628 x2[1] (numeric) = 1.16415238579696 absolute error = 0.007092015869331503 relative error = 0.6129339534613127 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.191e+05 Order of pole = 7.461e+08 TOP MAIN SOLVE Loop t[1] = 3.333999999999798 x1[1] (analytic) = 2.000064170393499 x1[1] (numeric) = 1.998289490918149 absolute error = 0.001774679475350815 relative error = 0.0887311268118792 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.157374772864369 x2[1] (numeric) = 1.164483987572373 absolute error = 0.007109214708004075 relative error = 0.6142534704130096 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.191e+05 Order of pole = 7.468e+08 TOP MAIN SOLVE Loop t[1] = 3.334999999999798 x1[1] (analytic) = 2.00006410625518 x1[1] (numeric) = 1.998286975883182 absolute error = 0.001777130371998004 relative error = 0.0888536705618608 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.157689805268326 x2[1] (numeric) = 1.164816256989423 absolute error = 0.007126451721096494 relative error = 0.6155752334231487 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.192e+05 Order of pole = 7.476e+08 TOP MAIN SOLVE Loop t[1] = 3.335999999999798 x1[1] (analytic) = 2.000064042180968 x1[1] (numeric) = 1.998284458331923 absolute error = 0.001779583849044641 relative error = 0.08897634333269129 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.158005468399661 x2[1] (numeric) = 1.165149195388504 absolute error = 0.00714372698884258 relative error = 0.6168992447604809 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.192e+05 Order of pole = 7.483e+08 TOP MAIN SOLVE Loop t[1] = 3.336999999999798 x1[1] (analytic) = 2.000063978170797 x1[1] (numeric) = 1.998281938261853 absolute error = 0.001782039908943878 relative error = 0.08909914524702764 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.15832176352106 x2[1] (numeric) = 1.1654828041127 absolute error = 0.007161040591640466 relative error = 0.6182255066910231 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.193e+05 Order of pole = 7.49e+08 TOP MAIN SOLVE Loop t[1] = 3.337999999999798 x1[1] (analytic) = 2.000063914224605 x1[1] (numeric) = 1.998279415670453 absolute error = 0.001784498554151748 relative error = 0.08922207642767113 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.158638691897734 x2[1] (numeric) = 1.165817084507787 absolute error = 0.007178392610052819 relative error = 0.619554021478027 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 292.6 Order of pole = 1.127e+05 TOP MAIN SOLVE Loop t[1] = 3.338999999999797 x1[1] (analytic) = 2.000063850342327 x1[1] (numeric) = 1.9982768905552 absolute error = 0.001786959787126952 relative error = 0.08934513699755632 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.158956254797431 x2[1] (numeric) = 1.166152037922238 absolute error = 0.007195783124807509 relative error = 0.6208847913819864 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.194e+05 Order of pole = 7.506e+08 TOP MAIN SOLVE Loop t[1] = 3.339999999999797 x1[1] (analytic) = 2.000063786523899 x1[1] (numeric) = 1.998274362913568 absolute error = 0.001789423610330632 relative error = 0.08946832707973985 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.159274453490433 x2[1] (numeric) = 1.166487665707231 absolute error = 0.007213212216797382 relative error = 0.622217818660567 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.195e+05 Order of pole = 7.513e+08 TOP MAIN SOLVE Loop t[1] = 3.340999999999797 x1[1] (analytic) = 2.000063722769258 x1[1] (numeric) = 1.998271832743031 absolute error = 0.001791890026226817 relative error = 0.08959164679742269 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.159593289249568 x2[1] (numeric) = 1.16682396921665 absolute error = 0.007230679967081821 relative error = 0.6235531055686913 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.195e+05 Order of pole = 7.521e+08 TOP MAIN SOLVE Loop t[1] = 3.341999999999797 x1[1] (analytic) = 2.000063659078339 x1[1] (numeric) = 1.998269300041057 absolute error = 0.001794359037281534 relative error = 0.08971509627390577 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.159912763350212 x2[1] (numeric) = 1.167160949807098 absolute error = 0.007248186456885186 relative error = 0.6248906543583521 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.196e+05 Order of pole = 7.528e+08 TOP MAIN SOLVE Loop t[1] = 3.342999999999797 x1[1] (analytic) = 2.00006359545108 x1[1] (numeric) = 1.998266764805115 absolute error = 0.001796830645964587 relative error = 0.08983867563267869 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.160232877070293 x2[1] (numeric) = 1.167498608837892 absolute error = 0.007265731767599259 relative error = 0.6262304672787739 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.197e+05 Order of pole = 7.536e+08 TOP MAIN SOLVE Loop t[1] = 3.343999999999797 x1[1] (analytic) = 2.000063531887416 x1[1] (numeric) = 1.998264227032669 absolute error = 0.001799304854746664 relative error = 0.08996238499727555 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.160553631690298 x2[1] (numeric) = 1.16783694767108 absolute error = 0.007283315980781691 relative error = 0.6275725465762269 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.197e+05 Order of pole = 7.543e+08 TOP MAIN SOLVE Loop t[1] = 3.344999999999797 x1[1] (analytic) = 2.000063468387284 x1[1] (numeric) = 1.998261686721181 absolute error = 0.001801781666102231 relative error = 0.09008622449141909 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.160875028493278 x2[1] (numeric) = 1.168175967671436 absolute error = 0.007300939178158217 relative error = 0.6289168944941684 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.198e+05 Order of pole = 7.551e+08 TOP MAIN SOLVE Loop t[1] = 3.345999999999797 x1[1] (analytic) = 2.00006340495062 x1[1] (numeric) = 1.998259143868111 absolute error = 0.00180426108250864 relative error = 0.09021019423897644 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.161197068764853 x2[1] (numeric) = 1.168515670206473 absolute error = 0.007318601441620221 relative error = 0.6302635132729799 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.198e+05 Order of pole = 7.558e+08 TOP MAIN SOLVE Loop t[1] = 3.346999999999797 x1[1] (analytic) = 2.000063341577361 x1[1] (numeric) = 1.998256598470917 absolute error = 0.001806743106444797 relative error = 0.09033429436389243 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.161519753793214 x2[1] (numeric) = 1.168856056646443 absolute error = 0.007336302853228727 relative error = 0.6316124051502624 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.199e+05 Order of pole = 7.566e+08 TOP MAIN SOLVE Loop t[1] = 3.347999999999796 x1[1] (analytic) = 2.000063278267444 x1[1] (numeric) = 1.998254050527051 absolute error = 0.001809227740392716 relative error = 0.09045852499026732 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.161843084869136 x2[1] (numeric) = 1.169197128364347 absolute error = 0.007354043495211737 relative error = 0.6329635723605533 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.2e+05 Order of pole = 7.573e+08 TOP MAIN SOLVE Loop t[1] = 3.348999999999796 x1[1] (analytic) = 2.000063215020806 x1[1] (numeric) = 1.998251500033968 absolute error = 0.00181171498683752 relative error = 0.0905828862423568 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.162167063285973 x2[1] (numeric) = 1.169538886735939 absolute error = 0.007371823449966008 relative error = 0.6343170171354298 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.2e+05 Order of pole = 7.581e+08 TOP MAIN SOLVE Loop t[1] = 3.349999999999796 x1[1] (analytic) = 2.000063151837382 x1[1] (numeric) = 1.998248946989116 absolute error = 0.001814204848265888 relative error = 0.09070737824449429 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.162491690339673 x2[1] (numeric) = 1.16988133313973 absolute error = 0.00738964280005705 relative error = 0.6356727417034562 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.201e+05 Order of pole = 7.588e+08 TOP MAIN SOLVE Loop t[1] = 3.350999999999796 x1[1] (analytic) = 2.00006308871711 x1[1] (numeric) = 1.998246391389942 absolute error = 0.001816697327167827 relative error = 0.09083200112117971 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.162816967328774 x2[1] (numeric) = 1.170224468956993 absolute error = 0.007407501628219348 relative error = 0.6370307482901526 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.201e+05 Order of pole = 7.597e+08 TOP MAIN SOLVE Loop t[1] = 3.351999999999796 x1[1] (analytic) = 2.000063025659926 x1[1] (numeric) = 1.99824383323389 absolute error = 0.001819192426035787 relative error = 0.09095675499703515 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.163142895554418 x2[1] (numeric) = 1.170568295571774 absolute error = 0.007425400017356809 relative error = 0.6383910391179801 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.202e+05 Order of pole = 7.604e+08 TOP MAIN SOLVE Loop t[1] = 3.352999999999796 x1[1] (analytic) = 2.000062962665769 x1[1] (numeric) = 1.998241272518403 absolute error = 0.001821690147365329 relative error = 0.09108163999683806 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.163469476320348 x2[1] (numeric) = 1.170912814370891 absolute error = 0.007443338050543202 relative error = 0.6397536164063288 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.203e+05 Order of pole = 7.611e+08 TOP MAIN SOLVE Loop t[1] = 3.353999999999796 x1[1] (analytic) = 2.000062899734574 x1[1] (numeric) = 1.99823870924092 absolute error = 0.001824190493653566 relative error = 0.09120665624544369 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.163796710932921 x2[1] (numeric) = 1.171258026743943 absolute error = 0.007461315811022384 relative error = 0.6411184823714837 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.203e+05 Order of pole = 7.619e+08 TOP MAIN SOLVE Loop t[1] = 3.354999999999796 x1[1] (analytic) = 2.000062836866279 x1[1] (numeric) = 1.998236143398877 absolute error = 0.001826693467401386 relative error = 0.09133180386789597 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.164124600701105 x2[1] (numeric) = 1.171603934083314 absolute error = 0.007479333382208964 relative error = 0.6424856392266313 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.204e+05 Order of pole = 7.627e+08 TOP MAIN SOLVE Loop t[1] = 3.355999999999796 x1[1] (analytic) = 2.00006277406082 x1[1] (numeric) = 1.998233574989709 absolute error = 0.00182919907111101 relative error = 0.09145708298930548 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.164453146936493 x2[1] (numeric) = 1.171950537784181 absolute error = 0.007497390847687857 relative error = 0.6438550891817678 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.204e+05 Order of pole = 7.634e+08 TOP MAIN SOLVE Loop t[1] = 3.356999999999795 x1[1] (analytic) = 2.000062711318136 x1[1] (numeric) = 1.998231004010847 absolute error = 0.001831707307289099 relative error = 0.09158249373500478 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.1647823509533 x2[1] (numeric) = 1.172297839244516 absolute error = 0.0075154882912154 relative error = 0.645226834443744 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.205e+05 Order of pole = 7.642e+08 TOP MAIN SOLVE Loop t[1] = 3.357999999999795 x1[1] (analytic) = 2.000062648638163 x1[1] (numeric) = 1.99822843045972 absolute error = 0.001834218178442759 relative error = 0.09170803623034875 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.165112214068376 x2[1] (numeric) = 1.172645839865095 absolute error = 0.007533625796719345 relative error = 0.6466008772162116 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.206e+05 Order of pole = 7.649e+08 TOP MAIN SOLVE Loop t[1] = 3.358999999999795 x1[1] (analytic) = 2.000062586020839 x1[1] (numeric) = 1.998225854333755 absolute error = 0.001836731687083759 relative error = 0.09183371060092527 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.165442737601204 x2[1] (numeric) = 1.172994541049503 absolute error = 0.00755180344829931 relative error = 0.6479772196996106 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.206e+05 Order of pole = 7.657e+08 TOP MAIN SOLVE Loop t[1] = 3.359999999999795 x1[1] (analytic) = 2.0000625234661 x1[1] (numeric) = 1.998223275630375 absolute error = 0.001839247835724978 relative error = 0.09195951697237785 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.165773922873909 x2[1] (numeric) = 1.173343944204137 absolute error = 0.007570021330227883 relative error = 0.649355864091211 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.207e+05 Order of pole = 7.665e+08 TOP MAIN SOLVE Loop t[1] = 3.360999999999795 x1[1] (analytic) = 2.000062460973886 x1[1] (numeric) = 1.998220694347003 absolute error = 0.00184176662688329 relative error = 0.09208545547054979 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.166105771211266 x2[1] (numeric) = 1.173694050738215 absolute error = 0.007588279526948849 relative error = 0.6507368125849078 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.207e+05 Order of pole = 7.673e+08 TOP MAIN SOLVE Loop t[1] = 3.361999999999795 x1[1] (analytic) = 2.000062398544132 x1[1] (numeric) = 1.998218110481055 absolute error = 0.001844288063076682 relative error = 0.09221152622133991 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.166438283940698 x2[1] (numeric) = 1.174044862063778 absolute error = 0.007606578123079855 relative error = 0.6521200673713976 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.208e+05 Order of pole = 7.68e+08 TOP MAIN SOLVE Loop t[1] = 3.362999999999795 x1[1] (analytic) = 2.000062336176777 x1[1] (numeric) = 1.99821552402995 absolute error = 0.001846812146826915 relative error = 0.09233772935083576 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.166771462392289 x2[1] (numeric) = 1.1743963795957 absolute error = 0.007624917203411297 relative error = 0.6535056306380305 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.209e+05 Order of pole = 7.688e+08 TOP MAIN SOLVE Loop t[1] = 3.363999999999795 x1[1] (analytic) = 2.000062273871758 x1[1] (numeric) = 1.9982129349911 absolute error = 0.001849338880657747 relative error = 0.09246406498522482 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.167105307898783 x2[1] (numeric) = 1.174748604751691 absolute error = 0.007643296852907211 relative error = 0.654893504568833 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.209e+05 Order of pole = 7.696e+08 TOP MAIN SOLVE Loop t[1] = 3.364999999999795 x1[1] (analytic) = 2.000062211629012 x1[1] (numeric) = 1.998210343361916 absolute error = 0.001851868267096712 relative error = 0.09259053325088329 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.167439821795595 x2[1] (numeric) = 1.175101538952302 absolute error = 0.007661717156706382 relative error = 0.6562836913445511 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 954.1 Order of pole = 1.952e+04 TOP MAIN SOLVE Loop t[1] = 3.365999999999794 x1[1] (analytic) = 2.000062149448479 x1[1] (numeric) = 1.998207749139806 absolute error = 0.001854400308672677 relative error = 0.092717134274254 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.167775005420812 x2[1] (numeric) = 1.175455183620932 absolute error = 0.007680178200120791 relative error = 0.6576761931424635 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.21e+05 Order of pole = 7.711e+08 TOP MAIN SOLVE Loop t[1] = 3.366999999999794 x1[1] (analytic) = 2.000062087330095 x1[1] (numeric) = 1.998205152322177 absolute error = 0.001856935007918059 relative error = 0.0928438681819574 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.168110860115199 x2[1] (numeric) = 1.175809540183836 absolute error = 0.007698680068637387 relative error = 0.6590710121364803 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.211e+05 Order of pole = 7.719e+08 TOP MAIN SOLVE Loop t[1] = 3.367999999999794 x1[1] (analytic) = 2.000062025273798 x1[1] (numeric) = 1.998202552906431 absolute error = 0.00185947236736661 relative error = 0.0929707351006806 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.168447387222207 x2[1] (numeric) = 1.176164610070126 absolute error = 0.007717222847918315 relative error = 0.6604681504971098 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.212e+05 Order of pole = 7.727e+08 TOP MAIN SOLVE Loop t[1] = 3.368999999999794 x1[1] (analytic) = 2.000061963279526 x1[1] (numeric) = 1.99819995088997 absolute error = 0.001862012389556522 relative error = 0.09309773515733269 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.168784588087976 x2[1] (numeric) = 1.176520394711778 absolute error = 0.0077358066238018 relative error = 0.6618676103914809 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.212e+05 Order of pole = 7.734e+08 TOP MAIN SOLVE Loop t[1] = 3.369999999999794 x1[1] (analytic) = 2.000061901347218 x1[1] (numeric) = 1.998197346270191 absolute error = 0.001864555077027763 relative error = 0.09322486847891161 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.169122464061341 x2[1] (numeric) = 1.176876895543641 absolute error = 0.007754431482300372 relative error = 0.663269393983137 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.213e+05 Order of pole = 7.742e+08 TOP MAIN SOLVE Loop t[1] = 3.370999999999794 x1[1] (analytic) = 2.000061839476811 x1[1] (numeric) = 1.998194739044489 absolute error = 0.001867100432322744 relative error = 0.09335213519253742 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.169461016493836 x2[1] (numeric) = 1.17723411400344 absolute error = 0.007773097509603533 relative error = 0.6646735034322113 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.213e+05 Order of pole = 7.75e+08 TOP MAIN SOLVE Loop t[1] = 3.371999999999794 x1[1] (analytic) = 2.000061777668244 x1[1] (numeric) = 1.998192129210257 absolute error = 0.001869648457987205 relative error = 0.0934795354254967 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.169800246739704 x2[1] (numeric) = 1.177592051531781 absolute error = 0.007791804792076862 relative error = 0.666079940895297 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.214e+05 Order of pole = 7.758e+08 TOP MAIN SOLVE Loop t[1] = 3.372999999999794 x1[1] (analytic) = 2.000061715921454 x1[1] (numeric) = 1.998189516764886 absolute error = 0.001872199156568666 relative error = 0.09360706930516489 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.170140156155897 x2[1] (numeric) = 1.17795070957216 absolute error = 0.007810553416262911 relative error = 0.6674887085254697 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.215e+05 Order of pole = 7.766e+08 TOP MAIN SOLVE Loop t[1] = 3.373999999999794 x1[1] (analytic) = 2.000061654236381 x1[1] (numeric) = 1.998186901705762 absolute error = 0.001874752530618418 relative error = 0.0937347369591061 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.170480746102083 x2[1] (numeric) = 1.178310089570964 absolute error = 0.007829343468881422 relative error = 0.6688998084722524 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.215e+05 Order of pole = 7.773e+08 TOP MAIN SOLVE Loop t[1] = 3.374999999999793 x1[1] (analytic) = 2.000061592612961 x1[1] (numeric) = 1.998184284030272 absolute error = 0.001877308582689086 relative error = 0.09386253851495113 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.170822017940653 x2[1] (numeric) = 1.178670192977483 absolute error = 0.007848175036829552 relative error = 0.6703132428815805 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.216e+05 Order of pole = 7.781e+08 TOP MAIN SOLVE Loop t[1] = 3.375999999999793 x1[1] (analytic) = 2.000061531051134 x1[1] (numeric) = 1.998181663735797 absolute error = 0.001879867315337513 relative error = 0.09399047410054166 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.171163973036727 x2[1] (numeric) = 1.179031021243909 absolute error = 0.007867048207182314 relative error = 0.671729013895786 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1166 Order of pole = 1622 TOP MAIN SOLVE Loop t[1] = 3.376999999999793 x1[1] (analytic) = 2.000061469550838 x1[1] (numeric) = 1.998179040819717 absolute error = 0.001882428731121655 relative error = 0.09411854384377492 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.171506612758156 x2[1] (numeric) = 1.179392575825348 absolute error = 0.007885963067192581 relative error = 0.6731471236535435 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.217e+05 Order of pole = 7.797e+08 TOP MAIN SOLVE Loop t[1] = 3.377999999999793 x1[1] (analytic) = 2.000061408112012 x1[1] (numeric) = 1.998176415279408 absolute error = 0.00188499283260346 relative error = 0.09424674787274796 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.171849938475529 x2[1] (numeric) = 1.179754858179822 absolute error = 0.007904919704293079 relative error = 0.6745675742899868 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.218e+05 Order of pole = 7.804e+08 TOP MAIN SOLVE Loop t[1] = 3.378999999999793 x1[1] (analytic) = 2.000061346734594 x1[1] (numeric) = 1.998173787112247 absolute error = 0.001887559622346879 relative error = 0.09437508631565775 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.172193951562182 x2[1] (numeric) = 1.180117869768275 absolute error = 0.007923918206093727 relative error = 0.6759903679364264 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.218e+05 Order of pole = 7.812e+08 TOP MAIN SOLVE Loop t[1] = 3.379999999999793 x1[1] (analytic) = 2.000061285418522 x1[1] (numeric) = 1.998171156315603 absolute error = 0.001890129102918969 relative error = 0.09450355930085667 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.172538653394196 x2[1] (numeric) = 1.180481612054582 absolute error = 0.007942958660385191 relative error = 0.6774155067205997 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.219e+05 Order of pole = 7.82e+08 TOP MAIN SOLVE Loop t[1] = 3.380999999999793 x1[1] (analytic) = 2.000061224163736 x1[1] (numeric) = 1.998168522886847 absolute error = 0.001892701276888786 relative error = 0.09463216695679709 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.172884045350412 x2[1] (numeric) = 1.180846086505549 absolute error = 0.007962041155137101 relative error = 0.6788429927664633 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.22e+05 Order of pole = 7.828e+08 TOP MAIN SOLVE Loop t[1] = 3.381999999999793 x1[1] (analytic) = 2.000061162970174 x1[1] (numeric) = 1.998165886823346 absolute error = 0.001895276146828717 relative error = 0.09476090941209782 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.173230128812428 x2[1] (numeric) = 1.181211294590927 absolute error = 0.007981165778498944 relative error = 0.6802728281942159 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.22e+05 Order of pole = 7.835e+08 TOP MAIN SOLVE Loop t[1] = 3.382999999999793 x1[1] (analytic) = 2.000061101837776 x1[1] (numeric) = 1.998163248122462 absolute error = 0.001897853715313813 relative error = 0.09488978679551098 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.173576905164608 x2[1] (numeric) = 1.18157723778341 absolute error = 0.008000332618801176 relative error = 0.681705015120337 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.221e+05 Order of pole = 7.843e+08 TOP MAIN SOLVE Loop t[1] = 3.383999999999793 x1[1] (analytic) = 2.000061040766478 x1[1] (numeric) = 1.998160606781557 absolute error = 0.001900433984920902 relative error = 0.09501879923587749 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.17392437579409 x2[1] (numeric) = 1.181943917558645 absolute error = 0.008019541764554994 relative error = 0.6831395556575143 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.221e+05 Order of pole = 7.851e+08 TOP MAIN SOLVE Loop t[1] = 3.384999999999792 x1[1] (analytic) = 2.000060979756222 x1[1] (numeric) = 1.998157962797991 absolute error = 0.001903016958231474 relative error = 0.09514794686227133 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.174272542090786 x2[1] (numeric) = 1.182311335395238 absolute error = 0.008038793304452341 relative error = 0.6845764519145882 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.222e+05 Order of pole = 7.859e+08 TOP MAIN SOLVE Loop t[1] = 3.385999999999792 x1[1] (analytic) = 2.000060918806946 x1[1] (numeric) = 1.998155316169118 absolute error = 0.001905602637827242 relative error = 0.09527722980377772 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.174621405447393 x2[1] (numeric) = 1.182679492774759 absolute error = 0.00805808732736657 relative error = 0.6860157059965534 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.223e+05 Order of pole = 7.867e+08 TOP MAIN SOLVE Loop t[1] = 3.386999999999792 x1[1] (analytic) = 2.000060857918588 x1[1] (numeric) = 1.998152666892293 absolute error = 0.001908191026294803 relative error = 0.09540664818972601 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.174970967259395 x2[1] (numeric) = 1.183048391181749 absolute error = 0.008077423922353333 relative error = 0.6874573200045803 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.223e+05 Order of pole = 7.875e+08 TOP MAIN SOLVE Loop t[1] = 3.387999999999792 x1[1] (analytic) = 2.000060797091088 x1[1] (numeric) = 1.998150014964866 absolute error = 0.001910782126221866 relative error = 0.09553620214950115 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.175321228925071 x2[1] (numeric) = 1.183418032103721 absolute error = 0.00809680317865058 relative error = 0.6889012960359596 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.224e+05 Order of pole = 7.883e+08 TOP MAIN SOLVE Loop t[1] = 3.388999999999792 x1[1] (analytic) = 2.000060736324385 x1[1] (numeric) = 1.998147360384186 absolute error = 0.001913375940199913 relative error = 0.09566589181267676 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.175672191845497 x2[1] (numeric) = 1.183788417031176 absolute error = 0.008116225185678339 relative error = 0.6903476361840277 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.224e+05 Order of pole = 7.891e+08 TOP MAIN SOLVE Loop t[1] = 3.389999999999792 x1[1] (analytic) = 2.000060675618419 x1[1] (numeric) = 1.998144703147596 absolute error = 0.001915972470823091 relative error = 0.09579571730895971 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.176023857424557 x2[1] (numeric) = 1.184159547457597 absolute error = 0.008135690033040044 relative error = 0.6917963425382256 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.225e+05 Order of pole = 7.899e+08 TOP MAIN SOLVE Loop t[1] = 3.390999999999792 x1[1] (analytic) = 2.000060614973128 x1[1] (numeric) = 1.998142043252441 absolute error = 0.001918571720686879 relative error = 0.09592567876812352 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.176376227068944 x2[1] (numeric) = 1.184531424879466 absolute error = 0.008155197810522097 relative error = 0.6932474171840048 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.226e+05 Order of pole = 7.906e+08 TOP MAIN SOLVE Loop t[1] = 3.391999999999792 x1[1] (analytic) = 2.000060554388453 x1[1] (numeric) = 1.998139380696061 absolute error = 0.001921173692391864 relative error = 0.096055776320197 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.176729302188166 x2[1] (numeric) = 1.184904050796261 absolute error = 0.008174748608095195 relative error = 0.6947008622028861 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.226e+05 Order of pole = 7.914e+08 TOP MAIN SOLVE Loop t[1] = 3.392999999999792 x1[1] (analytic) = 2.000060493864332 x1[1] (numeric) = 1.998136715475793 absolute error = 0.001923778388539077 relative error = 0.0961860100952312 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.177083084194556 x2[1] (numeric) = 1.185277426710469 absolute error = 0.008194342515913666 relative error = 0.6961566796723462 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.227e+05 Order of pole = 7.922e+08 TOP MAIN SOLVE Loop t[1] = 3.393999999999791 x1[1] (analytic) = 2.000060433400704 x1[1] (numeric) = 1.998134047588971 absolute error = 0.001926385811733544 relative error = 0.09631638022347699 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.177437574503271 x2[1] (numeric) = 1.185651554127587 absolute error = 0.008213979624316137 relative error = 0.6976148716658198 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.227e+05 Order of pole = 7.93e+08 TOP MAIN SOLVE Loop t[1] = 3.394999999999791 x1[1] (analytic) = 2.00006037299751 x1[1] (numeric) = 1.998131377032928 absolute error = 0.00192899596458207 relative error = 0.09644688683527412 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.177792774532305 x2[1] (numeric) = 1.186026434556131 absolute error = 0.008233660023826639 relative error = 0.6990754402527373 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.228e+05 Order of pole = 7.938e+08 TOP MAIN SOLVE Loop t[1] = 3.395999999999791 x1[1] (analytic) = 2.000060312654689 x1[1] (numeric) = 1.998128703804993 absolute error = 0.001931608849695898 relative error = 0.09657753006118427 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.178148685702487 x2[1] (numeric) = 1.186402069507641 absolute error = 0.008253383805153947 relative error = 0.7005383874984129 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.229e+05 Order of pole = 7.946e+08 TOP MAIN SOLVE Loop t[1] = 3.396999999999791 x1[1] (analytic) = 2.00006025237218 x1[1] (numeric) = 1.998126027902493 absolute error = 0.001934224469687384 relative error = 0.09670831003182473 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.178505309437493 x2[1] (numeric) = 1.186778460496686 absolute error = 0.008273151059192685 relative error = 0.7020037154640826 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.229e+05 Order of pole = 7.954e+08 TOP MAIN SOLVE Loop t[1] = 3.397999999999791 x1[1] (analytic) = 2.000060192149924 x1[1] (numeric) = 1.998123349322752 absolute error = 0.001936842827171992 relative error = 0.09683922687796818 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.178862647163849 x2[1] (numeric) = 1.187155609040872 absolute error = 0.00829296187702333 relative error = 0.7034714262068481 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.23e+05 Order of pole = 7.962e+08 TOP MAIN SOLVE Loop t[1] = 3.398999999999791 x1[1] (analytic) = 2.000060131987861 x1[1] (numeric) = 1.998120668063092 absolute error = 0.001939463924768292 relative error = 0.09697028073054274 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.179220700310936 x2[1] (numeric) = 1.187533516660848 absolute error = 0.008312816349912433 relative error = 0.7049415217796396 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.231e+05 Order of pole = 7.97e+08 TOP MAIN SOLVE Loop t[1] = 3.399999999999791 x1[1] (analytic) = 2.000060071885929 x1[1] (numeric) = 1.998117984120831 absolute error = 0.0019420877650973 relative error = 0.09710147172059864 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.179579470310997 x2[1] (numeric) = 1.18791218488031 absolute error = 0.008332714569313726 relative error = 0.706414004231254 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.231e+05 Order of pole = 7.978e+08 TOP MAIN SOLVE Loop t[1] = 3.400999999999791 x1[1] (analytic) = 2.000060011844069 x1[1] (numeric) = 1.998115297493286 absolute error = 0.001944714350782917 relative error = 0.09723279997933047 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.179938958599142 x2[1] (numeric) = 1.18829161522601 absolute error = 0.008352656626867683 relative error = 0.7078888756062601 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.232e+05 Order of pole = 7.986e+08 TOP MAIN SOLVE Loop t[1] = 3.401999999999791 x1[1] (analytic) = 2.00005995186222 x1[1] (numeric) = 1.998112608177769 absolute error = 0.001947343684451486 relative error = 0.09736426563805492 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.180299166613356 x2[1] (numeric) = 1.188671809227759 absolute error = 0.008372642614402626 relative error = 0.7093661379450372 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.232e+05 Order of pole = 7.994e+08 TOP MAIN SOLVE Loop t[1] = 3.40299999999979 x1[1] (analytic) = 2.000059891940324 x1[1] (numeric) = 1.998109916171591 absolute error = 0.001949975768732681 relative error = 0.09749586882825521 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.180660095794501 x2[1] (numeric) = 1.189052768418435 absolute error = 0.008392672623934061 relative error = 0.7108457932836616 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.233e+05 Order of pole = 8.001e+08 TOP MAIN SOLVE Loop t[1] = 3.40399999999979 x1[1] (analytic) = 2.00005983207832 x1[1] (numeric) = 1.998107221472061 absolute error = 0.00195261060625862 relative error = 0.09762760968153669 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.181021747586324 x2[1] (numeric) = 1.189434494333991 absolute error = 0.008412746747666455 relative error = 0.7123278436540004 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.234e+05 Order of pole = 8.01e+08 TOP MAIN SOLVE Loop t[1] = 3.40499999999979 x1[1] (analytic) = 2.000059772276148 x1[1] (numeric) = 1.998104524076484 absolute error = 0.001955248199664084 relative error = 0.09775948832963793 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.181384123435463 x2[1] (numeric) = 1.189816988513456 absolute error = 0.008432865077992568 relative error = 0.7138122910835988 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.234e+05 Order of pole = 8.018e+08 TOP MAIN SOLVE Loop t[1] = 3.40599999999979 x1[1] (analytic) = 2.000059712533748 x1[1] (numeric) = 1.998101823982162 absolute error = 0.001957888551586295 relative error = 0.09789150490441965 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.181747224791451 x2[1] (numeric) = 1.190200252498945 absolute error = 0.008453027707493899 relative error = 0.7152991375956603 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.235e+05 Order of pole = 8.026e+08 TOP MAIN SOLVE Loop t[1] = 3.40699999999979 x1[1] (analytic) = 2.00005965285106 x1[1] (numeric) = 1.998099121186395 absolute error = 0.001960531664665588 relative error = 0.098023659537898 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.182111053106724 x2[1] (numeric) = 1.190584287835666 absolute error = 0.00847323472894157 relative error = 0.7167883852090655 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 766.9 Order of pole = 7.395e+04 TOP MAIN SOLVE Loop t[1] = 3.40799999999979 x1[1] (analytic) = 2.000059593228026 x1[1] (numeric) = 1.99809641568648 absolute error = 0.001963177541545624 relative error = 0.09815595236225562 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.182475609836626 x2[1] (numeric) = 1.190969096071923 absolute error = 0.008493486235296777 relative error = 0.7182800359383528 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.236e+05 Order of pole = 8.042e+08 TOP MAIN SOLVE Loop t[1] = 3.40899999999979 x1[1] (analytic) = 2.000059533664584 x1[1] (numeric) = 1.998093707479712 absolute error = 0.001965826184872066 relative error = 0.09828838350977509 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.182840896439415 x2[1] (numeric) = 1.191354678759125 absolute error = 0.008513782319709895 relative error = 0.7197740917935848 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.237e+05 Order of pole = 8.05e+08 TOP MAIN SOLVE Loop t[1] = 3.40999999999979 x1[1] (analytic) = 2.000059474160677 x1[1] (numeric) = 1.998090996563383 absolute error = 0.001968477597293461 relative error = 0.09842095311288335 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.183206914376266 x2[1] (numeric) = 1.191741037451789 absolute error = 0.008534123075523148 relative error = 0.7212705547805187 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.237e+05 Order of pole = 8.058e+08 TOP MAIN SOLVE Loop t[1] = 3.41099999999979 x1[1] (analytic) = 2.000059414716243 x1[1] (numeric) = 1.998088282934782 absolute error = 0.001971131781461022 relative error = 0.09855366130414055 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.183573665111281 x2[1] (numeric) = 1.19212817370755 absolute error = 0.008554508596268606 relative error = 0.722769426900378 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.238e+05 Order of pole = 8.066e+08 TOP MAIN SOLVE Loop t[1] = 3.411999999999789 x1[1] (analytic) = 2.000059355331224 x1[1] (numeric) = 1.998085566591195 absolute error = 0.001973788740029514 relative error = 0.09868650821628443 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.183941150111495 x2[1] (numeric) = 1.192516089087164 absolute error = 0.008574938975669744 relative error = 0.7242707101499276 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.239e+05 Order of pole = 8.074e+08 TOP MAIN SOLVE Loop t[1] = 3.412999999999789 x1[1] (analytic) = 2.000059296005561 x1[1] (numeric) = 1.998082847529905 absolute error = 0.001976448475655479 relative error = 0.09881949398214161 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.184309370846876 x2[1] (numeric) = 1.192904785154518 absolute error = 0.008595414307642546 relative error = 0.7257744065215103 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.239e+05 Order of pole = 8.082e+08 TOP MAIN SOLVE Loop t[1] = 3.413999999999789 x1[1] (analytic) = 2.000059236739193 x1[1] (numeric) = 1.998080125748195 absolute error = 0.001979110990998789 relative error = 0.09895261873470522 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.184678328790339 x2[1] (numeric) = 1.193294263476633 absolute error = 0.008615934686293958 relative error = 0.7272805180028564 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.24e+05 Order of pole = 8.091e+08 TOP MAIN SOLVE Loop t[1] = 3.414999999999789 x1[1] (analytic) = 2.000059177532063 x1[1] (numeric) = 1.998077401243341 absolute error = 0.001981776288721759 relative error = 0.0990858826070905 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.185048025417744 x2[1] (numeric) = 1.193684525623668 absolute error = 0.008636500205924325 relative error = 0.7287890465772349 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1737 Order of pole = 1.409e+05 TOP MAIN SOLVE Loop t[1] = 3.415999999999789 x1[1] (analytic) = 2.000059118384109 x1[1] (numeric) = 1.99807467401262 absolute error = 0.001984444371489813 relative error = 0.09921928573256815 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.185418462207909 x2[1] (numeric) = 1.194075573168935 absolute error = 0.00865711096102606 relative error = 0.7302999942232803 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.241e+05 Order of pole = 8.106e+08 TOP MAIN SOLVE Loop t[1] = 3.416999999999789 x1[1] (analytic) = 2.000059059295275 x1[1] (numeric) = 1.998071944053303 absolute error = 0.00198711524197126 relative error = 0.09935282824455317 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.185789640642611 x2[1] (numeric) = 1.194467407688897 absolute error = 0.008677767046285645 relative error = 0.7318133629151061 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.242e+05 Order of pole = 8.115e+08 TOP MAIN SOLVE Loop t[1] = 3.417999999999789 x1[1] (analytic) = 2.000059000265499 x1[1] (numeric) = 1.998069211362663 absolute error = 0.001989788902836853 relative error = 0.09948651027658269 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.186161562206594 x2[1] (numeric) = 1.194860030763176 absolute error = 0.008698468556581851 relative error = 0.7333291546220948 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.242e+05 Order of pole = 8.123e+08 TOP MAIN SOLVE Loop t[1] = 3.418999999999789 x1[1] (analytic) = 2.000058941294724 x1[1] (numeric) = 1.998066475937964 absolute error = 0.001992465356759787 relative error = 0.09962033196231601 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.186534228387573 x2[1] (numeric) = 1.195253443974563 absolute error = 0.008719215586989515 relative error = 0.7348473713091606 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.243e+05 Order of pole = 8.131e+08 TOP MAIN SOLVE Loop t[1] = 3.419999999999789 x1[1] (analytic) = 2.00005888238289 x1[1] (numeric) = 1.998063737776473 absolute error = 0.001995144606417254 relative error = 0.09975429343561218 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.186907640676245 x2[1] (numeric) = 1.195647648909021 absolute error = 0.008740008232775764 relative error = 0.7363680149363697 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.244e+05 Order of pole = 8.139e+08 TOP MAIN SOLVE Loop t[1] = 3.420999999999788 x1[1] (analytic) = 2.000058823529939 x1[1] (numeric) = 1.998060996875451 absolute error = 0.001997826654487556 relative error = 0.09988839483038586 % Correct digits = 3 h = 0.001 x2[1] (analytic) = 1.187281800566287 x2[1] (numeric) = 1.196042647155691 absolute error = 0.008760846589404236 relative error = 0.7378910874592416 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.244e+05 Order of pole = 8.147e+08 TOP MAIN SOLVE Loop t[1] = 3.421999999999788 x1[1] (analytic) = 2.000058764735811 x1[1] (numeric) = 1.998058253232157 absolute error = 0.002000511503653879 relative error = 0.1000226362807959 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.187656709554369 x2[1] (numeric) = 1.196438440306901 absolute error = 0.008781730752532413 relative error = 0.739416590828463 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.245e+05 Order of pole = 8.155e+08 TOP MAIN SOLVE Loop t[1] = 3.422999999999788 x1[1] (analytic) = 2.000058706000448 x1[1] (numeric) = 1.998055506843847 absolute error = 0.002003199156600299 relative error = 0.1001570179210455 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.188032369140157 x2[1] (numeric) = 1.196835029958171 absolute error = 0.008802660818014063 relative error = 0.7409445269900368 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.245e+05 Order of pole = 8.163e+08 TOP MAIN SOLVE Loop t[1] = 3.423999999999788 x1[1] (analytic) = 2.00005864732379 x1[1] (numeric) = 1.998052757707776 absolute error = 0.002005889616014667 relative error = 0.1002915398855268 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.188408780826319 x2[1] (numeric) = 1.197232417708218 absolute error = 0.008823636881899022 relative error = 0.7424748978852048 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.246e+05 Order of pole = 8.171e+08 TOP MAIN SOLVE Loop t[1] = 3.424999999999788 x1[1] (analytic) = 2.00005858870578 x1[1] (numeric) = 1.998050005821193 absolute error = 0.002008582884587495 relative error = 0.1004262023087649 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.188785946118532 x2[1] (numeric) = 1.197630605158966 absolute error = 0.008844659040433633 relative error = 0.7440077054504263 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.247e+05 Order of pole = 8.179e+08 TOP MAIN SOLVE Loop t[1] = 3.425999999999788 x1[1] (analytic) = 2.000058530146359 x1[1] (numeric) = 1.998047251181347 absolute error = 0.002011278965012409 relative error = 0.1005610053254406 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.189163866525487 x2[1] (numeric) = 1.198029593915548 absolute error = 0.008865727390060307 relative error = 0.7455429516172815 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.247e+05 Order of pole = 8.188e+08 TOP MAIN SOLVE Loop t[1] = 3.426999999999788 x1[1] (analytic) = 2.000058471645468 x1[1] (numeric) = 1.998044493785484 absolute error = 0.002013977859984584 relative error = 0.1006959490703121 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.189542543558896 x2[1] (numeric) = 1.198429385586315 absolute error = 0.008886842027419073 relative error = 0.7470806383125442 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.248e+05 Order of pole = 8.196e+08 TOP MAIN SOLVE Loop t[1] = 3.427999999999788 x1[1] (analytic) = 2.000058413203049 x1[1] (numeric) = 1.998041733630845 absolute error = 0.002016679572203639 relative error = 0.10083103367836 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.189921978733495 x2[1] (numeric) = 1.198829981782843 absolute error = 0.008908003049347801 relative error = 0.7486207674581421 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.249e+05 Order of pole = 8.205e+08 TOP MAIN SOLVE Loop t[1] = 3.428999999999788 x1[1] (analytic) = 2.000058354819043 x1[1] (numeric) = 1.998038970714672 absolute error = 0.002019384104371191 relative error = 0.1009662592846646 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.190302173567056 x2[1] (numeric) = 1.199231384119938 absolute error = 0.008929210552881983 relative error = 0.7501633409710776 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.249e+05 Order of pole = 8.212e+08 TOP MAIN SOLVE Loop t[1] = 3.429999999999787 x1[1] (analytic) = 2.000058296493391 x1[1] (numeric) = 1.9980362050342 absolute error = 0.0020220914591913 relative error = 0.1011016260244283 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.190683129580388 x2[1] (numeric) = 1.199633594215643 absolute error = 0.008950464635255395 relative error = 0.7517083607634263 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.25e+05 Order of pole = 8.221e+08 TOP MAIN SOLVE Loop t[1] = 3.430999999999787 x1[1] (analytic) = 2.000058238226036 x1[1] (numeric) = 1.998033436586665 absolute error = 0.002024801639371798 relative error = 0.1012371340330424 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.191064848297343 x2[1] (numeric) = 1.200036613691245 absolute error = 0.00897176539390121 relative error = 0.7532558287423703 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.25e+05 Order of pole = 8.229e+08 TOP MAIN SOLVE Loop t[1] = 3.431999999999787 x1[1] (analytic) = 2.00005818001692 x1[1] (numeric) = 1.998030665369297 absolute error = 0.002027514647622741 relative error = 0.101372783446009 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.191447331244828 x2[1] (numeric) = 1.200440444171279 absolute error = 0.008993112926450886 relative error = 0.7548057468100459 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 954.9 Order of pole = 1.902e+04 TOP MAIN SOLVE Loop t[1] = 3.432999999999787 x1[1] (analytic) = 2.000058121865983 x1[1] (numeric) = 1.998027891379326 absolute error = 0.002030230486657292 relative error = 0.1015085743989859 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.191830579952803 x2[1] (numeric) = 1.200845087283539 absolute error = 0.00901450733073661 relative error = 0.7563581168636896 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.252e+05 Order of pole = 8.245e+08 TOP MAIN SOLVE Loop t[1] = 3.433999999999787 x1[1] (analytic) = 2.000058063773169 x1[1] (numeric) = 1.998025114613977 absolute error = 0.002032949159191277 relative error = 0.1016445070277639 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.192214595954292 x2[1] (numeric) = 1.201250544659082 absolute error = 0.009035948704789076 relative error = 0.7579129407953918 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.252e+05 Order of pole = 8.254e+08 TOP MAIN SOLVE Loop t[1] = 3.434999999999787 x1[1] (analytic) = 2.000058005738417 x1[1] (numeric) = 1.998022335070475 absolute error = 0.002035670667942746 relative error = 0.101780581468245 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.19259938078539 x2[1] (numeric) = 1.201656817932231 absolute error = 0.009057437146840819 relative error = 0.7594702204923177 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.253e+05 Order of pole = 8.262e+08 TOP MAIN SOLVE Loop t[1] = 3.435999999999787 x1[1] (analytic) = 2.000057947761672 x1[1] (numeric) = 1.998019552746038 absolute error = 0.002038395015633965 relative error = 0.1019167978565419 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.192984935985265 x2[1] (numeric) = 1.20206390874059 absolute error = 0.009078972755324655 relative error = 0.7610299578365165 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.254e+05 Order of pole = 8.27e+08 TOP MAIN SOLVE Loop t[1] = 3.436999999999787 x1[1] (analytic) = 2.000057889842875 x1[1] (numeric) = 1.998016767637886 absolute error = 0.002041122204989199 relative error = 0.1020531563288676 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.193371263096167 x2[1] (numeric) = 1.202471818725041 absolute error = 0.009100555628873908 relative error = 0.7625921547048803 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1281 Order of pole = 6.78e+04 TOP MAIN SOLVE Loop t[1] = 3.437999999999787 x1[1] (analytic) = 2.000057831981967 x1[1] (numeric) = 1.998013979743232 absolute error = 0.002043852238735155 relative error = 0.1021896570215567 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.193758363663435 x2[1] (numeric) = 1.202880549529759 absolute error = 0.00912218586632485 relative error = 0.7641568129692902 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.255e+05 Order of pole = 8.287e+08 TOP MAIN SOLVE Loop t[1] = 3.438999999999786 x1[1] (analytic) = 2.000057774178892 x1[1] (numeric) = 1.998011189059289 absolute error = 0.002046585119602318 relative error = 0.1023263000711331 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.194146239235499 x2[1] (numeric) = 1.203290102802214 absolute error = 0.009143863566714705 relative error = 0.7657239344963874 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.255e+05 Order of pole = 8.295e+08 TOP MAIN SOLVE Loop t[1] = 3.439999999999786 x1[1] (analytic) = 2.00005771643359 x1[1] (numeric) = 1.998008395583267 absolute error = 0.002049320850323388 relative error = 0.1024630856142313 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.194534891363892 x2[1] (numeric) = 1.203700480193175 absolute error = 0.009165588829283422 relative error = 0.7672935211476634 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.256e+05 Order of pole = 8.303e+08 TOP MAIN SOLVE Loop t[1] = 3.440999999999786 x1[1] (analytic) = 2.000057658746005 x1[1] (numeric) = 1.998005599312371 absolute error = 0.002052059433634179 relative error = 0.1026000137876414 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.194924321603252 x2[1] (numeric) = 1.204111683356726 absolute error = 0.009187361753473677 relative error = 0.768865574779399 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.257e+05 Order of pole = 8.312e+08 TOP MAIN SOLVE Loop t[1] = 3.441999999999786 x1[1] (analytic) = 2.000057601116079 x1[1] (numeric) = 1.998002800243806 absolute error = 0.002054800872273166 relative error = 0.1027370847282868 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.195314531511328 x2[1] (numeric) = 1.20452371395026 absolute error = 0.009209182438931984 relative error = 0.7704400972426985 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.257e+05 Order of pole = 8.32e+08 TOP MAIN SOLVE Loop t[1] = 3.442999999999786 x1[1] (analytic) = 2.000057543543754 x1[1] (numeric) = 1.997999998374772 absolute error = 0.002057545168981711 relative error = 0.102874298573235 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.195705522648991 x2[1] (numeric) = 1.204936573634499 absolute error = 0.009231050985508027 relative error = 0.7720170903833716 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.258e+05 Order of pole = 8.328e+08 TOP MAIN SOLVE Loop t[1] = 3.443999999999786 x1[1] (analytic) = 2.000057486028972 x1[1] (numeric) = 1.997997193702468 absolute error = 0.002060292326504065 relative error = 0.1030116554596981 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.196097296580233 x2[1] (numeric) = 1.205350264073489 absolute error = 0.009252967493255548 relative error = 0.7735965560419497 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.259e+05 Order of pole = 8.337e+08 TOP MAIN SOLVE Loop t[1] = 3.444999999999786 x1[1] (analytic) = 2.000057428571677 x1[1] (numeric) = 1.997994386224089 absolute error = 0.002063042347588029 relative error = 0.1031491555250657 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.196489854872181 x2[1] (numeric) = 1.205764786934613 absolute error = 0.009274932062432573 relative error = 0.775178496053642 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.259e+05 Order of pole = 8.345e+08 TOP MAIN SOLVE Loop t[1] = 3.445999999999786 x1[1] (analytic) = 2.00005737117181 x1[1] (numeric) = 1.997991575936827 absolute error = 0.002065795234982737 relative error = 0.103286798906794 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.196883199095095 x2[1] (numeric) = 1.206180143888598 absolute error = 0.009296944793503181 relative error = 0.7767629122484259 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.26e+05 Order of pole = 8.354e+08 TOP MAIN SOLVE Loop t[1] = 3.446999999999786 x1[1] (analytic) = 2.000057313829314 x1[1] (numeric) = 1.997988762837872 absolute error = 0.002068550991441764 relative error = 0.1034245857425612 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.197277330822382 x2[1] (numeric) = 1.206596336609517 absolute error = 0.009319005787135071 relative error = 0.7783498064507794 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.26e+05 Order of pole = 8.362e+08 TOP MAIN SOLVE Loop t[1] = 3.447999999999785 x1[1] (analytic) = 2.000057256544132 x1[1] (numeric) = 1.997985946924412 absolute error = 0.002071309619720463 relative error = 0.1035625161701344 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.197672251630599 x2[1] (numeric) = 1.207013366774802 absolute error = 0.009341115144203105 relative error = 0.7799391804799204 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.261e+05 Order of pole = 8.37e+08 TOP MAIN SOLVE Loop t[1] = 3.448999999999785 x1[1] (analytic) = 2.000057199316207 x1[1] (numeric) = 1.997983128193629 absolute error = 0.002074071122577514 relative error = 0.1037005903274472 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.198067963099458 x2[1] (numeric) = 1.207431236065245 absolute error = 0.009363272965787539 relative error = 0.781531036149595 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.262e+05 Order of pole = 8.379e+08 TOP MAIN SOLVE Loop t[1] = 3.449999999999785 x1[1] (analytic) = 2.000057142145481 x1[1] (numeric) = 1.997980306642706 absolute error = 0.00207683550277471 relative error = 0.1038388083525888 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.198464466811833 x2[1] (numeric) = 1.207849946165009 absolute error = 0.00938547935317513 relative error = 0.7831253752681105 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.262e+05 Order of pole = 8.387e+08 TOP MAIN SOLVE Loop t[1] = 3.450999999999785 x1[1] (analytic) = 2.000057085031897 x1[1] (numeric) = 1.997977482268821 absolute error = 0.002079602763076061 relative error = 0.1039771703837591 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.19886176435377 x2[1] (numeric) = 1.20826949876163 absolute error = 0.009407734407860247 relative error = 0.7847221996383679 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.263e+05 Order of pole = 8.396e+08 TOP MAIN SOLVE Loop t[1] = 3.451999999999785 x1[1] (analytic) = 2.000057027975398 x1[1] (numeric) = 1.997974655069149 absolute error = 0.002082372906248908 relative error = 0.1041156765593248 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.199259857314486 x2[1] (numeric) = 1.20868989554603 absolute error = 0.009430038231543758 relative error = 0.7863215110577061 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.264e+05 Order of pole = 8.404e+08 TOP MAIN SOLVE Loop t[1] = 3.452999999999785 x1[1] (analytic) = 2.000056970975927 x1[1] (numeric) = 1.997971825040863 absolute error = 0.002085145935063704 relative error = 0.1042543270178078 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.199658747286383 x2[1] (numeric) = 1.209111138212519 absolute error = 0.009452390926135479 relative error = 0.7879233113180475 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.264e+05 Order of pole = 8.412e+08 TOP MAIN SOLVE Loop t[1] = 3.453999999999785 x1[1] (analytic) = 2.000056914033427 x1[1] (numeric) = 1.997968992181133 absolute error = 0.002087921852293562 relative error = 0.1043931218978635 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.200058435865051 x2[1] (numeric) = 1.209533228458803 absolute error = 0.009474792593752168 relative error = 0.7895276022056672 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.265e+05 Order of pole = 8.42e+08 TOP MAIN SOLVE Loop t[1] = 3.454999999999785 x1[1] (analytic) = 2.000056857147841 x1[1] (numeric) = 1.997966156487127 absolute error = 0.002090700660713596 relative error = 0.104532061338247 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.200458924649271 x2[1] (numeric) = 1.209956167985991 absolute error = 0.00949724333672064 relative error = 0.7911343855013931 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.265e+05 Order of pole = 8.429e+08 TOP MAIN SOLVE Loop t[1] = 3.455999999999785 x1[1] (analytic) = 2.000056800319112 x1[1] (numeric) = 1.997963317956009 absolute error = 0.002093482363103139 relative error = 0.1046711454779244 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.200860215241028 x2[1] (numeric) = 1.210379958498604 absolute error = 0.009519743257575541 relative error = 0.7927436629803581 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.266e+05 Order of pole = 8.437e+08 TOP MAIN SOLVE Loop t[1] = 3.456999999999784 x1[1] (analytic) = 2.000056743547184 x1[1] (numeric) = 1.99796047658494 absolute error = 0.002096266962243964 relative error = 0.1048103744559841 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.201262309245515 x2[1] (numeric) = 1.210804601704576 absolute error = 0.009542292459061574 relative error = 0.7943554364121246 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.267e+05 Order of pole = 8.445e+08 TOP MAIN SOLVE Loop t[1] = 3.457999999999784 x1[1] (analytic) = 2.000056686831999 x1[1] (numeric) = 1.997957632371078 absolute error = 0.002099054460920957 relative error = 0.1049497484116696 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.201665208271135 x2[1] (numeric) = 1.211230099315268 absolute error = 0.009564891044133716 relative error = 0.7959697075606409 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 898.7 Order of pole = 3.579e+04 TOP MAIN SOLVE Loop t[1] = 3.458999999999784 x1[1] (analytic) = 2.000056630173501 x1[1] (numeric) = 1.99795478531158 absolute error = 0.002101844861920554 relative error = 0.1050892674843024 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.202068913929513 x2[1] (numeric) = 1.21165645304547 absolute error = 0.009587539115956778 relative error = 0.797586478184143 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.268e+05 Order of pole = 8.463e+08 TOP MAIN SOLVE Loop t[1] = 3.459999999999784 x1[1] (analytic) = 2.000056573571633 x1[1] (numeric) = 1.997951935403599 absolute error = 0.002104638168034301 relative error = 0.1052289318134591 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.202473427835501 x2[1] (numeric) = 1.212083664613408 absolute error = 0.009610236777906733 relative error = 0.7992057500352031 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.269e+05 Order of pole = 8.471e+08 TOP MAIN SOLVE Loop t[1] = 3.460999999999784 x1[1] (analytic) = 2.000056517026339 x1[1] (numeric) = 1.997949082644284 absolute error = 0.002107434382054851 relative error = 0.1053687415387721 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.202878751607184 x2[1] (numeric) = 1.212511735740754 absolute error = 0.009632984133570055 relative error = 0.800827524860613 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2252 Order of pole = 1.765e+05 TOP MAIN SOLVE Loop t[1] = 3.461999999999784 x1[1] (analytic) = 2.000056460537562 x1[1] (numeric) = 1.997946227030783 absolute error = 0.002110233506778636 relative error = 0.1055086968000624 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.203284886865885 x2[1] (numeric) = 1.212940668152631 absolute error = 0.009655781286745935 relative error = 0.8024518044015074 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.27e+05 Order of pole = 8.488e+08 TOP MAIN SOLVE Loop t[1] = 3.462999999999784 x1[1] (analytic) = 2.000056404105245 x1[1] (numeric) = 1.99794336856024 absolute error = 0.002113035545004305 relative error = 0.105648797737262 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.203691835236175 x2[1] (numeric) = 1.213370463577619 absolute error = 0.009678628341444506 relative error = 0.8040785903931528 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.271e+05 Order of pole = 8.496e+08 TOP MAIN SOLVE Loop t[1] = 3.463999999999784 x1[1] (analytic) = 2.000056347729332 x1[1] (numeric) = 1.997940507229797 absolute error = 0.002115840499534949 relative error = 0.1057890444905248 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.204099598345875 x2[1] (numeric) = 1.213801123747764 absolute error = 0.009701525401889288 relative error = 0.8057078845650896 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.271e+05 Order of pole = 8.505e+08 TOP MAIN SOLVE Loop t[1] = 3.464999999999784 x1[1] (analytic) = 2.000056291409767 x1[1] (numeric) = 1.997937643036593 absolute error = 0.002118648373174548 relative error = 0.1059294372000495 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.204508177826066 x2[1] (numeric) = 1.214232650398583 absolute error = 0.009724472572516296 relative error = 0.8073396886409957 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.272e+05 Order of pole = 8.514e+08 TOP MAIN SOLVE Loop t[1] = 3.465999999999783 x1[1] (analytic) = 2.000056235146494 x1[1] (numeric) = 1.997934775977762 absolute error = 0.002121459168731743 relative error = 0.1060699760062675 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.204917575311096 x2[1] (numeric) = 1.214665045269071 absolute error = 0.009747469957974708 relative error = 0.8089740043386802 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.272e+05 Order of pole = 8.522e+08 TOP MAIN SOLVE Loop t[1] = 3.466999999999783 x1[1] (analytic) = 2.000056178939456 x1[1] (numeric) = 1.997931906050439 absolute error = 0.00212427288901651 relative error = 0.1062106610496772 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.205327792438583 x2[1] (numeric) = 1.215098310101711 absolute error = 0.009770517663128198 relative error = 0.8106108333701307 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.273e+05 Order of pole = 8.531e+08 TOP MAIN SOLVE Loop t[1] = 3.467999999999783 x1[1] (analytic) = 2.000056122788596 x1[1] (numeric) = 1.997929033251753 absolute error = 0.002127089536843485 relative error = 0.1063514924710098 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.205738830849424 x2[1] (numeric) = 1.215532446642478 absolute error = 0.009793615793053601 relative error = 0.8122501774413413 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.274e+05 Order of pole = 8.539e+08 TOP MAIN SOLVE Loop t[1] = 3.468999999999783 x1[1] (analytic) = 2.00005606669386 x1[1] (numeric) = 1.997926157578831 absolute error = 0.002129909115028195 relative error = 0.1064924704110413 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.206150692187801 x2[1] (numeric) = 1.215967456640844 absolute error = 0.009816764453043358 relative error = 0.8138920382524525 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.274e+05 Order of pole = 8.548e+08 TOP MAIN SOLVE Loop t[1] = 3.469999999999783 x1[1] (analytic) = 2.00005601065519 x1[1] (numeric) = 1.997923279028799 absolute error = 0.002132731626391271 relative error = 0.1066335950108026 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.206563378101188 x2[1] (numeric) = 1.216403341849793 absolute error = 0.009839963748604852 relative error = 0.8155364174976329 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.275e+05 Order of pole = 8.556e+08 TOP MAIN SOLVE Loop t[1] = 3.470999999999783 x1[1] (analytic) = 2.000055954672531 x1[1] (numeric) = 1.997920397598776 absolute error = 0.002135557073754901 relative error = 0.1067748664114028 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.206976890240358 x2[1] (numeric) = 1.216840104025819 absolute error = 0.009863213785460179 relative error = 0.817183316864999 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.276e+05 Order of pole = 8.565e+08 TOP MAIN SOLVE Loop t[1] = 3.471999999999783 x1[1] (analytic) = 2.000055898745826 x1[1] (numeric) = 1.997917513285882 absolute error = 0.002138385459944159 relative error = 0.1069162847540949 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.207391230259388 x2[1] (numeric) = 1.217277744928936 absolute error = 0.009886514669548374 relative error = 0.8188327380367357 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.276e+05 Order of pole = 8.573e+08 TOP MAIN SOLVE Loop t[1] = 3.472999999999783 x1[1] (analytic) = 2.000055842875021 x1[1] (numeric) = 1.997914626087233 absolute error = 0.00214121678778767 relative error = 0.1070578501803097 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.207806399815665 x2[1] (numeric) = 1.21771626632269 absolute error = 0.009909866507024523 relative error = 0.8204846826889608 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.277e+05 Order of pole = 8.582e+08 TOP MAIN SOLVE Loop t[1] = 3.473999999999783 x1[1] (analytic) = 2.000055787060058 x1[1] (numeric) = 1.997911735999941 absolute error = 0.002144051060116947 relative error = 0.1071995628316224 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.208222400569898 x2[1] (numeric) = 1.218155669974158 absolute error = 0.009933269404259981 relative error = 0.8221391524916792 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.278e+05 Order of pole = 8.591e+08 TOP MAIN SOLVE Loop t[1] = 3.474999999999782 x1[1] (analytic) = 2.000055731300882 x1[1] (numeric) = 1.997908843021116 absolute error = 0.002146888279765946 relative error = 0.1073414228497303 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.208639234186117 x2[1] (numeric) = 1.218595957653961 absolute error = 0.009956723467844153 relative error = 0.8237961491088687 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.278e+05 Order of pole = 8.599e+08 TOP MAIN SOLVE Loop t[1] = 3.475999999999782 x1[1] (analytic) = 2.000055675597437 x1[1] (numeric) = 1.997905947147865 absolute error = 0.002149728449572175 relative error = 0.1074834303765083 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.209056902331685 x2[1] (numeric) = 1.219037131136269 absolute error = 0.009980228804584046 relative error = 0.8254556741983788 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.279e+05 Order of pole = 8.608e+08 TOP MAIN SOLVE Loop t[1] = 3.476999999999782 x1[1] (analytic) = 2.000055619949668 x1[1] (numeric) = 1.997903048377293 absolute error = 0.002152571572375583 relative error = 0.1076255855539534 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.209475406677303 x2[1] (numeric) = 1.219479192198808 absolute error = 0.01000378552150449 relative error = 0.8271177294118865 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.28e+05 Order of pole = 8.617e+08 TOP MAIN SOLVE Loop t[1] = 3.477999999999782 x1[1] (analytic) = 2.00005556435752 x1[1] (numeric) = 1.9979001467065 absolute error = 0.002155417651019675 relative error = 0.1077678885242402 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.209894748897018 x2[1] (numeric) = 1.219922142622867 absolute error = 0.01002739372584904 relative error = 0.8287823163949066 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.28e+05 Order of pole = 8.625e+08 TOP MAIN SOLVE Loop t[1] = 3.478999999999782 x1[1] (analytic) = 2.000055508820935 x1[1] (numeric) = 1.997897242132585 absolute error = 0.002158266688349952 relative error = 0.1079103394296434 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.210314930668225 x2[1] (numeric) = 1.220365984193305 absolute error = 0.01005105352507996 relative error = 0.830449436786728 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.281e+05 Order of pole = 8.634e+08 TOP MAIN SOLVE Loop t[1] = 3.479999999999782 x1[1] (analytic) = 2.000055453339859 x1[1] (numeric) = 1.997894334652643 absolute error = 0.002161118687215913 relative error = 0.1080529384126374 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.210735953671682 x2[1] (numeric) = 1.220810718698562 absolute error = 0.01007476502687976 relative error = 0.8321190922204794 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.281e+05 Order of pole = 8.642e+08 TOP MAIN SOLVE Loop t[1] = 3.480999999999782 x1[1] (analytic) = 2.000055397914236 x1[1] (numeric) = 1.997891424263767 absolute error = 0.002163973650469053 relative error = 0.1081956856157964 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.211157819591507 x2[1] (numeric) = 1.221256347930657 absolute error = 0.01009852833915015 relative error = 0.8337912843229733 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.282e+05 Order of pole = 8.651e+08 TOP MAIN SOLVE Loop t[1] = 3.481999999999782 x1[1] (analytic) = 2.000055342544012 x1[1] (numeric) = 1.997888510963047 absolute error = 0.00216683158096509 relative error = 0.1083385811819059 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.211580530115193 x2[1] (numeric) = 1.221702873685207 absolute error = 0.01012234357001351 relative error = 0.835466014714772 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.283e+05 Order of pole = 8.659e+08 TOP MAIN SOLVE Loop t[1] = 3.482999999999782 x1[1] (analytic) = 2.00005528722913 x1[1] (numeric) = 1.997885594747569 absolute error = 0.002169692481561292 relative error = 0.1084816252538287 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.212004086933611 x2[1] (numeric) = 1.222150297761424 absolute error = 0.01014621082781275 relative error = 0.8371432850101043 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.283e+05 Order of pole = 8.668e+08 TOP MAIN SOLVE Loop t[1] = 3.483999999999781 x1[1] (analytic) = 2.000055231969535 x1[1] (numeric) = 1.997882675614416 absolute error = 0.002172556355118926 relative error = 0.1086248179746278 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.212428491741015 x2[1] (numeric) = 1.222598621962128 absolute error = 0.01017013022111279 relative error = 0.8388230968169311 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.284e+05 Order of pole = 8.677e+08 TOP MAIN SOLVE Loop t[1] = 3.484999999999781 x1[1] (analytic) = 2.000055176765172 x1[1] (numeric) = 1.997879753560671 absolute error = 0.002175423204501481 relative error = 0.1087681594874769 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.212853746235054 x2[1] (numeric) = 1.223047848093753 absolute error = 0.01019410185869929 relative error = 0.8405054517367709 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.285e+05 Order of pole = 8.685e+08 TOP MAIN SOLVE Loop t[1] = 3.485999999999781 x1[1] (analytic) = 2.000055121615987 x1[1] (numeric) = 1.99787682858341 absolute error = 0.002178293032576661 relative error = 0.108911649935761 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.213279852116773 x2[1] (numeric) = 1.223497977966353 absolute error = 0.01021812584958037 relative error = 0.8421903513647833 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.285e+05 Order of pole = 8.694e+08 TOP MAIN SOLVE Loop t[1] = 3.486999999999781 x1[1] (analytic) = 2.000055066521922 x1[1] (numeric) = 1.997873900679709 absolute error = 0.002181165842213284 relative error = 0.1090552894629202 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.213706811090624 x2[1] (numeric) = 1.223949013393611 absolute error = 0.01024220230298734 relative error = 0.8438777972897593 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.286e+05 Order of pole = 8.703e+08 TOP MAIN SOLVE Loop t[1] = 3.487999999999781 x1[1] (analytic) = 2.000055011482925 x1[1] (numeric) = 1.99787096984664 absolute error = 0.002184041636284606 relative error = 0.1091990782126171 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.214134624864471 x2[1] (numeric) = 1.224400956192844 absolute error = 0.01026633132837351 relative error = 0.8455677910939656 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.287e+05 Order of pole = 8.712e+08 TOP MAIN SOLVE Loop t[1] = 3.488999999999781 x1[1] (analytic) = 2.000054956498938 x1[1] (numeric) = 1.997868036081272 absolute error = 0.002186920417666105 relative error = 0.1093430163286249 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.214563295149597 x2[1] (numeric) = 1.224853808185014 absolute error = 0.01029051303541673 relative error = 0.847260334353283 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.287e+05 Order of pole = 8.72e+08 TOP MAIN SOLVE Loop t[1] = 3.489999999999781 x1[1] (analytic) = 2.000054901569908 x1[1] (numeric) = 1.997865099380671 absolute error = 0.002189802189237255 relative error = 0.1094871039549169 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.214992823660711 x2[1] (numeric) = 1.22530757119473 absolute error = 0.01031474753401818 relative error = 0.8489554286370489 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.288e+05 Order of pole = 8.729e+08 TOP MAIN SOLVE Loop t[1] = 3.490999999999781 x1[1] (analytic) = 2.00005484669578 x1[1] (numeric) = 1.997862159741901 absolute error = 0.00219268695387953 relative error = 0.1096313412355661 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.215423212115956 x2[1] (numeric) = 1.22576224705026 absolute error = 0.01033903493430355 relative error = 0.8506530755080857 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.288e+05 Order of pole = 8.738e+08 TOP MAIN SOLVE Loop t[1] = 3.491999999999781 x1[1] (analytic) = 2.000054791876498 x1[1] (numeric) = 1.997859217162021 absolute error = 0.002195574714476844 relative error = 0.1097757283147681 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.215854462236914 x2[1] (numeric) = 1.226217837583537 absolute error = 0.01036337534662324 relative error = 0.8523532765226545 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1225 Order of pole = 6.574e+04 TOP MAIN SOLVE Loop t[1] = 3.492999999999781 x1[1] (analytic) = 2.000054737112009 x1[1] (numeric) = 1.99785627163809 absolute error = 0.002198465473918443 relative error = 0.1099202653369842 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.216286575748612 x2[1] (numeric) = 1.226674344630166 absolute error = 0.01038776888155324 relative error = 0.8540560332304638 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.29e+05 Order of pole = 8.755e+08 TOP MAIN SOLVE Loop t[1] = 3.49399999999978 x1[1] (analytic) = 2.000054682402256 x1[1] (numeric) = 1.997853323167162 absolute error = 0.002201359235094014 relative error = 0.1100649524466987 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.216719554379533 x2[1] (numeric) = 1.227131770029429 absolute error = 0.01041221564989536 relative error = 0.8557613471746229 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.29e+05 Order of pole = 8.764e+08 TOP MAIN SOLVE Loop t[1] = 3.49499999999978 x1[1] (analytic) = 2.000054627747186 x1[1] (numeric) = 1.997850371746288 absolute error = 0.002204256000897686 relative error = 0.1102097897886173 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.21715339986162 x2[1] (numeric) = 1.227590115624297 absolute error = 0.01043671576267724 relative error = 0.8574692198915772 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.291e+05 Order of pole = 8.773e+08 TOP MAIN SOLVE Loop t[1] = 3.49599999999978 x1[1] (analytic) = 2.000054573146743 x1[1] (numeric) = 1.997847417372517 absolute error = 0.002207155774226255 relative error = 0.1103547775075794 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.217588113930281 x2[1] (numeric) = 1.228049383261435 absolute error = 0.01046126933115366 relative error = 0.8591796529111539 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.292e+05 Order of pole = 8.782e+08 TOP MAIN SOLVE Loop t[1] = 3.49699999999978 x1[1] (analytic) = 2.000054518600874 x1[1] (numeric) = 1.997844460042895 absolute error = 0.0022100585579794 relative error = 0.1104999157485683 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.218023698324402 x2[1] (numeric) = 1.228509574791208 absolute error = 0.01048587646680632 relative error = 0.8608926477564782 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.292e+05 Order of pole = 8.79e+08 TOP MAIN SOLVE Loop t[1] = 3.49799999999978 x1[1] (analytic) = 2.000054464109524 x1[1] (numeric) = 1.997841499754464 absolute error = 0.00221296435505991 relative error = 0.1106452046567231 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.218460154786347 x2[1] (numeric) = 1.228970692067691 absolute error = 0.0105105372813441 relative error = 0.8626082059439266 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.293e+05 Order of pole = 8.8e+08 TOP MAIN SOLVE Loop t[1] = 3.49899999999978 x1[1] (analytic) = 2.000054409672637 x1[1] (numeric) = 1.997838536504263 absolute error = 0.002215873168373683 relative error = 0.1107906443773383 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.218897485061971 x2[1] (numeric) = 1.229432736948676 absolute error = 0.01053525188670501 relative error = 0.8643263289832271 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.294e+05 Order of pole = 8.808e+08 TOP MAIN SOLVE Loop t[1] = 3.49999999999978 x1[1] (analytic) = 2.00005435529016 x1[1] (numeric) = 1.997835570289331 absolute error = 0.002218785000829504 relative error = 0.1109362350558523 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.219335690900622 x2[1] (numeric) = 1.229895711295676 absolute error = 0.01056002039505421 relative error = 0.8660470183772285 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.294e+05 Order of pole = 8.817e+08 TOP MAIN SOLVE Loop t[1] = 3.50099999999978 x1[1] (analytic) = 2.000054300962038 x1[1] (numeric) = 1.9978326011067 absolute error = 0.002221699855338599 relative error = 0.1110819768378263 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.219774774055151 x2[1] (numeric) = 1.230359616973938 absolute error = 0.01058484291878714 relative error = 0.8677702756220924 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.295e+05 Order of pole = 8.826e+08 TOP MAIN SOLVE Loop t[1] = 3.50199999999978 x1[1] (analytic) = 2.000054246688218 x1[1] (numeric) = 1.997829628953401 absolute error = 0.002224617734816858 relative error = 0.111227869869054 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.220214736281919 x2[1] (numeric) = 1.230824455852447 absolute error = 0.01060971957052792 relative error = 0.8694961022070991 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.296e+05 Order of pole = 8.834e+08 TOP MAIN SOLVE Loop t[1] = 3.502999999999779 x1[1] (analytic) = 2.000054192468644 x1[1] (numeric) = 1.997826653826462 absolute error = 0.002227538642181726 relative error = 0.1113739142954072 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.220655579340803 x2[1] (numeric) = 1.231290229803933 absolute error = 0.01063465046313028 relative error = 0.8712244996146551 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.296e+05 Order of pole = 8.843e+08 TOP MAIN SOLVE Loop t[1] = 3.503999999999779 x1[1] (analytic) = 2.000054138303263 x1[1] (numeric) = 1.997823675722909 absolute error = 0.002230462580353976 relative error = 0.1115201102629241 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.221097304995202 x2[1] (numeric) = 1.231756940704881 absolute error = 0.01065963570967954 relative error = 0.8729554693203934 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.297e+05 Order of pole = 8.852e+08 TOP MAIN SOLVE Loop t[1] = 3.504999999999779 x1[1] (analytic) = 2.00005408419202 x1[1] (numeric) = 1.997820694639762 absolute error = 0.002233389552257714 relative error = 0.1116664579178096 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.221539915012046 x2[1] (numeric) = 1.232224590435537 absolute error = 0.01068467542349061 relative error = 0.874689012792942 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.297e+05 Order of pole = 8.861e+08 TOP MAIN SOLVE Loop t[1] = 3.505999999999779 x1[1] (analytic) = 2.00005403013486 x1[1] (numeric) = 1.997817710574041 absolute error = 0.002236319560819489 relative error = 0.1118129574063905 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.221983411161804 x2[1] (numeric) = 1.232693180879914 absolute error = 0.01070976971811022 relative error = 0.8764251314940418 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 3527 Order of pole = 4.733e+05 TOP MAIN SOLVE Loop t[1] = 3.506999999999779 x1[1] (analytic) = 2.000053976131732 x1[1] (numeric) = 1.997814723522762 absolute error = 0.002239252608970066 relative error = 0.1119596088752047 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.222427795218487 x2[1] (numeric) = 1.233162713925804 absolute error = 0.01073491870731691 relative error = 0.8781638268784809 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.299e+05 Order of pole = 8.879e+08 TOP MAIN SOLVE Loop t[1] = 3.507999999999779 x1[1] (analytic) = 2.000053922182579 x1[1] (numeric) = 1.997811733482937 absolute error = 0.002242188699641767 relative error = 0.1121064124708676 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.22287306895966 x2[1] (numeric) = 1.233633191464782 absolute error = 0.01076012250512193 relative error = 0.8799051003941016 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.299e+05 Order of pole = 8.887e+08 TOP MAIN SOLVE Loop t[1] = 3.508999999999779 x1[1] (analytic) = 2.000053868287349 x1[1] (numeric) = 1.997808740451577 absolute error = 0.002245127835771132 relative error = 0.1122533683402058 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.223319234166445 x2[1] (numeric) = 1.234104615392212 absolute error = 0.01078538122576789 relative error = 0.881648953481625 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.3e+05 Order of pole = 8.896e+08 TOP MAIN SOLVE Loop t[1] = 3.509999999999779 x1[1] (analytic) = 2.000053814445987 x1[1] (numeric) = 1.997805744425689 absolute error = 0.002248070020297366 relative error = 0.112400476630179 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.223766292623529 x2[1] (numeric) = 1.234576987607261 absolute error = 0.01081069498373188 relative error = 0.8833953875748405 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.301e+05 Order of pole = 8.906e+08 TOP MAIN SOLVE Loop t[1] = 3.510999999999779 x1[1] (analytic) = 2.000053760658439 x1[1] (numeric) = 1.997802745402276 absolute error = 0.002251015256162336 relative error = 0.1125477374878802 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.224214246119176 x2[1] (numeric) = 1.2350503100129 absolute error = 0.01083606389372416 relative error = 0.8851444041004305 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1004 Order of pole = 8880 TOP MAIN SOLVE Loop t[1] = 3.511999999999778 x1[1] (analytic) = 2.000053706924652 x1[1] (numeric) = 1.99779974337834 absolute error = 0.002253963546311244 relative error = 0.1126951510605689 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.224663096445225 x2[1] (numeric) = 1.235524584515914 absolute error = 0.01086148807068898 relative error = 0.8868960044779776 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.302e+05 Order of pole = 8.923e+08 TOP MAIN SOLVE Loop t[1] = 3.512999999999778 x1[1] (analytic) = 2.000053653244572 x1[1] (numeric) = 1.997796738350879 absolute error = 0.002256914893692841 relative error = 0.1128427174956821 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.225112845397107 x2[1] (numeric) = 1.235999813026912 absolute error = 0.01088696762980534 relative error = 0.8886501901199519 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.303e+05 Order of pole = 8.932e+08 TOP MAIN SOLVE Loop t[1] = 3.513999999999778 x1[1] (analytic) = 2.000053599618145 x1[1] (numeric) = 1.997793730316887 absolute error = 0.002259869301257877 relative error = 0.1129904369407569 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.225563494773844 x2[1] (numeric) = 1.236475997460331 absolute error = 0.01091250268648714 relative error = 0.8904069624316647 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.303e+05 Order of pole = 8.941e+08 TOP MAIN SOLVE Loop t[1] = 3.514999999999778 x1[1] (analytic) = 2.000053546045317 x1[1] (numeric) = 1.997790719273356 absolute error = 0.00226282677196088 relative error = 0.113138309543519 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.22601504637806 x2[1] (numeric) = 1.236953139734445 absolute error = 0.01093809335638452 relative error = 0.8921663228113099 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.304e+05 Order of pole = 8.95e+08 TOP MAIN SOLVE Loop t[1] = 3.515999999999778 x1[1] (analytic) = 2.000053492526036 x1[1] (numeric) = 1.997787705217276 absolute error = 0.002265787308759926 relative error = 0.1132863354518719 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.226467502015991 x2[1] (numeric) = 1.237431241771373 absolute error = 0.01096373975538256 relative error = 0.8939282726497891 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.305e+05 Order of pole = 8.959e+08 TOP MAIN SOLVE Loop t[1] = 3.516999999999778 x1[1] (analytic) = 2.000053439060248 x1[1] (numeric) = 1.997784688145633 absolute error = 0.00226875091461487 relative error = 0.1134345148138079 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.226920863497485 x2[1] (numeric) = 1.237910305497088 absolute error = 0.01098944199960372 relative error = 0.8956928133308454 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.305e+05 Order of pole = 8.969e+08 TOP MAIN SOLVE Loop t[1] = 3.517999999999778 x1[1] (analytic) = 2.000053385647898 x1[1] (numeric) = 1.997781668055408 absolute error = 0.002271717592489564 relative error = 0.1135828477775188 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.227375132636016 x2[1] (numeric) = 1.238390332841423 absolute error = 0.01101520020540692 relative error = 0.8974599462309237 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.306e+05 Order of pole = 8.977e+08 TOP MAIN SOLVE Loop t[1] = 3.518999999999778 x1[1] (analytic) = 2.000053332288934 x1[1] (numeric) = 1.997778644943583 absolute error = 0.002274687345350745 relative error = 0.1137313344913413 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.227830311248688 x2[1] (numeric) = 1.238871325738077 absolute error = 0.01104101448938866 relative error = 0.8992296727191955 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1117 Order of pole = 202.2 TOP MAIN SOLVE Loop t[1] = 3.519999999999778 x1[1] (analytic) = 2.000053278983302 x1[1] (numeric) = 1.997775618807134 absolute error = 0.002277660176167817 relative error = 0.1138799751037449 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.228286401156242 x2[1] (numeric) = 1.239353286124626 absolute error = 0.01106688496838371 relative error = 0.9010019941575464 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.307e+05 Order of pole = 8.994e+08 TOP MAIN SOLVE Loop t[1] = 3.520999999999777 x1[1] (analytic) = 2.000053225730949 x1[1] (numeric) = 1.997772589643035 absolute error = 0.002280636087914178 relative error = 0.114028769763399 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.228743404183066 x2[1] (numeric) = 1.239836215942531 absolute error = 0.01109281175946486 relative error = 0.9027769119004914 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.308e+05 Order of pole = 9.004e+08 TOP MAIN SOLVE Loop t[1] = 3.521999999999777 x1[1] (analytic) = 2.000053172531822 x1[1] (numeric) = 1.997769557448257 absolute error = 0.002283615083565449 relative error = 0.1141777186190841 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.2292013221572 x2[1] (numeric) = 1.240320117137143 absolute error = 0.01111879497994384 relative error = 0.9045544272951799 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.309e+05 Order of pole = 9.013e+08 TOP MAIN SOLVE Loop t[1] = 3.522999999999777 x1[1] (analytic) = 2.000053119385868 x1[1] (numeric) = 1.997766522219767 absolute error = 0.002286597166100801 relative error = 0.1143268218197584 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.22966015691034 x2[1] (numeric) = 1.240804991657712 absolute error = 0.01114483474737193 relative error = 0.9063345416813851 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.309e+05 Order of pole = 9.022e+08 TOP MAIN SOLVE Loop t[1] = 3.523999999999777 x1[1] (analytic) = 2.000053066293033 x1[1] (numeric) = 1.997763483954531 absolute error = 0.002289582338502072 relative error = 0.1144760795145132 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.230119910277855 x2[1] (numeric) = 1.241290841457396 absolute error = 0.01117093117954027 relative error = 0.9081172563914531 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.31e+05 Order of pole = 9.031e+08 TOP MAIN SOLVE Loop t[1] = 3.524999999999777 x1[1] (analytic) = 2.000053013253265 x1[1] (numeric) = 1.99776044264951 absolute error = 0.002292570603754651 relative error = 0.1146254918526175 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.230580584098786 x2[1] (numeric) = 1.241777668493266 absolute error = 0.01119708439447997 relative error = 0.9099025727502555 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.311e+05 Order of pole = 9.04e+08 TOP MAIN SOLVE Loop t[1] = 3.525999999999777 x1[1] (analytic) = 2.000052960266509 x1[1] (numeric) = 1.997757398301663 absolute error = 0.002295561964846371 relative error = 0.1147750589834624 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.231042180215853 x2[1] (numeric) = 1.242265474726316 absolute error = 0.01122329451046356 relative error = 0.9116904920752307 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.311e+05 Order of pole = 9.049e+08 TOP MAIN SOLVE Loop t[1] = 3.526999999999777 x1[1] (analytic) = 2.000052907332714 x1[1] (numeric) = 1.997754350907945 absolute error = 0.002298556424768616 relative error = 0.1149247810566166 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.231504700475468 x2[1] (numeric) = 1.242754262121473 absolute error = 0.01124956164600466 relative error = 0.9134810156762978 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.312e+05 Order of pole = 9.059e+08 TOP MAIN SOLVE Loop t[1] = 3.527999999999777 x1[1] (analytic) = 2.000052854451826 x1[1] (numeric) = 1.997751300465309 absolute error = 0.002301553986516547 relative error = 0.1150746582218377 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.231968146727741 x2[1] (numeric) = 1.2432440326476 absolute error = 0.01127588591985873 relative error = 0.9152741448558448 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.313e+05 Order of pole = 9.068e+08 TOP MAIN SOLVE Loop t[1] = 3.528999999999777 x1[1] (analytic) = 2.000052801623792 x1[1] (numeric) = 1.997748246970705 absolute error = 0.002304554653087099 relative error = 0.1152246906289718 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.232432520826483 x2[1] (numeric) = 1.243734788277506 absolute error = 0.01130226745102303 relative error = 0.9170698809086606 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.313e+05 Order of pole = 9.076e+08 TOP MAIN SOLVE Loop t[1] = 3.529999999999776 x1[1] (analytic) = 2.000052748848561 x1[1] (numeric) = 1.997745190421079 absolute error = 0.002307558427481204 relative error = 0.1153748784280653 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.232897824629217 x2[1] (numeric) = 1.244226530987955 absolute error = 0.01132870635873817 relative error = 0.918868225121995 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.314e+05 Order of pole = 9.085e+08 TOP MAIN SOLVE Loop t[1] = 3.530999999999776 x1[1] (analytic) = 2.000052696126078 x1[1] (numeric) = 1.997742130813375 absolute error = 0.002310565312702684 relative error = 0.1155252217693084 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.233364059997186 x2[1] (numeric) = 1.244719262759674 absolute error = 0.01135520276248836 relative error = 0.9206691787755086 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.314e+05 Order of pole = 9.094e+08 TOP MAIN SOLVE Loop t[1] = 3.531999999999776 x1[1] (analytic) = 2.000052643456291 x1[1] (numeric) = 1.997739068144533 absolute error = 0.002313575311758242 relative error = 0.1156757208030361 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.233831228795357 x2[1] (numeric) = 1.245212985577358 absolute error = 0.01138175678200049 relative error = 0.9224727431411331 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.315e+05 Order of pole = 9.103e+08 TOP MAIN SOLVE Loop t[1] = 3.532999999999776 x1[1] (analytic) = 2.000052590839148 x1[1] (numeric) = 1.99773600241149 absolute error = 0.002316588427657695 relative error = 0.1158263756797386 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.234299332892434 x2[1] (numeric) = 1.245707701429681 absolute error = 0.01140836853724703 relative error = 0.9242789194832396 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.316e+05 Order of pole = 9.112e+08 TOP MAIN SOLVE Loop t[1] = 3.533999999999776 x1[1] (analytic) = 2.000052538274595 x1[1] (numeric) = 1.99773293361118 absolute error = 0.002319604663414854 relative error = 0.1159771865501058 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.23476837416086 x2[1] (numeric) = 1.246203412309304 absolute error = 0.01143503814844382 relative error = 0.9260877090583888 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.316e+05 Order of pole = 9.122e+08 TOP MAIN SOLVE Loop t[1] = 3.534999999999776 x1[1] (analytic) = 2.000052485762581 x1[1] (numeric) = 1.997729861740536 absolute error = 0.002322624022045305 relative error = 0.1161281535649168 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.235238354476826 x2[1] (numeric) = 1.246700120212879 absolute error = 0.01146176573605295 relative error = 0.927899113115499 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.317e+05 Order of pole = 9.131e+08 TOP MAIN SOLVE Loop t[1] = 3.535999999999776 x1[1] (analytic) = 2.000052433303052 x1[1] (numeric) = 1.997726786796484 absolute error = 0.002325646506568413 relative error = 0.1162792768751391 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.235709275720281 x2[1] (numeric) = 1.247197827141063 absolute error = 0.01148855142078231 relative error = 0.9297131328957425 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.318e+05 Order of pole = 9.14e+08 TOP MAIN SOLVE Loop t[1] = 3.536999999999776 x1[1] (analytic) = 2.000052380895957 x1[1] (numeric) = 1.99772370877595 absolute error = 0.002328672120007091 relative error = 0.116430556631918 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.236181139774936 x2[1] (numeric) = 1.247696535098521 absolute error = 0.01151539532358559 relative error = 0.9315297696324769 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.318e+05 Order of pole = 9.149e+08 TOP MAIN SOLVE Loop t[1] = 3.537999999999776 x1[1] (analytic) = 2.000052328541243 x1[1] (numeric) = 1.997720627675856 absolute error = 0.002331700865387143 relative error = 0.116581992986543 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.236653948528275 x2[1] (numeric) = 1.248196246093938 absolute error = 0.01154229756566294 relative error = 0.9333490245512316 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.319e+05 Order of pole = 9.159e+08 TOP MAIN SOLVE Loop t[1] = 3.538999999999775 x1[1] (analytic) = 2.000052276238857 x1[1] (numeric) = 1.997717543493121 absolute error = 0.002334732745736146 relative error = 0.1167335860903927 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.237127703871559 x2[1] (numeric) = 1.248696962140021 absolute error = 0.01156925826846211 relative error = 0.9351708988697303 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.32e+05 Order of pole = 9.167e+08 TOP MAIN SOLVE Loop t[1] = 3.539999999999775 x1[1] (analytic) = 2.000052223988748 x1[1] (numeric) = 1.997714456224661 absolute error = 0.002337767764087451 relative error = 0.116885336095134 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.237602407699837 x2[1] (numeric) = 1.249198685253516 absolute error = 0.01159627755367909 relative error = 0.9369953937978769 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.32e+05 Order of pole = 9.176e+08 TOP MAIN SOLVE Loop t[1] = 3.540999999999775 x1[1] (analytic) = 2.000052171790863 x1[1] (numeric) = 1.997711365867388 absolute error = 0.002340805923474854 relative error = 0.1170372431524562 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.23807806191195 x2[1] (numeric) = 1.249701417455207 absolute error = 0.01162335554325766 relative error = 0.9388225105376512 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.321e+05 Order of pole = 9.187e+08 TOP MAIN SOLVE Loop t[1] = 3.541999999999775 x1[1] (analytic) = 2.000052119645149 x1[1] (numeric) = 1.997708272418212 absolute error = 0.002343847226937257 relative error = 0.117189307414304 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.238554668410542 x2[1] (numeric) = 1.250205160769932 absolute error = 0.01165049235939009 relative error = 0.9406522502830946 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.322e+05 Order of pole = 9.195e+08 TOP MAIN SOLVE Loop t[1] = 3.542999999999775 x1[1] (analytic) = 2.000052067551555 x1[1] (numeric) = 1.997705175874039 absolute error = 0.002346891677515339 relative error = 0.1173415290327108 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.239032229102067 x2[1] (numeric) = 1.250709917226585 absolute error = 0.01167768812451797 relative error = 0.9424846142203142 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.322e+05 Order of pole = 9.204e+08 TOP MAIN SOLVE Loop t[1] = 3.543999999999775 x1[1] (analytic) = 2.000052015510029 x1[1] (numeric) = 1.997702076231774 absolute error = 0.002349939278254443 relative error = 0.117493908159943 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.239510745896792 x2[1] (numeric) = 1.251215688858125 absolute error = 0.01170494296133295 relative error = 0.9443196035274684 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.323e+05 Order of pole = 9.213e+08 TOP MAIN SOLVE Loop t[1] = 3.544999999999775 x1[1] (analytic) = 2.000051963520518 x1[1] (numeric) = 1.997698973488316 absolute error = 0.002352990032201463 relative error = 0.1176464449483452 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.239990220708813 x2[1] (numeric) = 1.25172247770159 absolute error = 0.01173225699277713 relative error = 0.9461572193747343 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.324e+05 Order of pole = 9.223e+08 TOP MAIN SOLVE Loop t[1] = 3.545999999999775 x1[1] (analytic) = 2.00005191158297 x1[1] (numeric) = 1.997695867640563 absolute error = 0.002356043942407071 relative error = 0.1177991395504503 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.240470655456055 x2[1] (numeric) = 1.252230285798097 absolute error = 0.01175963034204242 relative error = 0.9479974629241855 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.324e+05 Order of pole = 9.232e+08 TOP MAIN SOLVE Loop t[1] = 3.546999999999775 x1[1] (analytic) = 2.000051859697334 x1[1] (numeric) = 1.997692758685409 absolute error = 0.002359101011925713 relative error = 0.11795199211898 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.240952052060283 x2[1] (numeric) = 1.252739115192856 absolute error = 0.01178706313257294 relative error = 0.9498403353299215 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.325e+05 Order of pole = 9.241e+08 TOP MAIN SOLVE Loop t[1] = 3.547999999999774 x1[1] (analytic) = 2.000051807863558 x1[1] (numeric) = 1.997689646619744 absolute error = 0.002362161243814498 relative error = 0.1181050028067894 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.241434412447112 x2[1] (numeric) = 1.253248967935176 absolute error = 0.01181455548806443 relative error = 0.9516858377379448 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.326e+05 Order of pole = 9.25e+08 TOP MAIN SOLVE Loop t[1] = 3.548999999999774 x1[1] (analytic) = 2.00005175608159 x1[1] (numeric) = 1.997686531440457 absolute error = 0.002365224641132757 relative error = 0.1182581717668445 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.241917738546008 x2[1] (numeric) = 1.253759846078472 absolute error = 0.01184210753246417 relative error = 0.9535339712860923 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.326e+05 Order of pole = 9.26e+08 TOP MAIN SOLVE Loop t[1] = 3.549999999999774 x1[1] (analytic) = 2.000051704351378 x1[1] (numeric) = 1.997683413144433 absolute error = 0.002368291206944928 relative error = 0.1184114991523667 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.242402032290302 x2[1] (numeric) = 1.254271751680275 absolute error = 0.01186971938997328 relative error = 0.9553847371041465 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.327e+05 Order of pole = 9.269e+08 TOP MAIN SOLVE Loop t[1] = 3.550999999999774 x1[1] (analytic) = 2.00005165267287 x1[1] (numeric) = 1.997680291728553 absolute error = 0.002371360944317225 relative error = 0.1185649851166662 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.242887295617197 x2[1] (numeric) = 1.254784686802243 absolute error = 0.01189739118504574 relative error = 0.9572381363136945 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.328e+05 Order of pole = 9.278e+08 TOP MAIN SOLVE Loop t[1] = 3.551999999999774 x1[1] (analytic) = 2.000051601046015 x1[1] (numeric) = 1.997677167189696 absolute error = 0.002374433856318969 relative error = 0.1187186298132086 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.243373530467772 x2[1] (numeric) = 1.255298653510161 absolute error = 0.01192512304238913 relative error = 0.9590941700281136 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.328e+05 Order of pole = 9.287e+08 TOP MAIN SOLVE Loop t[1] = 3.552999999999774 x1[1] (analytic) = 2.00005154947076 x1[1] (numeric) = 1.997674039524737 absolute error = 0.00237750994602326 relative error = 0.1188724333956482 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.243860738786992 x2[1] (numeric) = 1.255813653873958 absolute error = 0.0119529150869655 relative error = 0.9609528393525735 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.329e+05 Order of pole = 9.296e+08 TOP MAIN SOLVE Loop t[1] = 3.553999999999774 x1[1] (analytic) = 2.000051497947056 x1[1] (numeric) = 1.997670908730549 absolute error = 0.002380589216506745 relative error = 0.1190263960178171 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.244348922523719 x2[1] (numeric) = 1.25632968996771 absolute error = 0.01198076744399157 relative error = 0.9628141453839852 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.33e+05 Order of pole = 9.305e+08 TOP MAIN SOLVE Loop t[1] = 3.554999999999774 x1[1] (analytic) = 2.000051446474849 x1[1] (numeric) = 1.997667774804001 absolute error = 0.002383671670847853 relative error = 0.119180517833636 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.244838083630712 x2[1] (numeric) = 1.256846763869652 absolute error = 0.01200868023894008 relative error = 0.9646780892110406 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.33e+05 Order of pole = 9.315e+08 TOP MAIN SOLVE Loop t[1] = 3.555999999999774 x1[1] (analytic) = 2.000051395054089 x1[1] (numeric) = 1.997664637741959 absolute error = 0.002386757312129895 relative error = 0.1193347989972701 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.245328224064642 x2[1] (numeric) = 1.257364877662181 absolute error = 0.01203665359753914 relative error = 0.9665446719140882 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.331e+05 Order of pole = 9.325e+08 TOP MAIN SOLVE Loop t[1] = 3.556999999999773 x1[1] (analytic) = 2.000051343684724 x1[1] (numeric) = 1.997661497541286 absolute error = 0.002389846143437957 relative error = 0.1194892396629733 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.245819345786099 x2[1] (numeric) = 1.257884033431872 absolute error = 0.01206468764577284 relative error = 0.9684138945651186 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.332e+05 Order of pole = 9.334e+08 TOP MAIN SOLVE Loop t[1] = 3.557999999999773 x1[1] (analytic) = 2.000051292366702 x1[1] (numeric) = 1.997658354198841 absolute error = 0.002392938167861125 relative error = 0.1196438399851991 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.246311450759594 x2[1] (numeric) = 1.258404233269478 absolute error = 0.0120927825098831 relative error = 0.9702857582278384 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.332e+05 Order of pole = 9.344e+08 TOP MAIN SOLVE Loop t[1] = 3.558999999999773 x1[1] (analytic) = 2.000051241099973 x1[1] (numeric) = 1.997655207711482 absolute error = 0.002396033388491148 relative error = 0.1197986001185347 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.246804540953576 x2[1] (numeric) = 1.258925479269944 absolute error = 0.01212093831636851 relative error = 0.972160263957511 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.333e+05 Order of pole = 9.352e+08 TOP MAIN SOLVE Loop t[1] = 3.559999999999773 x1[1] (analytic) = 2.000051189884485 x1[1] (numeric) = 1.997652058076062 absolute error = 0.002399131808423549 relative error = 0.1199535202177557 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.247298618340429 x2[1] (numeric) = 1.259447773532415 absolute error = 0.01214915519198589 relative error = 0.974037412801013 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.334e+05 Order of pole = 9.361e+08 TOP MAIN SOLVE Loop t[1] = 3.560999999999773 x1[1] (analytic) = 2.000051138720187 x1[1] (numeric) = 1.997648905289431 absolute error = 0.002402233430756517 relative error = 0.1201086004377709 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.24779368489649 x2[1] (numeric) = 1.259971118160241 absolute error = 0.01217743326375076 relative error = 0.9759172057968002 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.334e+05 Order of pole = 9.371e+08 TOP MAIN SOLVE Loop t[1] = 3.561999999999773 x1[1] (analytic) = 2.000051087607028 x1[1] (numeric) = 1.997645749348436 absolute error = 0.002405338258592016 relative error = 0.1202638409336781 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.248289742602052 x2[1] (numeric) = 1.26049551526099 absolute error = 0.01220577265893752 relative error = 0.9777996439748564 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 905 Order of pole = 1.785e+04 TOP MAIN SOLVE Loop t[1] = 3.562999999999773 x1[1] (analytic) = 2.000051036544956 x1[1] (numeric) = 1.997642590249922 absolute error = 0.002408446295034228 relative error = 0.120419241860686 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.248786793441372 x2[1] (numeric) = 1.261020966946452 absolute error = 0.01223417350507972 relative error = 0.9796847283566412 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.336e+05 Order of pole = 9.39e+08 TOP MAIN SOLVE Loop t[1] = 3.563999999999773 x1[1] (analytic) = 2.000050985533921 x1[1] (numeric) = 1.997639427990729 absolute error = 0.002411557543191556 relative error = 0.1205748033742141 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.249284839402679 x2[1] (numeric) = 1.26154747533265 absolute error = 0.01226263592997112 relative error = 0.9815724599551102 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1142 Order of pole = 3.928e+04 TOP MAIN SOLVE Loop t[1] = 3.564999999999773 x1[1] (analytic) = 2.000050934573872 x1[1] (numeric) = 1.997636262567696 absolute error = 0.002414672006175511 relative error = 0.1207305256298374 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.249783882478183 x2[1] (numeric) = 1.262075042539849 absolute error = 0.0122911600616662 relative error = 0.9834628397746807 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.337e+05 Order of pole = 9.409e+08 TOP MAIN SOLVE Loop t[1] = 3.565999999999772 x1[1] (analytic) = 2.000050883664756 x1[1] (numeric) = 1.997633093977656 absolute error = 0.002417789687100269 relative error = 0.1208864087832644 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.250283924664082 x2[1] (numeric) = 1.262603670692563 absolute error = 0.01231974602848074 relative error = 0.985355868811216 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.338e+05 Order of pole = 9.419e+08 TOP MAIN SOLVE Loop t[1] = 3.566999999999772 x1[1] (analytic) = 2.000050832806525 x1[1] (numeric) = 1.997629922217441 absolute error = 0.002420910589083558 relative error = 0.1210424529903808 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.250784967960573 x2[1] (numeric) = 1.263133361919564 absolute error = 0.01234839395899145 relative error = 0.9872515480519192 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.338e+05 Order of pole = 9.427e+08 TOP MAIN SOLVE Loop t[1] = 3.567999999999772 x1[1] (analytic) = 2.000050781999127 x1[1] (numeric) = 1.99762674728388 absolute error = 0.002424034715246659 relative error = 0.1211986584072503 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.251287014371853 x2[1] (numeric) = 1.263664118353891 absolute error = 0.01237710398203773 relative error = 0.9891498784754068 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.339e+05 Order of pole = 9.437e+08 TOP MAIN SOLVE Loop t[1] = 3.568999999999772 x1[1] (analytic) = 2.00005073124251 x1[1] (numeric) = 1.997623569173797 absolute error = 0.002427162068712851 relative error = 0.1213550251900362 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.251790065906134 x2[1] (numeric) = 1.264195942132856 absolute error = 0.01240587622672162 relative error = 0.9910508610516391 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.34e+05 Order of pole = 9.447e+08 TOP MAIN SOLVE Loop t[1] = 3.569999999999772 x1[1] (analytic) = 2.000050680536625 x1[1] (numeric) = 1.997620387884015 absolute error = 0.002430292652610078 relative error = 0.1215115534951353 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.25229412457565 x2[1] (numeric) = 1.264728835398058 absolute error = 0.0124347108224081 relative error = 0.9929544967418663 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.34e+05 Order of pole = 9.456e+08 TOP MAIN SOLVE Loop t[1] = 3.570999999999772 x1[1] (analytic) = 2.00005062988142 x1[1] (numeric) = 1.997617203411351 absolute error = 0.002433426470068722 relative error = 0.1216682434790662 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.252799192396659 x2[1] (numeric) = 1.265262800295385 absolute error = 0.01246360789872614 relative error = 0.9948607864986497 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.341e+05 Order of pole = 9.466e+08 TOP MAIN SOLVE Loop t[1] = 3.571999999999772 x1[1] (analytic) = 2.000050579276845 x1[1] (numeric) = 1.997614015752622 absolute error = 0.002436563524222946 relative error = 0.1218250952985364 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.253305271389461 x2[1] (numeric) = 1.26579783897503 absolute error = 0.01249256758556871 relative error = 0.9967697312657905 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.342e+05 Order of pole = 9.474e+08 TOP MAIN SOLVE Loop t[1] = 3.572999999999772 x1[1] (analytic) = 2.000050528722849 x1[1] (numeric) = 1.99761082490464 absolute error = 0.002439703818209349 relative error = 0.1219821091103755 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.253812363578396 x2[1] (numeric) = 1.26633395359149 absolute error = 0.01252159001309416 relative error = 0.9986813319783666 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.342e+05 Order of pole = 9.485e+08 TOP MAIN SOLVE Loop t[1] = 3.573999999999772 x1[1] (analytic) = 2.000050478219382 x1[1] (numeric) = 1.997607630864214 absolute error = 0.002442847355168087 relative error = 0.1221392850715909 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.254320470991859 x2[1] (numeric) = 1.266871146303585 absolute error = 0.01255067531172549 relative error = 1.000595589562609 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.343e+05 Order of pole = 9.494e+08 TOP MAIN SOLVE Loop t[1] = 3.574999999999771 x1[1] (analytic) = 2.000050427766394 x1[1] (numeric) = 1.99760443362815 absolute error = 0.002445994138243535 relative error = 0.1222966233394005 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.254829595662307 x2[1] (numeric) = 1.267409419274458 absolute error = 0.01257982361215193 relative error = 1.002512504935957 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.344e+05 Order of pole = 9.503e+08 TOP MAIN SOLVE Loop t[1] = 3.575999999999771 x1[1] (analytic) = 2.000050377363833 x1[1] (numeric) = 1.997601233193251 absolute error = 0.002449144170581397 relative error = 0.1224541240710893 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.255339739626262 x2[1] (numeric) = 1.267948774671591 absolute error = 0.01260903504532895 relative error = 1.004432079006986 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.344e+05 Order of pole = 9.513e+08 TOP MAIN SOLVE Loop t[1] = 3.576999999999771 x1[1] (analytic) = 2.000050327011649 x1[1] (numeric) = 1.997598029556316 absolute error = 0.00245229745533293 relative error = 0.1226117874242195 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.255850904924328 x2[1] (numeric) = 1.268489214666808 absolute error = 0.01263830974247937 relative error = 1.006354312675428 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.345e+05 Order of pole = 9.522e+08 TOP MAIN SOLVE Loop t[1] = 3.577999999999771 x1[1] (analytic) = 2.000050276709793 x1[1] (numeric) = 1.997594822714142 absolute error = 0.002455453995650503 relative error = 0.1227696135564091 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.256363093601192 x2[1] (numeric) = 1.269030741436285 absolute error = 0.01266764783509289 relative error = 1.008279206832065 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.346e+05 Order of pole = 9.532e+08 TOP MAIN SOLVE Loop t[1] = 3.578999999999771 x1[1] (analytic) = 2.000050226458213 x1[1] (numeric) = 1.997591612663522 absolute error = 0.002458613794690923 relative error = 0.1229276026254979 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.256876307705633 x2[1] (numeric) = 1.269573357160561 absolute error = 0.01269704945492789 relative error = 1.010206762358798 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.346e+05 Order of pole = 9.542e+08 TOP MAIN SOLVE Loop t[1] = 3.579999999999771 x1[1] (analytic) = 2.00005017625686 x1[1] (numeric) = 1.997588399401246 absolute error = 0.002461776855614106 relative error = 0.1230857547894813 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.257390549290535 x2[1] (numeric) = 1.270117064024545 absolute error = 0.01272651473401054 relative error = 1.012136980128513 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.347e+05 Order of pole = 9.551e+08 TOP MAIN SOLVE Loop t[1] = 3.580999999999771 x1[1] (analytic) = 2.000050126105682 x1[1] (numeric) = 1.9975851829241 absolute error = 0.002464943181582413 relative error = 0.1232440702064767 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.257905820412888 x2[1] (numeric) = 1.270661864217526 absolute error = 0.01275604380463724 relative error = 1.014069861005195 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.348e+05 Order of pole = 9.561e+08 TOP MAIN SOLVE Loop t[1] = 3.581999999999771 x1[1] (analytic) = 2.000050076004631 x1[1] (numeric) = 1.997581963228868 absolute error = 0.002468112775763309 relative error = 0.123402549034857 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.258422123133804 x2[1] (numeric) = 1.271207759933177 absolute error = 0.01278563679937283 relative error = 1.016005405843725 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.348e+05 Order of pole = 9.57e+08 TOP MAIN SOLVE Loop t[1] = 3.582999999999771 x1[1] (analytic) = 2.000050025953656 x1[1] (numeric) = 1.997578740312331 absolute error = 0.002471285641325816 relative error = 0.1235611914330726 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.25893945951852 x2[1] (numeric) = 1.271754753369573 absolute error = 0.01281529385105284 relative error = 1.017943615489981 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.349e+05 Order of pole = 9.58e+08 TOP MAIN SOLVE Loop t[1] = 3.58399999999977 x1[1] (analytic) = 2.000049975952707 x1[1] (numeric) = 1.997575514171265 absolute error = 0.002474461781442505 relative error = 0.1237199975597518 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.259457831636405 x2[1] (numeric) = 1.272302846729189 absolute error = 0.01284501509278435 relative error = 1.01988449078084 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.35e+05 Order of pole = 9.589e+08 TOP MAIN SOLVE Loop t[1] = 3.58499999999977 x1[1] (analytic) = 2.000049926001734 x1[1] (numeric) = 1.997572284802444 absolute error = 0.002477641199289948 relative error = 0.1238789675737225 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.259977241560975 x2[1] (numeric) = 1.272852042218919 absolute error = 0.012874800657944 relative error = 1.021828032543946 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.35e+05 Order of pole = 9.599e+08 TOP MAIN SOLVE Loop t[1] = 3.58599999999977 x1[1] (analytic) = 2.000049876100687 x1[1] (numeric) = 1.99756905220264 absolute error = 0.002480823898047602 relative error = 0.124038101633957 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.260497691369895 x2[1] (numeric) = 1.273402342050077 absolute error = 0.01290465068018221 relative error = 1.023774241597981 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.351e+05 Order of pole = 9.609e+08 TOP MAIN SOLVE Loop t[1] = 3.58699999999977 x1[1] (analytic) = 2.000049826249517 x1[1] (numeric) = 1.997565816368619 absolute error = 0.00248400988089803 relative error = 0.1241973998995832 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.26101918314499 x2[1] (numeric) = 1.27395374843841 absolute error = 0.01293456529342007 relative error = 1.02572311875234 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.352e+05 Order of pole = 9.618e+08 TOP MAIN SOLVE Loop t[1] = 3.58799999999977 x1[1] (analytic) = 2.000049776448172 x1[1] (numeric) = 1.997562577297145 absolute error = 0.002487199151026909 relative error = 0.1243568625298842 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.261541718972252 x2[1] (numeric) = 1.274506263604105 absolute error = 0.01296454463185337 relative error = 1.027674664807382 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.352e+05 Order of pole = 9.627e+08 TOP MAIN SOLVE Loop t[1] = 3.58899999999977 x1[1] (analytic) = 2.000049726696604 x1[1] (numeric) = 1.99755933498498 absolute error = 0.002490391711623907 relative error = 0.124516489684343 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.26206530094185 x2[1] (numeric) = 1.2750598897718 absolute error = 0.01299458882994942 relative error = 1.029628880554109 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.353e+05 Order of pole = 9.637e+08 TOP MAIN SOLVE Loop t[1] = 3.58999999999977 x1[1] (analytic) = 2.000049676994762 x1[1] (numeric) = 1.99755608942888 absolute error = 0.002493587565881361 relative error = 0.124676281522576 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.262589931148138 x2[1] (numeric) = 1.27561462917059 absolute error = 0.01302469802245132 relative error = 1.031585766774434 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.354e+05 Order of pole = 9.647e+08 TOP MAIN SOLVE Loop t[1] = 3.59099999999977 x1[1] (analytic) = 2.000049627342597 x1[1] (numeric) = 1.997552840625602 absolute error = 0.002496786716995381 relative error = 0.1248362382043881 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.263115611689663 x2[1] (numeric) = 1.276170484034038 absolute error = 0.01305487234437552 relative error = 1.033545324240913 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.355e+05 Order of pole = 9.657e+08 TOP MAIN SOLVE Loop t[1] = 3.59199999999977 x1[1] (analytic) = 2.00004957774006 x1[1] (numeric) = 1.997549588571895 absolute error = 0.002499989168164962 relative error = 0.1249963598897286 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.263642344669171 x2[1] (numeric) = 1.276727456600186 absolute error = 0.01308511193101447 relative error = 1.035507553716889 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.355e+05 Order of pole = 9.666e+08 TOP MAIN SOLVE Loop t[1] = 3.592999999999769 x1[1] (analytic) = 2.0000495281871 x1[1] (numeric) = 1.997546333264508 absolute error = 0.002503194922592433 relative error = 0.1251566467387134 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.264170132193621 x2[1] (numeric) = 1.277285549111557 absolute error = 0.01311541691793594 relative error = 1.037472455956362 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.356e+05 Order of pole = 9.676e+08 TOP MAIN SOLVE Loop t[1] = 3.593999999999769 x1[1] (analytic) = 2.000049478683669 x1[1] (numeric) = 1.997543074700185 absolute error = 0.002506403983483896 relative error = 0.1253170989116471 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.264698976374188 x2[1] (numeric) = 1.277844763815172 absolute error = 0.01314578744098394 relative error = 1.039440031703993 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.357e+05 Order of pole = 9.686e+08 TOP MAIN SOLVE Loop t[1] = 3.594999999999769 x1[1] (analytic) = 2.000049429229717 x1[1] (numeric) = 1.997539812875669 absolute error = 0.002509616354048116 relative error = 0.1254777165689675 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.265228879326273 x2[1] (numeric) = 1.278405102962553 absolute error = 0.01317622363627935 relative error = 1.041410281695088 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.357e+05 Order of pole = 9.696e+08 TOP MAIN SOLVE Loop t[1] = 3.595999999999769 x1[1] (analytic) = 2.000049379825194 x1[1] (numeric) = 1.997536547787696 absolute error = 0.002512832037497637 relative error = 0.1256384998713012 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.265759843169515 x2[1] (numeric) = 1.278966568809736 absolute error = 0.01320672564022063 relative error = 1.043383206655572 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.358e+05 Order of pole = 9.705e+08 TOP MAIN SOLVE Loop t[1] = 3.596999999999769 x1[1] (analytic) = 2.00004933047005 x1[1] (numeric) = 1.997533279433002 absolute error = 0.002516051037047884 relative error = 0.1257994489794191 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.266291870027795 x2[1] (numeric) = 1.279529163617279 absolute error = 0.013237293589484 relative error = 1.045358807301941 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.359e+05 Order of pole = 9.715e+08 TOP MAIN SOLVE Loop t[1] = 3.597999999999769 x1[1] (analytic) = 2.000049281164237 x1[1] (numeric) = 1.997530007808319 absolute error = 0.002519273355917839 relative error = 0.1259605640542697 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.266824962029244 x2[1] (numeric) = 1.280092889650268 absolute error = 0.01326792762102436 relative error = 1.04733708434126 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.359e+05 Order of pole = 9.725e+08 TOP MAIN SOLVE Loop t[1] = 3.598999999999769 x1[1] (analytic) = 2.000049231907705 x1[1] (numeric) = 1.997526732910375 absolute error = 0.00252249899733048 relative error = 0.1261218452570013 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.267359121306256 x2[1] (numeric) = 1.280657749178331 absolute error = 0.01329862787207525 relative error = 1.049318038471091 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 682.7 Order of pole = 3.215e+04 TOP MAIN SOLVE Loop t[1] = 3.599999999999769 x1[1] (analytic) = 2.000049182700405 x1[1] (numeric) = 1.997523454735894 absolute error = 0.002525727964510782 relative error = 0.1262832927488624 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.267894349995494 x2[1] (numeric) = 1.281223744475644 absolute error = 0.01332939448015025 relative error = 1.051301670379525 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.361e+05 Order of pole = 9.744e+08 TOP MAIN SOLVE Loop t[1] = 3.600999999999769 x1[1] (analytic) = 2.000049133542288 x1[1] (numeric) = 1.9975201732816 absolute error = 0.00252896026068794 relative error = 0.126444906691312 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.268430650237898 x2[1] (numeric) = 1.281790877820941 absolute error = 0.01336022758304334 relative error = 1.053287980745151 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.361e+05 Order of pole = 9.753e+08 TOP MAIN SOLVE Loop t[1] = 3.601999999999768 x1[1] (analytic) = 2.000049084433304 x1[1] (numeric) = 1.99751688854421 absolute error = 0.002532195889093813 relative error = 0.1266066872459427 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.268968024178694 x2[1] (numeric) = 1.282359151497522 absolute error = 0.0133911273188283 relative error = 1.055276970236926 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.362e+05 Order of pole = 9.764e+08 TOP MAIN SOLVE Loop t[1] = 3.602999999999768 x1[1] (analytic) = 2.000049035373405 x1[1] (numeric) = 1.99751360052044 absolute error = 0.002535434852964702 relative error = 0.1267686345745689 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.269506473967403 x2[1] (numeric) = 1.282928567793264 absolute error = 0.01342209382586157 relative error = 1.057268639514335 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.363e+05 Order of pole = 9.774e+08 TOP MAIN SOLVE Loop t[1] = 3.603999999999768 x1[1] (analytic) = 2.000048986362541 x1[1] (numeric) = 1.997510309207002 absolute error = 0.002538677155539348 relative error = 0.1269307488391273 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.270046001757849 x2[1] (numeric) = 1.283499129000629 absolute error = 0.01345312724278003 relative error = 1.059262989227144 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.363e+05 Order of pole = 9.784e+08 TOP MAIN SOLVE Loop t[1] = 3.604999999999768 x1[1] (analytic) = 2.000048937400663 x1[1] (numeric) = 1.997507014600604 absolute error = 0.002541922800059826 relative error = 0.1270930302017211 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.27058660970817 x2[1] (numeric) = 1.284070837416674 absolute error = 0.01348422770850455 relative error = 1.061260020015607 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.364e+05 Order of pole = 9.793e+08 TOP MAIN SOLVE Loop t[1] = 3.605999999999768 x1[1] (analytic) = 2.000048888487723 x1[1] (numeric) = 1.997503716697951 absolute error = 0.002545171789772427 relative error = 0.1272554788246642 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.271128299980821 x2[1] (numeric) = 1.284643695343059 absolute error = 0.01351539536223823 relative error = 1.063259732510255 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.365e+05 Order of pole = 9.803e+08 TOP MAIN SOLVE Loop t[1] = 3.606999999999768 x1[1] (analytic) = 2.000048839623672 x1[1] (numeric) = 1.997500415495747 absolute error = 0.002548424127925442 relative error = 0.1274180948703708 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.27167107474259 x2[1] (numeric) = 1.285217705086057 absolute error = 0.01354663034346704 relative error = 1.065262127331875 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.365e+05 Order of pole = 9.813e+08 TOP MAIN SOLVE Loop t[1] = 3.607999999999768 x1[1] (analytic) = 2.00004879080846 x1[1] (numeric) = 1.997497110990688 absolute error = 0.002551679817771157 relative error = 0.1275808785014548 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.2722149361646 x2[1] (numeric) = 1.285792868956563 absolute error = 0.01357793279196273 relative error = 1.067267205091673 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.366e+05 Order of pole = 9.822e+08 TOP MAIN SOLVE Loop t[1] = 3.608999999999768 x1[1] (analytic) = 2.000048742042039 x1[1] (numeric) = 1.997493803179473 absolute error = 0.002554938862565859 relative error = 0.1277438298807298 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.272759886422322 x2[1] (numeric) = 1.286369189270103 absolute error = 0.01360930284778084 relative error = 1.069274966391033 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1089 Order of pole = 8126 TOP MAIN SOLVE Loop t[1] = 3.609999999999768 x1[1] (analytic) = 2.000048693324359 x1[1] (numeric) = 1.997490492058791 absolute error = 0.00255820126556805 relative error = 0.1279069491711206 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.273305927695582 x2[1] (numeric) = 1.286946668346844 absolute error = 0.0136407406512622 relative error = 1.071285411821579 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.367e+05 Order of pole = 9.842e+08 TOP MAIN SOLVE Loop t[1] = 3.610999999999768 x1[1] (analytic) = 2.000048644655374 x1[1] (numeric) = 1.997487177625333 absolute error = 0.002561467030040676 relative error = 0.1280702365357738 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.273853062168571 x2[1] (numeric) = 1.287525308511605 absolute error = 0.0136722463430341 relative error = 1.073298541965182 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.368e+05 Order of pole = 9.852e+08 TOP MAIN SOLVE Loop t[1] = 3.611999999999767 x1[1] (analytic) = 2.000048596035032 x1[1] (numeric) = 1.997483859875783 absolute error = 0.002564736159249126 relative error = 0.1282336921379585 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.274401292029852 x2[1] (numeric) = 1.288105112093861 absolute error = 0.01370382006400939 relative error = 1.075314357393824 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.369e+05 Order of pole = 9.863e+08 TOP MAIN SOLVE Loop t[1] = 3.612999999999767 x1[1] (analytic) = 2.000048547463287 x1[1] (numeric) = 1.997480538806825 absolute error = 0.002568008656462339 relative error = 0.1283973161411212 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.274950619472368 x2[1] (numeric) = 1.288686081427757 absolute error = 0.01373546195538911 relative error = 1.077332858669731 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.37e+05 Order of pole = 9.872e+08 TOP MAIN SOLVE Loop t[1] = 3.613999999999767 x1[1] (analytic) = 2.00004849894009 x1[1] (numeric) = 1.997477214415136 absolute error = 0.002571284524953477 relative error = 0.1285611087089193 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.275501046693455 x2[1] (numeric) = 1.289268218852117 absolute error = 0.01376717215866119 relative error = 1.0793540463452 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.37e+05 Order of pole = 9.881e+08 TOP MAIN SOLVE Loop t[1] = 3.614999999999767 x1[1] (analytic) = 2.000048450465391 x1[1] (numeric) = 1.997473886697393 absolute error = 0.002574563767997473 relative error = 0.1287250700050991 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.276052575894847 x2[1] (numeric) = 1.289851526710449 absolute error = 0.01379895081560201 relative error = 1.081377920962648 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.371e+05 Order of pole = 9.892e+08 TOP MAIN SOLVE Loop t[1] = 3.615999999999767 x1[1] (analytic) = 2.000048402039143 x1[1] (numeric) = 1.997470555650268 absolute error = 0.002577846388874594 relative error = 0.1288892001936733 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.276605209282685 x2[1] (numeric) = 1.290436007350962 absolute error = 0.01383079806827658 relative error = 1.083404483054554 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.372e+05 Order of pole = 9.901e+08 TOP MAIN SOLVE Loop t[1] = 3.616999999999767 x1[1] (analytic) = 2.000048353661297 x1[1] (numeric) = 1.99746722127043 absolute error = 0.002581132390866658 relative error = 0.1290534994387324 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.277158949067528 x2[1] (numeric) = 1.291021663126568 absolute error = 0.01386271405903994 relative error = 1.085433733143498 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.372e+05 Order of pole = 9.911e+08 TOP MAIN SOLVE Loop t[1] = 3.617999999999767 x1[1] (analytic) = 2.000048305331804 x1[1] (numeric) = 1.997463883554544 absolute error = 0.002584421777259704 relative error = 0.1292179679045779 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.27771379746436 x2[1] (numeric) = 1.291608496394897 absolute error = 0.01389469893053619 relative error = 1.087465671742013 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.373e+05 Order of pole = 9.921e+08 TOP MAIN SOLVE Loop t[1] = 3.618999999999767 x1[1] (analytic) = 2.000048257050617 x1[1] (numeric) = 1.997460542499273 absolute error = 0.002587714551343767 relative error = 0.1293826057557109 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.2782697566926 x2[1] (numeric) = 1.292196509518301 absolute error = 0.01392675282570055 relative error = 1.089500299352672 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.374e+05 Order of pole = 9.931e+08 TOP MAIN SOLVE Loop t[1] = 3.619999999999767 x1[1] (analytic) = 2.000048208817687 x1[1] (numeric) = 1.997457198101275 absolute error = 0.002591010716411324 relative error = 0.1295474131567549 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.278826828976109 x2[1] (numeric) = 1.292785704863868 absolute error = 0.01395887588775913 relative error = 1.091537616468 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.374e+05 Order of pole = 9.94e+08 TOP MAIN SOLVE Loop t[1] = 3.620999999999766 x1[1] (analytic) = 2.000048160632966 x1[1] (numeric) = 1.997453850357207 absolute error = 0.002594310275758627 relative error = 0.1297123902725218 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.279385016543201 x2[1] (numeric) = 1.293376084803431 absolute error = 0.01399106826023 relative error = 1.093577623570485 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.375e+05 Order of pole = 9.951e+08 TOP MAIN SOLVE Loop t[1] = 3.621999999999766 x1[1] (analytic) = 2.000048112496405 x1[1] (numeric) = 1.99745049926372 absolute error = 0.00259761323268437 relative error = 0.1298775372679461 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.279944321626651 x2[1] (numeric) = 1.293967651713575 absolute error = 0.01402333008692369 relative error = 1.095620321132545 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.376e+05 Order of pole = 9.961e+08 TOP MAIN SOLVE Loop t[1] = 3.622999999999766 x1[1] (analytic) = 2.000048064407957 x1[1] (numeric) = 1.997447144817464 absolute error = 0.002600919590492801 relative error = 0.1300428543082394 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.280504746463705 x2[1] (numeric) = 1.294560407975648 absolute error = 0.01405566151194293 relative error = 1.097665709616432 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 826.7 Order of pole = 6415 TOP MAIN SOLVE Loop t[1] = 3.623999999999766 x1[1] (analytic) = 2.000048016367573 x1[1] (numeric) = 1.997443787015084 absolute error = 0.002604229352489051 relative error = 0.1302083415586579 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.281066293296087 x2[1] (numeric) = 1.295154355975772 absolute error = 0.01408806267968488 relative error = 1.099713789474341 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.377e+05 Order of pole = 9.981e+08 TOP MAIN SOLVE Loop t[1] = 3.624999999999766 x1[1] (analytic) = 2.000047968375205 x1[1] (numeric) = 1.997440425853221 absolute error = 0.00260754252198403 relative error = 0.1303739991847465 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.281628964370008 x2[1] (numeric) = 1.295749498104848 absolute error = 0.01412053373484001 relative error = 1.101764561148245 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.378e+05 Order of pole = 9.991e+08 TOP MAIN SOLVE Loop t[1] = 3.625999999999766 x1[1] (analytic) = 2.000047920430807 x1[1] (numeric) = 1.997437061328516 absolute error = 0.002610859102290641 relative error = 0.13053982735215 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.282192761936178 x2[1] (numeric) = 1.296345836758573 absolute error = 0.01415307482239414 relative error = 1.103818025069979 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.378e+05 Order of pole = 1e+09 TOP MAIN SOLVE Loop t[1] = 3.626999999999766 x1[1] (analytic) = 2.000047872534328 x1[1] (numeric) = 1.997433693437603 absolute error = 0.002614179096724678 relative error = 0.1307058262266575 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.282757688249812 x2[1] (numeric) = 1.29694337433744 absolute error = 0.01418568608762794 relative error = 1.105874181661137 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.379e+05 Order of pole = 1.001e+09 TOP MAIN SOLVE Loop t[1] = 3.627999999999766 x1[1] (analytic) = 2.000047824685722 x1[1] (numeric) = 1.997430322177115 absolute error = 0.002617502508607039 relative error = 0.1308719959743133 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.28332374557064 x2[1] (numeric) = 1.297542113246758 absolute error = 0.01421836767611784 relative error = 1.107933031333066 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.38e+05 Order of pole = 1.002e+09 TOP MAIN SOLVE Loop t[1] = 3.628999999999766 x1[1] (analytic) = 2.00004777688494 x1[1] (numeric) = 1.99742694754368 absolute error = 0.0026208293412604 relative error = 0.1310383367612509 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.283890936162915 x2[1] (numeric) = 1.298142055896653 absolute error = 0.01425111973373738 relative error = 1.109994574486897 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.38e+05 Order of pole = 1.003e+09 TOP MAIN SOLVE Loop t[1] = 3.629999999999765 x1[1] (analytic) = 2.000047729131936 x1[1] (numeric) = 1.997423569533924 absolute error = 0.002624159598012321 relative error = 0.1312048487538476 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.284459262295425 x2[1] (numeric) = 1.298743204702082 absolute error = 0.01428394240665654 relative error = 1.112058811513419 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.381e+05 Order of pole = 1.004e+09 TOP MAIN SOLVE Loop t[1] = 3.630999999999765 x1[1] (analytic) = 2.000047681426661 x1[1] (numeric) = 1.997420188144468 absolute error = 0.002627493282192583 relative error = 0.1313715321185921 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.285028726241499 x2[1] (numeric) = 1.299345562082842 absolute error = 0.01431683584134325 relative error = 1.114125742793134 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.382e+05 Order of pole = 1.005e+09 TOP MAIN SOLVE Loop t[1] = 3.631999999999765 x1[1] (analytic) = 2.000047633769067 x1[1] (numeric) = 1.997416803371932 absolute error = 0.002630830397134964 relative error = 0.1315383870221728 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.285599330279017 x2[1] (numeric) = 1.299949130463581 absolute error = 0.01434980018456367 relative error = 1.116195368696193 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.383e+05 Order of pole = 1.006e+09 TOP MAIN SOLVE Loop t[1] = 3.632999999999765 x1[1] (analytic) = 2.000047586159106 x1[1] (numeric) = 1.99741341521293 absolute error = 0.002634170946176351 relative error = 0.1317054136314334 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.28617107669042 x2[1] (numeric) = 1.300553912273803 absolute error = 0.01438283558338305 relative error = 1.1182676895824 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.383e+05 Order of pole = 1.007e+09 TOP MAIN SOLVE Loop t[1] = 3.633999999999765 x1[1] (analytic) = 2.000047538596733 x1[1] (numeric) = 1.997410023664075 absolute error = 0.002637514932658069 relative error = 0.1318726121134398 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.286743967762719 x2[1] (numeric) = 1.301159909947885 absolute error = 0.01441594218516551 relative error = 1.120342705801118 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.384e+05 Order of pole = 1.008e+09 TOP MAIN SOLVE Loop t[1] = 3.634999999999765 x1[1] (analytic) = 2.000047491081897 x1[1] (numeric) = 1.997406628721974 absolute error = 0.002640862359923002 relative error = 0.1320399826353356 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.287318005787502 x2[1] (numeric) = 1.301767125925078 absolute error = 0.01444912013757627 relative error = 1.122420417691368 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.385e+05 Order of pole = 1.009e+09 TOP MAIN SOLVE Loop t[1] = 3.635999999999765 x1[1] (analytic) = 2.000047443614553 x1[1] (numeric) = 1.997403230383234 absolute error = 0.002644213231319359 relative error = 0.1322075253645308 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.287893193060945 x2[1] (numeric) = 1.302375562649525 absolute error = 0.01448236958858051 relative error = 1.124500825581674 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.385e+05 Order of pole = 1.01e+09 TOP MAIN SOLVE Loop t[1] = 3.636999999999765 x1[1] (analytic) = 2.000047396194653 x1[1] (numeric) = 1.997399828644455 absolute error = 0.002647567550198016 relative error = 0.1323752404685686 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.288469531883822 x2[1] (numeric) = 1.302985222570267 absolute error = 0.01451569068644454 relative error = 1.126583929790074 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.386e+05 Order of pole = 1.011e+09 TOP MAIN SOLVE Loop t[1] = 3.637999999999765 x1[1] (analytic) = 2.000047348822148 x1[1] (numeric) = 1.997396423502235 absolute error = 0.002650925319912956 relative error = 0.1325431281151478 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.289047024561514 x2[1] (numeric) = 1.303596108141251 absolute error = 0.0145490835797375 relative error = 1.128669730624184 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.387e+05 Order of pole = 1.012e+09 TOP MAIN SOLVE Loop t[1] = 3.638999999999764 x1[1] (analytic) = 2.000047301496992 x1[1] (numeric) = 1.99739301495317 absolute error = 0.002654286543821938 relative error = 0.1327111884721557 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.289625673404015 x2[1] (numeric) = 1.304208221821344 absolute error = 0.01458254841732987 relative error = 1.130758228381007 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.387e+05 Order of pole = 1.013e+09 TOP MAIN SOLVE Loop t[1] = 3.639999999999764 x1[1] (analytic) = 2.000047254219138 x1[1] (numeric) = 1.997389602993852 absolute error = 0.002657651225286495 relative error = 0.1328794217076686 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.290205480725944 x2[1] (numeric) = 1.304821566074341 absolute error = 0.01461608534839631 relative error = 1.132849423347082 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.388e+05 Order of pole = 1.014e+09 TOP MAIN SOLVE Loop t[1] = 3.640999999999764 x1[1] (analytic) = 2.000047206988538 x1[1] (numeric) = 1.997386187620867 absolute error = 0.002661019367671269 relative error = 0.133047827989918 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.290786448846557 x2[1] (numeric) = 1.305436143368971 absolute error = 0.01464969452241438 relative error = 1.134943315798311 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.389e+05 Order of pole = 1.015e+09 TOP MAIN SOLVE Loop t[1] = 3.641999999999764 x1[1] (analytic) = 2.000047159805145 x1[1] (numeric) = 1.997382768830801 absolute error = 0.002664390974344233 relative error = 0.133216407487302 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.291368580089749 x2[1] (numeric) = 1.306051956178916 absolute error = 0.0146833760891667 relative error = 1.137039906000053 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 906.9 Order of pole = 2281 TOP MAIN SOLVE Loop t[1] = 3.642999999999764 x1[1] (analytic) = 2.000047112668912 x1[1] (numeric) = 1.997379346620235 absolute error = 0.002667766048676912 relative error = 0.1333851603683965 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.29195187678407 x2[1] (numeric) = 1.30666900698281 absolute error = 0.01471713019874032 relative error = 1.139139194207004 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.39e+05 Order of pole = 1.017e+09 TOP MAIN SOLVE Loop t[1] = 3.643999999999764 x1[1] (analytic) = 2.000047065579792 x1[1] (numeric) = 1.997375920985747 absolute error = 0.002671144594044383 relative error = 0.1335540868019547 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.292536341262731 x2[1] (numeric) = 1.30728729826426 absolute error = 0.01475095700152829 relative error = 1.141241180663244 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.391e+05 Order of pole = 1.018e+09 TOP MAIN SOLVE Loop t[1] = 3.644999999999764 x1[1] (analytic) = 2.000047018537737 x1[1] (numeric) = 1.997372491923911 absolute error = 0.002674526613825723 relative error = 0.13372318695693 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.293121975863615 x2[1] (numeric) = 1.307906832511844 absolute error = 0.01478485664822982 relative error = 1.143345865602177 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.392e+05 Order of pole = 1.019e+09 TOP MAIN SOLVE Loop t[1] = 3.645999999999764 x1[1] (analytic) = 2.000046971542701 x1[1] (numeric) = 1.997369059431298 absolute error = 0.002677912111402225 relative error = 0.1338924610023866 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.293708782929283 x2[1] (numeric) = 1.308527612219133 absolute error = 0.01481882928985034 relative error = 1.145453249246463 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.392e+05 Order of pole = 1.02e+09 TOP MAIN SOLVE Loop t[1] = 3.646999999999764 x1[1] (analytic) = 2.000046924594636 x1[1] (numeric) = 1.997365623504476 absolute error = 0.002681301090160071 relative error = 0.134061909107633 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.294296764806989 x2[1] (numeric) = 1.309149639884693 absolute error = 0.0148528750777035 relative error = 1.147563331808097 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1260 Order of pole = 1.151e+04 TOP MAIN SOLVE Loop t[1] = 3.647999999999763 x1[1] (analytic) = 2.000046877693496 x1[1] (numeric) = 1.997362184140008 absolute error = 0.002684693553487438 relative error = 0.1342315314420777 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.294885923848684 x2[1] (numeric) = 1.309772918012095 absolute error = 0.01488699416341088 relative error = 1.14967611348832 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.394e+05 Order of pole = 1.022e+09 TOP MAIN SOLVE Loop t[1] = 3.648999999999763 x1[1] (analytic) = 2.000046830839233 x1[1] (numeric) = 1.997358741334456 absolute error = 0.002688089504777169 relative error = 0.1344013281753622 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.295476262411029 x2[1] (numeric) = 1.310397449109932 absolute error = 0.0149211866989023 relative error = 1.151791594477561 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.394e+05 Order of pole = 1.023e+09 TOP MAIN SOLVE Loop t[1] = 3.649999999999763 x1[1] (analytic) = 2.000046784031802 x1[1] (numeric) = 1.997355295084376 absolute error = 0.00269148894742588 relative error = 0.1345712994773168 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.296067782855403 x2[1] (numeric) = 1.311023235691819 absolute error = 0.01495545283641686 relative error = 1.153909774955449 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.395e+05 Order of pole = 1.024e+09 TOP MAIN SOLVE Loop t[1] = 3.650999999999763 x1[1] (analytic) = 2.000046737271154 x1[1] (numeric) = 1.997351845386322 absolute error = 0.00269489188483174 relative error = 0.1347414455178496 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.29666048754791 x2[1] (numeric) = 1.311650280276415 absolute error = 0.01498979272850454 relative error = 1.156030655090867 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.396e+05 Order of pole = 1.025e+09 TOP MAIN SOLVE Loop t[1] = 3.651999999999763 x1[1] (analytic) = 2.000046690557244 x1[1] (numeric) = 1.997348392236845 absolute error = 0.002698298320398917 relative error = 0.1349117664671683 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.297254378859394 x2[1] (numeric) = 1.312278585387419 absolute error = 0.01502420652802483 relative error = 1.158154235041766 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.397e+05 Order of pole = 1.026e+09 TOP MAIN SOLVE Loop t[1] = 3.652999999999763 x1[1] (analytic) = 2.000046643890024 x1[1] (numeric) = 1.997344935632491 absolute error = 0.002701708257532909 relative error = 0.1350822624955474 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.297849459165445 x2[1] (numeric) = 1.312908153553594 absolute error = 0.01505869438814922 relative error = 1.160280514955286 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.397e+05 Order of pole = 1.027e+09 TOP MAIN SOLVE Loop t[1] = 3.653999999999763 x1[1] (analytic) = 2.000046597269448 x1[1] (numeric) = 1.997341475569804 absolute error = 0.002705121699644097 relative error = 0.1352529337735055 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.298445730846408 x2[1] (numeric) = 1.313538987308768 absolute error = 0.01509325646235982 relative error = 1.162409494967579 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.398e+05 Order of pole = 1.028e+09 TOP MAIN SOLVE Loop t[1] = 3.654999999999763 x1[1] (analytic) = 2.00004655069547 x1[1] (numeric) = 1.997338012045324 absolute error = 0.002708538650145975 relative error = 0.1354237804717167 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.299043196287393 x2[1] (numeric) = 1.314171089191846 absolute error = 0.01512789290445249 relative error = 1.164541175203975 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.399e+05 Order of pole = 1.029e+09 TOP MAIN SOLVE Loop t[1] = 3.655999999999763 x1[1] (analytic) = 2.000046504168042 x1[1] (numeric) = 1.997334545055587 absolute error = 0.00271195911245492 relative error = 0.1355948027609994 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.299641857878287 x2[1] (numeric) = 1.314804461746823 absolute error = 0.01516260386853552 relative error = 1.166675555778807 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.399e+05 Order of pole = 1.031e+09 TOP MAIN SOLVE Loop t[1] = 3.656999999999762 x1[1] (analytic) = 2.000046457687118 x1[1] (numeric) = 1.997331074597126 absolute error = 0.002715383089992418 relative error = 0.1357660008124274 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.30024171801376 x2[1] (numeric) = 1.315439107522791 absolute error = 0.01519738950903093 relative error = 1.168812636795438 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.4e+05 Order of pole = 1.032e+09 TOP MAIN SOLVE Loop t[1] = 3.657999999999762 x1[1] (analytic) = 2.000046411252652 x1[1] (numeric) = 1.997327600666471 absolute error = 0.002718810586181508 relative error = 0.1359373747971521 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.300842779093277 x2[1] (numeric) = 1.316075029073952 absolute error = 0.01523224998067518 relative error = 1.170952418346242 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.401e+05 Order of pole = 1.033e+09 TOP MAIN SOLVE Loop t[1] = 3.658999999999762 x1[1] (analytic) = 2.000046364864597 x1[1] (numeric) = 1.997324123260147 absolute error = 0.002722241604450115 relative error = 0.1361089248865693 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.301445043521105 x2[1] (numeric) = 1.316712228959625 absolute error = 0.01526718543851979 relative error = 1.173094900512579 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.401e+05 Order of pole = 1.034e+09 TOP MAIN SOLVE Loop t[1] = 3.659999999999762 x1[1] (analytic) = 2.000046318522907 x1[1] (numeric) = 1.997320642374678 absolute error = 0.00272567614822905 relative error = 0.1362806512522191 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.302048513706327 x2[1] (numeric) = 1.317350709744258 absolute error = 0.01530219603793159 relative error = 1.17524008336474 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.402e+05 Order of pole = 1.035e+09 TOP MAIN SOLVE Loop t[1] = 3.660999999999762 x1[1] (analytic) = 2.000046272227536 x1[1] (numeric) = 1.997317158006583 absolute error = 0.002729114220953566 relative error = 0.1364525540658635 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.302653192062847 x2[1] (numeric) = 1.317990473997441 absolute error = 0.01533728193459427 relative error = 1.177387966961994 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.403e+05 Order of pole = 1.036e+09 TOP MAIN SOLVE Loop t[1] = 3.661999999999762 x1[1] (analytic) = 2.000046225978437 x1[1] (numeric) = 1.997313670152376 absolute error = 0.00273255582606069 relative error = 0.1366246334993534 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.303259081009403 x2[1] (numeric) = 1.31863152429391 absolute error = 0.01537244328450749 relative error = 1.179538551352444 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.403e+05 Order of pole = 1.037e+09 TOP MAIN SOLVE Loop t[1] = 3.662999999999762 x1[1] (analytic) = 2.000046179775564 x1[1] (numeric) = 1.997310178808571 absolute error = 0.00273600096699278 relative error = 0.1367968897248063 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.303866182969574 x2[1] (numeric) = 1.319273863213563 absolute error = 0.01540768024398909 relative error = 1.181691836573127 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.404e+05 Order of pole = 1.038e+09 TOP MAIN SOLVE Loop t[1] = 3.663999999999762 x1[1] (analytic) = 2.00004613361887 x1[1] (numeric) = 1.997306683971676 absolute error = 0.002739449647194414 relative error = 0.1369693229144506 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.304474500371792 x2[1] (numeric) = 1.319917493341467 absolute error = 0.01544299296967511 relative error = 1.183847822649937 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.405e+05 Order of pole = 1.039e+09 TOP MAIN SOLVE Loop t[1] = 3.664999999999762 x1[1] (analytic) = 2.000046087508311 x1[1] (numeric) = 1.997303185638196 absolute error = 0.002742901870114611 relative error = 0.1371419332407366 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.305084035649351 x2[1] (numeric) = 1.320562417267871 absolute error = 0.01547838161851978 relative error = 1.186006509597555 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.406e+05 Order of pole = 1.04e+09 TOP MAIN SOLVE Loop t[1] = 3.665999999999761 x1[1] (analytic) = 2.000046041443838 x1[1] (numeric) = 1.997299683804633 absolute error = 0.002746357639205721 relative error = 0.1373147208762814 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.305694791240416 x2[1] (numeric) = 1.321208637588213 absolute error = 0.01551384634779751 relative error = 1.188167897419526 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.406e+05 Order of pole = 1.041e+09 TOP MAIN SOLVE Loop t[1] = 3.666999999999761 x1[1] (analytic) = 2.000045995425408 x1[1] (numeric) = 1.997296178467484 absolute error = 0.002749816957923201 relative error = 0.1374876859938573 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.306306769588032 x2[1] (numeric) = 1.321856156903135 absolute error = 0.01554938731510269 relative error = 1.19033198610817 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.407e+05 Order of pole = 1.042e+09 TOP MAIN SOLVE Loop t[1] = 3.667999999999761 x1[1] (analytic) = 2.000045949452972 x1[1] (numeric) = 1.997292669623246 absolute error = 0.002753279829726729 relative error = 0.1376608287664477 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.306919973140137 x2[1] (numeric) = 1.322504977818487 absolute error = 0.01558500467834967 relative error = 1.192498775644508 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.408e+05 Order of pole = 1.043e+09 TOP MAIN SOLVE Loop t[1] = 3.668999999999761 x1[1] (analytic) = 2.000045903526487 x1[1] (numeric) = 1.997289157268408 absolute error = 0.00275674625807909 relative error = 0.1378341493671914 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.30753440434957 x2[1] (numeric) = 1.323155102945345 absolute error = 0.01562069859577475 relative error = 1.194668265998341 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.408e+05 Order of pole = 1.044e+09 TOP MAIN SOLVE Loop t[1] = 3.669999999999761 x1[1] (analytic) = 2.000045857645904 x1[1] (numeric) = 1.997285641399458 absolute error = 0.002760216246446179 relative error = 0.1380076479693826 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.308150065674078 x2[1] (numeric) = 1.323806534900015 absolute error = 0.01565646922593689 relative error = 1.196840457128231 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.409e+05 Order of pole = 1.045e+09 TOP MAIN SOLVE Loop t[1] = 3.670999999999761 x1[1] (analytic) = 2.000045811811179 x1[1] (numeric) = 1.997282122012881 absolute error = 0.00276368979829833 relative error = 0.1381813247465376 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.308766959576331 x2[1] (numeric) = 1.324459276304048 absolute error = 0.01569231672771698 relative error = 1.199015348981368 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.41e+05 Order of pole = 1.046e+09 TOP MAIN SOLVE Loop t[1] = 3.671999999999761 x1[1] (analytic) = 2.000045766022267 x1[1] (numeric) = 1.997278599105157 absolute error = 0.002767166917109654 relative error = 0.1383551798723613 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.309385088523928 x2[1] (numeric) = 1.325113329784247 absolute error = 0.01572824126031902 relative error = 1.20119294149359 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.41e+05 Order of pole = 1.047e+09 TOP MAIN SOLVE Loop t[1] = 3.672999999999761 x1[1] (analytic) = 2.00004572027912 x1[1] (numeric) = 1.997275072672763 absolute error = 0.002770647606356258 relative error = 0.1385292135206587 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.310004454989409 x2[1] (numeric) = 1.32576869797268 absolute error = 0.01576424298327184 relative error = 1.203373234589442 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.411e+05 Order of pole = 1.048e+09 TOP MAIN SOLVE Loop t[1] = 3.673999999999761 x1[1] (analytic) = 2.000045674581693 x1[1] (numeric) = 1.997271542712173 absolute error = 0.002774131869519358 relative error = 0.13870342586549 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.310625061450262 x2[1] (numeric) = 1.32642538350669 absolute error = 0.01580032205642823 relative error = 1.205556228182033 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.412e+05 Order of pole = 1.049e+09 TOP MAIN SOLVE Loop t[1] = 3.67499999999976 x1[1] (analytic) = 2.000045628929941 x1[1] (numeric) = 1.997268009219857 absolute error = 0.002777619710083723 relative error = 0.1388778170810932 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.311246910388939 x2[1] (numeric) = 1.327083389028905 absolute error = 0.01583647863996629 relative error = 1.207741922173065 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.413e+05 Order of pole = 1.05e+09 TOP MAIN SOLVE Loop t[1] = 3.67599999999976 x1[1] (analytic) = 2.000045583323818 x1[1] (numeric) = 1.997264472192282 absolute error = 0.002781111131536118 relative error = 0.139052387341806 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.311870004292857 x2[1] (numeric) = 1.327742717187248 absolute error = 0.01587271289439074 relative error = 1.209930316452862 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.413e+05 Order of pole = 1.051e+09 TOP MAIN SOLVE Loop t[1] = 3.67699999999976 x1[1] (analytic) = 2.000045537763278 x1[1] (numeric) = 1.997260931625909 absolute error = 0.002784606137368639 relative error = 0.1392271368222327 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.312494345654417 x2[1] (numeric) = 1.328403370634949 absolute error = 0.01590902498053248 relative error = 1.212121410900262 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.414e+05 Order of pole = 1.052e+09 TOP MAIN SOLVE Loop t[1] = 3.67799999999976 x1[1] (analytic) = 2.000045492248276 x1[1] (numeric) = 1.9972573875172 absolute error = 0.002788104731076269 relative error = 0.139402065697122 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.313119936971007 x2[1] (numeric) = 1.329065352030556 absolute error = 0.01594541505954927 relative error = 1.214315205382594 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.415e+05 Order of pole = 1.053e+09 TOP MAIN SOLVE Loop t[1] = 3.67899999999976 x1[1] (analytic) = 2.000045446778767 x1[1] (numeric) = 1.997253839862609 absolute error = 0.002791606916157763 relative error = 0.1395771741414111 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.313746780745016 x2[1] (numeric) = 1.329728664037944 absolute error = 0.01598188329292749 relative error = 1.216511699755738 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.415e+05 Order of pole = 1.055e+09 TOP MAIN SOLVE Loop t[1] = 3.67999999999976 x1[1] (analytic) = 2.000045401354703 x1[1] (numeric) = 1.997250288658589 absolute error = 0.002795112696114543 relative error = 0.1397524623301707 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.314374879483844 x2[1] (numeric) = 1.330393309326325 absolute error = 0.0160184298424817 relative error = 1.218710893864021 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.416e+05 Order of pole = 1.056e+09 TOP MAIN SOLVE Loop t[1] = 3.68099999999976 x1[1] (analytic) = 2.000045355976042 x1[1] (numeric) = 1.997246733901588 absolute error = 0.002798622074453583 relative error = 0.1399279304387488 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.315004235699907 x2[1] (numeric) = 1.331059290570263 absolute error = 0.01605505487035619 relative error = 1.220912787540257 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.417e+05 Order of pole = 1.057e+09 TOP MAIN SOLVE Loop t[1] = 3.68199999999976 x1[1] (analytic) = 2.000045310642736 x1[1] (numeric) = 1.997243175588053 absolute error = 0.002802135054682742 relative error = 0.1401035786425381 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.315634851910656 x2[1] (numeric) = 1.33172661044968 absolute error = 0.01609175853902434 relative error = 1.223117380605627 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.418e+05 Order of pole = 1.058e+09 TOP MAIN SOLVE Loop t[1] = 3.68299999999976 x1[1] (analytic) = 2.000045265354741 x1[1] (numeric) = 1.997239613714425 absolute error = 0.002805651640316542 relative error = 0.1402794071172641 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.316266730638578 x2[1] (numeric) = 1.332395271649868 absolute error = 0.0161285410112908 relative error = 1.225324672869772 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.418e+05 Order of pole = 1.059e+09 TOP MAIN SOLVE Loop t[1] = 3.683999999999759 x1[1] (analytic) = 2.000045220112012 x1[1] (numeric) = 1.997236048277141 absolute error = 0.002809171834870616 relative error = 0.1404554160387078 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.316899874411211 x2[1] (numeric) = 1.333065276861502 absolute error = 0.01616540245029152 relative error = 1.227534664130719 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.419e+05 Order of pole = 1.06e+09 TOP MAIN SOLVE Loop t[1] = 3.684999999999759 x1[1] (analytic) = 2.000045174914502 x1[1] (numeric) = 1.997232479272637 absolute error = 0.002812695641865037 relative error = 0.1406316055828726 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.317534285761154 x2[1] (numeric) = 1.333736628780648 absolute error = 0.01620234301949397 relative error = 1.229747354174825 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.42e+05 Order of pole = 1.061e+09 TOP MAIN SOLVE Loop t[1] = 3.685999999999759 x1[1] (analytic) = 2.000045129762168 x1[1] (numeric) = 1.997228906697343 absolute error = 0.002816223064824541 relative error = 0.1408079759259946 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.318169967226076 x2[1] (numeric) = 1.334409330108775 absolute error = 0.01623936288269845 relative error = 1.231962742776803 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.42e+05 Order of pole = 1.062e+09 TOP MAIN SOLVE Loop t[1] = 3.686999999999759 x1[1] (analytic) = 2.000045084654963 x1[1] (numeric) = 1.997225330547687 absolute error = 0.002819754107275418 relative error = 0.140984527244388 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.318806921348727 x2[1] (numeric) = 1.335083383552765 absolute error = 0.01627646220403833 relative error = 1.234180829699666 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.421e+05 Order of pole = 1.063e+09 TOP MAIN SOLVE Loop t[1] = 3.687999999999759 x1[1] (analytic) = 2.000045039592842 x1[1] (numeric) = 1.997221750820093 absolute error = 0.00282328877274951 relative error = 0.1411612597146442 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.319445150676945 x2[1] (numeric) = 1.335758791824927 absolute error = 0.01631364114798139 relative error = 1.236401614694755 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.422e+05 Order of pole = 1.064e+09 TOP MAIN SOLVE Loop t[1] = 3.688999999999759 x1[1] (analytic) = 2.000044994575762 x1[1] (numeric) = 1.997218167510981 absolute error = 0.002826827064781545 relative error = 0.1413381735134991 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.320084657763673 x2[1] (numeric) = 1.336435557643002 absolute error = 0.01635089987932914 relative error = 1.238625097501614 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.423e+05 Order of pole = 1.065e+09 TOP MAIN SOLVE Loop t[1] = 3.689999999999759 x1[1] (analytic) = 2.000044949603676 x1[1] (numeric) = 1.997214580616767 absolute error = 0.002830368986909138 relative error = 0.1415152688178331 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.320725445166961 x2[1] (numeric) = 1.337113683730181 absolute error = 0.01638823856321947 relative error = 1.240851277848117 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.423e+05 Order of pole = 1.066e+09 TOP MAIN SOLVE Loop t[1] = 3.690999999999759 x1[1] (analytic) = 2.00004490467654 x1[1] (numeric) = 1.997210990133865 absolute error = 0.002833914542675009 relative error = 0.1416925458047817 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.321367515449983 x2[1] (numeric) = 1.337793172815108 absolute error = 0.0164256573651258 relative error = 1.243080155450329 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1015 Order of pole = 7981 TOP MAIN SOLVE Loop t[1] = 3.691999999999759 x1[1] (analytic) = 2.000044859794308 x1[1] (numeric) = 1.997207396058684 absolute error = 0.002837463735624102 relative error = 0.1418700046515915 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.322010871181042 x2[1] (numeric) = 1.3384740276319 absolute error = 0.01646315645085794 relative error = 1.245311730012499 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.425e+05 Order of pole = 1.068e+09 TOP MAIN SOLVE Loop t[1] = 3.692999999999758 x1[1] (analytic) = 2.000044814956936 x1[1] (numeric) = 1.997203798387631 absolute error = 0.002841016569305577 relative error = 0.1420476455357201 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.322655514933586 x2[1] (numeric) = 1.339156250920149 absolute error = 0.01650073598656299 relative error = 1.247546001227049 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.425e+05 Order of pole = 1.069e+09 TOP MAIN SOLVE Loop t[1] = 3.693999999999758 x1[1] (analytic) = 2.000044770164379 x1[1] (numeric) = 1.997200197117107 absolute error = 0.002844573047272814 relative error = 0.1422254686348358 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.323301449286212 x2[1] (numeric) = 1.339839845424938 absolute error = 0.01653839613872643 relative error = 1.249782968774593 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.426e+05 Order of pole = 1.07e+09 TOP MAIN SOLVE Loop t[1] = 3.694999999999758 x1[1] (analytic) = 2.000044725416593 x1[1] (numeric) = 1.997196592243511 absolute error = 0.002848133173081857 relative error = 0.1424034741267406 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.323948676822681 x2[1] (numeric) = 1.340524813896853 absolute error = 0.01657613707417216 relative error = 1.252022632323853 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.427e+05 Order of pole = 1.071e+09 TOP MAIN SOLVE Loop t[1] = 3.695999999999758 x1[1] (analytic) = 2.000044680713531 x1[1] (numeric) = 1.997192983763238 absolute error = 0.00285169695029297 relative error = 0.142581662189447 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.324597200131927 x2[1] (numeric) = 1.34121115909199 absolute error = 0.01661395896006357 relative error = 1.254264991531679 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.428e+05 Order of pole = 1.073e+09 TOP MAIN SOLVE Loop t[1] = 3.696999999999758 x1[1] (analytic) = 2.000044636055151 x1[1] (numeric) = 1.997189371672681 absolute error = 0.002855264382469969 relative error = 0.1427600330011453 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.325247021808065 x2[1] (numeric) = 1.34189888377197 absolute error = 0.01665186196390422 relative error = 1.256510046043016 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.428e+05 Order of pole = 1.074e+09 TOP MAIN SOLVE Loop t[1] = 3.697999999999758 x1[1] (analytic) = 2.000044591441406 x1[1] (numeric) = 1.997185755968226 absolute error = 0.002858835473179999 relative error = 0.1429385867401923 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.325898144450407 x2[1] (numeric) = 1.342587990703945 absolute error = 0.01668984625353787 relative error = 1.258757795490838 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.429e+05 Order of pole = 1.075e+09 TOP MAIN SOLVE Loop t[1] = 3.698999999999758 x1[1] (analytic) = 2.000044546872253 x1[1] (numeric) = 1.997182136646258 absolute error = 0.002862410225994427 relative error = 0.1431173235851559 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.326550570663465 x2[1] (numeric) = 1.343278482660616 absolute error = 0.01672791199715062 relative error = 1.261008239496235 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.43e+05 Order of pole = 1.076e+09 TOP MAIN SOLVE Loop t[1] = 3.699999999999758 x1[1] (analytic) = 2.000044502347647 x1[1] (numeric) = 1.997178513703158 absolute error = 0.002865988644488171 relative error = 0.1432962437147814 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.327204303056968 x2[1] (numeric) = 1.343970362420237 absolute error = 0.01676605936326947 relative error = 1.263261377668229 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.43e+05 Order of pole = 1.077e+09 TOP MAIN SOLVE Loop t[1] = 3.700999999999758 x1[1] (analytic) = 2.000044457867543 x1[1] (numeric) = 1.997174887135303 absolute error = 0.002869570732239701 relative error = 0.1434753473079919 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.327859344245868 x2[1] (numeric) = 1.344663632766634 absolute error = 0.01680428852076576 relative error = 1.265517209603961 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.431e+05 Order of pole = 1.078e+09 TOP MAIN SOLVE Loop t[1] = 3.701999999999757 x1[1] (analytic) = 2.000044413431897 x1[1] (numeric) = 1.997171256939066 absolute error = 0.002873156492830153 relative error = 0.1436546345438437 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.328515696850353 x2[1] (numeric) = 1.345358296489206 absolute error = 0.01684259963885304 relative error = 1.267775734888455 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.432e+05 Order of pole = 1.079e+09 TOP MAIN SOLVE Loop t[1] = 3.702999999999757 x1[1] (analytic) = 2.000044369040664 x1[1] (numeric) = 1.997167623110818 absolute error = 0.002876745929846436 relative error = 0.1438341056016816 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.329173363495857 x2[1] (numeric) = 1.346054356382947 absolute error = 0.01688099288708944 relative error = 1.270036953094724 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.433e+05 Order of pole = 1.08e+09 TOP MAIN SOLVE Loop t[1] = 3.703999999999757 x1[1] (analytic) = 2.000044324693801 x1[1] (numeric) = 1.997163985646923 absolute error = 0.002880339046877456 relative error = 0.1440137606609506 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.329832346813069 x2[1] (numeric) = 1.346751815248448 absolute error = 0.01691946843537817 relative error = 1.272300863783733 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 841.6 Order of pole = 2113 TOP MAIN SOLVE Loop t[1] = 3.704999999999757 x1[1] (analytic) = 2.000044280391262 x1[1] (numeric) = 1.997160344543745 absolute error = 0.002883935847516339 relative error = 0.1441935999013064 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.330492649437946 x2[1] (numeric) = 1.347450675891914 absolute error = 0.01695802645396793 relative error = 1.274567466504357 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.434e+05 Order of pole = 1.082e+09 TOP MAIN SOLVE Loop t[1] = 3.705999999999757 x1[1] (analytic) = 2.000044236133003 x1[1] (numeric) = 1.997156699797643 absolute error = 0.002887536335359986 relative error = 0.1443736235025936 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.331154274011721 x2[1] (numeric) = 1.348150941125175 absolute error = 0.0169966671134536 relative error = 1.276836760793358 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.435e+05 Order of pole = 1.083e+09 TOP MAIN SOLVE Loop t[1] = 3.706999999999757 x1[1] (analytic) = 2.000044191918981 x1[1] (numeric) = 1.997153051404972 absolute error = 0.00289114051400885 relative error = 0.1445538316448343 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.331817223180916 x2[1] (numeric) = 1.348852613765693 absolute error = 0.01703539058477688 relative error = 1.279108746175357 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.435e+05 Order of pole = 1.084e+09 TOP MAIN SOLVE Loop t[1] = 3.707999999999757 x1[1] (analytic) = 2.000044147749151 x1[1] (numeric) = 1.997149399362083 absolute error = 0.002894748387067159 relative error = 0.1447342245082394 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.33248149959735 x2[1] (numeric) = 1.349555696636578 absolute error = 0.01707419703922786 relative error = 1.281383422162885 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.436e+05 Order of pole = 1.085e+09 TOP MAIN SOLVE Loop t[1] = 3.708999999999757 x1[1] (analytic) = 2.000044103623468 x1[1] (numeric) = 1.997145743665325 absolute error = 0.002898359958142693 relative error = 0.1449148022731975 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.333147105918152 x2[1] (numeric) = 1.350260192566596 absolute error = 0.01711308664844413 relative error = 1.283660788256235 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.437e+05 Order of pole = 1.087e+09 TOP MAIN SOLVE Loop t[1] = 3.709999999999757 x1[1] (analytic) = 2.000044059541889 x1[1] (numeric) = 1.997142084311042 absolute error = 0.002901975230847231 relative error = 0.1450955651202969 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.33381404480577 x2[1] (numeric) = 1.350966104390183 absolute error = 0.01715205958441302 relative error = 1.285940843943558 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.438e+05 Order of pole = 1.088e+09 TOP MAIN SOLVE Loop t[1] = 3.710999999999756 x1[1] (analytic) = 2.00004401550437 x1[1] (numeric) = 1.997138421295574 absolute error = 0.002905594208795881 relative error = 0.1452765132302926 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.334482318927982 x2[1] (numeric) = 1.351673434947453 absolute error = 0.01719111601947132 relative error = 1.288223588700771 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.438e+05 Order of pole = 1.089e+09 TOP MAIN SOLVE Loop t[1] = 3.711999999999756 x1[1] (analytic) = 2.000043971510866 x1[1] (numeric) = 1.997134754615258 absolute error = 0.002909216895607525 relative error = 0.1454576467841282 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.335151930957908 x2[1] (numeric) = 1.352382187084214 absolute error = 0.01723025612630602 relative error = 1.290509021991537 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.439e+05 Order of pole = 1.09e+09 TOP MAIN SOLVE Loop t[1] = 3.712999999999756 x1[1] (analytic) = 2.000043927561333 x1[1] (numeric) = 1.997131084266428 absolute error = 0.002912843294904821 relative error = 0.1456389659629361 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.335822883574019 x2[1] (numeric) = 1.353092363651975 absolute error = 0.01726948007795626 relative error = 1.292797143267335 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.44e+05 Order of pole = 1.091e+09 TOP MAIN SOLVE Loop t[1] = 3.713999999999756 x1[1] (analytic) = 2.000043883655728 x1[1] (numeric) = 1.997127410245414 absolute error = 0.002916473410314424 relative error = 0.1458204709480486 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.336495179460149 x2[1] (numeric) = 1.353803967507961 absolute error = 0.01730878804781222 relative error = 1.295087951967307 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.44e+05 Order of pole = 1.092e+09 TOP MAIN SOLVE Loop t[1] = 3.714999999999756 x1[1] (analytic) = 2.000043839794007 x1[1] (numeric) = 1.997123732548541 absolute error = 0.002920107245466097 relative error = 0.1460021619209532 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.337168821305502 x2[1] (numeric) = 1.35451700151512 absolute error = 0.01734818020961715 relative error = 1.297381447518332 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.441e+05 Order of pole = 1.093e+09 TOP MAIN SOLVE Loop t[1] = 3.715999999999756 x1[1] (analytic) = 2.000043795976126 x1[1] (numeric) = 1.997120051172131 absolute error = 0.002923744803994266 relative error = 0.1461840390633709 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.337843811804671 x2[1] (numeric) = 1.355231468542138 absolute error = 0.01738765673746712 relative error = 1.299677629334937 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.442e+05 Order of pole = 1.094e+09 TOP MAIN SOLVE Loop t[1] = 3.716999999999756 x1[1] (analytic) = 2.00004375220204 x1[1] (numeric) = 1.997116366112504 absolute error = 0.002927386089535799 relative error = 0.1463661025571445 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.33852015365764 x2[1] (numeric) = 1.355947371463453 absolute error = 0.01742721780581258 relative error = 1.301976496819339 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.443e+05 Order of pole = 1.095e+09 TOP MAIN SOLVE Loop t[1] = 3.717999999999756 x1[1] (analytic) = 2.000043708471707 x1[1] (numeric) = 1.997112677365974 absolute error = 0.002931031105732673 relative error = 0.1465483525843723 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.339197849569798 x2[1] (numeric) = 1.356664713159258 absolute error = 0.01746686358945926 relative error = 1.304278049361435 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 620.5 Order of pole = 1.999e+04 TOP MAIN SOLVE Loop t[1] = 3.718999999999756 x1[1] (analytic) = 2.000043664785082 x1[1] (numeric) = 1.997108984928853 absolute error = 0.002934679856229527 relative error = 0.1467307893272859 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.339876902251953 x2[1] (numeric) = 1.35738349651552 absolute error = 0.01750659426356727 relative error = 1.306582286338666 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.444e+05 Order of pole = 1.097e+09 TOP MAIN SOLVE Loop t[1] = 3.719999999999756 x1[1] (analytic) = 2.000043621142122 x1[1] (numeric) = 1.997105288797447 absolute error = 0.002938332344674999 relative error = 0.1469134129683166 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.340557314420338 x2[1] (numeric) = 1.358103724423992 absolute error = 0.01754641000365353 relative error = 1.308889207116122 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.445e+05 Order of pole = 1.099e+09 TOP MAIN SOLVE Loop t[1] = 3.720999999999755 x1[1] (analytic) = 2.000043577542784 x1[1] (numeric) = 1.997101588968062 absolute error = 0.002941988574721721 relative error = 0.1470962236900955 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.341239088796624 x2[1] (numeric) = 1.358825399782216 absolute error = 0.01758631098559227 relative error = 1.311198811046502 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.445e+05 Order of pole = 1.1e+09 TOP MAIN SOLVE Loop t[1] = 3.721999999999755 x1[1] (analytic) = 2.000043533987022 x1[1] (numeric) = 1.997097885436997 absolute error = 0.002945648550025437 relative error = 0.1472792216754093 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.341922228107931 x2[1] (numeric) = 1.359548525493546 absolute error = 0.01762629738561494 relative error = 1.313511097470044 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.446e+05 Order of pole = 1.101e+09 TOP MAIN SOLVE Loop t[1] = 3.722999999999755 x1[1] (analytic) = 2.000043490474795 x1[1] (numeric) = 1.997094178200548 absolute error = 0.002949312274247218 relative error = 0.1474624071073111 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.342606735086839 x2[1] (numeric) = 1.36027310446715 absolute error = 0.01766636938031074 relative error = 1.315826065714477 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.447e+05 Order of pole = 1.102e+09 TOP MAIN SOLVE Loop t[1] = 3.723999999999755 x1[1] (analytic) = 2.000043447006058 x1[1] (numeric) = 1.997090467255008 absolute error = 0.002952979751050133 relative error = 0.1476457801689539 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.3432926124714 x2[1] (numeric) = 1.360999139618028 absolute error = 0.01770652714662879 relative error = 1.318143715095119 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.448e+05 Order of pole = 1.103e+09 TOP MAIN SOLVE Loop t[1] = 3.724999999999755 x1[1] (analytic) = 2.000043403580768 x1[1] (numeric) = 1.997086752596667 absolute error = 0.00295665098410125 relative error = 0.1478293410436906 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.343979863005144 x2[1] (numeric) = 1.361726633867022 absolute error = 0.0177467708618777 relative error = 1.32046404491477 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.448e+05 Order of pole = 1.104e+09 TOP MAIN SOLVE Loop t[1] = 3.725999999999755 x1[1] (analytic) = 2.000043360198882 x1[1] (numeric) = 1.99708303422181 absolute error = 0.00296032597707252 relative error = 0.1480130899151181 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.344668489437097 x2[1] (numeric) = 1.362455590140824 absolute error = 0.01778710070372691 relative error = 1.32278705446373 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.449e+05 Order of pole = 1.105e+09 TOP MAIN SOLVE Loop t[1] = 3.726999999999755 x1[1] (analytic) = 2.000043316860356 x1[1] (numeric) = 1.997079312126717 absolute error = 0.002964004733638559 relative error = 0.1481970269669668 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.345358494521788 x2[1] (numeric) = 1.363186011371994 absolute error = 0.01782751685020667 relative error = 1.325112743019735 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.45e+05 Order of pole = 1.106e+09 TOP MAIN SOLVE Loop t[1] = 3.727999999999755 x1[1] (analytic) = 2.000043273565147 x1[1] (numeric) = 1.997075586307669 absolute error = 0.002967687257478202 relative error = 0.148381152383178 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.346049881019258 x2[1] (numeric) = 1.363917900498968 absolute error = 0.01786801947970917 relative error = 1.327441109847959 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.451e+05 Order of pole = 1.107e+09 TOP MAIN SOLVE Loop t[1] = 3.728999999999755 x1[1] (analytic) = 2.000043230313211 x1[1] (numeric) = 1.997071856760937 absolute error = 0.002971373552274281 relative error = 0.1485654663478927 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.346742651695078 x2[1] (numeric) = 1.364651260466068 absolute error = 0.01790860877098988 relative error = 1.329772154201042 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.451e+05 Order of pole = 1.109e+09 TOP MAIN SOLVE Loop t[1] = 3.729999999999754 x1[1] (analytic) = 2.000043187104506 x1[1] (numeric) = 1.997068123482794 absolute error = 0.002975063621712293 relative error = 0.1487499690453854 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.347436809320351 x2[1] (numeric) = 1.365386094223518 absolute error = 0.01794928490316705 relative error = 1.332105875318984 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.452e+05 Order of pole = 1.11e+09 TOP MAIN SOLVE Loop t[1] = 3.730999999999754 x1[1] (analytic) = 2.000043143938988 x1[1] (numeric) = 1.997064386469505 absolute error = 0.002978757469483506 relative error = 0.1489346606602189 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.348132356671731 x2[1] (numeric) = 1.366122404727455 absolute error = 0.01799004805572357 relative error = 1.3344422724292 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.453e+05 Order of pole = 1.111e+09 TOP MAIN SOLVE Loop t[1] = 3.731999999999754 x1[1] (analytic) = 2.000043100816614 x1[1] (numeric) = 1.997060645717333 absolute error = 0.002982455099280301 relative error = 0.1491195413770119 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.34882929653143 x2[1] (numeric) = 1.366860194939938 absolute error = 0.01803089840850736 relative error = 1.336781344746481 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 768.3 Order of pole = 1252 TOP MAIN SOLVE Loop t[1] = 3.732999999999754 x1[1] (analytic) = 2.00004305773734 x1[1] (numeric) = 1.997056901222539 absolute error = 0.002986156514801719 relative error = 0.1493046113807157 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.34952763168723 x2[1] (numeric) = 1.367599467828962 absolute error = 0.01807183614173113 relative error = 1.339123091472906 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.454e+05 Order of pole = 1.113e+09 TOP MAIN SOLVE Loop t[1] = 3.733999999999754 x1[1] (analytic) = 2.000043014701125 x1[1] (numeric) = 1.997053152981377 absolute error = 0.00298986171974791 relative error = 0.1494898708563375 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.350227364932494 x2[1] (numeric) = 1.368340226368469 absolute error = 0.0181128614359749 relative error = 1.341467511797946 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.455e+05 Order of pole = 1.114e+09 TOP MAIN SOLVE Loop t[1] = 3.734999999999754 x1[1] (analytic) = 2.000042971707924 x1[1] (numeric) = 1.997049400990099 absolute error = 0.002993570717825023 relative error = 0.1496753199891842 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.350928499066177 x2[1] (numeric) = 1.369082473538363 absolute error = 0.01815397447218547 relative error = 1.343814604898358 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.456e+05 Order of pole = 1.115e+09 TOP MAIN SOLVE Loop t[1] = 3.735999999999754 x1[1] (analytic) = 2.000042928757694 x1[1] (numeric) = 1.997045645244953 absolute error = 0.002997283512741866 relative error = 0.1498609589646957 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.351631036892839 x2[1] (numeric) = 1.369826212324516 absolute error = 0.01819517543167759 relative error = 1.346164369938196 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.456e+05 Order of pole = 1.116e+09 TOP MAIN SOLVE Loop t[1] = 3.736999999999754 x1[1] (analytic) = 2.000042885850394 x1[1] (numeric) = 1.997041885742183 absolute error = 0.003001000108211249 relative error = 0.150046787968512 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.352334981222652 x2[1] (numeric) = 1.370571445718787 absolute error = 0.01823646449613459 relative error = 1.348516806068783 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.457e+05 Order of pole = 1.117e+09 TOP MAIN SOLVE Loop t[1] = 3.737999999999754 x1[1] (analytic) = 2.000042842985979 x1[1] (numeric) = 1.99703812247803 absolute error = 0.00300472050794931 relative error = 0.1502328071864395 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.353040334871418 x2[1] (numeric) = 1.371318176719026 absolute error = 0.01827784184760861 relative error = 1.350871912428656 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.458e+05 Order of pole = 1.119e+09 TOP MAIN SOLVE Loop t[1] = 3.738999999999753 x1[1] (analytic) = 2.000042800164408 x1[1] (numeric) = 1.997034355448731 absolute error = 0.00300844471567685 relative error = 0.1504190168045179 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.353747100660571 x2[1] (numeric) = 1.372066408329094 absolute error = 0.01831930766852286 relative error = 1.353229688143657 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.459e+05 Order of pole = 1.12e+09 TOP MAIN SOLVE Loop t[1] = 3.739999999999753 x1[1] (analytic) = 2.000042757385637 x1[1] (numeric) = 1.997030584650518 absolute error = 0.003012172735118224 relative error = 0.1506054170089642 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.3544552814172 x2[1] (numeric) = 1.37281614355887 absolute error = 0.01836086214167065 relative error = 1.355590132326793 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.459e+05 Order of pole = 1.121e+09 TOP MAIN SOLVE Loop t[1] = 3.740999999999753 x1[1] (analytic) = 2.000042714649622 x1[1] (numeric) = 1.997026810079621 absolute error = 0.003015904570000894 relative error = 0.1507920079861512 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.355164879974047 x2[1] (numeric) = 1.373567385424265 absolute error = 0.01840250545021727 relative error = 1.357953244078292 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 785.2 Order of pole = 1.105e+04 TOP MAIN SOLVE Loop t[1] = 3.741999999999753 x1[1] (analytic) = 2.000042671956323 x1[1] (numeric) = 1.997023031732266 absolute error = 0.003019640224056985 relative error = 0.1509787899226847 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.355875899169531 x2[1] (numeric) = 1.374320136947232 absolute error = 0.01844423777770032 relative error = 1.360319022485564 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.461e+05 Order of pole = 1.123e+09 TOP MAIN SOLVE Loop t[1] = 3.742999999999753 x1[1] (analytic) = 2.000042629305695 x1[1] (numeric) = 1.997019249604673 absolute error = 0.0030233797010224 relative error = 0.1511657630053591 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.35658834184775 x2[1] (numeric) = 1.375074401155781 absolute error = 0.01848605930803027 relative error = 1.362687466623162 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.462e+05 Order of pole = 1.124e+09 TOP MAIN SOLVE Loop t[1] = 3.743999999999753 x1[1] (analytic) = 2.000042586697697 x1[1] (numeric) = 1.997015463693061 absolute error = 0.003027123004636589 relative error = 0.1513529274211466 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.357302210858498 x2[1] (numeric) = 1.375830181083989 absolute error = 0.01852797022549124 relative error = 1.365058575552768 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.462e+05 Order of pole = 1.125e+09 TOP MAIN SOLVE Loop t[1] = 3.744999999999753 x1[1] (analytic) = 2.000042544132286 x1[1] (numeric) = 1.997011673993643 absolute error = 0.003030870138642783 relative error = 0.1515402833572082 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.358017509057271 x2[1] (numeric) = 1.376587479772014 absolute error = 0.01856997071474287 relative error = 1.367432348323259 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.463e+05 Order of pole = 1.126e+09 TOP MAIN SOLVE Loop t[1] = 3.745999999999753 x1[1] (analytic) = 2.000042501609419 x1[1] (numeric) = 1.997007880502631 absolute error = 0.003034621106787538 relative error = 0.1517278310008714 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.358734239305286 x2[1] (numeric) = 1.377346300266105 absolute error = 0.01861206096081913 relative error = 1.369808783970542 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.464e+05 Order of pole = 1.128e+09 TOP MAIN SOLVE Loop t[1] = 3.746999999999753 x1[1] (analytic) = 2.000042459129053 x1[1] (numeric) = 1.99700408321623 absolute error = 0.0030383759128223 relative error = 0.1519155705397077 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.359452404469486 x2[1] (numeric) = 1.378106645618617 absolute error = 0.01865424114913039 relative error = 1.372187881517634 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.464e+05 Order of pole = 1.129e+09 TOP MAIN SOLVE Loop t[1] = 3.747999999999752 x1[1] (analytic) = 2.000042416691146 x1[1] (numeric) = 1.997000282130644 absolute error = 0.003042134560502063 relative error = 0.1521035021614665 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.360172007422554 x2[1] (numeric) = 1.378868518888019 absolute error = 0.01869651146546469 relative error = 1.374569639974689 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.465e+05 Order of pole = 1.13e+09 TOP MAIN SOLVE Loop t[1] = 3.748999999999752 x1[1] (analytic) = 2.000042374295656 x1[1] (numeric) = 1.996996477242071 absolute error = 0.003045897053585378 relative error = 0.1522916260540747 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.360893051042923 x2[1] (numeric) = 1.379631923138909 absolute error = 0.01873887209598646 relative error = 1.376954058338816 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.466e+05 Order of pole = 1.131e+09 TOP MAIN SOLVE Loop t[1] = 3.749999999999752 x1[1] (analytic) = 2.000042331942541 x1[1] (numeric) = 1.996992668546706 absolute error = 0.003049663395834346 relative error = 0.152479942405637 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.36161553821479 x2[1] (numeric) = 1.380396861442029 absolute error = 0.01878132322723891 relative error = 1.379341135594196 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.467e+05 Order of pole = 1.132e+09 TOP MAIN SOLVE Loop t[1] = 3.750999999999752 x1[1] (analytic) = 2.000042289631757 x1[1] (numeric) = 1.996988856040741 absolute error = 0.003053433591016175 relative error = 0.1526684514045133 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.362339471828127 x2[1] (numeric) = 1.381163336874272 absolute error = 0.01882386504614497 relative error = 1.381730870712069 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.467e+05 Order of pole = 1.133e+09 TOP MAIN SOLVE Loop t[1] = 3.751999999999752 x1[1] (analytic) = 2.000042247363263 x1[1] (numeric) = 1.996985039720363 absolute error = 0.003057207642900073 relative error = 0.1528571532391635 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.363064854778689 x2[1] (numeric) = 1.381931352518696 absolute error = 0.01886649774000726 relative error = 1.38412326265066 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.468e+05 Order of pole = 1.134e+09 TOP MAIN SOLVE Loop t[1] = 3.752999999999752 x1[1] (analytic) = 2.000042205137017 x1[1] (numeric) = 1.996981219581756 absolute error = 0.003060985555260798 relative error = 0.1530460480983249 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.36379168996803 x2[1] (numeric) = 1.382700911464539 absolute error = 0.01890922149650853 relative error = 1.38651831035514 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.469e+05 Order of pole = 1.136e+09 TOP MAIN SOLVE Loop t[1] = 3.753999999999752 x1[1] (analytic) = 2.000042162952975 x1[1] (numeric) = 1.9969773956211 absolute error = 0.003064767331875551 relative error = 0.1532351361708573 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.364519980303514 x2[1] (numeric) = 1.383472016807227 absolute error = 0.01895203650371369 relative error = 1.388916012757698 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.47e+05 Order of pole = 1.137e+09 TOP MAIN SOLVE Loop t[1] = 3.754999999999752 x1[1] (analytic) = 2.000042120811097 x1[1] (numeric) = 1.99697356783457 absolute error = 0.003068552976526862 relative error = 0.1534244176458864 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.365249728698323 x2[1] (numeric) = 1.384244671648392 absolute error = 0.01899494295006932 relative error = 1.391316368777437 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.47e+05 Order of pole = 1.138e+09 TOP MAIN SOLVE Loop t[1] = 3.755999999999752 x1[1] (analytic) = 2.000042078711339 x1[1] (numeric) = 1.996969736218339 absolute error = 0.003072342492999702 relative error = 0.1536138927126606 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.365980938071474 x2[1] (numeric) = 1.385018879095879 absolute error = 0.01903794102440504 relative error = 1.393719377320395 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.471e+05 Order of pole = 1.139e+09 TOP MAIN SOLVE Loop t[1] = 3.756999999999751 x1[1] (analytic) = 2.00004203665366 x1[1] (numeric) = 1.996965900768576 absolute error = 0.003076135885084152 relative error = 0.1538035615606831 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.366713611347826 x2[1] (numeric) = 1.385794642263761 absolute error = 0.01908103091593527 relative error = 1.396125037279605 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.472e+05 Order of pole = 1.14e+09 TOP MAIN SOLVE Loop t[1] = 3.757999999999751 x1[1] (analytic) = 2.000041994638018 x1[1] (numeric) = 1.996962061481444 absolute error = 0.003079933156573622 relative error = 0.1539934243796242 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.367447751458094 x2[1] (numeric) = 1.386571964272351 absolute error = 0.01912421281425702 relative error = 1.398533347534858 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.472e+05 Order of pole = 1.141e+09 TOP MAIN SOLVE Loop t[1] = 3.758999999999751 x1[1] (analytic) = 2.00004195266437 x1[1] (numeric) = 1.996958218353105 absolute error = 0.003083734311264852 relative error = 0.1541834813593202 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.36818336133886 x2[1] (numeric) = 1.387350848248215 absolute error = 0.01916748690935455 relative error = 1.40094430695297 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.473e+05 Order of pole = 1.142e+09 TOP MAIN SOLVE Loop t[1] = 3.759999999999751 x1[1] (analytic) = 2.000041910732675 x1[1] (numeric) = 1.996954371379716 absolute error = 0.003087539352959467 relative error = 0.154373732689852 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.368920443932586 x2[1] (numeric) = 1.388131297324183 absolute error = 0.01921085339159734 relative error = 1.403357914387565 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.474e+05 Order of pole = 1.144e+09 TOP MAIN SOLVE Loop t[1] = 3.760999999999751 x1[1] (analytic) = 2.00004186884289 x1[1] (numeric) = 1.996950520557428 absolute error = 0.003091348285461981 relative error = 0.1545641785614447 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.369659002187624 x2[1] (numeric) = 1.388913314639366 absolute error = 0.01925431245174147 relative error = 1.405774168679095 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.475e+05 Order of pole = 1.145e+09 TOP MAIN SOLVE Loop t[1] = 3.761999999999751 x1[1] (analytic) = 2.000041826994975 x1[1] (numeric) = 1.996946665882393 absolute error = 0.003095161112582012 relative error = 0.1547548191645788 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.37039903905823 x2[1] (numeric) = 1.389696903339161 absolute error = 0.01929786428093072 relative error = 1.408193068654854 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.475e+05 Order of pole = 1.146e+09 TOP MAIN SOLVE Loop t[1] = 3.762999999999751 x1[1] (analytic) = 2.000041785188887 x1[1] (numeric) = 1.996942807350755 absolute error = 0.003098977838132067 relative error = 0.1549456546898791 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.371140557504572 x2[1] (numeric) = 1.390482066575271 absolute error = 0.01934150907069854 relative error = 1.410614613129044 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.476e+05 Order of pole = 1.147e+09 TOP MAIN SOLVE Loop t[1] = 3.763999999999751 x1[1] (analytic) = 2.000041743424583 x1[1] (numeric) = 1.996938944958655 absolute error = 0.003102798465928425 relative error = 0.1551366853281592 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.371883560492747 x2[1] (numeric) = 1.391268807505713 absolute error = 0.01938524701296562 relative error = 1.413038800902528 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.477e+05 Order of pole = 1.148e+09 TOP MAIN SOLVE Loop t[1] = 3.764999999999751 x1[1] (analytic) = 2.000041701702024 x1[1] (numeric) = 1.996935078702231 absolute error = 0.003106622999792696 relative error = 0.1553279112704989 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.372628050994787 x2[1] (numeric) = 1.392057129294832 absolute error = 0.01942907830004459 relative error = 1.415465630763098 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.478e+05 Order of pole = 1.149e+09 TOP MAIN SOLVE Loop t[1] = 3.76599999999975 x1[1] (analytic) = 2.000041660021165 x1[1] (numeric) = 1.996931208577617 absolute error = 0.00311045144354849 relative error = 0.1555193327080784 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.373374031988678 x2[1] (numeric) = 1.392847035113315 absolute error = 0.01947300312463729 relative error = 1.417895101485203 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.478e+05 Order of pole = 1.15e+09 TOP MAIN SOLVE Loop t[1] = 3.76699999999975 x1[1] (analytic) = 2.000041618381967 x1[1] (numeric) = 1.996927334580942 absolute error = 0.003114283801024964 relative error = 0.1557109498323549 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.374121506458364 x2[1] (numeric) = 1.393638528138202 absolute error = 0.01951702167983815 relative error = 1.420327211830122 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.479e+05 Order of pole = 1.152e+09 TOP MAIN SOLVE Loop t[1] = 3.76799999999975 x1[1] (analytic) = 2.000041576784388 x1[1] (numeric) = 1.996923456708334 absolute error = 0.003118120076054165 relative error = 0.1559027628349303 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.374870477393766 x2[1] (numeric) = 1.3944316115529 absolute error = 0.01956113415913352 relative error = 1.422761960545842 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.48e+05 Order of pole = 1.153e+09 TOP MAIN SOLVE Loop t[1] = 3.76899999999975 x1[1] (analytic) = 2.000041535228385 x1[1] (numeric) = 1.996919574955913 absolute error = 0.003121960272471913 relative error = 0.1560947719075952 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.375620947790789 x2[1] (numeric) = 1.395226288547192 absolute error = 0.01960534075640297 relative error = 1.425199346367081 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.481e+05 Order of pole = 1.154e+09 TOP MAIN SOLVE Loop t[1] = 3.76999999999975 x1[1] (analytic) = 2.000041493713917 x1[1] (numeric) = 1.996915689319798 absolute error = 0.003125804394118914 relative error = 0.1562869772423844 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.376372920651336 x2[1] (numeric) = 1.396022562317256 absolute error = 0.01964964166591998 relative error = 1.427639368015265 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.481e+05 Order of pole = 1.155e+09 TOP MAIN SOLVE Loop t[1] = 3.77099999999975 x1[1] (analytic) = 2.000041452240943 x1[1] (numeric) = 1.996911799796103 absolute error = 0.003129652444839426 relative error = 0.1564793790315102 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.377126398983321 x2[1] (numeric) = 1.396820436065674 absolute error = 0.01969403708235307 relative error = 1.430082024198535 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.482e+05 Order of pole = 1.156e+09 TOP MAIN SOLVE Loop t[1] = 3.77199999999975 x1[1] (analytic) = 2.000041410809421 x1[1] (numeric) = 1.99690790638094 absolute error = 0.00313350442848126 relative error = 0.1566719774673627 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.377881385800678 x2[1] (numeric) = 1.397619913001444 absolute error = 0.01973852720076597 relative error = 1.432527313611689 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.483e+05 Order of pole = 1.157e+09 TOP MAIN SOLVE Loop t[1] = 3.77299999999975 x1[1] (analytic) = 2.00004136941931 x1[1] (numeric) = 1.996904009070414 absolute error = 0.003137360348896445 relative error = 0.156864772742543 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.378637884123377 x2[1] (numeric) = 1.398420996339996 absolute error = 0.01978311221661877 relative error = 1.434975234936192 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.484e+05 Order of pole = 1.158e+09 TOP MAIN SOLVE Loop t[1] = 3.77399999999975 x1[1] (analytic) = 2.000041328070569 x1[1] (numeric) = 1.996900107860628 absolute error = 0.003141220209941009 relative error = 0.1570577650498518 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.379395896977432 x2[1] (numeric) = 1.399223689303202 absolute error = 0.01982779232576926 relative error = 1.437425786840197 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.484e+05 Order of pole = 1.159e+09 TOP MAIN SOLVE Loop t[1] = 3.774999999999749 x1[1] (analytic) = 2.000041286763155 x1[1] (numeric) = 1.996896202747681 absolute error = 0.003145084015474531 relative error = 0.1572509545822676 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.380155427394918 x2[1] (numeric) = 1.40002799511939 absolute error = 0.01987256772447221 relative error = 1.439878967978429 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.485e+05 Order of pole = 1.161e+09 TOP MAIN SOLVE Loop t[1] = 3.775999999999749 x1[1] (analytic) = 2.000041245497029 x1[1] (numeric) = 1.996892293727668 absolute error = 0.00314895176936103 relative error = 0.1574443415329911 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.380916478413976 x2[1] (numeric) = 1.400833917023358 absolute error = 0.01991743860938189 relative error = 1.442334776992281 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.486e+05 Order of pole = 1.162e+09 TOP MAIN SOLVE Loop t[1] = 3.776999999999749 x1[1] (analytic) = 2.000041204272148 x1[1] (numeric) = 1.99688838079668 absolute error = 0.003152823475468081 relative error = 0.1576379260954002 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.381679053078833 x2[1] (numeric) = 1.401641458256385 absolute error = 0.01996240517755177 relative error = 1.444793212509735 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.487e+05 Order of pole = 1.163e+09 TOP MAIN SOLVE Loop t[1] = 3.777999999999749 x1[1] (analytic) = 2.000041163088471 x1[1] (numeric) = 1.996884463950803 absolute error = 0.003156699137667474 relative error = 0.1578317084630842 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.38244315443981 x2[1] (numeric) = 1.402450622066245 absolute error = 0.02000746762643546 relative error = 1.447254273145346 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.487e+05 Order of pole = 1.164e+09 TOP MAIN SOLVE Loop t[1] = 3.778999999999749 x1[1] (analytic) = 2.000041121945957 x1[1] (numeric) = 1.996880543186122 absolute error = 0.003160578759834998 relative error = 0.158025688829832 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.383208785553332 x2[1] (numeric) = 1.403261411707221 absolute error = 0.0200526261538887 relative error = 1.449717957500316 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.488e+05 Order of pole = 1.165e+09 TOP MAIN SOLVE Loop t[1] = 3.779999999999749 x1[1] (analytic) = 2.000041080844565 x1[1] (numeric) = 1.996876618498715 absolute error = 0.003164462345850438 relative error = 0.1582198673896322 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.383975949481947 x2[1] (numeric) = 1.404073830440115 absolute error = 0.02009788095816822 relative error = 1.452184264162344 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.489e+05 Order of pole = 1.167e+09 TOP MAIN SOLVE Loop t[1] = 3.780999999999749 x1[1] (analytic) = 2.000041039784254 x1[1] (numeric) = 1.996872689884657 absolute error = 0.00316834989959669 relative error = 0.1584142443366293 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.384744649294331 x2[1] (numeric) = 1.404887881532264 absolute error = 0.02014323223793357 relative error = 1.454653191705678 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.49e+05 Order of pole = 1.168e+09 TOP MAIN SOLVE Loop t[1] = 3.781999999999749 x1[1] (analytic) = 2.000040998764983 x1[1] (numeric) = 1.996868757340021 absolute error = 0.003172241424961975 relative error = 0.1586088198652338 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.385514888065305 x2[1] (numeric) = 1.405703568257554 absolute error = 0.02018868019224862 relative error = 1.457124738691155 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.49e+05 Order of pole = 1.169e+09 TOP MAIN SOLVE Loop t[1] = 3.782999999999749 x1[1] (analytic) = 2.000040957786711 x1[1] (numeric) = 1.996864820860873 absolute error = 0.003176136925837625 relative error = 0.1588035941700118 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.386286668875846 x2[1] (numeric) = 1.406520893896427 absolute error = 0.02023422502058092 relative error = 1.459598903666083 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.491e+05 Order of pole = 1.17e+09 TOP MAIN SOLVE Loop t[1] = 3.783999999999748 x1[1] (analytic) = 2.000040916849396 x1[1] (numeric) = 1.996860880443277 absolute error = 0.003180036406118747 relative error = 0.1589985674457182 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.387059994813099 x2[1] (numeric) = 1.407339861735903 absolute error = 0.02027986692280392 relative error = 1.462075685164329 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.492e+05 Order of pole = 1.171e+09 TOP MAIN SOLVE Loop t[1] = 3.784999999999748 x1[1] (analytic) = 2.000040875952998 x1[1] (numeric) = 1.996856936083292 absolute error = 0.003183939869705554 relative error = 0.1591937398873631 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.387834868970389 x2[1] (numeric) = 1.408160475069585 absolute error = 0.02032560609919587 relative error = 1.464555081706161 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.492e+05 Order of pole = 1.172e+09 TOP MAIN SOLVE Loop t[1] = 3.785999999999748 x1[1] (analytic) = 2.000040835097476 x1[1] (numeric) = 1.996852987776975 absolute error = 0.003187847320501369 relative error = 0.1593891116901122 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.388611294447234 x2[1] (numeric) = 1.408982737197677 absolute error = 0.02037144275044356 relative error = 1.467037091798454 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.493e+05 Order of pole = 1.174e+09 TOP MAIN SOLVE Loop t[1] = 3.786999999999748 x1[1] (analytic) = 2.00004079428279 x1[1] (numeric) = 1.996849035520377 absolute error = 0.003191758762413066 relative error = 0.1595846830493087 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.389389274349357 x2[1] (numeric) = 1.409806651426997 absolute error = 0.02041737707764035 relative error = 1.469521713934469 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.494e+05 Order of pole = 1.175e+09 TOP MAIN SOLVE Loop t[1] = 3.787999999999748 x1[1] (analytic) = 2.000040753508897 x1[1] (numeric) = 1.996845079309545 absolute error = 0.003195674199352627 relative error = 0.1597804541605512 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.390168811788699 x2[1] (numeric) = 1.410632221070987 absolute error = 0.02046340928228796 relative error = 1.472008946593914 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.495e+05 Order of pole = 1.176e+09 TOP MAIN SOLVE Loop t[1] = 3.788999999999748 x1[1] (analytic) = 2.000040712775758 x1[1] (numeric) = 1.996841119140523 absolute error = 0.003199593635235143 relative error = 0.1599764252195938 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.390949909883432 x2[1] (numeric) = 1.411459449449731 absolute error = 0.02050953956629842 relative error = 1.474498788243008 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.496e+05 Order of pole = 1.177e+09 TOP MAIN SOLVE Loop t[1] = 3.789999999999748 x1[1] (analytic) = 2.000040672083332 x1[1] (numeric) = 1.996837155009352 absolute error = 0.003203517073980144 relative error = 0.1601725964224126 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.39173257175797 x2[1] (numeric) = 1.412288339889963 absolute error = 0.02055576813199322 relative error = 1.476991237334351 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.496e+05 Order of pole = 1.178e+09 TOP MAIN SOLVE Loop t[1] = 3.790999999999748 x1[1] (analytic) = 2.000040631431578 x1[1] (numeric) = 1.996833186912067 absolute error = 0.003207444519511382 relative error = 0.1603689679651946 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.392516800542981 x2[1] (numeric) = 1.413118895725085 absolute error = 0.02060209518210443 relative error = 1.47948629230693 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.497e+05 Order of pole = 1.179e+09 TOP MAIN SOLVE Loop t[1] = 3.791999999999748 x1[1] (analytic) = 2.000040590820455 x1[1] (numeric) = 1.996829214844699 absolute error = 0.003211375975756159 relative error = 0.1605655400443043 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.393302599375402 x2[1] (numeric) = 1.413951120295179 absolute error = 0.02064852091977709 relative error = 1.48198395158622 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.498e+05 Order of pole = 1.181e+09 TOP MAIN SOLVE Loop t[1] = 3.792999999999747 x1[1] (analytic) = 2.000040550249924 x1[1] (numeric) = 1.996825238803278 absolute error = 0.003215311446645552 relative error = 0.1607623128562953 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.394089971398448 x2[1] (numeric) = 1.414785016947017 absolute error = 0.02069504554856816 relative error = 1.484484213584035 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.498e+05 Order of pole = 1.182e+09 TOP MAIN SOLVE Loop t[1] = 3.793999999999747 x1[1] (analytic) = 2.000040509719942 x1[1] (numeric) = 1.996821258783827 absolute error = 0.003219250936115303 relative error = 0.1609592865979541 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.394878919761632 x2[1] (numeric) = 1.415620589034079 absolute error = 0.02074166927244736 relative error = 1.486987076698518 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.499e+05 Order of pole = 1.183e+09 TOP MAIN SOLVE Loop t[1] = 3.794999999999747 x1[1] (analytic) = 2.00004046923047 x1[1] (numeric) = 1.996817274782365 absolute error = 0.003223194448104927 relative error = 0.1611564614662559 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.395669447620766 x2[1] (numeric) = 1.416457839916566 absolute error = 0.02078839229580032 relative error = 1.489492539314294 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1988 Order of pole = 8.122e+05 TOP MAIN SOLVE Loop t[1] = 3.795999999999747 x1[1] (analytic) = 2.000040428781467 x1[1] (numeric) = 1.99681328679491 absolute error = 0.003227141986557713 relative error = 0.1613538376583649 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.396461558137983 x2[1] (numeric) = 1.417296772961409 absolute error = 0.02083521482342676 relative error = 1.492000599802265 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.501e+05 Order of pole = 1.185e+09 TOP MAIN SOLVE Loop t[1] = 3.796999999999747 x1[1] (analytic) = 2.000040388372894 x1[1] (numeric) = 1.996809294817472 absolute error = 0.003231093555421616 relative error = 0.161551415371678 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.397255254481747 x2[1] (numeric) = 1.418137391542289 absolute error = 0.02088213706054232 relative error = 1.494511256519674 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.501e+05 Order of pole = 1.187e+09 TOP MAIN SOLVE Loop t[1] = 3.797999999999747 x1[1] (analytic) = 2.000040348004708 x1[1] (numeric) = 1.99680529884606 absolute error = 0.00323504915864814 relative error = 0.1617491948037702 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.398050539826864 x2[1] (numeric) = 1.418979699039644 absolute error = 0.02092915921278005 relative error = 1.497024507810135 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.502e+05 Order of pole = 1.188e+09 TOP MAIN SOLVE Loop t[1] = 3.798999999999747 x1[1] (analytic) = 2.000040307676871 x1[1] (numeric) = 1.996801298876678 absolute error = 0.003239008800192567 relative error = 0.1619471761524051 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.398847417354497 x2[1] (numeric) = 1.419823698840687 absolute error = 0.0209762814861898 relative error = 1.499540352003521 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.503e+05 Order of pole = 1.189e+09 TOP MAIN SOLVE Loop t[1] = 3.799999999999747 x1[1] (analytic) = 2.000040267389341 x1[1] (numeric) = 1.996797294905327 absolute error = 0.003242972484014617 relative error = 0.1621453596155681 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.399645890252178 x2[1] (numeric) = 1.420669394339419 absolute error = 0.02102350408724107 relative error = 1.502058787416095 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.504e+05 Order of pole = 1.19e+09 TOP MAIN SOLVE Loop t[1] = 3.800999999999747 x1[1] (analytic) = 2.000040227142079 x1[1] (numeric) = 1.996793286928001 absolute error = 0.003246940214078009 relative error = 0.1623437453914447 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.400445961713819 x2[1] (numeric) = 1.42151678893664 absolute error = 0.0210708272228215 relative error = 1.504579812350326 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.505e+05 Order of pole = 1.191e+09 TOP MAIN SOLVE Loop t[1] = 3.801999999999746 x1[1] (analytic) = 2.000040186935044 x1[1] (numeric) = 1.996789274940693 absolute error = 0.003250911994350902 relative error = 0.1625423336784424 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.401247634939727 x2[1] (numeric) = 1.422365886039967 absolute error = 0.0211182511002399 relative error = 1.507103425095042 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.505e+05 Order of pole = 1.193e+09 TOP MAIN SOLVE Loop t[1] = 3.802999999999746 x1[1] (analytic) = 2.000040146768195 x1[1] (numeric) = 1.996785258939391 absolute error = 0.003254887828804121 relative error = 0.162741124675102 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.402050913136616 x2[1] (numeric) = 1.423216689063842 absolute error = 0.02116577592722568 relative error = 1.50962962392531 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.506e+05 Order of pole = 1.194e+09 TOP MAIN SOLVE Loop t[1] = 3.803999999999746 x1[1] (analytic) = 2.000040106641494 x1[1] (numeric) = 1.996781238920079 absolute error = 0.003258867721414482 relative error = 0.1629401185802637 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.402855799517621 x2[1] (numeric) = 1.424069201429551 absolute error = 0.02121340191192989 relative error = 1.512158407102442 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.507e+05 Order of pole = 1.195e+09 TOP MAIN SOLVE Loop t[1] = 3.804999999999746 x1[1] (analytic) = 2.000040066554899 x1[1] (numeric) = 1.996777214878737 absolute error = 0.003262851676161249 relative error = 0.1631393155928903 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.403662297302308 x2[1] (numeric) = 1.424923426565234 absolute error = 0.02126112926292656 relative error = 1.514689772874019 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.507e+05 Order of pole = 1.196e+09 TOP MAIN SOLVE Loop t[1] = 3.805999999999746 x1[1] (analytic) = 2.00004002650837 x1[1] (numeric) = 1.996773186811342 absolute error = 0.003266839697028789 relative error = 0.1633387159121996 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.404470409716688 x2[1] (numeric) = 1.425779367905902 absolute error = 0.02130895818921363 relative error = 1.517223719473884 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.508e+05 Order of pole = 1.197e+09 TOP MAIN SOLVE Loop t[1] = 3.806999999999746 x1[1] (analytic) = 2.000039986501869 x1[1] (numeric) = 1.996769154713864 absolute error = 0.003270831788005024 relative error = 0.1635383197375873 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.405280139993234 x2[1] (numeric) = 1.426637028893446 absolute error = 0.02135688890021292 relative error = 1.519760245122069 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.509e+05 Order of pole = 1.198e+09 TOP MAIN SOLVE Loop t[1] = 3.807999999999746 x1[1] (analytic) = 2.000039946535353 x1[1] (numeric) = 1.996765118582272 absolute error = 0.003274827953081649 relative error = 0.1637381272686377 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.406091491370886 x2[1] (numeric) = 1.427496412976658 absolute error = 0.02140492160577168 relative error = 1.522299348024835 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.51e+05 Order of pole = 1.2e+09 TOP MAIN SOLVE Loop t[1] = 3.808999999999746 x1[1] (analytic) = 2.000039906608785 x1[1] (numeric) = 1.996761078412529 absolute error = 0.003278828196255468 relative error = 0.1639381387051903 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.406904467095073 x2[1] (numeric) = 1.428357523611236 absolute error = 0.02145305651616347 relative error = 1.524841026374662 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.511e+05 Order of pole = 1.201e+09 TOP MAIN SOLVE Loop t[1] = 3.809999999999746 x1[1] (analytic) = 2.000039866722123 x1[1] (numeric) = 1.996757034200596 absolute error = 0.003282832521526391 relative error = 0.1641383542472403 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.407719070417716 x2[1] (numeric) = 1.429220364259805 absolute error = 0.02150129384208888 relative error = 1.527385278350228 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.511e+05 Order of pole = 1.202e+09 TOP MAIN SOLVE Loop t[1] = 3.810999999999745 x1[1] (analytic) = 2.000039826875327 x1[1] (numeric) = 1.996752985942429 absolute error = 0.003286840932898771 relative error = 0.1643387740950049 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.408535304597252 x2[1] (numeric) = 1.430084938391929 absolute error = 0.02154963379467656 relative error = 1.529932102116413 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.512e+05 Order of pole = 1.203e+09 TOP MAIN SOLVE Loop t[1] = 3.811999999999745 x1[1] (analytic) = 2.000039787068359 x1[1] (numeric) = 1.996748933633978 absolute error = 0.003290853434380514 relative error = 0.1645393984488788 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.409353172898638 x2[1] (numeric) = 1.430951249484121 absolute error = 0.02159807658548307 relative error = 1.532481495824215 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.513e+05 Order of pole = 1.204e+09 TOP MAIN SOLVE Loop t[1] = 3.812999999999745 x1[1] (analytic) = 2.000039747301178 x1[1] (numeric) = 1.996744877271192 absolute error = 0.003294870029985297 relative error = 0.1647402275095454 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.410172678593367 x2[1] (numeric) = 1.431819301019863 absolute error = 0.02164662242649551 relative error = 1.535033457610865 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.514e+05 Order of pole = 1.206e+09 TOP MAIN SOLVE Loop t[1] = 3.813999999999745 x1[1] (analytic) = 2.000039707573743 x1[1] (numeric) = 1.996740816850015 absolute error = 0.003298890723728576 relative error = 0.1649412614777771 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.410993824959484 x2[1] (numeric) = 1.432689096489615 absolute error = 0.02169527153013062 relative error = 1.537587985599695 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.514e+05 Order of pole = 1.207e+09 TOP MAIN SOLVE Loop t[1] = 3.814999999999745 x1[1] (analytic) = 2.000039667886016 x1[1] (numeric) = 1.996736752366385 absolute error = 0.003302915519631355 relative error = 0.1651425005546235 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.411816615281595 x2[1] (numeric) = 1.433560639390833 absolute error = 0.02174402410923792 relative error = 1.540145077900288 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.515e+05 Order of pole = 1.208e+09 TOP MAIN SOLVE Loop t[1] = 3.815999999999745 x1[1] (analytic) = 2.000039628237958 x1[1] (numeric) = 1.996732683816239 absolute error = 0.00330694442171886 relative error = 0.1653439449413455 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.412641052850882 x2[1] (numeric) = 1.434433933227979 absolute error = 0.02179288037709726 relative error = 1.542704732608228 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.516e+05 Order of pole = 1.209e+09 TOP MAIN SOLVE Loop t[1] = 3.816999999999745 x1[1] (analytic) = 2.000039588629527 x1[1] (numeric) = 1.996728611195508 absolute error = 0.003310977434019868 relative error = 0.1655455948393814 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.413467140965117 x2[1] (numeric) = 1.435308981512539 absolute error = 0.02184184054742255 relative error = 1.545266947805304 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.517e+05 Order of pole = 1.211e+09 TOP MAIN SOLVE Loop t[1] = 3.817999999999745 x1[1] (analytic) = 2.000039549060685 x1[1] (numeric) = 1.996724534500119 absolute error = 0.003315014560566931 relative error = 0.1657474504503584 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.414294882928672 x2[1] (numeric) = 1.436185787763034 absolute error = 0.02189090483436185 relative error = 1.547831721559434 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.517e+05 Order of pole = 1.212e+09 TOP MAIN SOLVE Loop t[1] = 3.818999999999745 x1[1] (analytic) = 2.000039509531393 x1[1] (numeric) = 1.996720453725995 absolute error = 0.003319055805397708 relative error = 0.1659495119761589 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.415124282052538 x2[1] (numeric) = 1.437064355505035 absolute error = 0.02194007345249704 relative error = 1.550399051924579 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.518e+05 Order of pole = 1.213e+09 TOP MAIN SOLVE Loop t[1] = 3.819999999999744 x1[1] (analytic) = 2.00003947004161 x1[1] (numeric) = 1.996716368869056 absolute error = 0.003323101172553411 relative error = 0.166151779618843 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.41595534165433 x2[1] (numeric) = 1.437944688271177 absolute error = 0.02198934661684726 relative error = 1.552968936940909 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.519e+05 Order of pole = 1.214e+09 TOP MAIN SOLVE Loop t[1] = 3.820999999999744 x1[1] (analytic) = 2.000039430591297 x1[1] (numeric) = 1.996712279925218 absolute error = 0.003327150666078804 relative error = 0.1663542535806485 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.416788065058308 x2[1] (numeric) = 1.438826789601175 absolute error = 0.02203872454286682 relative error = 1.555541374634591 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.52e+05 Order of pole = 1.215e+09 TOP MAIN SOLVE Loop t[1] = 3.821999999999744 x1[1] (analytic) = 2.000039391180414 x1[1] (numeric) = 1.99670818689039 absolute error = 0.003331204290023981 relative error = 0.1665569340640796 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.417622455595387 x2[1] (numeric) = 1.439710663041835 absolute error = 0.02208820744644813 relative error = 1.558116363017917 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 355.5 Order of pole = 3.112e+04 TOP MAIN SOLVE Loop t[1] = 3.822999999999744 x1[1] (analytic) = 2.000039351808923 x1[1] (numeric) = 1.99670408976048 absolute error = 0.003335262048442145 relative error = 0.1667598212717959 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.418458516603149 x2[1] (numeric) = 1.440596312147071 absolute error = 0.02213779554392192 relative error = 1.560693900089258 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.521e+05 Order of pole = 1.218e+09 TOP MAIN SOLVE Loop t[1] = 3.823999999999744 x1[1] (analytic) = 2.000039312476783 x1[1] (numeric) = 1.996699988531392 absolute error = 0.003339323945391159 relative error = 0.1669629154066902 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.41929625142586 x2[1] (numeric) = 1.441483740477918 absolute error = 0.0221874890520577 relative error = 1.563273983833015 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.522e+05 Order of pole = 1.219e+09 TOP MAIN SOLVE Loop t[1] = 3.824999999999744 x1[1] (analytic) = 2.000039273183956 x1[1] (numeric) = 1.996695883199022 absolute error = 0.003343389984933554 relative error = 0.1671662166718884 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.420135663414479 x2[1] (numeric) = 1.442372951602546 absolute error = 0.02223728818806614 relative error = 1.565856612219729 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.523e+05 Order of pole = 1.22e+09 TOP MAIN SOLVE Loop t[1] = 3.825999999999744 x1[1] (analytic) = 2.000039233930402 x1[1] (numeric) = 1.996691773759268 absolute error = 0.003347460171134298 relative error = 0.1673697252706386 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.420976755926676 x2[1] (numeric) = 1.443263949096274 absolute error = 0.0222871931695976 relative error = 1.568441783205892 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.523e+05 Order of pole = 1.222e+09 TOP MAIN SOLVE Loop t[1] = 3.826999999999744 x1[1] (analytic) = 2.000039194716082 x1[1] (numeric) = 1.996687660208017 absolute error = 0.00335153450806458 relative error = 0.1675734414064996 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.421819532326841 x2[1] (numeric) = 1.444156736541586 absolute error = 0.02233720421474494 relative error = 1.571029494734088 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.524e+05 Order of pole = 1.223e+09 TOP MAIN SOLVE Loop t[1] = 3.827999999999744 x1[1] (analytic) = 2.000039155540957 x1[1] (numeric) = 1.996683542541159 absolute error = 0.00335561299979803 relative error = 0.1677773652831525 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.4226639959861 x2[1] (numeric) = 1.445051317528144 absolute error = 0.02238732154204426 relative error = 1.573619744732964 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.525e+05 Order of pole = 1.224e+09 TOP MAIN SOLVE Loop t[1] = 3.828999999999743 x1[1] (analytic) = 2.000039116404987 x1[1] (numeric) = 1.996679420754573 absolute error = 0.003359695650413608 relative error = 0.1679814971045449 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.423510150282329 x2[1] (numeric) = 1.445947695652803 absolute error = 0.0224375453704746 relative error = 1.576212531117147 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.526e+05 Order of pole = 1.225e+09 TOP MAIN SOLVE Loop t[1] = 3.829999999999743 x1[1] (analytic) = 2.000039077308134 x1[1] (numeric) = 1.99667529484414 absolute error = 0.003363782463993603 relative error = 0.1681858370747906 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.424357998600165 x2[1] (numeric) = 1.446845874519625 absolute error = 0.02248787591945978 relative error = 1.578807851787295 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.527e+05 Order of pole = 1.226e+09 TOP MAIN SOLVE Loop t[1] = 3.830999999999743 x1[1] (analytic) = 2.000039038250358 x1[1] (numeric) = 1.996671164805733 absolute error = 0.003367873444624969 relative error = 0.1683903853982369 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.425207544331023 x2[1] (numeric) = 1.447745857739892 absolute error = 0.0225383134088688 relative error = 1.581405704630061 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.527e+05 Order of pole = 1.228e+09 TOP MAIN SOLVE Loop t[1] = 3.831999999999743 x1[1] (analytic) = 2.00003899923162 x1[1] (numeric) = 1.996667030635221 absolute error = 0.003371968596398878 relative error = 0.168595142279442 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.426058790873106 x2[1] (numeric) = 1.448647648932124 absolute error = 0.02258885805901789 relative error = 1.584006087518161 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.528e+05 Order of pole = 1.229e+09 TOP MAIN SOLVE Loop t[1] = 3.832999999999743 x1[1] (analytic) = 2.000038960251882 x1[1] (numeric) = 1.996662892328471 absolute error = 0.003376067923410053 relative error = 0.1688001079231415 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.426911741631421 x2[1] (numeric) = 1.449551251722091 absolute error = 0.02263951009066978 relative error = 1.58660899831026 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.529e+05 Order of pole = 1.23e+09 TOP MAIN SOLVE Loop t[1] = 3.833999999999743 x1[1] (analytic) = 2.000038921311103 x1[1] (numeric) = 1.996658749881345 absolute error = 0.003380171429758327 relative error = 0.1690052825343266 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.427766400017792 x2[1] (numeric) = 1.450456669742828 absolute error = 0.02269026972503552 relative error = 1.589214434851021 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.53e+05 Order of pole = 1.231e+09 TOP MAIN SOLVE Loop t[1] = 3.834999999999743 x1[1] (analytic) = 2.000038882409247 x1[1] (numeric) = 1.9966546032897 absolute error = 0.003384279119546862 relative error = 0.1692106663181548 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.428622769450872 x2[1] (numeric) = 1.451363906634648 absolute error = 0.02274113718377535 relative error = 1.591822394971101 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.53e+05 Order of pole = 1.232e+09 TOP MAIN SOLVE Loop t[1] = 3.835999999999743 x1[1] (analytic) = 2.000038843546272 x1[1] (numeric) = 1.996650452549389 absolute error = 0.003388390996883262 relative error = 0.1694162594800059 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.429480853356161 x2[1] (numeric) = 1.45227296604516 absolute error = 0.02279211268899961 relative error = 1.594432876487144 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.531e+05 Order of pole = 1.234e+09 TOP MAIN SOLVE Loop t[1] = 3.836999999999743 x1[1] (analytic) = 2.000038804722141 x1[1] (numeric) = 1.996646297656261 absolute error = 0.003392507065879791 relative error = 0.1696220622254927 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.430340655166014 x2[1] (numeric) = 1.453183851629282 absolute error = 0.02284319646326849 relative error = 1.597045877201692 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.532e+05 Order of pole = 1.235e+09 TOP MAIN SOLVE Loop t[1] = 3.837999999999743 x1[1] (analytic) = 2.000038765936814 x1[1] (numeric) = 1.996642138606162 absolute error = 0.003396627330652047 relative error = 0.1698280747603946 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.431202178319658 x2[1] (numeric) = 1.454096567049254 absolute error = 0.02289438872959559 relative error = 1.599661394903365 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.533e+05 Order of pole = 1.236e+09 TOP MAIN SOLVE Loop t[1] = 3.838999999999742 x1[1] (analytic) = 2.000038727190254 x1[1] (numeric) = 1.996637975394933 absolute error = 0.003400751795320955 relative error = 0.1700342972907573 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.432065426263209 x2[1] (numeric) = 1.455011115974655 absolute error = 0.02294568971144595 relative error = 1.602279427366652 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.533e+05 Order of pole = 1.237e+09 TOP MAIN SOLVE Loop t[1] = 3.839999999999742 x1[1] (analytic) = 2.000038688482421 x1[1] (numeric) = 1.996633808018411 absolute error = 0.003404880464010551 relative error = 0.1702407300227821 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.432930402449676 x2[1] (numeric) = 1.455927502082415 absolute error = 0.02299709963273888 relative error = 1.604899972352044 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.534e+05 Order of pole = 1.239e+09 TOP MAIN SOLVE Loop t[1] = 3.840999999999742 x1[1] (analytic) = 2.000038649813277 x1[1] (numeric) = 1.996629636472427 absolute error = 0.00340901334084931 relative error = 0.1704473731628924 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.433797110338987 x2[1] (numeric) = 1.456845729056835 absolute error = 0.02304861871784802 relative error = 1.607523027605959 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.535e+05 Order of pole = 1.24e+09 TOP MAIN SOLVE Loop t[1] = 3.841999999999742 x1[1] (analytic) = 2.000038611182782 x1[1] (numeric) = 1.996625460752811 absolute error = 0.003413150429970369 relative error = 0.1706542269177444 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.434665553397992 x2[1] (numeric) = 1.457765800589594 absolute error = 0.02310024719160197 relative error = 1.610148590860724 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.536e+05 Order of pole = 1.241e+09 TOP MAIN SOLVE Loop t[1] = 3.842999999999742 x1[1] (analytic) = 2.000038572590898 x1[1] (numeric) = 1.996621280855387 absolute error = 0.003417291735511085 relative error = 0.1708612914942057 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.435535735100485 x2[1] (numeric) = 1.458687720379771 absolute error = 0.02315198527928675 relative error = 1.612776659834675 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.536e+05 Order of pole = 1.242e+09 TOP MAIN SOLVE Loop t[1] = 3.843999999999742 x1[1] (analytic) = 2.000038534037587 x1[1] (numeric) = 1.996617096775975 absolute error = 0.003421437261612148 relative error = 0.1710685670993101 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.436407658927212 x2[1] (numeric) = 1.459611492133857 absolute error = 0.02320383320664465 relative error = 1.615407232232007 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.537e+05 Order of pole = 1.244e+09 TOP MAIN SOLVE Loop t[1] = 3.844999999999742 x1[1] (analytic) = 2.00003849552281 x1[1] (numeric) = 1.996612908510391 absolute error = 0.003425587012419351 relative error = 0.1712760539403469 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.43728132836589 x2[1] (numeric) = 1.460537119565767 absolute error = 0.02325579119987675 relative error = 1.618040305742878 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.538e+05 Order of pole = 1.245e+09 TOP MAIN SOLVE Loop t[1] = 3.845999999999742 x1[1] (analytic) = 2.000038457046529 x1[1] (numeric) = 1.996608716054446 absolute error = 0.00342974099208293 relative error = 0.1714837522248274 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.438156746911217 x2[1] (numeric) = 1.46146460639686 absolute error = 0.02330785948564262 relative error = 1.62067587804332 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.539e+05 Order of pole = 1.246e+09 TOP MAIN SOLVE Loop t[1] = 3.846999999999742 x1[1] (analytic) = 2.000038418608704 x1[1] (numeric) = 1.996604519403948 absolute error = 0.003433899204756008 relative error = 0.1716916621604072 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.439033918064887 x2[1] (numeric) = 1.46239395635595 absolute error = 0.02336003829106281 relative error = 1.623313946795345 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.54e+05 Order of pole = 1.247e+09 TOP MAIN SOLVE Loop t[1] = 3.847999999999741 x1[1] (analytic) = 2.000038380209298 x1[1] (numeric) = 1.996600318554701 absolute error = 0.003438061654597258 relative error = 0.1718997839550196 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.439912845335606 x2[1] (numeric) = 1.463325173179324 absolute error = 0.02341232784371772 relative error = 1.625954509646791 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.54e+05 Order of pole = 1.249e+09 TOP MAIN SOLVE Loop t[1] = 3.848999999999741 x1[1] (analytic) = 2.000038341848273 x1[1] (numeric) = 1.996596113502503 absolute error = 0.003442228345769349 relative error = 0.1721081178167976 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.440793532239103 x2[1] (numeric) = 1.464258260610753 absolute error = 0.02346472837165092 relative error = 1.628597564231494 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.541e+05 Order of pole = 1.25e+09 TOP MAIN SOLVE Loop t[1] = 3.849999999999741 x1[1] (analytic) = 2.000038303525589 x1[1] (numeric) = 1.996591904243151 absolute error = 0.003446399282438506 relative error = 0.1723166639540517 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.441675982298145 x2[1] (numeric) = 1.465193222401512 absolute error = 0.02351724010336764 relative error = 1.631243108169099 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.542e+05 Order of pole = 1.251e+09 TOP MAIN SOLVE Loop t[1] = 3.850999999999741 x1[1] (analytic) = 2.000038265241209 x1[1] (numeric) = 1.996587690772433 absolute error = 0.003450574468776058 relative error = 0.1725254225753481 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.442560199042553 x2[1] (numeric) = 1.466130062310391 absolute error = 0.02356986326783783 relative error = 1.633891139065217 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.543e+05 Order of pole = 1.252e+09 TOP MAIN SOLVE Loop t[1] = 3.851999999999741 x1[1] (analytic) = 2.000038226995094 x1[1] (numeric) = 1.996583473086137 absolute error = 0.003454753908956665 relative error = 0.1727343938894194 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.443446186009215 x2[1] (numeric) = 1.46706878410371 absolute error = 0.02362259809449552 relative error = 1.636541654511304 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.543e+05 Order of pole = 1.254e+09 TOP MAIN SOLVE Loop t[1] = 3.852999999999741 x1[1] (analytic) = 2.000038188787206 x1[1] (numeric) = 1.996579251180046 absolute error = 0.003458937607160317 relative error = 0.1729435781052644 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.444333946742099 x2[1] (numeric) = 1.468009391555339 absolute error = 0.02367544481324035 relative error = 1.639194652084699 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.544e+05 Order of pole = 1.255e+09 TOP MAIN SOLVE Loop t[1] = 3.853999999999741 x1[1] (analytic) = 2.000038150617507 x1[1] (numeric) = 1.996575025049936 absolute error = 0.003463125567570779 relative error = 0.173152975432071 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.445223484792268 x2[1] (numeric) = 1.468951888446707 absolute error = 0.02372840365443896 relative error = 1.641850129348653 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.545e+05 Order of pole = 1.256e+09 TOP MAIN SOLVE Loop t[1] = 3.854999999999741 x1[1] (analytic) = 2.000038112485958 x1[1] (numeric) = 1.996570794691583 absolute error = 0.003467317794375369 relative error = 0.1733625860792046 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.446114803717894 x2[1] (numeric) = 1.469896278566819 absolute error = 0.02378147484892512 relative error = 1.644508083852268 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.546e+05 Order of pole = 1.257e+09 TOP MAIN SOLVE Loop t[1] = 3.855999999999741 x1[1] (analytic) = 2.000038074392522 x1[1] (numeric) = 1.996566560100755 absolute error = 0.003471514291766953 relative error = 0.1735724102563081 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.447007907084274 x2[1] (numeric) = 1.470842565712275 absolute error = 0.02383465862800138 relative error = 1.64716851313054 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.546e+05 Order of pole = 1.259e+09 TOP MAIN SOLVE Loop t[1] = 3.85699999999974 x1[1] (analytic) = 2.00003803633716 x1[1] (numeric) = 1.996562321273219 absolute error = 0.003475715063941287 relative error = 0.1737824481731687 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.447902798463841 x2[1] (numeric) = 1.47179075368728 absolute error = 0.02388795522343967 relative error = 1.649831414704337 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.547e+05 Order of pole = 1.26e+09 TOP MAIN SOLVE Loop t[1] = 3.85799999999974 x1[1] (analytic) = 2.000037998319835 x1[1] (numeric) = 1.996558078204735 absolute error = 0.003479920115099899 relative error = 0.1739927000398624 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.44879948143618 x2[1] (numeric) = 1.472740846303662 absolute error = 0.023941364867482 relative error = 1.652496786080373 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.548e+05 Order of pole = 1.261e+09 TOP MAIN SOLVE Loop t[1] = 3.85899999999974 x1[1] (analytic) = 2.000037960340508 x1[1] (numeric) = 1.99655383089106 absolute error = 0.00348412944944787 relative error = 0.1742031660666428 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.449697959588045 x2[1] (numeric) = 1.473692847380887 absolute error = 0.02399488779284176 relative error = 1.655164624751233 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.549e+05 Order of pole = 1.262e+09 TOP MAIN SOLVE Loop t[1] = 3.85999999999974 x1[1] (analytic) = 2.000037922399141 x1[1] (numeric) = 1.996549579327948 absolute error = 0.003488343071193611 relative error = 0.1744138464639299 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.450598236513368 x2[1] (numeric) = 1.474646760746072 absolute error = 0.02404852423270487 relative error = 1.657834928195382 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.55e+05 Order of pole = 1.264e+09 TOP MAIN SOLVE Loop t[1] = 3.86099999999974 x1[1] (analytic) = 2.000037884495697 x1[1] (numeric) = 1.996545323511145 absolute error = 0.003492560984551973 relative error = 0.1746247414424658 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.451500315813276 x2[1] (numeric) = 1.475602590234006 absolute error = 0.02410227442072976 relative error = 1.660507693877094 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.55e+05 Order of pole = 1.265e+09 TOP MAIN SOLVE Loop t[1] = 3.86199999999974 x1[1] (analytic) = 2.000037846630137 x1[1] (numeric) = 1.996541063436398 absolute error = 0.003496783193739805 relative error = 0.1748358512130924 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.452404201096107 x2[1] (numeric) = 1.476560339687157 absolute error = 0.02415613859105004 relative error = 1.663182919246569 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.551e+05 Order of pole = 1.266e+09 TOP MAIN SOLVE Loop t[1] = 3.86299999999974 x1[1] (analytic) = 2.000037808802424 x1[1] (numeric) = 1.996536799099444 absolute error = 0.003501009702980173 relative error = 0.1750471759869628 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.453309895977423 x2[1] (numeric) = 1.477520012955696 absolute error = 0.02421011697827358 relative error = 1.665860601739801 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.552e+05 Order of pole = 1.268e+09 TOP MAIN SOLVE Loop t[1] = 3.86399999999974 x1[1] (analytic) = 2.00003777101252 x1[1] (numeric) = 1.996532530496021 absolute error = 0.003505240516498809 relative error = 0.1752587159753628 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.454217404080022 x2[1] (numeric) = 1.478481613897507 absolute error = 0.02426420981748478 relative error = 1.668540738778669 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1075 Order of pole = 5.427e+04 TOP MAIN SOLVE Loop t[1] = 3.86499999999974 x1[1] (analytic) = 2.000037733260387 x1[1] (numeric) = 1.996528257621859 absolute error = 0.003509475638527437 relative error = 0.1754704713898783 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.455126729033958 x2[1] (numeric) = 1.479445146378203 absolute error = 0.02431841734424478 relative error = 1.671223327770874 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.553e+05 Order of pole = 1.27e+09 TOP MAIN SOLVE Loop t[1] = 3.865999999999739 x1[1] (analytic) = 2.000037695545987 x1[1] (numeric) = 1.996523980472687 absolute error = 0.003513715073300228 relative error = 0.1756824424422173 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.45603787447655 x2[1] (numeric) = 1.480410614271143 absolute error = 0.02437273979459276 relative error = 1.67390836610997 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.554e+05 Order of pole = 1.271e+09 TOP MAIN SOLVE Loop t[1] = 3.866999999999739 x1[1] (analytic) = 2.000037657869282 x1[1] (numeric) = 1.996519699044225 absolute error = 0.003517958825056677 relative error = 0.1758946293443542 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.4569508440524 x2[1] (numeric) = 1.481378021457447 absolute error = 0.0244271774050473 relative error = 1.676595851175385 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.555e+05 Order of pole = 1.273e+09 TOP MAIN SOLVE Loop t[1] = 3.867999999999739 x1[1] (analytic) = 2.000037620230235 x1[1] (numeric) = 1.996515413332194 absolute error = 0.003522206898041391 relative error = 0.1761070323085188 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.457865641413407 x2[1] (numeric) = 1.482347371826013 absolute error = 0.02448173041260593 relative error = 1.679285780332321 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.556e+05 Order of pole = 1.274e+09 TOP MAIN SOLVE Loop t[1] = 3.868999999999739 x1[1] (analytic) = 2.000037582628809 x1[1] (numeric) = 1.996511123332307 absolute error = 0.00352645929650186 relative error = 0.1763196515470851 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.45878227021878 x2[1] (numeric) = 1.483318669273528 absolute error = 0.0245363990547478 relative error = 1.681978150931871 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.557e+05 Order of pole = 1.275e+09 TOP MAIN SOLVE Loop t[1] = 3.869999999999739 x1[1] (analytic) = 2.000037545064965 x1[1] (numeric) = 1.996506829040275 absolute error = 0.003530716024690683 relative error = 0.1765324872726826 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.459700734135054 x2[1] (numeric) = 1.484291917704488 absolute error = 0.02459118356943413 relative error = 1.68467296031098 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.557e+05 Order of pole = 1.276e+09 TOP MAIN SOLVE Loop t[1] = 3.870999999999739 x1[1] (analytic) = 2.000037507538666 x1[1] (numeric) = 1.996502530451802 absolute error = 0.003534977086864011 relative error = 0.1767455396981183 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.460621036836105 x2[1] (numeric) = 1.485267121031213 absolute error = 0.02464608419510816 relative error = 1.687370205792379 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.558e+05 Order of pole = 1.278e+09 TOP MAIN SOLVE Loop t[1] = 3.871999999999739 x1[1] (analytic) = 2.000037470049876 x1[1] (numeric) = 1.996498227562592 absolute error = 0.003539242487283989 relative error = 0.1769588090364992 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.461543182003164 x2[1] (numeric) = 1.486244283173861 absolute error = 0.02470110117069746 relative error = 1.690069884684665 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.559e+05 Order of pole = 1.279e+09 TOP MAIN SOLVE Loop t[1] = 3.872999999999739 x1[1] (analytic) = 2.000037432598555 x1[1] (numeric) = 1.99649392036834 absolute error = 0.003543512230214985 relative error = 0.177172295501043 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.462467173324831 x2[1] (numeric) = 1.487223408060446 absolute error = 0.02475623473561495 relative error = 1.692771994282316 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.56e+05 Order of pole = 1.28e+09 TOP MAIN SOLVE Loop t[1] = 3.873999999999739 x1[1] (analytic) = 2.000037395184666 x1[1] (numeric) = 1.996489608864739 absolute error = 0.00354778631992736 relative error = 0.1773859993052674 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.463393014497092 x2[1] (numeric) = 1.488204499626849 absolute error = 0.02481148512975739 relative error = 1.695476531865507 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.56e+05 Order of pole = 1.282e+09 TOP MAIN SOLVE Loop t[1] = 3.874999999999738 x1[1] (analytic) = 2.000037357808173 x1[1] (numeric) = 1.996485293047478 absolute error = 0.003552064760694584 relative error = 0.1775999206628454 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.464320709223331 x2[1] (numeric) = 1.489187561816841 absolute error = 0.02486685259351051 relative error = 1.698183494700405 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.561e+05 Order of pole = 1.283e+09 TOP MAIN SOLVE Loop t[1] = 3.875999999999738 x1[1] (analytic) = 2.000037320469037 x1[1] (numeric) = 1.996480972912241 absolute error = 0.003556347556795902 relative error = 0.1778140597877388 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.465250261214347 x2[1] (numeric) = 1.490172598582093 absolute error = 0.02492233736774607 relative error = 1.700892880038891 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1355 Order of pole = 1.598e+05 TOP MAIN SOLVE Loop t[1] = 3.876999999999738 x1[1] (analytic) = 2.000037283167222 x1[1] (numeric) = 1.996476648454709 absolute error = 0.003560634712513222 relative error = 0.1780284168940424 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.466181674188368 x2[1] (numeric) = 1.491159613882193 absolute error = 0.02497793969382589 relative error = 1.703604685118773 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.563e+05 Order of pole = 1.285e+09 TOP MAIN SOLVE Loop t[1] = 3.877999999999738 x1[1] (analytic) = 2.00003724590269 x1[1] (numeric) = 1.996472319670556 absolute error = 0.003564926232134891 relative error = 0.1782429921961732 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.467114951871065 x2[1] (numeric) = 1.492148611684665 absolute error = 0.02503365981360006 relative error = 1.706318907163595 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.563e+05 Order of pole = 1.287e+09 TOP MAIN SOLVE Loop t[1] = 3.878999999999738 x1[1] (analytic) = 2.000037208675404 x1[1] (numeric) = 1.996467986555453 absolute error = 0.003569222119951254 relative error = 0.1784577859086481 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.468050097995571 x2[1] (numeric) = 1.493139595964981 absolute error = 0.02508949796941029 relative error = 1.709035543382798 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.564e+05 Order of pole = 1.288e+09 TOP MAIN SOLVE Loop t[1] = 3.879999999999738 x1[1] (analytic) = 2.000037171485327 x1[1] (numeric) = 1.996463649105068 absolute error = 0.003573522380258876 relative error = 0.1786727982462946 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.468987116302487 x2[1] (numeric) = 1.494132570706577 absolute error = 0.02514545440408988 relative error = 1.71175459097165 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.565e+05 Order of pole = 1.289e+09 TOP MAIN SOLVE Loop t[1] = 3.880999999999738 x1[1] (analytic) = 2.000037134332421 x1[1] (numeric) = 1.996459307315064 absolute error = 0.003577827017357871 relative error = 0.1788880294241181 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.469926010539909 x2[1] (numeric) = 1.495127539900873 absolute error = 0.02520152936096465 relative error = 1.714476047111245 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.566e+05 Order of pole = 1.291e+09 TOP MAIN SOLVE Loop t[1] = 3.881999999999738 x1[1] (analytic) = 2.00003709721665 x1[1] (numeric) = 1.996454961181097 absolute error = 0.003582136035552352 relative error = 0.1791034796573238 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.470866784463432 x2[1] (numeric) = 1.496124507547285 absolute error = 0.02525772308385332 relative error = 1.717199908968457 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.567e+05 Order of pole = 1.292e+09 TOP MAIN SOLVE Loop t[1] = 3.882999999999738 x1[1] (analytic) = 2.000037060137976 x1[1] (numeric) = 1.996450610698823 absolute error = 0.003586449439152428 relative error = 0.1793191491614166 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.471809441836172 x2[1] (numeric) = 1.497123477653243 absolute error = 0.02531403581707048 relative error = 1.719926173696078 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.568e+05 Order of pole = 1.293e+09 TOP MAIN SOLVE Loop t[1] = 3.883999999999737 x1[1] (analytic) = 2.000037023096362 x1[1] (numeric) = 1.996446255863891 absolute error = 0.003590767232470427 relative error = 0.1795350381520124 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.472753986428779 x2[1] (numeric) = 1.498124454234204 absolute error = 0.02537046780542562 relative error = 1.722654838432686 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.568e+05 Order of pole = 1.294e+09 TOP MAIN SOLVE Loop t[1] = 3.884999999999737 x1[1] (analytic) = 2.000036986091771 x1[1] (numeric) = 1.996441896671946 absolute error = 0.003595089419824893 relative error = 0.1797511468450381 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.47370042201945 x2[1] (numeric) = 1.499127441313675 absolute error = 0.02542701929422519 relative error = 1.725385900302715 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1116 Order of pole = 6074 TOP MAIN SOLVE Loop t[1] = 3.885999999999737 x1[1] (analytic) = 2.000036949124166 x1[1] (numeric) = 1.996437533118628 absolute error = 0.003599416005537481 relative error = 0.1799674754565758 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.474648752393948 x2[1] (numeric) = 1.50013244292322 absolute error = 0.0254836905292728 relative error = 1.728119356416403 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.57e+05 Order of pole = 1.297e+09 TOP MAIN SOLVE Loop t[1] = 3.886999999999737 x1[1] (analytic) = 2.00003691219351 x1[1] (numeric) = 1.996433165199575 absolute error = 0.003603746993934953 relative error = 0.1801840242029633 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.475598981345613 x2[1] (numeric) = 1.501139463102484 absolute error = 0.0255404817568714 relative error = 1.730855203869875 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.571e+05 Order of pole = 1.298e+09 TOP MAIN SOLVE Loop t[1] = 3.887999999999737 x1[1] (analytic) = 2.000036875299767 x1[1] (numeric) = 1.996428792910418 absolute error = 0.003608082389348954 relative error = 0.1804007933007822 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.476551112675382 x2[1] (numeric) = 1.502148505899205 absolute error = 0.02559739322382248 relative error = 1.733593439745017 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.571e+05 Order of pole = 1.3e+09 TOP MAIN SOLVE Loop t[1] = 3.888999999999737 x1[1] (analytic) = 2.000036838442898 x1[1] (numeric) = 1.996424416246784 absolute error = 0.003612422196113574 relative error = 0.1806177829667366 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.477505150191799 x2[1] (numeric) = 1.503159575369229 absolute error = 0.02565442517742977 relative error = 1.736334061109668 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.572e+05 Order of pole = 1.301e+09 TOP MAIN SOLVE Loop t[1] = 3.889999999999737 x1[1] (analytic) = 2.000036801622868 x1[1] (numeric) = 1.996420035204298 absolute error = 0.003616766418569783 relative error = 0.1808349934178746 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.478461097711035 x2[1] (numeric) = 1.504172675576532 absolute error = 0.02571157786549705 relative error = 1.739077065017397 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.573e+05 Order of pole = 1.302e+09 TOP MAIN SOLVE Loop t[1] = 3.890999999999737 x1[1] (analytic) = 2.00003676483964 x1[1] (numeric) = 1.996415649778579 absolute error = 0.003621115061061442 relative error = 0.1810524248713886 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.479418959056899 x2[1] (numeric) = 1.50518781059323 absolute error = 0.02576885153633124 relative error = 1.741822448507649 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.574e+05 Order of pole = 1.303e+09 TOP MAIN SOLVE Loop t[1] = 3.891999999999737 x1[1] (analytic) = 2.000036728093177 x1[1] (numeric) = 1.99641125996524 absolute error = 0.003625468127936626 relative error = 0.1812700775446822 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.480378738060855 x2[1] (numeric) = 1.506204984499599 absolute error = 0.02582624643874398 relative error = 1.744570208605787 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.575e+05 Order of pole = 1.305e+09 TOP MAIN SOLVE Loop t[1] = 3.892999999999736 x1[1] (analytic) = 2.000036691383441 x1[1] (numeric) = 1.996406865759892 absolute error = 0.003629825623549188 relative error = 0.1814879516554473 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.48134043856204 x2[1] (numeric) = 1.50722420138409 absolute error = 0.02588376282205007 relative error = 1.747320342322919 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.575e+05 Order of pole = 1.306e+09 TOP MAIN SOLVE Loop t[1] = 3.893999999999736 x1[1] (analytic) = 2.000036654710398 x1[1] (numeric) = 1.996402467158141 absolute error = 0.003634187552256529 relative error = 0.1817060474215536 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.482304064407276 x2[1] (numeric) = 1.508245465343347 absolute error = 0.02594140093607078 relative error = 1.750072846656052 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.576e+05 Order of pole = 1.307e+09 TOP MAIN SOLVE Loop t[1] = 3.894999999999736 x1[1] (analytic) = 2.000036618074009 x1[1] (numeric) = 1.996398064155588 absolute error = 0.003638553918420273 relative error = 0.1819243650610818 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.483269619451085 x2[1] (numeric) = 1.509268780482219 absolute error = 0.02599916103113409 relative error = 1.752827718588049 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.577e+05 Order of pole = 1.309e+09 TOP MAIN SOLVE Loop t[1] = 3.895999999999736 x1[1] (analytic) = 2.000036581474237 x1[1] (numeric) = 1.996393656747831 absolute error = 0.003642924726406704 relative error = 0.1821429047923456 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.484237107555707 x2[1] (numeric) = 1.510294150913783 absolute error = 0.02605704335807557 relative error = 1.755584955087614 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.578e+05 Order of pole = 1.31e+09 TOP MAIN SOLVE Loop t[1] = 3.896999999999736 x1[1] (analytic) = 2.000036544911048 x1[1] (numeric) = 1.996389244930461 absolute error = 0.003647299980586993 relative error = 0.1823616668339031 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.485206532591114 x2[1] (numeric) = 1.511321580759355 absolute error = 0.02611504816824017 relative error = 1.758344553109355 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.579e+05 Order of pole = 1.311e+09 TOP MAIN SOLVE Loop t[1] = 3.897999999999736 x1[1] (analytic) = 2.000036508384403 x1[1] (numeric) = 1.996384828699067 absolute error = 0.003651679685335862 relative error = 0.1825806514044901 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.486177898435026 x2[1] (numeric) = 1.512351074148508 absolute error = 0.02617317571348154 relative error = 1.761106509593663 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.579e+05 Order of pole = 1.313e+09 TOP MAIN SOLVE Loop t[1] = 3.898999999999736 x1[1] (analytic) = 2.000036471894267 x1[1] (numeric) = 1.996380408049233 absolute error = 0.003656063845033586 relative error = 0.1827998587231196 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.487151208972926 x2[1] (numeric) = 1.513382635219091 absolute error = 0.02623142624616492 relative error = 1.763870821466848 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.58e+05 Order of pole = 1.314e+09 TOP MAIN SOLVE Loop t[1] = 3.899999999999736 x1[1] (analytic) = 2.000036435440602 x1[1] (numeric) = 1.996375982976538 absolute error = 0.00366045246406399 relative error = 0.1830192890089826 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.488126468098075 x2[1] (numeric) = 1.514416268117243 absolute error = 0.02628980001916736 relative error = 1.766637485641088 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.581e+05 Order of pole = 1.315e+09 TOP MAIN SOLVE Loop t[1] = 3.900999999999736 x1[1] (analytic) = 2.000036399023374 x1[1] (numeric) = 1.996371553476558 absolute error = 0.003664845546816009 relative error = 0.1832389424815253 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.48910367971153 x2[1] (numeric) = 1.515451976997409 absolute error = 0.02634829728587817 relative error = 1.769406499014385 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.582e+05 Order of pole = 1.317e+09 TOP MAIN SOLVE Loop t[1] = 3.901999999999735 x1[1] (analytic) = 2.000036362642544 x1[1] (numeric) = 1.996367119544861 absolute error = 0.003669243097682351 relative error = 0.1834588193603826 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.490082847722157 x2[1] (numeric) = 1.516489766022358 absolute error = 0.02640691830020159 relative error = 1.77217785847069 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.582e+05 Order of pole = 1.318e+09 TOP MAIN SOLVE Loop t[1] = 3.902999999999735 x1[1] (analytic) = 2.000036326298076 x1[1] (numeric) = 1.996362681177016 absolute error = 0.003673645121060609 relative error = 0.1836789198654338 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.491063976046646 x2[1] (numeric) = 1.517529639363202 absolute error = 0.02646566331655587 relative error = 1.774951560879767 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.583e+05 Order of pole = 1.319e+09 TOP MAIN SOLVE Loop t[1] = 3.903999999999735 x1[1] (analytic) = 2.000036289989935 x1[1] (numeric) = 1.996358238368582 absolute error = 0.003678051621353262 relative error = 0.1838992442168022 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.492047068609531 x2[1] (numeric) = 1.518571601199407 absolute error = 0.02652453258987575 relative error = 1.7777276030973 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.584e+05 Order of pole = 1.321e+09 TOP MAIN SOLVE Loop t[1] = 3.904999999999735 x1[1] (analytic) = 2.000036253718084 x1[1] (numeric) = 1.996353791115118 absolute error = 0.003682462602966563 relative error = 0.1841197926348002 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.493032129343202 x2[1] (numeric) = 1.519615655718815 absolute error = 0.02658352637561312 relative error = 1.780505981964866 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.585e+05 Order of pole = 1.322e+09 TOP MAIN SOLVE Loop t[1] = 3.905999999999735 x1[1] (analytic) = 2.000036217482487 x1[1] (numeric) = 1.996349339412176 absolute error = 0.003686878070311206 relative error = 0.1843405653399618 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.49401916218792 x2[1] (numeric) = 1.520661807117657 absolute error = 0.02664264492973745 relative error = 1.783286694309902 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.586e+05 Order of pole = 1.323e+09 TOP MAIN SOLVE Loop t[1] = 3.906999999999735 x1[1] (analytic) = 2.000036181283107 x1[1] (numeric) = 1.996344883255305 absolute error = 0.00369129802780277 relative error = 0.1845615625530657 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.495008171091837 x2[1] (numeric) = 1.521710059600575 absolute error = 0.02670188850873778 relative error = 1.786069736945773 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.586e+05 Order of pole = 1.324e+09 TOP MAIN SOLVE Loop t[1] = 3.907999999999735 x1[1] (analytic) = 2.000036145119909 x1[1] (numeric) = 1.996340422640047 absolute error = 0.003695722479861274 relative error = 0.1847827844951124 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.495999160011008 x2[1] (numeric) = 1.522760417380631 absolute error = 0.02676125736962298 relative error = 1.788855106671722 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.587e+05 Order of pole = 1.326e+09 TOP MAIN SOLVE Loop t[1] = 3.908999999999735 x1[1] (analytic) = 2.000036108992855 x1[1] (numeric) = 1.996335957561944 absolute error = 0.003700151430911403 relative error = 0.1850042313873354 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.496992132909408 x2[1] (numeric) = 1.523812884679331 absolute error = 0.02682075176992327 relative error = 1.79164280027291 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.588e+05 Order of pole = 1.327e+09 TOP MAIN SOLVE Loop t[1] = 3.909999999999735 x1[1] (analytic) = 2.000036072901911 x1[1] (numeric) = 1.996331488016529 absolute error = 0.003704584885381834 relative error = 0.1852259034511684 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.497987093758947 x2[1] (numeric) = 1.524867465726638 absolute error = 0.02688037196769111 relative error = 1.794432814520406 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.589e+05 Order of pole = 1.328e+09 TOP MAIN SOLVE Loop t[1] = 3.910999999999734 x1[1] (analytic) = 2.00003603684704 x1[1] (numeric) = 1.996327013999333 absolute error = 0.003709022847706578 relative error = 0.1854478009083113 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.498984046539489 x2[1] (numeric) = 1.525924164760991 absolute error = 0.02694011822150233 relative error = 1.797225146171202 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.59e+05 Order of pole = 1.33e+09 TOP MAIN SOLVE Loop t[1] = 3.911999999999734 x1[1] (analytic) = 2.000036000828205 x1[1] (numeric) = 1.996322535505882 absolute error = 0.003713465322322307 relative error = 0.1856699239805973 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.499982995238864 x2[1] (numeric) = 1.526982986029321 absolute error = 0.02699999079045701 relative error = 1.800019791968202 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.59e+05 Order of pole = 1.331e+09 TOP MAIN SOLVE Loop t[1] = 3.912999999999734 x1[1] (analytic) = 2.000035964845371 x1[1] (numeric) = 1.996318052531698 absolute error = 0.0037179123136728 relative error = 0.1858922728902149 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.500983943852886 x2[1] (numeric) = 1.528043933787067 absolute error = 0.02705998993418102 relative error = 1.802816748640264 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.591e+05 Order of pole = 1.333e+09 TOP MAIN SOLVE Loop t[1] = 3.913999999999734 x1[1] (analytic) = 2.000035928898502 x1[1] (numeric) = 1.996313565072298 absolute error = 0.003722363826204278 relative error = 0.1861148478594747 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.50198689638537 x2[1] (numeric) = 1.529107012298196 absolute error = 0.02712011591282604 relative error = 1.805616012902135 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.592e+05 Order of pole = 1.334e+09 TOP MAIN SOLVE Loop t[1] = 3.914999999999734 x1[1] (analytic) = 2.000035892987562 x1[1] (numeric) = 1.996309073123193 absolute error = 0.003726819864368736 relative error = 0.1863376491109758 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.502991856848143 x2[1] (numeric) = 1.530172225835215 absolute error = 0.02718036898707199 relative error = 1.808417581454548 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.593e+05 Order of pole = 1.335e+09 TOP MAIN SOLVE Loop t[1] = 3.915999999999734 x1[1] (analytic) = 2.000035857112515 x1[1] (numeric) = 1.996304576679893 absolute error = 0.003731280432622164 relative error = 0.1865606768675175 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.503998829261068 x2[1] (numeric) = 1.531239578679195 absolute error = 0.02724074941812682 relative error = 1.811221450984141 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.593e+05 Order of pole = 1.336e+09 TOP MAIN SOLVE Loop t[1] = 3.916999999999734 x1[1] (analytic) = 2.000035821273325 x1[1] (numeric) = 1.996300075737901 absolute error = 0.003735745535424773 relative error = 0.1867839313521097 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.505007817652054 x2[1] (numeric) = 1.532309075119782 absolute error = 0.02730125746772849 relative error = 1.814027618163531 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.594e+05 Order of pole = 1.338e+09 TOP MAIN SOLVE Loop t[1] = 3.917999999999734 x1[1] (analytic) = 2.000035785469957 x1[1] (numeric) = 1.996295570292715 absolute error = 0.003740215177241879 relative error = 0.1870074127880179 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.506018826057073 x2[1] (numeric) = 1.533380719455218 absolute error = 0.02736189339814543 relative error = 1.816836079651272 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.595e+05 Order of pole = 1.339e+09 TOP MAIN SOLVE Loop t[1] = 3.918999999999734 x1[1] (analytic) = 2.000035749702374 x1[1] (numeric) = 1.99629106033983 absolute error = 0.003744689362543241 relative error = 0.1872311213987295 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.507031858520178 x2[1] (numeric) = 1.534454515992356 absolute error = 0.02742265747217854 relative error = 1.819646832091929 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.596e+05 Order of pole = 1.34e+09 TOP MAIN SOLVE Loop t[1] = 3.919999999999733 x1[1] (analytic) = 2.00003571397054 x1[1] (numeric) = 1.996286545874737 absolute error = 0.003749168095802835 relative error = 0.1874550574079428 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.508046919093518 x2[1] (numeric) = 1.535530469046679 absolute error = 0.02748354995316071 relative error = 1.82245987211598 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1326 Order of pole = 4.636e+04 TOP MAIN SOLVE Loop t[1] = 3.920999999999733 x1[1] (analytic) = 2.00003567827442 x1[1] (numeric) = 1.996282026892921 absolute error = 0.003753651381499079 relative error = 0.1876792210395783 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.509064011837355 x2[1] (numeric) = 1.536608582942315 absolute error = 0.02754457110495934 relative error = 1.825275196339919 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.598e+05 Order of pole = 1.343e+09 TOP MAIN SOLVE Loop t[1] = 3.921999999999733 x1[1] (analytic) = 2.000035642613979 x1[1] (numeric) = 1.996277503389863 absolute error = 0.003758139224115942 relative error = 0.187903612517834 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.510083140820079 x2[1] (numeric) = 1.537688862012056 absolute error = 0.02760572119197646 relative error = 1.828092801366198 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.598e+05 Order of pole = 1.345e+09 TOP MAIN SOLVE Loop t[1] = 3.922999999999733 x1[1] (analytic) = 2.000035606989181 x1[1] (numeric) = 1.996272975361039 absolute error = 0.003762631628141389 relative error = 0.1881282320671075 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.511104310118226 x2[1] (numeric) = 1.538771310597376 absolute error = 0.02766700047915038 relative error = 1.830912683783277 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.599e+05 Order of pole = 1.346e+09 TOP MAIN SOLVE Loop t[1] = 3.923999999999733 x1[1] (analytic) = 2.000035571399989 x1[1] (numeric) = 1.996268442801922 absolute error = 0.00376712859806716 relative error = 0.1883530799119856 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.51212752381649 x2[1] (numeric) = 1.539855933048448 absolute error = 0.02772840923195719 relative error = 1.833734840165654 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.6e+05 Order of pole = 1.347e+09 TOP MAIN SOLVE Loop t[1] = 3.924999999999733 x1[1] (analytic) = 2.000035535846369 x1[1] (numeric) = 1.996263905707979 absolute error = 0.003771630138390103 relative error = 0.1885781562773102 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.513152786007747 x2[1] (numeric) = 1.540942733724158 absolute error = 0.02778994771641052 relative error = 1.83655926707379 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.601e+05 Order of pole = 1.349e+09 TOP MAIN SOLVE Loop t[1] = 3.925999999999733 x1[1] (analytic) = 2.000035500328284 x1[1] (numeric) = 1.996259364074672 absolute error = 0.003776136253612394 relative error = 0.1888034613881895 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.514180100793064 x2[1] (numeric) = 1.542031716992128 absolute error = 0.0278516161990634 relative error = 1.839385961054163 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.602e+05 Order of pole = 1.35e+09 TOP MAIN SOLVE Loop t[1] = 3.926999999999733 x1[1] (analytic) = 2.0000354648457 x1[1] (numeric) = 1.99625481789746 absolute error = 0.003780646948239985 relative error = 0.1890289954699207 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.51520947228172 x2[1] (numeric) = 1.54312288722873 absolute error = 0.02791341494700927 relative error = 1.842214918639274 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.602e+05 Order of pole = 1.351e+09 TOP MAIN SOLVE Loop t[1] = 3.927999999999733 x1[1] (analytic) = 2.000035429398581 x1[1] (numeric) = 1.996250267171797 absolute error = 0.003785162226783712 relative error = 0.189254758748045 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.51624090459122 x2[1] (numeric) = 1.544216248819104 absolute error = 0.02797534422788339 relative error = 1.845046136347678 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.603e+05 Order of pole = 1.352e+09 TOP MAIN SOLVE Loop t[1] = 3.928999999999732 x1[1] (analytic) = 2.000035393986891 x1[1] (numeric) = 1.996245711893133 absolute error = 0.003789682093758184 relative error = 0.1894807514482928 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.517274401847311 x2[1] (numeric) = 1.545311806157175 absolute error = 0.0280374043098639 relative error = 1.847879610683988 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.604e+05 Order of pole = 1.354e+09 TOP MAIN SOLVE Loop t[1] = 3.929999999999732 x1[1] (analytic) = 2.000035358610595 x1[1] (numeric) = 1.996241152056911 absolute error = 0.00379420655368401 relative error = 0.1897069737966936 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.518309968184003 x2[1] (numeric) = 1.546409563645675 absolute error = 0.02809959546167184 relative error = 1.850715338138811 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 855.4 Order of pole = 2.31e+04 TOP MAIN SOLVE Loop t[1] = 3.930999999999732 x1[1] (analytic) = 2.000035323269658 x1[1] (numeric) = 1.996236587658573 absolute error = 0.003798735611085124 relative error = 0.189933426019444 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.519347607743579 x2[1] (numeric) = 1.547509525696153 absolute error = 0.02816191795257361 relative error = 1.853553315188851 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.606e+05 Order of pole = 1.357e+09 TOP MAIN SOLVE Loop t[1] = 3.931999999999732 x1[1] (analytic) = 2.000035287964045 x1[1] (numeric) = 1.996232018693553 absolute error = 0.003803269270491239 relative error = 0.190160108343029 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.520387324676617 x2[1] (numeric) = 1.548611696728998 absolute error = 0.02822437205238137 relative error = 1.85639353829687 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.606e+05 Order of pole = 1.358e+09 TOP MAIN SOLVE Loop t[1] = 3.932999999999732 x1[1] (analytic) = 2.000035252693718 x1[1] (numeric) = 1.996227445157283 absolute error = 0.003807807536434948 relative error = 0.1903870209940779 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.521429123142004 x2[1] (numeric) = 1.549716081173458 absolute error = 0.0282869580314542 relative error = 1.8592360039117 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.607e+05 Order of pole = 1.359e+09 TOP MAIN SOLVE Loop t[1] = 3.933999999999732 x1[1] (analytic) = 2.000035217458645 x1[1] (numeric) = 1.99622286704519 absolute error = 0.003812350413455734 relative error = 0.1906141641995643 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.522473007306951 x2[1] (numeric) = 1.550822683467651 absolute error = 0.02834967616069961 relative error = 1.86208070846828 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.608e+05 Order of pole = 1.361e+09 TOP MAIN SOLVE Loop t[1] = 3.934999999999732 x1[1] (analytic) = 2.000035182258789 x1[1] (numeric) = 1.996218284352694 absolute error = 0.003816897906095518 relative error = 0.1908415381865838 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.523518981347016 x2[1] (numeric) = 1.55193150805859 absolute error = 0.02841252671157402 relative error = 1.864927648387625 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.609e+05 Order of pole = 1.362e+09 TOP MAIN SOLVE Loop t[1] = 3.935999999999732 x1[1] (analytic) = 2.000035147094116 x1[1] (numeric) = 1.996213697075214 absolute error = 0.003821450018902439 relative error = 0.1910691431825429 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.524567049446114 x2[1] (numeric) = 1.553042559402198 absolute error = 0.02847550995608406 relative error = 1.867776820076848 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.61e+05 Order of pole = 1.363e+09 TOP MAIN SOLVE Loop t[1] = 3.936999999999732 x1[1] (analytic) = 2.00003511196459 x1[1] (numeric) = 1.996209105208161 absolute error = 0.003826006756428191 relative error = 0.1912969794150259 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.525617215796535 x2[1] (numeric) = 1.554155841963323 absolute error = 0.02853862616678815 relative error = 1.870628219929201 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.61e+05 Order of pole = 1.365e+09 TOP MAIN SOLVE Loop t[1] = 3.937999999999731 x1[1] (analytic) = 2.000035076870175 x1[1] (numeric) = 1.996204508746946 absolute error = 0.003830568123229572 relative error = 0.1915250471118722 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.526669484598964 x2[1] (numeric) = 1.555271360215761 absolute error = 0.02860187561679717 relative error = 1.873481844324052 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.611e+05 Order of pole = 1.366e+09 TOP MAIN SOLVE Loop t[1] = 3.938999999999731 x1[1] (analytic) = 2.000035041810837 x1[1] (numeric) = 1.996199907686969 absolute error = 0.003835134123868045 relative error = 0.1917533465011545 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.527723860062495 x2[1] (numeric) = 1.55638911864227 absolute error = 0.02866525857977553 relative error = 1.876337689626901 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.612e+05 Order of pole = 1.368e+09 TOP MAIN SOLVE Loop t[1] = 3.939999999999731 x1[1] (analytic) = 2.000035006786542 x1[1] (numeric) = 1.996195302023632 absolute error = 0.003839704762909513 relative error = 0.1919818778111674 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.528780346404649 x2[1] (numeric) = 1.557509121734591 absolute error = 0.02872877532994189 relative error = 1.879195752189356 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.613e+05 Order of pole = 1.369e+09 TOP MAIN SOLVE Loop t[1] = 3.940999999999731 x1[1] (analytic) = 2.000034971797253 x1[1] (numeric) = 1.996190691752328 absolute error = 0.003844280044924986 relative error = 0.1922106412704611 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.529838947851391 x2[1] (numeric) = 1.558631373993463 absolute error = 0.028792426142072 relative error = 1.882056028349261 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.613e+05 Order of pole = 1.37e+09 TOP MAIN SOLVE Loop t[1] = 3.941999999999731 x1[1] (analytic) = 2.000034936842936 x1[1] (numeric) = 1.996186076868446 absolute error = 0.003848859974489249 relative error = 0.1924396371077744 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.530899668637144 x2[1] (numeric) = 1.559755879928642 absolute error = 0.02885621129149762 relative error = 1.88491851443056 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.614e+05 Order of pole = 1.372e+09 TOP MAIN SOLVE Loop t[1] = 3.942999999999731 x1[1] (analytic) = 2.000034901923555 x1[1] (numeric) = 1.996181457367373 absolute error = 0.003853444556182639 relative error = 0.1926688655521235 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.531962513004811 x2[1] (numeric) = 1.56088264405892 absolute error = 0.02892013105410896 relative error = 1.887783206743397 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.615e+05 Order of pole = 1.373e+09 TOP MAIN SOLVE Loop t[1] = 3.943999999999731 x1[1] (analytic) = 2.000034867039077 x1[1] (numeric) = 1.996176833244487 absolute error = 0.003858033794589488 relative error = 0.1928983268327246 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.533027485205789 x2[1] (numeric) = 1.562011670912144 absolute error = 0.02898418570635508 relative error = 1.890650101584078 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.616e+05 Order of pole = 1.375e+09 TOP MAIN SOLVE Loop t[1] = 3.944999999999731 x1[1] (analytic) = 2.000034832189466 x1[1] (numeric) = 1.996172204495166 absolute error = 0.003862627694299237 relative error = 0.1931280211790494 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.534094589499985 x2[1] (numeric) = 1.563142965025231 absolute error = 0.02904837552524664 relative error = 1.893519195235186 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.617e+05 Order of pole = 1.376e+09 TOP MAIN SOLVE Loop t[1] = 3.945999999999731 x1[1] (analytic) = 2.000034797374686 x1[1] (numeric) = 1.996167571114781 absolute error = 0.003867226259905099 relative error = 0.1933579488207581 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.535163830155834 x2[1] (numeric) = 1.564276530944189 absolute error = 0.02911270078835471 relative error = 1.896390483965446 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.618e+05 Order of pole = 1.377e+09 TOP MAIN SOLVE Loop t[1] = 3.946999999999731 x1[1] (analytic) = 2.000034762594705 x1[1] (numeric) = 1.996162933098698 absolute error = 0.003871829496006729 relative error = 0.1935881099878329 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.536235211450319 x2[1] (numeric) = 1.565412373224132 absolute error = 0.0291771617738128 relative error = 1.899263964029793 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.618e+05 Order of pole = 1.379e+09 TOP MAIN SOLVE Loop t[1] = 3.94799999999973 x1[1] (analytic) = 2.000034727849485 x1[1] (numeric) = 1.996158290442279 absolute error = 0.003876437407206668 relative error = 0.1938185049104004 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.537308737668984 x2[1] (numeric) = 1.566550496429303 absolute error = 0.02924175876031865 relative error = 1.902139631669422 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.619e+05 Order of pole = 1.38e+09 TOP MAIN SOLVE Loop t[1] = 3.94899999999973 x1[1] (analytic) = 2.000034693138994 x1[1] (numeric) = 1.996153643140881 absolute error = 0.003881049998113006 relative error = 0.1940491338188647 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.538384413105952 x2[1] (numeric) = 1.567690905133087 absolute error = 0.02930649202713509 relative error = 1.90501748311179 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.62e+05 Order of pole = 1.381e+09 TOP MAIN SOLVE Loop t[1] = 3.94999999999973 x1[1] (analytic) = 2.000034658463196 x1[1] (numeric) = 1.996148991189858 absolute error = 0.003885667273338278 relative error = 0.194279996943852 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.539462242063943 x2[1] (numeric) = 1.568833603918034 absolute error = 0.02937136185409095 relative error = 1.907897514570609 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.621e+05 Order of pole = 1.383e+09 TOP MAIN SOLVE Loop t[1] = 3.95099999999973 x1[1] (analytic) = 2.000034623822056 x1[1] (numeric) = 1.996144334584556 absolute error = 0.0038902892374999 relative error = 0.1945110945162327 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.540542228854293 x2[1] (numeric) = 1.569978597375875 absolute error = 0.02943636852158171 relative error = 1.910779722245826 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.622e+05 Order of pole = 1.384e+09 TOP MAIN SOLVE Loop t[1] = 3.95199999999973 x1[1] (analytic) = 2.00003458921554 x1[1] (numeric) = 1.99613967332032 absolute error = 0.00389491589521973 relative error = 0.1947424267670994 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.541624377796967 x2[1] (numeric) = 1.571125890107539 absolute error = 0.02950151231057196 relative error = 1.91366410232372 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.623e+05 Order of pole = 1.386e+09 TOP MAIN SOLVE Loop t[1] = 3.95299999999973 x1[1] (analytic) = 2.000034554643614 x1[1] (numeric) = 1.996135007392489 absolute error = 0.003899547251124291 relative error = 0.1949739939277775 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.54270869322058 x2[1] (numeric) = 1.572275486723175 absolute error = 0.02956679350259517 relative error = 1.91655065097683 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.623e+05 Order of pole = 1.387e+09 TOP MAIN SOLVE Loop t[1] = 3.95399999999973 x1[1] (analytic) = 2.000034520106241 x1[1] (numeric) = 1.996130336796397 absolute error = 0.003904183309844989 relative error = 0.195205796229837 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.543795179462412 x2[1] (numeric) = 1.573427391842167 absolute error = 0.02963221237975522 relative error = 1.919439364363989 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.624e+05 Order of pole = 1.388e+09 TOP MAIN SOLVE Loop t[1] = 3.95499999999973 x1[1] (analytic) = 2.000034485603389 x1[1] (numeric) = 1.996125661527371 absolute error = 0.003908824076017892 relative error = 0.1954378339050809 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.544883840868426 x2[1] (numeric) = 1.574581610093155 absolute error = 0.02969776922472867 relative error = 1.92233023863041 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.625e+05 Order of pole = 1.39e+09 TOP MAIN SOLVE Loop t[1] = 3.95599999999973 x1[1] (analytic) = 2.000034451135023 x1[1] (numeric) = 1.996120981580739 absolute error = 0.003913469554283955 relative error = 0.1956701071855564 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.545974681793288 x2[1] (numeric) = 1.575738146114052 absolute error = 0.02976346432076404 relative error = 1.925223269907579 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.626e+05 Order of pole = 1.391e+09 TOP MAIN SOLVE Loop t[1] = 3.956999999999729 x1[1] (analytic) = 2.000034416701108 x1[1] (numeric) = 1.996116296951819 absolute error = 0.003918119749288573 relative error = 0.1959026163035329 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.54706770660038 x2[1] (numeric) = 1.576897004552064 absolute error = 0.02982929795168454 relative error = 1.92811845431337 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.627e+05 Order of pole = 1.392e+09 TOP MAIN SOLVE Loop t[1] = 3.957999999999729 x1[1] (analytic) = 2.000034382301609 x1[1] (numeric) = 1.996111607635927 absolute error = 0.003922774665682027 relative error = 0.1961353614915238 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.548162919661819 x2[1] (numeric) = 1.578058190063707 absolute error = 0.02989527040188844 relative error = 1.931015787952005 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.627e+05 Order of pole = 1.394e+09 TOP MAIN SOLVE Loop t[1] = 3.958999999999729 x1[1] (analytic) = 2.000034347936493 x1[1] (numeric) = 1.996106913628374 absolute error = 0.00392743430811926 relative error = 0.196368342982276 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.549260325358476 x2[1] (numeric) = 1.579221707314827 absolute error = 0.02996138195635023 relative error = 1.933915266914074 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.628e+05 Order of pole = 1.395e+09 TOP MAIN SOLVE Loop t[1] = 3.959999999999729 x1[1] (analytic) = 2.000034313605725 x1[1] (numeric) = 1.996102214924465 absolute error = 0.003932098681259433 relative error = 0.196601561008747 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.550359928079993 x2[1] (numeric) = 1.580387560980616 absolute error = 0.0300276329006226 relative error = 1.936816887276596 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.629e+05 Order of pole = 1.397e+09 TOP MAIN SOLVE Loop t[1] = 3.960999999999729 x1[1] (analytic) = 2.00003427930927 x1[1] (numeric) = 1.996097511519503 absolute error = 0.003936767789767481 relative error = 0.1968350158041831 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.5514617322248 x2[1] (numeric) = 1.581555755745635 absolute error = 0.03009402352083557 relative error = 1.939720645102903 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.63e+05 Order of pole = 1.398e+09 TOP MAIN SOLVE Loop t[1] = 3.961999999999729 x1[1] (analytic) = 2.000034245047095 x1[1] (numeric) = 1.996092803408783 absolute error = 0.003941441638312115 relative error = 0.1970687076020194 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.552565742200131 x2[1] (numeric) = 1.582726296303831 absolute error = 0.03016055410370044 relative error = 1.942626536442838 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.631e+05 Order of pole = 1.399e+09 TOP MAIN SOLVE Loop t[1] = 3.962999999999729 x1[1] (analytic) = 2.000034210819165 x1[1] (numeric) = 1.996088090587597 absolute error = 0.003946120231567374 relative error = 0.1973026366359573 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.553671962422045 x2[1] (numeric) = 1.583899187358554 absolute error = 0.03022722493650898 relative error = 1.945534557332634 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.631e+05 Order of pole = 1.401e+09 TOP MAIN SOLVE Loop t[1] = 3.963999999999729 x1[1] (analytic) = 2.000034176625445 x1[1] (numeric) = 1.996083373051233 absolute error = 0.003950803574211958 relative error = 0.1975368031399316 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.554780397315441 x2[1] (numeric) = 1.585074433622576 absolute error = 0.03029403630713468 relative error = 1.948444703794942 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.632e+05 Order of pole = 1.402e+09 TOP MAIN SOLVE Loop t[1] = 3.964999999999729 x1[1] (analytic) = 2.000034142465902 x1[1] (numeric) = 1.996078650794973 absolute error = 0.003955491670929012 relative error = 0.1977712073480989 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.555891051314079 x2[1] (numeric) = 1.586252039818114 absolute error = 0.03036098850403546 relative error = 1.95135697183894 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.633e+05 Order of pole = 1.404e+09 TOP MAIN SOLVE Loop t[1] = 3.965999999999728 x1[1] (analytic) = 2.000034108340502 x1[1] (numeric) = 1.996073923814095 absolute error = 0.003960184526406785 relative error = 0.1980058494948712 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.557003928860591 x2[1] (numeric) = 1.587432010676844 absolute error = 0.03042808181625323 relative error = 1.954271357460245 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.634e+05 Order of pole = 1.405e+09 TOP MAIN SOLVE Loop t[1] = 3.966999999999728 x1[1] (analytic) = 2.00003407424921 x1[1] (numeric) = 1.996069192103872 absolute error = 0.003964882145337967 relative error = 0.1982407298148827 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.558119034406507 x2[1] (numeric) = 1.588614350939923 absolute error = 0.03049531653341586 relative error = 1.957187856640981 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.635e+05 Order of pole = 1.406e+09 TOP MAIN SOLVE Loop t[1] = 3.967999999999728 x1[1] (analytic) = 2.000034040191992 x1[1] (numeric) = 1.996064455659572 absolute error = 0.003969584532420134 relative error = 0.1984758485430116 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.559236372412268 x2[1] (numeric) = 1.589799065358006 absolute error = 0.03056269294573766 relative error = 1.960106465349742 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.635e+05 Order of pole = 1.408e+09 TOP MAIN SOLVE Loop t[1] = 3.968999999999728 x1[1] (analytic) = 2.000034006168815 x1[1] (numeric) = 1.996059714476459 absolute error = 0.003974291692355969 relative error = 0.1987112059143916 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.560355947347244 x2[1] (numeric) = 1.590986158691266 absolute error = 0.03063021134402133 relative error = 1.963027179541671 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.636e+05 Order of pole = 1.409e+09 TOP MAIN SOLVE Loop t[1] = 3.969999999999728 x1[1] (analytic) = 2.000033972179643 x1[1] (numeric) = 1.996054968549791 absolute error = 0.003979003629852373 relative error = 0.1989468021643674 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.561477763689754 x2[1] (numeric) = 1.592175635709413 absolute error = 0.03069787201965912 relative error = 1.965949995158458 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.637e+05 Order of pole = 1.411e+09 TOP MAIN SOLVE Loop t[1] = 3.970999999999728 x1[1] (analytic) = 2.000033938224444 x1[1] (numeric) = 1.996050217874823 absolute error = 0.003983720349621578 relative error = 0.19918263752855 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.562601825927081 x2[1] (numeric) = 1.593367501191714 absolute error = 0.03076567526463303 relative error = 1.968874908128305 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.638e+05 Order of pole = 1.412e+09 TOP MAIN SOLVE Loop t[1] = 3.971999999999728 x1[1] (analytic) = 2.000033904303183 x1[1] (numeric) = 1.996045462446803 absolute error = 0.003988441856380032 relative error = 0.1994187122427614 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.563728138555492 x2[1] (numeric) = 1.59456175992701 absolute error = 0.03083362137151768 relative error = 1.971801914366043 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.639e+05 Order of pole = 1.413e+09 TOP MAIN SOLVE Loop t[1] = 3.972999999999728 x1[1] (analytic) = 2.000033870415826 x1[1] (numeric) = 1.996040702260977 absolute error = 0.003993168154849069 relative error = 0.199655026543068 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.564856706080258 x2[1] (numeric) = 1.595758416713738 absolute error = 0.03090171063347991 relative error = 1.974731009773046 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.64e+05 Order of pole = 1.415e+09 TOP MAIN SOLVE Loop t[1] = 3.973999999999728 x1[1] (analytic) = 2.00003383656234 x1[1] (numeric) = 1.996035937312584 absolute error = 0.003997899249755577 relative error = 0.1998915806658136 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.565987533015665 x2[1] (numeric) = 1.596957476359946 absolute error = 0.03096994334428094 relative error = 1.977662190237317 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.64e+05 Order of pole = 1.416e+09 TOP MAIN SOLVE Loop t[1] = 3.974999999999727 x1[1] (analytic) = 2.00003380274269 x1[1] (numeric) = 1.99603116759686 absolute error = 0.004002635145830213 relative error = 0.2001283748475307 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.567120623885041 x2[1] (numeric) = 1.598158943683318 absolute error = 0.03103831979827665 relative error = 1.980595451633436 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.641e+05 Order of pole = 1.418e+09 TOP MAIN SOLVE Loop t[1] = 3.975999999999727 x1[1] (analytic) = 2.000033768956844 x1[1] (numeric) = 1.996026393109034 absolute error = 0.004007375847809413 relative error = 0.2003654093250404 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.568255983220768 x2[1] (numeric) = 1.599362823511188 absolute error = 0.03110684029041999 relative error = 1.983530789822658 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.642e+05 Order of pole = 1.419e+09 TOP MAIN SOLVE Loop t[1] = 3.976999999999727 x1[1] (analytic) = 2.000033735204766 x1[1] (numeric) = 1.996021613844333 absolute error = 0.004012121360432941 relative error = 0.2006026843353307 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.5693936155643 x2[1] (numeric) = 1.600569120680561 absolute error = 0.03117550511626144 relative error = 1.986468200652887 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.643e+05 Order of pole = 1.421e+09 TOP MAIN SOLVE Loop t[1] = 3.977999999999727 x1[1] (analytic) = 2.000033701486423 x1[1] (numeric) = 1.996016829797976 absolute error = 0.004016871688446777 relative error = 0.2008402001157002 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.570533525466186 x2[1] (numeric) = 1.601777840038136 absolute error = 0.03124431457194987 relative error = 1.989407679958664 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.644e+05 Order of pole = 1.422e+09 TOP MAIN SOLVE Loop t[1] = 3.978999999999727 x1[1] (analytic) = 2.000033667801782 x1[1] (numeric) = 1.99601204096518 absolute error = 0.004021626836601344 relative error = 0.2010779569036694 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.571675717486084 x2[1] (numeric) = 1.602988986440319 absolute error = 0.03131326895423503 relative error = 1.992349223561271 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.645e+05 Order of pole = 1.423e+09 TOP MAIN SOLVE Loop t[1] = 3.979999999999727 x1[1] (analytic) = 2.000033634150808 x1[1] (numeric) = 1.996007247341156 absolute error = 0.004026386809651727 relative error = 0.2013159549369922 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.572820196192781 x2[1] (numeric) = 1.604202564753248 absolute error = 0.03138236856046706 relative error = 1.995292827268637 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.645e+05 Order of pole = 1.425e+09 TOP MAIN SOLVE Loop t[1] = 3.980999999999727 x1[1] (analytic) = 2.000033600533468 x1[1] (numeric) = 1.996002448921111 absolute error = 0.004031151612357675 relative error = 0.2015541944536555 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.573966966164208 x2[1] (numeric) = 1.605418579852808 absolute error = 0.03145161368859917 relative error = 1.998238486875454 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.646e+05 Order of pole = 1.426e+09 TOP MAIN SOLVE Loop t[1] = 3.981999999999727 x1[1] (analytic) = 2.00003356694973 x1[1] (numeric) = 1.995997645700245 absolute error = 0.004035921249484709 relative error = 0.201792675691935 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.575116031987466 x2[1] (numeric) = 1.606637036624654 absolute error = 0.0315210046371881 relative error = 2.001186198163142 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.647e+05 Order of pole = 1.428e+09 TOP MAIN SOLVE Loop t[1] = 3.982999999999727 x1[1] (analytic) = 2.000033533399558 x1[1] (numeric) = 1.995992837673756 absolute error = 0.00404069572580168 relative error = 0.2020313988902729 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.576267398258834 x2[1] (numeric) = 1.60785793996423 absolute error = 0.03159054170539521 relative error = 2.00413595689986 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.648e+05 Order of pole = 1.429e+09 TOP MAIN SOLVE Loop t[1] = 3.983999999999726 x1[1] (analytic) = 2.00003349988292 x1[1] (numeric) = 1.995988024836836 absolute error = 0.004045475046083435 relative error = 0.2022703642874109 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.577421069583798 x2[1] (numeric) = 1.609081294776786 absolute error = 0.0316602251929885 relative error = 2.007087758840576 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.649e+05 Order of pole = 1.431e+09 TOP MAIN SOLVE Loop t[1] = 3.984999999999726 x1[1] (analytic) = 2.000033466399781 x1[1] (numeric) = 1.995983207184672 absolute error = 0.00405025921510882 relative error = 0.202509572122291 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.57857705057706 x2[1] (numeric) = 1.610307105977402 absolute error = 0.03173005540034279 relative error = 2.010041599727024 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.65e+05 Order of pole = 1.432e+09 TOP MAIN SOLVE Loop t[1] = 3.985999999999726 x1[1] (analytic) = 2.000033432950109 x1[1] (numeric) = 1.995978384712446 absolute error = 0.004055048237662895 relative error = 0.2027490226341656 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.579735345862562 x2[1] (numeric) = 1.611535378491004 absolute error = 0.03180003262844178 relative error = 2.012997475287763 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.65e+05 Order of pole = 1.434e+09 TOP MAIN SOLVE Loop t[1] = 3.986999999999726 x1[1] (analytic) = 2.00003339953387 x1[1] (numeric) = 1.995973557415336 absolute error = 0.004059842118534052 relative error = 0.2029887160624539 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.580895960073504 x2[1] (numeric) = 1.612766117252383 absolute error = 0.03187015717887887 relative error = 2.015955381238185 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.651e+05 Order of pole = 1.435e+09 TOP MAIN SOLVE Loop t[1] = 3.987999999999726 x1[1] (analytic) = 2.00003336615103 x1[1] (numeric) = 1.995968725288514 absolute error = 0.004064640862516455 relative error = 0.2032286526468638 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.582058897852361 x2[1] (numeric) = 1.61399932720622 absolute error = 0.03194042935385877 relative error = 2.018915313280547 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.652e+05 Order of pole = 1.436e+09 TOP MAIN SOLVE Loop t[1] = 3.988999999999726 x1[1] (analytic) = 2.000033332801556 x1[1] (numeric) = 1.995963888327148 absolute error = 0.004069444474408268 relative error = 0.203468832627303 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.583224163850903 x2[1] (numeric) = 1.615235013307101 absolute error = 0.0320108494561977 relative error = 2.021877267103931 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.653e+05 Order of pole = 1.438e+09 TOP MAIN SOLVE Loop t[1] = 3.989999999999726 x1[1] (analytic) = 2.000033299485416 x1[1] (numeric) = 1.995959046526402 absolute error = 0.004074252959014091 relative error = 0.2037092562440009 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.584391762730211 x2[1] (numeric) = 1.616473180519537 absolute error = 0.03208141778932605 relative error = 2.024841238384351 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.654e+05 Order of pole = 1.439e+09 TOP MAIN SOLVE Loop t[1] = 3.990999999999726 x1[1] (analytic) = 2.000033266202574 x1[1] (numeric) = 1.995954199881433 absolute error = 0.004079066321141411 relative error = 0.2039499237373315 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.5855616991607 x2[1] (numeric) = 1.617713833817988 absolute error = 0.03215213465728883 relative error = 2.027807222784722 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.654e+05 Order of pole = 1.441e+09 TOP MAIN SOLVE Loop t[1] = 3.991999999999726 x1[1] (analytic) = 2.000033232952999 x1[1] (numeric) = 1.995949348387395 absolute error = 0.004083884565604157 relative error = 0.2041908353479908 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.586733977822133 x2[1] (numeric) = 1.618956978186879 absolute error = 0.03222300036474657 relative error = 2.030775215954861 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 434 Order of pole = 3.472e+04 TOP MAIN SOLVE Loop t[1] = 3.992999999999725 x1[1] (analytic) = 2.000033199736658 x1[1] (numeric) = 1.995944492039437 absolute error = 0.004088707697220917 relative error = 0.2044319913169078 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.587908603403642 x2[1] (numeric) = 1.62020261862062 absolute error = 0.03229401521697772 relative error = 2.033745213531579 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.656e+05 Order of pole = 1.444e+09 TOP MAIN SOLVE Loop t[1] = 3.993999999999725 x1[1] (analytic) = 2.000033166553515 x1[1] (numeric) = 1.995939630832701 absolute error = 0.004093535720813835 relative error = 0.2046733918851892 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.58908558060375 x2[1] (numeric) = 1.621450760123629 absolute error = 0.03236517951987827 relative error = 2.036717211138596 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.657e+05 Order of pole = 1.445e+09 TOP MAIN SOLVE Loop t[1] = 3.994999999999725 x1[1] (analytic) = 2.000033133403539 x1[1] (numeric) = 1.995934764762328 absolute error = 0.004098368641211714 relative error = 0.2049150372942747 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.590264914130382 x2[1] (numeric) = 1.622701407710347 absolute error = 0.03243649357996481 relative error = 2.039691204386681 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.658e+05 Order of pole = 1.446e+09 TOP MAIN SOLVE Loop t[1] = 3.995999999999725 x1[1] (analytic) = 2.000033100286697 x1[1] (numeric) = 1.99592989382345 absolute error = 0.004103206463246911 relative error = 0.2051569277857818 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.591446608700891 x2[1] (numeric) = 1.623954566405266 absolute error = 0.03250795770437431 relative error = 2.042667188873573 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.659e+05 Order of pole = 1.448e+09 TOP MAIN SOLVE Loop t[1] = 3.996999999999725 x1[1] (analytic) = 2.000033067202955 x1[1] (numeric) = 1.995925018011197 absolute error = 0.004108049191757779 relative error = 0.2053990636016275 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.592630669042074 x2[1] (numeric) = 1.625210241242939 absolute error = 0.03257957220086571 relative error = 2.04564516018403 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.659e+05 Order of pole = 1.449e+09 TOP MAIN SOLVE Loop t[1] = 3.997999999999725 x1[1] (analytic) = 2.00003303415228 x1[1] (numeric) = 1.995920137320693 absolute error = 0.004112896831586665 relative error = 0.2056414449839289 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.593817099890189 x2[1] (numeric) = 1.626468437268011 absolute error = 0.03265133737782211 relative error = 2.048625113889902 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.66e+05 Order of pole = 1.451e+09 TOP MAIN SOLVE Loop t[1] = 3.998999999999725 x1[1] (analytic) = 2.000033001134639 x1[1] (numeric) = 1.995915251747058 absolute error = 0.004117749387581471 relative error = 0.2058840721750806 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.595005905990978 x2[1] (numeric) = 1.627729159535229 absolute error = 0.03272325354425076 relative error = 2.051607045550078 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.661e+05 Order of pole = 1.452e+09 TOP MAIN SOLVE Loop t[1] = 3.999999999999725 x1[1] (analytic) = 2.00003296815 x1[1] (numeric) = 1.995910361285405 absolute error = 0.004122606864594758 relative error = 0.2061269454177101 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.596197092099684 x2[1] (numeric) = 1.628992413109469 absolute error = 0.03279532100978511 relative error = 2.054590950710554 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.662e+05 Order of pole = 1.454e+09 TOP MAIN SOLVE Loop t[1] = 4.000999999999725 x1[1] (analytic) = 2.000032935198328 x1[1] (numeric) = 1.995905465930845 absolute error = 0.00412746926748353 relative error = 0.2063700649546674 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.59739066298107 x2[1] (numeric) = 1.630258203065755 absolute error = 0.03286754008468473 relative error = 2.057576824904368 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.663e+05 Order of pole = 1.455e+09 TOP MAIN SOLVE Loop t[1] = 4.001999999999725 x1[1] (analytic) = 2.000032902279592 x1[1] (numeric) = 1.995900565678481 absolute error = 0.004132336601110786 relative error = 0.2066134310291017 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.598586623409436 x2[1] (numeric) = 1.631526534489276 absolute error = 0.03293991107983985 relative error = 2.060564663651833 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.664e+05 Order of pole = 1.457e+09 TOP MAIN SOLVE Loop t[1] = 4.002999999999726 x1[1] (analytic) = 2.000032869393758 x1[1] (numeric) = 1.995895660523414 absolute error = 0.004137208870343967 relative error = 0.2068570438843848 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.599784978168644 x2[1] (numeric) = 1.632797412475412 absolute error = 0.03301243430676859 relative error = 2.0635544624603 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.664e+05 Order of pole = 1.458e+09 TOP MAIN SOLVE Loop t[1] = 4.003999999999726 x1[1] (analytic) = 2.000032836540794 x1[1] (numeric) = 1.995890750460739 absolute error = 0.004142086080054508 relative error = 0.207100903764088 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.600985732052128 x2[1] (numeric) = 1.63407084212975 absolute error = 0.03308511007762149 relative error = 2.066546216824388 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.665e+05 Order of pole = 1.459e+09 TOP MAIN SOLVE Loop t[1] = 4.004999999999726 x1[1] (analytic) = 2.000032803720666 x1[1] (numeric) = 1.995885835485545 absolute error = 0.004146968235120285 relative error = 0.2073450109121046 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.602188889862925 x2[1] (numeric) = 1.635346828568104 absolute error = 0.03315793870517969 relative error = 2.069539922225807 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.666e+05 Order of pole = 1.461e+09 TOP MAIN SOLVE Loop t[1] = 4.005999999999727 x1[1] (analytic) = 2.000032770933341 x1[1] (numeric) = 1.995880915592918 absolute error = 0.004151855340423172 relative error = 0.2075893655725278 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.603394456413681 x2[1] (numeric) = 1.636625376916541 absolute error = 0.03323092050285936 relative error = 2.072535574133585 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 761.4 Order of pole = 9012 TOP MAIN SOLVE Loop t[1] = 4.006999999999727 x1[1] (analytic) = 2.000032738178788 x1[1] (numeric) = 1.995875990777937 absolute error = 0.004156747400850591 relative error = 0.2078339679897284 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.604602436526683 x2[1] (numeric) = 1.637906492311394 absolute error = 0.03330405578471085 relative error = 2.075533168003951 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 789.9 Order of pole = 2665 TOP MAIN SOLVE Loop t[1] = 4.007999999999727 x1[1] (analytic) = 2.000032705456973 x1[1] (numeric) = 1.995871061035678 absolute error = 0.004161644421294408 relative error = 0.2080788184082992 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.605812835033867 x2[1] (numeric) = 1.639190179899288 absolute error = 0.03337734486542066 relative error = 2.078532699280406 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.669e+05 Order of pole = 1.465e+09 TOP MAIN SOLVE Loop t[1] = 4.008999999999728 x1[1] (analytic) = 2.000032672767863 x1[1] (numeric) = 1.995866126361212 absolute error = 0.004166546406651594 relative error = 0.2083239170730883 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.607025656776847 x2[1] (numeric) = 1.640476444837159 absolute error = 0.03345078806031254 relative error = 2.081534163393731 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.669e+05 Order of pole = 1.467e+09 TOP MAIN SOLVE Loop t[1] = 4.009999999999728 x1[1] (analytic) = 2.000032640111426 x1[1] (numeric) = 1.995861186749602 absolute error = 0.004171453361824007 relative error = 0.2085692642291881 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.608240906606927 x2[1] (numeric) = 1.641765292292276 absolute error = 0.03352438568534932 relative error = 2.084537555762041 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.67e+05 Order of pole = 1.468e+09 TOP MAIN SOLVE Loop t[1] = 4.010999999999728 x1[1] (analytic) = 2.00003260748763 x1[1] (numeric) = 1.99585624219591 absolute error = 0.004176365291719275 relative error = 0.2088148601219796 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.609458589385124 x2[1] (numeric) = 1.643056727442257 absolute error = 0.0335981380571333 relative error = 2.087542871790762 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.671e+05 Order of pole = 1.47e+09 TOP MAIN SOLVE Loop t[1] = 4.011999999999729 x1[1] (analytic) = 2.00003257489644 x1[1] (numeric) = 1.995851292695192 absolute error = 0.004181282201248582 relative error = 0.2090607049970216 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.610678709982187 x2[1] (numeric) = 1.644350755475096 absolute error = 0.03367204549290848 relative error = 2.090550106872702 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.672e+05 Order of pole = 1.471e+09 TOP MAIN SOLVE Loop t[1] = 4.012999999999729 x1[1] (analytic) = 2.000032542337826 x1[1] (numeric) = 1.995846338242497 absolute error = 0.004186204095328883 relative error = 0.2093067991001614 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.611901273278617 x2[1] (numeric) = 1.645647381589178 absolute error = 0.03374610831056102 relative error = 2.093559256388031 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.673e+05 Order of pole = 1.473e+09 TOP MAIN SOLVE Loop t[1] = 4.013999999999729 x1[1] (analytic) = 2.000032509811754 x1[1] (numeric) = 1.995841378832871 absolute error = 0.004191130978882462 relative error = 0.2095531426775127 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.613126284164685 x2[1] (numeric) = 1.646946610993306 absolute error = 0.03382032682862102 relative error = 2.096570315704327 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.674e+05 Order of pole = 1.474e+09 TOP MAIN SOLVE Loop t[1] = 4.01499999999973 x1[1] (analytic) = 2.000032477318191 x1[1] (numeric) = 1.995836414461356 absolute error = 0.004196062856835603 relative error = 0.2097997359753893 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.614353747540453 x2[1] (numeric) = 1.648248448906716 absolute error = 0.03389470136626382 relative error = 2.099583280176608 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.674e+05 Order of pole = 1.476e+09 TOP MAIN SOLVE Loop t[1] = 4.01599999999973 x1[1] (analytic) = 2.000032444857106 x1[1] (numeric) = 1.995831445122985 absolute error = 0.004200999734121025 relative error = 0.2100465792404267 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.61558366831579 x2[1] (numeric) = 1.649552900559102 absolute error = 0.03396923224331116 relative error = 2.10259814514734 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.675e+05 Order of pole = 1.477e+09 TOP MAIN SOLVE Loop t[1] = 4.01699999999973 x1[1] (analytic) = 2.000032412428467 x1[1] (numeric) = 1.995826470812791 absolute error = 0.004205941615675446 relative error = 0.2102936727194603 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.6168160514104 x2[1] (numeric) = 1.650859971190632 absolute error = 0.03404391978023202 relative error = 2.105614905946439 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.676e+05 Order of pole = 1.479e+09 TOP MAIN SOLVE Loop t[1] = 4.017999999999731 x1[1] (analytic) = 2.000032380032239 x1[1] (numeric) = 1.995821491525799 absolute error = 0.004210888506439803 relative error = 0.2105410166595366 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.618050901753831 x2[1] (numeric) = 1.652169666051977 absolute error = 0.03411876429814553 relative error = 2.10863355789139 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.677e+05 Order of pole = 1.48e+09 TOP MAIN SOLVE Loop t[1] = 4.018999999999731 x1[1] (analytic) = 2.000032347668391 x1[1] (numeric) = 1.995816507257029 absolute error = 0.004215840411361915 relative error = 0.2107886113080462 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.619288224285504 x2[1] (numeric) = 1.653481990404324 absolute error = 0.03419376611882008 relative error = 2.111654096287137 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.678e+05 Order of pole = 1.481e+09 TOP MAIN SOLVE Loop t[1] = 4.019999999999731 x1[1] (analytic) = 2.000032315336891 x1[1] (numeric) = 1.995811518001497 absolute error = 0.004220797335393822 relative error = 0.2110364569125904 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.620528023954726 x2[1] (numeric) = 1.654796949519401 absolute error = 0.03426892556467576 relative error = 2.114676516426177 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.679e+05 Order of pole = 1.483e+09 TOP MAIN SOLVE Loop t[1] = 4.020999999999732 x1[1] (analytic) = 2.000032283037707 x1[1] (numeric) = 1.995806523754215 absolute error = 0.004225759283491559 relative error = 0.2112845537209707 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.621770305720712 x2[1] (numeric) = 1.656114548679499 absolute error = 0.03434424295878657 relative error = 2.117700813588645 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.679e+05 Order of pole = 1.485e+09 TOP MAIN SOLVE Loop t[1] = 4.021999999999732 x1[1] (analytic) = 2.000032250770805 x1[1] (numeric) = 1.995801524510187 absolute error = 0.004230726260617601 relative error = 0.2115329019813103 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.62301507455261 x2[1] (numeric) = 1.65743479317749 absolute error = 0.03441971862488025 relative error = 2.120726983042236 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.68e+05 Order of pole = 1.486e+09 TOP MAIN SOLVE Loop t[1] = 4.022999999999732 x1[1] (analytic) = 2.000032218536154 x1[1] (numeric) = 1.995796520264415 absolute error = 0.004235698271738864 relative error = 0.2117815019419546 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.62426233542951 x2[1] (numeric) = 1.65875768831685 absolute error = 0.03449535288733929 relative error = 2.123755020042224 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.681e+05 Order of pole = 1.488e+09 TOP MAIN SOLVE Loop t[1] = 4.023999999999733 x1[1] (analytic) = 2.000032186333722 x1[1] (numeric) = 1.995791511011894 absolute error = 0.004240675321827592 relative error = 0.2120303538515155 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.625512093340476 x2[1] (numeric) = 1.66008323941168 absolute error = 0.03457114607120415 relative error = 2.126784919831596 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.682e+05 Order of pole = 1.489e+09 TOP MAIN SOLVE Loop t[1] = 4.024999999999733 x1[1] (analytic) = 2.000032154163476 x1[1] (numeric) = 1.995786496747615 absolute error = 0.004245657415860471 relative error = 0.2122794579588267 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.626764353284556 x2[1] (numeric) = 1.66141145178673 absolute error = 0.03464709850217385 relative error = 2.129816677641038 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.683e+05 Order of pole = 1.49e+09 TOP MAIN SOLVE Loop t[1] = 4.025999999999733 x1[1] (analytic) = 2.000032122025384 x1[1] (numeric) = 1.995781477466564 absolute error = 0.00425064455881996 relative error = 0.2125288145130107 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.628019120270807 x2[1] (numeric) = 1.662742330777413 absolute error = 0.03472321050660554 relative error = 2.132850288688847 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.684e+05 Order of pole = 1.492e+09 TOP MAIN SOLVE Loop t[1] = 4.026999999999734 x1[1] (analytic) = 2.000032089919415 x1[1] (numeric) = 1.995776453163721 absolute error = 0.004255636755693182 relative error = 0.2127784237634232 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.629276399318317 x2[1] (numeric) = 1.664075881729835 absolute error = 0.03479948241151787 relative error = 2.135885748181085 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.685e+05 Order of pole = 1.494e+09 TOP MAIN SOLVE Loop t[1] = 4.027999999999734 x1[1] (analytic) = 2.000032057845535 x1[1] (numeric) = 1.995771423834063 absolute error = 0.004260634011471698 relative error = 0.213028285959642 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.630536195456217 x2[1] (numeric) = 1.66541211000081 absolute error = 0.03487591454459293 relative error = 2.138923051311646 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.685e+05 Order of pole = 1.495e+09 TOP MAIN SOLVE Loop t[1] = 4.028999999999734 x1[1] (analytic) = 2.000032025803713 x1[1] (numeric) = 1.995766389472559 absolute error = 0.004265636331153289 relative error = 0.2132784013515555 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.631798513723711 x2[1] (numeric) = 1.666751020957885 absolute error = 0.03495250723417431 relative error = 2.141962193262073 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.686e+05 Order of pole = 1.497e+09 TOP MAIN SOLVE Loop t[1] = 4.029999999999735 x1[1] (analytic) = 2.000031993793916 x1[1] (numeric) = 1.995761350074176 absolute error = 0.004270643719740397 relative error = 0.2135287701892855 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.633063359170089 x2[1] (numeric) = 1.668092619979361 absolute error = 0.03502926080927193 relative error = 2.145003169201809 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.687e+05 Order of pole = 1.498e+09 TOP MAIN SOLVE Loop t[1] = 4.030999999999735 x1[1] (analytic) = 2.000031961816114 x1[1] (numeric) = 1.995756305633874 absolute error = 0.00427565618224035 relative error = 0.2137793927231979 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.634330736854751 x2[1] (numeric) = 1.669436912454313 absolute error = 0.03510617559956164 relative error = 2.148045974288107 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.688e+05 Order of pole = 1.499e+09 TOP MAIN SOLVE Loop t[1] = 4.031999999999735 x1[1] (analytic) = 2.000031929870274 x1[1] (numeric) = 1.995751256146608 absolute error = 0.00428067372366514 relative error = 0.2140302692038919 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.635600651847226 x2[1] (numeric) = 1.670783903782612 absolute error = 0.03518325193538652 relative error = 2.151090603666061 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.689e+05 Order of pole = 1.501e+09 TOP MAIN SOLVE Loop t[1] = 4.032999999999736 x1[1] (analytic) = 2.000031897956363 x1[1] (numeric) = 1.99574620160733 absolute error = 0.004285696349032975 relative error = 0.2142813998822773 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.63687310922719 x2[1] (numeric) = 1.672133599374949 absolute error = 0.03526049014775845 relative error = 2.154137052468644 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.69e+05 Order of pole = 1.502e+09 TOP MAIN SOLVE Loop t[1] = 4.033999999999736 x1[1] (analytic) = 2.00003186607435 x1[1] (numeric) = 1.995741142010984 absolute error = 0.004290724063366058 relative error = 0.2145327850094641 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.638148114084492 x2[1] (numeric) = 1.673486004652852 absolute error = 0.03533789056836012 relative error = 2.157185315816777 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.69e+05 Order of pole = 1.504e+09 TOP MAIN SOLVE Loop t[1] = 4.034999999999736 x1[1] (analytic) = 2.000031834224204 x1[1] (numeric) = 1.995736077352511 absolute error = 0.004295756871692369 relative error = 0.2147844248368506 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.639425671519168 x2[1] (numeric) = 1.674841125048713 absolute error = 0.03541545352954589 relative error = 2.160235388819324 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.691e+05 Order of pole = 1.505e+09 TOP MAIN SOLVE Loop t[1] = 4.035999999999737 x1[1] (analytic) = 2.000031802405891 x1[1] (numeric) = 1.995731007626847 absolute error = 0.004300794779044326 relative error = 0.2150363196160574 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.640705786641465 x2[1] (numeric) = 1.676198966005807 absolute error = 0.03549317936434204 relative error = 2.163287266573052 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.692e+05 Order of pole = 1.507e+09 TOP MAIN SOLVE Loop t[1] = 4.036999999999737 x1[1] (analytic) = 2.000031770619382 x1[1] (numeric) = 1.995725932828921 absolute error = 0.004305837790460121 relative error = 0.2152884695989936 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.641988464571862 x2[1] (numeric) = 1.677559532978312 absolute error = 0.0355710684064503 relative error = 2.166340944162798 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.693e+05 Order of pole = 1.508e+09 TOP MAIN SOLVE Loop t[1] = 4.037999999999737 x1[1] (analytic) = 2.000031738864642 x1[1] (numeric) = 1.995720852953659 absolute error = 0.004310885910982387 relative error = 0.2155408750377906 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.643273710441087 x2[1] (numeric) = 1.678922831431335 absolute error = 0.03564912099024786 relative error = 2.169396416661405 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.694e+05 Order of pole = 1.51e+09 TOP MAIN SOLVE Loop t[1] = 4.038999999999738 x1[1] (analytic) = 2.000031707141642 x1[1] (numeric) = 1.995715767995981 absolute error = 0.004315939145660197 relative error = 0.2157935361849013 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.644561529390143 x2[1] (numeric) = 1.680288866840932 absolute error = 0.03572733745078849 relative error = 2.17245367912974 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.695e+05 Order of pole = 1.512e+09 TOP MAIN SOLVE Loop t[1] = 4.039999999999738 x1[1] (analytic) = 2.000031675450348 x1[1] (numeric) = 1.995710677950802 absolute error = 0.004320997499545509 relative error = 0.2160464532929234 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.645851926570322 x2[1] (numeric) = 1.681657644694127 absolute error = 0.03580571812380451 relative error = 2.175512726616761 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.696e+05 Order of pole = 1.513e+09 TOP MAIN SOLVE Loop t[1] = 4.040999999999738 x1[1] (analytic) = 2.00003164379073 x1[1] (numeric) = 1.995705582813033 absolute error = 0.004326060977697832 relative error = 0.2162996266148318 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.647144907143231 x2[1] (numeric) = 1.68302917048894 absolute error = 0.03588426334570816 relative error = 2.178573554159541 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.696e+05 Order of pole = 1.515e+09 TOP MAIN SOLVE Loop t[1] = 4.041999999999739 x1[1] (analytic) = 2.000031612162756 x1[1] (numeric) = 1.995700482577576 absolute error = 0.004331129585179561 relative error = 0.2165530564037459 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.64844047628081 x2[1] (numeric) = 1.684403449734402 absolute error = 0.03596297345359267 relative error = 2.181636156783281 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.697e+05 Order of pole = 1.516e+09 TOP MAIN SOLVE Loop t[1] = 4.042999999999739 x1[1] (analytic) = 2.000031580566394 x1[1] (numeric) = 1.995695377239334 absolute error = 0.004336203327060195 relative error = 0.2168067429131401 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.649738639165352 x2[1] (numeric) = 1.685780487950586 absolute error = 0.03604184878523387 relative error = 2.184700529501353 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.698e+05 Order of pole = 1.517e+09 TOP MAIN SOLVE Loop t[1] = 4.043999999999739 x1[1] (analytic) = 2.000031549001613 x1[1] (numeric) = 1.995690266793199 absolute error = 0.004341282208413677 relative error = 0.2170606863967112 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.651039400989527 x2[1] (numeric) = 1.687160290668618 absolute error = 0.03612088967909166 relative error = 2.187766667315337 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.699e+05 Order of pole = 1.519e+09 TOP MAIN SOLVE Loop t[1] = 4.04499999999974 x1[1] (analytic) = 2.00003151746838 x1[1] (numeric) = 1.995685151234063 absolute error = 0.004346366234317722 relative error = 0.2173148871083446 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.652342766956399 x2[1] (numeric) = 1.68854286343071 absolute error = 0.03620009647431077 relative error = 2.190834565215003 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.7e+05 Order of pole = 1.52e+09 TOP MAIN SOLVE Loop t[1] = 4.04599999999974 x1[1] (analytic) = 2.000031485966665 x1[1] (numeric) = 1.995680030556808 absolute error = 0.004351455409857152 relative error = 0.2175693453022808 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.65364874227945 x2[1] (numeric) = 1.689928211790173 absolute error = 0.03627946951072247 relative error = 2.193904218178373 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.701e+05 Order of pole = 1.522e+09 TOP MAIN SOLVE Loop t[1] = 4.04699999999974 x1[1] (analytic) = 2.000031454496437 x1[1] (numeric) = 1.995674904756316 absolute error = 0.004356549740121229 relative error = 0.2178240612329825 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.654957332182599 x2[1] (numeric) = 1.691316341311446 absolute error = 0.03635900912884682 relative error = 2.196975621171795 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.701e+05 Order of pole = 1.524e+09 TOP MAIN SOLVE Loop t[1] = 4.047999999999741 x1[1] (analytic) = 2.000031423057662 x1[1] (numeric) = 1.995669773827458 absolute error = 0.004361649230203657 relative error = 0.2180790351551345 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.656268541900223 x2[1] (numeric) = 1.692707257570115 absolute error = 0.03643871566989221 relative error = 2.200048769149862 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.702e+05 Order of pole = 1.525e+09 TOP MAIN SOLVE Loop t[1] = 4.048999999999741 x1[1] (analytic) = 2.000031391650311 x1[1] (numeric) = 1.995664637765106 absolute error = 0.004366753885204577 relative error = 0.2183342673237435 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.657582376677177 x2[1] (numeric) = 1.694100966152936 absolute error = 0.03651858947575892 relative error = 2.203123657055574 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.703e+05 Order of pole = 1.527e+09 TOP MAIN SOLVE Loop t[1] = 4.049999999999741 x1[1] (analytic) = 2.000031360274351 x1[1] (numeric) = 1.995659496564123 absolute error = 0.004371863710228352 relative error = 0.2185897579940271 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.658898841768819 x2[1] (numeric) = 1.695497472657858 absolute error = 0.0365986308890387 relative error = 2.206200279820257 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.704e+05 Order of pole = 1.528e+09 TOP MAIN SOLVE Loop t[1] = 4.050999999999742 x1[1] (analytic) = 2.000031328929752 x1[1] (numeric) = 1.995654350219367 absolute error = 0.004376978710384893 relative error = 0.2188455074214804 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.660217942441027 x2[1] (numeric) = 1.696896782694044 absolute error = 0.03667884025301693 relative error = 2.209278632363643 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.705e+05 Order of pole = 1.53e+09 TOP MAIN SOLVE Loop t[1] = 4.051999999999742 x1[1] (analytic) = 2.000031297616481 x1[1] (numeric) = 1.995649198725692 absolute error = 0.004382098890788999 relative error = 0.219101515861843 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.66153968397022 x2[1] (numeric) = 1.698298901881895 absolute error = 0.03675921791167425 relative error = 2.212358709593907 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.706e+05 Order of pole = 1.531e+09 TOP MAIN SOLVE Loop t[1] = 4.052999999999742 x1[1] (analytic) = 2.000031266334508 x1[1] (numeric) = 1.995644042077947 absolute error = 0.004387224256561018 relative error = 0.2193577835711318 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.662864071643383 x2[1] (numeric) = 1.69970383585307 absolute error = 0.03683976420968715 relative error = 2.215440506407657 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.707e+05 Order of pole = 1.533e+09 TOP MAIN SOLVE Loop t[1] = 4.053999999999743 x1[1] (analytic) = 2.000031235083802 x1[1] (numeric) = 1.995638880270975 absolute error = 0.004392354812826404 relative error = 0.2196143108056192 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.664191110758083 x2[1] (numeric) = 1.701111590250513 absolute error = 0.03692047949243049 relative error = 2.218524017690026 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.707e+05 Order of pole = 1.534e+09 TOP MAIN SOLVE Loop t[1] = 4.054999999999743 x1[1] (analytic) = 2.00003120386433 x1[1] (numeric) = 1.995633713299615 absolute error = 0.0043974905647155 relative error = 0.2198710978218217 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.665520806622493 x2[1] (numeric) = 1.702522170728471 absolute error = 0.0370013641059781 relative error = 2.221609238314656 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.708e+05 Order of pole = 1.536e+09 TOP MAIN SOLVE Loop t[1] = 4.055999999999743 x1[1] (analytic) = 2.000031172676063 x1[1] (numeric) = 1.995628541158698 absolute error = 0.004402631517364419 relative error = 0.2201281448765447 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.666853164555416 x2[1] (numeric) = 1.70393558295252 absolute error = 0.03708241839710391 relative error = 2.224696163143713 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.709e+05 Order of pole = 1.537e+09 TOP MAIN SOLVE Loop t[1] = 4.056999999999744 x1[1] (analytic) = 2.000031141518968 x1[1] (numeric) = 1.995623363843054 absolute error = 0.004407777675913493 relative error = 0.2203854522268043 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.6681881898863 x2[1] (numeric) = 1.705351832599584 absolute error = 0.03716364271328487 relative error = 2.227784787028007 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.71e+05 Order of pole = 1.539e+09 TOP MAIN SOLVE Loop t[1] = 4.057999999999744 x1[1] (analytic) = 2.000031110393014 x1[1] (numeric) = 1.995618181347505 absolute error = 0.004412929045509495 relative error = 0.2206430201299387 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.669525887955263 x2[1] (numeric) = 1.706770925357963 absolute error = 0.03724503740270002 relative error = 2.230875104806883 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.711e+05 Order of pole = 1.54e+09 TOP MAIN SOLVE Loop t[1] = 4.058999999999744 x1[1] (analytic) = 2.000031079298171 x1[1] (numeric) = 1.995612993666868 absolute error = 0.004418085631303859 relative error = 0.2209008488435192 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.670866264113116 x2[1] (numeric) = 1.70819286692735 absolute error = 0.03732660281423428 relative error = 2.233967111308396 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.712e+05 Order of pole = 1.542e+09 TOP MAIN SOLVE Loop t[1] = 4.059999999999745 x1[1] (analytic) = 2.000031048234407 x1[1] (numeric) = 1.995607800795955 absolute error = 0.004423247438452238 relative error = 0.221158938625328 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.67220932372138 x2[1] (numeric) = 1.709617663018858 absolute error = 0.03740833929747844 relative error = 2.237060801349254 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.712e+05 Order of pole = 1.543e+09 TOP MAIN SOLVE Loop t[1] = 4.060999999999745 x1[1] (analytic) = 2.000031017201692 x1[1] (numeric) = 1.995602602729575 absolute error = 0.004428414472117392 relative error = 0.2214172897335027 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.673555072152311 x2[1] (numeric) = 1.711045319355041 absolute error = 0.03749024720273053 relative error = 2.240156169734851 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.713e+05 Order of pole = 1.545e+09 TOP MAIN SOLVE Loop t[1] = 4.061999999999745 x1[1] (analytic) = 2.000030986199994 x1[1] (numeric) = 1.995597399462528 absolute error = 0.004433586737466078 relative error = 0.2216759024263807 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.67490351478892 x2[1] (numeric) = 1.712475841669919 absolute error = 0.03757232688099865 relative error = 2.243253211259379 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 545.1 Order of pole = 1.906e+04 TOP MAIN SOLVE Loop t[1] = 4.062999999999746 x1[1] (analytic) = 2.000030955229282 x1[1] (numeric) = 1.995592190989611 absolute error = 0.004438764239670379 relative error = 0.2219347769625657 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.676254657024995 x2[1] (numeric) = 1.713909235708996 absolute error = 0.03765457868400057 relative error = 2.246351920705751 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1936 Order of pole = 1.091e+06 TOP MAIN SOLVE Loop t[1] = 4.063999999999746 x1[1] (analytic) = 2.000030924289525 x1[1] (numeric) = 1.995586977305617 absolute error = 0.004443946983908376 relative error = 0.2221939136009613 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.677608504265122 x2[1] (numeric) = 1.715345507229288 absolute error = 0.03773700296416616 relative error = 2.249452292845695 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.716e+05 Order of pole = 1.55e+09 TOP MAIN SOLVE Loop t[1] = 4.064999999999746 x1[1] (analytic) = 2.000030893380692 x1[1] (numeric) = 1.995581758405331 absolute error = 0.004449134975361702 relative error = 0.2224533126006489 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.678965061924708 x2[1] (numeric) = 1.716784661999347 absolute error = 0.03781960007463891 relative error = 2.252554322439791 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.717e+05 Order of pole = 1.551e+09 TOP MAIN SOLVE Loop t[1] = 4.065999999999747 x1[1] (analytic) = 2.000030862502753 x1[1] (numeric) = 1.995576534283534 absolute error = 0.004454328219219539 relative error = 0.2227129742210869 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.68032433543 x2[1] (numeric) = 1.718226705799277 absolute error = 0.03790237036927713 relative error = 2.255658004237486 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.718e+05 Order of pole = 1.553e+09 TOP MAIN SOLVE Loop t[1] = 4.066999999999747 x1[1] (analytic) = 2.000030831655677 x1[1] (numeric) = 1.995571304935002 absolute error = 0.004459526720674178 relative error = 0.2229728987218896 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.681686330218109 x2[1] (numeric) = 1.719671644420764 absolute error = 0.03798531420265494 relative error = 2.258763332977106 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.719e+05 Order of pole = 1.554e+09 TOP MAIN SOLVE Loop t[1] = 4.067999999999747 x1[1] (analytic) = 2.000030800839432 x1[1] (numeric) = 1.995566070354507 absolute error = 0.004464730484925017 relative error = 0.2232330863630264 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.683051051737033 x2[1] (numeric) = 1.721119483667097 absolute error = 0.03806843193006459 relative error = 2.261870303385936 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.719e+05 Order of pole = 1.556e+09 TOP MAIN SOLVE Loop t[1] = 4.068999999999748 x1[1] (analytic) = 2.000030770053987 x1[1] (numeric) = 1.995560830536813 absolute error = 0.004469939517174781 relative error = 0.2234935374046332 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.684418505445673 x2[1] (numeric) = 1.72257022935319 absolute error = 0.03815172390751731 relative error = 2.264978910180217 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.72e+05 Order of pole = 1.558e+09 TOP MAIN SOLVE Loop t[1] = 4.069999999999748 x1[1] (analytic) = 2.000030739299314 x1[1] (numeric) = 1.99555558547668 absolute error = 0.004475153822633526 relative error = 0.2237542521072122 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.685788696813863 x2[1] (numeric) = 1.724023887305608 absolute error = 0.03823519049174462 relative error = 2.268089148065178 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.721e+05 Order of pole = 1.559e+09 TOP MAIN SOLVE Loop t[1] = 4.070999999999748 x1[1] (analytic) = 2.000030708575379 x1[1] (numeric) = 1.995550335168864 absolute error = 0.004480373406514859 relative error = 0.2240152307314435 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.687161631322385 x2[1] (numeric) = 1.725480463362586 absolute error = 0.03831883204020081 relative error = 2.271201011735123 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 757.5 Order of pole = 577.4 TOP MAIN SOLVE Loop t[1] = 4.071999999999749 x1[1] (analytic) = 2.000030677882152 x1[1] (numeric) = 1.995545079608114 absolute error = 0.004485598274038827 relative error = 0.224276473538329 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.688537314462994 x2[1] (numeric) = 1.726939963374057 absolute error = 0.03840264891106315 relative error = 2.274314495873392 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.723e+05 Order of pole = 1.562e+09 TOP MAIN SOLVE Loop t[1] = 4.072999999999749 x1[1] (analytic) = 2.000030647219604 x1[1] (numeric) = 1.995539818789174 absolute error = 0.00449082843043036 relative error = 0.2245379807891146 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.68991575173844 x2[1] (numeric) = 1.728402393201674 absolute error = 0.03848664146323344 relative error = 2.277429595152402 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.724e+05 Order of pole = 1.564e+09 TOP MAIN SOLVE Loop t[1] = 4.073999999999749 x1[1] (analytic) = 2.000030616587703 x1[1] (numeric) = 1.995534552706784 absolute error = 0.00449606388091861 relative error = 0.2247997527452578 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.69129694866249 x2[1] (numeric) = 1.729867758718831 absolute error = 0.03857081005634111 relative error = 2.280546304233781 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.724e+05 Order of pole = 1.565e+09 TOP MAIN SOLVE Loop t[1] = 4.07499999999975 x1[1] (analytic) = 2.000030585986419 x1[1] (numeric) = 1.995529281355678 absolute error = 0.004501304630740499 relative error = 0.2250617896686039 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.692680910759947 x2[1] (numeric) = 1.731336065810689 absolute error = 0.03865515505074213 relative error = 2.283664617768241 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.725e+05 Order of pole = 1.567e+09 TOP MAIN SOLVE Loop t[1] = 4.07599999999975 x1[1] (analytic) = 2.00003055541572 x1[1] (numeric) = 1.995524004730584 absolute error = 0.004506550685135391 relative error = 0.2253240918211209 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.694067643566678 x2[1] (numeric) = 1.732807320374201 absolute error = 0.03873967680752255 relative error = 2.286784530395746 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.726e+05 Order of pole = 1.568e+09 TOP MAIN SOLVE Loop t[1] = 4.07699999999975 x1[1] (analytic) = 2.000030524875577 x1[1] (numeric) = 1.995518722826227 absolute error = 0.004511802049350422 relative error = 0.2255866594651651 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.695457152629631 x2[1] (numeric) = 1.73428152831813 absolute error = 0.03882437568849917 relative error = 2.289906036745493 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.727e+05 Order of pole = 1.57e+09 TOP MAIN SOLVE Loop t[1] = 4.077999999999751 x1[1] (analytic) = 2.000030494365959 x1[1] (numeric) = 1.995513435637322 absolute error = 0.004517058728636281 relative error = 0.2258494928632706 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.69684944350686 x2[1] (numeric) = 1.73575869556308 absolute error = 0.03890925205622087 relative error = 2.293029131435937 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.728e+05 Order of pole = 1.572e+09 TOP MAIN SOLVE Loop t[1] = 4.078999999999751 x1[1] (analytic) = 2.000030463886835 x1[1] (numeric) = 1.995508143158585 absolute error = 0.004522320728250095 relative error = 0.2261125922782932 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.698244521767544 x2[1] (numeric) = 1.737238828041514 absolute error = 0.03899430627397016 relative error = 2.296153809074834 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.729e+05 Order of pole = 1.573e+09 TOP MAIN SOLVE Loop t[1] = 4.079999999999751 x1[1] (analytic) = 2.000030433438175 x1[1] (numeric) = 1.995502845384721 absolute error = 0.004527588053453435 relative error = 0.2263759579733111 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.699642392992014 x2[1] (numeric) = 1.73872193169778 absolute error = 0.03907953870576519 relative error = 2.299280064259306 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.73e+05 Order of pole = 1.575e+09 TOP MAIN SOLVE Loop t[1] = 4.080999999999752 x1[1] (analytic) = 2.000030403019948 x1[1] (numeric) = 1.995497542310434 absolute error = 0.004532860709513864 relative error = 0.2266395902117021 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.701043062771773 x2[1] (numeric) = 1.740208012488133 absolute error = 0.03916494971636042 relative error = 2.302407891575825 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.731e+05 Order of pole = 1.576e+09 TOP MAIN SOLVE Loop t[1] = 4.081999999999752 x1[1] (analytic) = 2.000030372632125 x1[1] (numeric) = 1.995492233930421 absolute error = 0.004538138701704275 relative error = 0.2269034892571102 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.702446536709516 x2[1] (numeric) = 1.741697076380765 absolute error = 0.03925053967124881 relative error = 2.305537285600295 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.731e+05 Order of pole = 1.578e+09 TOP MAIN SOLVE Loop t[1] = 4.082999999999752 x1[1] (analytic) = 2.000030342274674 x1[1] (numeric) = 1.995486920239372 absolute error = 0.004543422035302225 relative error = 0.227167655373413 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.703852820419156 x2[1] (numeric) = 1.743189129355819 absolute error = 0.03933630893666273 relative error = 2.30866824089805 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.732e+05 Order of pole = 1.579e+09 TOP MAIN SOLVE Loop t[1] = 4.083999999999753 x1[1] (analytic) = 2.000030311947565 x1[1] (numeric) = 1.995481601231974 absolute error = 0.004548710715591042 relative error = 0.2274320888247766 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.705261919525845 x2[1] (numeric) = 1.744684177405421 absolute error = 0.03942225787957598 relative error = 2.311800752023919 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.733e+05 Order of pole = 1.581e+09 TOP MAIN SOLVE Loop t[1] = 4.084999999999753 x1[1] (analytic) = 2.000030281650769 x1[1] (numeric) = 1.995476276902909 absolute error = 0.00455400474785983 relative error = 0.2276967898756554 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.706673839665996 x2[1] (numeric) = 1.746182226533701 absolute error = 0.03950838686770441 relative error = 2.314934813522213 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.734e+05 Order of pole = 1.582e+09 TOP MAIN SOLVE Loop t[1] = 4.085999999999753 x1[1] (analytic) = 2.000030251384254 x1[1] (numeric) = 1.995470947246851 absolute error = 0.004559304137402354 relative error = 0.2279617587907375 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.708088586487308 x2[1] (numeric) = 1.747683282756816 absolute error = 0.03959469626950862 relative error = 2.318070419926832 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.735e+05 Order of pole = 1.584e+09 TOP MAIN SOLVE Loop t[1] = 4.086999999999754 x1[1] (analytic) = 2.00003022114799 x1[1] (numeric) = 1.995465612258472 absolute error = 0.004564608889518373 relative error = 0.2282269958350104 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.709506165648784 x2[1] (numeric) = 1.749187352102978 absolute error = 0.03968118645419461 relative error = 2.321207565761249 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.736e+05 Order of pole = 1.586e+09 TOP MAIN SOLVE Loop t[1] = 4.087999999999754 x1[1] (analytic) = 2.000030190941948 x1[1] (numeric) = 1.995460271932436 absolute error = 0.004569919009511869 relative error = 0.2284925012736727 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.710926582820758 x2[1] (numeric) = 1.750694440612474 absolute error = 0.03976785779171599 relative error = 2.324346245538591 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.737e+05 Order of pole = 1.587e+09 TOP MAIN SOLVE Loop t[1] = 4.088999999999754 x1[1] (analytic) = 2.000030160766096 x1[1] (numeric) = 1.995454926263403 absolute error = 0.004575234502693482 relative error = 0.228758275372256 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.712349843684915 x2[1] (numeric) = 1.752204554337689 absolute error = 0.03985471065277424 relative error = 2.327486453761594 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.738e+05 Order of pole = 1.589e+09 TOP MAIN SOLVE Loop t[1] = 4.089999999999755 x1[1] (analytic) = 2.000030130620405 x1[1] (numeric) = 1.995449575246027 absolute error = 0.004580555374378514 relative error = 0.2290243183965251 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.713775953934317 x2[1] (numeric) = 1.753717699343138 absolute error = 0.03994174540882134 relative error = 2.330628184922716 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.738e+05 Order of pole = 1.59e+09 TOP MAIN SOLVE Loop t[1] = 4.090999999999755 x1[1] (analytic) = 2.000030100504846 x1[1] (numeric) = 1.995444218874957 absolute error = 0.004585881629888267 relative error = 0.2292906306125444 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.715204919273421 x2[1] (numeric) = 1.755233881705482 absolute error = 0.04002896243206089 relative error = 2.333771433504143 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.739e+05 Order of pole = 1.592e+09 TOP MAIN SOLVE Loop t[1] = 4.091999999999755 x1[1] (analytic) = 2.000030070419386 x1[1] (numeric) = 1.995438857144837 absolute error = 0.004591213274548256 relative error = 0.2295572122865896 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.716636745418105 x2[1] (numeric) = 1.756753107513555 absolute error = 0.04011636209544989 relative error = 2.336916193977843 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.74e+05 Order of pole = 1.594e+09 TOP MAIN SOLVE Loop t[1] = 4.092999999999756 x1[1] (analytic) = 2.000030040363996 x1[1] (numeric) = 1.995433490050306 absolute error = 0.004596550313690662 relative error = 0.229824063685269 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.718071438095691 x2[1] (numeric) = 1.758275382868391 absolute error = 0.04020394477269962 relative error = 2.340062460805566 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.741e+05 Order of pole = 1.595e+09 TOP MAIN SOLVE Loop t[1] = 4.093999999999756 x1[1] (analytic) = 2.000030010338648 x1[1] (numeric) = 1.995428117585995 absolute error = 0.004601892752652992 relative error = 0.2300911850754576 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.719509003044967 x2[1] (numeric) = 1.759800713883245 absolute error = 0.04029171083827809 relative error = 2.343210228438938 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.742e+05 Order of pole = 1.597e+09 TOP MAIN SOLVE Loop t[1] = 4.094999999999756 x1[1] (analytic) = 2.000029980343309 x1[1] (numeric) = 1.995422739746533 absolute error = 0.00460724059677653 relative error = 0.2303585767242193 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.72094944601621 x2[1] (numeric) = 1.76132910668362 absolute error = 0.04037966066741072 relative error = 2.346359491319444 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 989.2 Order of pole = 5500 TOP MAIN SOLVE Loop t[1] = 4.095999999999757 x1[1] (analytic) = 2.000029950377951 x1[1] (numeric) = 1.995417356526541 absolute error = 0.004612593851409663 relative error = 0.2306262388989729 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.722392772771207 x2[1] (numeric) = 1.762860567407289 absolute error = 0.04046779463608186 relative error = 2.349510243878465 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.744e+05 Order of pole = 1.6e+09 TOP MAIN SOLVE Loop t[1] = 4.096999999999757 x1[1] (analytic) = 2.000029920442544 x1[1] (numeric) = 1.995411967920637 absolute error = 0.00461795252190611 relative error = 0.230894171867404 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.723838989083284 x2[1] (numeric) = 1.764395102204321 absolute error = 0.04055611312103746 relative error = 2.352662480537391 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.745e+05 Order of pole = 1.602e+09 TOP MAIN SOLVE Loop t[1] = 4.097999999999757 x1[1] (analytic) = 2.000029890537056 x1[1] (numeric) = 1.995406573923433 absolute error = 0.004623316613623585 relative error = 0.2311623758973979 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.725288100737322 x2[1] (numeric) = 1.765932717237107 absolute error = 0.04064461649978512 relative error = 2.355816195707557 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.745e+05 Order of pole = 1.603e+09 TOP MAIN SOLVE Loop t[1] = 4.098999999999758 x1[1] (analytic) = 2.000029860661459 x1[1] (numeric) = 1.995401174529532 absolute error = 0.004628686131927129 relative error = 0.2314308512572061 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.726740113529784 x2[1] (numeric) = 1.767473418680381 absolute error = 0.04073330515059692 relative error = 2.358971383790368 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.746e+05 Order of pole = 1.605e+09 TOP MAIN SOLVE Loop t[1] = 4.099999999999758 x1[1] (analytic) = 2.000029830815723 x1[1] (numeric) = 1.995395769733538 absolute error = 0.004634061082185559 relative error = 0.2316995982152692 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.728195033268739 x2[1] (numeric) = 1.769017212721249 absolute error = 0.04082217945250965 relative error = 2.362128039177259 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.747e+05 Order of pole = 1.606e+09 TOP MAIN SOLVE Loop t[1] = 4.100999999999758 x1[1] (analytic) = 2.000029800999818 x1[1] (numeric) = 1.995390359530044 absolute error = 0.00463944146977413 relative error = 0.2319686170403494 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.729652865773883 x2[1] (numeric) = 1.77056410555921 absolute error = 0.04091123978532707 relative error = 2.36528615624977 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.748e+05 Order of pole = 1.608e+09 TOP MAIN SOLVE Loop t[1] = 4.101999999999759 x1[1] (analytic) = 2.000029771213713 x1[1] (numeric) = 1.995384943913641 absolute error = 0.004644827300072762 relative error = 0.2322379080014424 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.731113616876562 x2[1] (numeric) = 1.772114103406184 absolute error = 0.04100048652962207 relative error = 2.368445729379623 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.749e+05 Order of pole = 1.61e+09 TOP MAIN SOLVE Loop t[1] = 4.102999999999759 x1[1] (analytic) = 2.00002974145738 x1[1] (numeric) = 1.995379522878912 absolute error = 0.004650218578468257 relative error = 0.2325074713678877 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.732577292419798 x2[1] (numeric) = 1.773667212486535 absolute error = 0.04108992006673651 relative error = 2.371606752928662 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.75e+05 Order of pole = 1.612e+09 TOP MAIN SOLVE Loop t[1] = 4.103999999999759 x1[1] (analytic) = 2.000029711730789 x1[1] (numeric) = 1.995374096420438 absolute error = 0.004655615310351413 relative error = 0.2327773074092249 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.73404389825831 x2[1] (numeric) = 1.775223439037095 absolute error = 0.04117954077878516 relative error = 2.374769221249028 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.751e+05 Order of pole = 1.613e+09 TOP MAIN SOLVE Loop t[1] = 4.10499999999976 x1[1] (analytic) = 2.000029682033909 x1[1] (numeric) = 1.99536866453279 absolute error = 0.004661017501118581 relative error = 0.2330474163952711 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.735513440258538 x2[1] (numeric) = 1.776782789307193 absolute error = 0.04126934904865487 relative error = 2.377933128683061 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.752e+05 Order of pole = 1.615e+09 TOP MAIN SOLVE Loop t[1] = 4.10599999999976 x1[1] (analytic) = 2.000029652366711 x1[1] (numeric) = 1.995363227210539 absolute error = 0.004666425156172771 relative error = 0.2333177985961764 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.736985924298666 x2[1] (numeric) = 1.778345269558673 absolute error = 0.0413593452600074 relative error = 2.381098469563411 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.752e+05 Order of pole = 1.616e+09 TOP MAIN SOLVE Loop t[1] = 4.10699999999976 x1[1] (analytic) = 2.000029622729166 x1[1] (numeric) = 1.995357784448245 absolute error = 0.004671838280920548 relative error = 0.2335884542822687 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.738461356268648 x2[1] (numeric) = 1.779910886065929 absolute error = 0.041449529797281 relative error = 2.384265238213079 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.753e+05 Order of pole = 1.618e+09 TOP MAIN SOLVE Loop t[1] = 4.107999999999761 x1[1] (analytic) = 2.000029593121243 x1[1] (numeric) = 1.995352336240467 absolute error = 0.004677256880776026 relative error = 0.2338593837242531 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.739939742070228 x2[1] (numeric) = 1.78147964511592 absolute error = 0.04153990304569155 relative error = 2.387433428945432 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.754e+05 Order of pole = 1.619e+09 TOP MAIN SOLVE Loop t[1] = 4.108999999999761 x1[1] (analytic) = 2.000029563542913 x1[1] (numeric) = 1.995346882581756 absolute error = 0.004682680961157315 relative error = 0.2341305871930349 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.741421087616967 x2[1] (numeric) = 1.783051553008201 absolute error = 0.04163046539123427 relative error = 2.390603036064249 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.755e+05 Order of pole = 1.621e+09 TOP MAIN SOLVE Loop t[1] = 4.109999999999761 x1[1] (analytic) = 2.000029533994147 x1[1] (numeric) = 1.995341423466659 absolute error = 0.00468811052748852 relative error = 0.2344020649598187 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.742905398834263 x2[1] (numeric) = 1.784626616054948 absolute error = 0.04172121722068534 relative error = 2.393774053863764 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.756e+05 Order of pole = 1.623e+09 TOP MAIN SOLVE Loop t[1] = 4.110999999999762 x1[1] (analytic) = 2.000029504474915 x1[1] (numeric) = 1.995335958889716 absolute error = 0.004693545585199521 relative error = 0.2346738172960982 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.744392681659378 x2[1] (numeric) = 1.786204840580981 absolute error = 0.04181215892160361 relative error = 2.396946476628715 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.757e+05 Order of pole = 1.624e+09 TOP MAIN SOLVE Loop t[1] = 4.111999999999762 x1[1] (analytic) = 2.000029474985188 x1[1] (numeric) = 1.995330488845463 absolute error = 0.004698986139725081 relative error = 0.2349458444736112 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.745882942041459 x2[1] (numeric) = 1.787786232923791 absolute error = 0.0419032908823318 relative error = 2.400120298634359 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.758e+05 Order of pole = 1.626e+09 TOP MAIN SOLVE Loop t[1] = 4.112999999999762 x1[1] (analytic) = 2.000029445524935 x1[1] (numeric) = 1.995325013328429 absolute error = 0.004704432196505959 relative error = 0.2352181467643951 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.747376185941566 x2[1] (numeric) = 1.789370799433564 absolute error = 0.04199461349199796 relative error = 2.403295514146505 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.758e+05 Order of pole = 1.627e+09 TOP MAIN SOLVE Loop t[1] = 4.113999999999763 x1[1] (analytic) = 2.000029416094128 x1[1] (numeric) = 1.99531953233314 absolute error = 0.004709883760987799 relative error = 0.2354907244407317 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.74887241933269 x2[1] (numeric) = 1.790958546473209 absolute error = 0.04208612714051818 relative error = 2.406472117421624 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.759e+05 Order of pole = 1.629e+09 TOP MAIN SOLVE Loop t[1] = 4.114999999999763 x1[1] (analytic) = 2.000029386692737 x1[1] (numeric) = 1.995314045854115 absolute error = 0.004715340838622462 relative error = 0.2357635777752138 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.750371648199782 x2[1] (numeric) = 1.792549480418379 absolute error = 0.04217783221859683 relative error = 2.409650102706804 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.76e+05 Order of pole = 1.631e+09 TOP MAIN SOLVE Loop t[1] = 4.115999999999763 x1[1] (analytic) = 2.000029357320733 x1[1] (numeric) = 1.995308553885866 absolute error = 0.004720803434866916 relative error = 0.2360367070406892 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.751873878539774 x2[1] (numeric) = 1.794143607657503 absolute error = 0.04226972911772875 relative error = 2.412829464239829 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.761e+05 Order of pole = 1.632e+09 TOP MAIN SOLVE Loop t[1] = 4.116999999999764 x1[1] (analytic) = 2.000029327978086 x1[1] (numeric) = 1.995303056422902 absolute error = 0.004726271555183903 relative error = 0.2363101125102946 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.753379116361605 x2[1] (numeric) = 1.795740934591805 absolute error = 0.0423618182302008 relative error = 2.416010196249217 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.762e+05 Order of pole = 1.634e+09 TOP MAIN SOLVE Loop t[1] = 4.117999999999764 x1[1] (analytic) = 2.000029298664767 x1[1] (numeric) = 1.995297553459725 absolute error = 0.004731745205041715 relative error = 0.2365837944574442 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.75488736768624 x2[1] (numeric) = 1.797341467635334 absolute error = 0.04245409994909388 relative error = 2.419192292954286 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.763e+05 Order of pole = 1.636e+09 TOP MAIN SOLVE Loop t[1] = 4.118999999999764 x1[1] (analytic) = 2.000029269380747 x1[1] (numeric) = 1.995292044990833 absolute error = 0.004737224389913752 relative error = 0.2368577531558076 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.756398638546705 x2[1] (numeric) = 1.798945213214987 absolute error = 0.04254657466828293 relative error = 2.422375748565099 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.764e+05 Order of pole = 1.637e+09 TOP MAIN SOLVE Loop t[1] = 4.119999999999765 x1[1] (analytic) = 2.000029240125996 x1[1] (numeric) = 1.995286531010717 absolute error = 0.004742709115278965 relative error = 0.237131988879332 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.757912934988096 x2[1] (numeric) = 1.800552177770538 absolute error = 0.04263924278244113 relative error = 2.425560557282654 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.765e+05 Order of pole = 1.639e+09 TOP MAIN SOLVE Loop t[1] = 4.120999999999765 x1[1] (analytic) = 2.000029210900485 x1[1] (numeric) = 1.995281011513862 absolute error = 0.004748199386622298 relative error = 0.2374065019022642 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.759430263067619 x2[1] (numeric) = 1.802162367754658 absolute error = 0.04273210468703903 relative error = 2.428746713298789 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.765e+05 Order of pole = 1.64e+09 TOP MAIN SOLVE Loop t[1] = 4.121999999999765 x1[1] (analytic) = 2.000029181704185 x1[1] (numeric) = 1.995275486494751 absolute error = 0.004753695209434028 relative error = 0.2376812924991174 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.760950628854601 x2[1] (numeric) = 1.803775789632948 absolute error = 0.04282516077834742 relative error = 2.431934210796289 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.766e+05 Order of pole = 1.642e+09 TOP MAIN SOLVE Loop t[1] = 4.122999999999766 x1[1] (analytic) = 2.000029152537067 x1[1] (numeric) = 1.995269955947856 absolute error = 0.004759196589210424 relative error = 0.2379563609447048 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.762474038430522 x2[1] (numeric) = 1.805392449883961 absolute error = 0.04291841145343911 relative error = 2.435123043948939 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.767e+05 Order of pole = 1.644e+09 TOP MAIN SOLVE Loop t[1] = 4.123999999999766 x1[1] (analytic) = 2.000029123399101 x1[1] (numeric) = 1.995264419867649 absolute error = 0.004764703531451975 relative error = 0.2382317075140505 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.764000497889036 x2[1] (numeric) = 1.807012354999226 absolute error = 0.04301185711018962 relative error = 2.438313206921513 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.768e+05 Order of pole = 1.646e+09 TOP MAIN SOLVE Loop t[1] = 4.124999999999766 x1[1] (analytic) = 2.000029094290259 x1[1] (numeric) = 1.995258878248592 absolute error = 0.004770216041666497 relative error = 0.2385073324825448 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.765530013336 x2[1] (numeric) = 1.80863551148328 absolute error = 0.04310549814727938 relative error = 2.441504693869847 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.769e+05 Order of pole = 1.647e+09 TOP MAIN SOLVE Loop t[1] = 4.125999999999767 x1[1] (analytic) = 2.000029065210511 x1[1] (numeric) = 1.995253331085145 absolute error = 0.004775734125366027 relative error = 0.2387832361257891 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.767062590889491 x2[1] (numeric) = 1.810261925853686 absolute error = 0.04319933496419548 relative error = 2.444697498940891 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.77e+05 Order of pole = 1.649e+09 TOP MAIN SOLVE Loop t[1] = 4.126999999999767 x1[1] (analytic) = 2.000029036159828 x1[1] (numeric) = 1.995247778371759 absolute error = 0.004781257788068594 relative error = 0.2390594187196845 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.768598236679835 x2[1] (numeric) = 1.811891604641068 absolute error = 0.04329336796123306 relative error = 2.447891616272733 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.771e+05 Order of pole = 1.65e+09 TOP MAIN SOLVE Loop t[1] = 4.127999999999767 x1[1] (analytic) = 2.000029007138181 x1[1] (numeric) = 1.995242220102883 absolute error = 0.004786787035297779 relative error = 0.2393358805404097 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.770136956849632 x2[1] (numeric) = 1.813524554389129 absolute error = 0.04338759753949728 relative error = 2.451087039994665 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.772e+05 Order of pole = 1.652e+09 TOP MAIN SOLVE Loop t[1] = 4.128999999999768 x1[1] (analytic) = 2.000028978145542 x1[1] (numeric) = 1.995236656272958 absolute error = 0.004792321872583383 relative error = 0.2396126218644541 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.77167875755378 x2[1] (numeric) = 1.815160781654684 absolute error = 0.04348202410090374 relative error = 2.454283764227151 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.773e+05 Order of pole = 1.654e+09 TOP MAIN SOLVE Loop t[1] = 4.129999999999768 x1[1] (analytic) = 2.000028949181881 x1[1] (numeric) = 1.995231086876421 absolute error = 0.004797862305459866 relative error = 0.2398896429685405 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.773223644959499 x2[1] (numeric) = 1.816800293007681 absolute error = 0.04357664804818162 relative error = 2.45748178308196 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.774e+05 Order of pole = 1.656e+09 TOP MAIN SOLVE Loop t[1] = 4.130999999999768 x1[1] (analytic) = 2.000028920247169 x1[1] (numeric) = 1.995225511907701 absolute error = 0.004803408339467907 relative error = 0.2401669441297024 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.774771625246353 x2[1] (numeric) = 1.818443095031228 absolute error = 0.04367146978487502 relative error = 2.460681090662189 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.774e+05 Order of pole = 1.657e+09 TOP MAIN SOLVE Loop t[1] = 4.131999999999769 x1[1] (analytic) = 2.000028891341377 x1[1] (numeric) = 1.995219931361224 absolute error = 0.004808959980152849 relative error = 0.2404445256252065 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.776322704606282 x2[1] (numeric) = 1.820089194321626 absolute error = 0.0437664897153438 relative error = 2.463881681062257 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.775e+05 Order of pole = 1.659e+09 TOP MAIN SOLVE Loop t[1] = 4.132999999999769 x1[1] (analytic) = 2.000028862464476 x1[1] (numeric) = 1.995214345231409 absolute error = 0.004814517233067139 relative error = 0.2407223877326747 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.777876889243618 x2[1] (numeric) = 1.821738597488384 absolute error = 0.04386170824476565 relative error = 2.467083548367977 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.776e+05 Order of pole = 1.661e+09 TOP MAIN SOLVE Loop t[1] = 4.133999999999769 x1[1] (analytic) = 2.000028833616438 x1[1] (numeric) = 1.995208753512671 absolute error = 0.004820080103767443 relative error = 0.24100053072994 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.779434185375117 x2[1] (numeric) = 1.823391311154255 absolute error = 0.0439571257791378 relative error = 2.470286686656597 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.777e+05 Order of pole = 1.662e+09 TOP MAIN SOLVE Loop t[1] = 4.13499999999977 x1[1] (analytic) = 2.000028804797234 x1[1] (numeric) = 1.995203156199417 absolute error = 0.004825648597817089 relative error = 0.2412789548951682 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.78099459922998 x2[1] (numeric) = 1.82504734195526 absolute error = 0.04405274272527926 relative error = 2.473491089996883 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.778e+05 Order of pole = 1.664e+09 TOP MAIN SOLVE Loop t[1] = 4.13599999999977 x1[1] (analytic) = 2.000028776006834 x1[1] (numeric) = 1.99519755328605 absolute error = 0.004831222720784512 relative error = 0.2415576605067808 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.782558137049879 x2[1] (numeric) = 1.82670669654071 absolute error = 0.04414855949083107 relative error = 2.476696752449074 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.779e+05 Order of pole = 1.666e+09 TOP MAIN SOLVE Loop t[1] = 4.13699999999977 x1[1] (analytic) = 2.000028747245211 x1[1] (numeric) = 1.995191944766967 absolute error = 0.004836802478243474 relative error = 0.2418366478434655 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.784124805088982 x2[1] (numeric) = 1.828369381573241 absolute error = 0.04424457648425961 relative error = 2.479903668065023 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1470 Order of pole = 2.756e+04 TOP MAIN SOLVE Loop t[1] = 4.137999999999771 x1[1] (analytic) = 2.000028718512334 x1[1] (numeric) = 1.99518633063656 absolute error = 0.004842387875773957 relative error = 0.2421159171842209 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.785694609613976 x2[1] (numeric) = 1.830035403728833 absolute error = 0.04434079411485681 relative error = 2.483111830888161 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.781e+05 Order of pole = 1.669e+09 TOP MAIN SOLVE Loop t[1] = 4.138999999999771 x1[1] (analytic) = 2.000028689808176 x1[1] (numeric) = 1.995180710889215 absolute error = 0.004847978918961493 relative error = 0.2423954688083232 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.787267556904098 x2[1] (numeric) = 1.83170476969684 absolute error = 0.04443721279274215 relative error = 2.486321234953552 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 538.1 Order of pole = 9.168e+04 TOP MAIN SOLVE Loop t[1] = 4.139999999999771 x1[1] (analytic) = 2.000028661132708 x1[1] (numeric) = 1.995175085519311 absolute error = 0.004853575613396721 relative error = 0.242675302995304 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.788843653251152 x2[1] (numeric) = 1.833377486180017 absolute error = 0.04453383292886515 relative error = 2.489531874287989 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.782e+05 Order of pole = 1.672e+09 TOP MAIN SOLVE Loop t[1] = 4.140999999999772 x1[1] (analytic) = 2.000028632485901 x1[1] (numeric) = 1.995169454521224 absolute error = 0.004859177964676942 relative error = 0.2429554200250278 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.79042290495954 x2[1] (numeric) = 1.835053559894547 absolute error = 0.04463065493500684 relative error = 2.492743742910025 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.783e+05 Order of pole = 1.674e+09 TOP MAIN SOLVE Loop t[1] = 4.141999999999772 x1[1] (analytic) = 2.000028603867727 x1[1] (numeric) = 1.995163817889323 absolute error = 0.004864785978403896 relative error = 0.2432358201775814 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.792005318346286 x2[1] (numeric) = 1.836732997570065 absolute error = 0.04472767922377985 relative error = 2.495956834829923 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.784e+05 Order of pole = 1.675e+09 TOP MAIN SOLVE Loop t[1] = 4.142999999999772 x1[1] (analytic) = 2.000028575278156 x1[1] (numeric) = 1.99515817561797 absolute error = 0.004870399660185987 relative error = 0.2435165037333844 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.793590899741059 x2[1] (numeric) = 1.838415805949691 absolute error = 0.04482490620863233 relative error = 2.499171144049834 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.785e+05 Order of pole = 1.677e+09 TOP MAIN SOLVE Loop t[1] = 4.143999999999773 x1[1] (analytic) = 2.000028546717161 x1[1] (numeric) = 1.995152527701524 absolute error = 0.004876019015636723 relative error = 0.243797470973112 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.795179655486201 x2[1] (numeric) = 1.84010199179005 absolute error = 0.04492233630384823 relative error = 2.502386664563753 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.786e+05 Order of pole = 1.679e+09 TOP MAIN SOLVE Loop t[1] = 4.144999999999773 x1[1] (analytic) = 2.000028518184712 x1[1] (numeric) = 1.995146874134337 absolute error = 0.004881644050375833 relative error = 0.2440787221777499 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.796771591936753 x2[1] (numeric) = 1.841791561861302 absolute error = 0.04501996992454949 relative error = 2.505603390357599 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.787e+05 Order of pole = 1.68e+09 TOP MAIN SOLVE Loop t[1] = 4.145999999999773 x1[1] (analytic) = 2.000028489680782 x1[1] (numeric) = 1.995141214910754 absolute error = 0.004887274770027927 relative error = 0.2443602576285285 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.798366715460475 x2[1] (numeric) = 1.843484522947173 absolute error = 0.04511780748669758 relative error = 2.508821315409248 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.788e+05 Order of pole = 1.682e+09 TOP MAIN SOLVE Loop t[1] = 4.146999999999774 x1[1] (analytic) = 2.000028461205341 x1[1] (numeric) = 1.995135550025118 absolute error = 0.004892911180223836 relative error = 0.2446420776069888 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.799965032437879 x2[1] (numeric) = 1.845180881844974 absolute error = 0.04521584940709489 relative error = 2.512040433688558 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1013 Order of pole = 3.87e+05 TOP MAIN SOLVE Loop t[1] = 4.147999999999774 x1[1] (analytic) = 2.000028432758362 x1[1] (numeric) = 1.995129879471762 absolute error = 0.004898553286599938 relative error = 0.2449241823949494 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.801566549262249 x2[1] (numeric) = 1.846880645365636 absolute error = 0.0453140961033871 relative error = 2.515260739157455 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.789e+05 Order of pole = 1.685e+09 TOP MAIN SOLVE Loop t[1] = 4.148999999999774 x1[1] (analytic) = 2.000028404339815 x1[1] (numeric) = 1.995124203245017 absolute error = 0.004904201094798388 relative error = 0.2452065722745175 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.803171272339668 x2[1] (numeric) = 1.848583820333732 absolute error = 0.04541254799406458 relative error = 2.51848222576996 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.79e+05 Order of pole = 1.687e+09 TOP MAIN SOLVE Loop t[1] = 4.149999999999775 x1[1] (analytic) = 2.000028375949673 x1[1] (numeric) = 1.995118521339206 absolute error = 0.004909854610466668 relative error = 0.2454892475280669 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.804779208089045 x2[1] (numeric) = 1.850290413587509 absolute error = 0.04551120549846366 relative error = 2.521704887472208 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.791e+05 Order of pole = 1.689e+09 TOP MAIN SOLVE Loop t[1] = 4.150999999999775 x1[1] (analytic) = 2.000028347587906 x1[1] (numeric) = 1.995112833748647 absolute error = 0.004915513839259145 relative error = 0.2457722084383154 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.806390362942139 x2[1] (numeric) = 1.852000431978909 absolute error = 0.04561006903676912 relative error = 2.524928718202537 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.792e+05 Order of pole = 1.691e+09 TOP MAIN SOLVE Loop t[1] = 4.151999999999775 x1[1] (analytic) = 2.000028319254488 x1[1] (numeric) = 1.995107140467653 absolute error = 0.004921178786834401 relative error = 0.2460554552881919 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.808004743343587 x2[1] (numeric) = 1.853713882373602 absolute error = 0.04570913903001461 relative error = 2.528153711891462 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.793e+05 Order of pole = 1.692e+09 TOP MAIN SOLVE Loop t[1] = 4.152999999999776 x1[1] (analytic) = 2.000028290949388 x1[1] (numeric) = 1.995101441490531 absolute error = 0.004926849458857241 relative error = 0.246338988360936 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.809622355750926 x2[1] (numeric) = 1.855430771651013 absolute error = 0.04580841590008644 relative error = 2.531379862461836 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.794e+05 Order of pole = 1.694e+09 TOP MAIN SOLVE Loop t[1] = 4.153999999999776 x1[1] (analytic) = 2.000028262672579 x1[1] (numeric) = 1.995095736811581 absolute error = 0.00493252586099846 relative error = 0.2466228079400873 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.811243206634622 x2[1] (numeric) = 1.857151106704345 absolute error = 0.04590790006972356 relative error = 2.534607163828798 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.795e+05 Order of pole = 1.696e+09 TOP MAIN SOLVE Loop t[1] = 4.154999999999776 x1[1] (analytic) = 2.000028234424033 x1[1] (numeric) = 1.995090026425098 absolute error = 0.004938207998935074 relative error = 0.246906914309496 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.812867302478095 x2[1] (numeric) = 1.858874894440614 absolute error = 0.04600759196251913 relative error = 2.537835609899807 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.796e+05 Order of pole = 1.697e+09 TOP MAIN SOLVE Loop t[1] = 4.155999999999777 x1[1] (analytic) = 2.000028206203722 x1[1] (numeric) = 1.995084310325373 absolute error = 0.004943895878348536 relative error = 0.2471913077532344 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.814494649777744 x2[1] (numeric) = 1.860602141780668 absolute error = 0.04610749200292408 relative error = 2.541065194574796 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.797e+05 Order of pole = 1.699e+09 TOP MAIN SOLVE Loop t[1] = 4.156999999999777 x1[1] (analytic) = 2.000028178011616 x1[1] (numeric) = 1.99507858850669 absolute error = 0.004949589504926744 relative error = 0.247475988555697 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.816125255042975 x2[1] (numeric) = 1.862332855659222 absolute error = 0.04620760061624662 relative error = 2.544295911746088 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.798e+05 Order of pole = 1.701e+09 TOP MAIN SOLVE Loop t[1] = 4.157999999999777 x1[1] (analytic) = 2.000028149847689 x1[1] (numeric) = 1.995072860963325 absolute error = 0.004955288884363807 relative error = 0.2477609570015888 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.817759124796225 x2[1] (numeric) = 1.864067043024881 absolute error = 0.04630791822865565 relative error = 2.547527755298539 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.798e+05 Order of pole = 1.702e+09 TOP MAIN SOLVE Loop t[1] = 4.158999999999778 x1[1] (analytic) = 2.000028121711912 x1[1] (numeric) = 1.995067127689553 absolute error = 0.0049609940223585 relative error = 0.2480462133758484 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.819396265572991 x2[1] (numeric) = 1.865804710840172 absolute error = 0.0464084452671818 relative error = 2.550760719109544 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.799e+05 Order of pole = 1.704e+09 TOP MAIN SOLVE Loop t[1] = 4.159999999999778 x1[1] (analytic) = 2.000028093604256 x1[1] (numeric) = 1.995061388679639 absolute error = 0.004966704924616483 relative error = 0.2483317579637579 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.82103668392185 x2[1] (numeric) = 1.867545866081568 absolute error = 0.04650918215971855 relative error = 2.553994797049048 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.8e+05 Order of pole = 1.706e+09 TOP MAIN SOLVE Loop t[1] = 4.160999999999778 x1[1] (analytic) = 2.000028065524694 x1[1] (numeric) = 1.995055643927845 absolute error = 0.004972421596848742 relative error = 0.2486175910508666 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.822680386404492 x2[1] (numeric) = 1.869290515739518 absolute error = 0.04661012933502562 relative error = 2.557229982979683 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.801e+05 Order of pole = 1.708e+09 TOP MAIN SOLVE Loop t[1] = 4.161999999999779 x1[1] (analytic) = 2.000028037473197 x1[1] (numeric) = 1.995049893428426 absolute error = 0.004978144044771149 relative error = 0.2489037129229675 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.824327379595745 x2[1] (numeric) = 1.871038666818474 absolute error = 0.04671128722272866 relative error = 2.560466270756704 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.802e+05 Order of pole = 1.709e+09 TOP MAIN SOLVE Loop t[1] = 4.162999999999779 x1[1] (analytic) = 2.000028009449738 x1[1] (numeric) = 1.995044137175631 absolute error = 0.004983872274106904 relative error = 0.2491901238662204 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.825977670083596 x2[1] (numeric) = 1.872790326336919 absolute error = 0.04681265625332287 relative error = 2.563703654228133 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.803e+05 Order of pole = 1.711e+09 TOP MAIN SOLVE Loop t[1] = 4.163999999999779 x1[1] (analytic) = 2.000027981454288 x1[1] (numeric) = 1.995038375163705 absolute error = 0.004989606290583648 relative error = 0.2494768241670067 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.827631264469224 x2[1] (numeric) = 1.874545501327398 absolute error = 0.04691423685817386 relative error = 2.566942127234761 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.804e+05 Order of pole = 1.712e+09 TOP MAIN SOLVE Loop t[1] = 4.16499999999978 x1[1] (analytic) = 2.00002795348682 x1[1] (numeric) = 1.995032607386884 absolute error = 0.004995346099936349 relative error = 0.2497638141120744 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.829288169367023 x2[1] (numeric) = 1.876304198836542 absolute error = 0.04701602946951899 relative error = 2.570181683610169 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.805e+05 Order of pole = 1.715e+09 TOP MAIN SOLVE Loop t[1] = 4.16599999999978 x1[1] (analytic) = 2.000027925547305 x1[1] (numeric) = 1.995026833839402 absolute error = 0.005001091707903527 relative error = 0.2500510939883494 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.830948391404628 x2[1] (numeric) = 1.878066425925098 absolute error = 0.04711803452047003 relative error = 2.573422317180825 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.806e+05 Order of pole = 1.716e+09 TOP MAIN SOLVE Loop t[1] = 4.16699999999978 x1[1] (analytic) = 2.000027897635716 x1[1] (numeric) = 1.995021054515484 absolute error = 0.005006843120231919 relative error = 0.2503386640831678 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.832611937222944 x2[1] (numeric) = 1.879832189667958 absolute error = 0.04722025244501404 relative error = 2.576664021766083 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.807e+05 Order of pole = 1.718e+09 TOP MAIN SOLVE Loop t[1] = 4.167999999999781 x1[1] (analytic) = 2.000027869752025 x1[1] (numeric) = 1.995015269409352 absolute error = 0.00501260034267248 relative error = 0.2506265246840771 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.83427881347617 x2[1] (numeric) = 1.881601497154186 absolute error = 0.04732268367801606 relative error = 2.579906791178278 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 899.2 Order of pole = 1311 TOP MAIN SOLVE Loop t[1] = 4.168999999999781 x1[1] (analytic) = 2.000027841896203 x1[1] (numeric) = 1.995009478515221 absolute error = 0.00501836338098216 relative error = 0.2509146760789244 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.835949026831828 x2[1] (numeric) = 1.883374355487048 absolute error = 0.0474253286552202 relative error = 2.583150619222738 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.808e+05 Order of pole = 1.721e+09 TOP MAIN SOLVE Loop t[1] = 4.169999999999781 x1[1] (analytic) = 2.000027814068223 x1[1] (numeric) = 1.995003681827298 absolute error = 0.005024132240924351 relative error = 0.2512031185558789 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.837622583970786 x2[1] (numeric) = 1.885150771784038 absolute error = 0.04752818781325163 relative error = 2.586395499697843 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.81e+05 Order of pole = 1.723e+09 TOP MAIN SOLVE Loop t[1] = 4.170999999999782 x1[1] (analytic) = 2.000027786268057 x1[1] (numeric) = 1.994997879339789 absolute error = 0.005029906928267991 relative error = 0.251491852403387 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.839299491587291 x2[1] (numeric) = 1.886930753176909 absolute error = 0.04763126158961839 relative error = 2.58964142639507 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.81e+05 Order of pole = 1.725e+09 TOP MAIN SOLVE Loop t[1] = 4.171999999999782 x1[1] (analytic) = 2.000027758495678 x1[1] (numeric) = 1.99499207104689 absolute error = 0.005035687448787574 relative error = 0.2517808779101731 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.840979756388987 x2[1] (numeric) = 1.8887143068117 absolute error = 0.04773455042271291 relative error = 2.592888393099033 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.811e+05 Order of pole = 1.726e+09 TOP MAIN SOLVE Loop t[1] = 4.172999999999782 x1[1] (analytic) = 2.000027730751057 x1[1] (numeric) = 1.994986256942793 absolute error = 0.00504147380826403 relative error = 0.2520701953652832 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.842663385096951 x2[1] (numeric) = 1.890501439848765 absolute error = 0.0478380547518138 relative error = 2.596136393587525 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.812e+05 Order of pole = 1.728e+09 TOP MAIN SOLVE Loop t[1] = 4.173999999999783 x1[1] (analytic) = 2.000027703034166 x1[1] (numeric) = 1.994980437021683 absolute error = 0.005047266012482732 relative error = 0.2523598050579857 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.844350384445714 x2[1] (numeric) = 1.892292159462803 absolute error = 0.04794177501708852 relative error = 2.599385421631614 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.813e+05 Order of pole = 1.73e+09 TOP MAIN SOLVE Loop t[1] = 4.174999999999783 x1[1] (analytic) = 2.000027675344979 x1[1] (numeric) = 1.994974611277742 absolute error = 0.005053064067236601 relative error = 0.2526497072779262 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.846040761183289 x2[1] (numeric) = 1.894086472842883 absolute error = 0.04804571165959426 relative error = 2.602635470995644 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.814e+05 Order of pole = 1.731e+09 TOP MAIN SOLVE Loop t[1] = 4.175999999999783 x1[1] (analytic) = 2.000027647683467 x1[1] (numeric) = 1.994968779705143 absolute error = 0.005058867978323889 relative error = 0.2529399023150167 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.847734522071198 x2[1] (numeric) = 1.895884387192478 absolute error = 0.0481498651212795 relative error = 2.605886535437267 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.815e+05 Order of pole = 1.733e+09 TOP MAIN SOLVE Loop t[1] = 4.176999999999784 x1[1] (analytic) = 2.000027620049603 x1[1] (numeric) = 1.994962942298055 absolute error = 0.005064677751548397 relative error = 0.2532303904594471 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.849431673884503 x2[1] (numeric) = 1.897685909729489 absolute error = 0.048254235844986 relative error = 2.609138608707502 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.816e+05 Order of pole = 1.735e+09 TOP MAIN SOLVE Loop t[1] = 4.177999999999784 x1[1] (analytic) = 2.000027592443359 x1[1] (numeric) = 1.994957099050639 absolute error = 0.005070493392719255 relative error = 0.2535211720016735 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.851132223411826 x2[1] (numeric) = 1.899491047686278 absolute error = 0.04835882427445215 relative error = 2.612391684550869 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.817e+05 Order of pole = 1.737e+09 TOP MAIN SOLVE Loop t[1] = 4.178999999999784 x1[1] (analytic) = 2.000027564864707 x1[1] (numeric) = 1.994951249957054 absolute error = 0.005076314907652701 relative error = 0.2538122472325071 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.852836177455381 x2[1] (numeric) = 1.901299808309693 absolute error = 0.04846363085431205 relative error = 2.615645756705283 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.817e+05 Order of pole = 1.738e+09 TOP MAIN SOLVE Loop t[1] = 4.179999999999785 x1[1] (analytic) = 2.00002753731362 x1[1] (numeric) = 1.99494539501145 absolute error = 0.0050821423021703 relative error = 0.254103616443026 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.854543542831 x2[1] (numeric) = 1.9031121988611 absolute error = 0.04856865603009952 relative error = 2.618900818902231 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.819e+05 Order of pole = 1.741e+09 TOP MAIN SOLVE Loop t[1] = 4.180999999999785 x1[1] (analytic) = 2.00002750979007 x1[1] (numeric) = 1.994939534207971 absolute error = 0.005087975582099169 relative error = 0.2543952799245857 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.856254326368162 x2[1] (numeric) = 1.904928226616411 absolute error = 0.0486739002482488 relative error = 2.62215686486675 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.819e+05 Order of pole = 1.742e+09 TOP MAIN SOLVE Loop t[1] = 4.181999999999785 x1[1] (analytic) = 2.000027482294031 x1[1] (numeric) = 1.994933667540758 absolute error = 0.005093814753272863 relative error = 0.2546872379688633 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.857968534910016 x2[1] (numeric) = 1.906747898866113 absolute error = 0.04877936395609694 relative error = 2.625413888317512 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.82e+05 Order of pole = 1.744e+09 TOP MAIN SOLVE Loop t[1] = 4.182999999999786 x1[1] (analytic) = 2.000027454825474 x1[1] (numeric) = 1.994927795003943 absolute error = 0.005099659821530489 relative error = 0.2549794908678139 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.859686175313412 x2[1] (numeric) = 1.908571222915297 absolute error = 0.04888504760188517 relative error = 2.628671882966845 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.821e+05 Order of pole = 1.745e+09 TOP MAIN SOLVE Loop t[1] = 4.183999999999786 x1[1] (analytic) = 2.000027427384371 x1[1] (numeric) = 1.994921916591654 absolute error = 0.005105510792716705 relative error = 0.2552720389136701 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.861407254448928 x2[1] (numeric) = 1.910398206083689 absolute error = 0.04899095163476042 relative error = 2.631930842520771 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.822e+05 Order of pole = 1.747e+09 TOP MAIN SOLVE Loop t[1] = 4.184999999999786 x1[1] (analytic) = 2.000027399970695 x1[1] (numeric) = 1.994916032298013 absolute error = 0.00511136767268261 relative error = 0.2555648823989862 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.863131779200897 x2[1] (numeric) = 1.912228855705676 absolute error = 0.0490970765047789 relative error = 2.635190760679139 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.823e+05 Order of pole = 1.749e+09 TOP MAIN SOLVE Loop t[1] = 4.185999999999787 x1[1] (analytic) = 2.00002737258442 x1[1] (numeric) = 1.994910142117135 absolute error = 0.005117230467285294 relative error = 0.2558580216166166 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.864859756467434 x2[1] (numeric) = 1.914063179130339 absolute error = 0.04920342266290501 relative error = 2.638451631135526 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.824e+05 Order of pole = 1.751e+09 TOP MAIN SOLVE Loop t[1] = 4.186999999999787 x1[1] (analytic) = 2.000027345225517 x1[1] (numeric) = 1.99490424604313 absolute error = 0.005123099182387625 relative error = 0.256151456859704 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.866591193160463 x2[1] (numeric) = 1.91590118372148 absolute error = 0.04930999056101659 relative error = 2.641713447577464 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.825e+05 Order of pole = 1.752e+09 TOP MAIN SOLVE Loop t[1] = 4.187999999999787 x1[1] (analytic) = 2.00002731789396 x1[1] (numeric) = 1.994898344070102 absolute error = 0.005128973823858241 relative error = 0.2564451884216801 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.868326096205748 x2[1] (numeric) = 1.917742876857651 absolute error = 0.04941678065190325 relative error = 2.6449762036863 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.826e+05 Order of pole = 1.754e+09 TOP MAIN SOLVE Loop t[1] = 4.188999999999788 x1[1] (analytic) = 2.000027290589721 x1[1] (numeric) = 1.994892436192149 absolute error = 0.005134854397571997 relative error = 0.2567392165962872 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.870064472542916 x2[1] (numeric) = 1.919588265932187 absolute error = 0.04952379338927115 relative error = 2.648239893137408 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.827e+05 Order of pole = 1.756e+09 TOP MAIN SOLVE Loop t[1] = 4.189999999999788 x1[1] (analytic) = 2.000027263312771 x1[1] (numeric) = 1.994886522403363 absolute error = 0.005140740909408859 relative error = 0.2570335416775232 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.87180632912549 x2[1] (numeric) = 1.921437358353233 absolute error = 0.0496310292277431 relative error = 2.651504509600135 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.828e+05 Order of pole = 1.758e+09 TOP MAIN SOLVE Loop t[1] = 4.190999999999788 x1[1] (analytic) = 2.000027236063086 x1[1] (numeric) = 1.99488060269783 absolute error = 0.005146633365255893 relative error = 0.257328163959741 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.873551672920911 x2[1] (numeric) = 1.923290161543771 absolute error = 0.04973848862286068 relative error = 2.654770046737874 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.828e+05 Order of pole = 1.759e+09 TOP MAIN SOLVE Loop t[1] = 4.191999999999789 x1[1] (analytic) = 2.000027208840636 x1[1] (numeric) = 1.994874677069631 absolute error = 0.005152531771005275 relative error = 0.2576230837375489 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.875300510910569 x2[1] (numeric) = 1.925146682941657 absolute error = 0.04984617203108743 relative error = 2.658036498208181 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.829e+05 Order of pole = 1.762e+09 TOP MAIN SOLVE Loop t[1] = 4.192999999999789 x1[1] (analytic) = 2.000027181645395 x1[1] (numeric) = 1.99486874551284 absolute error = 0.005158436132555622 relative error = 0.2579183013058776 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.877052850089835 x2[1] (numeric) = 1.927006929999643 absolute error = 0.04995407990980794 relative error = 2.661303857662674 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.83e+05 Order of pole = 1.763e+09 TOP MAIN SOLVE Loop t[1] = 4.193999999999789 x1[1] (analytic) = 2.000027154477336 x1[1] (numeric) = 1.994862808021525 absolute error = 0.005164346455811319 relative error = 0.2582138169599457 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.878808697468079 x2[1] (numeric) = 1.928870910185412 absolute error = 0.05006221271733335 relative error = 2.66457211874728 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.831e+05 Order of pole = 1.765e+09 TOP MAIN SOLVE Loop t[1] = 4.19499999999979 x1[1] (analytic) = 2.000027127336432 x1[1] (numeric) = 1.99485686458975 absolute error = 0.005170262746682308 relative error = 0.25850963099525 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.880568060068708 x2[1] (numeric) = 1.930738630981607 absolute error = 0.05017057091289923 relative error = 2.667841275102067 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.832e+05 Order of pole = 1.766e+09 TOP MAIN SOLVE Loop t[1] = 4.19599999999979 x1[1] (analytic) = 2.000027100222654 x1[1] (numeric) = 1.994850915211569 absolute error = 0.005176185011084966 relative error = 0.2588057437076089 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.882330944929187 x2[1] (numeric) = 1.932610099885858 absolute error = 0.05027915495667057 relative error = 2.671111320361471 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.833e+05 Order of pole = 1.768e+09 TOP MAIN SOLVE Loop t[1] = 4.19699999999979 x1[1] (analytic) = 2.000027073135977 x1[1] (numeric) = 1.994844959881035 absolute error = 0.005182113254942111 relative error = 0.2591021553931631 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.884097359101072 x2[1] (numeric) = 1.934485324410815 absolute error = 0.05038796530974254 relative error = 2.674382248154273 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.834e+05 Order of pole = 1.77e+09 TOP MAIN SOLVE Loop t[1] = 4.197999999999791 x1[1] (analytic) = 2.000027046076374 x1[1] (numeric) = 1.994838998592192 absolute error = 0.005188047484181446 relative error = 0.2593988663482971 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.885867309650036 x2[1] (numeric) = 1.936364312084178 absolute error = 0.05049700243414224 relative error = 2.677654052103648 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.835e+05 Order of pole = 1.772e+09 TOP MAIN SOLVE Loop t[1] = 4.198999999999791 x1[1] (analytic) = 2.000027019043816 x1[1] (numeric) = 1.994833031339079 absolute error = 0.005193987704737113 relative error = 0.2596958768697177 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.887640803655897 x2[1] (numeric) = 1.938247070448727 absolute error = 0.0506062667928302 relative error = 2.680926725827196 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.836e+05 Order of pole = 1.774e+09 TOP MAIN SOLVE Loop t[1] = 4.199999999999791 x1[1] (analytic) = 2.000026992038277 x1[1] (numeric) = 1.994827058115727 absolute error = 0.005199933922549693 relative error = 0.2599931872544536 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.889417848212646 x2[1] (numeric) = 1.94013360706235 absolute error = 0.05071575884970358 relative error = 2.684200262937059 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.837e+05 Order of pole = 1.775e+09 TOP MAIN SOLVE Loop t[1] = 4.200999999999792 x1[1] (analytic) = 2.00002696505973 x1[1] (numeric) = 1.994821078916165 absolute error = 0.005205886143565097 relative error = 0.2602907977997999 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.891198450428478 x2[1] (numeric) = 1.942023929498075 absolute error = 0.05082547906959678 relative error = 2.687474657039906 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.838e+05 Order of pole = 1.777e+09 TOP MAIN SOLVE Loop t[1] = 4.201999999999792 x1[1] (analytic) = 2.000026938108149 x1[1] (numeric) = 1.994815093734412 absolute error = 0.005211844373736119 relative error = 0.2605887088033959 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.892982617425818 x2[1] (numeric) = 1.943918045344101 absolute error = 0.05093542791828343 relative error = 2.690749901736986 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.839e+05 Order of pole = 1.779e+09 TOP MAIN SOLVE Loop t[1] = 4.202999999999792 x1[1] (analytic) = 2.000026911183505 x1[1] (numeric) = 1.994809102564485 absolute error = 0.005217808619019992 relative error = 0.260886920563103 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.894770356341349 x2[1] (numeric) = 1.945815962203828 absolute error = 0.05104560586247908 relative error = 2.69402599062422 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.839e+05 Order of pole = 1.781e+09 TOP MAIN SOLVE Loop t[1] = 4.203999999999793 x1[1] (analytic) = 2.000026884285772 x1[1] (numeric) = 1.99480310540039 absolute error = 0.005223778885381947 relative error = 0.2611854333771821 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.896561674326042 x2[1] (numeric) = 1.947717687695885 absolute error = 0.05115601336984255 relative error = 2.697302917292222 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.84e+05 Order of pole = 1.783e+09 TOP MAIN SOLVE Loop t[1] = 4.204999999999793 x1[1] (analytic) = 2.000026857414924 x1[1] (numeric) = 1.994797102236132 absolute error = 0.005229755178792095 relative error = 0.2614842475441385 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.898356578545187 x2[1] (numeric) = 1.949623229454164 absolute error = 0.05126665090897742 relative error = 2.70058067532633 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.841e+05 Order of pole = 1.785e+09 TOP MAIN SOLVE Loop t[1] = 4.205999999999793 x1[1] (analytic) = 2.000026830570933 x1[1] (numeric) = 1.994791093065708 absolute error = 0.005235737505225879 relative error = 0.261783363362744 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.900155076178414 x2[1] (numeric) = 1.951532595127849 absolute error = 0.05137751894943543 relative error = 2.703859258306735 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.842e+05 Order of pole = 1.786e+09 TOP MAIN SOLVE Loop t[1] = 4.206999999999794 x1[1] (analytic) = 2.000026803753773 x1[1] (numeric) = 1.994785077883107 absolute error = 0.005241725870666736 relative error = 0.2620827811321699 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.901957174419731 x2[1] (numeric) = 1.953445792381447 absolute error = 0.051488617961716 relative error = 2.707138659808399 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.843e+05 Order of pole = 1.788e+09 TOP MAIN SOLVE Loop t[1] = 4.207999999999794 x1[1] (analytic) = 2.000026776963417 x1[1] (numeric) = 1.994779056682315 absolute error = 0.005247720281102541 relative error = 0.2623825011518097 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.903762880477547 x2[1] (numeric) = 1.955362828894818 absolute error = 0.05159994841727111 relative error = 2.710418873401272 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.844e+05 Order of pole = 1.79e+09 TOP MAIN SOLVE Loop t[1] = 4.208999999999794 x1[1] (analytic) = 2.000026750199838 x1[1] (numeric) = 1.99477302945731 absolute error = 0.005253720742527612 relative error = 0.2626825237213789 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.905572201574701 x2[1] (numeric) = 1.957283712363205 absolute error = 0.051711510788504 relative error = 2.713699892650163 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.845e+05 Order of pole = 1.791e+09 TOP MAIN SOLVE Loop t[1] = 4.209999999999795 x1[1] (analytic) = 2.000026723463009 x1[1] (numeric) = 1.994766996202066 absolute error = 0.005259727260942482 relative error = 0.2629828491409036 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.907385144948493 x2[1] (numeric) = 1.959208450497267 absolute error = 0.05182330554877379 relative error = 2.716981711114942 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.846e+05 Order of pole = 1.793e+09 TOP MAIN SOLVE Loop t[1] = 4.210999999999795 x1[1] (analytic) = 2.000026696752903 x1[1] (numeric) = 1.994760956910549 absolute error = 0.005265739842353678 relative error = 0.26328347771071 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.909201717850713 x2[1] (numeric) = 1.961137051023109 absolute error = 0.05193533317239596 relative error = 2.720264322350507 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.847e+05 Order of pole = 1.795e+09 TOP MAIN SOLVE Loop t[1] = 4.211999999999795 x1[1] (analytic) = 2.000026670069494 x1[1] (numeric) = 1.99475491157672 absolute error = 0.005271758492773504 relative error = 0.2635844097314127 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.911021927547669 x2[1] (numeric) = 1.963069521682314 absolute error = 0.05204759413464433 relative error = 2.723547719906842 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1447 Order of pole = 8572 TOP MAIN SOLVE Loop t[1] = 4.212999999999796 x1[1] (analytic) = 2.000026643412755 x1[1] (numeric) = 1.994748860194534 absolute error = 0.005277783218221588 relative error = 0.2638856455039927 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.912845781320215 x2[1] (numeric) = 1.965005870231969 absolute error = 0.05216008891175417 relative error = 2.726831897329126 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.849e+05 Order of pole = 1.799e+09 TOP MAIN SOLVE Loop t[1] = 4.213999999999796 x1[1] (analytic) = 2.000026616782659 x1[1] (numeric) = 1.994742802757938 absolute error = 0.005283814024721112 relative error = 0.2641871853296089 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.914673286463781 x2[1] (numeric) = 1.966946104444703 absolute error = 0.0522728179809222 relative error = 2.730116848157688 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.85e+05 Order of pole = 1.801e+09 TOP MAIN SOLVE Loop t[1] = 4.214999999999796 x1[1] (analytic) = 2.000026590179181 x1[1] (numeric) = 1.994736739260876 absolute error = 0.005289850918304362 relative error = 0.2644890295098751 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.916504450288405 x2[1] (numeric) = 1.968890232108715 absolute error = 0.05238578182031017 relative error = 2.733402565928136 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.851e+05 Order of pole = 1.802e+09 TOP MAIN SOLVE Loop t[1] = 4.215999999999797 x1[1] (analytic) = 2.000026563602292 x1[1] (numeric) = 1.994730669697285 absolute error = 0.005295893905007398 relative error = 0.2647911783465939 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.918339280118756 x2[1] (numeric) = 1.970838261027802 absolute error = 0.05249898090904592 relative error = 2.73668904417137 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.851e+05 Order of pole = 1.804e+09 TOP MAIN SOLVE Loop t[1] = 4.216999999999797 x1[1] (analytic) = 2.000026537051967 x1[1] (numeric) = 1.994724594061094 absolute error = 0.005301942990873831 relative error = 0.2650936321419454 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.92017778329417 x2[1] (numeric) = 1.972790199021396 absolute error = 0.05261241572722586 relative error = 2.739976276413654 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.852e+05 Order of pole = 1.806e+09 TOP MAIN SOLVE Loop t[1] = 4.217999999999797 x1[1] (analytic) = 2.000026510528179 x1[1] (numeric) = 1.994718512346227 absolute error = 0.005307998181951934 relative error = 0.2653963911983429 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.922019967168676 x2[1] (numeric) = 1.974746053924593 absolute error = 0.0527260867559165 relative error = 2.743264256176651 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.853e+05 Order of pole = 1.807e+09 TOP MAIN SOLVE Loop t[1] = 4.218999999999798 x1[1] (analytic) = 2.000026484030902 x1[1] (numeric) = 1.994712424546605 absolute error = 0.005314059484297529 relative error = 0.2656994558185771 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.923865839111025 x2[1] (numeric) = 1.976705833588182 absolute error = 0.05283999447715626 relative error = 2.74655297697746 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.854e+05 Order of pole = 1.81e+09 TOP MAIN SOLVE Loop t[1] = 4.219999999999798 x1[1] (analytic) = 2.000026457560109 x1[1] (numeric) = 1.994706330656137 absolute error = 0.005320126903971767 relative error = 0.2660028263057053 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.925715406504721 x2[1] (numeric) = 1.978669545878679 absolute error = 0.0529541393739581 relative error = 2.749842432328709 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.855e+05 Order of pole = 1.811e+09 TOP MAIN SOLVE Loop t[1] = 4.220999999999798 x1[1] (analytic) = 2.000026431115773 x1[1] (numeric) = 1.994700230668731 absolute error = 0.005326200447041574 relative error = 0.2663065029630732 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.927568676748047 x2[1] (numeric) = 1.980637198678359 absolute error = 0.05306852193031153 relative error = 2.753132615738605 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.856e+05 Order of pole = 1.813e+09 TOP MAIN SOLVE Loop t[1] = 4.221999999999799 x1[1] (analytic) = 2.000026404697869 x1[1] (numeric) = 1.994694124578287 absolute error = 0.005332280119581423 relative error = 0.2666104860944042 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.929425657254102 x2[1] (numeric) = 1.982608799885285 absolute error = 0.05318314263118329 relative error = 2.756423520710918 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.857e+05 Order of pole = 1.815e+09 TOP MAIN SOLVE Loop t[1] = 4.222999999999799 x1[1] (analytic) = 2.000026378306369 x1[1] (numeric) = 1.994688012378699 absolute error = 0.005338365927670008 relative error = 0.2669147760036326 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.931286355450823 x2[1] (numeric) = 1.984584357413343 absolute error = 0.05329800196252044 relative error = 2.759715140745092 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.858e+05 Order of pole = 1.817e+09 TOP MAIN SOLVE Loop t[1] = 4.223999999999799 x1[1] (analytic) = 2.000026351941247 x1[1] (numeric) = 1.994681894063853 absolute error = 0.005344457877393793 relative error = 0.2672193729950811 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.933150778781018 x2[1] (numeric) = 1.98656387919227 absolute error = 0.05341310041125258 relative error = 2.763007469336311 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.859e+05 Order of pole = 1.819e+09 TOP MAIN SOLVE Loop t[1] = 4.2249999999998 x1[1] (analytic) = 2.000026325602477 x1[1] (numeric) = 1.994675769627633 absolute error = 0.005350555974844351 relative error = 0.267524277373328 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.935018934702396 x2[1] (numeric) = 1.988547373167689 absolute error = 0.05352843846529276 relative error = 2.766300499975489 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.86e+05 Order of pole = 1.82e+09 TOP MAIN SOLVE Loop t[1] = 4.2259999999998 x1[1] (analytic) = 2.000026299290033 x1[1] (numeric) = 1.994669639063913 absolute error = 0.005356660226120358 relative error = 0.2678294894433067 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.936890830687597 x2[1] (numeric) = 1.990534847301137 absolute error = 0.05364401661353968 relative error = 2.76959422614934 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.861e+05 Order of pole = 1.823e+09 TOP MAIN SOLVE Loop t[1] = 4.2269999999998 x1[1] (analytic) = 2.000026273003888 x1[1] (numeric) = 1.994663502366563 absolute error = 0.005362770637325376 relative error = 0.268135009510195 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.938766474224221 x2[1] (numeric) = 1.992526309570102 absolute error = 0.05375983534588102 relative error = 2.772888641340496 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.862e+05 Order of pole = 1.824e+09 TOP MAIN SOLVE Loop t[1] = 4.227999999999801 x1[1] (analytic) = 2.000026246744017 x1[1] (numeric) = 1.994657359529447 absolute error = 0.005368887214570295 relative error = 0.268440837879537 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.940645872814856 x2[1] (numeric) = 1.99452176796805 absolute error = 0.05387589515319369 relative error = 2.776183739027467 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.863e+05 Order of pole = 1.826e+09 TOP MAIN SOLVE Loop t[1] = 4.228999999999801 x1[1] (analytic) = 2.000026220510392 x1[1] (numeric) = 1.99465121054642 absolute error = 0.005375009963971333 relative error = 0.2687469748571432 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.942529033977114 x2[1] (numeric) = 1.99652123050446 absolute error = 0.05399219652734644 relative error = 2.779479512684728 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.863e+05 Order of pole = 1.828e+09 TOP MAIN SOLVE Loop t[1] = 4.229999999999801 x1[1] (analytic) = 2.000026194302987 x1[1] (numeric) = 1.994645055411336 absolute error = 0.005381138891651371 relative error = 0.2690534207491572 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.944415965243653 x2[1] (numeric) = 1.998524705204856 absolute error = 0.05410873996120302 relative error = 2.78277595578283 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.864e+05 Order of pole = 1.83e+09 TOP MAIN SOLVE Loop t[1] = 4.230999999999802 x1[1] (analytic) = 2.000026168121777 x1[1] (numeric) = 1.994638894118037 absolute error = 0.005387274003739728 relative error = 0.2693601758620445 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.946306674162217 x2[1] (numeric) = 2.000532200110838 absolute error = 0.05422552594862129 relative error = 2.786073061788299 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.865e+05 Order of pole = 1.831e+09 TOP MAIN SOLVE Loop t[1] = 4.231999999999802 x1[1] (analytic) = 2.000026141966735 x1[1] (numeric) = 1.994632726660364 absolute error = 0.005393415306371052 relative error = 0.2696672405025373 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.948201168295654 x2[1] (numeric) = 2.002543723280113 absolute error = 0.05434255498445917 relative error = 2.789370824163898 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.866e+05 Order of pole = 1.833e+09 TOP MAIN SOLVE Loop t[1] = 4.232999999999802 x1[1] (analytic) = 2.000026115837835 x1[1] (numeric) = 1.994626553032148 absolute error = 0.005399562805686875 relative error = 0.2699746149777116 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.950099455221957 x2[1] (numeric) = 2.00455928278653 absolute error = 0.05445982756457268 relative error = 2.792669236368468 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.867e+05 Order of pole = 1.835e+09 TOP MAIN SOLVE Loop t[1] = 4.233999999999803 x1[1] (analytic) = 2.000026089735051 x1[1] (numeric) = 1.994620373227216 absolute error = 0.005405716507834279 relative error = 0.2702822995949213 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.952001542534291 x2[1] (numeric) = 2.006578886720112 absolute error = 0.05457734418582083 relative error = 2.795968291857129 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.868e+05 Order of pole = 1.837e+09 TOP MAIN SOLVE Loop t[1] = 4.234999999999803 x1[1] (analytic) = 2.000026063658356 x1[1] (numeric) = 1.994614187239389 absolute error = 0.005411876418967454 relative error = 0.2705902946618755 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.953907437841019 x2[1] (numeric) = 2.008602543187085 absolute error = 0.05469510534606625 relative error = 2.799267984081268 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.869e+05 Order of pole = 1.839e+09 TOP MAIN SOLVE Loop t[1] = 4.235999999999803 x1[1] (analytic) = 2.000026037607725 x1[1] (numeric) = 1.994607995062479 absolute error = 0.005418042545246138 relative error = 0.2708986004865605 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.955817148765739 x2[1] (numeric) = 2.010630260309917 absolute error = 0.05481311154417812 relative error = 2.802568306488627 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.87e+05 Order of pole = 1.84e+09 TOP MAIN SOLVE Loop t[1] = 4.236999999999804 x1[1] (analytic) = 2.000026011583132 x1[1] (numeric) = 1.994601796690295 absolute error = 0.00542421489283651 relative error = 0.2712072173772851 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.957730682947309 x2[1] (numeric) = 2.012662046227341 absolute error = 0.05493136328003256 relative error = 2.80586925252328 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.871e+05 Order of pole = 1.842e+09 TOP MAIN SOLVE Loop t[1] = 4.237999999999804 x1[1] (analytic) = 2.00002598558455 x1[1] (numeric) = 1.994595592116639 absolute error = 0.005430393467910966 relative error = 0.2715161456426686 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.959648048039882 x2[1] (numeric) = 2.014697909094398 absolute error = 0.05504986105451626 relative error = 2.809170815625761 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.872e+05 Order of pole = 1.844e+09 TOP MAIN SOLVE Loop t[1] = 4.238999999999804 x1[1] (analytic) = 2.000025959611954 x1[1] (numeric) = 1.994589381335306 absolute error = 0.005436578276647897 relative error = 0.2718253855916302 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.961569251712934 x2[1] (numeric) = 2.016737857082463 absolute error = 0.05516860536952861 relative error = 2.812472989233126 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.873e+05 Order of pole = 1.846e+09 TOP MAIN SOLVE Loop t[1] = 4.239999999999805 x1[1] (analytic) = 2.000025933665317 x1[1] (numeric) = 1.994583164340086 absolute error = 0.005442769325231911 relative error = 0.2721349375334 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.963494301651295 x2[1] (numeric) = 2.018781898379278 absolute error = 0.05528759672798245 relative error = 2.815775766778934 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.874e+05 Order of pole = 1.848e+09 TOP MAIN SOLVE Loop t[1] = 4.240999999999805 x1[1] (analytic) = 2.000025907744615 x1[1] (numeric) = 1.99457694112476 absolute error = 0.005448966619854945 relative error = 0.2724448017775742 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.965423205555181 x2[1] (numeric) = 2.020830041188988 absolute error = 0.05540683563380711 relative error = 2.81907914169336 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.875e+05 Order of pole = 1.85e+09 TOP MAIN SOLVE Loop t[1] = 4.241999999999805 x1[1] (analytic) = 2.00002588184982 x1[1] (numeric) = 1.994570711683107 absolute error = 0.005455170166713152 relative error = 0.2727549786339603 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.967355971140222 x2[1] (numeric) = 2.022882293732171 absolute error = 0.05552632259194912 relative error = 2.822383107403165 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.876e+05 Order of pole = 1.852e+09 TOP MAIN SOLVE Loop t[1] = 4.242999999999806 x1[1] (analytic) = 2.000025855980907 x1[1] (numeric) = 1.994564476008896 absolute error = 0.005461379972010905 relative error = 0.2730654684127765 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.969292606137497 x2[1] (numeric) = 2.024938664245873 absolute error = 0.0556460581083762 relative error = 2.825687657331861 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.877e+05 Order of pole = 1.854e+09 TOP MAIN SOLVE Loop t[1] = 4.243999999999806 x1[1] (analytic) = 2.00002583013785 x1[1] (numeric) = 1.994558234095892 absolute error = 0.005467596041957901 relative error = 0.2733762714245072 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.971233118293561 x2[1] (numeric) = 2.026999160983639 absolute error = 0.05576604269007879 relative error = 2.82899278489973 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.878e+05 Order of pole = 1.855e+09 TOP MAIN SOLVE Loop t[1] = 4.244999999999806 x1[1] (analytic) = 2.000025804320622 x1[1] (numeric) = 1.994551985937853 absolute error = 0.005473818382769391 relative error = 0.2736873879799147 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.973177515370477 x2[1] (numeric) = 2.029063792215548 absolute error = 0.05588627684507119 relative error = 2.832298483523829 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.878e+05 Order of pole = 1.857e+09 TOP MAIN SOLVE Loop t[1] = 4.245999999999807 x1[1] (analytic) = 2.000025778529199 x1[1] (numeric) = 1.99454573152853 absolute error = 0.005480047000668842 relative error = 0.2739988183901719 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.97512580514585 x2[1] (numeric) = 2.031132566228244 absolute error = 0.05600676108239333 relative error = 2.835604746618031 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.879e+05 Order of pole = 1.859e+09 TOP MAIN SOLVE Loop t[1] = 4.246999999999807 x1[1] (analytic) = 2.000025752763555 x1[1] (numeric) = 1.994539470861671 absolute error = 0.005486281901884604 relative error = 0.2743105629666958 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.977077995412856 x2[1] (numeric) = 2.03320549132497 absolute error = 0.05612749591211408 relative error = 2.838911567593137 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.88e+05 Order of pole = 1.861e+09 TOP MAIN SOLVE Loop t[1] = 4.247999999999807 x1[1] (analytic) = 2.000025727023664 x1[1] (numeric) = 1.994533203931013 absolute error = 0.005492523092651025 relative error = 0.2746226220212036 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.979034093980269 x2[1] (numeric) = 2.035282575825602 absolute error = 0.05624848184533371 relative error = 2.842218939856956 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.881e+05 Order of pole = 1.863e+09 TOP MAIN SOLVE Loop t[1] = 4.248999999999808 x1[1] (analytic) = 2.000025701309499 x1[1] (numeric) = 1.99452693073029 absolute error = 0.005498770579209555 relative error = 0.2749349958657673 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.9809941086725 x2[1] (numeric) = 2.037363828066684 absolute error = 0.05636971939418411 relative error = 2.845526856814253 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.882e+05 Order of pole = 1.865e+09 TOP MAIN SOLVE Loop t[1] = 4.249999999999808 x1[1] (analytic) = 2.000025675621036 x1[1] (numeric) = 1.994520651253228 absolute error = 0.005505024367808087 relative error = 0.2752476848127812 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.982958047329622 x2[1] (numeric) = 2.039449256401455 absolute error = 0.05649120907183258 relative error = 2.848835311866897 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.883e+05 Order of pole = 1.867e+09 TOP MAIN SOLVE Loop t[1] = 4.250999999999808 x1[1] (analytic) = 2.000025649958248 x1[1] (numeric) = 1.994514365493549 absolute error = 0.005511284464699617 relative error = 0.2755606891748947 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.984925917807407 x2[1] (numeric) = 2.04153886919989 absolute error = 0.05661295139248246 relative error = 2.852144298413835 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.884e+05 Order of pole = 1.868e+09 TOP MAIN SOLVE Loop t[1] = 4.251999999999809 x1[1] (analytic) = 2.000025624321111 x1[1] (numeric) = 1.994508073444966 absolute error = 0.005517550876145361 relative error = 0.2758740092651682 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.986897727977352 x2[1] (numeric) = 2.043632674848728 absolute error = 0.05673494687137604 relative error = 2.85545380985119 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 987.4 Order of pole = 8274 TOP MAIN SOLVE Loop t[1] = 4.252999999999809 x1[1] (analytic) = 2.000025598709598 x1[1] (numeric) = 1.994501775101187 absolute error = 0.005523823608410527 relative error = 0.2761876453968619 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.988873485726712 x2[1] (numeric) = 2.04573068175151 absolute error = 0.05685719602479766 relative error = 2.858763839572364 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.886e+05 Order of pole = 1.872e+09 TOP MAIN SOLVE Loop t[1] = 4.253999999999809 x1[1] (analytic) = 2.000025573123684 x1[1] (numeric) = 1.994495470455915 absolute error = 0.005530102667768766 relative error = 0.2765015978836576 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.990853198958534 x2[1] (numeric) = 2.047832898328607 absolute error = 0.05697969937007286 relative error = 2.862074380967938 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.887e+05 Order of pole = 1.874e+09 TOP MAIN SOLVE Loop t[1] = 4.25499999999981 x1[1] (analytic) = 2.000025547563342 x1[1] (numeric) = 1.994489159502844 absolute error = 0.005536388060498609 relative error = 0.2768158670394818 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.992836875591687 x2[1] (numeric) = 2.049939333017261 absolute error = 0.05710245742557385 relative error = 2.865385427425902 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.888e+05 Order of pole = 1.876e+09 TOP MAIN SOLVE Loop t[1] = 4.25599999999981 x1[1] (analytic) = 2.000025522028548 x1[1] (numeric) = 1.994482842235663 absolute error = 0.005542679792885696 relative error = 0.277130453178616 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.994824523560892 x2[1] (numeric) = 2.052049994271611 absolute error = 0.05722547071071937 relative error = 2.86869697233159 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.889e+05 Order of pole = 1.878e+09 TOP MAIN SOLVE Loop t[1] = 4.25699999999981 x1[1] (analytic) = 2.000025496519276 x1[1] (numeric) = 1.994476518648055 absolute error = 0.005548977871221439 relative error = 0.2774453566156304 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.996816150816756 x2[1] (numeric) = 2.054164890562734 absolute error = 0.05734873974597821 relative error = 2.872009009067805 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.89e+05 Order of pole = 1.88e+09 TOP MAIN SOLVE Loop t[1] = 4.257999999999811 x1[1] (analytic) = 2.000025471035501 x1[1] (numeric) = 1.994470188733697 absolute error = 0.005555282301804576 relative error = 0.2777605776654615 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 1.998811765325805 x2[1] (numeric) = 2.056284030378674 absolute error = 0.05747226505286918 relative error = 2.875321531014765 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.891e+05 Order of pole = 1.881e+09 TOP MAIN SOLVE Loop t[1] = 4.258999999999811 x1[1] (analytic) = 2.000025445577197 x1[1] (numeric) = 1.994463852486258 absolute error = 0.005561593090938732 relative error = 0.2780761166432903 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.000811375070511 x2[1] (numeric) = 2.058407422224477 absolute error = 0.05759604715396582 relative error = 2.878634531550285 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.892e+05 Order of pole = 1.883e+09 TOP MAIN SOLVE Loop t[1] = 4.259999999999811 x1[1] (analytic) = 2.000025420144338 x1[1] (numeric) = 1.994457509899403 absolute error = 0.005567910244935304 relative error = 0.2783919738646861 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.002814988049329 x2[1] (numeric) = 2.060535074622227 absolute error = 0.05772008657289751 relative error = 2.881948004049781 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.893e+05 Order of pole = 1.885e+09 TOP MAIN SOLVE Loop t[1] = 4.260999999999812 x1[1] (analytic) = 2.0000253947369 x1[1] (numeric) = 1.994451160966789 absolute error = 0.005574233770111237 relative error = 0.2787081496454958 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.004822612276727 x2[1] (numeric) = 2.062666996111077 absolute error = 0.05784438383435075 relative error = 2.885261941886281 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.893e+05 Order of pole = 1.887e+09 TOP MAIN SOLVE Loop t[1] = 4.261999999999812 x1[1] (analytic) = 2.000025369354856 x1[1] (numeric) = 1.994444805682066 absolute error = 0.005580563672789696 relative error = 0.2790246443018773 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.006834255783216 x2[1] (numeric) = 2.064803195247288 absolute error = 0.05796893946407211 relative error = 2.888576338430517 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.895e+05 Order of pole = 1.889e+09 TOP MAIN SOLVE Loop t[1] = 4.262999999999812 x1[1] (analytic) = 2.000025343998181 x1[1] (numeric) = 1.99443844403888 absolute error = 0.005586899959301173 relative error = 0.2793414581503549 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.008849926615385 x2[1] (numeric) = 2.066943680604256 absolute error = 0.0580937539888704 relative error = 2.891891187050979 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.895e+05 Order of pole = 1.891e+09 TOP MAIN SOLVE Loop t[1] = 4.263999999999813 x1[1] (analytic) = 2.000025318666851 x1[1] (numeric) = 1.994432076030869 absolute error = 0.00559324263598171 relative error = 0.2796585915077303 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.010869632835934 x2[1] (numeric) = 2.069088460772554 absolute error = 0.05821882793661937 relative error = 2.895206481114005 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.896e+05 Order of pole = 1.893e+09 TOP MAIN SOLVE Loop t[1] = 4.264999999999813 x1[1] (analytic) = 2.00002529336084 x1[1] (numeric) = 1.994425701651665 absolute error = 0.005599591709174234 relative error = 0.2799760446911493 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.012893382523704 x2[1] (numeric) = 2.071237544359961 absolute error = 0.05834416183625724 relative error = 2.898522213983689 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.897e+05 Order of pole = 1.895e+09 TOP MAIN SOLVE Loop t[1] = 4.265999999999813 x1[1] (analytic) = 2.000025268080121 x1[1] (numeric) = 1.994419320894894 absolute error = 0.005605947185227445 relative error = 0.2802938180180466 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.014921183773707 x2[1] (numeric) = 2.0733909399915 absolute error = 0.05846975621779293 relative error = 2.901838379022154 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.898e+05 Order of pole = 1.897e+09 TOP MAIN SOLVE Loop t[1] = 4.266999999999814 x1[1] (analytic) = 2.000025242824671 x1[1] (numeric) = 1.994412933754174 absolute error = 0.005612309070496924 relative error = 0.280611911806201 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.016953044697164 x2[1] (numeric) = 2.075548656309468 absolute error = 0.05859561161230387 relative error = 2.905154969589375 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.899e+05 Order of pole = 1.899e+09 TOP MAIN SOLVE Loop t[1] = 4.267999999999814 x1[1] (analytic) = 2.000025217594463 x1[1] (numeric) = 1.994406540223119 absolute error = 0.005618677371344249 relative error = 0.280930326373691 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.018988973421535 x2[1] (numeric) = 2.077710701973477 absolute error = 0.05872172855194213 relative error = 2.908471979043439 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.9e+05 Order of pole = 1.9e+09 TOP MAIN SOLVE Loop t[1] = 4.268999999999814 x1[1] (analytic) = 2.000025192389474 x1[1] (numeric) = 1.994400140295335 absolute error = 0.00562505209413855 relative error = 0.2812490620389725 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.021028978090549 x2[1] (numeric) = 2.079877085660482 absolute error = 0.05884810756993364 relative error = 2.91178940074045 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.901e+05 Order of pole = 1.902e+09 TOP MAIN SOLVE Loop t[1] = 4.269999999999815 x1[1] (analytic) = 2.000025167209676 x1[1] (numeric) = 1.994393733964422 absolute error = 0.005631433245253614 relative error = 0.2815681191207348 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.023073066864241 x2[1] (numeric) = 2.082047816064822 absolute error = 0.05897474920058121 relative error = 2.915107228034623 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.902e+05 Order of pole = 1.904e+09 TOP MAIN SOLVE Loop t[1] = 4.270999999999815 x1[1] (analytic) = 2.000025142055046 x1[1] (numeric) = 1.994387321223974 absolute error = 0.005637820831071672 relative error = 0.2818874979380886 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.02512124791898 x2[1] (numeric) = 2.084222901898249 absolute error = 0.05910165397926859 relative error = 2.918425454278434 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.903e+05 Order of pole = 1.906e+09 TOP MAIN SOLVE Loop t[1] = 4.271999999999816 x1[1] (analytic) = 2.000025116925558 x1[1] (numeric) = 1.994380902067578 absolute error = 0.005644214857979168 relative error = 0.2822071988103563 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.027173529447508 x2[1] (numeric) = 2.086402351889966 absolute error = 0.0592288224424582 relative error = 2.921744072822448 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.904e+05 Order of pole = 1.908e+09 TOP MAIN SOLVE Loop t[1] = 4.272999999999816 x1[1] (analytic) = 2.000025091821186 x1[1] (numeric) = 1.994374476488816 absolute error = 0.005650615332370545 relative error = 0.2825272220572592 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.029229919658964 x2[1] (numeric) = 2.088586174786663 absolute error = 0.0593562551276996 relative error = 2.925063077015695 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.905e+05 Order of pole = 1.91e+09 TOP MAIN SOLVE Loop t[1] = 4.273999999999816 x1[1] (analytic) = 2.000025066741907 x1[1] (numeric) = 1.99436804448126 absolute error = 0.00565702226064646 relative error = 0.28284756799883 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.031290426778925 x2[1] (numeric) = 2.09077437935255 absolute error = 0.0594839525736246 relative error = 2.928382460205358 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.906e+05 Order of pole = 1.912e+09 TOP MAIN SOLVE Loop t[1] = 4.274999999999817 x1[1] (analytic) = 2.000025041687694 x1[1] (numeric) = 1.99436160603848 absolute error = 0.00566343564921401 relative error = 0.2831682369554231 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.033355059049435 x2[1] (numeric) = 2.092966974369391 absolute error = 0.05961191531995569 relative error = 2.931702215737149 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.907e+05 Order of pole = 1.914e+09 TOP MAIN SOLVE Loop t[1] = 4.275999999999817 x1[1] (analytic) = 2.000025016658523 x1[1] (numeric) = 1.994355161154037 absolute error = 0.005669855504486065 relative error = 0.2834892292476818 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.035423824729038 x2[1] (numeric) = 2.095163968636542 absolute error = 0.05974014390750471 relative error = 2.93502233695518 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.908e+05 Order of pole = 1.916e+09 TOP MAIN SOLVE Loop t[1] = 4.276999999999817 x1[1] (analytic) = 2.000024991654369 x1[1] (numeric) = 1.994348709821486 absolute error = 0.005676281832882824 relative error = 0.2838105451966153 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.037496732092812 x2[1] (numeric) = 2.097365370970987 absolute error = 0.05986863887817462 relative error = 2.938342817202 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.909e+05 Order of pole = 1.917e+09 TOP MAIN SOLVE Loop t[1] = 4.277999999999818 x1[1] (analytic) = 2.000024966675206 x1[1] (numeric) = 1.994342252034375 absolute error = 0.005682714640830477 relative error = 0.2841321851235331 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.039573789432402 x2[1] (numeric) = 2.099571190207367 absolute error = 0.0599974007749644 relative error = 2.94166364981878 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.91e+05 Order of pole = 1.92e+09 TOP MAIN SOLVE Loop t[1] = 4.278999999999818 x1[1] (analytic) = 2.00002494172101 x1[1] (numeric) = 1.994335787786248 absolute error = 0.005689153934761881 relative error = 0.2844541493500775 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.041655005056053 x2[1] (numeric) = 2.101781435198023 absolute error = 0.06012643014196994 relative error = 2.944984828145301 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.911e+05 Order of pole = 1.921e+09 TOP MAIN SOLVE Loop t[1] = 4.279999999999818 x1[1] (analytic) = 2.000024916791756 x1[1] (numeric) = 1.994329317070639 absolute error = 0.005695599721116551 relative error = 0.2847764381982238 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.043740387288641 x2[1] (numeric) = 2.103996114813027 absolute error = 0.06025572752438535 relative error = 2.948306345519967 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.911e+05 Order of pole = 1.923e+09 TOP MAIN SOLVE Loop t[1] = 4.280999999999819 x1[1] (analytic) = 2.000024891887418 x1[1] (numeric) = 1.994322839881078 absolute error = 0.005702052006339775 relative error = 0.2850990519902362 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.045829944471713 x2[1] (numeric) = 2.106215237940218 absolute error = 0.06038529346850519 relative error = 2.951628195279851 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.913e+05 Order of pole = 1.925e+09 TOP MAIN SOLVE Loop t[1] = 4.281999999999819 x1[1] (analytic) = 2.000024867007972 x1[1] (numeric) = 1.994316356211088 absolute error = 0.005708510796884392 relative error = 0.2854219910487562 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.04792368496351 x2[1] (numeric) = 2.108438813485239 absolute error = 0.06051512852172891 relative error = 2.95495037076087 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.913e+05 Order of pole = 1.927e+09 TOP MAIN SOLVE Loop t[1] = 4.282999999999819 x1[1] (analytic) = 2.000024842153394 x1[1] (numeric) = 1.994309866054185 absolute error = 0.005714976099209013 relative error = 0.2857452556967138 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.050021617139011 x2[1] (numeric) = 2.110666850371572 absolute error = 0.06064523323256132 relative error = 2.958272865297742 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 687.3 Order of pole = 1.698e+04 TOP MAIN SOLVE Loop t[1] = 4.28399999999982 x1[1] (analytic) = 2.000024817323657 x1[1] (numeric) = 1.994303369403879 absolute error = 0.005721447919778688 relative error = 0.2860688462573615 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.05212374938996 x2[1] (numeric) = 2.112899357540574 absolute error = 0.06077560815061389 relative error = 2.961595672223997 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.915e+05 Order of pole = 1.931e+09 TOP MAIN SOLVE Loop t[1] = 4.28499999999982 x1[1] (analytic) = 2.000024792518738 x1[1] (numeric) = 1.994296866253673 absolute error = 0.005727926265065575 relative error = 0.2863927630543064 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.0542300901249 x2[1] (numeric) = 2.115136343951511 absolute error = 0.06090625382661008 relative error = 2.964918784872189 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.917e+05 Order of pole = 1.933e+09 TOP MAIN SOLVE Loop t[1] = 4.28599999999982 x1[1] (analytic) = 2.000024767738612 x1[1] (numeric) = 1.994290356597064 absolute error = 0.00573441114154738 relative error = 0.2867170064114338 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.056340647769211 x2[1] (numeric) = 2.117377818581594 absolute error = 0.06103717081238358 relative error = 2.968242196573744 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.917e+05 Order of pole = 1.935e+09 TOP MAIN SOLVE Loop t[1] = 4.286999999999821 x1[1] (analytic) = 2.000024742983253 x1[1] (numeric) = 1.994283840427543 absolute error = 0.005740902555710026 relative error = 0.2870415766530393 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.058455430765136 x2[1] (numeric) = 2.119623790426021 absolute error = 0.06116835966088452 relative error = 2.971565900659213 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.918e+05 Order of pole = 1.937e+09 TOP MAIN SOLVE Loop t[1] = 4.287999999999821 x1[1] (analytic) = 2.000024718252637 x1[1] (numeric) = 1.994277317738593 absolute error = 0.005747400514044099 relative error = 0.2873664741036517 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.060574447571825 x2[1] (numeric) = 2.121874268498003 absolute error = 0.06129982092617814 relative error = 2.974889890458152 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.919e+05 Order of pole = 1.939e+09 TOP MAIN SOLVE Loop t[1] = 4.288999999999821 x1[1] (analytic) = 2.000024693546739 x1[1] (numeric) = 1.994270788523692 absolute error = 0.005753905023047512 relative error = 0.2876916990881666 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.062697706665359 x2[1] (numeric) = 2.124129261828809 absolute error = 0.06143155516344967 relative error = 2.9782141592993 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.92e+05 Order of pole = 1.941e+09 TOP MAIN SOLVE Loop t[1] = 4.289999999999822 x1[1] (analytic) = 2.000024668865535 x1[1] (numeric) = 1.99426425277631 absolute error = 0.005760416089225284 relative error = 0.2880172519318344 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.06482521653879 x2[1] (numeric) = 2.126388779467795 absolute error = 0.06156356292900478 relative error = 2.981538700510549 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.921e+05 Order of pole = 1.942e+09 TOP MAIN SOLVE Loop t[1] = 4.290999999999822 x1[1] (analytic) = 2.000024644209 x1[1] (numeric) = 1.994257710489912 absolute error = 0.00576693371908843 relative error = 0.2883431329602053 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.066956985702173 x2[1] (numeric) = 2.128652830482447 absolute error = 0.06169584478027446 relative error = 2.984863507419123 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.922e+05 Order of pole = 1.945e+09 TOP MAIN SOLVE Loop t[1] = 4.291999999999822 x1[1] (analytic) = 2.000024619577109 x1[1] (numeric) = 1.994251161657955 absolute error = 0.005773457919154179 relative error = 0.2886693424991406 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.069093022682599 x2[1] (numeric) = 2.130921423958412 absolute error = 0.06182840127581324 relative error = 2.988188573351436 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.923e+05 Order of pole = 1.946e+09 TOP MAIN SOLVE Loop t[1] = 4.292999999999823 x1[1] (analytic) = 2.000024594969838 x1[1] (numeric) = 1.994244606273891 absolute error = 0.005779988695947091 relative error = 0.2889958808748679 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.07123333602423 x2[1] (numeric) = 2.133194568999536 absolute error = 0.06196123297530587 relative error = 2.991513891633358 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.924e+05 Order of pole = 1.948e+09 TOP MAIN SOLVE Loop t[1] = 4.293999999999823 x1[1] (analytic) = 2.000024570387161 x1[1] (numeric) = 1.994238044331163 absolute error = 0.005786526055997943 relative error = 0.2893227484139256 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.073377934288338 x2[1] (numeric) = 2.135472274727902 absolute error = 0.06209434043956419 relative error = 2.994839455590007 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.925e+05 Order of pole = 1.95e+09 TOP MAIN SOLVE Loop t[1] = 4.294999999999823 x1[1] (analytic) = 2.000024545829055 x1[1] (numeric) = 1.994231475823211 absolute error = 0.005793070005843726 relative error = 0.289649945443163 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.075526826053328 x2[1] (numeric) = 2.137754550283864 absolute error = 0.06222772423053691 relative error = 2.998165258546172 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.926e+05 Order of pole = 1.952e+09 TOP MAIN SOLVE Loop t[1] = 4.295999999999824 x1[1] (analytic) = 2.000024521295495 x1[1] (numeric) = 1.994224900743466 absolute error = 0.005799620552028983 relative error = 0.2899774722898067 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.077680019914783 x2[1] (numeric) = 2.140041404826087 absolute error = 0.06236138491130383 relative error = 3.001491293825967 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.927e+05 Order of pole = 1.954e+09 TOP MAIN SOLVE Loop t[1] = 4.296999999999824 x1[1] (analytic) = 2.000024496786456 x1[1] (numeric) = 1.994218319085352 absolute error = 0.005806177701103366 relative error = 0.2903053292813391 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.079837524485494 x2[1] (numeric) = 2.142332847531579 absolute error = 0.06249532304608474 relative error = 3.004817554753211 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.928e+05 Order of pole = 1.956e+09 TOP MAIN SOLVE Loop t[1] = 4.297999999999824 x1[1] (analytic) = 2.000024472301914 x1[1] (numeric) = 1.994211730842289 absolute error = 0.005812741459625181 relative error = 0.2906335167456751 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.081999348395495 x2[1] (numeric) = 2.144628887595732 absolute error = 0.06262953920023673 relative error = 3.008144034651238 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.929e+05 Order of pole = 1.958e+09 TOP MAIN SOLVE Loop t[1] = 4.298999999999825 x1[1] (analytic) = 2.000024447841844 x1[1] (numeric) = 1.994205136007687 absolute error = 0.005819311834157181 relative error = 0.2909620350109518 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.084165500292096 x2[1] (numeric) = 2.146929534232355 absolute error = 0.06276403394025953 relative error = 3.011470726843101 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.93e+05 Order of pole = 1.96e+09 TOP MAIN SOLVE Loop t[1] = 4.299999999999825 x1[1] (analytic) = 2.000024423406222 x1[1] (numeric) = 1.994198534574952 absolute error = 0.005825888831270332 relative error = 0.2912908844057173 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.086335988839919 x2[1] (numeric) = 2.149234796673716 absolute error = 0.06289880783379687 relative error = 3.014797624651576 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.931e+05 Order of pole = 1.962e+09 TOP MAIN SOLVE Loop t[1] = 4.300999999999825 x1[1] (analytic) = 2.000024398995023 x1[1] (numeric) = 1.994191926537482 absolute error = 0.005832472457541593 relative error = 0.2916200652588192 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.088510822720935 x2[1] (numeric) = 2.151544684170574 absolute error = 0.06303386144963863 relative error = 3.018124721399213 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.932e+05 Order of pole = 1.964e+09 TOP MAIN SOLVE Loop t[1] = 4.301999999999826 x1[1] (analytic) = 2.000024374608224 x1[1] (numeric) = 1.99418531188867 absolute error = 0.005839062719554144 relative error = 0.291949577899416 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.090690010634493 x2[1] (numeric) = 2.153859205992218 absolute error = 0.06316919535772447 relative error = 3.021452010408447 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.933e+05 Order of pole = 1.966e+09 TOP MAIN SOLVE Loop t[1] = 4.302999999999826 x1[1] (analytic) = 2.000024350245799 x1[1] (numeric) = 1.9941786906219 absolute error = 0.005845659623898714 relative error = 0.2922794226570439 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.092873561297361 x2[1] (numeric) = 2.156178371426503 absolute error = 0.06330481012914246 relative error = 3.02477948500148 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.934e+05 Order of pole = 1.968e+09 TOP MAIN SOLVE Loop t[1] = 4.303999999999826 x1[1] (analytic) = 2.000024325907724 x1[1] (numeric) = 1.994172062730552 absolute error = 0.005852263177172023 relative error = 0.2926095998615384 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.095061483443756 x2[1] (numeric) = 2.158502189779892 absolute error = 0.06344070633613619 relative error = 3.028107138500564 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.935e+05 Order of pole = 1.97e+09 TOP MAIN SOLVE Loop t[1] = 4.304999999999827 x1[1] (analytic) = 2.000024301593975 x1[1] (numeric) = 1.994165428207998 absolute error = 0.005858873385977681 relative error = 0.2929401098430798 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.097253785825382 x2[1] (numeric) = 2.160830670377486 absolute error = 0.06357688455210342 relative error = 3.031434964227874 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.936e+05 Order of pole = 1.972e+09 TOP MAIN SOLVE Loop t[1] = 4.305999999999827 x1[1] (analytic) = 2.000024277304528 x1[1] (numeric) = 1.994158787047602 absolute error = 0.005865490256925732 relative error = 0.2932709529321698 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.099450477211464 x2[1] (numeric) = 2.163163822563065 absolute error = 0.06371334535160145 relative error = 3.034762955505715 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.937e+05 Order of pole = 1.974e+09 TOP MAIN SOLVE Loop t[1] = 4.306999999999827 x1[1] (analytic) = 2.000024253039358 x1[1] (numeric) = 1.994152139242725 absolute error = 0.005872113796633327 relative error = 0.2936021294596656 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.101651566388782 x2[1] (numeric) = 2.165501655699127 absolute error = 0.06385008931034575 relative error = 3.038091105656389 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 738.3 Order of pole = 229.6 TOP MAIN SOLVE Loop t[1] = 4.307999999999828 x1[1] (analytic) = 2.000024228798441 x1[1] (numeric) = 1.994145484786717 absolute error = 0.005878744011723835 relative error = 0.2939336397567354 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.103857062161707 x2[1] (numeric) = 2.167844179166923 absolute error = 0.06398711700521575 relative error = 3.041419408002422 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.939e+05 Order of pole = 1.978e+09 TOP MAIN SOLVE Loop t[1] = 4.308999999999828 x1[1] (analytic) = 2.000024204581753 x1[1] (numeric) = 1.994138823672926 absolute error = 0.005885380908827287 relative error = 0.2942654841548802 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.106066973352239 x2[1] (numeric) = 2.170191402366494 absolute error = 0.06412442901425575 relative error = 3.044747855866546 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.939e+05 Order of pole = 1.98e+09 TOP MAIN SOLVE Loop t[1] = 4.309999999999828 x1[1] (analytic) = 2.00002418038927 x1[1] (numeric) = 1.994132155894689 absolute error = 0.005892024494580816 relative error = 0.2945976629859564 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.108281308800036 x2[1] (numeric) = 2.172543334716712 absolute error = 0.06426202591667618 relative error = 3.048076442571698 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.941e+05 Order of pole = 1.982e+09 TOP MAIN SOLVE Loop t[1] = 4.310999999999829 x1[1] (analytic) = 2.000024156220967 x1[1] (numeric) = 1.994125481445338 absolute error = 0.005898674775628221 relative error = 0.2949301765821534 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.110500077362456 x2[1] (numeric) = 2.174899985655314 absolute error = 0.06439990829285769 relative error = 3.051405161441161 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.941e+05 Order of pole = 1.984e+09 TOP MAIN SOLVE Loop t[1] = 4.311999999999829 x1[1] (analytic) = 2.00002413207682 x1[1] (numeric) = 1.9941188003182 absolute error = 0.00590533175861907 relative error = 0.2952630252759496 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.112723287914589 x2[1] (numeric) = 2.177261364638942 absolute error = 0.06453807672435374 relative error = 3.054734005798626 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.942e+05 Order of pole = 1.986e+09 TOP MAIN SOLVE Loop t[1] = 4.312999999999829 x1[1] (analytic) = 2.000024107956805 x1[1] (numeric) = 1.994112112506594 absolute error = 0.005911995450211371 relative error = 0.2955962094002446 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.11495094934929 x2[1] (numeric) = 2.179627481143181 absolute error = 0.0646765317938911 relative error = 3.058062968968156 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.944e+05 Order of pole = 1.988e+09 TOP MAIN SOLVE Loop t[1] = 4.31399999999983 x1[1] (analytic) = 2.000024083860898 x1[1] (numeric) = 1.99410541800383 absolute error = 0.005918665857067795 relative error = 0.2959297292881719 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.117183070577221 x2[1] (numeric) = 2.181998344662594 absolute error = 0.06481527408537247 relative error = 3.061392044274256 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.944e+05 Order of pole = 1.99e+09 TOP MAIN SOLVE Loop t[1] = 4.31499999999983 x1[1] (analytic) = 2.000024059789075 x1[1] (numeric) = 1.994098716803216 absolute error = 0.005925342985859228 relative error = 0.2962635852732753 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.119419660526883 x2[1] (numeric) = 2.184373964710764 absolute error = 0.06495430418388048 relative error = 3.064721225042 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.945e+05 Order of pole = 1.992e+09 TOP MAIN SOLVE Loop t[1] = 4.31599999999983 x1[1] (analytic) = 2.000024035741312 x1[1] (numeric) = 1.994092008898049 absolute error = 0.005932026843263216 relative error = 0.2965977776894317 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.121660728144649 x2[1] (numeric) = 2.18675435082033 absolute error = 0.06509362267568042 relative error = 3.0680505045971 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.946e+05 Order of pole = 1.994e+09 TOP MAIN SOLVE Loop t[1] = 4.316999999999831 x1[1] (analytic) = 2.000024011717584 x1[1] (numeric) = 1.994085294281622 absolute error = 0.005938717435962859 relative error = 0.2969323068707958 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.123906282394806 x2[1] (numeric) = 2.189139512543025 absolute error = 0.06523323014821925 relative error = 3.071379876265805 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.947e+05 Order of pole = 1.996e+09 TOP MAIN SOLVE Loop t[1] = 4.317999999999831 x1[1] (analytic) = 2.000023987717868 x1[1] (numeric) = 1.99407857294722 absolute error = 0.005945414770648805 relative error = 0.2972671731518997 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.126156332259584 x2[1] (numeric) = 2.191529459449715 absolute error = 0.06537312719013055 relative error = 3.074709333375072 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.948e+05 Order of pole = 1.998e+09 TOP MAIN SOLVE Loop t[1] = 4.318999999999831 x1[1] (analytic) = 2.000023963742141 x1[1] (numeric) = 1.994071844888121 absolute error = 0.005952118854019472 relative error = 0.2976023768676637 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.1284108867392 x2[1] (numeric) = 2.193924201130436 absolute error = 0.06551331439123675 relative error = 3.078038869252612 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.949e+05 Order of pole = 2e+09 TOP MAIN SOLVE Loop t[1] = 4.319999999999832 x1[1] (analytic) = 2.000023939790376 x1[1] (numeric) = 1.994065110097599 absolute error = 0.005958829692777279 relative error = 0.2979379183532087 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.130669954851885 x2[1] (numeric) = 2.196323747194436 absolute error = 0.06565379234255131 relative error = 3.081368477226933 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.95e+05 Order of pole = 2.002e+09 TOP MAIN SOLVE Loop t[1] = 4.320999999999832 x1[1] (analytic) = 2.000023915862552 x1[1] (numeric) = 1.994058368568917 absolute error = 0.005965547293634632 relative error = 0.2982737979441543 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.132933545633927 x2[1] (numeric) = 2.198728107270208 absolute error = 0.06579456163628095 relative error = 3.084698150627389 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.951e+05 Order of pole = 2.004e+09 TOP MAIN SOLVE Loop t[1] = 4.321999999999832 x1[1] (analytic) = 2.000023891958643 x1[1] (numeric) = 1.994051620295335 absolute error = 0.00597227166330816 relative error = 0.2986100159763319 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.135201668139704 x2[1] (numeric) = 2.201137291005532 absolute error = 0.06593562286582744 relative error = 3.0880278827842 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.952e+05 Order of pole = 2.006e+09 TOP MAIN SOLVE Loop t[1] = 4.322999999999833 x1[1] (analytic) = 2.000023868078627 x1[1] (numeric) = 1.994044865270104 absolute error = 0.005979002808522482 relative error = 0.2989465727859719 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.137474331441721 x2[1] (numeric) = 2.203551308067514 absolute error = 0.06607697662579248 relative error = 3.091357667028624 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.953e+05 Order of pole = 2.008e+09 TOP MAIN SOLVE Loop t[1] = 4.323999999999833 x1[1] (analytic) = 2.000023844222478 x1[1] (numeric) = 1.99403810348647 absolute error = 0.00598574073600866 relative error = 0.299283468709627 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.139751544630648 x2[1] (numeric) = 2.205970168142622 absolute error = 0.06621862351197461 relative error = 3.094687496692748 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.954e+05 Order of pole = 2.01e+09 TOP MAIN SOLVE Loop t[1] = 4.324999999999833 x1[1] (analytic) = 2.000023820390174 x1[1] (numeric) = 1.994031334937669 absolute error = 0.005992485452504415 relative error = 0.299620704084183 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.14203331681535 x2[1] (numeric) = 2.208393880936729 absolute error = 0.06636056412137981 relative error = 3.098017365109933 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.955e+05 Order of pole = 2.012e+09 TOP MAIN SOLVE Loop t[1] = 4.325999999999834 x1[1] (analytic) = 2.00002379658169 x1[1] (numeric) = 1.994024559616935 absolute error = 0.005999236964755461 relative error = 0.2999582792469252 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.144319657122931 x2[1] (numeric) = 2.210822456175148 absolute error = 0.06650279905221668 relative error = 3.10134726561452 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.956e+05 Order of pole = 2.014e+09 TOP MAIN SOLVE Loop t[1] = 4.326999999999834 x1[1] (analytic) = 2.000023772797002 x1[1] (numeric) = 1.994017777517491 absolute error = 0.006005995279511955 relative error = 0.3002961945353611 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.146610574698769 x2[1] (numeric) = 2.213255903602671 absolute error = 0.06664532890390173 relative error = 3.104677191542019 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 437.1 Order of pole = 5.409e+04 TOP MAIN SOLVE Loop t[1] = 4.327999999999834 x1[1] (analytic) = 2.000023749036088 x1[1] (numeric) = 1.994010988632555 absolute error = 0.006012760403533157 relative error = 0.3006344502874533 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.148906078706548 x2[1] (numeric) = 2.21569423298361 absolute error = 0.06678815427706253 relative error = 3.108007136229198 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1203 Order of pole = 2.219e+04 TOP MAIN SOLVE Loop t[1] = 4.328999999999835 x1[1] (analytic) = 2.000023725298922 x1[1] (numeric) = 1.994004192955338 absolute error = 0.006019532343583878 relative error = 0.3009730468414419 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.151206178328299 x2[1] (numeric) = 2.218137454101837 absolute error = 0.06693127577353852 relative error = 3.111337093014058 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.959e+05 Order of pole = 2.02e+09 TOP MAIN SOLVE Loop t[1] = 4.329999999999835 x1[1] (analytic) = 2.000023701585482 x1[1] (numeric) = 1.993997390479046 absolute error = 0.006026311106436255 relative error = 0.3013119845359336 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.153510882764435 x2[1] (numeric) = 2.220585576760821 absolute error = 0.06707469399638555 relative error = 3.114667055235987 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.96e+05 Order of pole = 2.022e+09 TOP MAIN SOLVE Loop t[1] = 4.330999999999835 x1[1] (analytic) = 2.000023677895744 x1[1] (numeric) = 1.993990581196875 absolute error = 0.006033096698868867 relative error = 0.3016512637098568 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.15582020123379 x2[1] (numeric) = 2.223038610783665 absolute error = 0.0672184095498749 relative error = 3.117997016235647 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.961e+05 Order of pole = 2.024e+09 TOP MAIN SOLVE Loop t[1] = 4.331999999999836 x1[1] (analytic) = 2.000023654229683 x1[1] (numeric) = 1.993983765102016 absolute error = 0.006039889127667397 relative error = 0.3019908847024954 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.158134142973652 x2[1] (numeric) = 2.225496566013152 absolute error = 0.06736242303949957 relative error = 3.121326969355212 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.962e+05 Order of pole = 2.026e+09 TOP MAIN SOLVE Loop t[1] = 4.332999999999836 x1[1] (analytic) = 2.000023630587276 x1[1] (numeric) = 1.993976942187653 absolute error = 0.006046688399623745 relative error = 0.302330847853444 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.160452717239803 x2[1] (numeric) = 2.227959452311777 absolute error = 0.06750673507197336 relative error = 3.12465690793826 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 773.1 Order of pole = 7687 TOP MAIN SOLVE Loop t[1] = 4.333999999999836 x1[1] (analytic) = 2.0000236069685 x1[1] (numeric) = 1.993970112446962 absolute error = 0.006053494521538028 relative error = 0.302671153502708 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.162775933306555 x2[1] (numeric) = 2.230427279561793 absolute error = 0.0676513462552375 relative error = 3.127986825330023 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.964e+05 Order of pole = 2.03e+09 TOP MAIN SOLVE Loop t[1] = 4.334999999999837 x1[1] (analytic) = 2.000023583373332 x1[1] (numeric) = 1.993963275873116 absolute error = 0.006060307500215911 relative error = 0.3030118019905705 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.165103800466787 x2[1] (numeric) = 2.232900057665245 absolute error = 0.06779625719845761 relative error = 3.131316714877181 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.965e+05 Order of pole = 2.032e+09 TOP MAIN SOLVE Loop t[1] = 4.335999999999837 x1[1] (analytic) = 2.000023559801746 x1[1] (numeric) = 1.993956432459276 absolute error = 0.006067127342470391 relative error = 0.3033527936576807 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.167436328031983 x2[1] (numeric) = 2.235377796544014 absolute error = 0.0679414685120312 relative error = 3.13464656992815 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.966e+05 Order of pole = 2.034e+09 TOP MAIN SOLVE Loop t[1] = 4.336999999999837 x1[1] (analytic) = 2.00002353625372 x1[1] (numeric) = 1.993949582198599 absolute error = 0.006073954055121344 relative error = 0.3036941288450323 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.169773525332267 x2[1] (numeric) = 2.237860506139854 absolute error = 0.06808698080758679 relative error = 3.137976383832978 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.967e+05 Order of pole = 2.036e+09 TOP MAIN SOLVE Loop t[1] = 4.337999999999838 x1[1] (analytic) = 2.000023512729231 x1[1] (numeric) = 1.993942725084235 absolute error = 0.006080787644995533 relative error = 0.304035807893963 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.172115401716445 x2[1] (numeric) = 2.240348196414433 absolute error = 0.06823279469798837 relative error = 3.141306149943488 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.968e+05 Order of pole = 2.038e+09 TOP MAIN SOLVE Loop t[1] = 4.338999999999838 x1[1] (analytic) = 2.000023489228254 x1[1] (numeric) = 1.993935861109327 absolute error = 0.006087628118926158 relative error = 0.3043778311461324 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.174461966552035 x2[1] (numeric) = 2.242840877349372 absolute error = 0.06837891079733716 relative error = 3.144635861613303 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.969e+05 Order of pole = 2.04e+09 TOP MAIN SOLVE Loop t[1] = 4.339999999999838 x1[1] (analytic) = 2.000023465750766 x1[1] (numeric) = 1.993928990267012 absolute error = 0.006094475483754414 relative error = 0.3047201989435998 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.176813229225314 x2[1] (numeric) = 2.245338558946287 absolute error = 0.06852532972097336 relative error = 3.147965512197858 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.97e+05 Order of pole = 2.042e+09 TOP MAIN SOLVE Loop t[1] = 4.340999999999839 x1[1] (analytic) = 2.000023442296744 x1[1] (numeric) = 1.993922112550417 absolute error = 0.006101329746327266 relative error = 0.3050629116287133 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.179169199141345 x2[1] (numeric) = 2.247841251226825 absolute error = 0.06867205208548066 relative error = 3.151295095054548 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.971e+05 Order of pole = 2.044e+09 TOP MAIN SOLVE Loop t[1] = 4.341999999999839 x1[1] (analytic) = 2.000023418866165 x1[1] (numeric) = 1.993915227952666 absolute error = 0.006108190913499234 relative error = 0.3054059695441984 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.181529885724024 x2[1] (numeric) = 2.25034896423271 absolute error = 0.06881907850868618 relative error = 3.154624603542663 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.972e+05 Order of pole = 2.047e+09 TOP MAIN SOLVE Loop t[1] = 4.342999999999839 x1[1] (analytic) = 2.000023395459004 x1[1] (numeric) = 1.993908336466873 absolute error = 0.006115058992131051 relative error = 0.3057493730330914 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.183895298416112 x2[1] (numeric) = 2.252861708025776 absolute error = 0.06896640960966449 relative error = 3.157954031023509 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.973e+05 Order of pole = 2.048e+09 TOP MAIN SOLVE Loop t[1] = 4.34399999999984 x1[1] (analytic) = 2.000023372075239 x1[1] (numeric) = 1.993901438086148 absolute error = 0.006121933989091 relative error = 0.306093122438806 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.186265446679274 x2[1] (numeric) = 2.255379492688015 absolute error = 0.0691140460087416 relative error = 3.161283370860532 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.974e+05 Order of pole = 2.05e+09 TOP MAIN SOLVE Loop t[1] = 4.34499999999984 x1[1] (analytic) = 2.000023348714846 x1[1] (numeric) = 1.993894532803592 absolute error = 0.006128815911254026 relative error = 0.3064372181050894 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.188640339994119 x2[1] (numeric) = 2.257902328321611 absolute error = 0.06926198832749231 relative error = 3.164612616419124 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.975e+05 Order of pole = 2.053e+09 TOP MAIN SOLVE Loop t[1] = 4.34599999999984 x1[1] (analytic) = 2.000023325377802 x1[1] (numeric) = 1.993887620612299 absolute error = 0.006135704765502403 relative error = 0.3067816603760547 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.191019987860234 x2[1] (numeric) = 2.260430225048984 absolute error = 0.06941023718874995 relative error = 3.167941761067022 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.976e+05 Order of pole = 2.054e+09 TOP MAIN SOLVE Loop t[1] = 4.346999999999841 x1[1] (analytic) = 2.000023302064083 x1[1] (numeric) = 1.993880701505358 absolute error = 0.00614260055872462 relative error = 0.307126449596126 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.193404399796226 x2[1] (numeric) = 2.262963193012828 absolute error = 0.06955879321660241 relative error = 3.171270798174045 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.977e+05 Order of pole = 2.057e+09 TOP MAIN SOLVE Loop t[1] = 4.347999999999841 x1[1] (analytic) = 2.000023278773666 x1[1] (numeric) = 1.993873775475849 absolute error = 0.006149503297816272 relative error = 0.3074715861100828 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.195793585339757 x2[1] (numeric) = 2.265501242376156 absolute error = 0.06970765703639925 relative error = 3.174599721112371 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.978e+05 Order of pole = 2.059e+09 TOP MAIN SOLVE Loop t[1] = 4.348999999999841 x1[1] (analytic) = 2.000023255506528 x1[1] (numeric) = 1.993866842516847 absolute error = 0.006156412989680726 relative error = 0.3078170702630929 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.198187554047585 x2[1] (numeric) = 2.268044383322335 absolute error = 0.06985682927475034 relative error = 3.177928523256398 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.979e+05 Order of pole = 2.061e+09 TOP MAIN SOLVE Loop t[1] = 4.349999999999842 x1[1] (analytic) = 2.000023232262645 x1[1] (numeric) = 1.993859902621418 absolute error = 0.0061633296412269 relative error = 0.308162902400602 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.200586315495598 x2[1] (numeric) = 2.27059262605513 absolute error = 0.0700063105595321 relative error = 3.181257197982978 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.98e+05 Order of pole = 2.063e+09 TOP MAIN SOLVE Loop t[1] = 4.350999999999842 x1[1] (analytic) = 2.000023209041994 x1[1] (numeric) = 1.993852955782622 absolute error = 0.006170253259372149 relative error = 0.3085090828684775 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.202989879278858 x2[1] (numeric) = 2.273145980798746 absolute error = 0.07015610151988794 relative error = 3.18458573867136 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.981e+05 Order of pole = 2.065e+09 TOP MAIN SOLVE Loop t[1] = 4.351999999999842 x1[1] (analytic) = 2.000023185844553 x1[1] (numeric) = 1.993846001993513 absolute error = 0.006177183851039825 relative error = 0.3088556120128865 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.205398255011635 x2[1] (numeric) = 2.275704457797866 absolute error = 0.07030620278623045 relative error = 3.18791413870324 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.982e+05 Order of pole = 2.067e+09 TOP MAIN SOLVE Loop t[1] = 4.352999999999843 x1[1] (analytic) = 2.000023162670298 x1[1] (numeric) = 1.993839041247137 absolute error = 0.006184121423160605 relative error = 0.3092024901803626 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.207811452327446 x2[1] (numeric) = 2.278268067317692 absolute error = 0.07045661499024591 relative error = 3.191242391462888 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.983e+05 Order of pole = 2.069e+09 TOP MAIN SOLVE Loop t[1] = 4.353999999999843 x1[1] (analytic) = 2.000023139519205 x1[1] (numeric) = 1.993832073536533 absolute error = 0.006191065982671606 relative error = 0.3095497177177614 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.210229480879096 x2[1] (numeric) = 2.280836819643991 absolute error = 0.07060733876489467 relative error = 3.194570490337108 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.984e+05 Order of pole = 2.071e+09 TOP MAIN SOLVE Loop t[1] = 4.354999999999843 x1[1] (analytic) = 2.000023116391251 x1[1] (numeric) = 1.993825098854733 absolute error = 0.006198017536517941 relative error = 0.3098972949723379 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.212652350338713 x2[1] (numeric) = 2.283410725083129 absolute error = 0.0707583747444156 relative error = 3.197898428715379 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.985e+05 Order of pole = 2.073e+09 TOP MAIN SOLVE Loop t[1] = 4.355999999999844 x1[1] (analytic) = 2.000023093286415 x1[1] (numeric) = 1.993818117194764 absolute error = 0.00620497609165116 relative error = 0.3102452222916694 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.21508007039779 x2[1] (numeric) = 2.285989793962117 absolute error = 0.07090972356432745 relative error = 3.201226199989841 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.986e+05 Order of pole = 2.075e+09 TOP MAIN SOLVE Loop t[1] = 4.356999999999844 x1[1] (analytic) = 2.000023070204671 x1[1] (numeric) = 1.993811128549642 absolute error = 0.006211941655029474 relative error = 0.3105935000236661 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.217512650767222 x2[1] (numeric) = 2.288574036628653 absolute error = 0.07106138586143107 relative error = 3.204553797555339 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.987e+05 Order of pole = 2.077e+09 TOP MAIN SOLVE Loop t[1] = 4.357999999999844 x1[1] (analytic) = 2.000023047145997 x1[1] (numeric) = 1.993804132912379 absolute error = 0.006218914233618422 relative error = 0.3109421285166048 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.219950101177345 x2[1] (numeric) = 2.291163463451159 absolute error = 0.07121336227381425 relative error = 3.207881214809577 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.988e+05 Order of pole = 2.079e+09 TOP MAIN SOLVE Loop t[1] = 4.358999999999845 x1[1] (analytic) = 2.000023024110371 x1[1] (numeric) = 1.99379713027598 absolute error = 0.006225893834390872 relative error = 0.3112911081191281 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.222392431377976 x2[1] (numeric) = 2.293758084818827 absolute error = 0.07136565344085044 relative error = 3.21120844515299 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.989e+05 Order of pole = 2.082e+09 TOP MAIN SOLVE Loop t[1] = 4.359999999999845 x1[1] (analytic) = 2.000023001097769 x1[1] (numeric) = 1.993790120633443 absolute error = 0.006232880464326573 relative error = 0.3116404391802235 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.224839651138451 x2[1] (numeric) = 2.296357911141656 absolute error = 0.07151826000320494 relative error = 3.214535481988962 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.99e+05 Order of pole = 2.083e+09 TOP MAIN SOLVE Loop t[1] = 4.360999999999845 x1[1] (analytic) = 2.000022978108168 x1[1] (numeric) = 1.993783103977756 absolute error = 0.006239874130411938 relative error = 0.3119901220492109 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.227291770247662 x2[1] (numeric) = 2.298962952850499 absolute error = 0.07167118260283711 relative error = 3.217862318723859 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.991e+05 Order of pole = 2.085e+09 TOP MAIN SOLVE Loop t[1] = 4.361999999999846 x1[1] (analytic) = 2.000022955141545 x1[1] (numeric) = 1.993776080301905 absolute error = 0.006246874839640482 relative error = 0.3123401570757661 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.229748798514102 x2[1] (numeric) = 2.301573220397103 absolute error = 0.07182442188300087 relative error = 3.221188948766985 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.992e+05 Order of pole = 2.088e+09 TOP MAIN SOLVE Loop t[1] = 4.362999999999846 x1[1] (analytic) = 2.000022932197878 x1[1] (numeric) = 1.993769049598865 absolute error = 0.006253882599012828 relative error = 0.3126905446099197 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.232210745765898 x2[1] (numeric) = 2.304188724254145 absolute error = 0.07197797848824772 relative error = 3.224515365530651 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.993e+05 Order of pole = 2.09e+09 TOP MAIN SOLVE Loop t[1] = 4.363999999999846 x1[1] (analytic) = 2.000022909277142 x1[1] (numeric) = 1.993762011861605 absolute error = 0.006260897415537148 relative error = 0.3130412850020799 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.234677621850854 x2[1] (numeric) = 2.306809474915285 absolute error = 0.07213185306443126 relative error = 3.227841562430317 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.994e+05 Order of pole = 2.092e+09 TOP MAIN SOLVE Loop t[1] = 4.364999999999847 x1[1] (analytic) = 2.000022886379315 x1[1] (numeric) = 1.993754967083088 absolute error = 0.006267919296227609 relative error = 0.3133923786029548 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.237149436636489 x2[1] (numeric) = 2.309435482895198 absolute error = 0.07228604625870894 relative error = 3.231167532884599 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.995e+05 Order of pole = 2.094e+09 TOP MAIN SOLVE Loop t[1] = 4.365999999999847 x1[1] (analytic) = 2.000022863504376 x1[1] (numeric) = 1.993747915256268 absolute error = 0.006274948248107037 relative error = 0.3137438257636853 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.239626200010076 x2[1] (numeric) = 2.31206675872962 absolute error = 0.0724405587195438 relative error = 3.234493270315282 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.996e+05 Order of pole = 2.096e+09 TOP MAIN SOLVE Loop t[1] = 4.366999999999847 x1[1] (analytic) = 2.000022840652299 x1[1] (numeric) = 1.993740856374095 absolute error = 0.006281984278204034 relative error = 0.314095626835701 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.242107921878686 x2[1] (numeric) = 2.314703312975392 absolute error = 0.07259539109670676 relative error = 3.237818768147357 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.997e+05 Order of pole = 2.098e+09 TOP MAIN SOLVE Loop t[1] = 4.367999999999848 x1[1] (analytic) = 2.000022817823063 x1[1] (numeric) = 1.993733790429509 absolute error = 0.006289027393554081 relative error = 0.3144477821707759 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.244594612169218 x2[1] (numeric) = 2.3173451562105 absolute error = 0.07275054404128189 relative error = 3.241144019809191 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.997e+05 Order of pole = 2.1e+09 TOP MAIN SOLVE Loop t[1] = 4.368999999999848 x1[1] (analytic) = 2.000022795016645 x1[1] (numeric) = 1.993726717415445 absolute error = 0.006296077601200656 relative error = 0.3148002921210833 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.247086280828449 x2[1] (numeric) = 2.319992299034116 absolute error = 0.07290601820566689 relative error = 3.244469018732477 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1.999e+05 Order of pole = 2.102e+09 TOP MAIN SOLVE Loop t[1] = 4.369999999999848 x1[1] (analytic) = 2.000022772233022 x1[1] (numeric) = 1.993719637324828 absolute error = 0.006303134908194119 relative error = 0.315153157039141 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.249582937823069 x2[1] (numeric) = 2.322644752066644 absolute error = 0.07306181424357439 relative error = 3.247793758352231 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2e+05 Order of pole = 2.104e+09 TOP MAIN SOLVE Loop t[1] = 4.370999999999849 x1[1] (analytic) = 2.000022749472172 x1[1] (numeric) = 1.99371255015058 absolute error = 0.006310199321591936 relative error = 0.3155063772778218 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.252084593139721 x2[1] (numeric) = 2.32530252594976 absolute error = 0.07321793281003863 relative error = 3.251118232107018 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.001e+05 Order of pole = 2.107e+09 TOP MAIN SOLVE Loop t[1] = 4.371999999999849 x1[1] (analytic) = 2.000022726734071 x1[1] (numeric) = 1.993705455885613 absolute error = 0.006317270848458012 relative error = 0.3158599531903207 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.254591256785039 x2[1] (numeric) = 2.327965631346455 absolute error = 0.07337437456141593 relative error = 3.25444243343891 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.002e+05 Order of pole = 2.109e+09 TOP MAIN SOLVE Loop t[1] = 4.372999999999849 x1[1] (analytic) = 2.000022704018696 x1[1] (numeric) = 1.993698354522832 absolute error = 0.006324349495864023 relative error = 0.3162138851302212 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.257102938785694 x2[1] (numeric) = 2.330634078941079 absolute error = 0.07353114015538464 relative error = 3.257766355793409 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.003e+05 Order of pole = 2.111e+09 TOP MAIN SOLVE Loop t[1] = 4.37399999999985 x1[1] (analytic) = 2.000022681326025 x1[1] (numeric) = 1.993691246055137 absolute error = 0.006331435270888308 relative error = 0.3165681734514398 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.259619649188429 x2[1] (numeric) = 2.333307879439382 absolute error = 0.07368823025095317 relative error = 3.261089992619742 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.004e+05 Order of pole = 2.113e+09 TOP MAIN SOLVE Loop t[1] = 4.37499999999985 x1[1] (analytic) = 2.000022658656036 x1[1] (numeric) = 1.993684130475419 absolute error = 0.006338528180617642 relative error = 0.3169228185083148 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.262141398060099 x2[1] (numeric) = 2.335987043568557 absolute error = 0.07384564550845818 relative error = 3.264413337370713 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.004e+05 Order of pole = 2.115e+09 TOP MAIN SOLVE Loop t[1] = 4.37599999999985 x1[1] (analytic) = 2.000022636008706 x1[1] (numeric) = 1.993677007776562 absolute error = 0.006345628232144351 relative error = 0.3172778206554623 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.264668195487714 x2[1] (numeric) = 2.338671582077285 absolute error = 0.07400338658957084 relative error = 3.26773638350291 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.006e+05 Order of pole = 2.117e+09 TOP MAIN SOLVE Loop t[1] = 4.376999999999851 x1[1] (analytic) = 2.000022613384012 x1[1] (numeric) = 1.993669877951443 absolute error = 0.006352735432568091 relative error = 0.3176331802478646 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.26720005157848 x2[1] (numeric) = 2.341361505735776 absolute error = 0.07416145415729503 relative error = 3.271059124476554 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.007e+05 Order of pole = 2.119e+09 TOP MAIN SOLVE Loop t[1] = 4.377999999999851 x1[1] (analytic) = 2.00002259078193 x1[1] (numeric) = 1.993662740992934 absolute error = 0.006359849788996508 relative error = 0.3179888976409039 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.269736976459836 x2[1] (numeric) = 2.344056825335811 absolute error = 0.07431984887597531 relative error = 3.274381553755793 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.008e+05 Order of pole = 2.121e+09 TOP MAIN SOLVE Loop t[1] = 4.378999999999851 x1[1] (analytic) = 2.00002256820244 x1[1] (numeric) = 1.993655596893896 absolute error = 0.006366971308543912 relative error = 0.3183449731902952 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.272278980279494 x2[1] (numeric) = 2.34675755169079 absolute error = 0.07447857141129566 relative error = 3.277703664808564 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.009e+05 Order of pole = 2.124e+09 TOP MAIN SOLVE Loop t[1] = 4.379999999999852 x1[1] (analytic) = 2.000022545645518 x1[1] (numeric) = 1.993648445647186 absolute error = 0.006374099998331939 relative error = 0.3187014072521199 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.274826073205486 x2[1] (numeric) = 2.349463695635769 absolute error = 0.07463762243028293 relative error = 3.281025451106691 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.01e+05 Order of pole = 2.126e+09 TOP MAIN SOLVE Loop t[1] = 4.380999999999852 x1[1] (analytic) = 2.000022523111141 x1[1] (numeric) = 1.993641287245653 absolute error = 0.006381235865488888 relative error = 0.3190582001827927 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.277378265426198 x2[1] (numeric) = 2.352175268027509 absolute error = 0.07479700260131095 relative error = 3.284346906125985 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.011e+05 Order of pole = 2.128e+09 TOP MAIN SOLVE Loop t[1] = 4.381999999999852 x1[1] (analytic) = 2.000022500599288 x1[1] (numeric) = 1.993634121682137 absolute error = 0.00638837891715105 relative error = 0.3194153523391278 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.279935567150413 x2[1] (numeric) = 2.354892279744516 absolute error = 0.07495671259410308 relative error = 3.287668023346293 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.012e+05 Order of pole = 2.13e+09 TOP MAIN SOLVE Loop t[1] = 4.382999999999853 x1[1] (analytic) = 2.000022478109936 x1[1] (numeric) = 1.993626948949474 absolute error = 0.006395529160461377 relative error = 0.3197728640782723 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.282497988607353 x2[1] (numeric) = 2.357614741687085 absolute error = 0.07511675307973187 relative error = 3.290988796251414 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.013e+05 Order of pole = 2.132e+09 TOP MAIN SOLVE Loop t[1] = 4.383999999999853 x1[1] (analytic) = 2.000022455643061 x1[1] (numeric) = 1.993619769040491 absolute error = 0.006402686602569485 relative error = 0.3201307357577068 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.285065540046718 x2[1] (numeric) = 2.360342664777345 absolute error = 0.07527712473062698 relative error = 3.294309218329377 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.013e+05 Order of pole = 2.134e+09 TOP MAIN SOLVE Loop t[1] = 4.384999999999853 x1[1] (analytic) = 2.000022433198642 x1[1] (numeric) = 1.993612581948008 absolute error = 0.006409851250634091 relative error = 0.3204889677353667 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.287638231738729 x2[1] (numeric) = 2.363076059959301 absolute error = 0.0754378282205721 relative error = 3.29762928307223 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 740.1 Order of pole = 43.42 TOP MAIN SOLVE Loop t[1] = 4.385999999999854 x1[1] (analytic) = 2.000022410776656 x1[1] (numeric) = 1.993605387664837 absolute error = 0.00641702311181902 relative error = 0.320847560369443 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.290216073974168 x2[1] (numeric) = 2.365814938198881 absolute error = 0.0755988642247134 relative error = 3.300948983976353 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.016e+05 Order of pole = 2.139e+09 TOP MAIN SOLVE Loop t[1] = 4.386999999999854 x1[1] (analytic) = 2.000022388377081 x1[1] (numeric) = 1.993598186183785 absolute error = 0.006424202193296091 relative error = 0.3212065140185262 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.292799077064417 x2[1] (numeric) = 2.368559310483974 absolute error = 0.07576023341955773 relative error = 3.304268314542297 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.017e+05 Order of pole = 2.14e+09 TOP MAIN SOLVE Loop t[1] = 4.387999999999854 x1[1] (analytic) = 2.000022365999894 x1[1] (numeric) = 1.99359097749765 absolute error = 0.006431388502244451 relative error = 0.3215658290415733 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.295387251341504 x2[1] (numeric) = 2.371309187824481 absolute error = 0.07592193648297707 relative error = 3.307587268274914 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.018e+05 Order of pole = 2.143e+09 TOP MAIN SOLVE Loop t[1] = 4.388999999999855 x1[1] (analytic) = 2.000022343645074 x1[1] (numeric) = 1.993583761599223 absolute error = 0.006438582045850572 relative error = 0.3219255057979077 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.29798060715814 x2[1] (numeric) = 2.374064581252353 absolute error = 0.07608397409421297 relative error = 3.310905838683481 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.019e+05 Order of pole = 2.145e+09 TOP MAIN SOLVE Loop t[1] = 4.389999999999855 x1[1] (analytic) = 2.000022321312597 x1[1] (numeric) = 1.993576538481289 absolute error = 0.006445782831308255 relative error = 0.322285544647219 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.300579154887764 x2[1] (numeric) = 2.37682550182164 absolute error = 0.07624634693387566 relative error = 3.314224019281589 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.02e+05 Order of pole = 2.147e+09 TOP MAIN SOLVE Loop t[1] = 4.390999999999855 x1[1] (analytic) = 2.000022299002441 x1[1] (numeric) = 1.993569308136624 absolute error = 0.006452990865817299 relative error = 0.3226459459494967 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.303182904924581 x2[1] (numeric) = 2.379591960608531 absolute error = 0.0764090556839494 relative error = 3.317541803587304 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.021e+05 Order of pole = 2.149e+09 TOP MAIN SOLVE Loop t[1] = 4.391999999999856 x1[1] (analytic) = 2.000022276714585 x1[1] (numeric) = 1.993562070557998 absolute error = 0.006460206156587045 relative error = 0.3230067100652078 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.305791867683606 x2[1] (numeric) = 2.382363968711401 absolute error = 0.07657210102779555 relative error = 3.320859185123232 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.022e+05 Order of pole = 2.151e+09 TOP MAIN SOLVE Loop t[1] = 4.392999999999856 x1[1] (analytic) = 2.000022254449004 x1[1] (numeric) = 1.993554825738173 absolute error = 0.006467428710831724 relative error = 0.3233678373550631 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.308406053600704 x2[1] (numeric) = 2.385141537250857 absolute error = 0.07673548365015304 relative error = 3.32417615741647 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.023e+05 Order of pole = 2.153e+09 TOP MAIN SOLVE Loop t[1] = 4.393999999999856 x1[1] (analytic) = 2.000022232205679 x1[1] (numeric) = 1.993547573669905 absolute error = 0.006474658535774447 relative error = 0.3237293281802181 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.311025473132633 x2[1] (numeric) = 2.387924677369777 absolute error = 0.07689920423714325 relative error = 3.327492713998738 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.024e+05 Order of pole = 2.156e+09 TOP MAIN SOLVE Loop t[1] = 4.394999999999857 x1[1] (analytic) = 2.000022209984586 x1[1] (numeric) = 1.993540314345941 absolute error = 0.006481895638644763 relative error = 0.3240911829021499 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.313650136757088 x2[1] (numeric) = 2.39071340023336 absolute error = 0.07706326347627179 relative error = 3.330808848406397 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.025e+05 Order of pole = 2.157e+09 TOP MAIN SOLVE Loop t[1] = 4.395999999999857 x1[1] (analytic) = 2.000022187785703 x1[1] (numeric) = 1.993533047759023 absolute error = 0.006489140026679996 relative error = 0.3244534018827241 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.316280054972736 x2[1] (numeric) = 2.393507717029168 absolute error = 0.0772276620564325 relative error = 3.334124554180541 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.026e+05 Order of pole = 2.16e+09 TOP MAIN SOLVE Loop t[1] = 4.396999999999857 x1[1] (analytic) = 2.000022165609007 x1[1] (numeric) = 1.993525773901883 absolute error = 0.006496391707124349 relative error = 0.3248159854841507 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.318915238299264 x2[1] (numeric) = 2.396307638967172 absolute error = 0.07739240066790787 relative error = 3.337439824866945 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 700.3 Order of pole = 8438 TOP MAIN SOLVE Loop t[1] = 4.397999999999858 x1[1] (analytic) = 2.000022143454477 x1[1] (numeric) = 1.993518492767247 absolute error = 0.006503650687229801 relative error = 0.3251789340690283 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.321555697277423 x2[1] (numeric) = 2.399113177279796 absolute error = 0.0775574800023735 relative error = 3.34075465401619 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.028e+05 Order of pole = 2.164e+09 TOP MAIN SOLVE Loop t[1] = 4.398999999999858 x1[1] (analytic) = 2.000022121322091 x1[1] (numeric) = 1.993511204347836 absolute error = 0.006510916974254766 relative error = 0.3255422480002773 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.32420144246906 x2[1] (numeric) = 2.401924343221961 absolute error = 0.07772290075290123 relative error = 3.344069035183721 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.029e+05 Order of pole = 2.167e+09 TOP MAIN SOLVE Loop t[1] = 4.399999999999858 x1[1] (analytic) = 2.000022099211825 x1[1] (numeric) = 1.993503908636359 absolute error = 0.006518190575466098 relative error = 0.3259059276412399 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.326852484457172 x2[1] (numeric) = 2.404741148071134 absolute error = 0.07788866361396174 relative error = 3.347382961929891 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.03e+05 Order of pole = 2.169e+09 TOP MAIN SOLVE Loop t[1] = 4.400999999999859 x1[1] (analytic) = 2.000022077123659 x1[1] (numeric) = 1.993496605625522 absolute error = 0.006525471498137092 relative error = 0.3262699733555806 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.329508833845941 x2[1] (numeric) = 2.407563603127367 absolute error = 0.07805476928142552 relative error = 3.350696427819924 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.031e+05 Order of pole = 2.171e+09 TOP MAIN SOLVE Loop t[1] = 4.401999999999859 x1[1] (analytic) = 2.000022055057571 x1[1] (numeric) = 1.993489295308022 absolute error = 0.006532759749549255 relative error = 0.3266343855073742 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.33217050126078 x2[1] (numeric) = 2.410391719713349 absolute error = 0.07822121845256857 relative error = 3.354009426424092 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.032e+05 Order of pole = 2.173e+09 TOP MAIN SOLVE Loop t[1] = 4.402999999999859 x1[1] (analytic) = 2.000022033013537 x1[1] (numeric) = 1.993481977676547 absolute error = 0.006540055336990092 relative error = 0.326999164460996 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.334837497348373 x2[1] (numeric) = 2.413225509174446 absolute error = 0.07838801182607291 relative error = 3.357321951317664 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.033e+05 Order of pole = 2.175e+09 TOP MAIN SOLVE Loop t[1] = 4.40399999999986 x1[1] (analytic) = 2.000022010991537 x1[1] (numeric) = 1.993474652723781 absolute error = 0.006547358267755321 relative error = 0.3273643105812313 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.337509832776719 x2[1] (numeric) = 2.416064982878749 absolute error = 0.07855515010203051 relative error = 3.360633996080999 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 731.7 Order of pole = 7487 TOP MAIN SOLVE Loop t[1] = 4.40499999999986 x1[1] (analytic) = 2.000021988991547 x1[1] (numeric) = 1.993467320442399 absolute error = 0.006554668549147991 relative error = 0.3277298242332322 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.340187518235173 x2[1] (numeric) = 2.418910152217119 absolute error = 0.07872263398194645 relative error = 3.36394555429961 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.035e+05 Order of pole = 2.18e+09 TOP MAIN SOLVE Loop t[1] = 4.40599999999986 x1[1] (analytic) = 2.000021967013546 x1[1] (numeric) = 1.993459980825067 absolute error = 0.006561986188478475 relative error = 0.3280957057825171 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.342870564434492 x2[1] (numeric) = 2.421761028603233 absolute error = 0.07889046416874024 relative error = 3.367256619564142 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.036e+05 Order of pole = 2.182e+09 TOP MAIN SOLVE Loop t[1] = 4.406999999999861 x1[1] (analytic) = 2.000021945057513 x1[1] (numeric) = 1.993452633864448 absolute error = 0.006569311193064475 relative error = 0.3284619555949707 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.345558982106877 x2[1] (numeric) = 2.424617623473627 absolute error = 0.07905864136675067 relative error = 3.370567185470517 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.037e+05 Order of pole = 2.184e+09 TOP MAIN SOLVE Loop t[1] = 4.407999999999861 x1[1] (analytic) = 2.000021923123424 x1[1] (numeric) = 1.993445279553193 absolute error = 0.006576643570230578 relative error = 0.328828574036822 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.348252782006011 x2[1] (numeric) = 2.427479948287748 absolute error = 0.07922716628173676 relative error = 3.373877245619886 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.038e+05 Order of pole = 2.186e+09 TOP MAIN SOLVE Loop t[1] = 4.408999999999861 x1[1] (analytic) = 2.000021901211258 x1[1] (numeric) = 1.993437917883949 absolute error = 0.006583983327309584 relative error = 0.3291955614747106 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.35095197490711 x2[1] (numeric) = 2.430348014527991 absolute error = 0.07939603962088126 relative error = 3.377186793618714 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.039e+05 Order of pole = 2.188e+09 TOP MAIN SOLVE Loop t[1] = 4.409999999999862 x1[1] (analytic) = 2.000021879320994 x1[1] (numeric) = 1.993430548849353 absolute error = 0.006591330471641177 relative error = 0.3295629182756205 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.353656571606959 x2[1] (numeric) = 2.433221833699754 absolute error = 0.07956526209279557 relative error = 3.380495823078913 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.04e+05 Order of pole = 2.19e+09 TOP MAIN SOLVE Loop t[1] = 4.410999999999862 x1[1] (analytic) = 2.000021857452609 x1[1] (numeric) = 1.993423172442037 absolute error = 0.006598685010571925 relative error = 0.3299306448068797 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.356366582923959 x2[1] (numeric) = 2.436101417331478 absolute error = 0.07973483440751883 relative error = 3.383804327617725 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.041e+05 Order of pole = 2.192e+09 TOP MAIN SOLVE Loop t[1] = 4.411999999999862 x1[1] (analytic) = 2.000021835606081 x1[1] (numeric) = 1.993415788654624 absolute error = 0.0066060469514575 relative error = 0.3302987414362714 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.359082019698171 x2[1] (numeric) = 2.438986776974694 absolute error = 0.07990475727652324 relative error = 3.387112300857879 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.042e+05 Order of pole = 2.195e+09 TOP MAIN SOLVE Loop t[1] = 4.412999999999863 x1[1] (analytic) = 2.000021813781389 x1[1] (numeric) = 1.993408397479731 absolute error = 0.006613416301658681 relative error = 0.3306672085318343 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.361802892791356 x2[1] (numeric) = 2.441877924204073 absolute error = 0.08007503141271721 relative error = 3.390419736427646 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.043e+05 Order of pole = 2.197e+09 TOP MAIN SOLVE Loop t[1] = 4.413999999999863 x1[1] (analytic) = 2.000021791978511 x1[1] (numeric) = 1.993400998909965 absolute error = 0.006620793068546016 relative error = 0.3310360464620953 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.364529213087021 x2[1] (numeric) = 2.444774870617468 absolute error = 0.08024565753044666 relative error = 3.393726627960819 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.044e+05 Order of pole = 2.199e+09 TOP MAIN SOLVE Loop t[1] = 4.414999999999863 x1[1] (analytic) = 2.000021770197425 x1[1] (numeric) = 1.99339359293793 absolute error = 0.00662817725949516 relative error = 0.331405255595837 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.367260991490462 x2[1] (numeric) = 2.447677627835961 absolute error = 0.08041663634549856 relative error = 3.39703296909679 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 890 Order of pole = 1.967e+04 TOP MAIN SOLVE Loop t[1] = 4.415999999999864 x1[1] (analytic) = 2.000021748438109 x1[1] (numeric) = 1.993386179556218 absolute error = 0.006635568881890652 relative error = 0.3317748363022859 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.369998238928806 x2[1] (numeric) = 2.450586207503912 absolute error = 0.08058796857510542 relative error = 3.400338753480662 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.046e+05 Order of pole = 2.204e+09 TOP MAIN SOLVE Loop t[1] = 4.416999999999864 x1[1] (analytic) = 2.000021726700542 x1[1] (numeric) = 1.993378758757417 absolute error = 0.006642967943124578 relative error = 0.3321447889510459 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.372740966351059 x2[1] (numeric) = 2.453500621289004 absolute error = 0.08075965493794435 relative error = 3.403643974763132 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.047e+05 Order of pole = 2.206e+09 TOP MAIN SOLVE Loop t[1] = 4.417999999999864 x1[1] (analytic) = 2.000021704984701 x1[1] (numeric) = 1.993371330534105 absolute error = 0.006650374450595242 relative error = 0.332515113912032 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.375489184728144 x2[1] (numeric) = 2.456420880882289 absolute error = 0.08093169615414508 relative error = 3.406948626600759 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 839.4 Order of pole = 2.124e+04 TOP MAIN SOLVE Loop t[1] = 4.418999999999865 x1[1] (analytic) = 2.000021683290565 x1[1] (numeric) = 1.993363894878855 absolute error = 0.006657788411709831 relative error = 0.3328858115556031 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.37824290505295 x2[1] (numeric) = 2.459346997998238 absolute error = 0.08110409294528775 relative error = 3.410252702655788 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.049e+05 Order of pole = 2.21e+09 TOP MAIN SOLVE Loop t[1] = 4.419999999999865 x1[1] (analytic) = 2.000021661618113 x1[1] (numeric) = 1.99335645178423 absolute error = 0.006665209833882413 relative error = 0.3332568822524622 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.381002138340372 x2[1] (numeric) = 2.462278984374782 absolute error = 0.08127684603441043 relative error = 3.413556196596395 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.05e+05 Order of pole = 2.212e+09 TOP MAIN SOLVE Loop t[1] = 4.420999999999865 x1[1] (analytic) = 2.000021639967322 x1[1] (numeric) = 1.993349001242788 absolute error = 0.006672638724533719 relative error = 0.3336283263736458 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.383766895627358 x2[1] (numeric) = 2.465216851773365 absolute error = 0.08144995614600736 relative error = 3.416859102096534 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.051e+05 Order of pole = 2.215e+09 TOP MAIN SOLVE Loop t[1] = 4.421999999999866 x1[1] (analytic) = 2.000021618338171 x1[1] (numeric) = 1.993341543247078 absolute error = 0.006680075091092919 relative error = 0.3340001442906118 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.386537187972951 x2[1] (numeric) = 2.468160611978988 absolute error = 0.08162342400603739 relative error = 3.420161412836217 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.052e+05 Order of pole = 2.217e+09 TOP MAIN SOLVE Loop t[1] = 4.422999999999866 x1[1] (analytic) = 2.000021596730638 x1[1] (numeric) = 1.993334077789642 absolute error = 0.006687518940996284 relative error = 0.3343723363751734 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.389313026458336 x2[1] (numeric) = 2.471110276800257 absolute error = 0.08179725034192131 relative error = 3.42346312250132 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.053e+05 Order of pole = 2.219e+09 TOP MAIN SOLVE Loop t[1] = 4.423999999999866 x1[1] (analytic) = 2.000021575144702 x1[1] (numeric) = 1.993326604863014 absolute error = 0.006694970281688084 relative error = 0.3347449029995439 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.39209442218688 x2[1] (numeric) = 2.474065858069429 absolute error = 0.08197143588254896 relative error = 3.426764224783808 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.054e+05 Order of pole = 2.221e+09 TOP MAIN SOLVE Loop t[1] = 4.424999999999867 x1[1] (analytic) = 2.000021553580341 x1[1] (numeric) = 1.993319124459722 absolute error = 0.006702429120619025 relative error = 0.3351178445362582 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.394881386284182 x2[1] (numeric) = 2.477027367642462 absolute error = 0.08214598135828055 relative error = 3.430064713381714 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.055e+05 Order of pole = 2.223e+09 TOP MAIN SOLVE Loop t[1] = 4.425999999999867 x1[1] (analytic) = 2.000021532037534 x1[1] (numeric) = 1.993311636572286 absolute error = 0.006709895465248472 relative error = 0.3354911613582842 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.397673929898112 x2[1] (numeric) = 2.47999481739906 absolute error = 0.08232088750094846 relative error = 3.433364581999131 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.056e+05 Order of pole = 2.226e+09 TOP MAIN SOLVE Loop t[1] = 4.426999999999867 x1[1] (analytic) = 2.000021510516259 x1[1] (numeric) = 1.993304141193217 absolute error = 0.006717369323042677 relative error = 0.3358648538389341 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.400472064198859 x2[1] (numeric) = 2.482968219242722 absolute error = 0.08249615504386298 relative error = 3.43666382434638 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.057e+05 Order of pole = 2.228e+09 TOP MAIN SOLVE Loop t[1] = 4.427999999999868 x1[1] (analytic) = 2.000021489016495 x1[1] (numeric) = 1.993296638315019 absolute error = 0.006724850701475216 relative error = 0.3362389223518865 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.403275800378975 x2[1] (numeric) = 2.485947585100787 absolute error = 0.08267178472181191 relative error = 3.439962434139907 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.059e+05 Order of pole = 2.23e+09 TOP MAIN SOLVE Loop t[1] = 4.428999999999868 x1[1] (analytic) = 2.000021467538219 x1[1] (numeric) = 1.993289127930191 absolute error = 0.00673233960802766 relative error = 0.3366133672712195 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.406085149653419 x2[1] (numeric) = 2.488932926924486 absolute error = 0.08284777727106718 relative error = 3.443260405102491 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.059e+05 Order of pole = 2.232e+09 TOP MAIN SOLVE Loop t[1] = 4.429999999999868 x1[1] (analytic) = 2.000021446081411 x1[1] (numeric) = 1.993281610031222 absolute error = 0.00673983605018913 relative error = 0.3369881889713888 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.408900123259603 x2[1] (numeric) = 2.491924256688988 absolute error = 0.08302413342938486 relative error = 3.446557730963157 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.061e+05 Order of pole = 2.235e+09 TOP MAIN SOLVE Loop t[1] = 4.430999999999869 x1[1] (analytic) = 2.000021424646049 x1[1] (numeric) = 1.993274084610594 absolute error = 0.006747340035455629 relative error = 0.3373633878271944 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.411720732457435 x2[1] (numeric) = 2.494921586393446 absolute error = 0.08320085393601051 relative error = 3.449854405457326 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.062e+05 Order of pole = 2.237e+09 TOP MAIN SOLVE Loop t[1] = 4.431999999999869 x1[1] (analytic) = 2.000021403232112 x1[1] (numeric) = 1.993266551660781 absolute error = 0.006754851571331377 relative error = 0.3377389642138467 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.414546988529367 x2[1] (numeric) = 2.497924928061046 absolute error = 0.08337793953167871 relative error = 3.45315042232671 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.063e+05 Order of pole = 2.239e+09 TOP MAIN SOLVE Loop t[1] = 4.432999999999869 x1[1] (analytic) = 2.000021381839578 x1[1] (numeric) = 1.99325901117425 absolute error = 0.006762370665327699 relative error = 0.3381149185069118 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.417378902780438 x2[1] (numeric) = 2.500934293739059 absolute error = 0.08355539095862108 relative error = 3.456445775319573 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.064e+05 Order of pole = 2.241e+09 TOP MAIN SOLVE Loop t[1] = 4.43399999999987 x1[1] (analytic) = 2.000021360468426 x1[1] (numeric) = 1.993251463143461 absolute error = 0.006769897324964358 relative error = 0.3384912510823774 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.420216486538318 x2[1] (numeric) = 2.503949695498882 absolute error = 0.08373320896056402 relative error = 3.459740458190549 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.065e+05 Order of pole = 2.243e+09 TOP MAIN SOLVE Loop t[1] = 4.43499999999987 x1[1] (analytic) = 2.000021339118634 x1[1] (numeric) = 1.993243907560867 absolute error = 0.006777431557767333 relative error = 0.3388679623165421 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.423059751153358 x2[1] (numeric) = 2.506971145436094 absolute error = 0.08391139428273586 relative error = 3.463034464700867 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.066e+05 Order of pole = 2.246e+09 TOP MAIN SOLVE Loop t[1] = 4.43599999999987 x1[1] (analytic) = 2.000021317790181 x1[1] (numeric) = 1.99323634441891 absolute error = 0.006784973371271041 relative error = 0.3392450525861266 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.425908707998631 x2[1] (numeric) = 2.509998655670498 absolute error = 0.08408994767186728 relative error = 3.466327788618282 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.067e+05 Order of pole = 2.248e+09 TOP MAIN SOLVE Loop t[1] = 4.436999999999871 x1[1] (analytic) = 2.000021296483046 x1[1] (numeric) = 1.993228773710029 absolute error = 0.006792522773017451 relative error = 0.3396225222682287 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.428763368469978 x2[1] (numeric) = 2.513032238346173 absolute error = 0.08426886987619531 relative error = 3.469620423717164 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.068e+05 Order of pole = 2.25e+09 TOP MAIN SOLVE Loop t[1] = 4.437999999999871 x1[1] (analytic) = 2.000021275197208 x1[1] (numeric) = 1.993221195426652 absolute error = 0.006800079770555634 relative error = 0.3400003717403019 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.431623743986056 x2[1] (numeric) = 2.516071905631523 absolute error = 0.08444816164546731 relative error = 3.472912363778579 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.069e+05 Order of pole = 2.253e+09 TOP MAIN SOLVE Loop t[1] = 4.438999999999871 x1[1] (analytic) = 2.000021253932645 x1[1] (numeric) = 1.993213609561202 absolute error = 0.0068076443714431 relative error = 0.3403786013802212 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.43448984598838 x2[1] (numeric) = 2.519117669719322 absolute error = 0.08462782373094146 relative error = 3.476203602590232 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.07e+05 Order of pole = 2.255e+09 TOP MAIN SOLVE Loop t[1] = 4.439999999999872 x1[1] (analytic) = 2.000021232689336 x1[1] (numeric) = 1.993206016106092 absolute error = 0.006815216583243799 relative error = 0.3407572115661839 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.437361685941374 x2[1] (numeric) = 2.522169542826767 absolute error = 0.08480785688539294 relative error = 3.479494133946635 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.071e+05 Order of pole = 2.257e+09 TOP MAIN SOLVE Loop t[1] = 4.440999999999872 x1[1] (analytic) = 2.000021211467259 x1[1] (numeric) = 1.993198415053729 absolute error = 0.006822796413530563 relative error = 0.3411362026768311 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.440239275332413 x2[1] (numeric) = 2.525227537195526 absolute error = 0.08498826186311303 relative error = 3.482783951648996 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 645.4 Order of pole = 1551 TOP MAIN SOLVE Loop t[1] = 4.441999999999872 x1[1] (analytic) = 2.000021190266394 x1[1] (numeric) = 1.993190806396511 absolute error = 0.006830383869882883 relative error = 0.3415155750911372 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.443122625671867 x2[1] (numeric) = 2.528291665091785 absolute error = 0.0851690394199176 relative error = 3.486073049505479 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.073e+05 Order of pole = 2.262e+09 TOP MAIN SOLVE Loop t[1] = 4.442999999999873 x1[1] (analytic) = 2.000021169086719 x1[1] (numeric) = 1.993183190126831 absolute error = 0.006837978959888247 relative error = 0.3418953291884761 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.446011748493153 x2[1] (numeric) = 2.531361938806298 absolute error = 0.08535019031314528 relative error = 3.489361421331055 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.074e+05 Order of pole = 2.264e+09 TOP MAIN SOLVE Loop t[1] = 4.443999999999873 x1[1] (analytic) = 2.000021147928214 x1[1] (numeric) = 1.993175566237072 absolute error = 0.006845581691141911 relative error = 0.3422754653486103 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.448906655352777 x2[1] (numeric) = 2.534438370654438 absolute error = 0.08553171530166148 relative error = 3.492649060947577 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.075e+05 Order of pole = 2.266e+09 TOP MAIN SOLVE Loop t[1] = 4.444999999999873 x1[1] (analytic) = 2.000021126790856 x1[1] (numeric) = 1.993167934719609 absolute error = 0.006853192071246461 relative error = 0.3426559839516689 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.451807357830379 x2[1] (numeric) = 2.537520972976244 absolute error = 0.08571361514586506 relative error = 3.495935962183979 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.076e+05 Order of pole = 2.268e+09 TOP MAIN SOLVE Loop t[1] = 4.445999999999874 x1[1] (analytic) = 2.000021105674625 x1[1] (numeric) = 1.993160295566813 absolute error = 0.006860810107812254 relative error = 0.3430368853781691 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.454713867528786 x2[1] (numeric) = 2.540609758136471 absolute error = 0.08589589060768521 relative error = 3.499222118876058 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.077e+05 Order of pole = 2.27e+09 TOP MAIN SOLVE Loop t[1] = 4.446999999999874 x1[1] (analytic) = 2.000021084579499 x1[1] (numeric) = 1.993152648771042 absolute error = 0.006868435808456974 relative error = 0.3434181700089952 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.457626196074049 x2[1] (numeric) = 2.543704738524639 absolute error = 0.08607854245059032 relative error = 3.502507524866762 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.078e+05 Order of pole = 2.273e+09 TOP MAIN SOLVE Loop t[1] = 4.447999999999874 x1[1] (analytic) = 2.000021063505458 x1[1] (numeric) = 1.993144994324652 absolute error = 0.006876069180806965 relative error = 0.3437998382254637 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.460544355115498 x2[1] (numeric) = 2.546805926555086 absolute error = 0.08626157143958757 relative error = 3.505792174006083 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.079e+05 Order of pole = 2.275e+09 TOP MAIN SOLVE Loop t[1] = 4.448999999999875 x1[1] (analytic) = 2.000021042452481 x1[1] (numeric) = 1.993137332219986 absolute error = 0.006883710232495455 relative error = 0.3441818904092358 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.463468356325783 x2[1] (numeric) = 2.549913334667012 absolute error = 0.08644497834122866 relative error = 3.509076060151215 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.08e+05 Order of pole = 2.277e+09 TOP MAIN SOLVE Loop t[1] = 4.449999999999875 x1[1] (analytic) = 2.000021021420546 x1[1] (numeric) = 1.993129662449383 absolute error = 0.006891358971163219 relative error = 0.34456432694235 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.466398211400923 x2[1] (numeric) = 2.553026975324533 absolute error = 0.0866287639236103 relative error = 3.512359177166482 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.081e+05 Order of pole = 2.28e+09 TOP MAIN SOLVE Loop t[1] = 4.450999999999875 x1[1] (analytic) = 2.000021000409633 x1[1] (numeric) = 1.993121985005174 absolute error = 0.006899015404459696 relative error = 0.3449471482072777 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.469333932060353 x2[1] (numeric) = 2.556146861016731 absolute error = 0.08681292895637771 relative error = 3.515641518923408 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.082e+05 Order of pole = 2.282e+09 TOP MAIN SOLVE Loop t[1] = 4.451999999999876 x1[1] (analytic) = 2.000020979419721 x1[1] (numeric) = 1.99311429987968 absolute error = 0.006906679540040539 relative error = 0.3453303545868014 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.472275530046971 x2[1] (numeric) = 2.5592730042577 absolute error = 0.08699747421072912 relative error = 3.518923079300803 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.083e+05 Order of pole = 2.284e+09 TOP MAIN SOLVE Loop t[1] = 4.452999999999876 x1[1] (analytic) = 2.000020958450787 x1[1] (numeric) = 1.993106607065217 absolute error = 0.006914351385569839 relative error = 0.3457139464641253 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.475223017127182 x2[1] (numeric) = 2.562405417586601 absolute error = 0.08718240045941927 relative error = 3.522203852184834 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.084e+05 Order of pole = 2.287e+09 TOP MAIN SOLVE Loop t[1] = 4.453999999999876 x1[1] (analytic) = 2.000020937502812 x1[1] (numeric) = 1.993098906554092 absolute error = 0.006922030948720126 relative error = 0.3460979242228755 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.478176405090949 x2[1] (numeric) = 2.56554411356771 absolute error = 0.08736770847676079 relative error = 3.525483831468986 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.085e+05 Order of pole = 2.289e+09 TOP MAIN SOLVE Loop t[1] = 4.454999999999877 x1[1] (analytic) = 2.000020916575775 x1[1] (numeric) = 1.993091198338604 absolute error = 0.00692971823717059 relative error = 0.3464822882470112 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.481135705751839 x2[1] (numeric) = 2.568689104790466 absolute error = 0.0875533990386268 relative error = 3.528763011054092 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.086e+05 Order of pole = 2.291e+09 TOP MAIN SOLVE Loop t[1] = 4.455999999999877 x1[1] (analytic) = 2.000020895669653 x1[1] (numeric) = 1.993083482411045 absolute error = 0.006937413258607972 relative error = 0.3468670389208691 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.484100930947068 x2[1] (numeric) = 2.571840403869526 absolute error = 0.08773947292245765 relative error = 3.532041384848514 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.087e+05 Order of pole = 2.293e+09 TOP MAIN SOLVE Loop t[1] = 4.456999999999877 x1[1] (analytic) = 2.000020874784428 x1[1] (numeric) = 1.9930757587637 absolute error = 0.006945116020728337 relative error = 0.3472521766292522 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.487072092537553 x2[1] (numeric) = 2.574998023444811 absolute error = 0.08792593090725864 relative error = 3.535318946767967 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.089e+05 Order of pole = 2.296e+09 TOP MAIN SOLVE Loop t[1] = 4.457999999999878 x1[1] (analytic) = 2.000020853920077 x1[1] (numeric) = 1.993068027388844 absolute error = 0.006952826531233747 relative error = 0.3476377017572632 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.490049202407952 x2[1] (numeric) = 2.578161976181562 absolute error = 0.08811277377360938 relative error = 3.538595690735817 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.09e+05 Order of pole = 2.298e+09 TOP MAIN SOLVE Loop t[1] = 4.458999999999878 x1[1] (analytic) = 2.000020833076581 x1[1] (numeric) = 1.993060288278746 absolute error = 0.006960544797834922 relative error = 0.3480236146904377 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.493032272466721 x2[1] (numeric) = 2.581332274770383 absolute error = 0.08830000230366153 relative error = 3.541871610682899 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.091e+05 Order of pole = 2.3e+09 TOP MAIN SOLVE Loop t[1] = 4.459999999999878 x1[1] (analytic) = 2.000020812253918 x1[1] (numeric) = 1.993052541425667 absolute error = 0.006968270828250578 relative error = 0.3484099158147112 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.496021314646154 x2[1] (numeric) = 2.584508931927299 absolute error = 0.08848761728114551 relative error = 3.545146700547702 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.092e+05 Order of pole = 2.302e+09 TOP MAIN SOLVE Loop t[1] = 4.460999999999879 x1[1] (analytic) = 2.000020791452066 x1[1] (numeric) = 1.99304478682186 absolute error = 0.006976004630205868 relative error = 0.3487966055163412 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.499016340902434 x2[1] (numeric) = 2.587691960393806 absolute error = 0.08867561949137137 relative error = 3.548420954276321 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.093e+05 Order of pole = 2.305e+09 TOP MAIN SOLVE Loop t[1] = 4.461999999999879 x1[1] (analytic) = 2.000020770671006 x1[1] (numeric) = 1.993037024459571 absolute error = 0.006983746211434827 relative error = 0.3491836841820289 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.502017363215681 x2[1] (numeric) = 2.590881372936916 absolute error = 0.08886400972123454 relative error = 3.551694365822601 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.094e+05 Order of pole = 2.307e+09 TOP MAIN SOLVE Loop t[1] = 4.462999999999879 x1[1] (analytic) = 2.000020749910717 x1[1] (numeric) = 1.993029254331038 absolute error = 0.006991495579679485 relative error = 0.3495711521988755 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.505024393589998 x2[1] (numeric) = 2.594077182349213 absolute error = 0.08905278875921541 relative error = 3.554966929148029 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.095e+05 Order of pole = 2.309e+09 TOP MAIN SOLVE Loop t[1] = 4.46399999999988 x1[1] (analytic) = 2.000020729171178 x1[1] (numeric) = 1.993021476428489 absolute error = 0.006999252742689199 relative error = 0.3499590099543486 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.508037444053521 x2[1] (numeric) = 2.597279401448907 absolute error = 0.08924195739538643 relative error = 3.558238638221943 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.096e+05 Order of pole = 2.312e+09 TOP MAIN SOLVE Loop t[1] = 4.46499999999988 x1[1] (analytic) = 2.000020708452368 x1[1] (numeric) = 1.993013690744148 absolute error = 0.007007017708220431 relative error = 0.350347257836271 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.511056526658467 x2[1] (numeric) = 2.600488043079878 absolute error = 0.08943151642141167 relative error = 3.561509487021413 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.097e+05 Order of pole = 2.314e+09 TOP MAIN SOLVE Loop t[1] = 4.46599999999988 x1[1] (analytic) = 2.000020687754267 x1[1] (numeric) = 1.993005897270228 absolute error = 0.007014790484038969 relative error = 0.3507358962329316 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.514081653481179 x2[1] (numeric) = 2.603703120111732 absolute error = 0.08962146663055304 relative error = 3.564779469531416 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.098e+05 Order of pole = 2.316e+09 TOP MAIN SOLVE Loop t[1] = 4.466999999999881 x1[1] (analytic) = 2.000020667076853 x1[1] (numeric) = 1.992998095998936 absolute error = 0.007022571077916817 relative error = 0.3511249255329305 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.51711283662218 x2[1] (numeric) = 2.606924645439853 absolute error = 0.08981180881767292 relative error = 3.568048579744846 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.099e+05 Order of pole = 2.318e+09 TOP MAIN SOLVE Loop t[1] = 4.467999999999881 x1[1] (analytic) = 2.000020646420106 x1[1] (numeric) = 1.992990286922471 absolute error = 0.007030359497635308 relative error = 0.3515143461253337 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.520150088206218 x2[1] (numeric) = 2.610152631985452 absolute error = 0.09000254377923422 relative error = 3.57131681166243 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.1e+05 Order of pole = 2.321e+09 TOP MAIN SOLVE Loop t[1] = 4.468999999999881 x1[1] (analytic) = 2.000020625784006 x1[1] (numeric) = 1.992982470033023 absolute error = 0.007038155750982211 relative error = 0.3519041583995297 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.523193420382312 x2[1] (numeric) = 2.61338709269562 absolute error = 0.09019367231330833 relative error = 3.574584159292959 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.101e+05 Order of pole = 2.323e+09 TOP MAIN SOLVE Loop t[1] = 4.469999999999882 x1[1] (analytic) = 2.000020605168531 x1[1] (numeric) = 1.992974645322777 absolute error = 0.007045959845754179 relative error = 0.3522943627453505 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.526242845323805 x2[1] (numeric) = 2.61662804054338 absolute error = 0.09038519521957555 relative error = 3.577850616653218 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.102e+05 Order of pole = 2.326e+09 TOP MAIN SOLVE Loop t[1] = 4.470999999999882 x1[1] (analytic) = 2.000020584573662 x1[1] (numeric) = 1.992966812783906 absolute error = 0.007053771789755414 relative error = 0.3526849595530061 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.529298375228412 x2[1] (numeric) = 2.61987548852774 absolute error = 0.09057711329932783 relative error = 3.581116177768 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.103e+05 Order of pole = 2.328e+09 TOP MAIN SOLVE Loop t[1] = 4.471999999999882 x1[1] (analytic) = 2.000020563999377 x1[1] (numeric) = 1.992958972408579 absolute error = 0.007061591590797445 relative error = 0.3530759492130724 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.532360022318267 x2[1] (numeric) = 2.623129449673741 absolute error = 0.09076942735547444 relative error = 3.584380836670251 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.104e+05 Order of pole = 2.33e+09 TOP MAIN SOLVE Loop t[1] = 4.472999999999883 x1[1] (analytic) = 2.000020543445656 x1[1] (numeric) = 1.992951124188955 absolute error = 0.007069419256700238 relative error = 0.3534673321165477 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.535427798839971 x2[1] (numeric) = 2.626389937032515 absolute error = 0.09096213819254384 relative error = 3.587644587401051 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.105e+05 Order of pole = 2.333e+09 TOP MAIN SOLVE Loop t[1] = 4.473999999999883 x1[1] (analytic) = 2.000020522912479 x1[1] (numeric) = 1.992943268117187 absolute error = 0.007077254795292198 relative error = 0.3538591086548515 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.538501717064647 x2[1] (numeric) = 2.629656963681333 absolute error = 0.09115524661668539 relative error = 3.590907424009592 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.107e+05 Order of pole = 2.336e+09 TOP MAIN SOLVE Loop t[1] = 4.474999999999883 x1[1] (analytic) = 2.000020502399824 x1[1] (numeric) = 1.992935404185417 absolute error = 0.007085098214407504 relative error = 0.3542512792196928 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.541581789287981 x2[1] (numeric) = 2.632930542723657 absolute error = 0.09134875343567606 relative error = 3.594169340553357 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.107e+05 Order of pole = 2.338e+09 TOP MAIN SOLVE Loop t[1] = 4.475999999999884 x1[1] (analytic) = 2.000020481907672 x1[1] (numeric) = 1.992927532385782 absolute error = 0.007092949521890546 relative error = 0.3546438442032905 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.544668027830276 x2[1] (numeric) = 2.636210687289196 absolute error = 0.09154265945891993 relative error = 3.59743033109801 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.108e+05 Order of pole = 2.34e+09 TOP MAIN SOLVE Loop t[1] = 4.476999999999884 x1[1] (analytic) = 2.000020461436002 x1[1] (numeric) = 1.99291965271041 absolute error = 0.007100808725592156 relative error = 0.3550368039981861 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.547760445036502 x2[1] (numeric) = 2.639497410533957 absolute error = 0.09173696549745447 relative error = 3.600690389717552 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.11e+05 Order of pole = 2.342e+09 TOP MAIN SOLVE Loop t[1] = 4.477999999999884 x1[1] (analytic) = 2.000020440984793 x1[1] (numeric) = 1.992911765151421 absolute error = 0.007108675833371825 relative error = 0.3554301589973537 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.55085905327634 x2[1] (numeric) = 2.642790725640293 absolute error = 0.09193167236395317 relative error = 3.603949510494338 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.111e+05 Order of pole = 2.344e+09 TOP MAIN SOLVE Loop t[1] = 4.478999999999885 x1[1] (analytic) = 2.000020420554026 x1[1] (numeric) = 1.992903869700929 absolute error = 0.007116550853096593 relative error = 0.3558239095941449 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.553963864944239 x2[1] (numeric) = 2.646090645816966 absolute error = 0.09212678087272641 relative error = 3.607207687519017 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.112e+05 Order of pole = 2.347e+09 TOP MAIN SOLVE Loop t[1] = 4.479999999999885 x1[1] (analytic) = 2.000020400143678 x1[1] (numeric) = 1.992895966351037 absolute error = 0.007124433792641272 relative error = 0.3562180561823001 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.55707489245946 x2[1] (numeric) = 2.649397184299188 absolute error = 0.09232229183972818 relative error = 3.610464914890711 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.113e+05 Order of pole = 2.349e+09 TOP MAIN SOLVE Loop t[1] = 4.480999999999885 x1[1] (analytic) = 2.000020379753731 x1[1] (numeric) = 1.992888055093842 absolute error = 0.007132324659889111 relative error = 0.3566125991559814 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.560192148266126 x2[1] (numeric) = 2.652710354348684 absolute error = 0.09251820608255734 relative error = 3.61372118671697 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.114e+05 Order of pole = 2.351e+09 TOP MAIN SOLVE Loop t[1] = 4.481999999999886 x1[1] (analytic) = 2.000020359384164 x1[1] (numeric) = 1.992880135921433 absolute error = 0.007140223462731132 relative error = 0.3570075389097395 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.563315644833276 x2[1] (numeric) = 2.656030169253738 absolute error = 0.09271452442046257 relative error = 3.616976497113876 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.115e+05 Order of pole = 2.354e+09 TOP MAIN SOLVE Loop t[1] = 4.482999999999886 x1[1] (analytic) = 2.000020339034956 x1[1] (numeric) = 1.992872208825891 absolute error = 0.00714813020906524 relative error = 0.3574028758384694 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.56644539465491 x2[1] (numeric) = 2.659356642329252 absolute error = 0.09291124767434278 relative error = 3.620230840205967 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.116e+05 Order of pole = 2.356e+09 TOP MAIN SOLVE Loop t[1] = 4.483999999999886 x1[1] (analytic) = 2.000020318706087 x1[1] (numeric) = 1.992864273799288 absolute error = 0.007156044906799108 relative error = 0.3577986103375544 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.569581410250041 x2[1] (numeric) = 2.662689786916794 absolute error = 0.09310837666675287 relative error = 3.623484210126375 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.117e+05 Order of pole = 2.359e+09 TOP MAIN SOLVE Loop t[1] = 4.484999999999887 x1[1] (analytic) = 2.000020298397537 x1[1] (numeric) = 1.99285633083369 absolute error = 0.007163967563847295 relative error = 0.3581947428027222 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.572723704162747 x2[1] (numeric) = 2.666029616384654 absolute error = 0.09330591222190732 relative error = 3.62673660101687 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.118e+05 Order of pole = 2.361e+09 TOP MAIN SOLVE Loop t[1] = 4.485999999999887 x1[1] (analytic) = 2.000020278109286 x1[1] (numeric) = 1.992848379921154 absolute error = 0.007171898188131909 relative error = 0.3585912736300777 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.575872288962217 x2[1] (numeric) = 2.669376144127898 absolute error = 0.09350385516568105 relative error = 3.629988007027804 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.119e+05 Order of pole = 2.363e+09 TOP MAIN SOLVE Loop t[1] = 4.486999999999887 x1[1] (analytic) = 2.000020257841312 x1[1] (numeric) = 1.992840421053728 absolute error = 0.00717983678758416 relative error = 0.3589882032161812 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.579027177242805 x2[1] (numeric) = 2.67272938356842 absolute error = 0.09370220632561521 relative error = 3.633238422318243 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 383.7 Order of pole = 3.308e+04 TOP MAIN SOLVE Loop t[1] = 4.487999999999888 x1[1] (analytic) = 2.000020237593596 x1[1] (numeric) = 1.992832454223454 absolute error = 0.007187783370142364 relative error = 0.3593855319579482 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.582188381624078 x2[1] (numeric) = 2.676089348154998 absolute error = 0.09390096653091984 relative error = 3.636487841055982 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.121e+05 Order of pole = 2.368e+09 TOP MAIN SOLVE Loop t[1] = 4.488999999999888 x1[1] (analytic) = 2.000020217366118 x1[1] (numeric) = 1.992824479422365 absolute error = 0.0071957379437535 relative error = 0.3597832602527271 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.58535591475087 x2[1] (numeric) = 2.679456051363346 absolute error = 0.09410013661247607 relative error = 3.639736257417531 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.122e+05 Order of pole = 2.37e+09 TOP MAIN SOLVE Loop t[1] = 4.489999999999888 x1[1] (analytic) = 2.000020197158857 x1[1] (numeric) = 1.992816496642486 absolute error = 0.007203700516371647 relative error = 0.3601813884982219 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.588529789293325 x2[1] (numeric) = 2.682829506696166 absolute error = 0.09429971740284149 relative error = 3.642983665588239 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.123e+05 Order of pole = 2.373e+09 TOP MAIN SOLVE Loop t[1] = 4.490999999999889 x1[1] (analytic) = 2.000020176971794 x1[1] (numeric) = 1.992808505875834 absolute error = 0.007211671095959549 relative error = 0.3605799170925691 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.591710017946957 x2[1] (numeric) = 2.686209727683208 absolute error = 0.09449970973625144 relative error = 3.646230059762246 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.124e+05 Order of pole = 2.375e+09 TOP MAIN SOLVE Loop t[1] = 4.491999999999889 x1[1] (analytic) = 2.000020156804907 x1[1] (numeric) = 1.992800507114419 absolute error = 0.007219649690487495 relative error = 0.3609788464342832 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.594896613432694 x2[1] (numeric) = 2.689596727881319 absolute error = 0.09470011444862481 relative error = 3.649475434142615 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.125e+05 Order of pole = 2.378e+09 TOP MAIN SOLVE Loop t[1] = 4.492999999999889 x1[1] (analytic) = 2.000020136658177 x1[1] (numeric) = 1.992792500350242 absolute error = 0.007227636307934437 relative error = 0.3613781769223112 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.598089588496933 x2[1] (numeric) = 2.692990520874497 absolute error = 0.09490093237756403 relative error = 3.652719782941236 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.126e+05 Order of pole = 2.38e+09 TOP MAIN SOLVE Loop t[1] = 4.49399999999989 x1[1] (analytic) = 2.000020116531584 x1[1] (numeric) = 1.992784485575297 absolute error = 0.007235630956287542 relative error = 0.3617779089560111 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.601288955911588 x2[1] (numeric) = 2.696391120273951 absolute error = 0.09510216436236307 relative error = 3.655963100379048 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 753.7 Order of pole = 2.35e+04 TOP MAIN SOLVE Loop t[1] = 4.49499999999989 x1[1] (analytic) = 2.000020096425107 x1[1] (numeric) = 1.992776462781567 absolute error = 0.007243633643540193 relative error = 0.362178042935052 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.604494728474144 x2[1] (numeric) = 2.699798539718149 absolute error = 0.09530381124400478 relative error = 3.659205380685833 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.128e+05 Order of pole = 2.384e+09 TOP MAIN SOLVE Loop t[1] = 4.49599999999989 x1[1] (analytic) = 2.000020076338727 x1[1] (numeric) = 1.992768431961031 absolute error = 0.007251644377695987 relative error = 0.3625785792596132 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.607706919007705 x2[1] (numeric) = 2.703212792872876 absolute error = 0.09550587386517018 relative error = 3.66244661810049 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.13e+05 Order of pole = 2.387e+09 TOP MAIN SOLVE Loop t[1] = 4.496999999999891 x1[1] (analytic) = 2.000020056272423 x1[1] (numeric) = 1.992760393105658 absolute error = 0.007259663166765185 relative error = 0.3629795183302075 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.610925540361048 x2[1] (numeric) = 2.706633893431287 absolute error = 0.09570835307023851 relative error = 3.665686806870931 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.131e+05 Order of pole = 2.389e+09 TOP MAIN SOLVE Loop t[1] = 4.497999999999891 x1[1] (analytic) = 2.000020036226176 x1[1] (numeric) = 1.992752346207408 absolute error = 0.00726769001876737 relative error = 0.3633808605478136 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.614150605408672 x2[1] (numeric) = 2.710061855113964 absolute error = 0.09591124970529252 relative error = 3.668925941254202 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.132e+05 Order of pole = 2.392e+09 TOP MAIN SOLVE Loop t[1] = 4.498999999999891 x1[1] (analytic) = 2.000020016199964 x1[1] (numeric) = 1.992744291258236 absolute error = 0.007275724941728567 relative error = 0.3637826063137327 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.617382127050851 x2[1] (numeric) = 2.71349669166897 absolute error = 0.09611456461811896 relative error = 3.672164015516394 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.133e+05 Order of pole = 2.394e+09 TOP MAIN SOLVE Loop t[1] = 4.499999999999892 x1[1] (analytic) = 2.000019996193769 x1[1] (numeric) = 1.992736228250085 absolute error = 0.007283767943683683 relative error = 0.3641847560297096 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.620620118213687 x2[1] (numeric) = 2.716938416871903 absolute error = 0.09631829865821562 relative error = 3.67540102393283 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.134e+05 Order of pole = 2.397e+09 TOP MAIN SOLVE Loop t[1] = 4.500999999999892 x1[1] (analytic) = 2.00001997620757 x1[1] (numeric) = 1.992728157174894 absolute error = 0.007291819032676283 relative error = 0.3645873100979222 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.623864591849159 x2[1] (numeric) = 2.720387044525951 absolute error = 0.09652245267679271 relative error = 3.678636960788014 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.135e+05 Order of pole = 2.399e+09 TOP MAIN SOLVE Loop t[1] = 4.501999999999892 x1[1] (analytic) = 2.000019956241347 x1[1] (numeric) = 1.99272007802459 absolute error = 0.007299878216757039 relative error = 0.364990268920904 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.627115560935175 x2[1] (numeric) = 2.723842588461951 absolute error = 0.09672702752677553 relative error = 3.681871820375636 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.136e+05 Order of pole = 2.402e+09 TOP MAIN SOLVE Loop t[1] = 4.502999999999893 x1[1] (analytic) = 2.000019936295081 x1[1] (numeric) = 1.992711990791095 absolute error = 0.007307945503985502 relative error = 0.3653936329016321 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.630373038475626 x2[1] (numeric) = 2.727305062538437 absolute error = 0.09693202406281065 relative error = 3.685105596998722 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 396.1 Order of pole = 8.82e+04 TOP MAIN SOLVE Loop t[1] = 4.503999999999893 x1[1] (analytic) = 2.00001991636875 x1[1] (numeric) = 1.992703895466322 absolute error = 0.007316020902428333 relative error = 0.3657974024434392 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.633637037500437 x2[1] (numeric) = 2.730774480641704 absolute error = 0.09713744314126682 relative error = 3.688338284969563 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.138e+05 Order of pole = 2.406e+09 TOP MAIN SOLVE Loop t[1] = 4.504999999999893 x1[1] (analytic) = 2.000019896462336 x1[1] (numeric) = 1.992695792042175 absolute error = 0.007324104420161515 relative error = 0.3662015779501241 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.636907571065617 x2[1] (numeric) = 2.734250856685858 absolute error = 0.09734328562024031 relative error = 3.691569878609825 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.139e+05 Order of pole = 2.409e+09 TOP MAIN SOLVE Loop t[1] = 4.505999999999894 x1[1] (analytic) = 2.000019876575819 x1[1] (numeric) = 1.992687680510551 absolute error = 0.007332196065268359 relative error = 0.3666061598258522 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.640184652253317 x2[1] (numeric) = 2.737734204612873 absolute error = 0.09754955235955531 relative error = 3.694800372250469 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.14e+05 Order of pole = 2.411e+09 TOP MAIN SOLVE Loop t[1] = 4.506999999999894 x1[1] (analytic) = 2.000019856709178 x1[1] (numeric) = 1.992679560863338 absolute error = 0.007340295845840616 relative error = 0.3670111484752106 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.643468294171874 x2[1] (numeric) = 2.741224538392646 absolute error = 0.09775624422077245 relative error = 3.698029760231976 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.141e+05 Order of pole = 2.413e+09 TOP MAIN SOLVE Loop t[1] = 4.507999999999894 x1[1] (analytic) = 2.000019836862394 x1[1] (numeric) = 1.992671433092416 absolute error = 0.007348403769977807 relative error = 0.3674165443031751 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.64675850995587 x2[1] (numeric) = 2.744721872023058 absolute error = 0.09796336206718781 relative error = 3.701258036904212 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.143e+05 Order of pole = 2.416e+09 TOP MAIN SOLVE Loop t[1] = 4.508999999999895 x1[1] (analytic) = 2.000019817035447 x1[1] (numeric) = 1.992663297189659 absolute error = 0.007356519845788112 relative error = 0.3678223477151542 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.650055312766184 x2[1] (numeric) = 2.748226219530021 absolute error = 0.098170906763837 relative error = 3.704485196626485 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 644 Order of pole = 1208 TOP MAIN SOLVE Loop t[1] = 4.509999999999895 x1[1] (analytic) = 2.000019797228316 x1[1] (numeric) = 1.992655153146929 absolute error = 0.00736464408138704 relative error = 0.3682285591169233 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.65335871579004 x2[1] (numeric) = 2.751737594967542 absolute error = 0.09837887917750221 relative error = 3.70771123376772 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.145e+05 Order of pole = 2.421e+09 TOP MAIN SOLVE Loop t[1] = 4.510999999999895 x1[1] (analytic) = 2.000019777440984 x1[1] (numeric) = 1.992647000956083 absolute error = 0.00737277648490009 relative error = 0.3686351789147568 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.656668732241066 x2[1] (numeric) = 2.755256012417776 absolute error = 0.09858728017671003 relative error = 3.710936142706265 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.146e+05 Order of pole = 2.423e+09 TOP MAIN SOLVE Loop t[1] = 4.511999999999896 x1[1] (analytic) = 2.000019757673428 x1[1] (numeric) = 1.992638840608969 absolute error = 0.007380917064458536 relative error = 0.3690422075152182 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.65998537535934 x2[1] (numeric) = 2.758781485991081 absolute error = 0.09879611063174076 relative error = 3.714159917830161 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.147e+05 Order of pole = 2.425e+09 TOP MAIN SOLVE Loop t[1] = 4.512999999999896 x1[1] (analytic) = 2.00001973792563 x1[1] (numeric) = 1.992630672097427 absolute error = 0.007389065828203201 relative error = 0.3694496453253483 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.66330865841145 x2[1] (numeric) = 2.762314029826079 absolute error = 0.0990053714146284 relative error = 3.71738255353703 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.148e+05 Order of pole = 2.428e+09 TOP MAIN SOLVE Loop t[1] = 4.513999999999896 x1[1] (analytic) = 2.00001971819757 x1[1] (numeric) = 1.992622495413287 absolute error = 0.007397222784282897 relative error = 0.3698574927525875 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.666638594690543 x2[1] (numeric) = 2.765853658089708 absolute error = 0.09921506339916419 relative error = 3.720604044234118 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.149e+05 Order of pole = 2.43e+09 TOP MAIN SOLVE Loop t[1] = 4.514999999999897 x1[1] (analytic) = 2.000019698489228 x1[1] (numeric) = 1.992614310548373 absolute error = 0.00740538794085488 relative error = 0.370265750204798 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.669975197516378 x2[1] (numeric) = 2.76940038497728 absolute error = 0.09942518746090157 relative error = 3.723824384338374 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.15e+05 Order of pole = 2.433e+09 TOP MAIN SOLVE Loop t[1] = 4.515999999999897 x1[1] (analytic) = 2.000019678800585 x1[1] (numeric) = 1.992606117494501 absolute error = 0.007413561306084171 relative error = 0.3706744180902308 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.67331848023538 x2[1] (numeric) = 2.77295422471254 absolute error = 0.0996357444771605 relative error = 3.727043568276526 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.151e+05 Order of pole = 2.435e+09 TOP MAIN SOLVE Loop t[1] = 4.516999999999897 x1[1] (analytic) = 2.00001965913162 x1[1] (numeric) = 1.992597916243477 absolute error = 0.007421742888143568 relative error = 0.3710834968175253 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.676668456220695 x2[1] (numeric) = 2.776515191547721 absolute error = 0.09984673532702626 relative error = 3.730261590484921 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.152e+05 Order of pole = 2.438e+09 TOP MAIN SOLVE Loop t[1] = 4.517999999999898 x1[1] (analytic) = 2.000019639482315 x1[1] (numeric) = 1.9925897067871 absolute error = 0.007429932695215413 relative error = 0.3714929867957985 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.68002513887224 x2[1] (numeric) = 2.7800832997636 absolute error = 0.1000581608913595 relative error = 3.733478445409815 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.153e+05 Order of pole = 2.44e+09 TOP MAIN SOLVE Loop t[1] = 4.518999999999898 x1[1] (analytic) = 2.000019619852649 x1[1] (numeric) = 1.99258148911716 absolute error = 0.007438130735489157 relative error = 0.3719028884345224 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.683388541616762 x2[1] (numeric) = 2.783658563669557 absolute error = 0.1002700220527952 relative error = 3.736694127507222 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.154e+05 Order of pole = 2.443e+09 TOP MAIN SOLVE Loop t[1] = 4.519999999999898 x1[1] (analytic) = 2.000019600242604 x1[1] (numeric) = 1.99257326322544 absolute error = 0.007446337017163351 relative error = 0.3723132021436243 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.686758677907884 x2[1] (numeric) = 2.787240997603632 absolute error = 0.1004823196957481 relative error = 3.739908631243029 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.155e+05 Order of pole = 2.445e+09 TOP MAIN SOLVE Loop t[1] = 4.520999999999899 x1[1] (analytic) = 2.000019580652157 x1[1] (numeric) = 1.992565029103714 absolute error = 0.007454551548442989 relative error = 0.3727239283333537 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.690135561226167 x2[1] (numeric) = 2.790830615932583 absolute error = 0.1006950547064154 relative error = 3.743121951092994 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.156e+05 Order of pole = 2.448e+09 TOP MAIN SOLVE Loop t[1] = 4.521999999999899 x1[1] (analytic) = 2.000019561081293 x1[1] (numeric) = 1.992556786743749 absolute error = 0.007462774337543943 relative error = 0.3731350674145038 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.693519205079158 x2[1] (numeric) = 2.79442743305194 absolute error = 0.100908227972782 relative error = 3.746334081542829 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.158e+05 Order of pole = 2.45e+09 TOP MAIN SOLVE Loop t[1] = 4.522999999999899 x1[1] (analytic) = 2.000019541529988 x1[1] (numeric) = 1.9925485361373 absolute error = 0.007471005392688301 relative error = 0.3735466197981787 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.696909623001447 x2[1] (numeric) = 2.798031463386069 absolute error = 0.1011218403846215 relative error = 3.749545017088146 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.159e+05 Order of pole = 2.452e+09 TOP MAIN SOLVE Loop t[1] = 4.5239999999999 x1[1] (analytic) = 2.000019521998226 x1[1] (numeric) = 1.992540277276118 absolute error = 0.007479244722107481 relative error = 0.3739585858959488 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.70030682855472 x2[1] (numeric) = 2.801642721388221 absolute error = 0.1013358928335015 relative error = 3.752754752234558 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.159e+05 Order of pole = 2.454e+09 TOP MAIN SOLVE Loop t[1] = 4.5249999999999 x1[1] (analytic) = 2.000019502485986 x1[1] (numeric) = 1.992532010151945 absolute error = 0.007487492334040891 relative error = 0.3743709661197844 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.703710835327813 x2[1] (numeric) = 2.805261221540601 absolute error = 0.101550386212788 relative error = 3.755963281497722 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.161e+05 Order of pole = 2.457e+09 TOP MAIN SOLVE Loop t[1] = 4.5259999999999 x1[1] (analytic) = 2.000019482993248 x1[1] (numeric) = 1.992523734756512 absolute error = 0.007495748236735489 relative error = 0.3747837608820331 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.707121656936768 x2[1] (numeric) = 2.808886978354414 absolute error = 0.1017653214176462 relative error = 3.75917059940329 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.162e+05 Order of pole = 2.459e+09 TOP MAIN SOLVE Loop t[1] = 4.526999999999901 x1[1] (analytic) = 2.000019463519993 x1[1] (numeric) = 1.992515451081545 absolute error = 0.007504012438447782 relative error = 0.3751969705955199 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.710539307024884 x2[1] (numeric) = 2.812520006369932 absolute error = 0.1019806993450478 relative error = 3.762376700487066 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.163e+05 Order of pole = 2.463e+09 TOP MAIN SOLVE Loop t[1] = 4.527999999999901 x1[1] (analytic) = 2.000019444066201 x1[1] (numeric) = 1.99250715911876 absolute error = 0.007512284947441605 relative error = 0.3756105956734362 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.713963799262778 x2[1] (numeric) = 2.816160320156549 absolute error = 0.102196520893771 relative error = 3.765581579294891 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.164e+05 Order of pole = 2.465e+09 TOP MAIN SOLVE Loop t[1] = 4.528999999999901 x1[1] (analytic) = 2.000019424631854 x1[1] (numeric) = 1.992498858859864 absolute error = 0.007520565771989673 relative error = 0.3760246365294174 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.717395147348433 x2[1] (numeric) = 2.819807934312839 absolute error = 0.1024127869644058 relative error = 3.768785230382768 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.165e+05 Order of pole = 2.467e+09 TOP MAIN SOLVE Loop t[1] = 4.529999999999902 x1[1] (analytic) = 2.000019405216931 x1[1] (numeric) = 1.992490550296558 absolute error = 0.00752885492037314 relative error = 0.3764390935775209 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.720833365007254 x2[1] (numeric) = 2.823462863466614 absolute error = 0.1026294984593594 relative error = 3.771987648316926 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.166e+05 Order of pole = 2.47e+09 TOP MAIN SOLVE Loop t[1] = 4.530999999999902 x1[1] (analytic) = 2.000019385821413 x1[1] (numeric) = 1.992482233420533 absolute error = 0.007537152400880487 relative error = 0.3768539672321705 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.724278465992128 x2[1] (numeric) = 2.827125122274984 absolute error = 0.1028466562828569 relative error = 3.775188827673762 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.167e+05 Order of pole = 2.472e+09 TOP MAIN SOLVE Loop t[1] = 4.531999999999902 x1[1] (analytic) = 2.000019366445282 x1[1] (numeric) = 1.992473908223472 absolute error = 0.00754545822180952 relative error = 0.3772692579082562 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.727730464083471 x2[1] (numeric) = 2.830794725424416 absolute error = 0.1030642613409452 relative error = 3.77838876303987 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 351.3 Order of pole = 2.831e+04 TOP MAIN SOLVE Loop t[1] = 4.532999999999903 x1[1] (analytic) = 2.000019347088517 x1[1] (numeric) = 1.99246557469705 absolute error = 0.007553772391466262 relative error = 0.3776849660210786 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.731189373089291 x2[1] (numeric) = 2.83447168763079 absolute error = 0.1032823145414996 relative error = 3.7815874490122 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.169e+05 Order of pole = 2.477e+09 TOP MAIN SOLVE Loop t[1] = 4.533999999999903 x1[1] (analytic) = 2.000019327751098 x1[1] (numeric) = 1.992457232832934 absolute error = 0.007562094918164286 relative error = 0.3781010919863164 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.734655206845238 x2[1] (numeric) = 2.838156023639461 absolute error = 0.1035008167942228 relative error = 3.784784880197888 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.17e+05 Order of pole = 2.48e+09 TOP MAIN SOLVE Loop t[1] = 4.534999999999903 x1[1] (analytic) = 2.000019308433008 x1[1] (numeric) = 1.992448882622781 absolute error = 0.007570425810226489 relative error = 0.3785176362201139 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.738127979214661 x2[1] (numeric) = 2.841847748225316 absolute error = 0.103719769010655 relative error = 3.787981051214543 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.172e+05 Order of pole = 2.482e+09 TOP MAIN SOLVE Loop t[1] = 4.535999999999904 x1[1] (analytic) = 2.000019289134226 x1[1] (numeric) = 1.992440524058242 absolute error = 0.007578765075984206 relative error = 0.3789345991390375 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.741607704088665 x2[1] (numeric) = 2.845546876192835 absolute error = 0.1039391721041696 relative error = 3.791175956689977 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.173e+05 Order of pole = 2.485e+09 TOP MAIN SOLVE Loop t[1] = 4.536999999999904 x1[1] (analytic) = 2.000019269854733 x1[1] (numeric) = 1.992432157130957 absolute error = 0.00758711272377588 relative error = 0.3793519811600092 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.745094395386163 x2[1] (numeric) = 2.849253422376147 absolute error = 0.1041590269899846 relative error = 3.794369591262531 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.174e+05 Order of pole = 2.487e+09 TOP MAIN SOLVE Loop t[1] = 4.537999999999904 x1[1] (analytic) = 2.00001925059451 x1[1] (numeric) = 1.99242378183256 absolute error = 0.007595468761949942 relative error = 0.3797697827004501 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.748588067053934 x2[1] (numeric) = 2.852967401639094 absolute error = 0.1043793345851602 relative error = 3.797561949580859 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.175e+05 Order of pole = 2.489e+09 TOP MAIN SOLVE Loop t[1] = 4.538999999999905 x1[1] (analytic) = 2.000019231353537 x1[1] (numeric) = 1.992415398154676 absolute error = 0.007603833198861487 relative error = 0.3801880041781149 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.752088733066679 x2[1] (numeric) = 2.856688828875287 absolute error = 0.1046000958086082 relative error = 3.80075302630418 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.176e+05 Order of pole = 2.492e+09 TOP MAIN SOLVE Loop t[1] = 4.539999999999905 x1[1] (analytic) = 2.000019212131797 x1[1] (numeric) = 1.99240700608892 absolute error = 0.007612206042876268 relative error = 0.3806066460112905 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.755596407427078 x2[1] (numeric) = 2.860417719008166 absolute error = 0.1048213115810883 relative error = 3.803942816102043 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.177e+05 Order of pole = 2.494e+09 TOP MAIN SOLVE Loop t[1] = 4.540999999999905 x1[1] (analytic) = 2.000019192929267 x1[1] (numeric) = 1.992398605626902 absolute error = 0.007620587302365589 relative error = 0.3810257086185422 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.75911110416584 x2[1] (numeric) = 2.86415408699106 absolute error = 0.1050429828252204 relative error = 3.807131313654655 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.178e+05 Order of pole = 2.497e+09 TOP MAIN SOLVE Loop t[1] = 4.541999999999906 x1[1] (analytic) = 2.000019173745931 x1[1] (numeric) = 1.992390196760219 absolute error = 0.007628976985712077 relative error = 0.3814451924190008 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.762632837341768 x2[1] (numeric) = 2.86789794780725 absolute error = 0.1052651104654814 relative error = 3.810318513652667 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.179e+05 Order of pole = 2.499e+09 TOP MAIN SOLVE Loop t[1] = 4.542999999999906 x1[1] (analytic) = 2.000019154581769 x1[1] (numeric) = 1.992381779480465 absolute error = 0.007637375101304578 relative error = 0.3818650978321083 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.766161621041809 x2[1] (numeric) = 2.871649316470022 absolute error = 0.1054876954282133 relative error = 3.813504410797368 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.18e+05 Order of pole = 2.502e+09 TOP MAIN SOLVE Loop t[1] = 4.543999999999906 x1[1] (analytic) = 2.000019135436761 x1[1] (numeric) = 1.99237335377922 absolute error = 0.007645781657541262 relative error = 0.382285425277773 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.769697469381112 x2[1] (numeric) = 2.875408208022735 absolute error = 0.1057107386416236 relative error = 3.816688999800569 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.181e+05 Order of pole = 2.504e+09 TOP MAIN SOLVE Loop t[1] = 4.544999999999907 x1[1] (analytic) = 2.000019116310889 x1[1] (numeric) = 1.99236491964806 absolute error = 0.007654196662829404 relative error = 0.3827061751763582 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.773240396503084 x2[1] (numeric) = 2.879174637538875 absolute error = 0.1059342410357917 relative error = 3.819872275384762 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.183e+05 Order of pole = 2.507e+09 TOP MAIN SOLVE Loop t[1] = 4.545999999999907 x1[1] (analytic) = 2.000019097204133 x1[1] (numeric) = 1.99235647707855 absolute error = 0.007662620125582942 relative error = 0.3831273479485607 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.776790416579448 x2[1] (numeric) = 2.88294862012212 absolute error = 0.1061582035426718 relative error = 3.823054232283089 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.184e+05 Order of pole = 2.509e+09 TOP MAIN SOLVE Loop t[1] = 4.546999999999907 x1[1] (analytic) = 2.000019078116475 x1[1] (numeric) = 1.992348026062248 absolute error = 0.007671052054226246 relative error = 0.3835489440155985 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.780347543810299 x2[1] (numeric) = 2.886730170906395 absolute error = 0.1063826270960959 relative error = 3.826234865239363 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.184e+05 Order of pole = 2.512e+09 TOP MAIN SOLVE Loop t[1] = 4.547999999999908 x1[1] (analytic) = 2.000019059047894 x1[1] (numeric) = 1.992339566590703 absolute error = 0.007679492457190795 relative error = 0.3839709637990453 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.78391179242416 x2[1] (numeric) = 2.890519305055939 absolute error = 0.1066075126317787 relative error = 3.82941416900812 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.186e+05 Order of pole = 2.514e+09 TOP MAIN SOLVE Loop t[1] = 4.548999999999908 x1[1] (analytic) = 2.000019039998373 x1[1] (numeric) = 1.992331098655455 absolute error = 0.007687941342917171 relative error = 0.3843934077209298 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.78748317667804 x2[1] (numeric) = 2.894316037765361 absolute error = 0.1068328610873208 relative error = 3.832592138354643 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.187e+05 Order of pole = 2.517e+09 TOP MAIN SOLVE Loop t[1] = 4.549999999999908 x1[1] (analytic) = 2.000019020967891 x1[1] (numeric) = 1.992322622248037 absolute error = 0.007696398719853947 relative error = 0.3848162762036806 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.791061710857489 x2[1] (numeric) = 2.898120384259702 absolute error = 0.107058673402213 relative error = 3.835768768054995 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.188e+05 Order of pole = 2.52e+09 TOP MAIN SOLVE Loop t[1] = 4.550999999999909 x1[1] (analytic) = 2.000019001956431 x1[1] (numeric) = 1.992314137359972 absolute error = 0.007704864596459027 relative error = 0.3852395696701922 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.79464740927666 x2[1] (numeric) = 2.901932359794499 absolute error = 0.1072849505178386 relative error = 3.838944052896004 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.189e+05 Order of pole = 2.522e+09 TOP MAIN SOLVE Loop t[1] = 4.551999999999909 x1[1] (analytic) = 2.000018982963972 x1[1] (numeric) = 1.992305643982774 absolute error = 0.007713338981197637 relative error = 0.385663288543726 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.79824028627836 x2[1] (numeric) = 2.905751979655839 absolute error = 0.1075116933774791 relative error = 3.842117987675352 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.19e+05 Order of pole = 2.525e+09 TOP MAIN SOLVE Loop t[1] = 4.552999999999909 x1[1] (analytic) = 2.000018963990496 x1[1] (numeric) = 1.992297142107952 absolute error = 0.007721821882544555 relative error = 0.3860874332480204 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.801840356234111 x2[1] (numeric) = 2.909579259160427 absolute error = 0.1077389029263167 relative error = 3.845290567201556 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.191e+05 Order of pole = 2.527e+09 TOP MAIN SOLVE Loop t[1] = 4.55399999999991 x1[1] (analytic) = 2.000018945035984 x1[1] (numeric) = 1.992288631727002 absolute error = 0.007730313308982772 relative error = 0.3865120042072246 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.805447633544207 x2[1] (numeric) = 2.913414213655646 absolute error = 0.1079665801114387 relative error = 3.848461786294018 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.192e+05 Order of pole = 2.53e+09 TOP MAIN SOLVE Loop t[1] = 4.55499999999991 x1[1] (analytic) = 2.000018926100418 x1[1] (numeric) = 1.992280112831414 absolute error = 0.007738813269003719 relative error = 0.3869370018459098 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.809062132637772 x2[1] (numeric) = 2.917256858519615 absolute error = 0.1081947258818423 relative error = 3.851631639783099 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.194e+05 Order of pole = 2.533e+09 TOP MAIN SOLVE Loop t[1] = 4.55599999999991 x1[1] (analytic) = 2.000018907183777 x1[1] (numeric) = 1.99227158541267 absolute error = 0.007747321771106819 relative error = 0.387362426589047 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.812683867972818 x2[1] (numeric) = 2.921107209161253 absolute error = 0.108423341188435 relative error = 3.854800122509993 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.195e+05 Order of pole = 2.535e+09 TOP MAIN SOLVE Loop t[1] = 4.556999999999911 x1[1] (analytic) = 2.000018888286044 x1[1] (numeric) = 1.992263049462243 absolute error = 0.007755838823801486 relative error = 0.3877882788621065 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.816312854036298 x2[1] (numeric) = 2.924965281020342 absolute error = 0.1086524269840443 relative error = 3.857967229327 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.196e+05 Order of pole = 2.537e+09 TOP MAIN SOLVE Loop t[1] = 4.557999999999911 x1[1] (analytic) = 2.000018869407199 x1[1] (numeric) = 1.992254504971595 absolute error = 0.007764364435604021 relative error = 0.388214559090903 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.819949105344171 x2[1] (numeric) = 2.928831089567586 absolute error = 0.1088819842234146 relative error = 3.861132955097274 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.197e+05 Order of pole = 2.539e+09 TOP MAIN SOLVE Loop t[1] = 4.558999999999911 x1[1] (analytic) = 2.000018850547223 x1[1] (numeric) = 1.992245951932183 absolute error = 0.007772898615040047 relative error = 0.3886412677017175 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.823592636441459 x2[1] (numeric) = 2.932704650304674 absolute error = 0.1091120138632156 relative error = 3.864297294695037 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.198e+05 Order of pole = 2.543e+09 TOP MAIN SOLVE Loop t[1] = 4.559999999999912 x1[1] (analytic) = 2.000018831706098 x1[1] (numeric) = 1.992237390335454 absolute error = 0.007781441370644293 relative error = 0.389068405121286 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.827243461902298 x2[1] (numeric) = 2.936585978764344 absolute error = 0.1093425168620463 relative error = 3.867460243005592 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.199e+05 Order of pole = 2.545e+09 TOP MAIN SOLVE Loop t[1] = 4.560999999999912 x1[1] (analytic) = 2.000018812883805 x1[1] (numeric) = 1.992228820172846 absolute error = 0.007789992710959481 relative error = 0.3894959717767443 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.830901596330005 x2[1] (numeric) = 2.940475090510442 absolute error = 0.1095734941804367 relative error = 3.870621794925275 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.2e+05 Order of pole = 2.547e+09 TOP MAIN SOLVE Loop t[1] = 4.561999999999912 x1[1] (analytic) = 2.000018794080324 x1[1] (numeric) = 1.992220241435788 absolute error = 0.007798552644536327 relative error = 0.389923968095628 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.834567054357132 x2[1] (numeric) = 2.944372001137985 absolute error = 0.1098049467808528 relative error = 3.873781945361534 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.201e+05 Order of pole = 2.55e+09 TOP MAIN SOLVE Loop t[1] = 4.562999999999913 x1[1] (analytic) = 2.000018775295638 x1[1] (numeric) = 1.992211654115703 absolute error = 0.007807121179934873 relative error = 0.3903523945059388 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.838239850645526 x2[1] (numeric) = 2.948276726273226 absolute error = 0.1100368756276997 relative error = 3.876940689232907 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.202e+05 Order of pole = 2.552e+09 TOP MAIN SOLVE Loop t[1] = 4.563999999999913 x1[1] (analytic) = 2.000018756529727 x1[1] (numeric) = 1.992203058204002 absolute error = 0.007815698325724263 relative error = 0.3907812514361336 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.841919999886386 x2[1] (numeric) = 2.952189281573713 absolute error = 0.1102692816873274 relative error = 3.880098021469139 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.203e+05 Order of pole = 2.555e+09 TOP MAIN SOLVE Loop t[1] = 4.564999999999913 x1[1] (analytic) = 2.000018737782572 x1[1] (numeric) = 1.992194453692091 absolute error = 0.007824284090481193 relative error = 0.3912105393150468 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.845607516800322 x2[1] (numeric) = 2.956109682728354 absolute error = 0.1105021659280321 relative error = 3.883253937011092 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.204e+05 Order of pole = 2.557e+09 TOP MAIN SOLVE Loop t[1] = 4.565999999999914 x1[1] (analytic) = 2.000018719054155 x1[1] (numeric) = 1.992185840571364 absolute error = 0.007832878482791239 relative error = 0.3916402585719572 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.849302416137419 x2[1] (numeric) = 2.96003794545748 absolute error = 0.1107355293200616 relative error = 3.88640843081084 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.205e+05 Order of pole = 2.56e+09 TOP MAIN SOLVE Loop t[1] = 4.566999999999914 x1[1] (analytic) = 2.000018700344458 x1[1] (numeric) = 1.992177218833208 absolute error = 0.007841481511249748 relative error = 0.3920704096366314 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.853004712677285 x2[1] (numeric) = 2.963974085512906 absolute error = 0.1109693728356205 relative error = 3.889561497831731 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.207e+05 Order of pole = 2.563e+09 TOP MAIN SOLVE Loop t[1] = 4.567999999999914 x1[1] (analytic) = 2.00001868165346 x1[1] (numeric) = 1.992168588469002 absolute error = 0.007850093184458284 relative error = 0.3925009929391478 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.856714421229123 x2[1] (numeric) = 2.967918118677994 absolute error = 0.1112036974488708 relative error = 3.8927131330483 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.208e+05 Order of pole = 2.565e+09 TOP MAIN SOLVE Loop t[1] = 4.568999999999915 x1[1] (analytic) = 2.000018662981145 x1[1] (numeric) = 1.992159949470115 absolute error = 0.007858713511029736 relative error = 0.3929320089101501 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.860431556631781 x2[1] (numeric) = 2.97187006076772 absolute error = 0.1114385041359394 relative error = 3.895863331446412 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.209e+05 Order of pole = 2.567e+09 TOP MAIN SOLVE Loop t[1] = 4.569999999999915 x1[1] (analytic) = 2.000018644327492 x1[1] (numeric) = 1.992151301827908 absolute error = 0.007867342499583874 relative error = 0.3933634579806268 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.864156133753814 x2[1] (numeric) = 2.975829927628733 absolute error = 0.1116737938749188 relative error = 3.899012088023189 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.21e+05 Order of pole = 2.57e+09 TOP MAIN SOLVE Loop t[1] = 4.570999999999915 x1[1] (analytic) = 2.000018625692483 x1[1] (numeric) = 1.992142645533733 absolute error = 0.007875980158750018 relative error = 0.3937953405820434 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.867888167493546 x2[1] (numeric) = 2.97979773513942 absolute error = 0.1119095676458737 relative error = 3.902159397787101 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.211e+05 Order of pole = 2.573e+09 TOP MAIN SOLVE Loop t[1] = 4.571999999999916 x1[1] (analytic) = 2.0000186070761 x1[1] (numeric) = 1.992133980578935 absolute error = 0.007884626497165037 relative error = 0.3942276571462431 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.871627672779125 x2[1] (numeric) = 2.983773499209969 absolute error = 0.1121458264308433 relative error = 3.905305255757963 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.212e+05 Order of pole = 2.575e+09 TOP MAIN SOLVE Loop t[1] = 4.572999999999916 x1[1] (analytic) = 2.000018588478325 x1[1] (numeric) = 1.992125306954849 absolute error = 0.007893281523476459 relative error = 0.394660408105602 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.875374664568588 x2[1] (numeric) = 2.987757235782434 absolute error = 0.1123825712138466 relative error = 3.908449656966988 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.213e+05 Order of pole = 2.578e+09 TOP MAIN SOLVE Loop t[1] = 4.573999999999916 x1[1] (analytic) = 2.000018569899138 x1[1] (numeric) = 1.992116624652799 absolute error = 0.007901945246338027 relative error = 0.3950935938928071 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.879129157849915 x2[1] (numeric) = 2.991748960830799 absolute error = 0.1126198029808845 relative error = 3.911592596456738 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.214e+05 Order of pole = 2.581e+09 TOP MAIN SOLVE Loop t[1] = 4.574999999999917 x1[1] (analytic) = 2.00001855133852 x1[1] (numeric) = 1.992107933664106 absolute error = 0.00791061767441481 relative error = 0.3955272149411113 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.882891167641094 x2[1] (numeric) = 2.995748690361039 absolute error = 0.1128575227199455 relative error = 3.914734069281236 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.215e+05 Order of pole = 2.583e+09 TOP MAIN SOLVE Loop t[1] = 4.575999999999917 x1[1] (analytic) = 2.000018532796454 x1[1] (numeric) = 1.992099233980076 absolute error = 0.007919298816378095 relative error = 0.3959612716840788 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.886660708990178 x2[1] (numeric) = 2.999756440411188 absolute error = 0.1130957314210099 relative error = 3.917874070505968 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.217e+05 Order of pole = 2.586e+09 TOP MAIN SOLVE Loop t[1] = 4.576999999999917 x1[1] (analytic) = 2.000018514272921 x1[1] (numeric) = 1.992090525592011 absolute error = 0.007927988680910047 relative error = 0.3963957645558174 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.890437796975347 x2[1] (numeric) = 3.003772227051398 absolute error = 0.1133344300760513 relative error = 3.921012595207836 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.218e+05 Order of pole = 2.588e+09 TOP MAIN SOLVE Loop t[1] = 4.577999999999918 x1[1] (analytic) = 2.000018495767903 x1[1] (numeric) = 1.992081808491203 absolute error = 0.007936687276699717 relative error = 0.3968306939907795 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.894222446704968 x2[1] (numeric) = 3.007796066384011 absolute error = 0.1135736196790433 relative error = 3.924149638475278 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.219e+05 Order of pole = 2.591e+09 TOP MAIN SOLVE Loop t[1] = 4.578999999999918 x1[1] (analytic) = 2.000018477281379 x1[1] (numeric) = 1.992073082668933 absolute error = 0.0079453946124457 relative error = 0.3972660604238946 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.898014673317654 x2[1] (numeric) = 3.011827974543615 absolute error = 0.1138133012259619 relative error = 3.927285195408213 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.22e+05 Order of pole = 2.594e+09 TOP MAIN SOLVE Loop t[1] = 4.579999999999918 x1[1] (analytic) = 2.000018458813333 x1[1] (numeric) = 1.992064348116477 absolute error = 0.007954110696855921 relative error = 0.3977018642905584 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.901814491982324 x2[1] (numeric) = 3.015867967697115 absolute error = 0.1140534757147913 relative error = 3.930419261118158 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.221e+05 Order of pole = 2.596e+09 TOP MAIN SOLVE Loop t[1] = 4.580999999999919 x1[1] (analytic) = 2.000018440363747 x1[1] (numeric) = 1.9920556048251 absolute error = 0.007962835538646296 relative error = 0.3981381060265665 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.905621917898269 x2[1] (numeric) = 3.019916062043795 absolute error = 0.1142941441455263 relative error = 3.93355183072817 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.222e+05 Order of pole = 2.599e+09 TOP MAIN SOLVE Loop t[1] = 4.581999999999919 x1[1] (analytic) = 2.0000184219326 x1[1] (numeric) = 1.992046852786059 absolute error = 0.00797156914654118 relative error = 0.3985747860681365 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.909436966295206 x2[1] (numeric) = 3.023972273815382 absolute error = 0.1145353075201752 relative error = 3.936682899372834 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.223e+05 Order of pole = 2.601e+09 TOP MAIN SOLVE Loop t[1] = 4.582999999999919 x1[1] (analytic) = 2.000018403519875 x1[1] (numeric) = 1.9920380919906 absolute error = 0.007980311529274697 relative error = 0.3990119048519742 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.913259652433343 x2[1] (numeric) = 3.028036619276112 absolute error = 0.1147769668427685 relative error = 3.939812462198463 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.224e+05 Order of pole = 2.604e+09 TOP MAIN SOLVE Loop t[1] = 4.58399999999992 x1[1] (analytic) = 2.000018385125554 x1[1] (numeric) = 1.992029322429965 absolute error = 0.007989062695588967 relative error = 0.3994494628151852 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.91708999160344 x2[1] (numeric) = 3.032109114722797 absolute error = 0.1150191231193567 relative error = 3.942940514362877 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.225e+05 Order of pole = 2.607e+09 TOP MAIN SOLVE Loop t[1] = 4.58499999999992 x1[1] (analytic) = 2.000018366749618 x1[1] (numeric) = 1.992020544095383 absolute error = 0.007997822654235431 relative error = 0.3998874603953413 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.920927999126866 x2[1] (numeric) = 3.036189776484886 absolute error = 0.1152617773580205 relative error = 3.946067051035661 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.226e+05 Order of pole = 2.609e+09 TOP MAIN SOLVE Loop t[1] = 4.58599999999992 x1[1] (analytic) = 2.000018348392049 x1[1] (numeric) = 1.992011756978075 absolute error = 0.008006591413973752 relative error = 0.4003258980304254 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.924773690355666 x2[1] (numeric) = 3.040278620924536 absolute error = 0.1155049305688691 relative error = 3.94919206739798 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.228e+05 Order of pole = 2.612e+09 TOP MAIN SOLVE Loop t[1] = 4.586999999999921 x1[1] (analytic) = 2.000018330052828 x1[1] (numeric) = 1.992002961069255 absolute error = 0.008015368983572468 relative error = 0.4007647761588642 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.928627080672621 x2[1] (numeric) = 3.04437566443667 absolute error = 0.1157485837640495 relative error = 3.952315558642769 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.229e+05 Order of pole = 2.614e+09 TOP MAIN SOLVE Loop t[1] = 4.587999999999921 x1[1] (analytic) = 2.000018311731937 x1[1] (numeric) = 1.991994156360127 absolute error = 0.008024155371810116 relative error = 0.4012040952195839 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.932488185491304 x2[1] (numeric) = 3.048480923449051 absolute error = 0.1159927379577463 relative error = 3.955437519974632 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.23e+05 Order of pole = 2.617e+09 TOP MAIN SOLVE Loop t[1] = 4.588999999999921 x1[1] (analytic) = 2.000018293429358 x1[1] (numeric) = 1.991985342841886 absolute error = 0.008032950587471666 relative error = 0.4016438556518331 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.936357020256151 x2[1] (numeric) = 3.05259441442234 absolute error = 0.1162373941661894 relative error = 3.958557946609964 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.231e+05 Order of pole = 2.62e+09 TOP MAIN SOLVE Loop t[1] = 4.589999999999922 x1[1] (analytic) = 2.000018275145072 x1[1] (numeric) = 1.991976520505718 absolute error = 0.008041754639353638 relative error = 0.4020840578954373 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.940233600442513 x2[1] (numeric) = 3.056716153850169 absolute error = 0.1164825534076561 relative error = 3.961676833776921 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.232e+05 Order of pole = 2.622e+09 TOP MAIN SOLVE Loop t[1] = 4.590999999999922 x1[1] (analytic) = 2.000018256879061 x1[1] (numeric) = 1.991967689342802 absolute error = 0.008050567536259434 relative error = 0.4025247023905663 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.944117941556726 x2[1] (numeric) = 3.0608461582592 absolute error = 0.1167282167024739 relative error = 3.964794176715384 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.233e+05 Order of pole = 2.625e+09 TOP MAIN SOLVE Loop t[1] = 4.591999999999922 x1[1] (analytic) = 2.000018238631308 x1[1] (numeric) = 1.991958849344306 absolute error = 0.008059389287002228 relative error = 0.4029657895778785 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.948010059136169 x2[1] (numeric) = 3.064984444209198 absolute error = 0.1169743850730285 relative error = 3.967909970677119 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.234e+05 Order of pole = 2.627e+09 TOP MAIN SOLVE Loop t[1] = 4.592999999999923 x1[1] (analytic) = 2.000018220401793 x1[1] (numeric) = 1.991950000501389 absolute error = 0.008068219900403184 relative error = 0.4034073198984319 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.951909968749328 x2[1] (numeric) = 3.069131028293091 absolute error = 0.1172210595437635 relative error = 3.971024210925647 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.235e+05 Order of pole = 2.63e+09 TOP MAIN SOLVE Loop t[1] = 4.593999999999923 x1[1] (analytic) = 2.000018202190498 x1[1] (numeric) = 1.991941142805204 absolute error = 0.008077059385294127 relative error = 0.4038492937938172 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.955817685995853 x2[1] (numeric) = 3.073285927137042 absolute error = 0.1174682411411885 relative error = 3.974136892736397 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.237e+05 Order of pole = 2.633e+09 TOP MAIN SOLVE Loop t[1] = 4.594999999999923 x1[1] (analytic) = 2.000018183997406 x1[1] (numeric) = 1.991932276246893 absolute error = 0.008085907750512877 relative error = 0.4042917117059255 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.959733226506629 x2[1] (numeric) = 3.07744915740051 absolute error = 0.1177159308938811 relative error = 3.97724801139666 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.238e+05 Order of pole = 2.635e+09 TOP MAIN SOLVE Loop t[1] = 4.595999999999924 x1[1] (analytic) = 2.000018165822497 x1[1] (numeric) = 1.991923400817588 absolute error = 0.008094765004909243 relative error = 0.4047345740772466 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.963656605943832 x2[1] (numeric) = 3.081620735776323 absolute error = 0.1179641298324907 relative error = 3.980357562205586 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.239e+05 Order of pole = 2.638e+09 TOP MAIN SOLVE Loop t[1] = 4.596999999999924 x1[1] (analytic) = 2.000018147665755 x1[1] (numeric) = 1.991914516508415 absolute error = 0.008103631157339697 relative error = 0.4051778813506039 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.967587840000994 x2[1] (numeric) = 3.085800678990737 absolute error = 0.1182128389897437 relative error = 3.983465540474249 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.24e+05 Order of pole = 2.64e+09 TOP MAIN SOLVE Loop t[1] = 4.597999999999924 x1[1] (analytic) = 2.00001812952716 x1[1] (numeric) = 1.991905623310489 absolute error = 0.008112506216671145 relative error = 0.4056216339693424 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.971526944403065 x2[1] (numeric) = 3.089989003803513 absolute error = 0.1184620594004473 relative error = 3.986571941525656 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.241e+05 Order of pole = 2.644e+09 TOP MAIN SOLVE Loop t[1] = 4.598999999999925 x1[1] (analytic) = 2.000018111406694 x1[1] (numeric) = 1.991896721214917 absolute error = 0.0081213901917776 relative error = 0.4060658323771625 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.975473934906479 x2[1] (numeric) = 3.094185727007972 absolute error = 0.1187117921014935 relative error = 3.989676760694753 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.242e+05 Order of pole = 2.646e+09 TOP MAIN SOLVE Loop t[1] = 4.599999999999925 x1[1] (analytic) = 2.000018093304341 x1[1] (numeric) = 1.991887810212797 absolute error = 0.008130283091543955 relative error = 0.4065104770183086 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.97942882729921 x2[1] (numeric) = 3.098390865431075 absolute error = 0.1189620381318646 relative error = 3.992779993328492 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.243e+05 Order of pole = 2.649e+09 TOP MAIN SOLVE Loop t[1] = 4.600999999999925 x1[1] (analytic) = 2.00001807522008 x1[1] (numeric) = 1.991878890295217 absolute error = 0.00813918492486243 relative error = 0.4069555683373913 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.983391637400843 x2[1] (numeric) = 3.102604435933478 absolute error = 0.1192127985326352 relative error = 3.995881634785786 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.245e+05 Order of pole = 2.652e+09 TOP MAIN SOLVE Loop t[1] = 4.601999999999926 x1[1] (analytic) = 2.000018057153894 x1[1] (numeric) = 1.991869961453259 absolute error = 0.008148095700635238 relative error = 0.407401106779521 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.987362381062632 x2[1] (numeric) = 3.10682645540961 absolute error = 0.1194640743469777 relative error = 3.998981680437551 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.245e+05 Order of pole = 2.653e+09 TOP MAIN SOLVE Loop t[1] = 4.602999999999926 x1[1] (analytic) = 2.000018039105766 x1[1] (numeric) = 1.991861023677993 absolute error = 0.008157015427773029 relative error = 0.4078470927902298 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.991341074167567 x2[1] (numeric) = 3.111056940787734 absolute error = 0.1197158666201661 relative error = 4.002080125666737 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.247e+05 Order of pole = 2.657e+09 TOP MAIN SOLVE Loop t[1] = 4.603999999999926 x1[1] (analytic) = 2.000018021075677 x1[1] (numeric) = 1.991852076960481 absolute error = 0.008165944115195334 relative error = 0.4082935268154942 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.995327732630434 x2[1] (numeric) = 3.115295909030016 absolute error = 0.1199681763995821 relative error = 4.005176965868392 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.248e+05 Order of pole = 2.659e+09 TOP MAIN SOLVE Loop t[1] = 4.604999999999927 x1[1] (analytic) = 2.000018003063608 x1[1] (numeric) = 1.991843121291777 absolute error = 0.008174881771831233 relative error = 0.4087404093017676 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 2.999322372397882 x2[1] (numeric) = 3.119543377132597 absolute error = 0.1202210047347152 relative error = 4.008272196449545 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.249e+05 Order of pole = 2.662e+09 TOP MAIN SOLVE Loop t[1] = 4.605999999999927 x1[1] (analytic) = 2.000017985069543 x1[1] (numeric) = 1.991834156662925 absolute error = 0.008183828406618465 relative error = 0.4091877406959369 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.003325009448483 x2[1] (numeric) = 3.123799362125654 absolute error = 0.1204743526771708 relative error = 4.011365812829366 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.25e+05 Order of pole = 2.665e+09 TOP MAIN SOLVE Loop t[1] = 4.606999999999927 x1[1] (analytic) = 2.000017967093463 x1[1] (numeric) = 1.99182518306496 absolute error = 0.008192784028502986 relative error = 0.4096355214452995 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.007335659792801 x2[1] (numeric) = 3.128063881073474 absolute error = 0.1207282212806731 relative error = 4.014457810439124 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.251e+05 Order of pole = 2.667e+09 TOP MAIN SOLVE Loop t[1] = 4.607999999999928 x1[1] (analytic) = 2.00001794913535 x1[1] (numeric) = 1.991816200488909 absolute error = 0.008201748646441187 relative error = 0.4100837519976746 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.011354339473451 x2[1] (numeric) = 3.13233695107452 absolute error = 0.120982611601069 relative error = 4.017548184722207 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.252e+05 Order of pole = 2.67e+09 TOP MAIN SOLVE Loop t[1] = 4.608999999999928 x1[1] (analytic) = 2.000017931195187 x1[1] (numeric) = 1.991807208925789 absolute error = 0.008210722269397452 relative error = 0.410532432801281 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.015381064565166 x2[1] (numeric) = 3.136618589261499 absolute error = 0.1212375246963333 relative error = 4.020636931134155 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.253e+05 Order of pole = 2.672e+09 TOP MAIN SOLVE Loop t[1] = 4.609999999999928 x1[1] (analytic) = 2.000017913272954 x1[1] (numeric) = 1.991798208366609 absolute error = 0.008219704906345271 relative error = 0.4109815643047933 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.01941585117486 x2[1] (numeric) = 3.140908812801432 absolute error = 0.1214929616265712 relative error = 4.023724045142641 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.254e+05 Order of pole = 2.675e+09 TOP MAIN SOLVE Loop t[1] = 4.610999999999929 x1[1] (analytic) = 2.000017895368635 x1[1] (numeric) = 1.991789198802368 absolute error = 0.008228696566267235 relative error = 0.4114311469573404 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.023458715441696 x2[1] (numeric) = 3.14520763889572 absolute error = 0.1217489234540232 relative error = 4.026809522227492 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.255e+05 Order of pole = 2.678e+09 TOP MAIN SOLVE Loop t[1] = 4.611999999999929 x1[1] (analytic) = 2.000017877482211 x1[1] (numeric) = 1.991780180224056 absolute error = 0.008237697258155041 relative error = 0.411881181208507 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.027509673537144 x2[1] (numeric) = 3.149515084780217 absolute error = 0.1220054112430731 relative error = 4.029893357880834 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.257e+05 Order of pole = 2.681e+09 TOP MAIN SOLVE Loop t[1] = 4.612999999999929 x1[1] (analytic) = 2.000017859613664 x1[1] (numeric) = 1.991771152622655 absolute error = 0.008246706991009267 relative error = 0.4123316675083217 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.03156874166505 x2[1] (numeric) = 3.153831167725296 absolute error = 0.1222624260602458 relative error = 4.032975547606906 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.258e+05 Order of pole = 2.683e+09 TOP MAIN SOLVE Loop t[1] = 4.61399999999993 x1[1] (analytic) = 2.000017841762978 x1[1] (numeric) = 1.991762115989137 absolute error = 0.008255725773840261 relative error = 0.4127826063073015 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.035635936061702 x2[1] (numeric) = 3.158155905035918 absolute error = 0.1225199689742169 relative error = 4.03605608692223 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.259e+05 Order of pole = 2.686e+09 TOP MAIN SOLVE Loop t[1] = 4.61499999999993 x1[1] (analytic) = 2.000017823930133 x1[1] (numeric) = 1.991753070314467 absolute error = 0.008264753615666143 relative error = 0.4132339980563522 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.039711272995891 x2[1] (numeric) = 3.162489314051705 absolute error = 0.1227780410558141 relative error = 4.039134971355555 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.26e+05 Order of pole = 2.689e+09 TOP MAIN SOLVE Loop t[1] = 4.61599999999993 x1[1] (analytic) = 2.000017806115111 x1[1] (numeric) = 1.991744015589597 absolute error = 0.008273790525514579 relative error = 0.413685843206857 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.04379476876898 x2[1] (numeric) = 3.166831412147002 absolute error = 0.1230366433780228 relative error = 4.042212196447897 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.261e+05 Order of pole = 2.691e+09 TOP MAIN SOLVE Loop t[1] = 4.616999999999931 x1[1] (analytic) = 2.000017788317896 x1[1] (numeric) = 1.991734951805473 absolute error = 0.008282836512423453 relative error = 0.4141381422107093 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.047886439714966 x2[1] (numeric) = 3.171182216730955 absolute error = 0.1232957770159895 relative error = 4.045287757752547 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.263e+05 Order of pole = 2.694e+09 TOP MAIN SOLVE Loop t[1] = 4.617999999999931 x1[1] (analytic) = 2.00001777053847 x1[1] (numeric) = 1.991725878953032 absolute error = 0.008291891585437972 relative error = 0.4145908955201696 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.051986302200548 x2[1] (numeric) = 3.175541745247575 absolute error = 0.1235554430470271 relative error = 4.048361650835098 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.263e+05 Order of pole = 2.696e+09 TOP MAIN SOLVE Loop t[1] = 4.618999999999931 x1[1] (analytic) = 2.000017752776813 x1[1] (numeric) = 1.9917167970232 absolute error = 0.008300955753613337 relative error = 0.4150441035879975 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.056094372625188 x2[1] (numeric) = 3.179910015175809 absolute error = 0.1238156425506203 relative error = 4.051433871273501 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 569.9 Order of pole = 299.3 TOP MAIN SOLVE Loop t[1] = 4.619999999999932 x1[1] (analytic) = 2.00001773503291 x1[1] (numeric) = 1.991707706006896 absolute error = 0.008310029026014076 relative error = 0.4154977668674191 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.060210667421185 x2[1] (numeric) = 3.184287044029611 absolute error = 0.1240763766084263 relative error = 4.054504414657978 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.266e+05 Order of pole = 2.702e+09 TOP MAIN SOLVE Loop t[1] = 4.620999999999932 x1[1] (analytic) = 2.000017717306742 x1[1] (numeric) = 1.991698605895029 absolute error = 0.00831911141171271 relative error = 0.4159518858120601 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.06433520305373 x2[1] (numeric) = 3.188672849358013 absolute error = 0.1243376463042827 relative error = 4.057573276591129 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.267e+05 Order of pole = 2.705e+09 TOP MAIN SOLVE Loop t[1] = 4.621999999999932 x1[1] (analytic) = 2.000017699598291 x1[1] (numeric) = 1.991689496678498 absolute error = 0.008328202919792194 relative error = 0.4164064608760681 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.068467996020982 x2[1] (numeric) = 3.193067448745192 absolute error = 0.12459945272421 relative error = 4.06064045268791 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.268e+05 Order of pole = 2.707e+09 TOP MAIN SOLVE Loop t[1] = 4.622999999999933 x1[1] (analytic) = 2.000017681907539 x1[1] (numeric) = 1.991680378348195 absolute error = 0.008337303559344367 relative error = 0.4168614925140346 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.072609062854125 x2[1] (numeric) = 3.197470859810543 absolute error = 0.1248617969564174 relative error = 4.063705938575673 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.269e+05 Order of pole = 2.71e+09 TOP MAIN SOLVE Loop t[1] = 4.623999999999933 x1[1] (analytic) = 2.00001766423447 x1[1] (numeric) = 1.991671250895001 absolute error = 0.008346413339469061 relative error = 0.4173169811809511 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.076758420117443 x2[1] (numeric) = 3.201883100208748 absolute error = 0.1251246800913051 relative error = 4.06676972989413 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.271e+05 Order of pole = 2.714e+09 TOP MAIN SOLVE Loop t[1] = 4.624999999999933 x1[1] (analytic) = 2.000017646579065 x1[1] (numeric) = 1.991662114309788 absolute error = 0.008355532269276766 relative error = 0.4177729273323417 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.080916084408378 x2[1] (numeric) = 3.20630418762985 absolute error = 0.1253881032214714 relative error = 4.06983182229546 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.271e+05 Order of pole = 2.716e+09 TOP MAIN SOLVE Loop t[1] = 4.625999999999934 x1[1] (analytic) = 2.000017628941306 x1[1] (numeric) = 1.99165296858342 absolute error = 0.008364660357885745 relative error = 0.4182293314241192 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.085082072357602 x2[1] (numeric) = 3.210734139799317 absolute error = 0.1256520674417145 relative error = 4.072892211444214 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.273e+05 Order of pole = 2.718e+09 TOP MAIN SOLVE Loop t[1] = 4.626999999999934 x1[1] (analytic) = 2.000017611321176 x1[1] (numeric) = 1.991643813706752 absolute error = 0.008373797614424472 relative error = 0.4186861939127071 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.089256400629081 x2[1] (numeric) = 3.21517297447812 absolute error = 0.1259165738490391 relative error = 4.075950893017428 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.274e+05 Order of pole = 2.721e+09 TOP MAIN SOLVE Loop t[1] = 4.627999999999934 x1[1] (analytic) = 2.000017593718658 x1[1] (numeric) = 1.991634649670627 absolute error = 0.008382944048030083 relative error = 0.4191435152549619 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.093439085920143 x2[1] (numeric) = 3.219620709462802 absolute error = 0.1261816235426587 relative error = 4.07900786270456 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.275e+05 Order of pole = 2.724e+09 TOP MAIN SOLVE Loop t[1] = 4.628999999999935 x1[1] (analytic) = 2.000017576133733 x1[1] (numeric) = 1.991625476465884 absolute error = 0.008392099667849262 relative error = 0.4196012959082174 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.097630144961542 x2[1] (numeric) = 3.224077362585545 absolute error = 0.1264472176240026 relative error = 4.082063116207582 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.276e+05 Order of pole = 2.727e+09 TOP MAIN SOLVE Loop t[1] = 4.629999999999935 x1[1] (analytic) = 2.000017558566384 x1[1] (numeric) = 1.991616294083347 absolute error = 0.008401264483037574 relative error = 0.4200595363302517 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.101829594517531 x2[1] (numeric) = 3.228542951714248 absolute error = 0.1267133571967172 relative error = 4.0851166492409 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.277e+05 Order of pole = 2.729e+09 TOP MAIN SOLVE Loop t[1] = 4.630999999999935 x1[1] (analytic) = 2.000017541016594 x1[1] (numeric) = 1.991607102513835 absolute error = 0.008410438502759465 relative error = 0.4205182369792867 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.10603745138592 x2[1] (numeric) = 3.233017494752594 absolute error = 0.1269800433666739 relative error = 4.088168457531481 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.278e+05 Order of pole = 2.732e+09 TOP MAIN SOLVE Loop t[1] = 4.631999999999936 x1[1] (analytic) = 2.000017523484345 x1[1] (numeric) = 1.991597901748156 absolute error = 0.008419621736189375 relative error = 0.4209773983140442 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.110253732398153 x2[1] (numeric) = 3.237501009640124 absolute error = 0.1272472772419708 relative error = 4.091218536818768 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.279e+05 Order of pole = 2.734e+09 TOP MAIN SOLVE Loop t[1] = 4.632999999999936 x1[1] (analytic) = 2.00001750596962 x1[1] (numeric) = 1.99158869177711 absolute error = 0.008428814192510181 relative error = 0.4214370207936677 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.114478454419367 x2[1] (numeric) = 3.241993514352306 absolute error = 0.1275150599329384 relative error = 4.094266882854744 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.281e+05 Order of pole = 2.738e+09 TOP MAIN SOLVE Loop t[1] = 4.633999999999936 x1[1] (analytic) = 2.0000174884724 x1[1] (numeric) = 1.991579472591485 absolute error = 0.008438015880914529 relative error = 0.4218971048777893 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.118711634348466 x2[1] (numeric) = 3.246495026900609 absolute error = 0.1277833925521437 relative error = 4.09731349140393 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.282e+05 Order of pole = 2.74e+09 TOP MAIN SOLVE Loop t[1] = 4.634999999999937 x1[1] (analytic) = 2.000017470992669 x1[1] (numeric) = 1.991570244182065 absolute error = 0.008447226810604391 relative error = 0.4223576510265072 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.122953289118181 x2[1] (numeric) = 3.251005565332577 absolute error = 0.1280522762143961 relative error = 4.10035835824345 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.283e+05 Order of pole = 2.743e+09 TOP MAIN SOLVE Loop t[1] = 4.635999999999937 x1[1] (analytic) = 2.000017453530409 x1[1] (numeric) = 1.991561006539619 absolute error = 0.008456446990790178 relative error = 0.4228186597003417 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.127203435695149 x2[1] (numeric) = 3.255525147731897 absolute error = 0.1283217120367479 relative error = 4.103401479162904 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.284e+05 Order of pole = 2.746e+09 TOP MAIN SOLVE Loop t[1] = 4.636999999999937 x1[1] (analytic) = 2.000017436085602 x1[1] (numeric) = 1.99155175965491 absolute error = 0.008465676430692515 relative error = 0.4232801313603236 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.131462091079969 x2[1] (numeric) = 3.260053792218474 absolute error = 0.1285917011385052 relative error = 4.106442849964594 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.285e+05 Order of pole = 2.749e+09 TOP MAIN SOLVE Loop t[1] = 4.637999999999938 x1[1] (analytic) = 2.000017418658232 x1[1] (numeric) = 1.991542503518692 absolute error = 0.00847491513954024 relative error = 0.4237420664678949 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.135729272307278 x2[1] (numeric) = 3.264591516948504 absolute error = 0.1288622446412258 relative error = 4.10948246646333 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.286e+05 Order of pole = 2.751e+09 TOP MAIN SOLVE Loop t[1] = 4.638999999999938 x1[1] (analytic) = 2.00001740124828 x1[1] (numeric) = 1.991533238121707 absolute error = 0.008484163126572852 relative error = 0.4242044654850299 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.140004996445814 x2[1] (numeric) = 3.269138340114543 absolute error = 0.129133343668729 relative error = 4.112520324486605 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.288e+05 Order of pole = 2.755e+09 TOP MAIN SOLVE Loop t[1] = 4.639999999999938 x1[1] (analytic) = 2.00001738385573 x1[1] (numeric) = 1.991523963454692 absolute error = 0.008493420401037843 relative error = 0.4246673288741031 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.144289280598488 x2[1] (numeric) = 3.273694279945584 absolute error = 0.1294049993470967 relative error = 4.115556419874498 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 841.5 Order of pole = 259.6 TOP MAIN SOLVE Loop t[1] = 4.640999999999939 x1[1] (analytic) = 2.000017366480563 x1[1] (numeric) = 1.99151467950837 absolute error = 0.008502686972192475 relative error = 0.4251306570979771 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.148582141902452 x2[1] (numeric) = 3.27825935470713 absolute error = 0.1296772128046784 relative error = 4.118590748479701 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.29e+05 Order of pole = 2.76e+09 TOP MAIN SOLVE Loop t[1] = 4.641999999999939 x1[1] (analytic) = 2.000017349122763 x1[1] (numeric) = 1.991505386273459 absolute error = 0.008511962849303556 relative error = 0.4255944506199923 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.152883597529165 x2[1] (numeric) = 3.282833582701263 absolute error = 0.129949985172098 relative error = 4.121623306167614 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.291e+05 Order of pole = 2.762e+09 TOP MAIN SOLVE Loop t[1] = 4.642999999999939 x1[1] (analytic) = 2.000017331782312 x1[1] (numeric) = 1.991496083740665 absolute error = 0.008521248041646556 relative error = 0.4260587099039218 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.157193664684464 x2[1] (numeric) = 3.28741698226672 absolute error = 0.1302233175822565 relative error = 4.124654088816285 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.292e+05 Order of pole = 2.765e+09 TOP MAIN SOLVE Loop t[1] = 4.64399999999994 x1[1] (analytic) = 2.000017314459192 x1[1] (numeric) = 1.991486771900685 absolute error = 0.008530542558507159 relative error = 0.4265234354140495 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.161512360608632 x2[1] (numeric) = 3.292009571778968 absolute error = 0.130497211170336 relative error = 4.127683092316412 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.293e+05 Order of pole = 2.768e+09 TOP MAIN SOLVE Loop t[1] = 4.64499999999994 x1[1] (analytic) = 2.000017297153387 x1[1] (numeric) = 1.991477450744208 absolute error = 0.008539846409179708 relative error = 0.4269886276150921 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.165839702576468 x2[1] (numeric) = 3.296611369650274 absolute error = 0.1307716670738066 relative error = 4.130710312571423 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.294e+05 Order of pole = 2.77e+09 TOP MAIN SOLVE Loop t[1] = 4.64599999999994 x1[1] (analytic) = 2.00001727986488 x1[1] (numeric) = 1.991468120261912 absolute error = 0.008549159602968093 relative error = 0.427454286972244 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.170175707897353 x2[1] (numeric) = 3.301222394329781 absolute error = 0.1310466864324282 relative error = 4.133735745497404 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.296e+05 Order of pole = 2.774e+09 TOP MAIN SOLVE Loop t[1] = 4.646999999999941 x1[1] (analytic) = 2.000017262593652 x1[1] (numeric) = 1.991458780444467 absolute error = 0.008558482149185087 relative error = 0.4279204139511437 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.174520393915323 x2[1] (numeric) = 3.30584266430358 absolute error = 0.1313222703882571 relative error = 4.13675938702317 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.297e+05 Order of pole = 2.776e+09 TOP MAIN SOLVE Loop t[1] = 4.647999999999941 x1[1] (analytic) = 2.000017245339687 x1[1] (numeric) = 1.991449431282533 absolute error = 0.008567814057153678 relative error = 0.42838700901794 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.178873778009137 x2[1] (numeric) = 3.310472198094788 absolute error = 0.131598420085651 relative error = 4.139781233090305 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.298e+05 Order of pole = 2.779e+09 TOP MAIN SOLVE Loop t[1] = 4.648999999999941 x1[1] (analytic) = 2.000017228102967 x1[1] (numeric) = 1.991440072766761 absolute error = 0.008577155336206177 relative error = 0.4288540726392482 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.183235877592345 x2[1] (numeric) = 3.315111014263616 absolute error = 0.1318751366712712 relative error = 4.142801279653065 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.299e+05 Order of pole = 2.781e+09 TOP MAIN SOLVE Loop t[1] = 4.649999999999942 x1[1] (analytic) = 2.000017210883475 x1[1] (numeric) = 1.991430704887792 absolute error = 0.008586505995682669 relative error = 0.4293216052820726 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.187606710113361 x2[1] (numeric) = 3.31975913140745 absolute error = 0.1321524212940886 relative error = 4.145819522678467 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.3e+05 Order of pole = 2.785e+09 TOP MAIN SOLVE Loop t[1] = 4.650999999999942 x1[1] (analytic) = 2.000017193681194 x1[1] (numeric) = 1.991421327636259 absolute error = 0.008595866044934786 relative error = 0.4297896074139941 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.191986293055529 x2[1] (numeric) = 3.324416568160918 absolute error = 0.1324302751053894 relative error = 4.148835958146315 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.301e+05 Order of pole = 2.787e+09 TOP MAIN SOLVE Loop t[1] = 4.651999999999942 x1[1] (analytic) = 2.000017176496107 x1[1] (numeric) = 1.991411941002784 absolute error = 0.008605235493322372 relative error = 0.4302580795030048 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.196374643937195 x2[1] (numeric) = 3.329083343195972 absolute error = 0.1327086992587776 relative error = 4.151850582049142 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.302e+05 Order of pole = 2.79e+09 TOP MAIN SOLVE Loop t[1] = 4.652999999999943 x1[1] (analytic) = 2.000017159328196 x1[1] (numeric) = 1.991402544977981 absolute error = 0.008614614350214822 relative error = 0.4307270220175742 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.200771780311776 x2[1] (numeric) = 3.333759475221959 absolute error = 0.1329876949101831 relative error = 4.154863390392341 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.304e+05 Order of pole = 2.794e+09 TOP MAIN SOLVE Loop t[1] = 4.653999999999943 x1[1] (analytic) = 2.000017142177445 x1[1] (numeric) = 1.991393139552454 absolute error = 0.008624002624990856 relative error = 0.431196435426638 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.205177719767834 x2[1] (numeric) = 3.338444982985694 absolute error = 0.1332672632178604 relative error = 4.157874379193975 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 647.6 Order of pole = 5323 TOP MAIN SOLVE Loop t[1] = 4.654999999999943 x1[1] (analytic) = 2.000017125043835 x1[1] (numeric) = 1.991383724716796 absolute error = 0.008633400327038965 relative error = 0.4316663201996204 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.209592479929139 x2[1] (numeric) = 3.34313988527154 absolute error = 0.1335474053424006 relative error = 4.160883544485032 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.306e+05 Order of pole = 2.798e+09 TOP MAIN SOLVE Loop t[1] = 4.655999999999944 x1[1] (analytic) = 2.000017107927351 x1[1] (numeric) = 1.991374300461594 absolute error = 0.008642807465756741 relative error = 0.4321366768064008 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.214016078454748 x2[1] (numeric) = 3.347844200901478 absolute error = 0.1338281224467299 relative error = 4.16389088230923 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.307e+05 Order of pole = 2.801e+09 TOP MAIN SOLVE Loop t[1] = 4.656999999999944 x1[1] (analytic) = 2.000017090827975 x1[1] (numeric) = 1.991364866777424 absolute error = 0.008652224050551549 relative error = 0.432607505717347 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.218448533039069 x2[1] (numeric) = 3.352557948735187 absolute error = 0.134109415696118 relative error = 4.166896388723145 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.308e+05 Order of pole = 2.804e+09 TOP MAIN SOLVE Loop t[1] = 4.657999999999944 x1[1] (analytic) = 2.00001707374569 x1[1] (numeric) = 1.99135542365485 absolute error = 0.008661650090839634 relative error = 0.4330788074032711 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.222889861411935 x2[1] (numeric) = 3.357281147670116 absolute error = 0.1343912862581811 relative error = 4.169900059796174 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.309e+05 Order of pole = 2.807e+09 TOP MAIN SOLVE Loop t[1] = 4.658999999999945 x1[1] (analytic) = 2.000017056680478 x1[1] (numeric) = 1.991345971084431 absolute error = 0.008671085596047456 relative error = 0.4335505823354958 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.227340081338673 x2[1] (numeric) = 3.362013816641561 absolute error = 0.1346737353028873 relative error = 4.17290189161056 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.311e+05 Order of pole = 2.81e+09 TOP MAIN SOLVE Loop t[1] = 4.659999999999945 x1[1] (analytic) = 2.000017039632323 x1[1] (numeric) = 1.991336509056713 absolute error = 0.008680530575609691 relative error = 0.4340228309857547 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.231799210620179 x2[1] (numeric) = 3.36675597462274 absolute error = 0.1349567640025611 relative error = 4.175901880261399 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.312e+05 Order of pole = 2.813e+09 TOP MAIN SOLVE Loop t[1] = 4.660999999999945 x1[1] (analytic) = 2.000017022601208 x1[1] (numeric) = 1.991327037562235 absolute error = 0.008689985038972337 relative error = 0.4344955538263472 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.236267267092982 x2[1] (numeric) = 3.371507640624871 absolute error = 0.135240373531889 relative error = 4.178900021856673 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.313e+05 Order of pole = 2.816e+09 TOP MAIN SOLVE Loop t[1] = 4.661999999999946 x1[1] (analytic) = 2.000017005587115 x1[1] (numeric) = 1.991317556591526 absolute error = 0.008699448995589165 relative error = 0.4349687513299618 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.240744268629324 x2[1] (numeric) = 3.376268833697247 absolute error = 0.1355245650679229 relative error = 4.181896312517221 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.314e+05 Order of pole = 2.818e+09 TOP MAIN SOLVE Loop t[1] = 4.662999999999946 x1[1] (analytic) = 2.000016988590028 x1[1] (numeric) = 1.991308066135103 absolute error = 0.008708922454924162 relative error = 0.4354424239697974 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.245230233137226 x2[1] (numeric) = 3.38103957292731 absolute error = 0.1358093397900837 relative error = 4.18489074837671 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 508.2 Order of pole = 528 TOP MAIN SOLVE Loop t[1] = 4.663999999999946 x1[1] (analytic) = 2.000016971609929 x1[1] (numeric) = 1.991298566183478 absolute error = 0.008718405426451525 relative error = 0.4359165722195635 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.249725178560559 x2[1] (numeric) = 3.38581987744073 absolute error = 0.1360946988801701 relative error = 4.187883325581772 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.316e+05 Order of pole = 2.824e+09 TOP MAIN SOLVE Loop t[1] = 4.664999999999947 x1[1] (analytic) = 2.000016954646803 x1[1] (numeric) = 1.991289056727149 absolute error = 0.008727897919653449 relative error = 0.4363911965533698 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.254229122879121 x2[1] (numeric) = 3.390609766401481 absolute error = 0.1363806435223607 relative error = 4.190874040291925 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.317e+05 Order of pole = 2.827e+09 TOP MAIN SOLVE Loop t[1] = 4.665999999999947 x1[1] (analytic) = 2.00001693770063 x1[1] (numeric) = 1.991279537756608 absolute error = 0.008737399944022339 relative error = 0.4368662974458362 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.258742084108702 x2[1] (numeric) = 3.39540925901192 absolute error = 0.1366671749032173 relative error = 4.193862888679548 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.318e+05 Order of pole = 2.829e+09 TOP MAIN SOLVE Loop t[1] = 4.666999999999947 x1[1] (analytic) = 2.000016920771396 x1[1] (numeric) = 1.991270009262335 absolute error = 0.008746911509060817 relative error = 0.4373418753720934 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.263264080301163 x2[1] (numeric) = 3.400218374512857 absolute error = 0.1369542942116939 relative error = 4.196849866930002 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.32e+05 Order of pole = 2.833e+09 TOP MAIN SOLVE Loop t[1] = 4.667999999999948 x1[1] (analytic) = 2.000016903859081 x1[1] (numeric) = 1.991260471234802 absolute error = 0.00875643262427972 relative error = 0.4378179308076832 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.267795129544502 x2[1] (numeric) = 3.40503713218364 absolute error = 0.1372420026391374 relative error = 4.199834971241529 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.321e+05 Order of pole = 2.835e+09 TOP MAIN SOLVE Loop t[1] = 4.668999999999948 x1[1] (analytic) = 2.000016886963671 x1[1] (numeric) = 1.99125092366447 absolute error = 0.008765963299200985 relative error = 0.4382944642287018 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.272335249962932 x2[1] (numeric) = 3.409865551342226 absolute error = 0.1375303013792943 relative error = 4.202818197825307 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.322e+05 Order of pole = 2.837e+09 TOP MAIN SOLVE Loop t[1] = 4.669999999999948 x1[1] (analytic) = 2.000016870085148 x1[1] (numeric) = 1.991241366541793 absolute error = 0.00877550354335499 relative error = 0.4387714761116682 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.276884459716947 x2[1] (numeric) = 3.414703651345263 absolute error = 0.1378191916283167 relative error = 4.205799542905499 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.323e+05 Order of pole = 2.841e+09 TOP MAIN SOLVE Loop t[1] = 4.670999999999949 x1[1] (analytic) = 2.000016853223496 x1[1] (numeric) = 1.991231799857214 absolute error = 0.008785053366282325 relative error = 0.4392489669336112 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.281442777003402 x2[1] (numeric) = 3.419551451588165 absolute error = 0.1381086745847626 relative error = 4.208779002719127 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.324e+05 Order of pole = 2.843e+09 TOP MAIN SOLVE Loop t[1] = 4.671999999999949 x1[1] (analytic) = 2.000016836378696 x1[1] (numeric) = 1.991222223601164 absolute error = 0.008794612777531796 relative error = 0.4397269371719713 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.286010220055581 x2[1] (numeric) = 3.424408971505188 absolute error = 0.1383987514496079 relative error = 4.211756573516286 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.326e+05 Order of pole = 2.847e+09 TOP MAIN SOLVE Loop t[1] = 4.672999999999949 x1[1] (analytic) = 2.000016819550733 x1[1] (numeric) = 1.991212637764069 absolute error = 0.008804181786663534 relative error = 0.4402053873047544 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.290586807143269 x2[1] (numeric) = 3.429276230569513 absolute error = 0.1386894234262441 relative error = 4.214732251559949 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.327e+05 Order of pole = 2.849e+09 TOP MAIN SOLVE Loop t[1] = 4.67399999999995 x1[1] (analytic) = 2.000016802739589 x1[1] (numeric) = 1.991203042336342 absolute error = 0.008813760403246773 relative error = 0.4406843178104221 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.29517255657283 x2[1] (numeric) = 3.434153248293318 absolute error = 0.1389806917204881 relative error = 4.217706033126109 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.328e+05 Order of pole = 2.852e+09 TOP MAIN SOLVE Loop t[1] = 4.67499999999995 x1[1] (analytic) = 2.000016785945248 x1[1] (numeric) = 1.991193437308389 absolute error = 0.008823348636859407 relative error = 0.4411637291678687 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.299767486687276 x2[1] (numeric) = 3.43904004422786 absolute error = 0.139272557540584 relative error = 4.220677914503709 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.329e+05 Order of pole = 2.855e+09 TOP MAIN SOLVE Loop t[1] = 4.67599999999995 x1[1] (analytic) = 2.000016769167693 x1[1] (numeric) = 1.991183822670603 absolute error = 0.008832946497089988 relative error = 0.4416436218565218 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.304371615866343 x2[1] (numeric) = 3.443936637963553 absolute error = 0.1395650220972096 relative error = 4.223647891994687 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 638 Order of pole = 944 TOP MAIN SOLVE Loop t[1] = 4.676999999999951 x1[1] (analytic) = 2.000016752406907 x1[1] (numeric) = 1.99117419841337 absolute error = 0.008842553993536839 relative error = 0.4421239963562968 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.308984962526561 x2[1] (numeric) = 3.448843049130042 absolute error = 0.1398580866034811 relative error = 4.226615961913985 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.331e+05 Order of pole = 2.861e+09 TOP MAIN SOLVE Loop t[1] = 4.677999999999951 x1[1] (analytic) = 2.000016735662873 x1[1] (numeric) = 1.991164564527067 absolute error = 0.008852171135806719 relative error = 0.4426048531475318 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.313607545121332 x2[1] (numeric) = 3.453759297396289 absolute error = 0.1401517522749574 relative error = 4.229582120589526 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.332e+05 Order of pole = 2.863e+09 TOP MAIN SOLVE Loop t[1] = 4.678999999999951 x1[1] (analytic) = 2.000016718935576 x1[1] (numeric) = 1.991154921002058 absolute error = 0.008861797933517268 relative error = 0.4430861927111082 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.318239382140999 x2[1] (numeric) = 3.458685402470646 absolute error = 0.1404460203296467 relative error = 4.232546364362293 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 361.2 Order of pole = 6799 TOP MAIN SOLVE Loop t[1] = 4.679999999999952 x1[1] (analytic) = 2.000016702224997 x1[1] (numeric) = 1.991145267828702 absolute error = 0.00887143439629523 relative error = 0.4435680155283631 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.322880492112928 x2[1] (numeric) = 3.463621384100936 absolute error = 0.140740891988008 relative error = 4.235508689586207 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.335e+05 Order of pole = 2.869e+09 TOP MAIN SOLVE Loop t[1] = 4.680999999999952 x1[1] (analytic) = 2.00001668553112 x1[1] (numeric) = 1.991135604997343 absolute error = 0.008881080533776675 relative error = 0.4440503220810998 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.32753089360157 x2[1] (numeric) = 3.468567262074531 absolute error = 0.1410363684729607 relative error = 4.238469092628297 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.336e+05 Order of pole = 2.872e+09 TOP MAIN SOLVE Loop t[1] = 4.681999999999952 x1[1] (analytic) = 2.000016668853929 x1[1] (numeric) = 1.991125932498321 absolute error = 0.008890736355608109 relative error = 0.4445331128516432 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.332190605208548 x2[1] (numeric) = 3.473523056218432 absolute error = 0.1413324510098839 relative error = 4.241427569868516 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.337e+05 Order of pole = 2.875e+09 TOP MAIN SOLVE Loop t[1] = 4.682999999999953 x1[1] (analytic) = 2.000016652193407 x1[1] (numeric) = 1.991116250321961 absolute error = 0.008900401871445807 relative error = 0.4450163883228065 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.336859645572721 x2[1] (numeric) = 3.478488786399349 absolute error = 0.1416291408266277 relative error = 4.244384117699958 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.338e+05 Order of pole = 2.878e+09 TOP MAIN SOLVE Loop t[1] = 4.683999999999953 x1[1] (analytic) = 2.000016635549537 x1[1] (numeric) = 1.991106558458582 absolute error = 0.00891007709095426 relative error = 0.4455001489778146 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.341538033370267 x2[1] (numeric) = 3.483464472523778 absolute error = 0.1419264391535116 relative error = 4.247338732528652 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.34e+05 Order of pole = 2.881e+09 TOP MAIN SOLVE Loop t[1] = 4.684999999999953 x1[1] (analytic) = 2.000016618922302 x1[1] (numeric) = 1.991096856898493 absolute error = 0.008919762023809064 relative error = 0.4459843953004465 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.346225787314751 x2[1] (numeric) = 3.488450134538085 absolute error = 0.1422243472233347 relative error = 4.250291410773736 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.341e+05 Order of pole = 2.884e+09 TOP MAIN SOLVE Loop t[1] = 4.685999999999954 x1[1] (analytic) = 2.000016602311686 x1[1] (numeric) = 1.991087145631991 absolute error = 0.00892945667969558 relative error = 0.4464691277749702 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.350922926157202 x2[1] (numeric) = 3.493445792428582 absolute error = 0.14252286627138 relative error = 4.253242148867432 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.342e+05 Order of pole = 2.886e+09 TOP MAIN SOLVE Loop t[1] = 4.686999999999954 x1[1] (analytic) = 2.000016585717673 x1[1] (numeric) = 1.991077424649365 absolute error = 0.008939161068308055 relative error = 0.4469543468860976 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.355629468686192 x2[1] (numeric) = 3.498451466221606 absolute error = 0.1428219975354144 relative error = 4.256190943254905 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.343e+05 Order of pole = 2.889e+09 TOP MAIN SOLVE Loop t[1] = 4.687999999999954 x1[1] (analytic) = 2.000016569140246 x1[1] (numeric) = 1.991067693940894 absolute error = 0.008948875199351169 relative error = 0.4474400531190627 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.360345433727904 x2[1] (numeric) = 3.503467175983605 absolute error = 0.1431217422557007 relative error = 4.259137790394488 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.344e+05 Order of pole = 2.892e+09 TOP MAIN SOLVE Loop t[1] = 4.688999999999955 x1[1] (analytic) = 2.000016552579387 x1[1] (numeric) = 1.991057953496848 absolute error = 0.00895859908253871 relative error = 0.4479262469595543 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.365070840146214 x2[1] (numeric) = 3.508492941821212 absolute error = 0.1434221016749979 relative error = 4.262082686757529 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.345e+05 Order of pole = 2.895e+09 TOP MAIN SOLVE Loop t[1] = 4.689999999999955 x1[1] (analytic) = 2.000016536035081 x1[1] (numeric) = 1.991048203307487 absolute error = 0.008968332727594674 relative error = 0.4484129288937722 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.369805706842761 x2[1] (numeric) = 3.513528783881329 absolute error = 0.143723077038568 relative error = 4.265025628828466 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.347e+05 Order of pole = 2.898e+09 TOP MAIN SOLVE Loop t[1] = 4.690999999999955 x1[1] (analytic) = 2.000016519507311 x1[1] (numeric) = 1.991038443363059 absolute error = 0.008978076144252833 relative error = 0.4489000994084045 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.374550052757027 x2[1] (numeric) = 3.518574722351208 absolute error = 0.1440246695941805 relative error = 4.267966613104804 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.348e+05 Order of pole = 2.9e+09 TOP MAIN SOLVE Loop t[1] = 4.691999999999956 x1[1] (analytic) = 2.000016502996061 x1[1] (numeric) = 1.991028673653805 absolute error = 0.008987829342256726 relative error = 0.449387758990628 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.379303896866411 x2[1] (numeric) = 3.523630777458528 absolute error = 0.144326880592117 relative error = 4.270905636097114 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.349e+05 Order of pole = 2.904e+09 TOP MAIN SOLVE Loop t[1] = 4.692999999999956 x1[1] (analytic) = 2.000016486501314 x1[1] (numeric) = 1.991018894169955 absolute error = 0.008997592331358994 relative error = 0.4498759081280745 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.384067258186304 x2[1] (numeric) = 3.52869696947148 absolute error = 0.1446297112851767 relative error = 4.273842694329048 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.35e+05 Order of pole = 2.907e+09 TOP MAIN SOLVE Loop t[1] = 4.693999999999956 x1[1] (analytic) = 2.000016470023053 x1[1] (numeric) = 1.99100910490173 absolute error = 0.009007365121322941 relative error = 0.4503645473089088 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.388840155770164 x2[1] (numeric) = 3.533773318698848 absolute error = 0.1449331629286843 relative error = 4.276777784337429 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.351e+05 Order of pole = 2.91e+09 TOP MAIN SOLVE Loop t[1] = 4.694999999999957 x1[1] (analytic) = 2.000016453561262 x1[1] (numeric) = 1.99099930583934 absolute error = 0.009017147721921859 relative error = 0.4508536770217953 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.393622608709598 x2[1] (numeric) = 3.538859845490086 absolute error = 0.1452372367804884 relative error = 4.279710902672052 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.352e+05 Order of pole = 2.912e+09 TOP MAIN SOLVE Loop t[1] = 4.695999999999957 x1[1] (analytic) = 2.000016437115925 x1[1] (numeric) = 1.990989496972988 absolute error = 0.009026940142937256 relative error = 0.4513432977558093 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.398414636134431 x2[1] (numeric) = 3.543956570235404 absolute error = 0.1455419341009732 relative error = 4.282642045895895 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.354e+05 Order of pole = 2.916e+09 TOP MAIN SOLVE Loop t[1] = 4.696999999999957 x1[1] (analytic) = 2.000016420687025 x1[1] (numeric) = 1.990979678292862 absolute error = 0.009036742394162633 relative error = 0.4518334100006252 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.403216257212788 x2[1] (numeric) = 3.549063513365848 absolute error = 0.1458472561530599 relative error = 4.285571210585009 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.355e+05 Order of pole = 2.919e+09 TOP MAIN SOLVE Loop t[1] = 4.697999999999958 x1[1] (analytic) = 2.000016404274545 x1[1] (numeric) = 1.990969849789146 absolute error = 0.009046554485399705 relative error = 0.4523240142463287 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.408027491151168 x2[1] (numeric) = 3.554180695353382 absolute error = 0.1461532042022133 relative error = 4.288498393328556 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.356e+05 Order of pole = 2.921e+09 TOP MAIN SOLVE Loop t[1] = 4.698999999999958 x1[1] (analytic) = 2.00001638787847 x1[1] (numeric) = 1.99096001145201 absolute error = 0.009056376426460622 relative error = 0.4528151109835269 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.412848357194521 x2[1] (numeric) = 3.559308136710967 absolute error = 0.1464597795164457 relative error = 4.291423590728792 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.357e+05 Order of pole = 2.925e+09 TOP MAIN SOLVE Loop t[1] = 4.699999999999958 x1[1] (analytic) = 2.000016371498783 x1[1] (numeric) = 1.990950163271616 absolute error = 0.009066208227167305 relative error = 0.4533067007033159 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.417678874626326 x2[1] (numeric) = 3.564445857992649 absolute error = 0.146766983366323 relative error = 4.294346799401095 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.359e+05 Order of pole = 2.928e+09 TOP MAIN SOLVE Loop t[1] = 4.700999999999959 x1[1] (analytic) = 2.000016355135467 x1[1] (numeric) = 1.990940305238115 absolute error = 0.00907604989735189 relative error = 0.4537987838973017 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.422519062768668 x2[1] (numeric) = 3.569593879793638 absolute error = 0.1470748170249698 relative error = 4.297268015973963 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.36e+05 Order of pole = 2.931e+09 TOP MAIN SOLVE Loop t[1] = 4.701999999999959 x1[1] (analytic) = 2.000016338788507 x1[1] (numeric) = 1.990930437341651 absolute error = 0.009085901446855615 relative error = 0.4542913610575464 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.427368940982313 x2[1] (numeric) = 3.574752222750387 absolute error = 0.1473832817680742 relative error = 4.300187237089012 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.361e+05 Order of pole = 2.933e+09 TOP MAIN SOLVE Loop t[1] = 4.702999999999959 x1[1] (analytic) = 2.000016322457885 x1[1] (numeric) = 1.990920559572354 absolute error = 0.009095762885530378 relative error = 0.4547844326766444 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.432228528666789 x2[1] (numeric) = 3.579920907540682 absolute error = 0.1476923788738933 relative error = 4.303104459400982 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.362e+05 Order of pole = 2.936e+09 TOP MAIN SOLVE Loop t[1] = 4.70399999999996 x1[1] (analytic) = 2.000016306143586 x1[1] (numeric) = 1.990910671920348 absolute error = 0.009105634223237402 relative error = 0.4552779992476566 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.437097845260461 x2[1] (numeric) = 3.585099954883718 absolute error = 0.1480021096232571 relative error = 4.306019679577716 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.363e+05 Order of pole = 2.939e+09 TOP MAIN SOLVE Loop t[1] = 4.70499999999996 x1[1] (analytic) = 2.000016289845592 x1[1] (numeric) = 1.990900774375745 absolute error = 0.009115515469847901 relative error = 0.4557720612641434 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.441976910240611 x2[1] (numeric) = 3.590289385540187 absolute error = 0.1483124752995755 relative error = 4.308932894300203 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.364e+05 Order of pole = 2.942e+09 TOP MAIN SOLVE Loop t[1] = 4.70599999999996 x1[1] (analytic) = 2.000016273563889 x1[1] (numeric) = 1.990890866928646 absolute error = 0.009125406635243083 relative error = 0.456266619220165 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.446865743123513 x2[1] (numeric) = 3.595489220312356 absolute error = 0.1486234771888428 relative error = 4.311844100262571 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.365e+05 Order of pole = 2.945e+09 TOP MAIN SOLVE Loop t[1] = 4.706999999999961 x1[1] (analytic) = 2.000016257298459 x1[1] (numeric) = 1.990880949569145 absolute error = 0.009135307729314368 relative error = 0.4567616736102921 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.451764363464513 x2[1] (numeric) = 3.600699480044155 absolute error = 0.1489351165796418 relative error = 4.314753294172044 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.367e+05 Order of pole = 2.948e+09 TOP MAIN SOLVE Loop t[1] = 4.707999999999961 x1[1] (analytic) = 2.000016241049286 x1[1] (numeric) = 1.990871022287324 absolute error = 0.009145218761962726 relative error = 0.457257224929573 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.456672790858107 x2[1] (numeric) = 3.605920185621258 absolute error = 0.149247394763151 relative error = 4.317660472749022 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2664 Order of pole = 1.181e+05 TOP MAIN SOLVE Loop t[1] = 4.708999999999961 x1[1] (analytic) = 2.000016224816355 x1[1] (numeric) = 1.990861085073256 absolute error = 0.009155139743099339 relative error = 0.4577532736735663 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.46159104493802 x2[1] (numeric) = 3.611151357971168 absolute error = 0.149560313033148 relative error = 4.320565632727013 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 400.1 Order of pole = 1.163e+04 TOP MAIN SOLVE Loop t[1] = 4.709999999999962 x1[1] (analytic) = 2.000016208599648 x1[1] (numeric) = 1.990851137917003 absolute error = 0.00916507068264516 relative error = 0.4582498203383196 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.466519145377283 x2[1] (numeric) = 3.616393018063298 absolute error = 0.1498738726860154 relative error = 4.323468770852661 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.37e+05 Order of pole = 2.957e+09 TOP MAIN SOLVE Loop t[1] = 4.710999999999962 x1[1] (analytic) = 2.00001619239915 x1[1] (numeric) = 1.990841180808619 absolute error = 0.009175011590531357 relative error = 0.4587468654203909 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.47145711188831 x2[1] (numeric) = 3.621645186909058 absolute error = 0.1501880750207474 relative error = 4.326369883885793 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.371e+05 Order of pole = 2.959e+09 TOP MAIN SOLVE Loop t[1] = 4.711999999999962 x1[1] (analytic) = 2.000016176214845 x1[1] (numeric) = 1.990831213738147 absolute error = 0.009184962476697978 relative error = 0.4592444094167825 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.476404964222986 x2[1] (numeric) = 3.626907885561936 absolute error = 0.1505029213389508 relative error = 4.329268968599286 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.373e+05 Order of pole = 2.963e+09 TOP MAIN SOLVE Loop t[1] = 4.712999999999963 x1[1] (analytic) = 2.000016160046715 x1[1] (numeric) = 1.990821236695618 absolute error = 0.009194923351097284 relative error = 0.4597424528251068 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.48136272217273 x2[1] (numeric) = 3.632181135117588 absolute error = 0.1508184129448575 relative error = 4.332166021779289 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.374e+05 Order of pole = 2.965e+09 TOP MAIN SOLVE Loop t[1] = 4.713999999999963 x1[1] (analytic) = 2.000016143894746 x1[1] (numeric) = 1.990811249671057 absolute error = 0.009204894223688642 relative error = 0.4602409961433324 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.486330405568594 x2[1] (numeric) = 3.637464956713914 absolute error = 0.1511345511453204 relative error = 4.335061040224944 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.375e+05 Order of pole = 2.968e+09 TOP MAIN SOLVE Loop t[1] = 4.714999999999963 x1[1] (analytic) = 2.00001612775892 x1[1] (numeric) = 1.990801252654476 absolute error = 0.009214875104443854 relative error = 0.4607400398700487 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.491308034281321 x2[1] (numeric) = 3.642759371531149 absolute error = 0.1514513372498278 relative error = 4.337954020748668 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.376e+05 Order of pole = 2.971e+09 TOP MAIN SOLVE Loop t[1] = 4.715999999999964 x1[1] (analytic) = 2.000016111639223 x1[1] (numeric) = 1.990791245635879 absolute error = 0.009224866003343823 relative error = 0.4612395845043007 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.496295628221445 x2[1] (numeric) = 3.648064400791947 absolute error = 0.1517687725705028 relative error = 4.340844960175954 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.377e+05 Order of pole = 2.974e+09 TOP MAIN SOLVE Loop t[1] = 4.716999999999964 x1[1] (analytic) = 2.000016095535637 x1[1] (numeric) = 1.990781228605258 absolute error = 0.009234866930379004 relative error = 0.4617396305456111 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.501293207339353 x2[1] (numeric) = 3.653380065761464 absolute error = 0.1520868584221109 relative error = 4.343733855345475 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.378e+05 Order of pole = 2.977e+09 TOP MAIN SOLVE Loop t[1] = 4.717999999999964 x1[1] (analytic) = 2.000016079448146 x1[1] (numeric) = 1.990771201552596 absolute error = 0.009244877895550063 relative error = 0.4622401784940127 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.506300791625378 x2[1] (numeric) = 3.658706387747442 absolute error = 0.1524055961220636 relative error = 4.346620703109005 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.38e+05 Order of pole = 2.98e+09 TOP MAIN SOLVE Loop t[1] = 4.718999999999965 x1[1] (analytic) = 2.000016063376735 x1[1] (numeric) = 1.990761164467866 absolute error = 0.009254898908868991 relative error = 0.4627412288501047 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.511318401109872 x2[1] (numeric) = 3.664043388100299 absolute error = 0.1527249869904268 relative error = 4.349505500331524 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.381e+05 Order of pole = 2.984e+09 TOP MAIN SOLVE Loop t[1] = 4.719999999999965 x1[1] (analytic) = 2.000016047321387 x1[1] (numeric) = 1.990751117341031 absolute error = 0.009264929980356218 relative error = 0.4632427821149084 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.516346055863286 x2[1] (numeric) = 3.669391088213209 absolute error = 0.1530450323499228 relative error = 4.352388243891123 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.382e+05 Order of pole = 2.986e+09 TOP MAIN SOLVE Loop t[1] = 4.720999999999965 x1[1] (analytic) = 2.000016031282087 x1[1] (numeric) = 1.990741060162044 absolute error = 0.009274971120042608 relative error = 0.4637448387899669 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.521383775996256 x2[1] (numeric) = 3.674749509522194 absolute error = 0.1533657335259382 relative error = 4.355268930679064 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.383e+05 Order of pole = 2.99e+09 TOP MAIN SOLVE Loop t[1] = 4.721999999999966 x1[1] (analytic) = 2.000016015258818 x1[1] (numeric) = 1.990730992920848 absolute error = 0.009285022337969906 relative error = 0.464247399377367 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.526431581659676 x2[1] (numeric) = 3.680118673506202 absolute error = 0.1536870918465261 relative error = 4.358147557599712 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.385e+05 Order of pole = 2.993e+09 TOP MAIN SOLVE Loop t[1] = 4.722999999999966 x1[1] (analytic) = 2.000015999251564 x1[1] (numeric) = 1.990720915607375 absolute error = 0.00929508364418874 relative error = 0.4647504643796399 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.531489493044784 x2[1] (numeric) = 3.6854986016872 absolute error = 0.1540091086424158 relative error = 4.361024121570642 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.386e+05 Order of pole = 2.995e+09 TOP MAIN SOLVE Loop t[1] = 4.723999999999966 x1[1] (analytic) = 2.000015983260309 x1[1] (numeric) = 1.990710828211549 absolute error = 0.009305155048760172 relative error = 0.4652540342998386 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.536557530383239 x2[1] (numeric) = 3.690889315630254 absolute error = 0.1543317852470145 relative error = 4.363898619522537 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.387e+05 Order of pole = 2.998e+09 TOP MAIN SOLVE Loop t[1] = 4.724999999999967 x1[1] (analytic) = 2.000015967285038 x1[1] (numeric) = 1.990700730723281 absolute error = 0.00931523656175659 relative error = 0.4657581096415819 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.541635713947207 x2[1] (numeric) = 3.696290836943621 absolute error = 0.1546551229964148 relative error = 4.366771048399253 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.388e+05 Order of pole = 3.001e+09 TOP MAIN SOLVE Loop t[1] = 4.725999999999967 x1[1] (analytic) = 2.000015951325734 x1[1] (numeric) = 1.990690623132475 absolute error = 0.009325328193258819 relative error = 0.4662626909089109 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.546724064049435 x2[1] (numeric) = 3.701703187278833 absolute error = 0.1549791232293978 relative error = 4.36964140515775 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 980.4 Order of pole = 2178 TOP MAIN SOLVE Loop t[1] = 4.726999999999967 x1[1] (analytic) = 2.000015935382381 x1[1] (numeric) = 1.990680505429022 absolute error = 0.009335429953359009 relative error = 0.4667677786064328 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.55182260104334 x2[1] (numeric) = 3.707126388330782 absolute error = 0.1553037872874428 relative error = 4.372509686768214 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.39e+05 Order of pole = 3.007e+09 TOP MAIN SOLVE Loop t[1] = 4.727999999999968 x1[1] (analytic) = 2.000015919454964 x1[1] (numeric) = 1.990670377602806 absolute error = 0.009345541852157968 relative error = 0.4672733732391879 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.556931345323083 x2[1] (numeric) = 3.71256046183781 absolute error = 0.1556291165147266 relative error = 4.375375890213885 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.391e+05 Order of pole = 3.01e+09 TOP MAIN SOLVE Loop t[1] = 4.728999999999968 x1[1] (analytic) = 2.000015903543466 x1[1] (numeric) = 1.990660239643697 absolute error = 0.009355663899768496 relative error = 0.4677794753128158 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.562050317323657 x2[1] (numeric) = 3.718005429581792 absolute error = 0.1559551122581344 relative error = 4.378240012491208 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.393e+05 Order of pole = 3.013e+09 TOP MAIN SOLVE Loop t[1] = 4.729999999999968 x1[1] (analytic) = 2.000015887647872 x1[1] (numeric) = 1.990650091541559 absolute error = 0.009365796106312496 relative error = 0.4682860853334114 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.567179537520965 x2[1] (numeric) = 3.723461313388228 absolute error = 0.1562817758672623 relative error = 4.381102050609748 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.394e+05 Order of pole = 3.016e+09 TOP MAIN SOLVE Loop t[1] = 4.730999999999969 x1[1] (analytic) = 2.000015871768165 x1[1] (numeric) = 1.990639933286243 absolute error = 0.009375938481921642 relative error = 0.4687932038075581 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.572319026431902 x2[1] (numeric) = 3.728928135126326 absolute error = 0.1566091086944246 relative error = 4.383962001592244 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.395e+05 Order of pole = 3.019e+09 TOP MAIN SOLVE Loop t[1] = 4.731999999999969 x1[1] (analytic) = 2.00001585590433 x1[1] (numeric) = 1.990629764867591 absolute error = 0.009386091036739153 relative error = 0.4693008312424166 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.577468804614439 x2[1] (numeric) = 3.734405916709095 absolute error = 0.1569371120946554 relative error = 4.386819862474504 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 570 Order of pole = 903.3 TOP MAIN SOLVE Loop t[1] = 4.732999999999969 x1[1] (analytic) = 2.000015840056351 x1[1] (numeric) = 1.990619586275434 absolute error = 0.00939625378091713 relative error = 0.4698089681455916 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.582628892667703 x2[1] (numeric) = 3.739894680093423 absolute error = 0.1572657874257204 relative error = 4.389675630305568 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.398e+05 Order of pole = 3.026e+09 TOP MAIN SOLVE Loop t[1] = 4.73399999999997 x1[1] (analytic) = 2.000015824224212 x1[1] (numeric) = 1.990609397499594 absolute error = 0.009406426724617889 relative error = 0.470317615025199 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.587799311232061 x2[1] (numeric) = 3.745394447280177 absolute error = 0.1575951360481169 relative error = 4.392529302147569 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.399e+05 Order of pole = 3.028e+09 TOP MAIN SOLVE Loop t[1] = 4.73499999999997 x1[1] (analytic) = 2.000015808407897 x1[1] (numeric) = 1.990599198529882 absolute error = 0.009416609878015292 relative error = 0.4708267723899311 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.592980080989202 x2[1] (numeric) = 3.750905240314283 absolute error = 0.1579251593250808 relative error = 4.395380875075756 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.4e+05 Order of pole = 3.032e+09 TOP MAIN SOLVE Loop t[1] = 4.73599999999997 x1[1] (analytic) = 2.000015792607391 x1[1] (numeric) = 1.990588989356099 absolute error = 0.009426803251291416 relative error = 0.471336440748892 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.59817122266222 x2[1] (numeric) = 3.756427081284814 absolute error = 0.1582558586225935 relative error = 4.39823034617855 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.401e+05 Order of pole = 3.035e+09 TOP MAIN SOLVE Loop t[1] = 4.736999999999971 x1[1] (analytic) = 2.000015776822677 x1[1] (numeric) = 1.990578769968036 absolute error = 0.009437006854640773 relative error = 0.4718466206118065 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.603372757015697 x2[1] (numeric) = 3.761959992325083 absolute error = 0.1585872353093856 relative error = 4.401077712557472 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.402e+05 Order of pole = 3.038e+09 TOP MAIN SOLVE Loop t[1] = 4.737999999999971 x1[1] (analytic) = 2.00001576105374 x1[1] (numeric) = 1.990568540355474 absolute error = 0.009447220698266312 relative error = 0.4723573124888222 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.608584704855784 x2[1] (numeric) = 3.767503995612729 absolute error = 0.1589192907569448 relative error = 4.403922971327229 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.403e+05 Order of pole = 3.04e+09 TOP MAIN SOLVE Loop t[1] = 4.738999999999971 x1[1] (analytic) = 2.000015745300564 x1[1] (numeric) = 1.990558300508183 absolute error = 0.009457444792381642 relative error = 0.4728685168906192 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.613807087030289 x2[1] (numeric) = 3.773059113369806 absolute error = 0.1592520263395172 relative error = 4.406766119615571 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.404e+05 Order of pole = 3.043e+09 TOP MAIN SOLVE Loop t[1] = 4.739999999999972 x1[1] (analytic) = 2.000015729563134 x1[1] (numeric) = 1.990548050415922 absolute error = 0.009467679147211472 relative error = 0.4733802343284325 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.619039924428754 x2[1] (numeric) = 3.778625367862873 absolute error = 0.1595854434341182 relative error = 4.409607154563454 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.406e+05 Order of pole = 3.046e+09 TOP MAIN SOLVE Loop t[1] = 4.740999999999972 x1[1] (analytic) = 2.000015713841433 x1[1] (numeric) = 1.990537790068443 absolute error = 0.00947792377299006 relative error = 0.4738924653139749 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.624283237982544 x2[1] (numeric) = 3.784202781403078 absolute error = 0.1599195434205338 relative error = 4.412446073324914 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.407e+05 Order of pole = 3.05e+09 TOP MAIN SOLVE Loop t[1] = 4.741999999999972 x1[1] (analytic) = 2.000015698135446 x1[1] (numeric) = 1.990527519455484 absolute error = 0.009488178679961656 relative error = 0.4744052103594586 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.629537048664929 x2[1] (numeric) = 3.789791376346257 absolute error = 0.160254327681328 relative error = 4.415282873067107 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.408e+05 Order of pole = 3.053e+09 TOP MAIN SOLVE Loop t[1] = 4.742999999999973 x1[1] (analytic) = 2.000015682445157 x1[1] (numeric) = 1.990517238566776 absolute error = 0.009498443878381169 relative error = 0.4749184699776288 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.634801377491164 x2[1] (numeric) = 3.795391175093012 absolute error = 0.160589797601848 relative error = 4.418117550970317 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.41e+05 Order of pole = 3.056e+09 TOP MAIN SOLVE Loop t[1] = 4.743999999999973 x1[1] (analytic) = 2.00001566677055 x1[1] (numeric) = 1.990506947392036 absolute error = 0.009508719378514163 relative error = 0.4754322446817634 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.640076245518582 x2[1] (numeric) = 3.801002200088813 absolute error = 0.1609259545702302 relative error = 4.420950104227938 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.411e+05 Order of pole = 3.058e+09 TOP MAIN SOLVE Loop t[1] = 4.744999999999973 x1[1] (analytic) = 2.00001565111161 x1[1] (numeric) = 1.990496645920975 absolute error = 0.009519005190635754 relative error = 0.4759465349856179 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.645361673846669 x2[1] (numeric) = 3.806624473824075 absolute error = 0.1612627999774063 relative error = 4.423780530046505 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.412e+05 Order of pole = 3.062e+09 TOP MAIN SOLVE Loop t[1] = 4.745999999999974 x1[1] (analytic) = 2.000015635468322 x1[1] (numeric) = 1.990486334143289 absolute error = 0.00952930132503238 relative error = 0.4764613414035139 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.650657683617152 x2[1] (numeric) = 3.812258018834258 absolute error = 0.1616003352171056 relative error = 4.426608825645586 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.413e+05 Order of pole = 3.065e+09 TOP MAIN SOLVE Loop t[1] = 4.746999999999974 x1[1] (analytic) = 2.000015619840668 x1[1] (numeric) = 1.990476012048669 absolute error = 0.00953960779199936 relative error = 0.4769766644502174 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.655964296014087 x2[1] (numeric) = 3.817902857699953 absolute error = 0.1619385616858664 relative error = 4.429434988257951 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.414e+05 Order of pole = 3.068e+09 TOP MAIN SOLVE Loop t[1] = 4.747999999999974 x1[1] (analytic) = 2.000015604228635 x1[1] (numeric) = 1.990465679626791 absolute error = 0.009549924601844229 relative error = 0.4774925046411044 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.661281532263936 x2[1] (numeric) = 3.823559013046972 absolute error = 0.1622774807830356 relative error = 4.432259015129386 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.415e+05 Order of pole = 3.07e+09 TOP MAIN SOLVE Loop t[1] = 4.748999999999975 x1[1] (analytic) = 2.000015588632206 x1[1] (numeric) = 1.990455336867324 absolute error = 0.009560251764882288 relative error = 0.4780088624919401 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.666609413635662 x2[1] (numeric) = 3.82922650754644 absolute error = 0.1626170939107778 relative error = 4.435080903518799 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1125 Order of pole = 1.687e+04 TOP MAIN SOLVE Loop t[1] = 4.749999999999975 x1[1] (analytic) = 2.000015573051366 x1[1] (numeric) = 1.990444983759923 absolute error = 0.009570589291442388 relative error = 0.4785257385191665 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.671947961440803 x2[1] (numeric) = 3.834905363914884 absolute error = 0.1629574024740816 relative error = 4.437900650698226 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.418e+05 Order of pole = 3.077e+09 TOP MAIN SOLVE Loop t[1] = 4.750999999999975 x1[1] (analytic) = 2.000015557486098 x1[1] (numeric) = 1.990434620294238 absolute error = 0.009580937191860484 relative error = 0.4790431332395813 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.677297197033566 x2[1] (numeric) = 3.840595604914328 absolute error = 0.1632984078807622 relative error = 4.440718253952745 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.419e+05 Order of pole = 3.08e+09 TOP MAIN SOLVE Loop t[1] = 4.751999999999976 x1[1] (analytic) = 2.000015541936388 x1[1] (numeric) = 1.990424246459902 absolute error = 0.009591295476485628 relative error = 0.4795610471706367 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.682657141810907 x2[1] (numeric) = 3.846297253352378 absolute error = 0.1636401115414703 relative error = 4.443533710580562 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.42e+05 Order of pole = 3.083e+09 TOP MAIN SOLVE Loop t[1] = 4.752999999999976 x1[1] (analytic) = 2.00001552640222 x1[1] (numeric) = 1.990413862246544 absolute error = 0.009601664155675982 relative error = 0.4800794808302405 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.688027817212622 x2[1] (numeric) = 3.852010332082317 absolute error = 0.1639825148696952 relative error = 4.446347017892931 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.422e+05 Order of pole = 3.087e+09 TOP MAIN SOLVE Loop t[1] = 4.753999999999976 x1[1] (analytic) = 2.000015510883578 x1[1] (numeric) = 1.990403467643779 absolute error = 0.009612043239799251 relative error = 0.4805984347367779 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.693409244721427 x2[1] (numeric) = 3.857734864003198 absolute error = 0.1643256192817715 relative error = 4.449158173214181 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.423e+05 Order of pole = 3.09e+09 TOP MAIN SOLVE Loop t[1] = 4.754999999999977 x1[1] (analytic) = 2.000015495380448 x1[1] (numeric) = 1.990393062641212 absolute error = 0.009622432739235798 relative error = 0.4811179094092665 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.698801445863046 x2[1] (numeric) = 3.863470872059931 absolute error = 0.1646694261968848 relative error = 4.451967173881709 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.424e+05 Order of pole = 3.092e+09 TOP MAIN SOLVE Loop t[1] = 4.755999999999977 x1[1] (analytic) = 2.000015479892812 x1[1] (numeric) = 1.990382647228438 absolute error = 0.00963283266437398 relative error = 0.4816379053671243 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.7042044422063 x2[1] (numeric) = 3.869218379243379 absolute error = 0.1650139370370796 relative error = 4.454774017246032 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.425e+05 Order of pole = 3.095e+09 TOP MAIN SOLVE Loop t[1] = 4.756999999999977 x1[1] (analytic) = 2.000015464420657 x1[1] (numeric) = 1.990372221395043 absolute error = 0.009643243025614368 relative error = 0.4821584231303791 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.709618255363188 x2[1] (numeric) = 3.874977408590448 absolute error = 0.1653591532272602 relative error = 4.457578700670667 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.426e+05 Order of pole = 3.099e+09 TOP MAIN SOLVE Loop t[1] = 4.757999999999978 x1[1] (analytic) = 2.000015448963966 x1[1] (numeric) = 1.990361785130599 absolute error = 0.009653663833367299 relative error = 0.4826794632195477 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.715042906988978 x2[1] (numeric) = 3.880747983184178 absolute error = 0.1657050761952004 relative error = 4.460381221532201 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.427e+05 Order of pole = 3.101e+09 TOP MAIN SOLVE Loop t[1] = 4.758999999999978 x1[1] (analytic) = 2.000015433522724 x1[1] (numeric) = 1.99035133842467 absolute error = 0.009664095098053549 relative error = 0.4832010261556688 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.720478418782291 x2[1] (numeric) = 3.88653012615384 absolute error = 0.1660517073715484 relative error = 4.463181577220301 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.429e+05 Order of pole = 3.105e+09 TOP MAIN SOLVE Loop t[1] = 4.759999999999978 x1[1] (analytic) = 2.000015418096916 x1[1] (numeric) = 1.990340881266811 absolute error = 0.009674536830104774 relative error = 0.4837231124603246 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.725924812485191 x2[1] (numeric) = 3.892323860675022 absolute error = 0.166399048189831 relative error = 4.465979765137634 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.43e+05 Order of pole = 3.109e+09 TOP MAIN SOLVE Loop t[1] = 4.760999999999979 x1[1] (analytic) = 2.000015402686525 x1[1] (numeric) = 1.990330413646563 absolute error = 0.009684989039961511 relative error = 0.484245722655542 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.731382109883266 x2[1] (numeric) = 3.898129209969729 absolute error = 0.1667471000864627 relative error = 4.468775782699972 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.431e+05 Order of pole = 3.111e+09 TOP MAIN SOLVE Loop t[1] = 4.761999999999979 x1[1] (analytic) = 2.000015387291537 x1[1] (numeric) = 1.99031993555346 absolute error = 0.009695451738077399 relative error = 0.4847688572640024 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.73685033280572 x2[1] (numeric) = 3.903946197306468 absolute error = 0.1670958645007481 relative error = 4.471569627336088 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.433e+05 Order of pole = 3.114e+09 TOP MAIN SOLVE Loop t[1] = 4.762999999999979 x1[1] (analytic) = 2.000015371911937 x1[1] (numeric) = 1.990309446977023 absolute error = 0.009705924934914067 relative error = 0.4852925168087874 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.742329503125462 x2[1] (numeric) = 3.90977484600035 absolute error = 0.1674453428748879 relative error = 4.474361296487747 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.434e+05 Order of pole = 3.118e+09 TOP MAIN SOLVE Loop t[1] = 4.76399999999998 x1[1] (analytic) = 2.000015356547708 x1[1] (numeric) = 1.990298947906763 absolute error = 0.009716408640945362 relative error = 0.4858167018135887 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.747819642759187 x2[1] (numeric) = 3.915615179413174 absolute error = 0.1677955366539874 relative error = 4.477150787609791 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.435e+05 Order of pole = 3.12e+09 TOP MAIN SOLVE Loop t[1] = 4.76499999999998 x1[1] (analytic) = 2.000015341198836 x1[1] (numeric) = 1.990288438332181 absolute error = 0.009726902866654674 relative error = 0.4863414128025757 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.753320773667467 x2[1] (numeric) = 3.921467220953528 absolute error = 0.1681464472860608 relative error = 4.479938098170077 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.436e+05 Order of pole = 3.123e+09 TOP MAIN SOLVE Loop t[1] = 4.76599999999998 x1[1] (analytic) = 2.000015325865306 x1[1] (numeric) = 1.990277918242769 absolute error = 0.00973740762253672 relative error = 0.4868666503004838 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.758832917854844 x2[1] (numeric) = 3.92733099407688 absolute error = 0.1684980762220363 relative error = 4.482723225649457 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.437e+05 Order of pole = 3.127e+09 TOP MAIN SOLVE Loop t[1] = 4.766999999999981 x1[1] (analytic) = 2.000015310547101 x1[1] (numeric) = 1.990267387628005 absolute error = 0.00974792291909532 relative error = 0.4873924148325041 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.764356097369907 x2[1] (numeric) = 3.93320652228567 absolute error = 0.168850424915763 relative error = 4.4855061675418 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.439e+05 Order of pole = 3.13e+09 TOP MAIN SOLVE Loop t[1] = 4.767999999999981 x1[1] (analytic) = 2.000015295244206 x1[1] (numeric) = 1.99025684647736 absolute error = 0.009758448766846284 relative error = 0.4879187069244266 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.76989033430539 x2[1] (numeric) = 3.939093829129405 absolute error = 0.1692034948240151 relative error = 4.488286921353938 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.44e+05 Order of pole = 3.133e+09 TOP MAIN SOLVE Loop t[1] = 4.768999999999981 x1[1] (analytic) = 2.000015279956607 x1[1] (numeric) = 1.990246294780292 absolute error = 0.009768985176315415 relative error = 0.4884455271025412 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.775435650798256 x2[1] (numeric) = 3.944992938204758 absolute error = 0.1695572874065019 relative error = 4.491065484605774 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.441e+05 Order of pole = 3.136e+09 TOP MAIN SOLVE Loop t[1] = 4.769999999999982 x1[1] (analytic) = 2.000015264684288 x1[1] (numeric) = 1.990235732526249 absolute error = 0.009779532158039173 relative error = 0.4889728758936707 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.780992069029785 x2[1] (numeric) = 3.950903873155654 absolute error = 0.1699118041258689 relative error = 4.493841854830149 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 533.6 Order of pole = 1489 TOP MAIN SOLVE Loop t[1] = 4.770999999999982 x1[1] (analytic) = 2.000015249427233 x1[1] (numeric) = 1.990225159704669 absolute error = 0.009790089722564899 relative error = 0.4895007538251819 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.786559611225667 x2[1] (numeric) = 3.956826657673372 absolute error = 0.1702670464477052 relative error = 4.496616029572862 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.444e+05 Order of pole = 3.143e+09 TOP MAIN SOLVE Loop t[1] = 4.771999999999982 x1[1] (analytic) = 2.000015234185428 x1[1] (numeric) = 1.990214576304979 absolute error = 0.009800657880449481 relative error = 0.4900291614249189 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.792138299656084 x2[1] (numeric) = 3.962761315496635 absolute error = 0.1706230158405511 relative error = 4.49938800639273 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.445e+05 Order of pole = 3.145e+09 TOP MAIN SOLVE Loop t[1] = 4.772999999999983 x1[1] (analytic) = 2.000015218958858 x1[1] (numeric) = 1.990203982316596 absolute error = 0.0098112366422618 relative error = 0.4905580992213254 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.797728156635806 x2[1] (numeric) = 3.968707870411708 absolute error = 0.1709797137759024 relative error = 4.502157782861523 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.446e+05 Order of pole = 3.149e+09 TOP MAIN SOLVE Loop t[1] = 4.773999999999983 x1[1] (analytic) = 2.000015203747505 x1[1] (numeric) = 1.990193377728926 absolute error = 0.009821826018579616 relative error = 0.4910875677432893 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.803329204524275 x2[1] (numeric) = 3.974666346252492 absolute error = 0.1713371417282166 relative error = 4.504925356563963 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.447e+05 Order of pole = 3.152e+09 TOP MAIN SOLVE Loop t[1] = 4.774999999999983 x1[1] (analytic) = 2.000015188551358 x1[1] (numeric) = 1.990182762531364 absolute error = 0.009832426019993568 relative error = 0.4916175675203421 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.808941465725698 x2[1] (numeric) = 3.980636766900617 absolute error = 0.1716953011749189 relative error = 4.507690725097733 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.449e+05 Order of pole = 3.155e+09 TOP MAIN SOLVE Loop t[1] = 4.775999999999984 x1[1] (analytic) = 2.000015173370398 x1[1] (numeric) = 1.990172136713295 absolute error = 0.009843036657102733 relative error = 0.4921480990824376 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.814564962689134 x2[1] (numeric) = 3.986619156285543 absolute error = 0.1720541935964088 relative error = 4.510453886073464 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.45e+05 Order of pole = 3.158e+09 TOP MAIN SOLVE Loop t[1] = 4.776999999999984 x1[1] (analytic) = 2.000015158204612 x1[1] (numeric) = 1.990161500264094 absolute error = 0.009853657940517735 relative error = 0.4926791629601068 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.820199717908588 x2[1] (numeric) = 3.992613538384653 absolute error = 0.172413820476065 relative error = 4.513214837114718 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.451e+05 Order of pole = 3.162e+09 TOP MAIN SOLVE Loop t[1] = 4.777999999999984 x1[1] (analytic) = 2.000015143053984 x1[1] (numeric) = 1.990150853173123 absolute error = 0.009864289880860522 relative error = 0.4932107596844465 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.825845753923094 x2[1] (numeric) = 3.998619937223346 absolute error = 0.1727741833002514 relative error = 4.515973575857979 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.452e+05 Order of pole = 3.165e+09 TOP MAIN SOLVE Loop t[1] = 4.778999999999985 x1[1] (analytic) = 2.000015127918498 x1[1] (numeric) = 1.990140195429736 absolute error = 0.009874932488762145 relative error = 0.4937428897870093 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.831503093316813 x2[1] (numeric) = 4.004638376875137 absolute error = 0.1731352835583242 relative error = 4.518730099952663 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.453e+05 Order of pole = 3.168e+09 TOP MAIN SOLVE Loop t[1] = 4.779999999999985 x1[1] (analytic) = 2.000015112798141 x1[1] (numeric) = 1.990129527023275 absolute error = 0.00988558577486609 relative error = 0.4942755537999691 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.837171758719116 x2[1] (numeric) = 4.010668881461754 absolute error = 0.1734971227426385 relative error = 4.52148440706114 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.454e+05 Order of pole = 3.17e+09 TOP MAIN SOLVE Loop t[1] = 4.780999999999985 x1[1] (analytic) = 2.000015097692897 x1[1] (numeric) = 1.990118847943072 absolute error = 0.009896249749825392 relative error = 0.4948087522559774 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.84285177280468 x2[1] (numeric) = 4.01671147515323 absolute error = 0.1738597023485502 relative error = 4.524236494858604 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.456e+05 Order of pole = 3.174e+09 TOP MAIN SOLVE Loop t[1] = 4.781999999999986 x1[1] (analytic) = 2.000015082602751 x1[1] (numeric) = 1.990108158178447 absolute error = 0.009906924424303964 relative error = 0.4953424856882296 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.848543158293578 x2[1] (numeric) = 4.022766182168005 absolute error = 0.1742230238744273 relative error = 4.526986361033219 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.457e+05 Order of pole = 3.177e+09 TOP MAIN SOLVE Loop t[1] = 4.782999999999986 x1[1] (analytic) = 2.000015067527687 x1[1] (numeric) = 1.99009745771871 absolute error = 0.00991760980897638 relative error = 0.4958767546304542 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.854245937951365 x2[1] (numeric) = 4.028833026773017 absolute error = 0.1745870888216525 relative error = 4.529734003286004 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.458e+05 Order of pole = 3.18e+09 TOP MAIN SOLVE Loop t[1] = 4.783999999999986 x1[1] (analytic) = 2.00001505246769 x1[1] (numeric) = 1.990086746553162 absolute error = 0.009928305914527646 relative error = 0.4964115596169013 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.859960134589175 x2[1] (numeric) = 4.034912033283806 absolute error = 0.1749518986946308 relative error = 4.532479419330877 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 693.8 Order of pole = 186.4 TOP MAIN SOLVE Loop t[1] = 4.784999999999987 x1[1] (analytic) = 2.000015037422746 x1[1] (numeric) = 1.990076024671092 absolute error = 0.009939012751654541 relative error = 0.4969469011824094 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.865685771063812 x2[1] (numeric) = 4.041003226064607 absolute error = 0.175317455000795 relative error = 4.53522260689463 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.46e+05 Order of pole = 3.186e+09 TOP MAIN SOLVE Loop t[1] = 4.785999999999987 x1[1] (analytic) = 2.00001502239284 x1[1] (numeric) = 1.990065292061776 absolute error = 0.009949730331064055 relative error = 0.4974827798623276 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.871422870277835 x2[1] (numeric) = 4.047106629528447 absolute error = 0.175683759250612 relative error = 4.537963563716922 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.462e+05 Order of pole = 3.19e+09 TOP MAIN SOLVE Loop t[1] = 4.786999999999987 x1[1] (analytic) = 2.000015007377955 x1[1] (numeric) = 1.990054548714483 absolute error = 0.009960458663472727 relative error = 0.4980191961924831 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.877171455179656 x2[1] (numeric) = 4.053222268137244 absolute error = 0.176050812957588 relative error = 4.54070228755025 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.463e+05 Order of pole = 3.193e+09 TOP MAIN SOLVE Loop t[1] = 4.787999999999988 x1[1] (analytic) = 2.000014992378079 x1[1] (numeric) = 1.990043794618469 absolute error = 0.009971197759610195 relative error = 0.4985561507093572 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.88293154876363 x2[1] (numeric) = 4.059350166401906 absolute error = 0.1764186176382756 relative error = 4.543438776159968 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.464e+05 Order of pole = 3.196e+09 TOP MAIN SOLVE Loop t[1] = 4.788999999999988 x1[1] (analytic) = 2.000014977393195 x1[1] (numeric) = 1.99003302976298 absolute error = 0.009981947630214538 relative error = 0.4990936439498537 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.888703174070148 x2[1] (numeric) = 4.065490348882428 absolute error = 0.1767871748122807 relative error = 4.546173027324293 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.465e+05 Order of pole = 3.199e+09 TOP MAIN SOLVE Loop t[1] = 4.789999999999988 x1[1] (analytic) = 2.000014962423287 x1[1] (numeric) = 1.990022254137252 absolute error = 0.009992708286035823 relative error = 0.4996316764514757 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.894486354185724 x2[1] (numeric) = 4.071642840187991 absolute error = 0.177156486002267 relative error = 4.548905038834257 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.467e+05 Order of pole = 3.203e+09 TOP MAIN SOLVE Loop t[1] = 4.790999999999989 x1[1] (analytic) = 2.000014947468343 x1[1] (numeric) = 1.990011467730508 absolute error = 0.01000347973783522 relative error = 0.5001702487522812 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.900281112243095 x2[1] (numeric) = 4.077807664977057 absolute error = 0.177526552733962 relative error = 4.551634808493701 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.468e+05 Order of pole = 3.206e+09 TOP MAIN SOLVE Loop t[1] = 4.791999999999989 x1[1] (analytic) = 2.000014932528346 x1[1] (numeric) = 1.990000670531962 absolute error = 0.01001426199638344 relative error = 0.5007093613908062 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.906087471421309 x2[1] (numeric) = 4.083984847957473 absolute error = 0.1778973765361642 relative error = 4.554362334119277 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.47e+05 Order of pole = 3.21e+09 TOP MAIN SOLVE Loop t[1] = 4.792999999999989 x1[1] (analytic) = 2.000014917603281 x1[1] (numeric) = 1.989989862530818 absolute error = 0.01002505507246321 relative error = 0.5012490149061857 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.911905454945817 x2[1] (numeric) = 4.090174413886567 absolute error = 0.17826895894075 relative error = 4.557087613540475 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.47e+05 Order of pole = 3.212e+09 TOP MAIN SOLVE Loop t[1] = 4.79399999999999 x1[1] (analytic) = 2.000014902693134 x1[1] (numeric) = 1.989979043716267 absolute error = 0.01003585897686765 relative error = 0.5017892098380764 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.917735086088568 x2[1] (numeric) = 4.096376387571246 absolute error = 0.1786413014826782 relative error = 4.559810644599558 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.472e+05 Order of pole = 3.216e+09 TOP MAIN SOLVE Loop t[1] = 4.79499999999999 x1[1] (analytic) = 2.00001488779789 x1[1] (numeric) = 1.989968214077489 absolute error = 0.0100466737204008 relative error = 0.5023299467266795 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.923576388168103 x2[1] (numeric) = 4.102590793868099 absolute error = 0.1790144056999963 relative error = 4.562531425151561 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.473e+05 Order of pole = 3.219e+09 TOP MAIN SOLVE Loop t[1] = 4.79599999999999 x1[1] (analytic) = 2.000014872917534 x1[1] (numeric) = 1.989957373603657 absolute error = 0.01005749931387689 relative error = 0.5028712261127067 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.929429384549644 x2[1] (numeric) = 4.108817657683492 absolute error = 0.1793882731338474 relative error = 4.565249953064299 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.474e+05 Order of pole = 3.222e+09 TOP MAIN SOLVE Loop t[1] = 4.796999999999991 x1[1] (analytic) = 2.00001485805205 x1[1] (numeric) = 1.989946522283928 absolute error = 0.01006833576812194 relative error = 0.5034130485374581 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.935294098645194 x2[1] (numeric) = 4.11505700397367 absolute error = 0.1797629053284768 relative error = 4.567966226218364 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.475e+05 Order of pole = 3.225e+09 TOP MAIN SOLVE Loop t[1] = 4.797999999999991 x1[1] (analytic) = 2.000014843201424 x1[1] (numeric) = 1.989935660107452 absolute error = 0.01007918309397193 relative error = 0.5039554145427332 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.941170553913622 x2[1] (numeric) = 4.121308857744859 absolute error = 0.180138303831237 relative error = 4.570680242507085 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.476e+05 Order of pole = 3.228e+09 TOP MAIN SOLVE Loop t[1] = 4.798999999999991 x1[1] (analytic) = 2.000014828365642 x1[1] (numeric) = 1.989924787063367 absolute error = 0.01009004130227464 relative error = 0.5044983246709202 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.947058773860766 x2[1] (numeric) = 4.127573244053361 absolute error = 0.1805144701925951 relative error = 4.573391999836556 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.478e+05 Order of pole = 3.232e+09 TOP MAIN SOLVE Loop t[1] = 4.799999999999992 x1[1] (analytic) = 2.000014813544688 x1[1] (numeric) = 1.9899139031408 absolute error = 0.01010091040388827 relative error = 0.505041779464929 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.952958782039521 x2[1] (numeric) = 4.13385018800566 absolute error = 0.1808914059661388 relative error = 4.576101496125601 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.479e+05 Order of pole = 3.235e+09 TOP MAIN SOLVE Loop t[1] = 4.800999999999992 x1[1] (analytic) = 2.000014798738548 x1[1] (numeric) = 1.989903008328866 absolute error = 0.01011179040968169 relative error = 0.5055857794682024 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.958870602049934 x2[1] (numeric) = 4.140139714758516 absolute error = 0.1812691127085815 relative error = 4.57880872930575 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.481e+05 Order of pole = 3.238e+09 TOP MAIN SOLVE Loop t[1] = 4.801999999999992 x1[1] (analytic) = 2.000014783947206 x1[1] (numeric) = 1.989892102616671 absolute error = 0.01012268133053462 relative error = 0.5061303252247273 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.964794257539302 x2[1] (numeric) = 4.146441849519071 absolute error = 0.1816475919797695 relative error = 4.581513697321252 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.482e+05 Order of pole = 3.241e+09 TOP MAIN SOLVE Loop t[1] = 4.802999999999993 x1[1] (analytic) = 2.000014769170649 x1[1] (numeric) = 1.989881185993309 absolute error = 0.01013358317733926 relative error = 0.5066754172791121 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.970729772202261 x2[1] (numeric) = 4.15275661754495 absolute error = 0.1820268453426888 relative error = 4.584216398129061 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.483e+05 Order of pole = 3.245e+09 TOP MAIN SOLVE Loop t[1] = 4.803999999999993 x1[1] (analytic) = 2.00001475440886 x1[1] (numeric) = 1.989870258447864 absolute error = 0.01014449596099598 relative error = 0.5072210561763764 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.976677169780884 x2[1] (numeric) = 4.159084044144357 absolute error = 0.1824068743634721 relative error = 4.586916829698872 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.484e+05 Order of pole = 3.247e+09 TOP MAIN SOLVE Loop t[1] = 4.804999999999993 x1[1] (analytic) = 2.000014739661826 x1[1] (numeric) = 1.989859319969408 absolute error = 0.01015541969241807 relative error = 0.5077672424621833 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.98263647406478 x2[1] (numeric) = 4.16542415467618 absolute error = 0.1827876806114004 relative error = 4.589614990012951 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.485e+05 Order of pole = 3.251e+09 TOP MAIN SOLVE Loop t[1] = 4.805999999999994 x1[1] (analytic) = 2.000014724929531 x1[1] (numeric) = 1.989848370547002 absolute error = 0.01016635438252944 relative error = 0.5083139766827288 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.988607708891177 x2[1] (numeric) = 4.171776974550095 absolute error = 0.1831692656589179 relative error = 4.592310877066386 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.487e+05 Order of pole = 3.255e+09 TOP MAIN SOLVE Loop t[1] = 4.806999999999994 x1[1] (analytic) = 2.000014710211962 x1[1] (numeric) = 1.989837410169697 absolute error = 0.01017730004226491 relative error = 0.5088612593847534 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 3.994590898145034 x2[1] (numeric) = 4.178142529226661 absolute error = 0.1835516310816274 relative error = 4.595004488866762 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.488e+05 Order of pole = 3.258e+09 TOP MAIN SOLVE Loop t[1] = 4.807999999999995 x1[1] (analytic) = 2.000014695509102 x1[1] (numeric) = 1.989826438826533 absolute error = 0.01018825668256973 relative error = 0.5094090911155188 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.000586065759119 x2[1] (numeric) = 4.184520844217427 absolute error = 0.1839347784583074 relative error = 4.597695823434445 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.489e+05 Order of pole = 3.261e+09 TOP MAIN SOLVE Loop t[1] = 4.808999999999995 x1[1] (analytic) = 2.000014680820939 x1[1] (numeric) = 1.989815456506538 absolute error = 0.0101992243144009 relative error = 0.5099574724228755 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.006593235714122 x2[1] (numeric) = 4.190911945085032 absolute error = 0.1843187093709107 relative error = 4.600384878802361 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.49e+05 Order of pole = 3.264e+09 TOP MAIN SOLVE Loop t[1] = 4.809999999999995 x1[1] (analytic) = 2.000014666147456 x1[1] (numeric) = 1.98980446319873 absolute error = 0.01021020294872588 relative error = 0.5105064038551957 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.012612432038735 x2[1] (numeric) = 4.19731585744331 absolute error = 0.1847034254045745 relative error = 4.603071653016089 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.492e+05 Order of pole = 3.268e+09 TOP MAIN SOLVE Loop t[1] = 4.810999999999996 x1[1] (analytic) = 2.000014651488639 x1[1] (numeric) = 1.989793458892116 absolute error = 0.01022119259652321 relative error = 0.5110558859614069 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.018643678809761 x2[1] (numeric) = 4.203732606957388 absolute error = 0.1850889281476267 relative error = 4.605756144133838 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.493e+05 Order of pole = 3.271e+09 TOP MAIN SOLVE Loop t[1] = 4.811999999999996 x1[1] (analytic) = 2.000014636844474 x1[1] (numeric) = 1.989782443575691 absolute error = 0.01023219326878255 relative error = 0.5116059192909913 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.0246870001522 x2[1] (numeric) = 4.210162219343792 absolute error = 0.1854752191915914 relative error = 4.608438350226423 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.494e+05 Order of pole = 3.274e+09 TOP MAIN SOLVE Loop t[1] = 4.812999999999996 x1[1] (analytic) = 2.000014622214945 x1[1] (numeric) = 1.989771417238441 absolute error = 0.01024320497650444 relative error = 0.5121565043939755 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.030742420239355 x2[1] (numeric) = 4.216604720370548 absolute error = 0.185862300131193 relative error = 4.611118269377184 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.496e+05 Order of pole = 3.278e+09 TOP MAIN SOLVE Loop t[1] = 4.813999999999997 x1[1] (analytic) = 2.000014607600039 x1[1] (numeric) = 1.989760379869338 absolute error = 0.01025422773070117 relative error = 0.5127076418209743 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.036809963292921 x2[1] (numeric) = 4.223060135857289 absolute error = 0.1862501725643684 relative error = 4.613795899682128 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.496e+05 Order of pole = 3.28e+09 TOP MAIN SOLVE Loop t[1] = 4.814999999999997 x1[1] (analytic) = 2.00001459299974 x1[1] (numeric) = 1.989749331457345 absolute error = 0.01026526154239504 relative error = 0.513259332123102 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.042889653583086 x2[1] (numeric) = 4.229528491675354 absolute error = 0.1866388380922679 relative error = 4.616471239249772 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.498e+05 Order of pole = 3.284e+09 TOP MAIN SOLVE Loop t[1] = 4.815999999999997 x1[1] (analytic) = 2.000014578414035 x1[1] (numeric) = 1.989738271991415 absolute error = 0.01027630642262012 relative error = 0.5138115758520616 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.048981515428625 x2[1] (numeric) = 4.236009813747891 absolute error = 0.1870282983192668 relative error = 4.619144286201267 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.499e+05 Order of pole = 3.287e+09 TOP MAIN SOLVE Loop t[1] = 4.816999999999998 x1[1] (analytic) = 2.000014563842907 x1[1] (numeric) = 1.989727201460487 absolute error = 0.01028736238242067 relative error = 0.5143643735600668 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.055085573197001 x2[1] (numeric) = 4.242504128049966 absolute error = 0.1874185548529645 relative error = 4.621815038670197 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.5e+05 Order of pole = 3.29e+09 TOP MAIN SOLVE Loop t[1] = 4.817999999999998 x1[1] (analytic) = 2.000014549286344 x1[1] (numeric) = 1.989716119853491 absolute error = 0.0102984294328532 relative error = 0.5149177257999418 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.061201851304463 x2[1] (numeric) = 4.249011460608661 absolute error = 0.1878096093041979 relative error = 4.624483494802732 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.501e+05 Order of pole = 3.293e+09 TOP MAIN SOLVE Loop t[1] = 4.818999999999998 x1[1] (analytic) = 2.00001453474433 x1[1] (numeric) = 1.989705027159345 absolute error = 0.01030950758498506 relative error = 0.5154716331250544 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.067330374216136 x2[1] (numeric) = 4.255531837503183 absolute error = 0.1882014632870463 relative error = 4.6271496527576 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.503e+05 Order of pole = 3.297e+09 TOP MAIN SOLVE Loop t[1] = 4.819999999999999 x1[1] (analytic) = 2.00001452021685 x1[1] (numeric) = 1.989693923366957 absolute error = 0.01032059684989339 relative error = 0.5160260960892619 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.073471166446129 x2[1] (numeric) = 4.262065284864965 absolute error = 0.1885941184188358 relative error = 4.62981351070599 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.504e+05 Order of pole = 3.3e+09 TOP MAIN SOLVE Loop t[1] = 4.820999999999999 x1[1] (analytic) = 2.000014505703891 x1[1] (numeric) = 1.989682808465222 absolute error = 0.01033169723866889 relative error = 0.5165811152470977 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.079624252557625 x2[1] (numeric) = 4.268611828877773 absolute error = 0.1889875763201472 relative error = 4.632475066831604 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.505e+05 Order of pole = 3.304e+09 TOP MAIN SOLVE Loop t[1] = 4.821999999999999 x1[1] (analytic) = 2.000014491205438 x1[1] (numeric) = 1.989671682443027 absolute error = 0.01034280876241067 relative error = 0.5171366911535181 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.085789657162985 x2[1] (numeric) = 4.275171495777808 absolute error = 0.1893818386148221 relative error = 4.635134319330611 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.507e+05 Order of pole = 3.307e+09 TOP MAIN SOLVE Loop t[1] = 4.823 x1[1] (analytic) = 2.000014476721475 x1[1] (numeric) = 1.989660545289245 absolute error = 0.01035393143223051 relative error = 0.5176928243641116 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.091967404923843 x2[1] (numeric) = 4.281744311853814 absolute error = 0.1897769069299704 relative error = 4.637791266411673 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.508e+05 Order of pole = 3.311e+09 TOP MAIN SOLVE Loop t[1] = 4.824 x1[1] (analytic) = 2.00001446225199 x1[1] (numeric) = 1.989649396992738 absolute error = 0.01036506525925196 relative error = 0.5182495154350549 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.098157520551204 x2[1] (numeric) = 4.28833030344718 absolute error = 0.1901727828959761 relative error = 4.640445906295903 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.509e+05 Order of pole = 3.314e+09 TOP MAIN SOLVE Loop t[1] = 4.825 x1[1] (analytic) = 2.000014447796967 x1[1] (numeric) = 1.989638237542359 absolute error = 0.01037621025460767 relative error = 0.5188067649229809 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.104360028805548 x2[1] (numeric) = 4.294929496952051 absolute error = 0.1905694681465029 relative error = 4.643098237216837 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.51e+05 Order of pole = 3.317e+09 TOP MAIN SOLVE Loop t[1] = 4.826000000000001 x1[1] (analytic) = 2.000014433356391 x1[1] (numeric) = 1.989627066926948 absolute error = 0.01038736642944338 relative error = 0.5193645733851766 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.110574954496922 x2[1] (numeric) = 4.301541918815425 absolute error = 0.1909669643185028 relative error = 4.645748257420464 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.512e+05 Order of pole = 3.32e+09 TOP MAIN SOLVE Loop t[1] = 4.827000000000001 x1[1] (analytic) = 2.000014418930249 x1[1] (numeric) = 1.989615885135334 absolute error = 0.01039853379491484 relative error = 0.5199229413794288 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.116802322485044 x2[1] (numeric) = 4.308167595537268 absolute error = 0.1913652730522237 relative error = 4.648395965165242 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.513e+05 Order of pole = 3.323e+09 TOP MAIN SOLVE Loop t[1] = 4.828000000000001 x1[1] (analytic) = 2.000014404518526 x1[1] (numeric) = 1.989604692156337 absolute error = 0.01040971236218935 relative error = 0.5204818694641019 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.123042157679404 x2[1] (numeric) = 4.314806553670611 absolute error = 0.1917643959912079 relative error = 4.651041358721876 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.514e+05 Order of pole = 3.326e+09 TOP MAIN SOLVE Loop t[1] = 4.829000000000002 x1[1] (analytic) = 2.000014390121207 x1[1] (numeric) = 1.989593487978761 absolute error = 0.01042090214244573 relative error = 0.5210413581981373 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.129294485039354 x2[1] (numeric) = 4.321458819821667 absolute error = 0.192164334782313 relative error = 4.653684436373677 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.516e+05 Order of pole = 3.33e+09 TOP MAIN SOLVE Loop t[1] = 4.830000000000002 x1[1] (analytic) = 2.000014375738279 x1[1] (numeric) = 1.989582272591405 absolute error = 0.01043210314687437 relative error = 0.5216014081410539 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.135559329574224 x2[1] (numeric) = 4.328124420649927 absolute error = 0.1925650910757035 relative error = 4.656325196416153 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.517e+05 Order of pole = 3.334e+09 TOP MAIN SOLVE Loop t[1] = 4.831000000000002 x1[1] (analytic) = 2.000014361369726 x1[1] (numeric) = 1.989571045983051 absolute error = 0.0104433153866752 relative error = 0.522162019852848 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.141836716343403 x2[1] (numeric) = 4.334803382868272 absolute error = 0.1929666665248693 relative error = 4.658963637157305 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.518e+05 Order of pole = 3.338e+09 TOP MAIN SOLVE Loop t[1] = 4.832000000000003 x1[1] (analytic) = 2.000014347015534 x1[1] (numeric) = 1.989559808142473 absolute error = 0.0104545388730608 relative error = 0.5227231938941487 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.148126670456457 x2[1] (numeric) = 4.341495733243081 absolute error = 0.1933690627866236 relative error = 4.661599756917389 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.519e+05 Order of pole = 3.34e+09 TOP MAIN SOLVE Loop t[1] = 4.833000000000003 x1[1] (analytic) = 2.00001433267569 x1[1] (numeric) = 1.989548559058435 absolute error = 0.01046577361725509 relative error = 0.5232849308261511 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.154429217073218 x2[1] (numeric) = 4.348201498594332 absolute error = 0.1937722815211149 relative error = 4.664233554029039 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.52e+05 Order of pole = 3.343e+09 TOP MAIN SOLVE Loop t[1] = 4.834000000000003 x1[1] (analytic) = 2.000014318350178 x1[1] (numeric) = 1.989537298719686 absolute error = 0.01047701963049286 relative error = 0.5238472312105946 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.160744381403885 x2[1] (numeric) = 4.354920705795719 absolute error = 0.194176324391834 relative error = 4.666865026837255 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.521e+05 Order of pole = 3.346e+09 TOP MAIN SOLVE Loop t[1] = 4.835000000000004 x1[1] (analytic) = 2.000014304038985 x1[1] (numeric) = 1.989526027114966 absolute error = 0.01048827692401932 relative error = 0.5244100956097404 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.167072188709132 x2[1] (numeric) = 4.361653381774749 absolute error = 0.1945811930656172 relative error = 4.669494173699309 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.523e+05 Order of pole = 3.35e+09 TOP MAIN SOLVE Loop t[1] = 4.836000000000004 x1[1] (analytic) = 2.000014289742095 x1[1] (numeric) = 1.989514744233003 absolute error = 0.01049954550909216 relative error = 0.5249735245864712 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.173412664300206 x2[1] (numeric) = 4.368399553512859 absolute error = 0.1949868892126529 relative error = 4.672120992984722 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 928.8 Order of pole = 6525 TOP MAIN SOLVE Loop t[1] = 4.837000000000004 x1[1] (analytic) = 2.000014275459496 x1[1] (numeric) = 1.989503450062516 absolute error = 0.01051082539698012 relative error = 0.5255375187042249 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.179765833539024 x2[1] (numeric) = 4.375159248045517 absolute error = 0.1953934145064933 relative error = 4.674745483075374 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.526e+05 Order of pole = 3.357e+09 TOP MAIN SOLVE Loop t[1] = 4.838000000000005 x1[1] (analytic) = 2.000014261191172 x1[1] (numeric) = 1.989492144592209 absolute error = 0.01052211659896329 relative error = 0.5261020785270057 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.186131721838278 x2[1] (numeric) = 4.381932492462335 absolute error = 0.1958007706240572 relative error = 4.677367642365401 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.527e+05 Order of pole = 3.361e+09 TOP MAIN SOLVE Loop t[1] = 4.839000000000005 x1[1] (analytic) = 2.000014246937109 x1[1] (numeric) = 1.989480827810777 absolute error = 0.01053341912633199 relative error = 0.5266672046193287 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.192510354661536 x2[1] (numeric) = 4.388719313907173 absolute error = 0.1962089592456371 relative error = 4.679987469261174 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.528e+05 Order of pole = 3.364e+09 TOP MAIN SOLVE Loop t[1] = 4.840000000000005 x1[1] (analytic) = 2.000014232697293 x1[1] (numeric) = 1.989469499706903 absolute error = 0.0105447329903896 relative error = 0.5272328975463635 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.198901757523346 x2[1] (numeric) = 4.395519739578252 absolute error = 0.1966179820549057 relative error = 4.682604962181291 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.529e+05 Order of pole = 3.367e+09 TOP MAIN SOLVE Loop t[1] = 4.841000000000006 x1[1] (analytic) = 2.000014218471709 x1[1] (numeric) = 1.98945816026926 absolute error = 0.01055605820244976 relative error = 0.5277991578737907 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.205305955989336 x2[1] (numeric) = 4.40233379672826 absolute error = 0.1970278407389241 relative error = 4.685220119556593 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.53e+05 Order of pole = 3.37e+09 TOP MAIN SOLVE Loop t[1] = 4.842000000000006 x1[1] (analytic) = 2.000014204260345 x1[1] (numeric) = 1.989446809486507 absolute error = 0.01056739477383806 relative error = 0.5283659861678904 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.211722975676313 x2[1] (numeric) = 4.409161512664462 absolute error = 0.1974385369881491 relative error = 4.687832939830157 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.532e+05 Order of pole = 3.374e+09 TOP MAIN SOLVE Loop t[1] = 4.843000000000006 x1[1] (analytic) = 2.000014190063184 x1[1] (numeric) = 1.989435447347294 absolute error = 0.0105787427158901 relative error = 0.5289333829954426 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.218152842252374 x2[1] (numeric) = 4.416002914748811 absolute error = 0.1978500724964372 relative error = 4.690443421457219 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.533e+05 Order of pole = 3.377e+09 TOP MAIN SOLVE Loop t[1] = 4.844000000000007 x1[1] (analytic) = 2.000014175880214 x1[1] (numeric) = 1.989424073840259 absolute error = 0.01059010203995481 relative error = 0.5295013489238927 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.224595581437 x2[1] (numeric) = 4.422858030398052 absolute error = 0.1982624489610521 relative error = 4.693051562905175 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.534e+05 Order of pole = 3.38e+09 TOP MAIN SOLVE Loop t[1] = 4.845000000000007 x1[1] (analytic) = 2.000014161711419 x1[1] (numeric) = 1.989412688954028 absolute error = 0.01060147275739087 relative error = 0.5300698845211754 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.231051219001162 x2[1] (numeric) = 4.429726887083838 absolute error = 0.198675668082676 relative error = 4.695657362653672 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.536e+05 Order of pole = 3.384e+09 TOP MAIN SOLVE Loop t[1] = 4.846000000000007 x1[1] (analytic) = 2.000014147556786 x1[1] (numeric) = 1.989401292677217 absolute error = 0.0106128548795692 relative error = 0.5306389903558355 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.237519780767428 x2[1] (numeric) = 4.436609512332837 absolute error = 0.199089731565409 relative error = 4.698260819194411 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.537e+05 Order of pole = 3.387e+09 TOP MAIN SOLVE Loop t[1] = 4.847000000000008 x1[1] (analytic) = 2.000014133416301 x1[1] (numeric) = 1.989389884998429 absolute error = 0.01062424841787202 relative error = 0.5312086669969842 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.24400129261006 x2[1] (numeric) = 4.443505933726843 absolute error = 0.1995046411167838 relative error = 4.700861931031328 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.538e+05 Order of pole = 3.39e+09 TOP MAIN SOLVE Loop t[1] = 4.848000000000008 x1[1] (analytic) = 2.000014119289949 x1[1] (numeric) = 1.989378465906256 absolute error = 0.01063565338369266 relative error = 0.531778915014288 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.250495780455122 x2[1] (numeric) = 4.450416178902886 absolute error = 0.1999203984477642 relative error = 4.70346069668037 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.539e+05 Order of pole = 3.394e+09 TOP MAIN SOLVE Loop t[1] = 4.849000000000008 x1[1] (analytic) = 2.000014105177716 x1[1] (numeric) = 1.98936703538928 absolute error = 0.01064706978843621 relative error = 0.5323497349780012 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.257003270280578 x2[1] (numeric) = 4.45734027555334 absolute error = 0.200337005272762 relative error = 4.706057114669724 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.541e+05 Order of pole = 3.397e+09 TOP MAIN SOLVE Loop t[1] = 4.850000000000009 x1[1] (analytic) = 2.000014091079588 x1[1] (numeric) = 1.989355593436069 absolute error = 0.01065849764351912 relative error = 0.532921127458945 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.263523788116407 x2[1] (numeric) = 4.46427825142604 absolute error = 0.2007544633096332 relative error = 4.708651183539544 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.542e+05 Order of pole = 3.4e+09 TOP MAIN SOLVE Loop t[1] = 4.851000000000009 x1[1] (analytic) = 2.000014076995552 x1[1] (numeric) = 1.989344140035183 absolute error = 0.01066993696036933 relative error = 0.5334930930285177 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.270057360044694 x2[1] (numeric) = 4.471230134324387 absolute error = 0.2011727742796925 relative error = 4.711242901842116 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.543e+05 Order of pole = 3.404e+09 TOP MAIN SOLVE Loop t[1] = 4.852000000000009 x1[1] (analytic) = 2.000014062925593 x1[1] (numeric) = 1.989332675175167 absolute error = 0.01068138775042593 relative error = 0.5340656322586724 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.276604012199742 x2[1] (numeric) = 4.478195952107461 absolute error = 0.2015919399077184 relative error = 4.713832268141801 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.545e+05 Order of pole = 3.408e+09 TOP MAIN SOLVE Loop t[1] = 4.85300000000001 x1[1] (analytic) = 2.000014048869696 x1[1] (numeric) = 1.989321198844557 absolute error = 0.01069285002513976 relative error = 0.5346387457219511 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.283163770768176 x2[1] (numeric) = 4.485175732690135 absolute error = 0.2020119619219587 relative error = 4.716419281014984 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.546e+05 Order of pole = 3.411e+09 TOP MAIN SOLVE Loop t[1] = 4.85400000000001 x1[1] (analytic) = 2.000014034827849 x1[1] (numeric) = 1.989309711031876 absolute error = 0.01070432379597319 relative error = 0.5352124339914728 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.289736661989048 x2[1] (numeric) = 4.492169504043185 absolute error = 0.2024328420541366 relative error = 4.719003939050033 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.547e+05 Order of pole = 3.413e+09 TOP MAIN SOLVE Loop t[1] = 4.85500000000001 x1[1] (analytic) = 2.000014020800036 x1[1] (numeric) = 1.989298211725636 absolute error = 0.01071580907439995 relative error = 0.5357866976409228 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.296322712153936 x2[1] (numeric) = 4.499177294193399 absolute error = 0.2028545820394632 relative error = 4.721586240847425 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.548e+05 Order of pole = 3.417e+09 TOP MAIN SOLVE Loop t[1] = 4.856000000000011 x1[1] (analytic) = 2.000014006786244 x1[1] (numeric) = 1.989286700914339 absolute error = 0.01072730587190529 relative error = 0.5363615372445636 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.302921947607056 x2[1] (numeric) = 4.506199131223696 absolute error = 0.2032771836166392 relative error = 4.724166185019596 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.55e+05 Order of pole = 3.421e+09 TOP MAIN SOLVE Loop t[1] = 4.857000000000011 x1[1] (analytic) = 2.000013992786459 x1[1] (numeric) = 1.989275178586473 absolute error = 0.01073881419998601 relative error = 0.5369369533772355 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.309534394745369 x2[1] (numeric) = 4.51323504327323 absolute error = 0.2037006485278612 relative error = 4.726743770190908 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.551e+05 Order of pole = 3.424e+09 TOP MAIN SOLVE Loop t[1] = 4.858000000000011 x1[1] (analytic) = 2.000013978800666 x1[1] (numeric) = 1.989263644730516 absolute error = 0.01075033407015047 relative error = 0.5375129466143553 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.316160080018676 x2[1] (numeric) = 4.520285058537511 absolute error = 0.204124978518835 relative error = 4.729318994997789 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.552e+05 Order of pole = 3.428e+09 TOP MAIN SOLVE Loop t[1] = 4.859000000000012 x1[1] (analytic) = 2.000013964828853 x1[1] (numeric) = 1.989252099334934 absolute error = 0.01076186549391878 relative error = 0.5380895175319289 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.322799029929735 x2[1] (numeric) = 4.527349205268512 absolute error = 0.2045501753387766 relative error = 4.731891858088566 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.554e+05 Order of pole = 3.432e+09 TOP MAIN SOLVE Loop t[1] = 4.860000000000012 x1[1] (analytic) = 2.000013950871004 x1[1] (numeric) = 1.989240542388182 absolute error = 0.01077340848282193 relative error = 0.538666666706506 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.329451271034363 x2[1] (numeric) = 4.534427511774782 absolute error = 0.204976240740419 relative error = 4.734462358123445 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.555e+05 Order of pole = 3.435e+09 TOP MAIN SOLVE Loop t[1] = 4.861000000000012 x1[1] (analytic) = 2.000013936927106 x1[1] (numeric) = 1.989228973878703 absolute error = 0.01078496304840293 relative error = 0.5392443947152357 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.336116829941537 x2[1] (numeric) = 4.541520006421563 absolute error = 0.2054031764800257 relative error = 4.737030493774659 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.556e+05 Order of pole = 3.439e+09 TOP MAIN SOLVE Loop t[1] = 4.862000000000013 x1[1] (analytic) = 2.000013922997145 x1[1] (numeric) = 1.989217393794928 absolute error = 0.01079652920221652 relative error = 0.5398227021358557 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.342795733313512 x2[1] (numeric) = 4.548626717630903 absolute error = 0.2058309843173909 relative error = 4.739596263726265 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.557e+05 Order of pole = 3.441e+09 TOP MAIN SOLVE Loop t[1] = 4.863000000000013 x1[1] (analytic) = 2.000013909081107 x1[1] (numeric) = 1.989205802125278 absolute error = 0.01080810695582923 relative error = 0.5404015895466919 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.349488007865916 x2[1] (numeric) = 4.555747673881765 absolute error = 0.2062596660158489 relative error = 4.742159666674207 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.558e+05 Order of pole = 3.445e+09 TOP MAIN SOLVE Loop t[1] = 4.864000000000013 x1[1] (analytic) = 2.000013895178979 x1[1] (numeric) = 1.98919419885816 absolute error = 0.01081969632081825 relative error = 0.5409810575266034 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.356193680367863 x2[1] (numeric) = 4.562882903710147 absolute error = 0.2066892233422841 relative error = 4.744720701326348 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.56e+05 Order of pole = 3.45e+09 TOP MAIN SOLVE Loop t[1] = 4.865000000000014 x1[1] (analytic) = 2.000013881290744 x1[1] (numeric) = 1.989182583981972 absolute error = 0.01083129730877275 relative error = 0.5415611066550486 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.362912777642058 x2[1] (numeric) = 4.570032435709192 absolute error = 0.2071196580671337 relative error = 4.747279366402365 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.561e+05 Order of pole = 3.453e+09 TOP MAIN SOLVE Loop t[1] = 4.866000000000014 x1[1] (analytic) = 2.000013867416392 x1[1] (numeric) = 1.989170957485098 absolute error = 0.01084290993129455 relative error = 0.5421417375121188 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.369645326564907 x2[1] (numeric) = 4.577196298529304 absolute error = 0.2075509719643973 relative error = 4.74983566063378 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.562e+05 Order of pole = 3.456e+09 TOP MAIN SOLVE Loop t[1] = 4.867000000000014 x1[1] (analytic) = 2.000013853555907 x1[1] (numeric) = 1.989159319355911 absolute error = 0.01085453419999594 relative error = 0.542722950678427 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.376391354066621 x2[1] (numeric) = 4.584374520878264 absolute error = 0.2079831668116432 relative error = 4.752389582763925 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.564e+05 Order of pole = 3.459e+09 TOP MAIN SOLVE Loop t[1] = 4.868000000000015 x1[1] (analytic) = 2.000013839709276 x1[1] (numeric) = 1.989147669582775 absolute error = 0.01086617012650093 relative error = 0.5433047467351749 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.383150887131327 x2[1] (numeric) = 4.591567131521343 absolute error = 0.2084162443900155 relative error = 4.75494113154793 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.565e+05 Order of pole = 3.463e+09 TOP MAIN SOLVE Loop t[1] = 4.869000000000015 x1[1] (analytic) = 2.000013825876484 x1[1] (numeric) = 1.989136008154039 absolute error = 0.01087781772244556 relative error = 0.5438871262641635 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.389923952797172 x2[1] (numeric) = 4.598774159281415 absolute error = 0.208850206484243 relative error = 4.757490305752741 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.566e+05 Order of pole = 3.466e+09 TOP MAIN SOLVE Loop t[1] = 4.870000000000015 x1[1] (analytic) = 2.000013812057518 x1[1] (numeric) = 1.989124335058041 absolute error = 0.0108894769994774 relative error = 0.544470089847771 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.396710578156435 x2[1] (numeric) = 4.60599563303908 absolute error = 0.2092850548826446 relative error = 4.760037104157058 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.568e+05 Order of pole = 3.47e+09 TOP MAIN SOLVE Loop t[1] = 4.871000000000016 x1[1] (analytic) = 2.000013798252364 x1[1] (numeric) = 1.989112650283108 absolute error = 0.01090114796925579 relative error = 0.5450536380689642 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.403510790355635 x2[1] (numeric) = 4.613231581732769 absolute error = 0.2097207913771344 relative error = 4.762581525551274 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.569e+05 Order of pole = 3.473e+09 TOP MAIN SOLVE Loop t[1] = 4.872000000000016 x1[1] (analytic) = 2.000013784461009 x1[1] (numeric) = 1.989100953817557 absolute error = 0.01091283064345205 relative error = 0.5456377715113094 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.410324616595633 x2[1] (numeric) = 4.62048203435887 absolute error = 0.210157417763237 relative error = 4.765123568737653 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.57e+05 Order of pole = 3.476e+09 TOP MAIN SOLVE Loop t[1] = 4.873000000000016 x1[1] (analytic) = 2.000013770683438 x1[1] (numeric) = 1.98908924564969 absolute error = 0.01092452503374819 relative error = 0.5462224907589059 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.417152084131755 x2[1] (numeric) = 4.627747019971837 absolute error = 0.2105949358400823 relative error = 4.767663232529999 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.572e+05 Order of pole = 3.48e+09 TOP MAIN SOLVE Loop t[1] = 4.874000000000017 x1[1] (analytic) = 2.000013756919637 x1[1] (numeric) = 1.989077525767799 absolute error = 0.01093623115183862 relative error = 0.5468077963964748 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.423993220273882 x2[1] (numeric) = 4.635026567684307 absolute error = 0.2110333474104253 relative error = 4.770200515753969 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.573e+05 Order of pole = 3.484e+09 TOP MAIN SOLVE Loop t[1] = 4.875000000000017 x1[1] (analytic) = 2.000013743169594 x1[1] (numeric) = 1.989065794160164 absolute error = 0.01094794900943019 relative error = 0.5473936890093583 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.430848052386579 x2[1] (numeric) = 4.642320706667222 absolute error = 0.2114726542806435 relative error = 4.772735417246783 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.574e+05 Order of pole = 3.488e+09 TOP MAIN SOLVE Loop t[1] = 4.876000000000017 x1[1] (analytic) = 2.000013729433294 x1[1] (numeric) = 1.989054050815053 absolute error = 0.01095967861824043 relative error = 0.5479801691834321 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.437716607889187 x2[1] (numeric) = 4.64962946614994 absolute error = 0.211912858260753 relative error = 4.775267935857445 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.575e+05 Order of pole = 3.49e+09 TOP MAIN SOLVE Loop t[1] = 4.877000000000018 x1[1] (analytic) = 2.000013715710723 x1[1] (numeric) = 1.989042295720724 absolute error = 0.0109714199899984 relative error = 0.5485672375051491 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.444598914255946 x2[1] (numeric) = 4.656952875420353 absolute error = 0.212353961164407 relative error = 4.777798070446507 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.577e+05 Order of pole = 3.495e+09 TOP MAIN SOLVE Loop t[1] = 4.878000000000018 x1[1] (analytic) = 2.000013702001868 x1[1] (numeric) = 1.989030528865422 absolute error = 0.01098317313644626 relative error = 0.5491548945616173 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.451494999016097 x2[1] (numeric) = 4.664290963825005 absolute error = 0.2127959648089082 relative error = 4.780325819886172 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.578e+05 Order of pole = 3.497e+09 TOP MAIN SOLVE Loop t[1] = 4.879000000000018 x1[1] (analytic) = 2.000013688306714 x1[1] (numeric) = 1.989018750237378 absolute error = 0.01099493806933638 relative error = 0.5497431409404553 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.458404889753995 x2[1] (numeric) = 4.671643760769212 absolute error = 0.2132388710152169 relative error = 4.782851183060293 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.579e+05 Order of pole = 3.501e+09 TOP MAIN SOLVE Loop t[1] = 4.880000000000019 x1[1] (analytic) = 2.000013674625249 x1[1] (numeric) = 1.989006959824815 absolute error = 0.01100671480043447 relative error = 0.5503319772299478 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.465328614109219 x2[1] (numeric) = 4.679011295717173 absolute error = 0.2136826816079544 relative error = 4.785374158864267 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.58e+05 Order of pole = 3.504e+09 TOP MAIN SOLVE Loop t[1] = 4.881000000000019 x1[1] (analytic) = 2.000013660957459 x1[1] (numeric) = 1.988995157615942 absolute error = 0.01101850334151711 relative error = 0.5509214040189233 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.472266199776682 x2[1] (numeric) = 4.686393598192097 absolute error = 0.2141273984154157 relative error = 4.787894746205134 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.581e+05 Order of pole = 3.507e+09 TOP MAIN SOLVE Loop t[1] = 4.882000000000019 x1[1] (analytic) = 2.00001364730333 x1[1] (numeric) = 1.988983343598958 absolute error = 0.01103030370437241 relative error = 0.5515114218967884 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.479217674506744 x2[1] (numeric) = 4.693790697776313 absolute error = 0.2145730232695691 relative error = 4.790412944001389 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.583e+05 Order of pole = 3.512e+09 TOP MAIN SOLVE Loop t[1] = 4.88300000000002 x1[1] (analytic) = 2.000013633662848 x1[1] (numeric) = 1.988971517762047 absolute error = 0.01104211590080095 relative error = 0.5521020314535704 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.48618306610532 x2[1] (numeric) = 4.701202624111391 absolute error = 0.2150195580060714 relative error = 4.792928751183145 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.584e+05 Order of pole = 3.515e+09 TOP MAIN SOLVE Loop t[1] = 4.88400000000002 x1[1] (analytic) = 2.000013620036 x1[1] (numeric) = 1.988959680093385 absolute error = 0.01105393994261528 relative error = 0.5526932332798967 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.493162402433991 x2[1] (numeric) = 4.708629406898265 absolute error = 0.2154670044642737 relative error = 4.795442166692062 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.586e+05 Order of pole = 3.519e+09 TOP MAIN SOLVE Loop t[1] = 4.88500000000002 x1[1] (analytic) = 2.000013606422772 x1[1] (numeric) = 1.988947830581133 absolute error = 0.01106577584163881 relative error = 0.5532850279669389 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.500155711410119 x2[1] (numeric) = 4.716071075897343 absolute error = 0.2159153644872243 relative error = 4.797953189481246 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.587e+05 Order of pole = 3.522e+09 TOP MAIN SOLVE Loop t[1] = 4.886000000000021 x1[1] (analytic) = 2.00001359282315 x1[1] (numeric) = 1.988935969213442 absolute error = 0.01107762360970765 relative error = 0.5538774161065009 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.507163021006956 x2[1] (numeric) = 4.723527660928635 absolute error = 0.2163646399216788 relative error = 4.80046181851528 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.588e+05 Order of pole = 3.526e+09 TOP MAIN SOLVE Loop t[1] = 4.887000000000021 x1[1] (analytic) = 2.000013579237121 x1[1] (numeric) = 1.988924095978451 absolute error = 0.0110894832586701 relative error = 0.5544703982909973 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.514184359253758 x2[1] (numeric) = 4.730999191871867 absolute error = 0.216814832618109 relative error = 4.80296805277024 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.589e+05 Order of pole = 3.529e+09 TOP MAIN SOLVE Loop t[1] = 4.888000000000021 x1[1] (analytic) = 2.000013565664671 x1[1] (numeric) = 1.988912210864286 absolute error = 0.0111013548003851 relative error = 0.5550639751133762 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.521219754235893 x2[1] (numeric) = 4.738485698666604 absolute error = 0.2172659444307108 relative error = 4.805471891233691 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.591e+05 Order of pole = 3.532e+09 TOP MAIN SOLVE Loop t[1] = 4.889000000000022 x1[1] (analytic) = 2.000013552105787 x1[1] (numeric) = 1.988900313859063 absolute error = 0.01111323824672428 relative error = 0.555658147167218 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.528269234094957 x2[1] (numeric) = 4.745987211312363 absolute error = 0.217717977217406 relative error = 4.807973332904537 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.592e+05 Order of pole = 3.536e+09 TOP MAIN SOLVE Loop t[1] = 4.890000000000022 x1[1] (analytic) = 2.000013538560455 x1[1] (numeric) = 1.988888404950883 absolute error = 0.01112513360957146 relative error = 0.5562529150467136 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.535332827028884 x2[1] (numeric) = 4.753503759868742 absolute error = 0.2181709328398584 relative error = 4.810472376793197 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.593e+05 Order of pole = 3.539e+09 TOP MAIN SOLVE Loop t[1] = 4.891000000000022 x1[1] (analytic) = 2.000013525028661 x1[1] (numeric) = 1.98887648412784 absolute error = 0.01113704090082179 relative error = 0.5568482793466205 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.542410561292065 x2[1] (numeric) = 4.761035374455537 absolute error = 0.2186248131634727 relative error = 4.812969021921393 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.594e+05 Order of pole = 3.543e+09 TOP MAIN SOLVE Loop t[1] = 4.892000000000023 x1[1] (analytic) = 2.000013511510393 x1[1] (numeric) = 1.988864551378011 absolute error = 0.01114896013238265 relative error = 0.5574442406623066 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.549502465195451 x2[1] (numeric) = 4.76858208525286 absolute error = 0.2190796200574088 relative error = 4.815463267322285 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.595e+05 Order of pole = 3.545e+09 TOP MAIN SOLVE Loop t[1] = 4.893000000000023 x1[1] (analytic) = 2.000013498005636 x1[1] (numeric) = 1.988852606689463 absolute error = 0.01116089131617315 relative error = 0.5580407995897284 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.556608567106676 x2[1] (numeric) = 4.776143922501261 absolute error = 0.2195353553945845 relative error = 4.817955112040346 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.597e+05 Order of pole = 3.55e+09 TOP MAIN SOLVE Loop t[1] = 4.894000000000023 x1[1] (analytic) = 2.000013484514378 x1[1] (numeric) = 1.988840650050253 absolute error = 0.01117283446412465 relative error = 0.5586379567254528 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.563728895450163 x2[1] (numeric) = 4.783720916501849 absolute error = 0.2199920210516861 relative error = 4.820444555131408 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.598e+05 Order of pole = 3.553e+09 TOP MAIN SOLVE Loop t[1] = 4.895000000000024 x1[1] (analytic) = 2.000013471036603 x1[1] (numeric) = 1.988828681448423 absolute error = 0.01118478958818003 relative error = 0.5592357126666241 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.570863478707239 x2[1] (numeric) = 4.791313097616417 absolute error = 0.2204496189091776 relative error = 4.822931595662676 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.6e+05 Order of pole = 3.558e+09 TOP MAIN SOLVE Loop t[1] = 4.896000000000024 x1[1] (analytic) = 2.0000134575723 x1[1] (numeric) = 1.988816700872005 absolute error = 0.01119675670029463 relative error = 0.5598340680110084 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.578012345416258 x2[1] (numeric) = 4.798920496267557 absolute error = 0.2209081508512991 relative error = 4.825416232712517 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.601e+05 Order of pole = 3.56e+09 TOP MAIN SOLVE Loop t[1] = 4.897000000000024 x1[1] (analytic) = 2.000013444121454 x1[1] (numeric) = 1.988804708309018 absolute error = 0.01120873581243553 relative error = 0.5604330233569602 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.585175524172699 x2[1] (numeric) = 4.806543142938787 absolute error = 0.221367618766088 relative error = 4.82789846537073 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.602e+05 Order of pole = 3.565e+09 TOP MAIN SOLVE Loop t[1] = 4.898000000000025 x1[1] (analytic) = 2.000013430684052 x1[1] (numeric) = 1.98879270374747 absolute error = 0.01122072693658205 relative error = 0.5610325793034445 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.592353043629295 x2[1] (numeric) = 4.814181068174669 absolute error = 0.2218280245453741 relative error = 4.830378292738256 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.603e+05 Order of pole = 3.567e+09 TOP MAIN SOLVE Loop t[1] = 4.899000000000025 x1[1] (analytic) = 2.000013417260081 x1[1] (numeric) = 1.988780687175357 absolute error = 0.01123273008472458 relative error = 0.5616327364499817 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.59954493249614 x2[1] (numeric) = 4.821834302580936 absolute error = 0.2222893700847965 relative error = 4.832855713927372 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.605e+05 Order of pole = 3.572e+09 TOP MAIN SOLVE Loop t[1] = 4.900000000000025 x1[1] (analytic) = 2.000013403849528 x1[1] (numeric) = 1.988768658580661 absolute error = 0.0112447452688671 relative error = 0.5622334953967689 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.606751219540806 x2[1] (numeric) = 4.829502876824611 absolute error = 0.2227516572838049 relative error = 4.835330728061508 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.606e+05 Order of pole = 3.575e+09 TOP MAIN SOLVE Loop t[1] = 4.901000000000026 x1[1] (analytic) = 2.000013390452378 x1[1] (numeric) = 1.988756617951353 absolute error = 0.01125677250102464 relative error = 0.5628348567445589 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.613971933588457 x2[1] (numeric) = 4.837186821634129 absolute error = 0.2232148880456721 relative error = 4.83780333427537 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.608e+05 Order of pole = 3.579e+09 TOP MAIN SOLVE Loop t[1] = 4.902000000000026 x1[1] (analytic) = 2.000013377068619 x1[1] (numeric) = 1.988744565275395 absolute error = 0.01126881179322403 relative error = 0.5634368210946926 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.621207103521966 x2[1] (numeric) = 4.844886167799462 absolute error = 0.223679064277496 relative error = 4.840273531714758 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.609e+05 Order of pole = 3.583e+09 TOP MAIN SOLVE Loop t[1] = 4.903000000000026 x1[1] (analytic) = 2.000013363698236 x1[1] (numeric) = 1.988732500540731 absolute error = 0.01128086315750454 relative error = 0.5640393890491328 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.628456758282029 x2[1] (numeric) = 4.852600946172243 absolute error = 0.2241441878902144 relative error = 4.842741319536737 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.611e+05 Order of pole = 3.587e+09 TOP MAIN SOLVE Loop t[1] = 4.904000000000027 x1[1] (analytic) = 2.000013350341217 x1[1] (numeric) = 1.988720423735299 absolute error = 0.01129292660591807 relative error = 0.5646425612104747 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.63572092686728 x2[1] (numeric) = 4.860331187665887 absolute error = 0.2246102607986069 relative error = 4.845206696909464 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.612e+05 Order of pole = 3.59e+09 TOP MAIN SOLVE Loop t[1] = 4.905000000000027 x1[1] (analytic) = 2.000013336997549 x1[1] (numeric) = 1.988708334847021 absolute error = 0.0113050021505281 relative error = 0.5652463381818913 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.642999638334413 x2[1] (numeric) = 4.868076923255715 absolute error = 0.2250772849213023 relative error = 4.847669663012175 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.613e+05 Order of pole = 3.593e+09 TOP MAIN SOLVE Loop t[1] = 4.906000000000027 x1[1] (analytic) = 2.000013323667218 x1[1] (numeric) = 1.988696233863809 absolute error = 0.0113170898034094 relative error = 0.5658507205671219 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.650292921798287 x2[1] (numeric) = 4.87583818397908 absolute error = 0.225545262180793 relative error = 4.850130217035311 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.614e+05 Order of pole = 3.596e+09 TOP MAIN SOLVE Loop t[1] = 4.907000000000028 x1[1] (analytic) = 2.00001331035021 x1[1] (numeric) = 1.98868412077356 absolute error = 0.0113291895766503 relative error = 0.5664557089705825 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.657600806432052 x2[1] (numeric) = 4.88361500093549 absolute error = 0.2260141945034375 relative error = 4.852588358180386 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.616e+05 Order of pole = 3.601e+09 TOP MAIN SOLVE Loop t[1] = 4.908000000000028 x1[1] (analytic) = 2.000013297046513 x1[1] (numeric) = 1.988671995564163 absolute error = 0.01134130148235024 relative error = 0.5670613039972445 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.664923321467267 x2[1] (numeric) = 4.891407405286732 absolute error = 0.2264840838194653 relative error = 4.855044085659887 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1088 Order of pole = 1.424e+05 TOP MAIN SOLVE Loop t[1] = 4.909000000000028 x1[1] (analytic) = 2.000013283756113 x1[1] (numeric) = 1.988659858223492 absolute error = 0.01135342553262109 relative error = 0.5676675062527012 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.672260496194004 x2[1] (numeric) = 4.899215428256998 absolute error = 0.226954932062994 relative error = 4.857497398697486 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.618e+05 Order of pole = 3.607e+09 TOP MAIN SOLVE Loop t[1] = 4.910000000000029 x1[1] (analytic) = 2.000013270478997 x1[1] (numeric) = 1.988647708739409 absolute error = 0.01136556173958736 relative error = 0.5682743163431784 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.679612359960982 x2[1] (numeric) = 4.907039101133007 absolute error = 0.2274267411720254 relative error = 4.859948296527743 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.619e+05 Order of pole = 3.611e+09 TOP MAIN SOLVE Loop t[1] = 4.911000000000029 x1[1] (analytic) = 2.000013257215151 x1[1] (numeric) = 1.988635547099766 absolute error = 0.01137771011538491 relative error = 0.5688817348754682 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.686978942175669 x2[1] (numeric) = 4.914878455264135 absolute error = 0.2278995130884658 relative error = 4.862396778396366 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.621e+05 Order of pole = 3.615e+09 TOP MAIN SOLVE Loop t[1] = 4.912000000000029 x1[1] (analytic) = 2.000013243964562 x1[1] (numeric) = 1.9886233732924 absolute error = 0.01138987067216224 relative error = 0.5694897624569958 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.694360272304412 x2[1] (numeric) = 4.922733522062535 absolute error = 0.2283732497581221 relative error = 4.86484284355994 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.622e+05 Order of pole = 3.619e+09 TOP MAIN SOLVE Loop t[1] = 4.91300000000003 x1[1] (analytic) = 2.000013230727217 x1[1] (numeric) = 1.988611187305137 absolute error = 0.01140204342207962 relative error = 0.5700983996957745 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.70175637987255 x2[1] (numeric) = 4.930604333003267 absolute error = 0.2288479531307175 relative error = 4.867286491286068 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.624e+05 Order of pole = 3.623e+09 TOP MAIN SOLVE Loop t[1] = 4.91400000000003 x1[1] (analytic) = 2.000013217503103 x1[1] (numeric) = 1.988598989125793 absolute error = 0.01141422837730999 relative error = 0.5707076472004505 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.709167294464526 x2[1] (numeric) = 4.938490919624424 absolute error = 0.2293236251598971 relative error = 4.869727720853316 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.624e+05 Order of pole = 3.625e+09 TOP MAIN SOLVE Loop t[1] = 4.91500000000003 x1[1] (analytic) = 2.000013204292206 x1[1] (numeric) = 1.988586778742168 absolute error = 0.0114264255500387 relative error = 0.5713175055802918 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.716593045724019 x2[1] (numeric) = 4.946393313527253 absolute error = 0.2298002678032338 relative error = 4.872166531551132 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.626e+05 Order of pole = 3.629e+09 TOP MAIN SOLVE Loop t[1] = 4.916000000000031 x1[1] (analytic) = 2.000013191094514 x1[1] (numeric) = 1.988574556142052 absolute error = 0.01143863495246222 relative error = 0.5719279754451215 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.724033663354046 x2[1] (numeric) = 4.954311546376287 absolute error = 0.2302778830222412 relative error = 4.874602922679953 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.628e+05 Order of pole = 3.634e+09 TOP MAIN SOLVE Loop t[1] = 4.917000000000031 x1[1] (analytic) = 2.000013177910013 x1[1] (numeric) = 1.988562321313222 absolute error = 0.01145085659679057 relative error = 0.5725390574054399 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.731489177117096 x2[1] (numeric) = 4.96224564989947 absolute error = 0.2307564727823745 relative error = 4.877036893551025 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.629e+05 Order of pole = 3.637e+09 TOP MAIN SOLVE Loop t[1] = 4.918000000000031 x1[1] (analytic) = 2.00001316473869 x1[1] (numeric) = 1.988550074243445 absolute error = 0.01146309049524508 relative error = 0.5731507520723134 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.738959616835243 x2[1] (numeric) = 4.970195655888284 absolute error = 0.2312360390530417 relative error = 4.879468443486442 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.63e+05 Order of pole = 3.64e+09 TOP MAIN SOLVE Loop t[1] = 4.919000000000032 x1[1] (analytic) = 2.000013151580531 x1[1] (numeric) = 1.988537814920472 absolute error = 0.01147533666005951 relative error = 0.5737630600574304 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.746445012390258 x2[1] (numeric) = 4.978161596197875 absolute error = 0.2317165838076169 relative error = 4.881897571819271 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.631e+05 Order of pole = 3.644e+09 TOP MAIN SOLVE Loop t[1] = 4.920000000000032 x1[1] (analytic) = 2.000013138435524 x1[1] (numeric) = 1.988525543332044 absolute error = 0.0114875951034803 relative error = 0.5743759819731119 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.753945393723743 x2[1] (numeric) = 4.986143502747182 absolute error = 0.2321981090234386 relative error = 4.884324277893292 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.632e+05 Order of pole = 3.647e+09 TOP MAIN SOLVE Loop t[1] = 4.921000000000032 x1[1] (analytic) = 2.000013125303656 x1[1] (numeric) = 1.98851325946589 absolute error = 0.01149986583776585 relative error = 0.5749895184322785 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.761460790837239 x2[1] (numeric) = 4.994141407519064 absolute error = 0.2326806166818249 relative error = 4.886748561063151 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.634e+05 Order of pole = 3.651e+09 TOP MAIN SOLVE Loop t[1] = 4.922000000000033 x1[1] (analytic) = 2.000013112184913 x1[1] (numeric) = 1.988500963309726 absolute error = 0.01151214887518659 relative error = 0.5756036700484505 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.768991233792351 x2[1] (numeric) = 5.002155342560427 absolute error = 0.2331641087680767 relative error = 4.889170420694236 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 503 Order of pole = 4187 TOP MAIN SOLVE Loop t[1] = 4.923000000000033 x1[1] (analytic) = 2.000013099079282 x1[1] (numeric) = 1.988488654851255 absolute error = 0.01152444422802623 relative error = 0.5762184374358138 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.776536752710868 x2[1] (numeric) = 5.010185339982356 absolute error = 0.233648587271488 relative error = 4.891589856162698 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 667 Order of pole = 5510 TOP MAIN SOLVE Loop t[1] = 4.924000000000033 x1[1] (analytic) = 2.00001308598675 x1[1] (numeric) = 1.98847633407817 absolute error = 0.01153675190857939 relative error = 0.5768338212090989 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.78409737777488 x2[1] (numeric) = 5.018231431960239 absolute error = 0.2341340541853594 relative error = 4.89400686685556 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.637e+05 Order of pole = 3.661e+09 TOP MAIN SOLVE Loop t[1] = 4.925000000000034 x1[1] (analytic) = 2.000013072907304 x1[1] (numeric) = 1.98846400097815 absolute error = 0.011549071929154 relative error = 0.5774498219837022 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.791673139226908 x2[1] (numeric) = 5.026293650733899 absolute error = 0.234620511506991 relative error = 4.896421452170356 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.639e+05 Order of pole = 3.665e+09 TOP MAIN SOLVE Loop t[1] = 4.926000000000034 x1[1] (analytic) = 2.00001305984093 x1[1] (numeric) = 1.98845165553886 absolute error = 0.01156140430206998 relative error = 0.5780664403756196 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.79926406737001 x2[1] (numeric) = 5.034372028607719 absolute error = 0.2351079612377092 relative error = 4.898833611515525 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.64e+05 Order of pole = 3.669e+09 TOP MAIN SOLVE Loop t[1] = 4.927000000000034 x1[1] (analytic) = 2.000013046787617 x1[1] (numeric) = 1.988439297747957 absolute error = 0.01157374903966013 relative error = 0.5786836770014908 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.806870192567918 x2[1] (numeric) = 5.042466597950777 absolute error = 0.235596405382859 relative error = 4.901243344310054 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.642e+05 Order of pole = 3.673e+09 TOP MAIN SOLVE Loop t[1] = 4.928000000000035 x1[1] (analytic) = 2.000013033747351 x1[1] (numeric) = 1.988426927593082 absolute error = 0.01158610615426903 relative error = 0.5793015324785441 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.814491545245148 x2[1] (numeric) = 5.05057739119697 absolute error = 0.2360858459518225 relative error = 4.903650649983669 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.643e+05 Order of pole = 3.677e+09 TOP MAIN SOLVE Loop t[1] = 4.929000000000035 x1[1] (analytic) = 2.000013020720119 x1[1] (numeric) = 1.988414545061865 absolute error = 0.01159847565825367 relative error = 0.5799200074246297 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.822128155887129 x2[1] (numeric) = 5.05870444084515 absolute error = 0.2365762849580211 relative error = 4.906055527976693 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.645e+05 Order of pole = 3.681e+09 TOP MAIN SOLVE Loop t[1] = 4.930000000000035 x1[1] (analytic) = 2.000013007705907 x1[1] (numeric) = 1.988402150141923 absolute error = 0.0116108575639835 relative error = 0.580539102458219 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.829780055040318 x2[1] (numeric) = 5.066847779459246 absolute error = 0.2370677244189272 relative error = 4.908457977740111 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.646e+05 Order of pole = 3.684e+09 TOP MAIN SOLVE Loop t[1] = 4.931000000000036 x1[1] (analytic) = 2.000012994704702 x1[1] (numeric) = 1.988389742820862 absolute error = 0.01162325188384017 relative error = 0.5811588181983947 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.837447273312332 x2[1] (numeric) = 5.075007439668401 absolute error = 0.2375601663560687 relative error = 4.910857998735453 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.647e+05 Order of pole = 3.687e+09 TOP MAIN SOLVE Loop t[1] = 4.932000000000036 x1[1] (analytic) = 2.000012981716493 x1[1] (numeric) = 1.988377323086274 absolute error = 0.01163565863021909 relative error = 0.5817791552649271 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.845129841372056 x2[1] (numeric) = 5.083183454167099 absolute error = 0.2380536127950421 relative error = 4.913255590434899 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.648e+05 Order of pole = 3.691e+09 TOP MAIN SOLVE Loop t[1] = 4.933000000000036 x1[1] (analytic) = 2.000012968741265 x1[1] (numeric) = 1.988364890925739 absolute error = 0.01164807781552568 relative error = 0.5824001142780867 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.852827789949783 x2[1] (numeric) = 5.091375855715298 absolute error = 0.2385480657655146 relative error = 4.915650752321113 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.65e+05 Order of pole = 3.696e+09 TOP MAIN SOLVE Loop t[1] = 4.934000000000037 x1[1] (analytic) = 2.000012955779006 x1[1] (numeric) = 1.988352446326826 absolute error = 0.01166050945218 relative error = 0.5830216958588764 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.860541149837323 x2[1] (numeric) = 5.09958467713856 absolute error = 0.2390435273012379 relative error = 4.918043483887354 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.651e+05 Order of pole = 3.698e+09 TOP MAIN SOLVE Loop t[1] = 4.935000000000037 x1[1] (analytic) = 2.000012942829703 x1[1] (numeric) = 1.98833998927709 absolute error = 0.011672953552613 relative error = 0.5836439006288434 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.868269951888132 x2[1] (numeric) = 5.107809951328183 absolute error = 0.2395399994400513 relative error = 4.920433784637335 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.652e+05 Order of pole = 3.701e+09 TOP MAIN SOLVE Loop t[1] = 4.936000000000037 x1[1] (analytic) = 2.000012929893342 x1[1] (numeric) = 1.988327519764073 absolute error = 0.01168541012926938 relative error = 0.5842667292102229 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.876014227017433 x2[1] (numeric) = 5.11605171124133 absolute error = 0.2400374842238975 relative error = 4.922821654085368 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.654e+05 Order of pole = 3.706e+09 TOP MAIN SOLVE Loop t[1] = 4.937000000000038 x1[1] (analytic) = 2.000012916969911 x1[1] (numeric) = 1.988315037775306 absolute error = 0.01169787919460541 relative error = 0.5848901822258278 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.883774006202346 x2[1] (numeric) = 5.124309989901167 absolute error = 0.2405359836988206 relative error = 4.925207091756134 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.655e+05 Order of pole = 3.71e+09 TOP MAIN SOLVE Loop t[1] = 4.938000000000038 x1[1] (analytic) = 2.000012904059398 x1[1] (numeric) = 1.988302543298307 absolute error = 0.01171036076109044 relative error = 0.5855142602991256 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.891549320482004 x2[1] (numeric) = 5.132584820396985 absolute error = 0.2410354999149815 relative error = 4.927590097184798 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.656e+05 Order of pole = 3.714e+09 TOP MAIN SOLVE Loop t[1] = 4.939000000000038 x1[1] (analytic) = 2.000012891161789 x1[1] (numeric) = 1.988290036320583 absolute error = 0.01172285484120605 relative error = 0.5861389640541945 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.89934020095768 x2[1] (numeric) = 5.140876235884346 absolute error = 0.241536034926666 relative error = 4.929970669916995 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.658e+05 Order of pole = 3.718e+09 TOP MAIN SOLVE Loop t[1] = 4.940000000000039 x1[1] (analytic) = 2.00001287827707 x1[1] (numeric) = 1.988277516829625 absolute error = 0.01173536144744558 relative error = 0.5867642941157017 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.907146678792914 x2[1] (numeric) = 5.149184269585202 absolute error = 0.2420375907922878 relative error = 4.932348809508696 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.659e+05 Order of pole = 3.721e+09 TOP MAIN SOLVE Loop t[1] = 4.941000000000039 x1[1] (analytic) = 2.00001286540523 x1[1] (numeric) = 1.988264984812913 absolute error = 0.01174788059231657 relative error = 0.5873902511090243 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.914968785213634 x2[1] (numeric) = 5.157508954788037 absolute error = 0.2425401695744034 relative error = 4.934724515526321 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.66e+05 Order of pole = 3.725e+09 TOP MAIN SOLVE Loop t[1] = 4.942000000000039 x1[1] (analytic) = 2.000012852546255 x1[1] (numeric) = 1.988252440257918 absolute error = 0.01176041228833746 relative error = 0.5880168356600836 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.922806551508281 x2[1] (numeric) = 5.165850324847997 absolute error = 0.2430437733397159 relative error = 4.937097787546631 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.662e+05 Order of pole = 3.729e+09 TOP MAIN SOLVE Loop t[1] = 4.94300000000004 x1[1] (analytic) = 2.000012839700133 x1[1] (numeric) = 1.988239883152093 absolute error = 0.01177295654804067 relative error = 0.5886440483955001 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.93066000902794 x2[1] (numeric) = 5.174208413187025 absolute error = 0.2435484041590854 relative error = 4.939468625156737 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.663e+05 Order of pole = 3.733e+09 TOP MAIN SOLVE Loop t[1] = 4.94400000000004 x1[1] (analytic) = 2.000012826866851 x1[1] (numeric) = 1.988227313482881 absolute error = 0.01178551338396994 relative error = 0.5892718899424612 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.938529189186453 x2[1] (numeric) = 5.182583253293991 absolute error = 0.2440540641075382 relative error = 4.941837027954112 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.664e+05 Order of pole = 3.736e+09 TOP MAIN SOLVE Loop t[1] = 4.94500000000004 x1[1] (analytic) = 2.000012814046396 x1[1] (numeric) = 1.988214731237713 absolute error = 0.01179808280868233 relative error = 0.5899003609288197 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.946414123460563 x2[1] (numeric) = 5.190974878724831 absolute error = 0.2445607552642679 relative error = 4.94420299554641 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.665e+05 Order of pole = 3.739e+09 TOP MAIN SOLVE Loop t[1] = 4.946000000000041 x1[1] (analytic) = 2.000012801238754 x1[1] (numeric) = 1.988202136404007 absolute error = 0.01181066483474691 relative error = 0.5905294619830285 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.954314843390021 x2[1] (numeric) = 5.199383323102678 absolute error = 0.245068479712657 relative error = 4.946566527551716 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.667e+05 Order of pole = 3.743e+09 TOP MAIN SOLVE Loop t[1] = 4.947000000000041 x1[1] (analytic) = 2.000012788443914 x1[1] (numeric) = 1.988189528969168 absolute error = 0.01182325947474605 relative error = 0.591159193734206 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.962231380577726 x2[1] (numeric) = 5.207808620117997 absolute error = 0.2455772395402711 relative error = 4.948927623598235 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.668e+05 Order of pole = 3.746e+09 TOP MAIN SOLVE Loop t[1] = 4.948000000000041 x1[1] (analytic) = 2.000012775661862 x1[1] (numeric) = 1.988176908920588 absolute error = 0.01183586674127413 relative error = 0.5917895568120707 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.97016376668984 x2[1] (numeric) = 5.216250803528721 absolute error = 0.2460870368388814 relative error = 4.951286283324563 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.669e+05 Order of pole = 3.75e+09 TOP MAIN SOLVE Loop t[1] = 4.949000000000042 x1[1] (analytic) = 2.000012762892585 x1[1] (numeric) = 1.988164276245647 absolute error = 0.01184848664693861 relative error = 0.5924205518469959 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.978112033455928 x2[1] (numeric) = 5.224709907160386 absolute error = 0.2465978737044576 relative error = 4.953642506379337 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.671e+05 Order of pole = 3.755e+09 TOP MAIN SOLVE Loop t[1] = 4.950000000000042 x1[1] (analytic) = 2.000012750136072 x1[1] (numeric) = 1.988151630931713 absolute error = 0.01186111920435962 relative error = 0.5930521794699877 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.986076212669071 x2[1] (numeric) = 5.233185964906263 absolute error = 0.2471097522371917 relative error = 4.955996292421543 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.672e+05 Order of pole = 3.759e+09 TOP MAIN SOLVE Loop t[1] = 4.951000000000042 x1[1] (analytic) = 2.000012737392309 x1[1] (numeric) = 1.98813897296614 absolute error = 0.0118737644261695 relative error = 0.5936844403126628 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 4.994056336186005 x2[1] (numeric) = 5.2416790107275 absolute error = 0.2476226745414953 relative error = 4.958347641120254 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.674e+05 Order of pole = 3.762e+09 TOP MAIN SOLVE Loop t[1] = 4.952000000000043 x1[1] (analytic) = 2.000012724661283 x1[1] (numeric) = 1.98812630233627 absolute error = 0.01188642232501302 relative error = 0.5943173350072598 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.002052435927241 x2[1] (numeric) = 5.250189078653252 absolute error = 0.2481366427260108 relative error = 4.960696552154659 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.675e+05 Order of pole = 3.765e+09 TOP MAIN SOLVE Loop t[1] = 4.953000000000043 x1[1] (analytic) = 2.000012711942982 x1[1] (numeric) = 1.988113619029434 absolute error = 0.01189909291354874 relative error = 0.5949508641867054 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.010064543877194 x2[1] (numeric) = 5.258716202780819 absolute error = 0.2486516589036256 relative error = 4.963043025214178 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.676e+05 Order of pole = 3.77e+09 TOP MAIN SOLVE Loop t[1] = 4.954000000000043 x1[1] (analytic) = 2.000012699237393 x1[1] (numeric) = 1.988100923032946 absolute error = 0.01191177620444717 relative error = 0.595585028484526 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.018092692084314 x2[1] (numeric) = 5.267260417275785 absolute error = 0.2491677251914712 relative error = 4.965387059998228 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.678e+05 Order of pole = 3.773e+09 TOP MAIN SOLVE Loop t[1] = 4.955000000000044 x1[1] (analytic) = 2.000012686544503 x1[1] (numeric) = 1.988088214334112 absolute error = 0.01192447221039128 relative error = 0.5962198285348698 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.026136912661209 x2[1] (numeric) = 5.27582175637215 absolute error = 0.2496848437109414 relative error = 4.967728656216404 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.679e+05 Order of pole = 3.777e+09 TOP MAIN SOLVE Loop t[1] = 4.956000000000044 x1[1] (analytic) = 2.0000126738643 x1[1] (numeric) = 1.988075492920223 absolute error = 0.01193718094407692 relative error = 0.5968552649725285 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.034197237784779 x2[1] (numeric) = 5.284400254372473 absolute error = 0.2502030165876938 relative error = 4.970067813588325 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.68e+05 Order of pole = 3.781e+09 TOP MAIN SOLVE Loop t[1] = 4.957000000000044 x1[1] (analytic) = 2.000012661196771 x1[1] (numeric) = 1.988062758778557 absolute error = 0.0119499024182137 relative error = 0.5974913384329826 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.042273699696343 x2[1] (numeric) = 5.292995945648002 absolute error = 0.2507222459516587 relative error = 4.972404531843596 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.682e+05 Order of pole = 3.785e+09 TOP MAIN SOLVE Loop t[1] = 4.958000000000045 x1[1] (analytic) = 2.000012648541902 x1[1] (numeric) = 1.98805001189638 absolute error = 0.01196263664552233 relative error = 0.5981280495522676 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.050366330701767 x2[1] (numeric) = 5.301608864638818 absolute error = 0.2512425339370514 relative error = 4.974738810721882 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.683e+05 Order of pole = 3.788e+09 TOP MAIN SOLVE Loop t[1] = 4.959000000000045 x1[1] (analytic) = 2.000012635899683 x1[1] (numeric) = 1.988037252260945 absolute error = 0.01197538363873729 relative error = 0.5987653989671072 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.058475163171587 x2[1] (numeric) = 5.31023904585397 absolute error = 0.2517638826823827 relative error = 4.977070649972918 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.684e+05 Order of pole = 3.793e+09 TOP MAIN SOLVE Loop t[1] = 4.960000000000045 x1[1] (analytic) = 2.000012623270099 x1[1] (numeric) = 1.988024479859493 absolute error = 0.01198814341060528 relative error = 0.5994033873148359 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.066600229541154 x2[1] (numeric) = 5.318886523871611 absolute error = 0.2522862943304567 relative error = 4.979400049356261 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.685e+05 Order of pole = 3.795e+09 TOP MAIN SOLVE Loop t[1] = 4.961000000000046 x1[1] (analytic) = 2.000012610653138 x1[1] (numeric) = 1.988011694679251 absolute error = 0.01200091597388675 relative error = 0.6000420152334762 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.07474156231075 x2[1] (numeric) = 5.327551333339142 absolute error = 0.2528097710283914 relative error = 4.981727008641522 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 1479 Order of pole = 6.666e+04 TOP MAIN SOLVE Loop t[1] = 4.962000000000046 x1[1] (analytic) = 2.000012598048788 x1[1] (numeric) = 1.987998896707435 absolute error = 0.01201370134135349 relative error = 0.6006812833616175 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.082899194045724 x2[1] (numeric) = 5.336233508973345 absolute error = 0.2533343149276215 relative error = 4.984051527608214 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 519 Order of pole = 2477 TOP MAIN SOLVE Loop t[1] = 4.963000000000046 x1[1] (analytic) = 2.000012585457037 x1[1] (numeric) = 1.987986085931245 absolute error = 0.01202649952579149 relative error = 0.6013211923385589 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.091073157376616 x2[1] (numeric) = 5.344933085560526 absolute error = 0.2538599281839096 relative error = 4.986373606045788 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.69e+05 Order of pole = 3.807e+09 TOP MAIN SOLVE Loop t[1] = 4.964000000000047 x1[1] (analytic) = 2.00001257287787 x1[1] (numeric) = 1.987973262337872 absolute error = 0.01203931053999829 relative error = 0.6019617428041774 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.099263484999303 x2[1] (numeric) = 5.35365009795665 absolute error = 0.2543866129573473 relative error = 4.988693243753458 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.691e+05 Order of pole = 3.812e+09 TOP MAIN SOLVE Loop t[1] = 4.965000000000047 x1[1] (analytic) = 2.000012560311276 x1[1] (numeric) = 1.987960425914491 absolute error = 0.01205213439678543 relative error = 0.6026029353990492 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.107470209675107 x2[1] (numeric) = 5.362384581087485 absolute error = 0.2549143714123785 relative error = 4.991010440540464 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.693e+05 Order of pole = 3.816e+09 TOP MAIN SOLVE Loop t[1] = 4.966000000000047 x1[1] (analytic) = 2.000012547757243 x1[1] (numeric) = 1.987947576648267 absolute error = 0.01206497110897642 relative error = 0.6032447707643501 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.115693364230947 x2[1] (numeric) = 5.37113656994874 absolute error = 0.2554432057177927 relative error = 4.993325196225751 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.693e+05 Order of pole = 3.818e+09 TOP MAIN SOLVE Loop t[1] = 4.967000000000048 x1[1] (analytic) = 2.000012535215758 x1[1] (numeric) = 1.987934714526349 absolute error = 0.01207782068940855 relative error = 0.6038872495419442 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.123932981559457 x2[1] (numeric) = 5.379906099606202 absolute error = 0.2559731180467457 relative error = 4.995637510638184 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.695e+05 Order of pole = 3.823e+09 TOP MAIN SOLVE Loop t[1] = 4.968000000000048 x1[1] (analytic) = 2.000012522686808 x1[1] (numeric) = 1.987921839535877 absolute error = 0.01209068315093065 relative error = 0.604530372374273 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.132189094619125 x2[1] (numeric) = 5.388693205195883 absolute error = 0.256504110576758 relative error = 4.997947383616308 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.697e+05 Order of pole = 3.827e+09 TOP MAIN SOLVE Loop t[1] = 4.969000000000048 x1[1] (analytic) = 2.00001251017038 x1[1] (numeric) = 1.987908951663974 absolute error = 0.01210355850640576 relative error = 0.6051741399044883 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.140461736434419 x2[1] (numeric) = 5.397497921924153 absolute error = 0.2570361854897341 relative error = 5.000254815008548 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.698e+05 Order of pole = 3.83e+09 TOP MAIN SOLVE Loop t[1] = 4.970000000000049 x1[1] (analytic) = 2.000012497666463 x1[1] (numeric) = 1.987896050897754 absolute error = 0.01211644676870893 relative error = 0.6058185527763419 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.148750940095925 x2[1] (numeric) = 5.406320285067888 absolute error = 0.2575693449719623 relative error = 5.002559804673005 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.699e+05 Order of pole = 3.834e+09 TOP MAIN SOLVE Loop t[1] = 4.971000000000049 x1[1] (analytic) = 2.000012485175043 x1[1] (numeric) = 1.987883137224314 absolute error = 0.01212934795072851 relative error = 0.6064636116342513 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.157056738760474 x2[1] (numeric) = 5.415160329974603 absolute error = 0.2581035912141285 relative error = 5.004862352477531 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.701e+05 Order of pole = 3.838e+09 TOP MAIN SOLVE Loop t[1] = 4.972000000000049 x1[1] (analytic) = 2.000012472696108 x1[1] (numeric) = 1.987870210630742 absolute error = 0.01214226206536595 relative error = 0.607109317123289 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.165379165651278 x2[1] (numeric) = 5.424018092062602 absolute error = 0.258638926411324 relative error = 5.007162458299679 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.702e+05 Order of pole = 3.842e+09 TOP MAIN SOLVE Loop t[1] = 4.97300000000005 x1[1] (analytic) = 2.000012460229646 x1[1] (numeric) = 1.987857271104112 absolute error = 0.0121551891255347 relative error = 0.6077556698891274 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.173718254058063 x2[1] (numeric) = 5.432893606821116 absolute error = 0.2591753527630534 relative error = 5.009460122026675 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.703e+05 Order of pole = 3.846e+09 TOP MAIN SOLVE Loop t[1] = 4.97400000000005 x1[1] (analytic) = 2.000012447775645 x1[1] (numeric) = 1.987844318631482 absolute error = 0.01216812914416265 relative error = 0.6084026705781601 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.182074037337197 x2[1] (numeric) = 5.441786909810443 absolute error = 0.2597128724732451 relative error = 5.011755343555421 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.705e+05 Order of pole = 3.85e+09 TOP MAIN SOLVE Loop t[1] = 4.97500000000005 x1[1] (analytic) = 2.000012435334091 x1[1] (numeric) = 1.987831353199902 absolute error = 0.012181082134189 relative error = 0.6090503198373475 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.190446548911834 x2[1] (numeric) = 5.450698036662092 absolute error = 0.2602514877502582 relative error = 5.014048122792429 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.706e+05 Order of pole = 3.853e+09 TOP MAIN SOLVE Loop t[1] = 4.976000000000051 x1[1] (analytic) = 2.000012422904973 x1[1] (numeric) = 1.987818374796405 absolute error = 0.01219404810856761 relative error = 0.609698618314382 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.198835822272036 x2[1] (numeric) = 5.459627023078928 absolute error = 0.2607912008068922 relative error = 5.016338459653823 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.707e+05 Order of pole = 3.856e+09 TOP MAIN SOLVE Loop t[1] = 4.977000000000051 x1[1] (analytic) = 2.000012410488277 x1[1] (numeric) = 1.987805383408013 absolute error = 0.01220702708026367 relative error = 0.6103475666575229 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.207241890974914 x2[1] (numeric) = 5.468573904835312 absolute error = 0.2613320138603976 relative error = 5.018626354065344 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.708e+05 Order of pole = 3.861e+09 TOP MAIN SOLVE Loop t[1] = 4.978000000000051 x1[1] (analytic) = 2.000012398083992 x1[1] (numeric) = 1.987792379021735 absolute error = 0.01222001906225656 relative error = 0.6109971655157396 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.215664788644761 x2[1] (numeric) = 5.477538717777243 absolute error = 0.2618739291324816 relative error = 5.020911805962265 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.71e+05 Order of pole = 3.865e+09 TOP MAIN SOLVE Loop t[1] = 4.979000000000052 x1[1] (analytic) = 2.000012385692105 x1[1] (numeric) = 1.987779361624567 absolute error = 0.01223302406753812 relative error = 0.6116474155386233 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.224104548973184 x2[1] (numeric) = 5.486521497822505 absolute error = 0.2624169488493209 relative error = 5.023194815289442 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.711e+05 Order of pole = 3.869e+09 TOP MAIN SOLVE Loop t[1] = 4.980000000000052 x1[1] (analytic) = 2.000012373312603 x1[1] (numeric) = 1.98776633120349 absolute error = 0.01224604210911329 relative error = 0.6122983173764206 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.232561205719242 x2[1] (numeric) = 5.495522280960808 absolute error = 0.2629610752415656 relative error = 5.0254753820012 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.712e+05 Order of pole = 3.872e+09 TOP MAIN SOLVE Loop t[1] = 4.981000000000052 x1[1] (analytic) = 2.000012360945476 x1[1] (numeric) = 1.987753287745475 absolute error = 0.01225907320000053 relative error = 0.6129498716800547 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.241034792709581 x2[1] (numeric) = 5.504541103253934 absolute error = 0.2635063105443534 relative error = 5.027753506061392 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.714e+05 Order of pole = 3.877e+09 TOP MAIN SOLVE Loop t[1] = 4.982000000000053 x1[1] (analytic) = 2.000012348590708 x1[1] (numeric) = 1.987740231237478 absolute error = 0.01227211735323008 relative error = 0.6136020791010379 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.249525343838563 x2[1] (numeric) = 5.51357800083588 absolute error = 0.2640526569973165 relative error = 5.030029187443367 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.715e+05 Order of pole = 3.881e+09 TOP MAIN SOLVE Loop t[1] = 4.983000000000053 x1[1] (analytic) = 2.00001233624829 x1[1] (numeric) = 1.987727161666443 absolute error = 0.0122851745818473 relative error = 0.6142549402916367 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.258032893068413 x2[1] (numeric) = 5.522633009913002 absolute error = 0.2646001168445888 relative error = 5.032302426129879 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.717e+05 Order of pole = 3.884e+09 TOP MAIN SOLVE Loop t[1] = 4.984000000000053 x1[1] (analytic) = 2.000012323918208 x1[1] (numeric) = 1.987714079019299 absolute error = 0.01229824489890841 relative error = 0.6149084559046624 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.266557474429344 x2[1] (numeric) = 5.531706166764161 absolute error = 0.265148692334817 relative error = 5.034573222113123 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.718e+05 Order of pole = 3.889e+09 TOP MAIN SOLVE Loop t[1] = 4.985000000000054 x1[1] (analytic) = 2.000012311600449 x1[1] (numeric) = 1.987700983282965 absolute error = 0.01231132831748405 relative error = 0.6155626265936474 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.2750991220197 x2[1] (numeric) = 5.54079750774087 absolute error = 0.2656983857211701 relative error = 5.03684157539472 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.719e+05 Order of pole = 3.892e+09 TOP MAIN SOLVE Loop t[1] = 4.986000000000054 x1[1] (analytic) = 2.000012299295003 x1[1] (numeric) = 1.987687874444345 absolute error = 0.01232442485065821 relative error = 0.6162174530127903 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.283657870006089 x2[1] (numeric) = 5.549907069267435 absolute error = 0.2662491992613463 relative error = 5.039107485985641 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.72e+05 Order of pole = 3.895e+09 TOP MAIN SOLVE Loop t[1] = 4.987000000000054 x1[1] (analytic) = 2.000012287001856 x1[1] (numeric) = 1.987674752490329 absolute error = 0.01233753451152664 relative error = 0.6168729358168784 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.292233752623519 x2[1] (numeric) = 5.559034887841104 absolute error = 0.2668011352175848 relative error = 5.041370953906248 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.722e+05 Order of pole = 3.9e+09 TOP MAIN SOLVE Loop t[1] = 4.988000000000055 x1[1] (analytic) = 2.000012274720995 x1[1] (numeric) = 1.987661617407796 absolute error = 0.01235065731319884 relative error = 0.6175290756613872 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.30082680417554 x2[1] (numeric) = 5.568181000032213 absolute error = 0.2673541958566723 relative error = 5.043631979186217 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.723e+05 Order of pole = 3.903e+09 TOP MAIN SOLVE Loop t[1] = 4.989000000000055 x1[1] (analytic) = 2.000012262452409 x1[1] (numeric) = 1.987648469183611 absolute error = 0.01236379326879833 relative error = 0.6181858732024914 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.309437059034374 x2[1] (numeric) = 5.577345442484329 absolute error = 0.2679083834499556 relative error = 5.045890561864576 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.725e+05 Order of pole = 3.908e+09 TOP MAIN SOLVE Loop t[1] = 4.990000000000055 x1[1] (analytic) = 2.000012250196086 x1[1] (numeric) = 1.987635307804625 absolute error = 0.01237694239146081 relative error = 0.6188433290969766 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.318064551641059 x2[1] (numeric) = 5.586528251914403 absolute error = 0.2684637002733448 relative error = 5.048146701989575 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.726e+05 Order of pole = 3.912e+09 TOP MAIN SOLVE Loop t[1] = 4.991000000000056 x1[1] (analytic) = 2.000012237952013 x1[1] (numeric) = 1.987622133257678 absolute error = 0.01239010469433555 relative error = 0.6195014440023054 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.326709316505583 x2[1] (numeric) = 5.595729465112911 absolute error = 0.2690201486073285 relative error = 5.050400399618775 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.728e+05 Order of pole = 3.916e+09 TOP MAIN SOLVE Loop t[1] = 4.992000000000056 x1[1] (analytic) = 2.000012225720178 x1[1] (numeric) = 1.987608945529594 absolute error = 0.01240328019058445 relative error = 0.6201602185765738 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.335371388207023 x2[1] (numeric) = 5.604949118944003 absolute error = 0.2695777307369793 relative error = 5.052651654818957 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.729e+05 Order of pole = 3.92e+09 TOP MAIN SOLVE Loop t[1] = 4.993000000000056 x1[1] (analytic) = 2.000012213500569 x1[1] (numeric) = 1.987595744607185 absolute error = 0.01241646889338321 relative error = 0.6208196534785653 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.344050801393683 x2[1] (numeric) = 5.61418725034565 absolute error = 0.2701364489519671 relative error = 5.054900467666172 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.731e+05 Order of pole = 3.924e+09 TOP MAIN SOLVE Loop t[1] = 4.994000000000057 x1[1] (analytic) = 2.000012201293173 x1[1] (numeric) = 1.987582530477252 absolute error = 0.01242967081592039 relative error = 0.6214797493677081 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.352747590783234 x2[1] (numeric) = 5.623443896329797 absolute error = 0.2706963055465632 relative error = 5.057146838245625 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.732e+05 Order of pole = 3.929e+09 TOP MAIN SOLVE Loop t[1] = 4.995000000000057 x1[1] (analytic) = 2.000012189097978 x1[1] (numeric) = 1.98756930312658 absolute error = 0.01244288597139809 relative error = 0.622140506904107 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.361461791162852 x2[1] (numeric) = 5.632719093982502 absolute error = 0.2712573028196505 relative error = 5.05939076665167 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.733e+05 Order of pole = 3.931e+09 TOP MAIN SOLVE Loop t[1] = 4.996000000000057 x1[1] (analytic) = 2.000012176914973 x1[1] (numeric) = 1.987556062541941 absolute error = 0.01245611437303173 relative error = 0.6228019267485333 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.370193437389355 x2[1] (numeric) = 5.642012880464092 absolute error = 0.2718194430747367 relative error = 5.061632252987854 % Correct digits = 2 h = 0.001 Complex estimate of poles used for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 508.7 Order of pole = 1378 TOP MAIN SOLVE Loop t[1] = 4.997000000000058 x1[1] (analytic) = 2.000012164744144 x1[1] (numeric) = 1.987542808710095 absolute error = 0.01246935603404897 relative error = 0.623464009562369 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.378942564389346 x2[1] (numeric) = 5.651325293009307 absolute error = 0.2723827286199612 relative error = 5.063871297366862 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.736e+05 Order of pole = 3.94e+09 TOP MAIN SOLVE Loop t[1] = 4.998000000000058 x1[1] (analytic) = 2.00001215258548 x1[1] (numeric) = 1.987529541617788 absolute error = 0.0124826109676921 relative error = 0.6241267560077285 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.38770920715935 x2[1] (numeric) = 5.660656368927453 absolute error = 0.2729471617681032 relative error = 5.066107899910462 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.737e+05 Order of pole = 3.944e+09 TOP MAIN SOLVE Loop t[1] = 4.999000000000058 x1[1] (analytic) = 2.000012140438969 x1[1] (numeric) = 1.987516261251753 absolute error = 0.01249587918721629 relative error = 0.6247901667473703 % Correct digits = 2 h = 0.001 x2[1] (analytic) = 5.396493400765958 x2[1] (numeric) = 5.670006145602548 absolute error = 0.2735127448365899 relative error = 5.06834206074946 % Correct digits = 2 h = 0.001 NO POLE for equation 1 Complex estimate of poles used for equation 2 Radius of convergence = 2.738e+05 Order of pole = 3.947e+09 Finished! diff (x1,t,1) = 4.0 * x2 - 2.0 * diff (x2,t ,1) - 2.0 * x1; diff (x2,t,2) = 3.0 * diff(x2,t,1) - 2.0 * x2 - diff(x1,t,2) - diff (x1,t,1) + x1; Iterations = 3500 Total Elapsed Time = 2 Seconds Elapsed Time(since restart) = 2 Seconds Time to Timeout = 2 Minutes 58 Seconds Percent Done = 100 %