Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp susc = Susc.out Ed = [-15.6646,-14.6409] U = 6 T = 0.01 Q = 8 alpha = 0.4 max_diff = 0.001 max_steps = 40 StartLambda = -20 EndLambda = 1 dLambda = 0.1 followPeak = -1 prt = 1 MissDopSt = -100 N_ac = 50 dom_ac = 0.5 acore = 0 pcore = 0 lorentz = 1 SearchLorentz = 2.5 LorentzMaxRatio = 1 FirstLorentz = 0 LastLorentz = 10000 CmpDiff = -1 renorm_core = 0 renorm = 1 2 6 8 66 0 0 v 1 0 1 6 0 6 9 0 0 17.4279 x 2 8.50258 x 3 0.528624 x 5 0.0434318 x 8 1.49729 x 9 2.00013 x 10 0.267352 x 2 0.659856 x 3 11 x 4 8.7302 x 5 7 x 6 4.38451 x 7 0.00244605 x 8 3.77476 x 9 12.1809 x 10 1 v 0 1 1 8 0 9 7 0 0 0.267352 x 2 0.659856 x 3 11 x 4 8.7302 x 5 7 x 6 4.38451 x 7 0.00244605 x 8 3.77476 x 9 12.1809 x 10 0.0373528 x 2 0.177711 x 3 0.0109714 x 5 17.231 x 7 17.9517 x 8 0.953196 x 9 19.6381 x 10 2 v 1.96614 0.033856 2 9-0.80297914 15 2 2 20.3198 x 11 0.0097825 x 12 2.5363 x 13 2.3289 x 14 2.22125 x 15 0.0216656 x 17 0.28783 x 18 4.10647 x 19 0.00390427 x 20 0.177396 x 21 0.275738 x 22 0.06971 x 23 3.92903 x 24 0.0168586 x 25 1.69893 x 11 10.0706 x 12 6.48824 x 13 6.67397 x 14 0.884181 x 15 2.78132 x 16 0.526987 x 17 4.21106 x 18 3.49118 x 19 3.31679 x 20 0.12482 x 21 7.78723 x 22 0.361153 x 23 23.2695 x 24 0.0093495 x 25 17.4279 x 0 0.267352 x 1 0.267352 x 0 0.0373528 x 1 3 v 1.83249 0.167513 2 5-0.38774811 13 2 2 6.17799 x 11 6.91311 x 13 0.156384 x 14 2.37959 x 15 0.359633 x 17 0.423372 x 18 1.56446 x 19 0.131017 x 20 0.0263011 x 21 2.65831 x 24 0.0474038 x 25 0.049811 x 11 2.29746 x 12 0.00976668 x 13 1.39938 x 14 3.10228 x 15 3.11328 x 17 3.3887 x 18 0.107252 x 19 3.16122 x 20 0.952426 x 21 0.990686 x 23 20.4554 x 24 0.134729 x 25 8.50258 x 0 0.659856 x 1 0.659856 x 0 0.177711 x 1 4 v 1 1 2 11-0.85401314 15 1 1 1.05608 x 11 16.4861 x 12 1.70141 x 13 4.77635 x 14 1.96913 x 15 2.349 x 16 0.140254 x 18 0.0018465 x 19 6.0884 x 20 0.0543803 x 21 2.67241 x 22 2.49834 x 23 14.5821 x 24 0.624255 x 25 0.254112 x 11 0.181047 x 12 12.2496 x 13 0.63772 x 14 0.545502 x 15 5.56901 x 16 0.048234 x 17 0.16099 x 18 0.298539 x 19 0.316296 x 20 3.42373 x 21 9.58394 x 22 1.41337 x 23 34.6173 x 24 7.70062 x 25 11 x 1 11 x 0 5 v 1.02876 0.971242 2 9-0.48925214 15 2 2 0.0597991 x 11 0.41005 x 12 4.4244 x 13 7.46139 x 14 0.877642 x 15 2.24794 x 17 10.4633 x 18 0.827867 x 19 0.0208512 x 20 0.373773 x 21 6.13616 x 22 1.17856 x 23 9.66937 x 24 0.590102 x 25 0.022118 x 11 0.154022 x 12 0.362528 x 13 0.000539531 x 14 0.000453475 x 15 6.59942 x 16 0.248266 x 17 0.0736681 x 18 0.26124 x 19 0.278289 x 20 6.4257 x 21 0.211432 x 22 11.1644 x 23 34.8639 x 24 2.59291 x 25 0.528624 x 0 8.7302 x 1 8.7302 x 0 0.0109714 x 1 6 v 1 1 2 7 -0.513 14 1 1 0.293055 x 11 5.31431 x 12 0.718647 x 13 2.70424 x 14 3.38028 x 15 4.63225 x 17 0.136411 x 18 3.07653 x 19 2.16322 x 20 0.771426 x 21 0.330026 x 23 10.8938 x 24 0.585829 x 25 0.0130114 x 11 0.0128668 x 12 4.88071 x 13 0.00144077 x 14 0.301835 x 15 0.234475 x 17 0.360051 x 18 0.0660705 x 19 1.12752 x 20 5.77331 x 21 1.06999 x 22 0.00566148 x 23 33.3135 x 24 1.83954 x 25 7 x 1 7 x 0 7 v 0.33727 1.66273 2 13-0.77205412 14 1 2 0.0264706 x 11 0.887425 x 12 12.187 x 13 0.0812491 x 14 13.5666 x 16 0.637783 x 18 1.02441 x 20 5.16778 x 21 0.0399823 x 22 8.45693 x 23 19.2451 x 24 12.2948 x 25 0.00990056 x 11 0.0982281 x 12 0.00927816 x 13 0.0584982 x 14 0.0961431 x 15 14.7221 x 16 0.190221 x 18 0.00346717 x 19 0.225888 x 20 0.0753913 x 21 0.442147 x 22 1.56388 x 23 48.1736 x 24 16.7157 x 25 4.38451 x 1 4.38451 x 0 17.231 x 1 8 v 0.00509756 1.9949 2 9-0.47069814 15 2 2 0.0105584 x 11 0.0638846 x 12 0.986282 x 13 0.375484 x 14 0.301762 x 15 0.277772 x 17 0.289487 x 18 0.083221 x 19 0.559387 x 20 3.50576 x 21 3.52225 x 22 2.25444 x 23 37.3829 x 24 4.34096 x 25 0.00229467 x 11 0.00265218 x 12 0.0116271 x 13 0.0748777 x 14 0.0214477 x 15 2.30335 x 16 0.121624 x 17 0.113958 x 18 0.00530974 x 19 0.100283 x 20 0.0418199 x 21 0.0192264 x 22 0.320565 x 23 42.8352 x 24 8.07164 x 25 0.0434318 x 0 0.00244605 x 1 0.00244605 x 0 17.9517 x 1 9 v 1.05441 0.945591 2 50.45377110 13 2 2 0.12656 x 13 3.08641 x 14 0.355506 x 15 0.0110292 x 17 2.41594 x 18 0.350417 x 19 0.747842 x 20 0.848983 x 21 16.5082 x 24 0.277034 x 25 0.000913556 x 11 0.00135636 x 12 0.00580955 x 13 0.0379646 x 14 0.00301997 x 15 0.0170001 x 17 0.0632732 x 18 0.00266555 x 19 0.245293 x 20 0.595942 x 21 5.25952 x 23 22.9135 x 24 6.12575 x 25 1.49729 x 0 3.77476 x 1 3.77476 x 0 0.953196 x 1 10 v 0.616566 1.38343 2 230.75943915 15 2 2 0.00425037 x 11 0.00305858 x 12 0.370318 x 13 0.117646 x 14 1.43751 x 15 0.0938465 x 16 0.139717 x 17 0.288812 x 18 3.7456 x 19 3.42896 x 20 0.619408 x 21 9.37069 x 22 0.0305678 x 23 89.9638 x 24 14.2048 x 25 0.000860891 x 11 0.00720523 x 12 0.0183868 x 13 0.027543 x 14 0.122467 x 15 0.0153068 x 16 0.000126148 x 17 0.354929 x 18 0.00784982 x 19 1.06042 x 20 1.04165 x 21 0.868811 x 22 0.102232 x 23 98.7255 x 24 49.8276 x 25 2.00013 x 0 12.1809 x 1 12.1809 x 0 19.6381 x 1 11 v 2.7948 0.205196 3 10-2.1823616 19 8 9 16.7217 x 26 0.0993205 x 27 0.406002 x 28 0.172561 x 29 3.93065 x 30 3.13247 x 32 0.767295 x 34 1.00344 x 35 0.421432 x 36 0.28769 x 37 1.01094 x 38 0.591746 x 39 0.179606 x 40 0.526245 x 41 2.67276 x 43 0.128014 x 44 3.45523 x 26 9.12437 x 27 6.23112 x 28 3.54225 x 29 0.40739 x 30 2.88001 x 31 4.59708 x 32 2.60268 x 33 1.84194 x 34 4.42885 x 35 0.281293 x 36 4.27612 x 37 4.68448 x 38 8.97981 x 39 0.584722 x 40 0.408178 x 41 11.0239 x 42 8.38203 x 43 0.216455 x 44 20.3198 x 2 6.17799 x 3 1.05608 x 4 0.0597991 x 5 0.293055 x 6 0.0264706 x 7 0.0105584 x 8 0.00425037 x 10 1.69893 x 2 0.049811 x 3 0.254112 x 4 0.022118 x 5 0.0130114 x 6 0.00990056 x 7 0.00229467 x 8 0.000913556 x 9 0.000860891 x 10 12 v 1.93121 1.06879 3 12-2.2817715 18 7 9 1.63915 x 26 15.3379 x 27 0.343391 x 28 3.15439 x 29 3.35557 x 32 1.59426 x 33 2.09125 x 34 4.10461 x 37 0.650928 x 38 3.04734 x 39 2.52503 x 40 0.0437695 x 41 4.27628 x 42 5.64228 x 43 1.01924 x 44 1.01986 x 26 0.505917 x 27 8.55131 x 28 5.78017 x 29 0.713412 x 30 0.0441057 x 32 1.66936 x 33 0.662054 x 34 0.0213719 x 35 0.138625 x 36 0.0260878 x 37 8.92594 x 38 3.15449 x 39 0.946641 x 40 1.2032 x 41 0.164435 x 42 36.8798 x 43 12.7677 x 44 0.0097825 x 2 16.4861 x 4 0.41005 x 5 5.31431 x 6 0.887425 x 7 0.0638846 x 8 0.00305858 x 10 10.0706 x 2 2.29746 x 3 0.181047 x 4 0.154022 x 5 0.0128668 x 6 0.0982281 x 7 0.00265218 x 8 0.00135636 x 9 0.00720523 x 10 13 v 1.66467 1.33533 3 18-2.0118919 18 9 9 3.13003 x 26 1.91058 x 27 15.136 x 28 4.66883 x 29 6.54583 x 30 0.417243 x 31 0.212215 x 32 6.45398 x 33 0.0480469 x 34 0.27925 x 35 0.0241555 x 36 0.374006 x 37 0.0433646 x 38 0.198188 x 39 5.35796 x 40 5.73049 x 41 1.14652 x 42 13.6108 x 43 12.7485 x 44 0.189082 x 26 1.56823 x 27 0.154087 x 28 8.22253 x 29 0.0109719 x 30 0.255309 x 32 3.51234 x 33 3.48314 x 34 0.411568 x 35 3.32327 x 36 1.45706 x 37 1.148 x 38 5.46574 x 39 2.30735 x 40 1.58342 x 41 3.13558 x 42 54.3788 x 43 29.3575 x 44 2.5363 x 2 6.91311 x 3 1.70141 x 4 4.4244 x 5 0.718647 x 6 12.187 x 7 0.986282 x 8 0.12656 x 9 0.370318 x 10 6.48824 x 2 0.00976668 x 3 12.2496 x 4 0.362528 x 5 4.88071 x 6 0.00927816 x 7 0.0116271 x 8 0.00580955 x 9 0.0183868 x 10 14 v 2.10881 0.891194 3 10-1.4520116 19 9 9 0.0272761 x 26 0.296137 x 27 0.932797 x 28 1.66908 x 29 0.899114 x 30 9.44716 x 32 3.80772 x 34 0.00497283 x 35 2.20954 x 36 1.16695 x 37 2.84832 x 38 3.54347 x 39 2.07169 x 40 0.145438 x 41 8.03493 x 43 1.80731 x 44 0.0524399 x 26 0.165534 x 27 0.230303 x 28 0.642623 x 29 0.0232026 x 30 0.0429373 x 31 0.0152331 x 32 6.67586 x 33 0.0525181 x 34 0.125898 x 35 0.299727 x 36 0.532474 x 37 0.282266 x 38 0.140707 x 39 3.10213 x 40 1.43509 x 41 0.0508866 x 42 46.9603 x 43 10.2579 x 44 2.3289 x 2 0.156384 x 3 4.77635 x 4 7.46139 x 5 2.70424 x 6 0.0812491 x 7 0.375484 x 8 3.08641 x 9 0.117646 x 10 6.67397 x 2 1.39938 x 3 0.63772 x 4 0.000539531 x 5 0.00144077 x 6 0.0584982 x 7 0.0748777 x 8 0.0379646 x 9 0.027543 x 10 15 v 2.15378 0.846223 3 6-1.296513 15 8 9 3.27649 x 26 2.2486 x 27 2.30705 x 30 1.38494 x 31 0.657938 x 32 0.866898 x 34 0.195838 x 35 2.11455 x 36 1.43009 x 37 0.395099 x 40 0.0164457 x 41 5.11756 x 43 3.06582 x 44 0.185851 x 26 0.483567 x 27 0.807906 x 28 0.162673 x 30 0.0641008 x 31 0.675405 x 32 0.782982 x 34 0.0324255 x 35 1.40085 x 36 0.146947 x 37 0.819501 x 38 8.26287e-05 x 40 3.75876 x 41 21.6343 x 43 11.9673 x 44 2.22125 x 2 2.37959 x 3 1.96913 x 4 0.877642 x 5 3.38028 x 6 0.301762 x 8 0.355506 x 9 1.43751 x 10 0.884181 x 2 3.10228 x 3 0.545502 x 4 0.000453475 x 5 0.301835 x 6 0.0961431 x 7 0.0214477 x 8 0.00301997 x 9 0.122467 x 10 16 v 1.00059 1.99941 3 16-2.0909110 13 3 6 0.0421705 x 27 1.19765 x 28 12.3077 x 29 21.6522 x 33 0.000108414 x 38 0.00857458 x 39 1.89022 x 40 0.00366859 x 42 22.0633 x 43 20.8249 x 44 0.0040269 x 26 0.0402294 x 27 0.281219 x 28 0.0917852 x 29 0.0798353 x 32 7.8133 x 33 0.0491803 x 38 0.560307 x 39 0.0691259 x 40 0.32908 x 41 7.13322 x 42 40.3805 x 43 39.1777 x 44 2.349 x 4 13.5666 x 7 0.0938465 x 10 2.78132 x 2 5.56901 x 4 6.59942 x 5 14.7221 x 7 2.30335 x 8 0.0153068 x 10 17 v 1.9225 1.0775 3 4-1.3299411 12 7 8 0.160766 x 26 0.66257 x 30 2.90885 x 31 3.04115 x 32 2.48038 x 34 0.453251 x 35 0.164007 x 36 0.26509 x 37 1.02031 x 41 1.64533 x 43 3.50828 x 44 0.00854475 x 26 0.0605731 x 27 0.196597 x 30 0.0844504 x 32 0.0781072 x 34 0.110384 x 35 0.135576 x 36 0.107463 x 37 3.22133 x 40 2.5004 x 41 11.0431 x 43 10.1434 x 44 0.0216656 x 2 0.359633 x 3 2.24794 x 5 4.63225 x 6 0.277772 x 8 0.0110292 x 9 0.139717 x 10 0.526987 x 2 3.11328 x 3 0.048234 x 4 0.248266 x 5 0.234475 x 6 0.121624 x 8 0.0170001 x 9 0.000126148 x 10 18 v 1.88539 1.11461 3 8-1.320115 17 9 9 0.0217799 x 26 0.00799162 x 27 3.72697 x 28 0.637256 x 30 0.604042 x 31 0.00185084 x 32 2.76827 x 34 4.25276 x 35 2.49998 x 36 1.69546 x 37 2.37749 x 38 1.273 x 40 0.256906 x 41 8.94918 x 43 3.84389 x 44 0.000724338 x 26 0.0212545 x 27 0.0716934 x 28 4.60911 x 29 0.00329372 x 30 0.147548 x 31 0.343651 x 32 0.199405 x 34 8.21411e-05 x 35 0.710837 x 36 0.226019 x 37 0.0895513 x 38 0.15818 x 39 0.781591 x 40 0.025207 x 41 33.2244 x 43 14.4706 x 44 0.28783 x 2 0.423372 x 3 0.140254 x 4 10.4633 x 5 0.136411 x 6 0.637783 x 7 0.289487 x 8 2.41594 x 9 0.288812 x 10 4.21106 x 2 3.3887 x 3 0.16099 x 4 0.0736681 x 5 0.360051 x 6 0.190221 x 7 0.113958 x 8 0.0632732 x 9 0.354929 x 10 19 v 2.29274 0.707263 3 6-0.96873313 15 8 9 4.39622 x 26 1.69504 x 27 1.03258 x 30 1.96299 x 31 0.132861 x 32 0.566877 x 34 1.73433 x 35 1.2515 x 36 0.172682 x 37 0.0850645 x 40 0.019354 x 41 6.10329 x 43 3.09076 x 44 0.155519 x 26 1.89411 x 27 2.37841 x 28 0.585911 x 30 0.11556 x 31 0.28862 x 32 0.882699 x 34 0.0223661 x 35 0.0252992 x 36 0.507738 x 37 0.0580364 x 38 0.0279428 x 40 0.0400397 x 41 31.1591 x 43 5.61502 x 44 4.10647 x 2 1.56446 x 3 0.0018465 x 4 0.827867 x 5 3.07653 x 6 0.083221 x 8 0.350417 x 9 3.7456 x 10 3.49118 x 2 0.107252 x 3 0.298539 x 4 0.26124 x 5 0.0660705 x 6 0.00346717 x 7 0.00530974 x 8 0.00266555 x 9 0.00784982 x 10 20 v 1.771 1.229 3 8-1.1064915 17 9 9 1.09719 x 26 6.38048 x 27 0.234514 x 28 0.042172 x 30 0.164777 x 31 1.67189 x 32 0.937511 x 34 0.273091 x 35 1.25447 x 36 1.75983 x 37 0.136651 x 38 0.33602 x 40 0.0419651 x 41 14.9118 x 43 4.58958 x 44 0.110289 x 26 0.00130827 x 27 2.95299 x 28 0.291038 x 29 0.0484957 x 30 0.0436487 x 31 0.0540363 x 32 0.00490608 x 34 0.0296539 x 35 0.0427704 x 36 0.0336343 x 37 1.01006 x 38 0.202014 x 39 0.294132 x 40 3.96536 x 41 29.4034 x 43 15.6802 x 44 0.00390427 x 2 0.131017 x 3 6.0884 x 4 0.0208512 x 5 2.16322 x 6 1.02441 x 7 0.559387 x 8 0.747842 x 9 3.42896 x 10 3.31679 x 2 3.16122 x 3 0.316296 x 4 0.278289 x 5 1.12752 x 6 0.225888 x 7 0.100283 x 8 0.245293 x 9 1.06042 x 10 21 v 1.15452 1.84548 3 10-1.4553716 19 9 9 0.000313806 x 26 0.124375 x 27 1.33852 x 28 2.19993 x 29 0.0935843 x 30 0.0850115 x 32 0.476072 x 34 0.046444 x 35 2.12643 x 36 0.0633345 x 37 1.26242 x 38 0.280817 x 39 3.13792 x 40 4.3171 x 41 27.0381 x 43 5.8644 x 44 0.000827227 x 26 0.0443469 x 27 0.00245051 x 28 0.57633 x 29 0.000860758 x 30 0.00132429 x 31 0.0350758 x 32 2.36336 x 33 0.00815673 x 34 0.0545946 x 35 0.27039 x 36 0.000365067 x 37 0.189085 x 38 0.00163001 x 39 0.713639 x 40 0.0915349 x 41 2.30335 x 42 35.4839 x 43 19.404 x 44 0.177396 x 2 0.0263011 x 3 0.0543803 x 4 0.373773 x 5 0.771426 x 6 5.16778 x 7 3.50576 x 8 0.848983 x 9 0.619408 x 10 0.12482 x 2 0.952426 x 3 3.42373 x 4 6.4257 x 5 5.77331 x 6 0.0753913 x 7 0.0418199 x 8 0.595942 x 9 1.04165 x 10 22 v 1.57266 1.42734 3 14-1.0957813 14 6 7 0.002443 x 26 0.0185212 x 27 3.1244e-05 x 28 0.145899 x 29 0.0617426 x 32 0.235772 x 33 11.4068 x 38 6.42959 x 39 0.000486384 x 40 0.205904 x 41 5.56908 x 42 29.4422 x 43 8.46427 x 44 0.00458965 x 26 0.0374241 x 27 0.0643436 x 28 0.0187377 x 29 0.0512423 x 32 0.00142227 x 33 0.00148556 x 34 0.0487061 x 37 2.58783 x 38 0.641579 x 39 0.0942019 x 40 0.0137496 x 41 57.6155 x 43 30.8363 x 44 0.275738 x 2 2.67241 x 4 6.13616 x 5 0.0399823 x 7 3.52225 x 8 9.37069 x 10 7.78723 x 2 9.58394 x 4 0.211432 x 5 1.06999 x 6 0.442147 x 7 0.0192264 x 8 0.868811 x 10 23 v 1.23488 1.76512 3 12-1.3351515 18 7 9 0.000165647 x 26 0.000944899 x 27 0.439512 x 28 3.38834 x 29 0.704058 x 32 1.80753 x 33 0.207924 x 34 0.0189061 x 37 0.068548 x 38 0.603636 x 39 5.09862 x 40 0.207811 x 41 0.378274 x 42 36.377 x 43 7.88016 x 44 0.000759171 x 26 0.000159706 x 27 0.0696901 x 28 0.155566 x 29 0.0221129 x 30 0.0751493 x 32 3.50245 x 33 0.0223789 x 34 0.00488232 x 35 0.026928 x 36 0.0403809 x 37 0.0135979 x 38 0.306722 x 39 0.304074 x 40 0.0553298 x 41 0.552085 x 42 35.3696 x 43 34.2966 x 44 0.06971 x 2 2.49834 x 4 1.17856 x 5 0.330026 x 6 8.45693 x 7 2.25444 x 8 0.0305678 x 10 0.361153 x 2 0.990686 x 3 1.41337 x 4 11.1644 x 5 0.00566148 x 6 1.56388 x 7 0.320565 x 8 5.25952 x 9 0.102232 x 10 24 v 1.08953 1.91047 3 188-0.26895819 19 9 9 0.292817 x 26 1.82094 x 27 5.90149 x 28 3.62313 x 29 1.60718 x 30 1.10928 x 31 6.10459 x 32 2.94218 x 33 4.01517 x 34 6.02207 x 35 1.00584 x 36 8.90724 x 37 10.906 x 38 19.8279 x 39 4.05804 x 40 6.43042 x 41 26.4654 x 42 417.471 x 43 394.656 x 44 0.0455047 x 26 0.0674356 x 27 0.536934 x 28 4.72628 x 29 0.0644414 x 30 0.15115 x 31 0.776638 x 32 5.10687 x 33 0.943803 x 34 0.492029 x 35 0.269939 x 36 0.344469 x 37 1.34043 x 38 5.58231 x 39 5.02318 x 40 1.61643 x 41 4.8815 x 42 449.861 x 43 663.001 x 44 3.92903 x 2 2.65831 x 3 14.5821 x 4 9.66937 x 5 10.8938 x 6 19.2451 x 7 37.3829 x 8 16.5082 x 9 89.9638 x 10 23.2695 x 2 20.4554 x 3 34.6173 x 4 34.8639 x 5 33.3135 x 6 48.1736 x 7 42.8352 x 8 22.9135 x 9 98.7255 x 10 25 v 0.785288 2.21471 3 420.38566419 19 9 9 5.30093e-05 x 26 0.00147287 x 27 0.00848553 x 28 0.00183934 x 29 0.00250627 x 30 0.00120349 x 31 0.0147426 x 32 0.0656506 x 33 0.00226479 x 34 0.000375764 x 35 0.00238986 x 36 0.00612138 x 37 0.08399 x 38 0.2437 x 39 0.105455 x 40 0.00849733 x 41 0.714687 x 42 54.3324 x 43 163.422 x 44 3.6645e-05 x 26 0.000857295 x 27 0.00197732 x 28 0.0117891 x 29 6.71582e-05 x 30 0.000394401 x 31 0.000813474 x 32 0.000727825 x 33 0.000657527 x 34 1.43422e-05 x 35 0.000143243 x 36 0.000446026 x 37 0.00638249 x 38 0.0314309 x 39 0.0155896 x 40 0.00351329 x 41 0.201079 x 42 30.8113 x 43 211.894 x 44 0.0168586 x 2 0.0474038 x 3 0.624255 x 4 0.590102 x 5 0.585829 x 6 12.2948 x 7 4.34096 x 8 0.277034 x 9 14.2048 x 10 0.0093495 x 2 0.134729 x 3 7.70062 x 4 2.59291 x 5 1.83954 x 6 16.7157 x 7 8.07164 x 8 6.12575 x 9 49.8276 x 10 26 v 3.4185 0.581497 4 9-3.590818 21 14 15 11.3334 x 45 0.453468 x 46 0.298343 x 47 0.852643 x 48 0.97585 x 49 0.255925 x 51 0.232012 x 52 0.0899726 x 53 0.0191682 x 55 1.0244 x 56 0.735486 x 58 1.17869 x 59 1.05866 x 60 1.32212 x 61 0.463383 x 62 0.160975 x 63 2.48499 x 64 0.293727 x 65 2.57069 x 45 6.86828 x 46 5.30074 x 47 3.16384 x 48 3.24194 x 49 2.34106 x 50 2.32995 x 51 1.02719 x 52 1.10414 x 53 1.75154 x 54 0.123925 x 55 0.235347 x 56 12.2543 x 57 0.0113374 x 58 1.66411 x 59 9.26414 x 60 5.41424 x 61 0.416111 x 62 0.0720533 x 63 7.12754 x 64 0.483631 x 65 16.7217 x 11 1.63915 x 12 3.13003 x 13 0.0272761 x 14 3.27649 x 15 0.160766 x 17 0.0217799 x 18 4.39622 x 19 1.09719 x 20 0.000313806 x 21 0.002443 x 22 0.000165647 x 23 0.292817 x 24 5.30093e-05 x 25 3.45523 x 11 1.01986 x 12 0.189082 x 13 0.0524399 x 14 0.185851 x 15 0.0040269 x 16 0.00854475 x 17 0.000724338 x 18 0.155519 x 19 0.110289 x 20 0.000827227 x 21 0.00458965 x 22 0.000759171 x 23 0.0455047 x 24 3.6645e-05 x 25 27 v 2.72587 1.27413 4 11-3.7116218 20 14 15 1.17684 x 45 11.3437 x 46 0.0642482 x 47 2.68392 x 49 1.79732 x 51 1.46181 x 52 1.14879 x 53 0.760258 x 54 0.304934 x 55 0.00236015 x 56 3.1128 x 57 0.0433038 x 59 2.97777 x 60 1.36682 x 61 1.00319 x 62 0.000455072 x 63 4.95297 x 64 1.8136 x 65 1.56732 x 45 0.197236 x 46 6.36221 x 47 0.723298 x 48 0.429979 x 49 6.33346 x 51 1.51786 x 52 2.13921 x 53 0.327554 x 54 0.662665 x 55 5.41214 x 56 0.665998 x 57 2.59015 x 58 3.5437 x 59 0.919313 x 60 3.21042 x 61 0.397024 x 62 0.408223 x 63 20.945 x 64 15.6314 x 65 0.0993205 x 11 15.3379 x 12 1.91058 x 13 0.296137 x 14 2.2486 x 15 0.0421705 x 16 0.00799162 x 18 1.69504 x 19 6.38048 x 20 0.124375 x 21 0.0185212 x 22 0.000944899 x 23 1.82094 x 24 0.00147287 x 25 9.12437 x 11 0.505917 x 12 1.56823 x 13 0.165534 x 14 0.483567 x 15 0.0402294 x 16 0.0605731 x 17 0.0212545 x 18 1.89411 x 19 0.00130827 x 20 0.0443469 x 21 0.0374241 x 22 0.000159706 x 23 0.0674356 x 24 0.000857295 x 25 28 v 2.28196 1.71804 4 13-3.6939514 18 12 14 1.60156 x 46 12.4792 x 47 0.462501 x 51 4.54862 x 52 4.7721 x 53 1.77287 x 54 1.78966 x 55 0.356721 x 57 0.164672 x 59 0.666006 x 60 0.0373692 x 61 0.0334318 x 62 7.90417 x 64 11.7454 x 65 0.105351 x 45 1.20495 x 46 0.0204246 x 47 0.471771 x 49 6.5452 x 51 0.627652 x 52 5.73661 x 53 0.940192 x 54 0.963041 x 55 0.357324 x 56 0.38489 x 57 1.23277 x 59 2.09852 x 60 0.734553 x 61 5.7646 x 62 0.129629 x 63 26.7381 x 64 27.6095 x 65 0.406002 x 11 0.343391 x 12 15.136 x 13 0.932797 x 14 1.19765 x 16 3.72697 x 18 0.234514 x 20 1.33852 x 21 3.1244e-05 x 22 0.439512 x 23 5.90149 x 24 0.00848553 x 25 6.23112 x 11 8.55131 x 12 0.154087 x 13 0.230303 x 14 0.807906 x 15 0.281219 x 16 0.0716934 x 18 2.37841 x 19 2.95299 x 20 0.00245051 x 21 0.0643436 x 22 0.0696901 x 23 0.536934 x 24 0.00197732 x 25 29 v 2.08878 1.91122 4 15-3.5482611 14 10 12 1.38665 x 47 13.14 x 51 5.1715 x 53 7.65009 x 54 6.7694 x 55 0.0945185 x 57 0.0126103 x 59 0.195826 x 60 0.326894 x 61 2.92859 x 64 20.992 x 65 0.0897788 x 46 0.769157 x 47 0.0187562 x 51 0.394727 x 52 7.00084 x 53 2.81584 x 54 0.86594 x 55 1.87313 x 57 0.0371449 x 59 1.00255 x 60 1.12557 x 61 0.344024 x 62 22.0499 x 64 52.9441 x 65 0.172561 x 11 3.15439 x 12 4.66883 x 13 1.66908 x 14 12.3077 x 16 2.19993 x 21 0.145899 x 22 3.38834 x 23 3.62313 x 24 0.00183934 x 25 3.54225 x 11 5.78017 x 12 8.22253 x 13 0.642623 x 14 0.0917852 x 16 4.60911 x 18 0.291038 x 20 0.57633 x 21 0.0187377 x 22 0.155566 x 23 4.72628 x 24 0.0117891 x 25 30 v 3.5521 0.447899 4 5-2.4623515 16 11 13 4.47481 x 45 0.117711 x 46 0.197156 x 47 0.0720033 x 48 3.27128 x 49 0.431167 x 50 0.0100622 x 52 6.27542e-05 x 55 0.442317 x 56 0.0452665 x 58 0.0409501 x 59 0.0357153 x 62 0.328285 x 63 1.04706 x 64 1.7256 x 65 0.330332 x 45 1.32908 x 46 0.0200674 x 47 0.185949 x 48 0.011723 x 49 0.0843859 x 51 3.64142 x 52 3.02406 x 55 0.0165353 x 56 0.0596425 x 58 1.34055 x 59 0.522428 x 61 0.323884 x 62 1.13466 x 63 12.5493 x 64 13.1864 x 65 3.93065 x 11 6.54583 x 13 0.899114 x 14 2.30705 x 15 0.66257 x 17 0.637256 x 18 1.03258 x 19 0.042172 x 20 0.0935843 x 21 1.60718 x 24 0.00250627 x 25 0.40739 x 11 0.713412 x 12 0.0109719 x 13 0.0232026 x 14 0.162673 x 15 0.196597 x 17 0.00329372 x 18 0.585911 x 19 0.0484957 x 20 0.000860758 x 21 0.0221129 x 23 0.0644414 x 24 6.71582e-05 x 25 31 v 2.85111 1.14889 4 3-2.8534511 12 8 9 0.701767 x 45 0.483934 x 46 2.01246 x 48 1.57003 x 49 0.0311968 x 52 0.0200311 x 56 0.0402231 x 58 0.116486 x 62 0.117676 x 63 1.66856 x 64 2.68428 x 65 0.00912373 x 45 0.320931 x 46 0.442513 x 47 1.0433 x 49 2.27655 x 52 0.570981 x 55 0.86129 x 56 0.00842698 x 59 1.42729 x 62 0.778139 x 63 8.85367 x 64 3.96108 x 65 0.417243 x 13 1.38494 x 15 2.90885 x 17 0.604042 x 18 1.96299 x 19 0.164777 x 20 1.10928 x 24 0.00120349 x 25 2.88001 x 11 0.0429373 x 14 0.0641008 x 15 0.147548 x 18 0.11556 x 19 0.0436487 x 20 0.00132429 x 21 0.15115 x 24 0.000394401 x 25 32 v 3.18036 0.819638 4 9-2.5081518 21 14 15 0.164459 x 45 0.547846 x 46 0.0805728 x 47 1.97811 x 48 5.74435 x 49 1.53748 x 51 0.875643 x 52 0.0105327 x 53 0.24088 x 55 2.05295 x 56 0.531819 x 58 0.392143 x 59 0.678468 x 60 2.61356 x 61 0.370691 x 62 1.30337 x 63 3.30938 x 64 2.94435 x 65 1.64378e-05 x 45 0.0164036 x 46 0.317131 x 47 0.35278 x 48 0.0665588 x 49 0.160888 x 50 0.0386888 x 51 1.63844 x 52 3.00117 x 53 4.64482 x 54 0.0801322 x 55 0.124179 x 56 0.00801248 x 57 1.40706 x 58 0.495914 x 59 0.0360461 x 60 0.537558 x 61 1.68126 x 62 3.58636 x 63 19.6701 x 64 26.7595 x 65 3.13247 x 11 3.35557 x 12 0.212215 x 13 9.44716 x 14 0.657938 x 15 3.04115 x 17 0.00185084 x 18 0.132861 x 19 1.67189 x 20 0.0850115 x 21 0.0617426 x 22 0.704058 x 23 6.10459 x 24 0.0147426 x 25 4.59708 x 11 0.0441057 x 12 0.255309 x 13 0.0152331 x 14 0.675405 x 15 0.0798353 x 16 0.0844504 x 17 0.343651 x 18 0.28862 x 19 0.0540363 x 20 0.0350758 x 21 0.0512423 x 22 0.0751493 x 23 0.776638 x 24 0.000813474 x 25 33 v 2.04421 1.95579 4 17-3.33622 8 11 7 10 0.661845 x 51 10.5547 x 53 23.036 x 54 0.0143977 x 57 0.382643 x 60 0.0432858 x 61 2.89024 x 64 29.6652 x 65 0.0337578 x 47 0.343237 x 51 0.0774553 x 53 5.8493 x 54 0.2287 x 55 3.26243 x 57 7.5611e-05 x 59 1.05181 x 60 0.00813776 x 61 16.6342 x 64 75.2622 x 65 1.59426 x 12 6.45398 x 13 21.6522 x 16 0.235772 x 22 1.80753 x 23 2.94218 x 24 0.0656506 x 25 2.60268 x 11 1.66936 x 12 3.51234 x 13 6.67586 x 14 7.8133 x 16 2.36336 x 21 0.00142227 x 22 3.50245 x 23 5.10687 x 24 0.000727825 x 25 34 v 2.71939 1.28061 4 7-2.7434517 19 13 14 0.120923 x 45 1.54487 x 46 1.6049 x 47 3.54191 x 48 0.242512 x 49 1.43176 x 50 0.429275 x 51 2.01759 x 52 0.240504 x 55 0.000118499 x 56 0.0268024 x 58 0.979036 x 59 0.415942 x 61 0.0117359 x 62 0.0734947 x 63 2.07715 x 64 8.2057 x 65 0.106757 x 45 0.0327895 x 46 0.357698 x 47 0.0153013 x 48 0.700685 x 49 0.377937 x 50 0.951313 x 51 0.0307508 x 52 1.86636 x 53 3.64877 x 55 0.309208 x 56 0.802759 x 58 0.924297 x 59 0.000369051 x 60 0.00189839 x 61 0.059668 x 62 0.504916 x 63 13.9997 x 64 22.3443 x 65 0.767295 x 11 2.09125 x 12 0.0480469 x 13 3.80772 x 14 0.866898 x 15 2.48038 x 17 2.76827 x 18 0.566877 x 19 0.937511 x 20 0.476072 x 21 0.207924 x 23 4.01517 x 24 0.00226479 x 25 1.84194 x 11 0.662054 x 12 3.48314 x 13 0.0525181 x 14 0.782982 x 15 0.0781072 x 17 0.199405 x 18 0.882699 x 19 0.00490608 x 20 0.00815673 x 21 0.00148556 x 22 0.0223789 x 23 0.943803 x 24 0.000657527 x 25 35 v 2.85316 1.14684 4 5-2.5270115 16 11 13 1.00518 x 45 1.57007 x 46 0.393982 x 47 0.362089 x 48 0.00965362 x 49 2.51561 x 50 0.813539 x 52 0.181627 x 55 0.41862 x 56 0.133569 x 58 0.00717131 x 59 0.00408064 x 62 0.000355182 x 63 4.25902 x 64 4.05954 x 65 0.0737436 x 45 0.790759 x 46 2.19964 x 47 0.865119 x 48 0.295378 x 49 1.67211 x 51 0.00430013 x 52 0.828857 x 55 0.857394 x 56 0.826761 x 58 0.367212 x 59 0.542533 x 61 0.140923 x 62 0.280149 x 63 13.5717 x 64 10.9491 x 65 1.00344 x 11 0.27925 x 13 0.00497283 x 14 0.195838 x 15 0.453251 x 17 4.25276 x 18 1.73433 x 19 0.273091 x 20 0.046444 x 21 6.02207 x 24 0.000375764 x 25 4.42885 x 11 0.0213719 x 12 0.411568 x 13 0.125898 x 14 0.0324255 x 15 0.110384 x 17 8.21411e-05 x 18 0.0223661 x 19 0.0296539 x 20 0.0545946 x 21 0.00488232 x 23 0.492029 x 24 1.43422e-05 x 25 36 v 2.61486 1.38514 4 5-2.6850715 16 11 13 0.401326 x 45 0.372144 x 46 0.0885945 x 47 2.43111 x 48 1.16957 x 49 0.675039 x 50 1.76712 x 52 2.39621 x 55 0.0554913 x 56 0.0723104 x 58 0.37173 x 59 0.0139151 x 62 0.0615624 x 63 4.74865 x 64 2.30087 x 65 0.0756905 x 45 0.273578 x 46 0.40226 x 47 0.00727026 x 48 0.388069 x 49 0.000526615 x 51 0.144304 x 52 2.36768 x 55 0.545091 x 56 0.163619 x 58 0.000640466 x 59 0.35688 x 61 0.0399323 x 62 0.0442182 x 63 11.1774 x 64 17.0871 x 65 0.421432 x 11 0.0241555 x 13 2.20954 x 14 2.11455 x 15 0.164007 x 17 2.49998 x 18 1.2515 x 19 1.25447 x 20 2.12643 x 21 1.00584 x 24 0.00238986 x 25 0.281293 x 11 0.138625 x 12 3.32327 x 13 0.299727 x 14 1.40085 x 15 0.135576 x 17 0.710837 x 18 0.0252992 x 19 0.0427704 x 20 0.27039 x 21 0.026928 x 23 0.269939 x 24 0.000143243 x 25 37 v 2.89315 1.10685 4 7 -2.4217 19 13 14 1.98528 x 45 3.02048 x 46 0.43213 x 47 0.204677 x 48 1.50568 x 49 0.459328 x 50 0.00762741 x 51 0.010285 x 52 0.315562 x 55 0.00914963 x 56 0.310949 x 58 0.305998 x 59 0.00790109 x 61 0.0930519 x 62 2.22299 x 63 6.78341 x 64 4.07338 x 65 0.359434 x 45 0.103805 x 46 1.47161 x 47 0.0772556 x 48 0.258729 x 49 0.117767 x 50 2.23134 x 51 1.16335 x 52 1.11357 x 53 1.55145 x 55 0.173037 x 56 0.771099 x 58 1.40279 x 59 0.604731 x 60 0.022757 x 61 0.153828 x 62 1.39956 x 63 19.7778 x 64 15.4979 x 65 0.28769 x 11 4.10461 x 12 0.374006 x 13 1.16695 x 14 1.43009 x 15 0.26509 x 17 1.69546 x 18 0.172682 x 19 1.75983 x 20 0.0633345 x 21 0.0189061 x 23 8.90724 x 24 0.00612138 x 25 4.27612 x 11 0.0260878 x 12 1.45706 x 13 0.532474 x 14 0.146947 x 15 0.107463 x 17 0.226019 x 18 0.507738 x 19 0.0336343 x 20 0.000365067 x 21 0.0487061 x 22 0.0403809 x 23 0.344469 x 24 0.000446026 x 25 38 v 2.36889 1.63111 4 13-2.760414 18 12 14 0.0326414 x 46 0.0991231 x 47 0.00395265 x 51 0.0725449 x 52 0.00572492 x 53 0.185497 x 54 0.00300087 x 55 3.5865 x 57 12.2736 x 59 4.79762 x 60 1.92622 x 61 0.00239628 x 62 18.8891 x 64 5.32638 x 65 6.65021e-05 x 45 0.058851 x 46 0.0208521 x 47 0.0295565 x 49 0.0186971 x 51 0.0253574 x 52 0.0217672 x 53 0.00661617 x 54 0.0155812 x 55 0.0303468 x 56 0.132334 x 57 2.43854 x 59 0.0187781 x 60 0.563354 x 61 0.165899 x 62 0.0388711 x 63 47.4326 x 64 31.7773 x 65 1.01094 x 11 0.650928 x 12 0.0433646 x 13 2.84832 x 14 0.000108414 x 16 2.37749 x 18 0.136651 x 20 1.26242 x 21 11.4068 x 22 0.068548 x 23 10.906 x 24 0.08399 x 25 4.68448 x 11 8.92594 x 12 1.148 x 13 0.282266 x 14 0.819501 x 15 0.0491803 x 16 0.0895513 x 18 0.0580364 x 19 1.01006 x 20 0.189085 x 21 2.58783 x 22 0.0135979 x 23 1.34043 x 24 0.00638249 x 25 39 v 2.31833 1.68167 4 15-2.6795111 14 10 12 0.134545 x 47 0.365532 x 51 0.00560569 x 53 0.168453 x 54 0.313536 x 55 7.31607 x 57 0.013695 x 59 7.11242 x 60 11.3077 x 61 9.86338 x 64 18.624 x 65 0.00949927 x 46 0.065425 x 47 0.0362153 x 51 0.0520193 x 52 0.145662 x 53 0.131757 x 54 0.0668962 x 55 0.295545 x 57 0.0706898 x 59 0.356422 x 60 2.59242 x 61 0.071656 x 62 34.8112 x 64 56.0694 x 65 0.591746 x 11 3.04734 x 12 0.198188 x 13 3.54347 x 14 0.00857458 x 16 0.280817 x 21 6.42959 x 22 0.603636 x 23 19.8279 x 24 0.2437 x 25 8.97981 x 11 3.15449 x 12 5.46574 x 13 0.140707 x 14 0.560307 x 16 0.15818 x 18 0.202014 x 20 0.00163001 x 21 0.641579 x 22 0.306722 x 23 5.58231 x 24 0.0314309 x 25 40 v 2.41038 1.58962 4 11-2.6067718 20 14 15 0.0231838 x 45 0.155136 x 46 0.524355 x 47 0.895589 x 49 0.244771 x 51 5.24931 x 52 1.61269 x 53 3.35915 x 54 5.19605 x 55 0.157581 x 56 0.40246 x 57 0.0798165 x 59 0.396636 x 60 0.0220916 x 61 0.788634 x 62 3.70776 x 63 9.71706 x 64 6.95339 x 65 0.00926614 x 45 0.00235969 x 46 0.00248329 x 47 0.117834 x 48 0.209034 x 49 0.317592 x 51 0.0406934 x 52 0.158897 x 53 5.29194 x 54 1.79997 x 55 0.037163 x 56 1.07205 x 57 0.0120761 x 58 0.356172 x 59 0.0588307 x 60 0.100213 x 61 0.00020175 x 62 0.0025464 x 63 22.4401 x 64 38.4847 x 65 0.179606 x 11 2.52503 x 12 5.35796 x 13 2.07169 x 14 0.395099 x 15 1.89022 x 16 1.273 x 18 0.0850645 x 19 0.33602 x 20 3.13792 x 21 0.000486384 x 22 5.09862 x 23 4.05804 x 24 0.105455 x 25 0.584722 x 11 0.946641 x 12 2.30735 x 13 3.10213 x 14 8.26287e-05 x 15 0.0691259 x 16 3.22133 x 17 0.781591 x 18 0.0279428 x 19 0.294132 x 20 0.713639 x 21 0.0942019 x 22 0.304074 x 23 5.02318 x 24 0.0155896 x 25 41 v 2.10785 1.89215 4 9-2.7881618 21 14 15 0.0680447 x 45 0.885007 x 46 2.93887 x 47 0.176095 x 48 0.747255 x 49 1.16217 x 51 3.05887 x 52 0.037543 x 53 0.00132332 x 55 3.03842 x 56 0.407531 x 58 0.230725 x 59 0.132386 x 60 0.420528 x 61 0.271587 x 62 0.420188 x 63 5.53458 x 64 15.4981 x 65 0.0370147 x 45 0.15875 x 46 0.0293829 x 47 0.0233663 x 48 0.0115607 x 49 0.0152227 x 50 1.03769 x 51 0.196099 x 52 0.102013 x 53 0.147607 x 54 1.34323 x 55 0.00342666 x 56 0.475353 x 57 0.238886 x 58 0.304549 x 59 0.3491 x 60 0.266123 x 61 1.2056 x 62 0.0895685 x 63 18.6102 x 64 30.3257 x 65 0.526245 x 11 0.0437695 x 12 5.73049 x 13 0.145438 x 14 0.0164457 x 15 1.02031 x 17 0.256906 x 18 0.019354 x 19 0.0419651 x 20 4.3171 x 21 0.205904 x 22 0.207811 x 23 6.43042 x 24 0.00849733 x 25 0.408178 x 11 1.2032 x 12 1.58342 x 13 1.43509 x 14 3.75876 x 15 0.32908 x 16 2.5004 x 17 0.025207 x 18 0.0400397 x 19 3.96536 x 20 0.0915349 x 21 0.0137496 x 22 0.0553298 x 23 1.61643 x 24 0.00351329 x 25 42 v 2.26788 1.73212 4 17-2.56775 8 11 7 9 0.162306 x 51 0.577815 x 53 0.0322959 x 54 19.7558 x 57 7.05889 x 60 0.0196155 x 61 10.5172 x 64 25.322 x 65 0.0137741 x 47 0.0369504 x 51 0.0474809 x 53 0.629191 x 54 0.0468961 x 55 0.539958 x 57 0.0305933 x 59 2.46735 x 60 0.093823 x 61 33.819 x 64 68.8288 x 65 4.27628 x 12 1.14652 x 13 0.00366859 x 16 5.56908 x 22 0.378274 x 23 26.4654 x 24 0.714687 x 25 11.0239 x 11 0.164435 x 12 3.13558 x 13 0.0508866 x 14 7.13322 x 16 2.30335 x 21 0.552085 x 23 4.8815 x 24 0.201079 x 25 43 v 1.65841 2.34159 4 394-1.6396921 21 15 15 3.00858 x 45 5.37582 x 46 8.58715 x 47 2.04308 x 48 2.7063 x 49 1.10268 x 50 10.3263 x 51 3.83188 x 52 10.8035 x 53 8.07701 x 54 8.00088 x 55 10.2776 x 56 16.9761 x 57 6.98599 x 58 13.0769 x 59 15.3165 x 60 12.5089 x 61 14.8404 x 62 9.17271 x 63 521.519 x 64 1026.05 x 65 0.254097 x 45 0.766035 x 46 1.77923 x 47 0.385785 x 48 0.573424 x 49 0.268669 x 50 4.35795 x 51 1.88176 x 52 7.96457 x 53 8.68203 x 54 3.72728 x 55 1.36529 x 56 4.42468 x 57 0.748381 x 58 2.99296 x 59 4.85521 x 60 4.55654 x 61 4.64993 x 62 0.820103 x 63 452.186 x 64 1722.17 x 65 2.67276 x 11 5.64228 x 12 13.6108 x 13 8.03493 x 14 5.11756 x 15 22.0633 x 16 1.64533 x 17 8.94918 x 18 6.10329 x 19 14.9118 x 20 27.0381 x 21 29.4422 x 22 36.377 x 23 417.471 x 24 54.3324 x 25 8.38203 x 11 36.8798 x 12 54.3788 x 13 46.9603 x 14 21.6343 x 15 40.3805 x 16 11.0431 x 17 33.2244 x 18 31.1591 x 19 29.4034 x 20 35.4839 x 21 57.6155 x 22 35.3696 x 23 449.861 x 24 30.8113 x 25 44 v 1.45622 2.54378 4 436-0.52685321 21 15 15 0.0296923 x 45 0.254001 x 46 1.00266 x 47 0.38471 x 48 0.692868 x 49 0.0816669 x 50 2.62648 x 51 1.06945 x 52 2.14353 x 53 0.258889 x 54 1.70033 x 55 1.89943 x 56 1.21149 x 57 2.97301 x 58 3.40574 x 59 4.93038 x 60 6.53351 x 61 4.41662 x 62 2.77443 x 63 280.073 x 64 1662.62 x 65 0.00727581 x 45 0.0179791 x 46 0.0785251 x 47 0.0231878 x 48 0.0532108 x 49 0.0211772 x 50 0.461714 x 51 0.287238 x 52 2.5858 x 53 3.48077 x 54 0.610356 x 55 0.27359 x 56 1.78406 x 57 0.105227 x 58 0.21175 x 59 1.21242 x 60 0.477818 x 61 0.692673 x 62 0.366601 x 63 196.435 x 64 2169.72 x 65 0.128014 x 11 1.01924 x 12 12.7485 x 13 1.80731 x 14 3.06582 x 15 20.8249 x 16 3.50828 x 17 3.84389 x 18 3.09076 x 19 4.58958 x 20 5.8644 x 21 8.46427 x 22 7.88016 x 23 394.656 x 24 163.422 x 25 0.216455 x 11 12.7677 x 12 29.3575 x 13 10.2579 x 14 11.9673 x 15 39.1777 x 16 10.1434 x 17 14.4706 x 18 5.61502 x 19 15.6802 x 20 19.404 x 21 30.8363 x 22 34.2966 x 23 663.001 x 24 211.894 x 25 45 v 4.08226 0.917737 5 6-4.95725 0 0 13 15 11.3334 x 26 1.17684 x 27 4.47481 x 30 0.701767 x 31 0.164459 x 32 0.120923 x 34 1.00518 x 35 0.401326 x 36 1.98528 x 37 0.0231838 x 40 0.0680447 x 41 3.00858 x 43 0.0296923 x 44 2.57069 x 26 1.56732 x 27 0.105351 x 28 0.330332 x 30 0.00912373 x 31 1.64378e-05 x 32 0.106757 x 34 0.0737436 x 35 0.0756905 x 36 0.359434 x 37 6.65021e-05 x 38 0.00926614 x 40 0.0370147 x 41 0.254097 x 43 0.00727581 x 44 46 v 3.46982 1.53018 5 8-5.12826 0 0 15 17 0.453468 x 26 11.3437 x 27 1.60156 x 28 0.117711 x 30 0.483934 x 31 0.547846 x 32 1.54487 x 34 1.57007 x 35 0.372144 x 36 3.02048 x 37 0.0326414 x 38 0.155136 x 40 0.885007 x 41 5.37582 x 43 0.254001 x 44 6.86828 x 26 0.197236 x 27 1.20495 x 28 0.0897788 x 29 1.32908 x 30 0.320931 x 31 0.0164036 x 32 0.0327895 x 34 0.790759 x 35 0.273578 x 36 0.103805 x 37 0.058851 x 38 0.00949927 x 39 0.00235969 x 40 0.15875 x 41 0.766035 x 43 0.0179791 x 44 47 v 3.03128 1.96872 5 10-5.18749 0 0 16 19 0.298343 x 26 0.0642482 x 27 12.4792 x 28 1.38665 x 29 0.197156 x 30 0.0805728 x 32 1.6049 x 34 0.393982 x 35 0.0885945 x 36 0.43213 x 37 0.0991231 x 38 0.134545 x 39 0.524355 x 40 2.93887 x 41 8.58715 x 43 1.00266 x 44 5.30074 x 26 6.36221 x 27 0.0204246 x 28 0.769157 x 29 0.0200674 x 30 0.442513 x 31 0.317131 x 32 0.0337578 x 33 0.357698 x 34 2.19964 x 35 0.40226 x 36 1.47161 x 37 0.0208521 x 38 0.065425 x 39 0.00248329 x 40 0.0293829 x 41 0.0137741 x 42 1.77923 x 43 0.0785251 x 44 48 v 3.51473 1.48527 5 4-4.69066 0 0 11 12 0.852643 x 26 0.0720033 x 30 2.01246 x 31 1.97811 x 32 3.54191 x 34 0.362089 x 35 2.43111 x 36 0.204677 x 37 0.176095 x 41 2.04308 x 43 0.38471 x 44 3.16384 x 26 0.723298 x 27 0.185949 x 30 0.35278 x 32 0.0153013 x 34 0.865119 x 35 0.00727026 x 36 0.0772556 x 37 0.117834 x 40 0.0233663 x 41 0.385785 x 43 0.0231878 x 44 49 v 3.70249 1.29751 5 6-4.54499 0 0 13 15 0.97585 x 26 2.68392 x 27 3.27128 x 30 1.57003 x 31 5.74435 x 32 0.242512 x 34 0.00965362 x 35 1.16957 x 36 1.50568 x 37 0.895589 x 40 0.747255 x 41 2.7063 x 43 0.692868 x 44 3.24194 x 26 0.429979 x 27 0.471771 x 28 0.011723 x 30 1.0433 x 31 0.0665588 x 32 0.700685 x 34 0.295378 x 35 0.388069 x 36 0.258729 x 37 0.0295565 x 38 0.209034 x 40 0.0115607 x 41 0.573424 x 43 0.0532108 x 44 50 v 3.34863 1.65137 5 2-4.7913 0 0 7 7 0.431167 x 30 1.43176 x 34 2.51561 x 35 0.675039 x 36 0.459328 x 37 1.10268 x 43 0.0816669 x 44 2.34106 x 26 0.160888 x 32 0.377937 x 34 0.117767 x 37 0.0152227 x 41 0.268669 x 43 0.0211772 x 44 51 v 2.76532 2.23468 5 12-5.14886 0 0 15 18 0.255925 x 26 1.79732 x 27 0.462501 x 28 13.14 x 29 1.53748 x 32 0.661845 x 33 0.429275 x 34 0.00762741 x 37 0.00395265 x 38 0.365532 x 39 0.244771 x 40 1.16217 x 41 0.162306 x 42 10.3263 x 43 2.62648 x 44 2.32995 x 26 6.33346 x 27 6.5452 x 28 0.0187562 x 29 0.0843859 x 30 0.0386888 x 32 0.343237 x 33 0.951313 x 34 1.67211 x 35 0.000526615 x 36 2.23134 x 37 0.0186971 x 38 0.0362153 x 39 0.317592 x 40 1.03769 x 41 0.0369504 x 42 4.35795 x 43 0.461714 x 44 52 v 3.13126 1.86874 5 8-4.7228 0 0 15 17 0.232012 x 26 1.46181 x 27 4.54862 x 28 0.0100622 x 30 0.0311968 x 31 0.875643 x 32 2.01759 x 34 0.813539 x 35 1.76712 x 36 0.010285 x 37 0.0725449 x 38 5.24931 x 40 3.05887 x 41 3.83188 x 43 1.06945 x 44 1.02719 x 26 1.51786 x 27 0.627652 x 28 0.394727 x 29 3.64142 x 30 2.27655 x 31 1.63844 x 32 0.0307508 x 34 0.00430013 x 35 0.144304 x 36 1.16335 x 37 0.0253574 x 38 0.0520193 x 39 0.0406934 x 40 0.196099 x 41 1.88176 x 43 0.287238 x 44 53 v 2.63815 2.36185 5 14-5.03778 0 0 13 15 0.0899726 x 26 1.14879 x 27 4.7721 x 28 5.1715 x 29 0.0105327 x 32 10.5547 x 33 0.00572492 x 38 0.00560569 x 39 1.61269 x 40 0.037543 x 41 0.577815 x 42 10.8035 x 43 2.14353 x 44 1.10414 x 26 2.13921 x 27 5.73661 x 28 7.00084 x 29 3.00117 x 32 0.0774553 x 33 1.86636 x 34 1.11357 x 37 0.0217672 x 38 0.145662 x 39 0.158897 x 40 0.102013 x 41 0.0474809 x 42 7.96457 x 43 2.5858 x 44 54 v 2.83129 2.16871 5 16-4.74584 0 0 10 13 0.760258 x 27 1.77287 x 28 7.65009 x 29 23.036 x 33 0.185497 x 38 0.168453 x 39 3.35915 x 40 0.0322959 x 42 8.07701 x 43 0.258889 x 44 1.75154 x 26 0.327554 x 27 0.940192 x 28 2.81584 x 29 4.64482 x 32 5.8493 x 33 0.00661617 x 38 0.131757 x 39 5.29194 x 40 0.147607 x 41 0.629191 x 42 8.68203 x 43 3.48077 x 44 55 v 2.74733 2.25267 5 10-4.74983 0 0 16 19 0.0191682 x 26 0.304934 x 27 1.78966 x 28 6.7694 x 29 6.27542e-05 x 30 0.24088 x 32 0.240504 x 34 0.181627 x 35 2.39621 x 36 0.315562 x 37 0.00300087 x 38 0.313536 x 39 5.19605 x 40 0.00132332 x 41 8.00088 x 43 1.70033 x 44 0.123925 x 26 0.662665 x 27 0.963041 x 28 0.86594 x 29 3.02406 x 30 0.570981 x 31 0.0801322 x 32 0.2287 x 33 3.64877 x 34 0.828857 x 35 2.36768 x 36 1.55145 x 37 0.0155812 x 38 0.0668962 x 39 1.79997 x 40 1.34323 x 41 0.0468961 x 42 3.72728 x 43 0.610356 x 44 56 v 3.23308 1.76692 5 6-4.20806 0 0 13 15 1.0244 x 26 0.00236015 x 27 0.442317 x 30 0.0200311 x 31 2.05295 x 32 0.000118499 x 34 0.41862 x 35 0.0554913 x 36 0.00914963 x 37 0.157581 x 40 3.03842 x 41 10.2776 x 43 1.89943 x 44 0.235347 x 26 5.41214 x 27 0.357324 x 28 0.0165353 x 30 0.86129 x 31 0.124179 x 32 0.309208 x 34 0.857394 x 35 0.545091 x 36 0.173037 x 37 0.0303468 x 38 0.037163 x 40 0.00342666 x 41 1.36529 x 43 0.27359 x 44 57 v 3.30168 1.69832 5 16-4.03638 0 0 10 13 3.1128 x 27 0.356721 x 28 0.0945185 x 29 0.0143977 x 33 3.5865 x 38 7.31607 x 39 0.40246 x 40 19.7558 x 42 16.9761 x 43 1.21149 x 44 12.2543 x 26 0.665998 x 27 0.38489 x 28 1.87313 x 29 0.00801248 x 32 3.26243 x 33 0.132334 x 38 0.295545 x 39 1.07205 x 40 0.475353 x 41 0.539958 x 42 4.42468 x 43 1.78406 x 44 58 v 3.06574 1.93426 5 4-4.1506 0 0 11 12 0.735486 x 26 0.0452665 x 30 0.0402231 x 31 0.531819 x 32 0.0268024 x 34 0.133569 x 35 0.0723104 x 36 0.310949 x 37 0.407531 x 41 6.98599 x 43 2.97301 x 44 0.0113374 x 26 2.59015 x 27 0.0596425 x 30 1.40706 x 32 0.802759 x 34 0.826761 x 35 0.163619 x 36 0.771099 x 37 0.0120761 x 40 0.238886 x 41 0.748381 x 43 0.105227 x 44 59 v 3.25769 1.74231 5 10-3.86493 0 0 16 19 1.17869 x 26 0.0433038 x 27 0.164672 x 28 0.0126103 x 29 0.0409501 x 30 0.392143 x 32 0.979036 x 34 0.00717131 x 35 0.37173 x 36 0.305998 x 37 12.2736 x 38 0.013695 x 39 0.0798165 x 40 0.230725 x 41 13.0769 x 43 3.40574 x 44 1.66411 x 26 3.5437 x 27 1.23277 x 28 0.0371449 x 29 1.34055 x 30 0.00842698 x 31 0.495914 x 32 7.5611e-05 x 33 0.924297 x 34 0.367212 x 35 0.000640466 x 36 1.40279 x 37 2.43854 x 38 0.0706898 x 39 0.356172 x 40 0.304549 x 41 0.0305933 x 42 2.99296 x 43 0.21175 x 44 60 v 3.26459 1.73541 5 14-3.84998 0 0 13 15 1.05866 x 26 2.97777 x 27 0.666006 x 28 0.195826 x 29 0.678468 x 32 0.382643 x 33 4.79762 x 38 7.11242 x 39 0.396636 x 40 0.132386 x 41 7.05889 x 42 15.3165 x 43 4.93038 x 44 9.26414 x 26 0.919313 x 27 2.09852 x 28 1.00255 x 29 0.0360461 x 32 1.05181 x 33 0.000369051 x 34 0.604731 x 37 0.0187781 x 38 0.356422 x 39 0.0588307 x 40 0.3491 x 41 2.46735 x 42 4.85521 x 43 1.21242 x 44 61 v 3.23938 1.76062 5 12-3.86552 0 0 15 18 1.32212 x 26 1.36682 x 27 0.0373692 x 28 0.326894 x 29 2.61356 x 32 0.0432858 x 33 0.415942 x 34 0.00790109 x 37 1.92622 x 38 11.3077 x 39 0.0220916 x 40 0.420528 x 41 0.0196155 x 42 12.5089 x 43 6.53351 x 44 5.41424 x 26 3.21042 x 27 0.734553 x 28 1.12557 x 29 0.522428 x 30 0.537558 x 32 0.00813776 x 33 0.00189839 x 34 0.542533 x 35 0.35688 x 36 0.022757 x 37 0.563354 x 38 2.59242 x 39 0.100213 x 40 0.266123 x 41 0.093823 x 42 4.55654 x 43 0.477818 x 44 62 v 2.80817 2.19183 5 8-4.11572 0 0 15 17 0.463383 x 26 1.00319 x 27 0.0334318 x 28 0.0357153 x 30 0.116486 x 31 0.370691 x 32 0.0117359 x 34 0.00408064 x 35 0.0139151 x 36 0.0930519 x 37 0.00239628 x 38 0.788634 x 40 0.271587 x 41 14.8404 x 43 4.41662 x 44 0.416111 x 26 0.397024 x 27 5.7646 x 28 0.344024 x 29 0.323884 x 30 1.42729 x 31 1.68126 x 32 0.059668 x 34 0.140923 x 35 0.0399323 x 36 0.153828 x 37 0.165899 x 38 0.071656 x 39 0.00020175 x 40 1.2056 x 41 4.64993 x 43 0.692673 x 44 63 v 3.39071 1.60929 5 6-3.6402 0 0 13 15 0.160975 x 26 0.000455072 x 27 0.328285 x 30 0.117676 x 31 1.30337 x 32 0.0734947 x 34 0.000355182 x 35 0.0615624 x 36 2.22299 x 37 3.70776 x 40 0.420188 x 41 9.17271 x 43 2.77443 x 44 0.0720533 x 26 0.408223 x 27 0.129629 x 28 1.13466 x 30 0.778139 x 31 3.58636 x 32 0.504916 x 34 0.280149 x 35 0.0442182 x 36 1.39956 x 37 0.0388711 x 38 0.0025464 x 40 0.0895685 x 41 0.820103 x 43 0.366601 x 44 64 v 2.3715 2.6285 5 380-2.97377 0 0 19 19 2.48499 x 26 4.95297 x 27 7.90417 x 28 2.92859 x 29 1.04706 x 30 1.66856 x 31 3.30938 x 32 2.89024 x 33 2.07715 x 34 4.25902 x 35 4.74865 x 36 6.78341 x 37 18.8891 x 38 9.86338 x 39 9.71706 x 40 5.53458 x 41 10.5172 x 42 521.519 x 43 280.073 x 44 7.12754 x 26 20.945 x 27 26.7381 x 28 22.0499 x 29 12.5493 x 30 8.85367 x 31 19.6701 x 32 16.6342 x 33 13.9997 x 34 13.5717 x 35 11.1774 x 36 19.7778 x 37 47.4326 x 38 34.8112 x 39 22.4401 x 40 18.6102 x 41 33.819 x 42 452.186 x 43 196.435 x 44 65 v 1.96614 3.03386 5 1450-1.87451 0 0 19 19 0.293727 x 26 1.8136 x 27 11.7454 x 28 20.992 x 29 1.7256 x 30 2.68428 x 31 2.94435 x 32 29.6652 x 33 8.2057 x 34 4.05954 x 35 2.30087 x 36 4.07338 x 37 5.32638 x 38 18.624 x 39 6.95339 x 40 15.4981 x 41 25.322 x 42 1026.05 x 43 1662.62 x 44 0.483631 x 26 15.6314 x 27 27.6095 x 28 52.9441 x 29 13.1864 x 30 3.96108 x 31 26.7595 x 32 75.2622 x 33 22.3443 x 34 10.9491 x 35 17.0871 x 36 15.4979 x 37 31.7773 x 38 56.0694 x 39 38.4847 x 40 30.3257 x 41 68.8288 x 42 1722.17 x 43 2169.72 x 44 Ac.inp: Number of entries: 501 Ac.inp: Number of columns: 3 Ac.inp: Peak-position 0 Premaknil na 0 ************* Parameters **************** U = 6 Ed0 = -15.6646 Ed1 = -14.6409 T = 0.01 N0 = 6 N1 = 8 valence state0 = 1 0 with Energy0 = -15.6646 valence state1 = 0 1 with Energy1 = -14.6409 valence state2 = 1.966140.033856 with Energy2 = -26.0975 valence state3 = 1.832490.167513 with Energy3 = -25.5455 valence state4 = 1 1 with Energy4 = -25.1595 valence state5 = 1.028760.971242 with Energy5 = -24.8243 valence state6 = 1 1 with Energy6 = -24.8055 valence state7 = 0.337271.66273 with Energy7 = -24.3992 valence state8 = 0.005097561.9949 with Energy8 = -23.7577 valence state9 = 1.054410.945591 with Energy9 = -23.9075 valence state10 = 0.6165661.38343 with Energy10 = -23.1535 valence state11 = 2.79480.205196 with Energy11 = -30.9661 valence state12 = 1.931211.06879 with Energy12 = -30.1815 valence state13 = 1.664671.33533 with Energy13 = -29.6388 valence state14 = 2.108810.891194 with Energy14 = -29.5336 valence state15 = 2.153780.846223 with Energy15 = -29.4241 valence state16 = 1.000591.99941 with Energy16 = -29.038 valence state17 = 1.92251.0775 with Energy17 = -29.2207 valence state18 = 1.885391.11461 with Energy18 = -29.1729 valence state19 = 2.292740.707263 with Energy19 = -29.2386 valence state20 = 1.7711.229 with Energy20 = -28.8422 valence state21 = 1.154521.84548 with Energy21 = -28.56 valence state22 = 1.572661.42734 with Energy22 = -28.6285 valence state23 = 1.234881.76512 with Energy23 = -28.5221 valence state24 = 1.089531.91047 with Energy24 = -27.3071 valence state25 = 0.7852882.21471 with Energy25 = -26.341 valence state26 = 3.41850.581497 with Energy26 = -29.6539 valence state27 = 2.725871.27413 with Energy27 = -29.0657 valence state28 = 2.281961.71804 with Energy28 = -28.5937 valence state29 = 2.088781.91122 with Energy29 = -28.2502 valence state30 = 3.55210.447899 with Energy30 = -28.6623 valence state31 = 2.851111.14889 with Energy31 = -28.3358 valence state32 = 3.180360.819638 with Energy32 = -28.3275 valence state33 = 2.044211.95579 with Energy33 = -27.9925 valence state34 = 2.719391.28061 with Energy34 = -28.0909 valence state35 = 2.853161.14684 with Energy35 = -28.0114 valence state36 = 2.614861.38514 with Energy36 = -27.9256 valence state37 = 2.893151.10685 with Energy37 = -27.9454 valence state38 = 2.368891.63111 with Energy38 = -27.7491 valence state39 = 2.318331.68167 with Energy39 = -27.6164 valence state40 = 2.410381.58962 with Energy40 = -27.6379 valence state41 = 2.107851.89215 with Energy41 = -27.5096 valence state42 = 2.267881.73212 with Energy42 = -27.453 valence state43 = 1.658412.34159 with Energy43 = -25.9011 valence state44 = 1.456222.54378 with Energy44 = -24.5813 valence state45 = 4.082260.917737 with Energy45 = -22.3408 valence state46 = 3.469821.53018 with Energy46 = -21.8849 valence state47 = 3.031281.96872 with Energy47 = -21.4952 valence state48 = 3.514731.48527 with Energy48 = -21.4933 valence state49 = 3.702491.29751 with Energy49 = -21.5398 valence state50 = 3.348631.65137 with Energy50 = -21.4239 valence state51 = 2.765322.23468 with Energy51 = -21.1843 valence state52 = 3.131261.86874 with Energy52 = -21.1328 valence state53 = 2.638152.36185 with Energy53 = -20.943 valence state54 = 2.831292.16871 with Energy54 = -20.8488 valence state55 = 2.747332.25267 with Energy55 = -20.7669 valence state56 = 3.233081.76692 with Energy56 = -20.7223 valence state57 = 3.301681.69832 with Energy57 = -20.6209 valence state58 = 3.065741.93426 with Energy58 = -20.4936 valence state59 = 3.257691.74231 with Energy59 = -20.4044 valence state60 = 3.264591.73541 with Energy60 = -20.3965 valence state61 = 3.239381.76062 with Energy61 = -20.3862 valence state62 = 2.808172.19183 with Energy62 = -20.195 valence state63 = 3.390711.60929 with Energy63 = -20.3158 valence state64 = 2.37152.6285 with Energy64 = -18.6061 valence state65 = 1.966143.03386 with Energy65 = -17.0918 ***************************************** Sigma.000: Number of entries: 447 Sigma.000: Number of columns: 133 Sigma.000: Peak-position 0 1.) DeterminSpectralFunctions ; lambda = -32.92040730041876 -1.954349371504964 Found lorentz at 11 0.00224835 lm= 0.00224835 7.49287e-08 -0.620264 lp= 0.00224835 7.49287e-08 -0.77663 r- 0.000420275 Found lorentz at 12 0.824796 lm= 0.824796 2.22249e-06 -2.74943e-15 lp= 0.824796 2.22249e-06 -0.781702 r- 2.35594e-05 Found lorentz at 13 1.35463 lm= 1.35463 9.18989e-06 -6.56042e-16 lp= 1.35463 9.18989e-06 -0.776463 r- 0.000394519 Found lorentz at 14 1.47256 lm= 1.47256 5.81892e-05 -1.05033e-16 lp= 1.47256 5.81893e-05 -0.781779 r- 0.00248106 Found lorentz at 15 1.52303 lm= 1.52303 7.70892e-05 -7.51115e-17 lp= 1.52303 7.70892e-05 -0.760939 r- 0.00337693 Found lorentz at 16 1.96243 lm= 1.96243 0.000120569 -5.02285e-17 lp= 1.96243 0.000120569 -0.778202 r- 0.00516441 Found lorentz at 17 1.74333 lm= 1.74333 0.000106371 -5.58721e-17 lp= 1.74333 0.000106371 -0.77092 r- 0.00459932 Found lorentz at 18 1.80426 lm= 1.80426 0.000308614 -1.94656e-17 lp= 1.80426 0.000308614 -0.775072 r- 0.0132725 Found lorentz at 19 1.64179 lm= 1.64179 0.000377523 -1.47054e-17 lp= 1.64179 0.000377524 -0.745095 r- 0.0168893 Found lorentz at 20 2.04379 lm= 2.04379 0.000570162 -9.85967e-18 lp= 2.04379 0.000570163 -0.749775 r- 0.0253482 Found lorentz at 21 2.37585 lm= 2.37585 0.000145207 -4.06793e-17 lp= 2.37585 0.000145207 -0.768566 r- 0.00629776 Found lorentz at 22 2.35414 lm= 2.35414 0.00052495 -1.15063e-17 lp= 2.35414 0.00052495 -0.77719 r- 0.0225149 Found lorentz at 23 2.45876 lm= 2.45876 0.000163545 -3.68971e-17 lp= 2.45876 0.000163545 -0.77681 r- 0.0070178 Q = 7.999999999998639 n0=3.66843530776948e-06 n1=1.868213510260753e-07 n2=0.004334864450063505 n3=0.001051804082517295 n4=0.0002037988884673834 n5=1.238853281932371e-05 n6=4.387279887467013e-05 n7=5.087944525538749e-06 n8=1.641993653476021e-06 n9=2.604862145556012e-07 n10=9.435255893987716e-07 n11=0.776462497830128 n12=0.0003787533332179784 n13=0.000313187443635981 n14=0.0001594680606423331 n15=0.0001456191422532474 n16=7.287741201446307e-05 n17=5.270467771615015e-05 n18=9.78640558220302e-05 n19=0.0001809729449357562 n20=0.0001017829892383512 n21=2.745681945139098e-05 n22=9.996484783947738e-05 n23=2.405009750311666e-05 n24=0.0004086998421367879 n25=6.772471261171493e-06 n26=0.06065409990815936 n27=0.02186991215171486 n28=0.01325028447188722 n29=0.006613610267308142 n30=0.008665157445048558 n31=0.005334719810688461 n32=0.01409814790772496 n33=0.004274716503041551 n34=0.004427882752478928 n35=0.009083728533320153 n36=0.001128607361838818 n37=0.007488458028989584 n38=0.00868548268203846 n39=0.01410292635270681 n40=0.001149709723686265 n41=0.001336100546582155 n42=0.01555548087919366 n43=0.01088169744763976 n44=0.0002869181377149563 n45=0.0005052571942392902 n46=0.0003771110921349267 n47=0.000304540696081482 n48=0.0001682852475733335 n49=0.0002357344637604372 n50=9.366943038930319e-05 n51=0.0002227474336119366 n52=0.0001547468799150068 n53=0.0001586343074241409 n54=0.0001435266314139855 n55=9.237756294923191e-05 n56=0.0001073428994720338 n57=0.000446845575818809 n58=6.225042564815431e-05 n59=0.0001637650012402573 n60=0.0003672774449094188 n61=0.0002808389628287792 n62=8.032572378692273e-05 n63=7.005978934427695e-05 n64=0.001430567078961102 n65=0.001455265319554522 Q is here equal to 7.999999999998639 1.) nd: 3.217067606017836 Norm of Spectral functions:  0: 1.0020  1: 0.9851  2: 1.0004  3: 1.0003  4: 1.0003  5: 0.9989  6: 0.9987  7: 0.9990  8: 1.0029  9: 0.9991 10: 0.9970 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0008 15: 0.9996 16: 0.9989 17: 1.0008 18: 1.0013 19: 0.9991 20: 1.0021 21: 1.0016 22: 0.9978 23: 1.0006 24: 0.7748 25: 0.5077 26: 0.9998 27: 1.0001 28: 1.0010 29: 1.0017 30: 1.0009 31: 1.0095 32: 1.0014 33: 0.9944 34: 1.0008 35: 0.9857 36: 0.9957 37: 0.9933 38: 0.9963 39: 1.0002 40: 0.9986 41: 0.9990 42: 1.0009 43: 0.9992 44: 0.9980 45: 0.9406 46: 0.9036 47: 1.1051 48: 1.1166 49: 0.8701 50: 1.2164 51: 1.0843 52: 1.1638 53: 1.0104 54: 1.0924 55: 1.0593 56: 1.0019 57: 0.9581 58: 1.0160 59: 1.0106 60: 1.0108 61: 1.0106 62: 1.0092 63: 1.0069 64: 0.3423 65: 0.2113  0: 2.7897  1: 0.4274 1.) SelfConsistentStep 1.) Difference between steps: 0.06118 2.) DeterminSpectralFunctions ; lambda = -32.91892404961699 -1.952866120703195 Found lorentz at 11 0.00224989 lm= 0.00224989 7.49258e-08 -0.620343 lp= 0.00224989 7.49258e-08 -0.776849 r- 0.00042014 Found lorentz at 12 0.824674 lm= 0.824674 2.2262e-06 -2.74623e-15 lp= 0.824674 2.2262e-06 -0.781897 r- 2.35928e-05 Found lorentz at 13 1.35451 lm= 1.35451 9.27903e-06 -6.50052e-16 lp= 1.35451 9.27903e-06 -0.77665 r- 0.00039825 Found lorentz at 14 1.47241 lm= 1.47241 5.92052e-05 -1.03274e-16 lp= 1.47241 5.92052e-05 -0.781945 r- 0.00252384 Found lorentz at 15 1.523 lm= 1.523 7.91086e-05 -7.32349e-17 lp= 1.523 7.91086e-05 -0.761151 r- 0.00346443 Found lorentz at 16 1.96223 lm= 1.96223 0.000121445 -4.98878e-17 lp= 1.96223 0.000121445 -0.778372 r- 0.00520082 Found lorentz at 17 1.74321 lm= 1.74321 0.00010818 -5.49644e-17 lp= 1.74321 0.00010818 -0.771105 r- 0.00467639 Found lorentz at 18 1.80413 lm= 1.80413 0.0003128 -1.92143e-17 lp= 1.80413 0.0003128 -0.775258 r- 0.0134493 Found lorentz at 19 1.6418 lm= 1.6418 0.000385689 -1.44041e-17 lp= 1.6418 0.00038569 -0.745355 r- 0.0172486 Found lorentz at 20 2.04374 lm= 2.04374 0.000571171 -9.84736e-18 lp= 2.04374 0.000571172 -0.749969 r- 0.0253865 Found lorentz at 21 2.37566 lm= 2.37565 0.000146514 -4.0333e-17 lp= 2.37566 0.000146514 -0.768721 r- 0.00635313 Found lorentz at 22 2.35388 lm= 2.35388 0.000528574 -1.14312e-17 lp= 2.35388 0.000528574 -0.777317 r- 0.0226666 Found lorentz at 23 2.45853 lm= 2.45853 0.000165355 -3.65067e-17 lp= 2.45853 0.000165355 -0.776954 r- 0.00709417 Q = 7.999999999998686 n0=3.675951881729412e-06 n1=1.872286710095877e-07 n2=0.004278472351421356 n3=0.001032536123080399 n4=0.0002005575802069189 n5=1.218037816182081e-05 n6=4.290404826225218e-05 n7=5.012420022807352e-06 n8=1.600970907677094e-06 n9=2.566443599842788e-07 n10=9.291945534508174e-07 n11=0.7765609335962831 n12=0.0003786787822840073 n13=0.000313181638883117 n14=0.0001595340266737241 n15=0.0001455981074975191 n16=7.287224254673679e-05 n17=5.270119133160407e-05 n18=9.789451821172868e-05 n19=0.0001809606954590497 n20=0.000101771743224358 n21=2.745211043599595e-05 n22=0.0001000153611426674 n23=2.40488192089184e-05 n24=0.0004088620171731686 n25=6.77308904048641e-06 n26=0.06075516852115975 n27=0.02186789169008652 n28=0.01324391799770781 n29=0.006606590953688068 n30=0.008667366571919468 n31=0.005334919483174892 n32=0.01409210725095903 n33=0.004268220135463091 n34=0.004425189967457035 n35=0.009075426505643186 n36=0.001128880978880545 n37=0.007482402555108917 n38=0.008683595223553933 n39=0.01408236629419278 n40=0.001148600428695 n41=0.001335079344726389 n42=0.01553106110915482 n43=0.01086267468697665 n44=0.0002864439126056488 n45=0.0005046759271699779 n46=0.0003766073038198139 n47=0.0003041137125641249 n48=0.0001680594891976333 n49=0.0002354474914920127 n50=9.353915849037034e-05 n51=0.0002224487348647873 n52=0.0001545545556303722 n53=0.0001584353418596086 n54=0.0001433473703959591 n55=9.226844857176661e-05 n56=0.0001072082807550976 n57=0.0004462235547002244 n58=6.217249655641059e-05 n59=0.0001635580109391008 n60=0.0003667680241535582 n61=0.0002804658695941357 n62=8.022132646351459e-05 n63=6.997811542085511e-05 n64=0.00142880372659936 n65=0.001453608618682595 Q is here equal to 7.999999999998686 2.) nd: 3.217120738654915 Norm of Spectral functions:  0: 1.0020  1: 0.9853  2: 1.0021  3: 0.9995  4: 1.0005  5: 0.9990  6: 0.9990  7: 1.0000  8: 1.0001  9: 1.0008 10: 1.0002 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0008 15: 0.9996 16: 0.9989 17: 1.0008 18: 1.0013 19: 0.9991 20: 1.0021 21: 1.0015 22: 0.9976 23: 1.0006 24: 0.7634 25: 0.5143 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0017 30: 1.0010 31: 1.0095 32: 1.0015 33: 0.9946 34: 1.0004 35: 0.9874 36: 0.9956 37: 0.9939 38: 0.9966 39: 1.0004 40: 0.9988 41: 0.9991 42: 1.0005 43: 0.9996 44: 0.9978 45: 0.9379 46: 0.9058 47: 1.1014 48: 1.1063 49: 0.8675 50: 1.2207 51: 1.0839 52: 1.1693 53: 1.0068 54: 1.0936 55: 1.0575 56: 1.0033 57: 0.9570 58: 1.0161 59: 1.0109 60: 1.0111 61: 1.0107 62: 1.0092 63: 1.0070 64: 0.3431 65: 0.2184  0: 2.7899  1: 0.4272 2.) SelfConsistentStep 2.) Difference between steps: 0.04663 3.) DeterminSpectralFunctions ; lambda = -32.91799254442361 -1.951934615509817 Found lorentz at 11 0.00225148 lm= 0.00225148 7.46862e-08 -0.620373 lp= 0.00225148 7.46862e-08 -0.77701 r- 0.00041871 Found lorentz at 12 0.824891 lm= 0.824891 2.2123e-06 -2.76513e-15 lp= 0.824891 2.2123e-06 -0.782132 r- 2.34385e-05 Found lorentz at 13 1.35492 lm= 1.35492 9.23312e-06 -6.53798e-16 lp= 1.35492 9.23312e-06 -0.776955 r- 0.000396124 Found lorentz at 14 1.47285 lm= 1.47285 5.70739e-05 -1.0723e-16 lp= 1.47285 5.70739e-05 -0.782308 r- 0.00243186 Found lorentz at 15 1.52345 lm= 1.52345 7.63426e-05 -7.59503e-17 lp= 1.52345 7.63426e-05 -0.761462 r- 0.00334193 Found lorentz at 16 1.96289 lm= 1.96289 0.00011978 -5.06333e-17 lp= 1.96289 0.00011978 -0.778773 r- 0.00512688 Found lorentz at 17 1.74381 lm= 1.74381 0.00010381 -5.73314e-17 lp= 1.74381 0.00010381 -0.771465 r- 0.00448541 Found lorentz at 18 1.80463 lm= 1.80463 0.00030141 -1.99576e-17 lp= 1.80463 0.00030141 -0.775592 r- 0.012954 Found lorentz at 19 1.64219 lm= 1.64219 0.000362784 -1.53213e-17 lp= 1.64219 0.000362785 -0.745543 r- 0.0162202 Found lorentz at 20 2.04437 lm= 2.04436 0.000560503 -1.00445e-17 lp= 2.04436 0.000560504 -0.750333 r- 0.0249002 Found lorentz at 21 2.3765 lm= 2.3765 0.000140284 -4.21793e-17 lp= 2.3765 0.000140284 -0.769225 r- 0.00607901 Found lorentz at 22 2.35463 lm= 2.35463 0.000516995 -1.17019e-17 lp= 2.35463 0.000516996 -0.777808 r- 0.0221561 Found lorentz at 23 2.45941 lm= 2.45941 0.000156768 -3.85555e-17 lp= 2.45941 0.000156768 -0.77745 r- 0.00672148 Q = 7.999999999998827 n0=3.658708237496299e-06 n1=1.861840811793287e-07 n2=0.004243745733801136 n3=0.001020723425803433 n4=0.0001985700055657491 n5=1.205263900630583e-05 n6=4.231260557474968e-05 n7=4.966297656868737e-06 n8=1.576076315853561e-06 n9=2.543049954194524e-07 n10=9.204821755182631e-07 n11=0.7765964338817781 n12=0.0003779453715156809 n13=0.0003125201693989128 n14=0.0001590839361568791 n15=0.0001453277788388438 n16=7.270907505928469e-05 n17=5.257874680745769e-05 n18=9.761205927146561e-05 n19=0.0001806301888373249 n20=0.0001015492498904406 n21=2.739543678875674e-05 n22=9.970944998697069e-05 n23=2.399329380658732e-05 n24=0.0004076255402190013 n25=6.755659428731584e-06 n26=0.06081508029284159 n27=0.02187000677728533 n28=0.01324248515117664 n29=0.006604044945470529 n30=0.008670542569893646 n31=0.005335759902087521 n32=0.01409116199127363 n33=0.004265687760715223 n34=0.004424513795954523 n35=0.009072046504218554 n36=0.001129277639853343 n37=0.007479997659495662 n38=0.008684113329521565 n39=0.01407343253301909 n40=0.001148208996506776 n41=0.001334819679140226 n42=0.01552026758938997 n43=0.01085407412988149 n44=0.0002862351245729856 n45=0.0005046008611632538 n46=0.0003764237158892495 n47=0.0003039299422338264 n48=0.0001679879898144057 n49=0.0002353407173875987 n50=9.349464355098706e-05 n51=0.0002222800887852264 n52=0.0001544462789906486 n53=0.0001582998626953234 n54=0.0001432310210227619 n55=9.218695411484041e-05 n56=0.000107137878094804 n57=0.0004459856861183618 n58=6.212919979583534e-05 n59=0.0001634664960135663 n60=0.0003665842718936988 n61=0.0002803116917552337 n62=8.016206420442224e-05 n63=6.992029444409692e-05 n64=0.001427482395116021 n65=0.001452005273619158 Q is here equal to 7.999999999998827 3.) nd: 3.217183759670171 Norm of Spectral functions:  0: 1.0014  1: 0.9852  2: 1.0019  3: 0.9992  4: 0.9997  5: 0.9999  6: 0.9995  7: 1.0007  8: 0.9962  9: 0.9998 10: 0.9989 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0008 15: 0.9997 16: 0.9990 17: 1.0009 18: 1.0015 19: 0.9992 20: 1.0023 21: 1.0017 22: 0.9982 23: 1.0007 24: 0.9627 25: 0.4639 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0017 30: 1.0010 31: 1.0094 32: 1.0015 33: 0.9947 34: 1.0002 35: 0.9884 36: 0.9956 37: 0.9942 38: 0.9967 39: 1.0005 40: 0.9989 41: 0.9991 42: 1.0003 43: 0.9997 44: 0.9981 45: 0.9384 46: 0.9073 47: 1.1011 48: 1.1043 49: 0.8679 50: 1.2203 51: 1.0830 52: 1.1690 53: 1.0081 54: 1.0937 55: 1.0579 56: 1.0026 57: 0.9549 58: 1.0161 59: 1.0109 60: 1.0110 61: 1.0107 62: 1.0090 63: 1.0069 64: 0.3416 65: 0.2220  0: 2.7900  1: 0.4272 3.) SelfConsistentStep 3.) Difference between steps: 0.02516 4.) DeterminSpectralFunctions ; lambda = -32.91742385813853 -1.951365929224739 Found lorentz at 11 0.00225398 lm= 0.00225398 7.44034e-08 -0.620304 lp= 0.00225398 7.44034e-08 -0.77712 r- 0.000417066 Found lorentz at 12 0.825162 lm= 0.825162 2.19453e-06 -2.78895e-15 lp= 0.825162 2.19453e-06 -0.782331 r- 2.32443e-05 Found lorentz at 13 1.35539 lm= 1.35539 9.13654e-06 -6.61186e-16 lp= 1.35539 9.13654e-06 -0.777236 r- 0.000391839 Found lorentz at 14 1.47338 lm= 1.47338 5.44103e-05 -1.12582e-16 lp= 1.47338 5.44103e-05 -0.782663 r- 0.00231732 Found lorentz at 15 1.52394 lm= 1.52394 7.278e-05 -7.97273e-17 lp= 1.52394 7.278e-05 -0.761745 r- 0.00318479 Found lorentz at 16 1.96363 lm= 1.96363 0.000117303 -5.17547e-17 lp= 1.96363 0.000117303 -0.779164 r- 0.00501831 Found lorentz at 17 1.74446 lm= 1.74446 9.80692e-05 -6.07413e-17 lp= 1.74446 9.80692e-05 -0.771807 r- 0.00423548 Found lorentz at 18 1.8052 lm= 1.8052 0.000285624 -2.10773e-17 lp= 1.8052 0.000285624 -0.775898 r- 0.0122707 Found lorentz at 19 1.64264 lm= 1.64263 0.000334788 -1.6609e-17 lp= 1.64264 0.000334789 -0.745688 r- 0.0149656 Found lorentz at 20 2.04506 lm= 2.04506 0.000548244 -1.02789e-17 lp= 2.04506 0.000548245 -0.750691 r- 0.0243441 Found lorentz at 21 2.37749 lm= 2.37749 0.000133044 -4.45349e-17 lp= 2.37749 0.000133044 -0.769746 r- 0.00576137 Found lorentz at 22 2.35556 lm= 2.35556 0.000502908 -1.20459e-17 lp= 2.35556 0.000502908 -0.778331 r- 0.0215379 Found lorentz at 23 2.46043 lm= 2.46043 0.000146947 -4.11874e-17 lp= 2.46043 0.000146947 -0.777971 r- 0.00629618 Q = 8.000000000003233 n0=3.634887398841845e-06 n1=1.84760319923852e-07 n2=0.004254809194858635 n3=0.001024330237061788 n4=0.0001991812602393287 n5=1.209196960404745e-05 n6=4.249031155310463e-05 n7=4.980199522997172e-06 n8=1.58342526703402e-06 n9=2.550202429497527e-07 n10=9.230873729767498e-07 n11=0.7765088409610811 n12=0.0003770987151604545 n13=0.0003117344642292628 n14=0.0001585202316636441 n15=0.0001450112357686181 n16=7.251956521394873e-05 n17=5.243472111361207e-05 n18=9.72628499292998e-05 n19=0.0001802357477766211 n20=0.0001012871920219653 n21=2.733072247333244e-05 n22=9.932393545861706e-05 n23=2.392848185545187e-05 n24=0.0004060895657392799 n25=6.734953005801454e-06 n26=0.06085222794538988 n27=0.02187398621703609 n28=0.01324542506186797 n29=0.006604892237270299 n30=0.008674375941658345 n31=0.005337378893283771 n32=0.01409610845989307 n33=0.004265635283038065 n34=0.004425783912238026 n35=0.00907515035355733 n36=0.001129710108508039 n37=0.007482780518278055 n38=0.008687784741981048 n39=0.01407823353329735 n40=0.001148438507094292 n41=0.001335232454858936 n42=0.01552554019476479 n43=0.01085744739843332 n44=0.0002862879503436437 n45=0.0005047235495109684 n46=0.0003763941007671461 n47=0.00030387237356498 n48=0.0001679867383748856 n49=0.0002353234713374253 n50=9.348986725425857e-05 n51=0.0002221958931635584 n52=0.0001543940562255732 n53=0.0001582189257201553 n54=0.0001431649119232798 n55=9.213549667759805e-05 n56=0.000107106682715971 n57=0.0004459346355389233 n58=6.210819310348471e-05 n59=0.0001634375654572101 n60=0.0003665551220011704 n61=0.0002802693199292601 n62=8.013253721837678e-05 n63=6.988496159910931e-05 n64=0.001426628857877071 n65=0.001450805331314881 Q is here equal to 8.000000000003233 4.) nd: 3.217243660894183 Norm of Spectral functions:  0: 1.0006  1: 0.9855  2: 1.0021  3: 0.9993  4: 0.9998  5: 0.9994  6: 0.9990  7: 1.0006  8: 0.9971  9: 0.9995 10: 0.9993 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9998 16: 0.9991 17: 1.0010 18: 1.0017 19: 0.9993 20: 1.0026 21: 1.0021 22: 0.9986 23: 1.0008 24: 1.4115 25: 0.4206 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0017 30: 1.0010 31: 1.0094 32: 1.0015 33: 0.9947 34: 1.0004 35: 0.9879 36: 0.9959 37: 0.9939 38: 0.9966 39: 1.0004 40: 0.9988 41: 0.9991 42: 1.0004 43: 0.9997 44: 0.9980 45: 0.9401 46: 0.9080 47: 1.1022 48: 1.1058 49: 0.8691 50: 1.2186 51: 1.0822 52: 1.1668 53: 1.0114 54: 1.0935 55: 1.0593 56: 1.0012 57: 0.9523 58: 1.0160 59: 1.0107 60: 1.0109 61: 1.0105 62: 1.0088 63: 1.0067 64: 0.3392 65: 0.2235  0: 2.7900  1: 0.4272 4.) SelfConsistentStep 4.) Difference between steps: 0.07802 5.) DeterminSpectralFunctions ; lambda = -32.91725504906631 -1.951197120152511 Found lorentz at 11 0.00225767 lm= 0.00225767 7.43228e-08 -0.620096 lp= 0.00225767 7.43228e-08 -0.777147 r- 0.0004166 Found lorentz at 12 0.82532 lm= 0.82532 2.18835e-06 -2.79736e-15 lp= 0.82532 2.18835e-06 -0.782407 r- 2.31766e-05 Found lorentz at 13 1.35566 lm= 1.35566 9.21788e-06 -6.55547e-16 lp= 1.35566 9.21788e-06 -0.777352 r- 0.000395269 Found lorentz at 14 1.47368 lm= 1.47368 5.42628e-05 -1.12935e-16 lp= 1.47368 5.42628e-05 -0.782825 r- 0.00231055 Found lorentz at 15 1.52419 lm= 1.52419 7.18488e-05 -8.07844e-17 lp= 1.52419 7.18488e-05 -0.761857 r- 0.00314358 Found lorentz at 16 1.96408 lm= 1.96408 0.000116311 -5.22206e-17 lp= 1.96408 0.000116311 -0.779346 r- 0.0049747 Found lorentz at 17 1.74483 lm= 1.74483 9.52972e-05 -6.25313e-17 lp= 1.74483 9.52972e-05 -0.77195 r- 0.004115 Found lorentz at 18 1.80551 lm= 1.80551 0.000278137 -2.16517e-17 lp= 1.80551 0.000278137 -0.776024 r- 0.0119471 Found lorentz at 19 1.64285 lm= 1.64285 0.000320527 -1.73488e-17 lp= 1.64285 0.000320528 -0.745707 r- 0.0143277 Found lorentz at 20 2.04542 lm= 2.04542 0.000543174 -1.03788e-17 lp= 2.04542 0.000543175 -0.750833 r- 0.0241143 Found lorentz at 21 2.37801 lm= 2.37801 0.000129947 -4.5624e-17 lp= 2.37801 0.000129947 -0.769981 r- 0.00562555 Found lorentz at 22 2.35604 lm= 2.35604 0.000496951 -1.21976e-17 lp= 2.35604 0.000496951 -0.778564 r- 0.0212764 Found lorentz at 23 2.46099 lm= 2.46099 0.000142318 -4.25531e-17 lp= 2.46099 0.000142318 -0.778209 r- 0.00609598 Q = 8.000000000002233 n0=3.624712049477676e-06 n1=1.841448229533649e-07 n2=0.004333651013387896 n3=0.001050949995820509 n4=0.0002037591160693937 n5=1.238341814474717e-05 n6=4.383058432561176e-05 n7=5.090223125639345e-06 n8=1.640737062236253e-06 n9=2.606185118205818e-07 n10=9.441646213234632e-07 n11=0.7762477392891803 n12=0.0003767364940888154 n13=0.0003114020534006983 n14=0.000158273091917102 n15=0.0001448894261687668 n16=7.242978608039219e-05 n17=5.237229120506291e-05 n18=9.710842281884366e-05 n19=0.0001800841807767969 n20=0.0001011756140192212 n21=2.730099441977043e-05 n22=9.915437914329993e-05 n23=2.38983355448377e-05 n24=0.0004054075888685936 n25=6.725416353128386e-06 n26=0.06087026271117644 n27=0.02187779039529007 n28=0.01325245211383894 n29=0.006608632466281837 n30=0.008678696950969891 n31=0.005339826320451329 n32=0.01410790380528126 n33=0.004267323664210564 n34=0.004429081185984334 n35=0.009086489180999198 n36=0.001130121819380287 n37=0.007492271513358076 n38=0.008695699957458843 n39=0.01409988510127328 n40=0.001149308660208421 n41=0.001336358388267795 n42=0.01555057221827936 n43=0.01087552162747929 n44=0.0002866780252837732 n45=0.000504900307456687 n46=0.0003764351492769364 n47=0.000303882406123455 n48=0.0001680164176598437 n49=0.0002353512763683358 n50=9.350463818509788e-05 n51=0.0002221698611242023 n52=0.0001543814288515381 n53=0.0001581841909709629 n54=0.0001431394400004981 n55=9.211346786958851e-05 n56=0.0001071006275583076 n57=0.0004459857300150666 n58=6.210329208348985e-05 n59=0.0001634455485767892 n60=0.0003666046091412076 n61=0.0002802913725260159 n62=8.012423378313407e-05 n63=6.987221555615776e-05 n64=0.001426281232923033 n65=0.00145022035654944 Q is here equal to 8.000000000002233 5.) nd: 3.217282964125857 Norm of Spectral functions:  0: 1.0001  1: 0.9858  2: 1.0007  3: 1.0003  4: 1.0005  5: 0.9990  6: 0.9986  7: 0.9987  8: 1.0024  9: 0.9990 10: 0.9985 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9998 16: 0.9992 17: 1.0011 18: 1.0018 19: 0.9994 20: 1.0028 21: 1.0024 22: 0.9988 23: 1.0008 24: 1.8118 25: 0.4030 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0092 32: 1.0014 33: 0.9947 34: 1.0010 35: 0.9856 36: 0.9964 37: 0.9930 38: 0.9962 39: 1.0002 40: 0.9985 41: 0.9989 42: 1.0009 43: 0.9993 44: 0.9978 45: 0.9409 46: 0.9084 47: 1.1027 48: 1.1067 49: 0.8698 50: 1.2176 51: 1.0817 52: 1.1656 53: 1.0130 54: 1.0932 55: 1.0600 56: 1.0005 57: 0.9513 58: 1.0160 59: 1.0106 60: 1.0108 61: 1.0104 62: 1.0088 63: 1.0066 64: 0.3385 65: 0.2242  0: 2.7899  1: 0.4274 5.) SelfConsistentStep 5.) Difference between steps: 0.1114 6.) DeterminSpectralFunctions ; lambda = -32.9175771621599 -1.951519233246106 Found lorentz at 11 0.00226053 lm= 0.00226053 7.47186e-08 -0.619838 lp= 0.00226053 7.47186e-08 -0.777046 r- 0.000418873 Found lorentz at 12 0.825188 lm= 0.825188 2.21145e-06 -2.76711e-15 lp= 0.825188 2.21145e-06 -0.78226 r- 2.34256e-05 Found lorentz at 13 1.35543 lm= 1.35543 9.90733e-06 -6.09603e-16 lp= 1.35543 9.90733e-06 -0.777145 r- 0.000424946 Found lorentz at 14 1.4734 lm= 1.4734 6.19842e-05 -9.88134e-17 lp= 1.4734 6.19842e-05 -0.782616 r- 0.00264005 Found lorentz at 15 1.52387 lm= 1.52387 7.85752e-05 -7.38267e-17 lp= 1.52387 7.85753e-05 -0.76164 r- 0.00343886 Found lorentz at 16 1.96375 lm= 1.96375 0.000118969 -5.10219e-17 lp= 1.96375 0.000118969 -0.779105 r- 0.00509 Found lorentz at 17 1.74446 lm= 1.74446 0.000100357 -5.93388e-17 lp= 1.74446 0.000100357 -0.771689 r- 0.00433493 Found lorentz at 18 1.80519 lm= 1.80519 0.000291851 -2.06224e-17 lp= 1.80519 0.000291851 -0.7758 r- 0.0125398 Found lorentz at 19 1.64254 lm= 1.64254 0.000340649 -1.63147e-17 lp= 1.64254 0.00034065 -0.745495 r- 0.0152315 Found lorentz at 20 2.04498 lm= 2.04498 0.000556807 -1.01168e-17 lp= 2.04498 0.000556808 -0.750542 r- 0.0247292 Found lorentz at 21 2.3774 lm= 2.3774 0.0001385 -4.27649e-17 lp= 2.3774 0.0001385 -0.769607 r- 0.00599874 Found lorentz at 22 2.35542 lm= 2.35542 0.000513909 -1.17831e-17 lp= 2.35542 0.00051391 -0.778167 r- 0.0220137 Found lorentz at 23 2.46042 lm= 2.46042 0.00015176 -3.98676e-17 lp= 2.46042 0.00015176 -0.777838 r- 0.00650352 Q = 7.999999999998401 n0=3.648751398627151e-06 n1=1.855685316995784e-07 n2=0.004448701803187264 n3=0.001090495230682928 n4=0.0002105527431466973 n5=1.281605992957716e-05 n6=4.584903943329708e-05 n7=5.255425575379067e-06 n8=1.728585259633988e-06 n9=2.691416935369393e-07 n10=9.76380110164354e-07 n11=0.775926856174052 n12=0.0003774765129123091 n13=0.0003121223780651043 n14=0.000158780544798912 n15=0.0001452203954881062 n16=7.256538150374807e-05 n17=5.249918827594186e-05 n18=9.741672739369914e-05 n19=0.0001804996982830367 n20=0.0001014125302061654 n21=2.734982730253793e-05 n22=9.950250223291647e-05 n23=2.394725848258995e-05 n24=0.000406763248143131 n25=6.742123077105392e-06 n26=0.06086602714326084 n27=0.0218777014015518 n28=0.01325912093618732 n29=0.006612575804416405 n30=0.008681651164154406 n31=0.005341815994861349 n32=0.01412056947820097 n33=0.004269090761821367 n34=0.004432582589657759 n35=0.009100433502208929 n36=0.001130329791234904 n37=0.007503860528769826 n38=0.00870444624482903 n39=0.01412759898055138 n40=0.001150311342442793 n41=0.001337614541248285 n42=0.01558292468469313 n43=0.01089921009520612 n44=0.0002872122273558066 n45=0.0005050509876215678 n46=0.0003764974151147749 n47=0.0003039257230703729 n48=0.0001680556835764253 n49=0.0002353988655843275 n50=9.352919322201871e-05 n51=0.0002221847097169687 n52=0.0001543980226365865 n53=0.0001581886042372578 n54=0.0001431470492750845 n55=9.212024171549357e-05 n56=0.0001071107004143671 n57=0.0004460998095238308 n58=6.211116750809915e-05 n59=0.0001634769890982952 n60=0.0003666951239011168 n61=0.0002803550004051908 n62=8.013196382138298e-05 n63=6.988354270367579e-05 n64=0.001426500488062465 n65=0.001450428286972553 Q is here equal to 7.999999999998401 6.) nd: 3.217271343300138 Norm of Spectral functions:  0: 1.0009  1: 0.9854  2: 0.9992  3: 0.9989  4: 0.9991  5: 0.9985  6: 0.9993  7: 0.9993  8: 0.9988  9: 0.9990 10: 1.0034 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9997 16: 0.9991 17: 1.0010 18: 1.0017 19: 0.9993 20: 1.0026 21: 1.0021 22: 0.9985 23: 1.0008 24: 1.3215 25: 0.4317 26: 0.9998 27: 1.0001 28: 1.0010 29: 1.0018 30: 1.0009 31: 1.0090 32: 1.0014 33: 0.9946 34: 1.0018 35: 0.9832 36: 0.9970 37: 0.9919 38: 0.9957 39: 0.9998 40: 0.9980 41: 0.9987 42: 1.0011 43: 0.9982 44: 1.0007 45: 0.9389 46: 0.9084 47: 1.1007 48: 1.1029 49: 0.8686 50: 1.2191 51: 1.0820 52: 1.1678 53: 1.0093 54: 1.0930 55: 1.0582 56: 1.0021 57: 0.9540 58: 1.0160 59: 1.0109 60: 1.0110 61: 1.0106 62: 1.0090 63: 1.0069 64: 0.3427 65: 0.2254  0: 2.7896  1: 0.4276 6.) SelfConsistentStep 6.) Difference between steps: 0.03768 7.) DeterminSpectralFunctions ; lambda = -32.91824738932924 -1.952189460415443 Found lorentz at 11 0.00225657 lm= 0.00225657 7.56194e-08 -0.619916 lp= 0.00225657 7.56194e-08 -0.776834 r- 0.000424038 Found lorentz at 12 0.82472 lm= 0.82472 2.26902e-06 -2.69444e-15 lp= 0.82472 2.26902e-06 -0.781903 r- 2.40464e-05 Found lorentz at 13 1.35452 lm= 1.35452 1.18401e-05 -5.09382e-16 lp= 1.35452 1.18401e-05 -0.776605 r- 0.000508201 Found lorentz at 14 1.47254 lm= 1.47254 8.49339e-05 -7.20151e-17 lp= 1.47254 8.49339e-05 -0.782082 r- 0.00361999 Found lorentz at 15 1.52278 lm= 1.52278 9.83715e-05 -5.88887e-17 lp= 1.52278 9.83716e-05 -0.761116 r- 0.00430822 Found lorentz at 16 1.9623 lm= 1.9623 0.000124757 -4.85689e-17 lp= 1.9623 0.000124757 -0.778417 r- 0.00534236 Found lorentz at 17 1.74302 lm= 1.74302 0.000115721 -5.13672e-17 lp= 1.74302 0.000115721 -0.770989 r- 0.00500312 Found lorentz at 18 1.80405 lm= 1.80405 0.000326495 -1.84049e-17 lp= 1.80405 0.000326496 -0.775184 r- 0.0140395 Found lorentz at 19 1.64165 lm= 1.64165 0.00040493 -1.37107e-17 lp= 1.64165 0.000404932 -0.745111 r- 0.0181151 Found lorentz at 20 2.04355 lm= 2.04354 0.000598599 -9.39371e-18 lp= 2.04354 0.000598601 -0.749873 r- 0.026609 Found lorentz at 21 2.37551 lm= 2.37551 0.00017074 -3.45998e-17 lp= 2.37551 0.00017074 -0.768606 r- 0.00740474 Found lorentz at 22 2.35349 lm= 2.35349 0.000574418 -1.05161e-17 lp= 2.35349 0.000574419 -0.777216 r- 0.0246358 Found lorentz at 23 2.45842 lm= 2.45842 0.000185305 -3.25672e-17 lp= 2.45842 0.000185305 -0.776844 r- 0.00795119 Q = 8.000000000004986 n0=3.707656922634699e-06 n1=1.890936967619898e-07 n2=0.004434139944769097 n3=0.001085654193967257 n4=0.0002097065612297544 n5=1.276304373311877e-05 n6=4.560495561592961e-05 n7=5.234570537255149e-06 n8=1.718013432569028e-06 n9=2.681461955998033e-07 n10=9.72535362846325e-07 n11=0.776029064488995 n12=0.0003793109346724987 n13=0.0003139029554643471 n14=0.0001600448899604445 n15=0.0001460091507961401 n16=7.292707847427336e-05 n17=5.281948780008037e-05 n18=9.819309126478562e-05 n19=0.0001814808059100848 n20=0.0001020004711511173 n21=2.747730473639036e-05 n22=0.0001003722258122074 n23=2.407589667693044e-05 n24=0.0004101981333288967 n25=6.786077502920006e-06 n26=0.06084035445574663 n27=0.02186805785324305 n28=0.013252973070775 n29=0.006609415845333767 n30=0.008678398254807426 n31=0.00533961236280913 n32=0.01411399834518591 n33=0.004267077823136931 n34=0.004430559402089674 n35=0.009095594722001242 n36=0.001129949334932396 n37=0.007499958687836418 n38=0.008700953978568538 n39=0.01411980867103086 n40=0.001149776637014669 n41=0.001337038905203263 n42=0.01557419169933022 n43=0.01089315099498901 n44=0.0002870673688979441 n45=0.0005051196976821027 n46=0.0003765356745537293 n47=0.000303964336666725 n48=0.0001680842951456343 n49=0.0002354384263111188 n50=9.35520343453117e-05 n51=0.00022221222227582 n52=0.0001544247563955233 n53=0.0001582117026813069 n54=0.0001431690712657634 n55=9.214396894454428e-05 n56=0.0001071239044411634 n57=0.0004462205894070559 n58=6.212418830828961e-05 n59=0.000163512339041092 n60=0.0003667810159946953 n61=0.0002804254791283762 n62=8.014565755106008e-05 n63=6.991013059582766e-05 n64=0.001427102669773012 n65=0.001451237718551005 Q is here equal to 8.000000000004986 7.) nd: 3.217198962704968 Norm of Spectral functions:  0: 1.0024  1: 0.9860  2: 0.9991  3: 0.9992  4: 0.9992  5: 0.9994  6: 0.9991  7: 0.9988  8: 0.9996  9: 0.9987 10: 1.0026 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0009 15: 0.9996 16: 0.9989 17: 1.0008 18: 1.0013 19: 0.9991 20: 1.0021 21: 1.0017 22: 0.9971 23: 1.0006 24: 0.7030 25: 0.5790 26: 0.9998 27: 1.0001 28: 1.0010 29: 1.0018 30: 1.0009 31: 1.0090 32: 1.0014 33: 0.9947 34: 1.0017 35: 0.9835 36: 0.9969 37: 0.9920 38: 0.9958 39: 0.9998 40: 0.9981 41: 0.9987 42: 1.0011 43: 0.9983 44: 1.0005 45: 0.9342 46: 0.9082 47: 1.0952 48: 1.0934 49: 0.8649 50: 1.2228 51: 1.0814 52: 1.1721 53: 1.0016 54: 1.0927 55: 1.0549 56: 1.0054 57: 0.9590 58: 1.0160 59: 1.0114 60: 1.0115 61: 1.0110 62: 1.0095 63: 1.0074 64: 0.3528 65: 0.2273  0: 2.7896  1: 0.4276 7.) SelfConsistentStep 7.) Difference between steps: 0.1046 8.) DeterminSpectralFunctions ; lambda = -32.9185589281785 -1.952500999264704 Found lorentz at 11 0.00225093 lm= 0.00225093 7.60665e-08 -0.620182 lp= 0.00225093 7.60665e-08 -0.77673 r- 0.000426602 Found lorentz at 12 0.824466 lm= 0.824466 2.29796e-06 -2.65927e-15 lp= 0.824466 2.29796e-06 -0.781723 r- 2.43588e-05 Found lorentz at 13 1.35404 lm= 1.35404 1.27799e-05 -4.71593e-16 lp= 1.35404 1.27799e-05 -0.776332 r- 0.000548731 Found lorentz at 14 1.47207 lm= 1.47207 9.60745e-05 -6.36197e-17 lp= 1.47207 9.60746e-05 -0.781808 r- 0.00409626 Found lorentz at 15 1.52221 lm= 1.52221 0.000108018 -5.35921e-17 lp= 1.52221 0.000108018 -0.760849 r- 0.00473235 Found lorentz at 16 1.96153 lm= 1.96153 0.000127788 -4.73747e-17 lp= 1.96153 0.000127788 -0.778068 r- 0.00547457 Found lorentz at 17 1.74225 lm= 1.74225 0.00012322 -4.81964e-17 lp= 1.74225 0.00012322 -0.770634 r- 0.00532982 Found lorentz at 18 1.80344 lm= 1.80344 0.000344205 -1.74438e-17 lp= 1.80344 0.000344206 -0.774872 r- 0.014807 Found lorentz at 19 1.64118 lm= 1.64118 0.000436491 -1.27125e-17 lp= 1.64118 0.000436492 -0.744909 r- 0.0195322 Found lorentz at 20 2.04279 lm= 2.04279 0.000619007 -9.07565e-18 lp= 2.04279 0.000619008 -0.749527 r- 0.0275289 Found lorentz at 21 2.37451 lm= 2.37451 0.000185618 -3.1784e-17 lp= 2.37451 0.000185618 -0.768094 r- 0.00805535 Found lorentz at 22 2.35246 lm= 2.35246 0.000602577 -1.00117e-17 lp= 2.35246 0.000602578 -0.776714 r- 0.0258602 Found lorentz at 23 2.45735 lm= 2.45735 0.000201375 -2.9929e-17 lp= 2.45735 0.000201375 -0.776334 r- 0.00864641 Q = 8.000000000000062 n0=3.737450024058978e-06 n1=1.908796285315754e-07 n2=0.004322725004911392 n3=0.001047643082628881 n4=0.0002033088869297991 n5=1.23514929834164e-05 n6=4.368432589096737e-05 n7=5.085477996270587e-06 n8=1.636092303974086e-06 n9=2.604615223828008e-07 n10=9.440196010904984e-07 n11=0.7763656243481429 n12=0.0003801966742683198 n13=0.0003147722242541365 n14=0.0001606721738643003 n15=0.0001463935739097469 n16=7.310163551999857e-05 n17=5.297659826102896e-05 n18=9.857812020977755e-05 n19=0.0001819586990357461 n20=0.0001022871303397371 n21=2.753887687549297e-05 n22=0.0001008059134376205 n23=2.413843159225326e-05 n24=0.0004119062405224731 n25=6.807724921736096e-06 n26=0.06082632328013525 n27=0.02186209270350963 n28=0.01324336176681124 n29=0.006603763007247488 n30=0.008674808419737379 n31=0.005336887770290765 n32=0.0140995790303278 n33=0.004264041639212924 n34=0.004426353169896942 n35=0.009080999416833047 n36=0.001129675984044773 n37=0.007488027864935915 n38=0.008693050896418673 n39=0.01409197509160868 n40=0.001148631974323071 n41=0.001335707851322507 n42=0.01554183369139733 n43=0.01086948656101265 n44=0.0002865727569518763 n45=0.0005050797164960773 n46=0.0003764958365661865 n47=0.0003039357926326138 n48=0.0001680736571558334 n49=0.0002354234273862397 n50=9.354976472620595e-05 n51=0.0002221899722850818 n52=0.000154414980262061 n53=0.0001581975294553179 n54=0.0001431570950655846 n55=9.214229016319359e-05 n56=0.0001071135355946467 n57=0.0004462154253174796 n58=6.212109371139553e-05 n59=0.0001635066177572733 n60=0.0003667696195292748 n61=0.0002804191509294142 n62=8.014010783760392e-05 n63=6.991368418720287e-05 n64=0.001427201966864139 n65=0.001451440320482897 Q is here equal to 8.000000000000062 8.) nd: 3.217172680540754 Norm of Spectral functions:  0: 1.0029  1: 0.9871  2: 1.0010  3: 1.0001  4: 1.0005  5: 0.9992  6: 0.9986  7: 0.9988  8: 1.0021  9: 0.9992 10: 0.9988 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0009 15: 0.9995 16: 0.9987 17: 1.0007 18: 1.0012 19: 0.9989 20: 1.0018 21: 1.0015 22: 0.9958 23: 1.0005 24: 0.6082 25: 0.7166 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0091 32: 1.0015 33: 0.9947 34: 1.0010 35: 0.9857 36: 0.9965 37: 0.9930 38: 0.9962 39: 1.0002 40: 0.9985 41: 0.9989 42: 1.0009 43: 0.9993 44: 0.9978 45: 0.9316 46: 0.9083 47: 1.0922 48: 1.0884 49: 0.8630 50: 1.2246 51: 1.0809 52: 1.1743 53: 0.9977 54: 1.0923 55: 1.0534 56: 1.0069 57: 0.9614 58: 1.0160 59: 1.0116 60: 1.0117 61: 1.0112 62: 1.0098 63: 1.0076 64: 0.3580 65: 0.2283  0: 2.7898  1: 0.4273 8.) SelfConsistentStep 8.) Difference between steps: 0.07841 9.) DeterminSpectralFunctions ; lambda = -32.91831397172757 -1.952256042813776 Found lorentz at 11 0.00224956 lm= 0.00224956 7.56933e-08 -0.620326 lp= 0.00224956 7.56933e-08 -0.776804 r- 0.000424469 Found lorentz at 12 0.824659 lm= 0.824659 2.27419e-06 -2.68798e-15 lp= 0.824659 2.27419e-06 -0.781856 r- 2.41027e-05 Found lorentz at 13 1.35444 lm= 1.35444 1.20439e-05 -5.00684e-16 lp= 1.35444 1.20439e-05 -0.776544 r- 0.000516989 Found lorentz at 14 1.47243 lm= 1.47243 8.66877e-05 -7.05473e-17 lp= 1.47243 8.66878e-05 -0.782023 r- 0.00369503 Found lorentz at 15 1.52268 lm= 1.52268 9.97195e-05 -5.80829e-17 lp= 1.52268 9.97196e-05 -0.761052 r- 0.00436762 Found lorentz at 16 1.96221 lm= 1.96221 0.000125543 -4.82564e-17 lp= 1.96221 0.000125543 -0.778349 r- 0.00537649 Found lorentz at 17 1.74292 lm= 1.74292 0.000116204 -5.11436e-17 lp= 1.74292 0.000116204 -0.770913 r- 0.0050245 Found lorentz at 18 1.80393 lm= 1.80393 0.000329209 -1.82499e-17 lp= 1.80393 0.000329209 -0.775115 r- 0.0141574 Found lorentz at 19 1.64154 lm= 1.64154 0.000405779 -1.36785e-17 lp= 1.64154 0.000405781 -0.745016 r- 0.0181554 Found lorentz at 20 2.0434 lm= 2.0434 0.000600055 -9.36836e-18 lp= 2.0434 0.000600056 -0.74977 r- 0.0266774 Found lorentz at 21 2.3753 lm= 2.3753 0.000171068 -3.45233e-17 lp= 2.3753 0.000171068 -0.768495 r- 0.00742005 Found lorentz at 22 2.35324 lm= 2.35324 0.000575536 -1.04918e-17 lp= 2.35324 0.000575537 -0.777073 r- 0.0246882 Found lorentz at 23 2.45823 lm= 2.45823 0.000185988 -3.24381e-17 lp= 2.45823 0.000185989 -0.776732 r- 0.00798167 Q = 8.000000000001329 n0=3.712380197654617e-06 n1=1.89404743039078e-07 n2=0.004244094688183415 n3=0.001021114018827276 n4=0.0001989803430722952 n5=1.20677003745861e-05 n6=4.236787953340292e-05 n7=4.991601430604881e-06 n8=1.58185160079727e-06 n9=2.554652261546001e-07 n10=9.262271102514582e-07 n11=0.7765434186494722 n12=0.000379360857073814 n13=0.0003139742919579608 n14=0.0001601148229650033 n15=0.0001460454679865291 n16=7.293124273659195e-05 n17=5.283332640578754e-05 n18=9.823435228486081e-05 n19=0.0001815250332413022 n20=0.0001020225797117836 n21=2.748023464703173e-05 n22=0.0001004265301752302 n23=2.407919335807505e-05 n24=0.0004103929952447448 n25=6.788398340313576e-06 n26=0.06083709447075859 n27=0.02186626018764165 n28=0.01324116304634106 n29=0.00660189496235531 n30=0.008675496043349362 n31=0.00533693694235108 n32=0.01409416669467378 n33=0.004263280326438082 n34=0.004424825679392024 n35=0.009073737798900484 n36=0.001129897108700995 n37=0.007482111529543948 n38=0.008690900793071284 n39=0.01407688676273863 n40=0.001148223490196636 n41=0.001335221663117687 n42=0.01552400607956293 n43=0.01085609431484508 n44=0.0002863464323754537 n45=0.000505018850371006 n46=0.0003764289219869544 n47=0.0003038728195338796 n48=0.0001680445268610109 n49=0.0002353806396283123 n50=9.353085969327103e-05 n51=0.0002221345638528991 n52=0.0001543794642950481 n53=0.0001581524241740695 n54=0.0001431174264840425 n55=9.211526677082729e-05 n56=0.000107089501567784 n57=0.0004461159080606763 n58=6.210519144939859e-05 n59=0.0001634741296904249 n60=0.0003666939595258643 n61=0.0002803560131925263 n62=8.012032052546977e-05 n63=6.98919889959266e-05 n64=0.001426710873234363 n65=0.001450812487851227 Q is here equal to 8.000000000001329 9.) nd: 3.217221453256603 Norm of Spectral functions:  0: 1.0025  1: 0.9862  2: 1.0019  3: 0.9993  4: 0.9998  5: 0.9997  6: 0.9993  7: 1.0003  8: 0.9977  9: 0.9996 10: 1.0001 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0009 15: 0.9996 16: 0.9989 17: 1.0008 18: 1.0013 19: 0.9990 20: 1.0020 21: 1.0016 22: 0.9969 23: 1.0006 24: 0.6806 25: 0.5959 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0093 32: 1.0015 33: 0.9948 34: 1.0005 35: 0.9877 36: 0.9963 37: 0.9938 38: 0.9965 39: 1.0004 40: 0.9987 41: 0.9991 42: 1.0004 43: 0.9997 44: 0.9981 45: 0.9335 46: 0.9081 47: 1.0948 48: 1.0922 49: 0.8642 50: 1.2239 51: 1.0818 52: 1.1736 53: 1.0004 54: 1.0928 55: 1.0544 56: 1.0058 57: 0.9594 58: 1.0160 59: 1.0115 60: 1.0116 61: 1.0111 62: 1.0096 63: 1.0074 64: 0.3539 65: 0.2278  0: 2.7900  1: 0.4272 9.) SelfConsistentStep 9.) Difference between steps: 0.05446 10.) DeterminSpectralFunctions ; lambda = -32.91788219214856 -1.951824263234766 Found lorentz at 11 0.00225059 lm= 0.00225059 7.50479e-08 -0.620368 lp= 0.00225059 7.50479e-08 -0.776936 r- 0.000420778 Found lorentz at 12 0.824972 lm= 0.824972 2.2339e-06 -2.73811e-15 lp= 0.824972 2.2339e-06 -0.782091 r- 2.36686e-05 Found lorentz at 13 1.35503 lm= 1.35503 1.10251e-05 -5.47458e-16 lp= 1.35503 1.10251e-05 -0.776904 r- 0.000473037 Found lorentz at 14 1.47304 lm= 1.47304 7.39831e-05 -8.27462e-17 lp= 1.47304 7.39831e-05 -0.782421 r- 0.00315189 Found lorentz at 15 1.52335 lm= 1.52335 8.80022e-05 -6.5879e-17 lp= 1.52335 8.80022e-05 -0.761413 r- 0.00385258 Found lorentz at 16 1.96313 lm= 1.96313 0.000120874 -5.01808e-17 lp= 1.96313 0.000120874 -0.778816 r- 0.00517339 Found lorentz at 17 1.74383 lm= 1.74383 0.000105258 -5.65301e-17 lp= 1.74383 0.000105258 -0.771378 r- 0.00454848 Found lorentz at 18 1.80467 lm= 1.80467 0.000301387 -1.99548e-17 lp= 1.80467 0.000301388 -0.775508 r- 0.0129544 Found lorentz at 19 1.64213 lm= 1.64213 0.000358948 -1.54732e-17 lp= 1.64213 0.00035895 -0.745258 r- 0.0160548 Found lorentz at 20 2.04432 lm= 2.04432 0.000572739 -9.82746e-18 lp= 2.04432 0.000572741 -0.750239 r- 0.025447 Found lorentz at 21 2.37659 lm= 2.37659 0.000152617 -3.87673e-17 lp= 2.37659 0.000152617 -0.76919 r- 0.00661374 Found lorentz at 22 2.35451 lm= 2.35451 0.000539978 -1.12026e-17 lp= 2.35451 0.000539979 -0.777764 r- 0.0231424 Found lorentz at 23 2.45957 lm= 2.45957 0.000165308 -3.65615e-17 lp= 2.45957 0.000165308 -0.777425 r- 0.00708783 Q = 8.000000000001478 n0=3.667261710594874e-06 n1=1.867692069447922e-07 n2=0.004210098184450756 n3=0.00100960906487324 n4=0.0001969790437074006 n5=1.194103549340338e-05 n6=4.178792467414921e-05 n7=4.94254529644543e-06 n8=1.556934245076348e-06 n9=2.530043238217107e-07 n10=9.168524129083376e-07 n11=0.7765922529593675 n12=0.0003779414942208781 n13=0.0003126085283848739 n14=0.0001591362492933526 n15=0.000145450150250858 n16=7.264579027012846e-05 n17=5.258902363494518e-05 n18=9.763449882481505e-05 n19=0.000180776929399185 n20=0.0001015704157654425 n21=2.738197452917623e-05 n22=9.975819982545793e-05 n23=2.397929612524291e-05 n24=0.0004077589503226432 n25=6.755937522068842e-06 n26=0.06085633281811991 n27=0.02187220427685194 n28=0.01324260337881783 n29=0.006602282183651646 n30=0.008677330759764261 n31=0.005337830799139577 n32=0.01409413312775613 n33=0.004263707273041912 n34=0.00442491945089495 n35=0.009071859041682987 n36=0.00113017869431079 n37=0.007480551445071218 n38=0.008690956289755069 n39=0.01407204164428171 n40=0.001148210206592421 n41=0.001335207614831483 n42=0.01551803238312606 n43=0.01085128821842162 n44=0.0002862391263882031 n45=0.0005050252319850376 n46=0.0003764109409317129 n47=0.0003038445746815777 n48=0.0001680338781378339 n49=0.0002353637399323385 n50=9.351973314766177e-05 n51=0.0002221024678675403 n52=0.000154358933181268 n53=0.0001581210622705474 n54=0.0001430897891389644 n55=9.209338649589052e-05 n56=0.0001070777118497923 n57=0.0004460480724028777 n58=6.209441952798759e-05 n59=0.0001634574307531587 n60=0.0003666497190669676 n61=0.0002803144708849873 n62=8.010796691691094e-05 n63=6.987174512142394e-05 n64=0.001426224456029442 n65=0.001450102519044914 Q is here equal to 8.000000000001478 10.) nd: 3.217277940579923 Norm of Spectral functions:  0: 1.0015  1: 0.9854  2: 1.0008  3: 0.9994  4: 0.9993  5: 1.0011  6: 1.0010  7: 1.0010  8: 0.9983  9: 1.0001 10: 0.9998 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9997 16: 0.9990 17: 1.0009 18: 1.0016 19: 0.9992 20: 1.0023 21: 1.0019 22: 0.9980 23: 1.0007 24: 0.9221 25: 0.4820 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0093 32: 1.0015 33: 0.9948 34: 1.0003 35: 0.9888 36: 0.9962 37: 0.9942 38: 0.9967 39: 1.0005 40: 0.9988 41: 0.9991 42: 1.0002 43: 0.9998 44: 0.9986 45: 0.9373 46: 0.9077 47: 1.0994 48: 1.0994 49: 0.8664 50: 1.2220 51: 1.0828 52: 1.1708 53: 1.0064 54: 1.0936 55: 1.0569 56: 1.0037 57: 0.9548 58: 1.0161 59: 1.0112 60: 1.0113 61: 1.0108 62: 1.0092 63: 1.0071 64: 0.3472 65: 0.2267  0: 2.7901  1: 0.4272 10.) SelfConsistentStep 10.) Difference between steps: 0.03517 11.) DeterminSpectralFunctions ; lambda = -32.91750353366887 -1.951445604755076 Found lorentz at 11 0.00225309 lm= 0.00225309 7.44923e-08 -0.620304 lp= 0.00225309 7.44923e-08 -0.777051 r- 0.000417601 Found lorentz at 12 0.825239 lm= 0.825239 2.19915e-06 -2.78286e-15 lp= 0.825239 2.19915e-06 -0.782299 r- 2.32942e-05 Found lorentz at 13 1.3555 lm= 1.3555 1.02073e-05 -5.91798e-16 lp= 1.3555 1.02073e-05 -0.777218 r- 0.000437772 Found lorentz at 14 1.47359 lm= 1.47359 6.39498e-05 -9.58165e-17 lp= 1.47359 6.39498e-05 -0.78278 r- 0.00272319 Found lorentz at 15 1.5239 lm= 1.5239 7.86102e-05 -7.38119e-17 lp= 1.5239 7.86102e-05 -0.761733 r- 0.00343997 Found lorentz at 16 1.96385 lm= 1.96385 0.000116477 -5.213e-17 lp= 1.96385 0.000116477 -0.779228 r- 0.00498259 Found lorentz at 17 1.74455 lm= 1.74455 9.60477e-05 -6.20158e-17 lp= 1.74455 9.60477e-05 -0.771782 r- 0.00414831 Found lorentz at 18 1.80528 lm= 1.80528 0.000276488 -2.17709e-17 lp= 1.80528 0.000276488 -0.775848 r- 0.011879 Found lorentz at 19 1.64265 lm= 1.64265 0.000320359 -1.73478e-17 lp= 1.64265 0.00032036 -0.745489 r- 0.0143244 Found lorentz at 20 2.04511 lm= 2.04511 0.000550599 -1.02343e-17 lp= 2.04511 0.0005506 -0.750668 r- 0.0244493 Found lorentz at 21 2.37769 lm= 2.37769 0.000137959 -4.29547e-17 lp= 2.37769 0.000137959 -0.769805 r- 0.00597377 Found lorentz at 22 2.35562 lm= 2.35562 0.000511264 -1.18509e-17 lp= 2.35562 0.000511265 -0.778393 r- 0.021894 Found lorentz at 23 2.4607 lm= 2.4607 0.000148741 -4.06985e-17 lp= 2.4607 0.000148741 -0.778044 r- 0.00637242 Q = 7.999999999997935 n0=3.627131739921863e-06 n1=1.844132801900989e-07 n2=0.00422793744839798 n3=0.001015429782221094 n4=0.000197862532815362 n5=1.200110273356744e-05 n6=4.206543624110784e-05 n7=4.957986592952133e-06 n8=1.567406272914711e-06 n9=2.53800789158566e-07 n10=9.193812448663335e-07 n11=0.7765086155527192 n12=0.0003767114971941783 n13=0.0003114216705619406 n14=0.0001582755140309294 n15=0.000144935045935352 n16=7.239839357818664e-05 n17=5.237692676460184e-05 n18=9.710812603611102e-05 n19=0.0001801274064954048 n20=0.0001011773577260685 n21=2.729679636055509e-05 n22=9.916843145914812e-05 n23=2.389240559147651e-05 n24=0.0004054449907175376 n25=6.727291977296506e-06 n26=0.06087397515630587 n27=0.02187710337691552 n28=0.01324672534120321 n29=0.00660448855445823 n30=0.008679504759858209 n31=0.005339133774848532 n32=0.01409894092497202 n33=0.004264981484386448 n34=0.004426421003433255 n35=0.009075601357639603 n36=0.001130411876728002 n37=0.007483576897148358 n38=0.008693159550696735 n39=0.01407835448423579 n40=0.001148559586679672 n41=0.00133562522953423 n42=0.01552509453368752 n43=0.01085632144735119 n44=0.0002863030909696774 n45=0.0005050937901382562 n46=0.0003764416471855279 n47=0.0003038569583536002 n48=0.0001680448233980121 n49=0.0002353766431758295 n50=9.352106845697493e-05 n51=0.0002221010278518791 n52=0.0001543584117219064 n53=0.0001581122319321608 n54=0.0001430825474777524 n55=9.208404538476526e-05 n56=0.0001070800398920642 n57=0.0004460406985748822 n58=6.209210569262788e-05 n59=0.0001634609204376036 n60=0.0003666543852930928 n61=0.0002803106983471925 n62=8.010638268117853e-05 n63=6.986106189377917e-05 n64=0.001425940042615277 n65=0.001449614208966517 Q is here equal to 7.999999999997935 11.) nd: 3.217320131942644 Norm of Spectral functions:  0: 1.0003  1: 0.9856  2: 1.0014  3: 0.9992  4: 0.9995  5: 1.0007  6: 1.0004  7: 1.0009  8: 0.9971  9: 1.0001 10: 0.9992 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0010 15: 0.9998 16: 0.9991 17: 1.0010 18: 1.0018 19: 0.9994 20: 1.0026 21: 1.0023 22: 0.9986 23: 1.0008 24: 1.4484 25: 0.4205 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0093 32: 1.0015 33: 0.9948 34: 1.0005 35: 0.9882 36: 0.9963 37: 0.9940 38: 0.9966 39: 1.0005 40: 0.9988 41: 0.9991 42: 1.0003 43: 0.9997 44: 0.9984 45: 0.9409 46: 0.9073 47: 1.1033 48: 1.1060 49: 0.8685 50: 1.2197 51: 1.0828 52: 1.1671 53: 1.0127 54: 1.0940 55: 1.0596 56: 1.0013 57: 0.9501 58: 1.0162 59: 1.0109 60: 1.0109 61: 1.0105 62: 1.0088 63: 1.0067 64: 0.3412 65: 0.2255  0: 2.7901  1: 0.4273 11.) SelfConsistentStep 11.) Difference between steps: 0.09556 12.) DeterminSpectralFunctions ; lambda = -32.91739358803462 -1.951335659120826 Found lorentz at 11 0.00225726 lm= 0.00225726 7.42621e-08 -0.620078 lp= 0.00225726 7.42621e-08 -0.777092 r- 0.000416289 Found lorentz at 12 0.825375 lm= 0.825375 2.18378e-06 -2.80305e-15 lp= 0.825375 2.18378e-06 -0.782385 r- 2.31289e-05 Found lorentz at 13 1.35574 lm= 1.35574 9.80966e-06 -6.16003e-16 lp= 1.35574 9.80966e-06 -0.777353 r- 0.000420643 Found lorentz at 14 1.47385 lm= 1.47385 5.90151e-05 -1.03869e-16 lp= 1.47385 5.90152e-05 -0.782932 r- 0.00251257 Found lorentz at 15 1.52417 lm= 1.52417 7.40594e-05 -7.8375e-17 lp= 1.52417 7.40594e-05 -0.761867 r- 0.00324026 Found lorentz at 16 1.96424 lm= 1.96424 0.000114645 -5.29884e-17 lp= 1.96424 0.000114645 -0.779413 r- 0.00490304 Found lorentz at 17 1.74492 lm= 1.74492 9.17567e-05 -6.49457e-17 lp= 1.74492 9.17567e-05 -0.771959 r- 0.00396207 Found lorentz at 18 1.80559 lm= 1.80559 0.00026555 -2.26764e-17 lp= 1.80559 0.00026555 -0.775997 r- 0.0114068 Found lorentz at 19 1.64289 lm= 1.64289 0.000302105 -1.84002e-17 lp= 1.64289 0.000302105 -0.745574 r- 0.0135066 Found lorentz at 20 2.04549 lm= 2.04549 0.000540178 -1.04368e-17 lp= 2.04549 0.000540179 -0.75085 r- 0.0239808 Found lorentz at 21 2.37822 lm= 2.37822 0.000130613 -4.5403e-17 lp= 2.37822 0.000130613 -0.770081 r- 0.00565367 Found lorentz at 22 2.35616 lm= 2.35616 0.000497103 -1.21973e-17 lp= 2.35616 0.000497103 -0.778672 r- 0.02128 Found lorentz at 23 2.46126 lm= 2.46126 0.000140464 -4.31274e-17 lp= 2.46126 0.000140464 -0.778323 r- 0.00601568 Q = 7.999999999996084 n0=3.609771584986589e-06 n1=1.833692350106868e-07 n2=0.004322921957747265 n3=0.001047390505115153 n4=0.0002032894934638717 n5=1.23486667251615e-05 n6=4.366456442647479e-05 n7=5.084945905126725e-06 n8=1.63488902268421e-06 n9=2.602055163919561e-07 n10=9.432806978432523e-07 n11=0.7762239508039291 n12=0.000376202234378371 n13=0.0003109255838718506 n14=0.0001579096440317008 n15=0.0001447217472656913 n16=7.229451940024228e-05 n17=5.228739413965357e-05 n18=9.688394992161796e-05 n19=0.0001798596969968426 n20=0.0001010127659225592 n21=2.7261001682973e-05 n22=9.891563389013678e-05 n23=2.385562803652002e-05 n24=0.0004044522479930562 n25=6.714677858186587e-06 n26=0.06088218776470714 n27=0.02188071270611268 n28=0.0132547078966241 n29=0.00660917476256484 n30=0.008682525478972693 n31=0.005341323064737756 n32=0.01411123610520984 n33=0.004267403898841127 n34=0.004430003201284344 n35=0.009088245623460825 n36=0.00113063969795285 n37=0.007493938361643107 n38=0.0087001077272262 n39=0.0141025120743175 n40=0.001149524082808582 n41=0.00133676950923379 n42=0.01555307120519991 n43=0.0108769744781247 n44=0.0002867242404179883 n45=0.0005051867011525125 n46=0.0003764980074037446 n47=0.0003038965547650561 n48=0.000168069324724882 n49=0.0002354087013573984 n50=9.353262210935528e-05 n51=0.0002221237486747399 n52=0.0001543739854815518 n53=0.0001581244811344922 n54=0.0001430943209848399 n55=9.20887528110836e-05 n56=0.0001070921920359891 n57=0.0004460883880120973 n58=6.209750129670948e-05 n59=0.0001634795409237246 n60=0.0003666987224021766 n61=0.0002803404346510661 n62=8.011400104908046e-05 n63=6.986300997949449e-05 n64=0.001425945977736919 n65=0.001449521973114122 Q is here equal to 7.999999999996084 12.) nd: 3.217339934972781 Norm of Spectral functions:  0: 0.9996  1: 0.9862  2: 1.0011  3: 1.0000  4: 1.0006  5: 0.9993  6: 0.9986  7: 0.9987  8: 1.0019  9: 0.9993 10: 0.9988 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0010 15: 0.9998 16: 0.9992 17: 1.0011 18: 1.0019 19: 0.9994 20: 1.0028 21: 1.0026 22: 0.9989 23: 1.0009 24: 1.9560 25: 0.3970 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0091 32: 1.0014 33: 0.9947 34: 1.0011 35: 0.9856 36: 0.9967 37: 0.9929 38: 0.9962 39: 1.0002 40: 0.9985 41: 0.9989 42: 1.0009 43: 0.9993 44: 0.9978 45: 0.9424 46: 0.9072 47: 1.1051 48: 1.1093 49: 0.8697 50: 1.2183 51: 1.0827 52: 1.1652 53: 1.0157 54: 1.0939 55: 1.0610 56: 1.0000 57: 0.9482 58: 1.0162 59: 1.0107 60: 1.0108 61: 1.0104 62: 1.0087 63: 1.0065 64: 0.3383 65: 0.2248  0: 2.7899  1: 0.4275 12.) SelfConsistentStep 12.) Difference between steps: 0.1363 13.) DeterminSpectralFunctions ; lambda = -32.9177683196939 -1.951710390780104 Found lorentz at 11 0.00226091 lm= 0.00226091 7.46381e-08 -0.619773 lp= 0.00226091 7.46381e-08 -0.776993 r- 0.000418449 Found lorentz at 12 0.825213 lm= 0.825213 2.20558e-06 -2.77422e-15 lp= 0.825213 2.20558e-06 -0.782226 r- 2.33646e-05 Found lorentz at 13 1.35548 lm= 1.35548 1.0255e-05 -5.88912e-16 lp= 1.35548 1.0255e-05 -0.77713 r- 0.000439867 Found lorentz at 14 1.4735 lm= 1.4735 6.43148e-05 -9.52467e-17 lp= 1.4735 6.43148e-05 -0.782674 r- 0.00273911 Found lorentz at 15 1.52385 lm= 1.52385 7.91662e-05 -7.32738e-17 lp= 1.52385 7.91663e-05 -0.761631 r- 0.00346477 Found lorentz at 16 1.96385 lm= 1.96385 0.000117573 -5.16315e-17 lp= 1.96385 0.000117573 -0.779131 r- 0.00503007 Found lorentz at 17 1.74453 lm= 1.74453 9.70833e-05 -6.13383e-17 lp= 1.74453 9.70834e-05 -0.771682 r- 0.00419358 Found lorentz at 18 1.80523 lm= 1.80523 0.000281421 -2.13846e-17 lp= 1.80523 0.000281421 -0.775763 r- 0.0120922 Found lorentz at 19 1.64255 lm= 1.64255 0.000324039 -1.71455e-17 lp= 1.64255 0.00032404 -0.745374 r- 0.0144912 Found lorentz at 20 2.04501 lm= 2.04501 0.000552553 -1.01944e-17 lp= 2.04501 0.000552554 -0.750532 r- 0.0245406 Found lorentz at 21 2.37753 lm= 2.37753 0.000137666 -4.30306e-17 lp= 2.37753 0.000137666 -0.769665 r- 0.00596216 Found lorentz at 22 2.35549 lm= 2.35549 0.000511523 -1.184e-17 lp= 2.35549 0.000511523 -0.77823 r- 0.0219097 Found lorentz at 23 2.4606 lm= 2.4606 0.000148982 -4.0618e-17 lp= 2.4606 0.000148982 -0.777905 r- 0.00638392 Q = 7.999999999998026 n0=3.635670935526649e-06 n1=1.84883641758451e-07 n2=0.004466499966467857 n3=0.001096737088739921 n4=0.000211719505820539 n5=1.288683961905744e-05 n6=4.617977885171722e-05 n7=5.287815673009843e-06 n8=1.743935770374396e-06 n9=2.706302573568735e-07 n10=9.825713504593849e-07 n11=0.775844317113628 n12=0.0003770418091019598 n13=0.000311726307059053 n14=0.0001584783719637486 n15=0.0001450727813942721 n16=7.246054973237504e-05 n17=5.242931937151556e-05 n18=9.723097040247768e-05 n19=0.0001803028529997912 n20=0.000101277344485966 n21=2.731899072722383e-05 n22=9.930335081789606e-05 n23=2.391386918976622e-05 n24=0.0004059701806489679 n25=6.733600323405973e-06 n26=0.06087127453571128 n27=0.02187995550109595 n28=0.01326256066221127 n29=0.006614070845884844 n30=0.008684670656872588 n31=0.005343254069645037 n32=0.01412554727676908 n33=0.004269728084241331 n34=0.004434033606701137 n35=0.009104720075611366 n36=0.00113070531447839 n37=0.007507472581485499 n38=0.008708973627354037 n39=0.01413515901395597 n40=0.001150685532570733 n41=0.001338152070228013 n42=0.01559123688505053 n43=0.01090529200745618 n44=0.0002873480143976851 n45=0.0005052583808029347 n46=0.0003765573886143051 n47=0.0003039513397527361 n48=0.0001680989806370886 n49=0.0002354509328464924 n50=9.355224445387457e-05 n51=0.0002221676918311651 n52=0.0001544055493659202 n53=0.0001581596959969806 n54=0.0001431259120593115 n55=9.211257207429041e-05 n56=0.0001071118987263035 n57=0.0004461883102181248 n58=6.211129516681094e-05 n59=0.0001635120864223684 n60=0.0003667746445755241 n61=0.0002804021269690643 n62=8.013094893366412e-05 n63=6.988374731516752e-05 n64=0.001426402693927058 n65=0.001450095098615723 Q is here equal to 7.999999999998026 13.) nd: 3.217305798198625 Norm of Spectral functions:  0: 1.0005  1: 0.9856  2: 0.9993  3: 0.9987  4: 0.9989  5: 0.9991  6: 0.9996  7: 1.0001  8: 0.9980  9: 0.9995 10: 1.0019 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9998 16: 0.9991 17: 1.0010 18: 1.0018 19: 0.9993 20: 1.0026 21: 1.0021 22: 0.9986 23: 1.0008 24: 1.3821 25: 0.4249 26: 0.9998 27: 1.0001 28: 1.0010 29: 1.0018 30: 1.0009 31: 1.0089 32: 1.0014 33: 0.9947 34: 1.0020 35: 0.9829 36: 0.9973 37: 0.9917 38: 0.9956 39: 0.9997 40: 0.9978 41: 0.9986 42: 1.0010 43: 0.9980 44: 1.0009 45: 0.9403 46: 0.9072 47: 1.1031 48: 1.1058 49: 0.8685 50: 1.2199 51: 1.0831 52: 1.1677 53: 1.0115 54: 1.0937 55: 1.0592 56: 1.0016 57: 0.9514 58: 1.0161 59: 1.0109 60: 1.0110 61: 1.0106 62: 1.0089 63: 1.0068 64: 0.3419 65: 0.2254  0: 2.7896  1: 0.4277 13.) SelfConsistentStep 13.) Difference between steps: 0.03974 14.) DeterminSpectralFunctions ; lambda = -32.91852501498417 -1.952467086070374 Found lorentz at 11 0.00225644 lm= 0.00225644 7.56857e-08 -0.619865 lp= 0.00225644 7.56857e-08 -0.776761 r- 0.00042445 Found lorentz at 12 0.824668 lm= 0.824668 2.27332e-06 -2.68874e-15 lp= 0.824668 2.27332e-06 -0.781816 r- 2.40947e-05 Found lorentz at 13 1.35441 lm= 1.35441 1.24947e-05 -4.82566e-16 lp= 1.35441 1.24947e-05 -0.776499 r- 0.000536368 Found lorentz at 14 1.47246 lm= 1.47246 9.06401e-05 -6.74728e-17 lp= 1.47246 9.06402e-05 -0.782032 r- 0.00386345 Found lorentz at 15 1.52262 lm= 1.52262 0.000102031 -5.67628e-17 lp= 1.52262 0.000102031 -0.761023 r- 0.00446902 Found lorentz at 16 1.96214 lm= 1.96214 0.000124547 -4.86377e-17 lp= 1.96214 0.000124547 -0.77831 r- 0.00533406 Found lorentz at 17 1.74285 lm= 1.74285 0.000115983 -5.12344e-17 lp= 1.74285 0.000115983 -0.770863 r- 0.00501527 Found lorentz at 18 1.80389 lm= 1.80389 0.000324225 -1.8527e-17 lp= 1.80389 0.000324226 -0.775044 r- 0.0139444 Found lorentz at 19 1.64153 lm= 1.64153 0.000402835 -1.37764e-17 lp= 1.64153 0.000402836 -0.74496 r- 0.018025 Found lorentz at 20 2.04336 lm= 2.04336 0.000602234 -9.33412e-18 lp= 2.04336 0.000602235 -0.749756 r- 0.0267747 Found lorentz at 21 2.37531 lm= 2.37531 0.000177144 -3.33376e-17 lp= 2.37531 0.000177145 -0.768477 r- 0.00768379 Found lorentz at 22 2.35327 lm= 2.35327 0.000585287 -1.03184e-17 lp= 2.35327 0.000585288 -0.777125 r- 0.0251048 Found lorentz at 23 2.45823 lm= 2.45823 0.000189304 -3.18685e-17 lp= 2.45823 0.000189304 -0.776713 r- 0.00812415 Q = 8.000000000001421 n0=3.7066797330746e-06 n1=1.891143601783796e-07 n2=0.004454748256025492 n3=0.00109286621078523 n4=0.0002109950361074222 n5=1.284300407045169e-05 n6=4.598141037598456e-05 n7=5.267968299144248e-06 n8=1.734907040214468e-06 n9=2.696906887386361e-07 n10=9.787753367169202e-07 n11=0.7759655924553523 n12=0.0003792760754994638 n13=0.000313884116465946 n14=0.0001600162654723114 n15=0.0001460163012648802 n16=7.290935292874005e-05 n17=5.281788436557911e-05 n18=9.817635051982798e-05 n19=0.0001814790127897648 n20=0.0001019908503636559 n21=2.747559686594953e-05 n22=0.0001003579785318564 n23=2.407230506278577e-05 n24=0.000410140748131409 n25=6.786841182449641e-06 n26=0.06083810552374155 n27=0.0218678008514086 n28=0.0132549984706164 n29=0.006610340809885581 n30=0.008679793925674509 n31=0.005340277733393689 n32=0.01411711534025275 n33=0.004267387465711714 n34=0.004431487658604535 n35=0.009098815093283625 n36=0.001130113581714497 n37=0.00750260351137956 n38=0.008703632643934279 n39=0.01412557529526815 n40=0.001150010680730757 n41=0.001337374326999267 n42=0.01558057142348957 n43=0.01089811522333686 n44=0.0002871660792539681 n45=0.0005052590184838346 n46=0.0003765857887512992 n47=0.0003039939439463568 n48=0.000168118230235298 n49=0.0002354829629273241 n50=9.357131620279114e-05 n51=0.0002222141228017752 n52=0.0001544412119580602 n53=0.0001582047517067075 n54=0.000143164949864718 n55=9.214893546586377e-05 n56=0.0001071305070483412 n57=0.0004462995889050433 n58=6.212853894669973e-05 n59=0.0001635460180562193 n60=0.0003668484172013416 n61=0.0002804710919049315 n62=8.015073477089106e-05 n63=6.991845187554001e-05 n64=0.001427215486337099 n65=0.001451247106310304 Q is here equal to 8.000000000001421 14.) nd: 3.217204091139166 Norm of Spectral functions:  0: 1.0024  1: 0.9860  2: 0.9992  3: 0.9987  4: 0.9990  5: 1.0009  6: 0.9995  7: 0.9997  8: 0.9983  9: 0.9993 10: 1.0030 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9996 16: 0.9988 17: 1.0008 18: 1.0013 19: 0.9991 20: 1.0020 21: 1.0016 22: 0.9969 23: 1.0006 24: 0.6768 25: 0.6018 26: 0.9998 27: 1.0001 28: 1.0010 29: 1.0018 30: 1.0009 31: 1.0089 32: 1.0014 33: 0.9947 34: 1.0019 35: 0.9831 36: 0.9972 37: 0.9918 38: 0.9956 39: 0.9998 40: 0.9979 41: 0.9987 42: 1.0010 43: 0.9981 44: 1.0008 45: 0.9346 46: 0.9071 47: 1.0964 48: 1.0944 49: 0.8642 50: 1.2242 51: 1.0823 52: 1.1728 53: 1.0020 54: 1.0934 55: 1.0551 56: 1.0055 57: 0.9579 58: 1.0161 59: 1.0115 60: 1.0115 61: 1.0110 62: 1.0095 63: 1.0074 64: 0.3536 65: 0.2273  0: 2.7896  1: 0.4276 14.) SelfConsistentStep 14.) Difference between steps: 0.117 15.) DeterminSpectralFunctions ; lambda = -32.9188479497318 -1.952790020818004 Found lorentz at 11 0.0022501 lm= 0.0022501 7.6232e-08 -0.62017 lp= 0.0022501 7.6232e-08 -0.77665 r- 0.000427575 Found lorentz at 12 0.824362 lm= 0.824362 2.30919e-06 -2.64558e-15 lp= 0.824362 2.30919e-06 -0.78161 r- 2.44813e-05 Found lorentz at 13 1.35382 lm= 1.35382 1.35921e-05 -4.43234e-16 lp= 1.35382 1.35921e-05 -0.776176 r- 0.000583721 Found lorentz at 14 1.47188 lm= 1.47188 0.000103942 -5.87871e-17 lp= 1.47188 0.000103942 -0.781695 r- 0.00443235 Found lorentz at 15 1.52195 lm= 1.52195 0.000113773 -5.08627e-17 lp= 1.52195 0.000113773 -0.760711 r- 0.00498539 Found lorentz at 16 1.9612 lm= 1.9612 0.000128391 -4.71298e-17 lp= 1.9612 0.000128391 -0.777884 r- 0.00550171 Found lorentz at 17 1.74192 lm= 1.74192 0.000125894 -4.71489e-17 lp= 1.74192 0.000125894 -0.770438 r- 0.00544684 Found lorentz at 18 1.80313 lm= 1.80313 0.000347548 -1.72671e-17 lp= 1.80313 0.000347548 -0.774672 r- 0.0149547 Found lorentz at 19 1.64097 lm= 1.64097 0.000444846 -1.24685e-17 lp= 1.64097 0.000444848 -0.744755 r- 0.0199103 Found lorentz at 20 2.04247 lm= 2.04247 0.000628144 -8.93949e-18 lp= 2.04247 0.000628146 -0.749354 r- 0.0279417 Found lorentz at 21 2.37408 lm= 2.37408 0.00019649 -3.00062e-17 lp= 2.37408 0.00019649 -0.767849 r- 0.00852991 Found lorentz at 22 2.35203 lm= 2.35203 0.000621767 -9.69804e-18 lp= 2.35203 0.000621768 -0.776527 r- 0.0266902 Found lorentz at 23 2.4569 lm= 2.4569 0.000209943 -2.86889e-17 lp= 2.4569 0.000209943 -0.776082 r- 0.00901721 Q = 7.999999999999508 n0=3.744909814361469e-06 n1=1.913868248999647e-07 n2=0.004329970539873794 n3=0.00105019856832036 n4=0.0002038093790211599 n5=1.238091059750355e-05 n6=4.382078192084189e-05 n7=5.100074341778498e-06 n8=1.642466018670251e-06 n9=2.610283525692964e-07 n10=9.465782392341232e-07 n11=0.7763515281895317 n12=0.0003804253004972075 n13=0.0003150046271766999 n14=0.0001608282423364129 n15=0.0001465039884657566 n16=7.314134155601365e-05 n17=5.302038413640633e-05 n18=9.867551757618613e-05 n19=0.0001820877792258403 n20=0.0001023613868031088 n21=2.755601052772304e-05 n22=0.0001009165036039595 n23=2.415444831987635e-05 n24=0.0004123458128730376 n25=6.814542659470014e-06 n26=0.06082048477143829 n27=0.0218604686150141 n28=0.01324369831291725 n29=0.006603809052228515 n30=0.00867503726206448 n31=0.005336920232992583 n32=0.01410016351588305 n33=0.004263901106246783 n34=0.004426547073086805 n35=0.009081973141695312 n36=0.001129709876214628 n37=0.007488777463451226 n38=0.008693883067832859 n39=0.01409350772010586 n40=0.001148672458654701 n41=0.001335788839749039 n42=0.01554339200121579 n43=0.01087101981979263 n44=0.0002865998398839107 n45=0.000505154897966953 n46=0.0003765235896279899 n47=0.0003039549946230559 n48=0.0001680943462334468 n49=0.0002354522960100187 n50=9.35626091106778e-05 n51=0.0002221942860735599 n52=0.0001544294284901343 n53=0.0001581977108842961 n54=0.0001431577281659433 n55=9.215051513625324e-05 n56=0.0001071186793269349 n57=0.0004462688696475466 n58=6.21252821502877e-05 n59=0.0001635309126067665 n60=0.0003668132796711195 n61=0.0002804512460786616 n62=8.014534014492038e-05 n63=6.992346276578285e-05 n64=0.001427373719562911 n65=0.001451591936640702 Q is here equal to 7.999999999999508 15.) nd: 3.21716478151234 Norm of Spectral functions:  0: 1.0030  1: 0.9875  2: 1.0007  3: 1.0004  4: 1.0002  5: 0.9990  6: 0.9986  7: 0.9989  8: 1.0024  9: 0.9989 10: 0.9988 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0009 15: 0.9994 16: 0.9985 17: 1.0006 18: 1.0011 19: 0.9989 20: 1.0017 21: 1.0014 22: 0.9950 23: 1.0004 24: 0.5866 25: 0.7991 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0091 32: 1.0015 33: 0.9947 34: 1.0011 35: 0.9854 36: 0.9966 37: 0.9928 38: 0.9962 39: 1.0002 40: 0.9985 41: 0.9989 42: 1.0010 43: 0.9992 44: 0.9980 45: 0.9313 46: 0.9074 47: 1.0923 48: 1.0878 49: 0.8620 50: 1.2261 51: 1.0814 52: 1.1754 53: 0.9970 54: 1.0928 55: 1.0532 56: 1.0073 57: 0.9612 58: 1.0161 59: 1.0118 60: 1.0118 61: 1.0113 62: 1.0098 63: 1.0076 64: 0.3599 65: 0.2284  0: 2.7898  1: 0.4273 15.) SelfConsistentStep 15.) Difference between steps: 0.08266 16.) DeterminSpectralFunctions ; lambda = -32.91853320607264 -1.952475277158843 Found lorentz at 11 0.00224877 lm= 0.00224877 7.58322e-08 -0.620326 lp= 0.00224877 7.58322e-08 -0.776742 r- 0.000425281 Found lorentz at 12 0.824557 lm= 0.824557 2.28351e-06 -2.67637e-15 lp= 0.824557 2.28351e-06 -0.781762 r- 2.42044e-05 Found lorentz at 13 1.35424 lm= 1.35424 1.26204e-05 -4.77654e-16 lp= 1.35424 1.26204e-05 -0.776413 r- 0.000541824 Found lorentz at 14 1.47224 lm= 1.47224 9.23952e-05 -6.61716e-17 lp= 1.47224 9.23953e-05 -0.781917 r- 0.00393883 Found lorentz at 15 1.52244 lm= 1.52244 0.000104016 -5.56664e-17 lp= 1.52244 0.000104016 -0.760934 r- 0.00455651 Found lorentz at 16 1.96189 lm= 1.96189 0.000126207 -4.7983e-17 lp= 1.96189 0.000126207 -0.778189 r- 0.00540601 Found lorentz at 17 1.74261 lm= 1.74261 0.000118471 -5.01434e-17 lp= 1.74261 0.000118471 -0.770749 r- 0.00512363 Found lorentz at 18 1.80365 lm= 1.80365 0.000332907 -1.80396e-17 lp= 1.80365 0.000332907 -0.774953 r- 0.0143195 Found lorentz at 19 1.64135 lm= 1.64135 0.000413532 -1.34177e-17 lp= 1.64135 0.000413533 -0.744894 r- 0.0185052 Found lorentz at 20 2.0431 lm= 2.04309 0.000607278 -9.25317e-18 lp= 2.04309 0.00060728 -0.749618 r- 0.027004 Found lorentz at 21 2.3749 lm= 2.3749 0.000178963 -3.2982e-17 lp= 2.3749 0.000178963 -0.768282 r- 0.00776465 Found lorentz at 22 2.35285 lm= 2.35285 0.000589645 -1.02361e-17 lp= 2.35285 0.000589646 -0.776895 r- 0.0252993 Found lorentz at 23 2.45781 lm= 2.45781 0.000192665 -3.12964e-17 lp= 2.45781 0.000192665 -0.776513 r- 0.00827052 Q = 8.000000000001682 n0=3.71967000753822e-06 n1=1.898904060427924e-07 n2=0.004244749657492555 n3=0.001021441169049304 n4=0.0001991828856770272 n5=1.207501583640505e-05 n6=4.239815634513065e-05 n7=5.002721051790079e-06 n8=1.584363644005259e-06 n9=2.557425343514587e-07 n10=9.280875930298074e-07 n11=0.776544057652657 n12=0.0003795804046261899 n13=0.0003141958555211851 n14=0.0001602682115247593 n15=0.0001461467416102137 n16=7.297207842843773e-05 n17=5.287486771706425e-05 n18=9.832994981854426e-05 n19=0.000181645109784293 n20=0.0001020939727373473 n21=2.749674514397196e-05 n22=0.000100534555401402 n23=2.409505600071792e-05 n24=0.0004108222323950131 n25=6.794844035425554e-06 n26=0.06083207681296746 n27=0.02186525070702268 n28=0.01324128394624303 n29=0.006601788422433512 n30=0.00867561809863497 n31=0.005336960150703732 n32=0.0140942084449839 n33=0.004263113911184272 n34=0.004424854431757446 n35=0.009074078292009269 n36=0.001129927203758826 n37=0.007482330352489955 n38=0.008691429216528025 n39=0.01407713033765707 n40=0.001148233938535347 n41=0.001335247248955024 n42=0.01552412939830394 n43=0.0108566028381918 n44=0.000286375814994134 n45=0.0005050453542285796 n46=0.000376433987790378 n47=0.0003038769356517933 n48=0.0001680524415299746 n49=0.0002353927045421134 n50=9.353654518315847e-05 n51=0.0002221328714687013 n52=0.0001543866412889645 n53=0.0001581507305681189 n54=0.0001431154941065265 n55=9.212065015912779e-05 n56=0.0001070903139723342 n57=0.0004461370432449021 n58=6.210679109018472e-05 n59=0.0001634864337300444 n60=0.0003667106634044811 n61=0.0002803692582156113 n62=8.012257104524466e-05 n63=6.989842828313862e-05 n64=0.001426825878910351 n65=0.001450933057192935 Q is here equal to 8.000000000001682 16.) nd: 3.217217052238516 Norm of Spectral functions:  0: 1.0027  1: 0.9865  2: 1.0019  3: 0.9993  4: 0.9998  5: 0.9996  6: 0.9992  7: 0.9999  8: 0.9981  9: 0.9999 10: 1.0005 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0009 15: 0.9995 16: 0.9988 17: 1.0007 18: 1.0013 19: 0.9990 20: 1.0019 21: 1.0015 22: 0.9965 23: 1.0005 24: 0.6414 25: 0.6445 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0093 32: 1.0015 33: 0.9948 34: 1.0006 35: 0.9876 36: 0.9964 37: 0.9937 38: 0.9965 39: 1.0004 40: 0.9987 41: 0.9990 42: 1.0004 43: 0.9996 44: 0.9981 45: 0.9330 46: 0.9075 47: 1.0947 48: 1.0914 49: 0.8633 50: 1.2253 51: 1.0823 52: 1.1747 53: 0.9995 54: 1.0931 55: 1.0541 56: 1.0063 57: 0.9594 58: 1.0161 59: 1.0116 60: 1.0116 61: 1.0111 62: 1.0096 63: 1.0075 64: 0.3556 65: 0.2280  0: 2.7900  1: 0.4272 16.) SelfConsistentStep 16.) Difference between steps: 0.06118 17.) DeterminSpectralFunctions ; lambda = -32.91803076111221 -1.951972832198418 Found lorentz at 11 0.00224985 lm= 0.00224985 7.5132e-08 -0.620381 lp= 0.00224985 7.5132e-08 -0.776894 r- 0.000421272 Found lorentz at 12 0.824888 lm= 0.824888 2.23967e-06 -2.73059e-15 lp= 0.824888 2.23967e-06 -0.782024 r- 2.37317e-05 Found lorentz at 13 1.35487 lm= 1.35487 1.13887e-05 -5.29854e-16 lp= 1.35487 1.13887e-05 -0.77681 r- 0.000488694 Found lorentz at 14 1.4729 lm= 1.4729 7.75588e-05 -7.89156e-17 lp= 1.4729 7.75589e-05 -0.782343 r- 0.00330456 Found lorentz at 15 1.52317 lm= 1.52317 9.06906e-05 -6.39118e-17 lp= 1.52317 9.06907e-05 -0.761328 r- 0.00397072 Found lorentz at 16 1.96288 lm= 1.96288 0.000121311 -4.99845e-17 lp= 1.96288 0.000121311 -0.778696 r- 0.00519292 Found lorentz at 17 1.74361 lm= 1.74361 0.00010667 -5.57652e-17 lp= 1.74361 0.00010667 -0.771263 r- 0.00461018 Found lorentz at 18 1.80446 lm= 1.80446 0.000303731 -1.97949e-17 lp= 1.80446 0.000303732 -0.775393 r- 0.0130571 Found lorentz at 19 1.64198 lm= 1.64198 0.000363741 -1.52657e-17 lp= 1.64198 0.000363742 -0.745171 r- 0.0162711 Found lorentz at 20 2.04409 lm= 2.04409 0.000577188 -9.74879e-18 lp= 2.04409 0.000577189 -0.750127 r- 0.0256485 Found lorentz at 21 2.37628 lm= 2.37628 0.000157666 -3.75107e-17 lp= 2.37628 0.000157666 -0.769035 r- 0.00683392 Found lorentz at 22 2.35421 lm= 2.35421 0.000548992 -1.10148e-17 lp= 2.35421 0.000548993 -0.777628 r- 0.0235328 Found lorentz at 23 2.45925 lm= 2.45925 0.000169665 -3.56079e-17 lp= 2.45925 0.000169665 -0.777264 r- 0.00727615 Q = 7.999999999999082 n0=3.671960136371241e-06 n1=1.871063557338943e-07 n2=0.00420430064620481 n3=0.001007763381210761 n4=0.0001968050181047002 n5=1.192454485114996e-05 n6=4.170905585158221e-05 n7=4.944604749783654e-06 n8=1.55480490695223e-06 n9=2.528546411211071e-07 n10=9.170595673354964e-07 n11=0.7766080349085467 n12=0.0003780799461047217 n13=0.0003127491897880982 n14=0.0001592342813278588 n15=0.0001455132660688112 n16=7.267219834247923e-05 n17=5.261572701884707e-05 n18=9.769587261885515e-05 n19=0.000180850742974638 n20=0.0001016157227351041 n21=2.739296301145955e-05 n22=9.982809429492863e-05 n23=2.398980911298014e-05 n24=0.0004080374979349416 n25=6.760612259839861e-06 n26=0.06085276442927891 n27=0.0218717455888283 n28=0.01324248880386452 n29=0.006602024516939268 n30=0.008677394784178012 n31=0.005337832202339 n32=0.01409363249418913 n33=0.004263507785556052 n34=0.00442479021284481 n35=0.009071506944020719 n36=0.001130209581185703 n37=0.007480199483170637 n38=0.008691126057599797 n39=0.0140709025212194 n40=0.0011481825662696 n41=0.001335177984127014 n42=0.01551656560296721 n43=0.01085054342448353 n44=0.0002862468870610774 n45=0.0005050260953750775 n46=0.0003764048071590148 n47=0.0003038407957229291 n48=0.0001680346986933544 n49=0.0002353664286101385 n50=9.35211212699496e-05 n51=0.0002220977119454165 n52=0.0001543617760756193 n53=0.0001581181288265083 n54=0.0001430862119341507 n55=9.209649715668312e-05 n56=0.0001070763644470666 n57=0.0004460495830129024 n58=6.209445842219447e-05 n59=0.0001634627273983717 n60=0.0003666506299617957 n61=0.000280316294764603 n62=8.010843876773606e-05 n63=6.98755006868487e-05 n64=0.001426289909580235 n65=0.001450178081346255 Q is here equal to 7.999999999999082 17.) nd: 3.217277064289365 Norm of Spectral functions:  0: 1.0017  1: 0.9854  2: 1.0006  3: 0.9996  4: 0.9993  5: 1.0010  6: 1.0009  7: 1.0011  8: 0.9984  9: 1.0001 10: 0.9995 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9997 16: 0.9990 17: 1.0009 18: 1.0015 19: 0.9992 20: 1.0022 21: 1.0018 22: 0.9978 23: 1.0007 24: 0.8408 25: 0.5033 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0093 32: 1.0015 33: 0.9948 34: 1.0003 35: 0.9888 36: 0.9963 37: 0.9942 38: 0.9967 39: 1.0005 40: 0.9988 41: 0.9991 42: 1.0002 43: 0.9998 44: 0.9987 45: 0.9370 46: 0.9072 47: 1.0994 48: 1.0988 49: 0.8657 50: 1.2232 51: 1.0833 52: 1.1720 53: 1.0057 54: 1.0940 55: 1.0566 56: 1.0041 57: 0.9547 58: 1.0162 59: 1.0113 60: 1.0113 61: 1.0108 62: 1.0092 63: 1.0071 64: 0.3487 65: 0.2269  0: 2.7901  1: 0.4272 17.) SelfConsistentStep 17.) Difference between steps: 0.02823 18.) DeterminSpectralFunctions ; lambda = -32.91757617399058 -1.95151824507678 Found lorentz at 11 0.00225227 lm= 0.00225227 7.45098e-08 -0.620339 lp= 0.00225227 7.45098e-08 -0.77703 r- 0.000417711 Found lorentz at 12 0.825186 lm= 0.825186 2.20081e-06 -2.78051e-15 lp= 0.825186 2.20081e-06 -0.782264 r- 2.33128e-05 Found lorentz at 13 1.3554 lm= 1.3554 1.04018e-05 -5.8066e-16 lp= 1.3554 1.04018e-05 -0.777168 r- 0.000446141 Found lorentz at 14 1.47351 lm= 1.47351 6.57961e-05 -9.31192e-17 lp= 1.47351 6.57961e-05 -0.782744 r- 0.00280194 Found lorentz at 15 1.52379 lm= 1.52379 7.99055e-05 -7.26074e-17 lp= 1.52379 7.99055e-05 -0.761691 r- 0.00349685 Found lorentz at 16 1.96369 lm= 1.96369 0.000116469 -5.21247e-17 lp= 1.96369 0.000116469 -0.77916 r- 0.00498267 Found lorentz at 17 1.74442 lm= 1.74442 9.64847e-05 -6.17255e-17 lp= 1.74442 9.64848e-05 -0.771723 r- 0.0041675 Found lorentz at 18 1.80516 lm= 1.80516 0.000276525 -2.17645e-17 lp= 1.80516 0.000276525 -0.775784 r- 0.0118815 Found lorentz at 19 1.64257 lm= 1.64257 0.000321595 -1.7279e-17 lp= 1.64257 0.000321596 -0.745444 r- 0.0143805 Found lorentz at 20 2.04497 lm= 2.04497 0.000552349 -1.02004e-17 lp= 2.04497 0.00055235 -0.750611 r- 0.0245289 Found lorentz at 21 2.37751 lm= 2.37751 0.000140626 -4.21312e-17 lp= 2.37751 0.000140626 -0.769725 r- 0.0060899 Found lorentz at 22 2.35544 lm= 2.35544 0.000515843 -1.17437e-17 lp= 2.35544 0.000515844 -0.778327 r- 0.022092 Found lorentz at 23 2.4605 lm= 2.4605 0.000150943 -4.00959e-17 lp= 2.4605 0.000150943 -0.77796 r- 0.00646749 Q = 8.000000000000689 n0=3.627788873826672e-06 n1=1.845143061435318e-07 n2=0.004211736316523996 n3=0.001010067932881426 n4=0.0001970393030102562 n5=1.194491532112529e-05 n6=4.180666981811277e-05 n7=4.942566724030733e-06 n8=1.557267451510388e-06 n9=2.528343979350707e-07 n10=9.162903050941457e-07 n11=0.7765517667386387 n12=0.0003767268720261953 n13=0.0003114417438708974 n14=0.0001582876352452043 n15=0.0001449440451040501 n16=7.240126414758839e-05 n17=5.238184273917028e-05 n18=9.71168228066645e-05 n19=0.0001801339789840004 n20=0.0001011832064204118 n21=2.729926676546905e-05 n22=9.917917909574673e-05 n23=2.389442466151607e-05 n24=0.0004054915504107299 n25=6.72911681896918e-06 n26=0.06087242618531654 n27=0.02187699541787702 n28=0.01324608304289532 n29=0.006603916158011549 n30=0.008679403278178337 n31=0.005339002711638274 n32=0.01409738279713884 n33=0.004264655986822644 n34=0.0044259982265291 n35=0.009073966802264447 n36=0.001130434123505856 n37=0.007482167504871437 n38=0.008692536776819507 n39=0.01407466202876947 n40=0.001148443996167155 n41=0.001335487090129657 n42=0.01552063913496252 n43=0.01085328571242636 n44=0.0002862519379244123 n45=0.0005050848327418923 n46=0.0003764320581912905 n47=0.0003038501855894108 n48=0.0001680424529357604 n49=0.0002353749678997012 n50=9.352014258124717e-05 n51=0.0002220951688240526 n52=0.0001543588358858207 n53=0.0001581085152080062 n54=0.000143078036719612 n55=9.208524386602947e-05 n56=0.0001070779180039162 n57=0.0004460312136349507 n58=6.209124457179963e-05 n59=0.0001634624026644695 n60=0.0003666471068527359 n61=0.000280306147815895 n62=8.010585550411096e-05 n63=6.986253273546996e-05 n64=0.001425958992357064 n65=0.001449633145819744 Q is here equal to 8.000000000000689 18.) nd: 3.217322264210262 Norm of Spectral functions:  0: 1.0004  1: 0.9855  2: 1.0008  3: 0.9994  4: 0.9993  5: 1.0011  6: 1.0010  7: 1.0010  8: 0.9982  9: 1.0002 10: 0.9998 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0010 15: 0.9998 16: 0.9991 17: 1.0010 18: 1.0018 19: 0.9994 20: 1.0026 21: 1.0022 22: 0.9986 23: 1.0008 24: 1.3241 25: 0.4286 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0093 32: 1.0015 33: 0.9948 34: 1.0004 35: 0.9887 36: 0.9963 37: 0.9941 38: 0.9967 39: 1.0005 40: 0.9988 41: 0.9991 42: 1.0002 43: 0.9998 44: 0.9986 45: 0.9409 46: 0.9068 47: 1.1036 48: 1.1059 49: 0.8680 50: 1.2206 51: 1.0834 52: 1.1680 53: 1.0125 54: 1.0944 55: 1.0595 56: 1.0016 57: 0.9497 58: 1.0162 59: 1.0110 60: 1.0110 61: 1.0106 62: 1.0088 63: 1.0068 64: 0.3421 65: 0.2257  0: 2.7901  1: 0.4272 18.) SelfConsistentStep 18.) Difference between steps: 0.08673 19.) DeterminSpectralFunctions ; lambda = -32.9173666323251 -1.951308703411303 Found lorentz at 11 0.00225632 lm= 0.00225632 7.41867e-08 -0.620141 lp= 0.00225632 7.41867e-08 -0.777098 r- 0.000415863 Found lorentz at 12 0.825367 lm= 0.825367 2.17977e-06 -2.80827e-15 lp= 0.825367 2.17977e-06 -0.782393 r- 2.30862e-05 Found lorentz at 13 1.35572 lm= 1.35572 9.83853e-06 -6.14215e-16 lp= 1.35572 9.83853e-06 -0.777366 r- 0.000421875 Found lorentz at 14 1.47387 lm= 1.47387 5.90873e-05 -1.0375e-16 lp= 1.47387 5.90873e-05 -0.782963 r- 0.00251554 Found lorentz at 15 1.52415 lm= 1.52415 7.3805e-05 -7.86494e-17 lp= 1.52415 7.3805e-05 -0.761887 r- 0.00322904 Found lorentz at 16 1.96419 lm= 1.96419 0.000113888 -5.33419e-17 lp= 1.96419 0.000113888 -0.779423 r- 0.00487061 Found lorentz at 17 1.7449 lm= 1.7449 9.08256e-05 -6.56146e-17 lp= 1.7449 9.08256e-05 -0.771977 r- 0.00392177 Found lorentz at 18 1.80557 lm= 1.80557 0.000261755 -2.30054e-17 lp= 1.80557 0.000261756 -0.776002 r- 0.0112438 Found lorentz at 19 1.6429 lm= 1.6429 0.000298112 -1.86472e-17 lp= 1.6429 0.000298113 -0.745587 r- 0.0133279 Found lorentz at 20 2.04549 lm= 2.04549 0.000538585 -1.04685e-17 lp= 2.04549 0.000538586 -0.750878 r- 0.0239092 Found lorentz at 21 2.37823 lm= 2.37823 0.000130773 -4.53516e-17 lp= 2.37823 0.000130773 -0.770114 r- 0.00566032 Found lorentz at 22 2.35617 lm= 2.35617 0.000496807 -1.22061e-17 lp= 2.35617 0.000496807 -0.778721 r- 0.021266 Found lorentz at 23 2.46125 lm= 2.46125 0.00014013 -4.32338e-17 lp= 2.46125 0.00014013 -0.778354 r- 0.00600112 Q = 8.00000000000326 n0=3.604025393653398e-06 n1=1.830878742438542e-07 n2=0.004292861844310465 n3=0.001037223854442534 n4=0.0002015987528713644 n5=1.223871642289538e-05 n6=4.315625232726483e-05 n7=5.046506203251493e-06 n8=1.613492656865347e-06 n9=2.58093302493979e-07 n10=9.356674572081792e-07 n11=0.7763027444834157 n12=0.0003760214374325238 n13=0.0003107557221184946 n14=0.000157784619530235 n15=0.0001446476224754333 n16=7.225867258853964e-05 n17=5.225830779771813e-05 n18=9.680891049816776e-05 n19=0.0001797619793447338 n20=0.0001009560897079873 n21=2.724972386112915e-05 n22=9.883189073475248e-05 n23=2.384381710653076e-05 n24=0.0004041298610653355 n25=6.711750923434125e-06 n26=0.06088367142154424 n27=0.02188095617696071 n28=0.01325344913884218 n29=0.006608237401434758 n30=0.008682238234538011 n31=0.005341012533898967 n32=0.01410837549979449 n33=0.004266927449206408 n34=0.004429229719066992 n35=0.009084978832285545 n36=0.001130653301524033 n37=0.007491186956069138 n38=0.008698420834907883 n39=0.01409554739555717 n40=0.001149293709028713 n41=0.001336493195716895 n42=0.01554476632605286 n43=0.01087106236833271 n44=0.0002865946201426452 n45=0.0005051793473550358 n46=0.0003764897251800815 n47=0.0003038893496994572 n48=0.0001680661371554366 n49=0.0002354053931688073 n50=9.353040065435864e-05 n51=0.0002221170808196237 n52=0.0001543723925736604 n53=0.0001581193293229593 n54=0.0001430885822984232 n55=9.208739516468587e-05 n56=0.0001070897327616492 n57=0.0004460714294340056 n58=6.209576273195392e-05 n59=0.0001634783947433671 n60=0.0003666869431168761 n61=0.0002803314493627595 n62=8.011254225879208e-05 n63=6.986159819692391e-05 n64=0.00142589944274579 n65=0.001449447274487563 Q is here equal to 8.00000000000326 19.) nd: 3.217347427114837 Norm of Spectral functions:  0: 0.9995  1: 0.9861  2: 1.0019  3: 0.9996  4: 1.0007  5: 0.9993  6: 0.9991  7: 0.9989  8: 0.9990  9: 1.0014 10: 0.9994 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0010 15: 0.9998 16: 0.9992 17: 1.0011 18: 1.0019 19: 0.9995 20: 1.0028 21: 1.0026 22: 0.9989 23: 1.0009 24: 1.9577 25: 0.3967 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0091 32: 1.0015 33: 0.9947 34: 1.0010 35: 0.9863 36: 0.9966 37: 0.9932 38: 0.9963 39: 1.0003 40: 0.9986 41: 0.9990 42: 1.0008 43: 0.9995 44: 0.9977 45: 0.9430 46: 0.9068 47: 1.1058 48: 1.1102 49: 0.8695 50: 1.2186 51: 1.0830 52: 1.1652 53: 1.0166 54: 1.0943 55: 1.0614 56: 0.9998 57: 0.9469 58: 1.0162 59: 1.0107 60: 1.0108 61: 1.0104 62: 1.0086 63: 1.0065 64: 0.3382 65: 0.2248  0: 2.7899  1: 0.4274 19.) SelfConsistentStep 19.) Difference between steps: 0.1436 20.) DeterminSpectralFunctions ; lambda = -32.91763862437948 -1.951580695465683 Found lorentz at 11 0.00226095 lm= 0.00226095 7.44292e-08 -0.619802 lp= 0.00226095 7.44292e-08 -0.777032 r- 0.000417257 Found lorentz at 12 0.82529 lm= 0.82529 2.19298e-06 -2.79065e-15 lp= 0.82529 2.19298e-06 -0.782293 r- 2.3229e-05 Found lorentz at 13 1.35561 lm= 1.35561 1.00241e-05 -6.02636e-16 lp= 1.35561 1.00241e-05 -0.777231 r- 0.000429906 Found lorentz at 14 1.47367 lm= 1.47367 6.13082e-05 -9.99494e-17 lp= 1.47367 6.13083e-05 -0.782798 r- 0.00261065 Found lorentz at 15 1.52401 lm= 1.52401 7.61749e-05 -7.61729e-17 lp= 1.52401 7.61749e-05 -0.761739 r- 0.00333338 Found lorentz at 16 1.96406 lm= 1.96406 0.000115905 -5.23915e-17 lp= 1.96406 0.000115905 -0.779259 r- 0.00495793 Found lorentz at 17 1.74475 lm= 1.74475 9.38321e-05 -6.34853e-17 lp= 1.74475 9.38321e-05 -0.771814 r- 0.00405245 Found lorentz at 18 1.80541 lm= 1.80541 0.000272 -2.21312e-17 lp= 1.80541 0.000272 -0.775867 r- 0.0116859 Found lorentz at 19 1.64272 lm= 1.64272 0.00031012 -1.79187e-17 lp= 1.64272 0.000310121 -0.74545 r- 0.0138673 Found lorentz at 20 2.04525 lm= 2.04525 0.000544988 -1.03399e-17 lp= 2.04525 0.000544989 -0.750676 r- 0.0241999 Found lorentz at 21 2.37788 lm= 2.37788 0.000133588 -4.43674e-17 lp= 2.37788 0.000133588 -0.769868 r- 0.00578403 Found lorentz at 22 2.35583 lm= 2.35583 0.000503151 -1.20437e-17 lp= 2.35583 0.000503151 -0.778449 r- 0.021545 Found lorentz at 23 2.46094 lm= 2.46094 0.000143873 -4.20822e-17 lp= 2.46094 0.000143873 -0.778107 r- 0.00616339 Q = 8.00000000000033 n0=3.620741447989539e-06 n1=1.840380881355668e-07 n2=0.004448015644407768 n3=0.001090315547363607 n4=0.0002106640154775427 n5=1.281767491785755e-05 n6=4.585273503832161e-05 n7=5.263772431176225e-06 n8=1.729860863784131e-06 n9=2.692378185333369e-07 n10=9.775933000800616e-07 n11=0.7758793592443535 n12=0.0003765753937439686 n13=0.0003112793434776764 n14=0.0001581548971494666 n15=0.0001448777553242265 n16=7.236722824591191e-05 n17=5.235010165637873e-05 n18=9.703394226367261e-05 n19=0.0001800551480327296 n20=0.000101129206565639 n21=2.728735532181347e-05 n22=9.908246205102041e-05 n23=2.388156854913975e-05 n24=0.0004051067940916323 n25=6.723524297045993e-06 n26=0.06087716992047215 n27=0.02188180798809936 n28=0.01326294542746188 n29=0.006614055929850707 n30=0.008685174948807647 n31=0.005343469211184338 n32=0.01412493206507861 n33=0.004269778059252468 n34=0.004433921869777219 n35=0.009103467132862387 n36=0.001130796620038235 n37=0.007506386886223732 n38=0.00870854048943185 n39=0.01413192646701966 n40=0.001150630720184123 n41=0.001338080156368665 n42=0.01558721365895969 n43=0.01090245606582399 n44=0.0002872808919328964 n45=0.0005052612225137372 n46=0.0003765535440282822 n47=0.0003039451735806495 n48=0.0001680965460641229 n49=0.0002354475578311938 n50=9.354928609740993e-05 n51=0.0002221598911553767 n52=0.000154401699598292 n53=0.0001581521784014809 n54=0.0001431183893183234 n55=9.210769914140458e-05 n56=0.0001071091257666136 n57=0.0004461652709955047 n58=6.210845380636917e-05 n59=0.0001635085692094052 n60=0.0003667603057226304 n61=0.0002803893223890616 n62=8.012836699794504e-05 n63=6.987853098574138e-05 n64=0.001426265321267638 n65=0.00144988421002033 Q is here equal to 8.00000000000033 20.) nd: 3.21732650019792 Norm of Spectral functions:  0: 1.0001  1: 0.9858  2: 0.9992  3: 0.9989  4: 0.9992  5: 0.9987  6: 0.9993  7: 0.9998  8: 0.9986  9: 0.9991 10: 1.0033 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9998 16: 0.9992 17: 1.0010 18: 1.0019 19: 0.9994 20: 1.0027 21: 1.0023 22: 0.9988 23: 1.0008 24: 1.6491 25: 0.4093 26: 0.9998 27: 1.0001 28: 1.0010 29: 1.0018 30: 1.0009 31: 1.0089 32: 1.0014 33: 0.9947 34: 1.0019 35: 0.9831 36: 0.9973 37: 0.9918 38: 0.9956 39: 0.9998 40: 0.9979 41: 0.9987 42: 1.0010 43: 0.9982 44: 1.0007 45: 0.9416 46: 0.9069 47: 1.1046 48: 1.1082 49: 0.8690 50: 1.2193 51: 1.0833 52: 1.1667 53: 1.0138 54: 1.0940 55: 1.0602 56: 1.0008 57: 0.9495 58: 1.0162 59: 1.0108 60: 1.0109 61: 1.0105 62: 1.0087 63: 1.0066 64: 0.3402 65: 0.2250  0: 2.7896  1: 0.4277 20.) SelfConsistentStep 20.) Difference between steps: 0.06539 21.) DeterminSpectralFunctions ; lambda = -32.91839525849009 -1.952337329576299 Found lorentz at 11 0.00225852 lm= 0.00225852 7.54526e-08 -0.61977 lp= 0.00225852 7.54526e-08 -0.776803 r- 0.000423119 Found lorentz at 12 0.824757 lm= 0.824757 2.258e-06 -2.7075e-15 lp= 0.824757 2.258e-06 -0.781892 r- 2.393e-05 Found lorentz at 13 1.35458 lm= 1.35458 1.19941e-05 -5.02861e-16 lp= 1.35458 1.19941e-05 -0.776619 r- 0.0005148 Found lorentz at 14 1.47266 lm= 1.47266 8.48578e-05 -7.20939e-17 lp= 1.47266 8.48579e-05 -0.78216 r- 0.00361639 Found lorentz at 15 1.52282 lm= 1.52282 9.69908e-05 -5.97305e-17 lp= 1.52282 9.69909e-05 -0.761138 r- 0.00424762 Found lorentz at 16 1.96242 lm= 1.96242 0.0001229 -4.93087e-17 lp= 1.96242 0.0001229 -0.778464 r- 0.00526252 Found lorentz at 17 1.74314 lm= 1.74314 0.000111631 -5.32539e-17 lp= 1.74314 0.000111631 -0.771024 r- 0.00482609 Found lorentz at 18 1.80412 lm= 1.80412 0.000314226 -1.91234e-17 lp= 1.80412 0.000314226 -0.775182 r- 0.0135119 Found lorentz at 19 1.64171 lm= 1.64171 0.000385179 -1.44108e-17 lp= 1.64171 0.00038518 -0.745034 r- 0.0172333 Found lorentz at 20 2.04364 lm= 2.04364 0.000591412 -9.50869e-18 lp= 2.04364 0.000591413 -0.749905 r- 0.0262884 Found lorentz at 21 2.37572 lm= 2.37572 0.000168264 -3.51186e-17 lp= 2.37572 0.000168264 -0.768714 r- 0.00729635 Found lorentz at 22 2.35366 lm= 2.35366 0.000568868 -1.0622e-17 lp= 2.35366 0.000568869 -0.777338 r- 0.0243939 Found lorentz at 23 2.45866 lm= 2.45866 0.000180864 -3.33764e-17 lp= 2.45866 0.000180864 -0.776954 r- 0.00775952 Q = 8.000000000004166 n0=3.690581101242091e-06 n1=1.881838497211955e-07 n2=0.004489816861566136 n3=0.001105012464640522 n4=0.0002131057714335855 n5=1.297611608507273e-05 n6=4.660808141523772e-05 n7=5.320482814039777e-06 n8=1.762614708637812e-06 n9=2.722807146814908e-07 n10=9.888064635737232e-07 n11=0.7758451483878126 n12=0.0003787811463621883 n13=0.0003134061394156922 n14=0.0001596701353907255 n15=0.0001458076319713164 n16=7.281014750630013e-05 n17=5.273218966234035e-05 n18=9.796452179064738e-05 n19=0.0001812166560279457 n20=0.000101832617887625 n21=2.744157540252078e-05 n22=0.000100121066977408 n23=2.403757212357872e-05 n24=0.0004092097652603099 n25=6.775663479730354e-06 n26=0.06084551062771171 n27=0.02187144797372722 n28=0.01325930210262397 n29=0.006612624228645243 n30=0.0086818425548216 n31=0.0053416646364679 n32=0.01412288702475003 n33=0.004268628742368478 n34=0.004433190465248098 n35=0.009104299972801712 n36=0.001130323610682995 n37=0.007507069841205684 n38=0.008707234202768246 n39=0.01413544224076244 n40=0.001150475502426447 n41=0.001337916427503396 n42=0.01559181236482009 n43=0.0109064099836817 n44=0.0002873518998106209 n45=0.000505280704710427 n46=0.0003765956738939898 n47=0.0003039985610550517 n48=0.000168121611287338 n49=0.0002354872556787075 n50=9.357143523283915e-05 n51=0.0002222139815920717 n52=0.0001544418355351504 n53=0.0001582024876478016 n54=0.000143162360944624 n55=9.214634665889719e-05 n56=0.0001071312906306191 n57=0.000446291326998129 n58=6.212762410833386e-05 n59=0.0001635470392973004 n60=0.0003668464931252315 n61=0.0002804673628435633 n62=8.015062966260349e-05 n63=6.991476323124723e-05 n64=0.001427108258143447 n65=0.001451061093031843 Q is here equal to 8.000000000004166 21.) nd: 3.217227549663702 Norm of Spectral functions:  0: 1.0021  1: 0.9856  2: 0.9994  3: 0.9987  4: 0.9987  5: 1.0057  6: 0.9996  7: 1.0001  8: 0.9985  9: 0.9992 10: 0.9992 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9996 16: 0.9989 17: 1.0008 18: 1.0014 19: 0.9991 20: 1.0021 21: 1.0017 22: 0.9973 23: 1.0006 24: 0.7246 25: 0.5569 26: 0.9998 27: 1.0001 28: 1.0010 29: 1.0018 30: 1.0009 31: 1.0088 32: 1.0014 33: 0.9947 34: 1.0021 35: 0.9826 36: 0.9973 37: 0.9916 38: 0.9955 39: 0.9997 40: 0.9977 41: 0.9986 42: 1.0009 43: 0.9977 44: 1.0010 45: 0.9360 46: 0.9069 47: 1.0981 48: 1.0970 49: 0.8650 50: 1.2236 51: 1.0828 52: 1.1720 53: 1.0041 54: 1.0937 55: 1.0559 56: 1.0048 57: 0.9563 58: 1.0161 59: 1.0114 60: 1.0114 61: 1.0109 62: 1.0094 63: 1.0073 64: 0.3514 65: 0.2269  0: 2.7895  1: 0.4277 21.) SelfConsistentStep 21.) Difference between steps: 0.1287 22.) DeterminSpectralFunctions ; lambda = -32.91893145805665 -1.95287352914286 Found lorentz at 11 0.00225071 lm= 0.00225071 7.63078e-08 -0.620115 lp= 0.00225071 7.63078e-08 -0.776628 r- 0.000428012 Found lorentz at 12 0.824338 lm= 0.824338 2.315e-06 -2.6387e-15 lp= 0.824338 2.315e-06 -0.781574 r- 2.45441e-05 Found lorentz at 13 1.35375 lm= 1.35375 1.40569e-05 -4.28514e-16 lp= 1.35375 1.40569e-05 -0.776116 r- 0.000603727 Found lorentz at 14 1.47179 lm= 1.47178 0.000108506 -5.63089e-17 lp= 1.47179 0.000108506 -0.781654 r- 0.00462718 Found lorentz at 15 1.52187 lm= 1.52187 0.000117193 -4.93728e-17 lp= 1.52187 0.000117193 -0.760669 r- 0.00513554 Found lorentz at 16 1.96106 lm= 1.96106 0.000128584 -4.70494e-17 lp= 1.96106 0.000128584 -0.777805 r- 0.00551056 Found lorentz at 17 1.74179 lm= 1.74179 0.000128011 -4.63593e-17 lp= 1.74179 0.000128011 -0.770356 r- 0.00553903 Found lorentz at 18 1.80296 lm= 1.80296 0.000349624 -1.71605e-17 lp= 1.80296 0.000349624 -0.774579 r- 0.0150458 Found lorentz at 19 1.64092 lm= 1.64092 0.000451671 -1.22791e-17 lp= 1.64092 0.000451673 -0.744724 r- 0.0202166 Found lorentz at 20 2.04238 lm= 2.04238 0.000633698 -8.85994e-18 lp= 2.04238 0.000633699 -0.749302 r- 0.0281907 Found lorentz at 21 2.3739 lm= 2.3739 0.000205023 -2.87493e-17 lp= 2.3739 0.000205023 -0.767741 r- 0.00890156 Found lorentz at 22 2.35191 lm= 2.35191 0.000636026 -9.47968e-18 lp= 2.35191 0.000636027 -0.776488 r- 0.0273036 Found lorentz at 23 2.45668 lm= 2.45668 0.000215655 -2.79196e-17 lp= 2.45668 0.000215655 -0.775951 r- 0.00926413 Q = 8.000000000000535 n0=3.748834508757884e-06 n1=1.916474938591457e-07 n2=0.004357478149128968 n3=0.001059579883208648 n4=0.0002053852983872976 n5=1.248226399593155e-05 n6=4.429368047080802e-05 n7=5.136456584086812e-06 n8=1.662482918531044e-06 n9=2.628411731295533e-07 n10=9.533463644916836e-07 n11=0.7762820388679266 n12=0.0003805666719291254 n13=0.0003151396844990644 n14=0.0001609181142911182 n15=0.0001465637097224999 n16=7.316930676725375e-05 n17=5.304546632413053e-05 n18=9.873234333610686e-05 n19=0.0001821590998837198 n20=0.0001024056149421608 n21=2.756665770064113e-05 n22=0.0001009767137598998 n23=2.416482220898889e-05 n24=0.000412590411668596 n25=6.818297063702504e-06 n26=0.06081814592887323 n27=0.02185990804403036 n28=0.01324521737173338 n29=0.00660475200930176 n30=0.008675298271631696 n31=0.00533718738126421 n32=0.01410271988446274 n33=0.00426432067490844 n34=0.004427295985237635 n35=0.009085002518931622 n36=0.001129700607952547 n37=0.007491224182771631 n38=0.008695199149673483 n39=0.01409930807525136 n40=0.001148869976293204 n41=0.001336023526887619 n42=0.0155500816544478 n43=0.01087615751281101 n44=0.0002866924382617813 n45=0.0005051896207631893 n46=0.0003765519124481935 n47=0.000303979730869732 n48=0.0001681073592046787 n49=0.0002354715089977775 n50=9.357034737281514e-05 n51=0.0002222133819737576 n52=0.000154443895816889 n53=0.0001582123383896968 n54=0.0001431699817820234 n55=9.216024317986391e-05 n56=0.0001071276944932661 n57=0.0004463032108178596 n58=6.2130855098595e-05 n59=0.0001635454588039372 n60=0.0003668414466456077 n61=0.0002804740253197076 n62=8.015281309324387e-05 n63=6.993103389780379e-05 n64=0.001427526948405079 n65=0.001451760331643028 Q is here equal to 8.000000000000535 22.) nd: 3.217155718106523 Norm of Spectral functions:  0: 1.0031  1: 0.9878  2: 0.9999  3: 1.0011  4: 0.9994  5: 0.9991  6: 0.9991  7: 0.9988  8: 1.0005  9: 0.9999 10: 0.9950 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0009 15: 0.9994 16: 0.9984 17: 1.0006 18: 1.0011 19: 0.9989 20: 1.0017 21: 1.0014 22: 0.9948 23: 1.0004 24: 0.5831 25: 0.8379 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0091 32: 1.0014 33: 0.9947 34: 1.0013 35: 0.9848 36: 0.9967 37: 0.9926 38: 0.9960 39: 1.0001 40: 0.9983 41: 0.9989 42: 1.0011 43: 0.9990 44: 0.9986 45: 0.9312 46: 0.9071 47: 1.0921 48: 1.0873 49: 0.8615 50: 1.2265 51: 1.0813 52: 1.1755 53: 0.9968 54: 1.0929 55: 1.0531 56: 1.0075 57: 0.9612 58: 1.0161 59: 1.0118 60: 1.0119 61: 1.0113 62: 1.0099 63: 1.0077 64: 0.3609 65: 0.2285  0: 2.7898  1: 0.4274 22.) SelfConsistentStep 22.) Difference between steps: 0.08707 23.) DeterminSpectralFunctions ; lambda = -32.91868463832442 -1.952626709410627 Found lorentz at 11 0.00224859 lm= 0.00224859 7.60323e-08 -0.620301 lp= 0.00224859 7.60323e-08 -0.776696 r- 0.000426429 Found lorentz at 12 0.824455 lm= 0.824455 2.29677e-06 -2.66037e-15 lp= 0.824455 2.29677e-06 -0.781681 r- 2.43475e-05 Found lorentz at 13 1.35402 lm= 1.35402 1.31671e-05 -4.57672e-16 lp= 1.35402 1.31671e-05 -0.776286 r- 0.000565387 Found lorentz at 14 1.47201 lm= 1.47201 9.8475e-05 -6.20669e-17 lp= 1.47201 9.84751e-05 -0.781795 r- 0.00419867 Found lorentz at 15 1.5222 lm= 1.5222 0.000109094 -5.30593e-17 lp= 1.5222 0.000109094 -0.760818 r- 0.00477967 Found lorentz at 16 1.96154 lm= 1.96154 0.000127381 -4.75202e-17 lp= 1.96154 0.000127381 -0.778021 r- 0.00545748 Found lorentz at 17 1.74225 lm= 1.74225 0.000122379 -4.85209e-17 lp= 1.74225 0.000122379 -0.77058 r- 0.00529381 Found lorentz at 18 1.80333 lm= 1.80333 0.00034061 -1.76244e-17 lp= 1.80333 0.00034061 -0.774793 r- 0.0146538 Found lorentz at 19 1.64118 lm= 1.64118 0.000429188 -1.29256e-17 lp= 1.64118 0.00042919 -0.744819 r- 0.0192078 Found lorentz at 20 2.04281 lm= 2.04281 0.000617574 -9.09545e-18 lp= 2.04281 0.000617575 -0.749475 r- 0.027467 Found lorentz at 21 2.37445 lm= 2.37445 0.000188772 -3.12487e-17 lp= 2.37445 0.000188772 -0.768042 r- 0.00819279 Found lorentz at 22 2.35247 lm= 2.35246 0.000607203 -9.9352e-18 lp= 2.35246 0.000607204 -0.776705 r- 0.026059 Found lorentz at 23 2.4573 lm= 2.4573 0.000201465 -2.99097e-17 lp= 2.4573 0.000201465 -0.776258 r- 0.00865113 Q = 8.000000000001354 n0=3.732502743769802e-06 n1=1.906627972516312e-07 n2=0.004259848880237644 n3=0.001026569898676663 n4=0.0002001036099371171 n5=1.213205381050704e-05 n6=4.26596608463944e-05 n7=5.026416814853239e-06 n8=1.595823726686072e-06 n9=2.568349393731564e-07 n10=9.324502599208279e-07 n11=0.7765132325705085 n12=0.0003799936890933903 n13=0.0003145956553781711 n14=0.0001605503355376995 n15=0.0001463216348974808 n16=7.305510486704971e-05 n17=5.29474067018178e-05 n18=9.850444823629246e-05 n19=0.0001818609397237528 n20=0.0001022255921699937 n21=2.752606865779544e-05 n22=0.0001007266677668172 n23=2.412464513448993e-05 n24=0.0004115860187624356 n25=6.804847889740138e-06 n26=0.0608262938370442 n27=0.0218637346166318 n28=0.01324152966321352 n29=0.006601995704569015 n30=0.00867535176531125 n31=0.005336876321913798 n32=0.01409501822235478 n33=0.004263138506876252 n34=0.004425073168936188 n35=0.009075466649314053 n36=0.001129873431218518 n37=0.007483447881192053 n38=0.008691936073238289 n39=0.01407991117607975 n40=0.001148301722252421 n41=0.00133532561994972 n42=0.01552736044254187 n43=0.0108592467248711 n44=0.0002864327548275186 n45=0.0005050568316550917 n46=0.0003764481944674175 n47=0.0003038927845933704 n48=0.0001680600278568771 n49=0.0002354045717100654 n50=9.354232671364024e-05 n51=0.0002221473690920284 n52=0.000154397812011801 n53=0.000158163672020912 n54=0.0001431262794953289 n55=9.213029384249236e-05 n56=0.0001070964627673917 n57=0.0004461652721975372 n58=6.211153966121075e-05 n59=0.0001634968378137343 n60=0.0003667313457515026 n61=0.0002803877093815685 n62=8.012861323751691e-05 n63=6.99068191674813e-05 n64=0.001427010057232955 n65=0.001451176476878259 Q is here equal to 8.000000000001354 23.) nd: 3.217202504917102 Norm of Spectral functions:  0: 1.0029  1: 0.9871  2: 1.0021  3: 0.9994  4: 1.0001  5: 0.9993  6: 0.9991  7: 0.9992  8: 0.9982  9: 1.0010 10: 1.0000 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0009 15: 0.9995 16: 0.9987 17: 1.0007 18: 1.0012 19: 0.9989 20: 1.0018 21: 1.0015 22: 0.9959 23: 1.0005 24: 0.6126 25: 0.7084 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0092 32: 1.0015 33: 0.9947 34: 1.0007 35: 0.9871 36: 0.9965 37: 0.9935 38: 0.9964 39: 1.0004 40: 0.9986 41: 0.9990 42: 1.0005 43: 0.9996 44: 0.9980 45: 0.9320 46: 0.9074 47: 1.0934 48: 1.0893 49: 0.8625 50: 1.2260 51: 1.0820 52: 1.1754 53: 0.9981 54: 1.0930 55: 1.0536 56: 1.0069 57: 0.9603 58: 1.0161 59: 1.0117 60: 1.0117 61: 1.0112 62: 1.0097 63: 1.0076 64: 0.3580 65: 0.2284  0: 2.7899  1: 0.4273 23.) SelfConsistentStep 23.) Difference between steps: 0.06892 24.) DeterminSpectralFunctions ; lambda = -32.91818505400748 -1.952127125093686 Found lorentz at 11 0.00224933 lm= 0.00224933 7.53299e-08 -0.620376 lp= 0.00224933 7.53299e-08 -0.776848 r- 0.000422407 Found lorentz at 12 0.824782 lm= 0.824782 2.25243e-06 -2.71455e-15 lp= 0.824782 2.25243e-06 -0.781942 r- 2.38695e-05 Found lorentz at 13 1.35467 lm= 1.35467 1.18196e-05 -5.10372e-16 lp= 1.35467 1.18196e-05 -0.776683 r- 0.000507267 Found lorentz at 14 1.47267 lm= 1.47267 8.24083e-05 -7.42469e-17 lp= 1.47267 8.24083e-05 -0.782212 r- 0.00351176 Found lorentz at 15 1.52295 lm= 1.52295 9.48913e-05 -6.10633e-17 lp= 1.52295 9.48914e-05 -0.761208 r- 0.0041553 Found lorentz at 16 1.96255 lm= 1.96255 0.000122692 -4.94005e-17 lp= 1.96255 0.000122692 -0.778529 r- 0.00525318 Found lorentz at 17 1.74329 lm= 1.74329 0.00011024 -5.39361e-17 lp= 1.74329 0.00011024 -0.771099 r- 0.00476551 Found lorentz at 18 1.80417 lm= 1.80417 0.000311986 -1.92638e-17 lp= 1.80417 0.000311986 -0.775244 r- 0.0134145 Found lorentz at 19 1.6418 lm= 1.6418 0.0003781 -1.46826e-17 lp= 1.6418 0.000378101 -0.745084 r- 0.0169154 Found lorentz at 20 2.04379 lm= 2.04379 0.000586102 -9.59649e-18 lp= 2.04379 0.000586103 -0.749969 r- 0.0260501 Found lorentz at 21 2.37583 lm= 2.37583 0.000165351 -3.57449e-17 lp= 2.37583 0.000165351 -0.768794 r- 0.00716927 Found lorentz at 22 2.3538 lm= 2.3538 0.000563114 -1.07326e-17 lp= 2.3538 0.000563114 -0.777412 r- 0.0241448 Found lorentz at 23 2.45876 lm= 2.45876 0.000177048 -3.41009e-17 lp= 2.45876 0.000177048 -0.777013 r- 0.00759524 Q = 8.00000000000218 n0=3.685476910689327e-06 n1=1.879204415279274e-07 n2=0.004208530637794037 n3=0.00100925323899776 n4=0.0001971651757569605 n5=1.194366487465864e-05 n6=4.179328843167359e-05 n7=4.957811981694451e-06 n8=1.559298100001942e-06 n9=2.533749645816103e-07 n10=9.195348311892305e-07 n11=0.7766035278932156 n12=0.0003785019381733149 n13=0.000313157529552489 n14=0.0001595270097998234 n15=0.0001456908266445873 n16=7.275705232191593e-05 n17=5.268942111476589e-05 n18=9.787597034994094e-05 n19=0.0001810717528856575 n20=0.0001017504680092856 n21=2.742278086061907e-05 n22=0.0001000283410436118 n23=2.402002648031457e-05 n24=0.0004088280085427286 n25=6.770909791240242e-06 n26=0.06084658798030008 n27=0.02187055378919507 n28=0.01324219891709175 n29=0.00660185116484254 n30=0.008677114805841806 n31=0.005337713329291283 n32=0.01409353373062358 n33=0.00426336246600002 n34=0.004424729714884195 n35=0.009071844979134196 n36=0.001130175328384931 n37=0.007480475675411537 n38=0.008691418284401949 n39=0.01407163628789754 n40=0.001148190484897156 n41=0.001335182026380568 n42=0.01551742948112308 n43=0.01085139379641728 n44=0.0002862879780458176 n45=0.0005050133308304135 n46=0.0003764019855457729 n47=0.0003038432774626922 n48=0.0001680347190675571 n49=0.0002353679087490337 n50=9.352280909888341e-05 n51=0.0002221029703595955 n52=0.0001543665442259746 n53=0.0001581247996652526 n54=0.0001430913458112728 n55=9.210267301460674e-05 n56=0.0001070779932248652 n57=0.0004460592928875365 n58=6.209669785684348e-05 n59=0.0001634662479364225 n60=0.0003666556200270947 n61=0.0002803230405193423 n62=8.011118615285761e-05 n63=6.988138998894557e-05 n64=0.00142642606771746 n65=0.001450380527822583 Q is here equal to 8.00000000000218 24.) nd: 3.217266458255656 Norm of Spectral functions:  0: 1.0021  1: 0.9856  2: 1.0008  3: 0.9995  4: 0.9993  5: 1.0009  6: 1.0008  7: 1.0010  8: 0.9979  9: 1.0000 10: 0.9991 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9996 16: 0.9989 17: 1.0008 18: 1.0014 19: 0.9991 20: 1.0021 21: 1.0017 22: 0.9975 23: 1.0006 24: 0.7595 25: 0.5386 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0093 32: 1.0015 33: 0.9948 34: 1.0004 35: 0.9887 36: 0.9963 37: 0.9941 38: 0.9967 39: 1.0005 40: 0.9988 41: 0.9991 42: 1.0002 43: 0.9998 44: 0.9986 45: 0.9358 46: 0.9071 47: 1.0981 48: 1.0966 49: 0.8648 50: 1.2242 51: 1.0833 52: 1.1732 53: 1.0037 54: 1.0939 55: 1.0558 56: 1.0049 57: 0.9560 58: 1.0162 59: 1.0114 60: 1.0114 61: 1.0109 62: 1.0093 63: 1.0072 64: 0.3511 65: 0.2274  0: 2.7901  1: 0.4272 24.) SelfConsistentStep 24.) Difference between steps: 0.0347 25.) DeterminSpectralFunctions ; lambda = -32.91768747164477 -1.951629542730974 Found lorentz at 11 0.00225144 lm= 0.00225144 7.46467e-08 -0.620364 lp= 0.00225144 7.46467e-08 -0.776997 r- 0.000418496 Found lorentz at 12 0.8251 lm= 0.8251 2.20971e-06 -2.76887e-15 lp= 0.8251 2.20971e-06 -0.782201 r- 2.34089e-05 Found lorentz at 13 1.35525 lm= 1.35525 1.06874e-05 -5.65007e-16 lp= 1.35525 1.06874e-05 -0.777074 r- 0.000458445 Found lorentz at 14 1.47334 lm= 1.47334 6.9005e-05 -8.87663e-17 lp= 1.47334 6.90051e-05 -0.782644 r- 0.00293897 Found lorentz at 15 1.52362 lm= 1.52362 8.2711e-05 -7.0128e-17 lp= 1.52362 8.2711e-05 -0.761601 r- 0.00362005 Found lorentz at 16 1.96344 lm= 1.96344 0.000117507 -5.16472e-17 lp= 1.96344 0.000117507 -0.779031 r- 0.0050279 Found lorentz at 17 1.74419 lm= 1.74419 9.89522e-05 -6.01675e-17 lp= 1.74419 9.89522e-05 -0.771602 r- 0.00427475 Found lorentz at 18 1.80495 lm= 1.80495 0.000282501 -2.1298e-17 lp= 1.80495 0.000282501 -0.775675 r- 0.01214 Found lorentz at 19 1.64242 lm= 1.64242 0.000331447 -1.67624e-17 lp= 1.64242 0.000331447 -0.745376 r- 0.0148224 Found lorentz at 20 2.04474 lm= 2.04474 0.000558361 -1.00872e-17 lp= 2.04474 0.000558362 -0.750489 r- 0.0247999 Found lorentz at 21 2.37717 lm= 2.37717 0.000145781 -4.06223e-17 lp= 2.37717 0.000145781 -0.769543 r- 0.00631462 Found lorentz at 22 2.35512 lm= 2.35512 0.000525397 -1.15251e-17 lp= 2.35512 0.000525398 -0.778157 r- 0.0225061 Found lorentz at 23 2.46014 lm= 2.46014 0.000156004 -3.87762e-17 lp= 2.46014 0.000156004 -0.777769 r- 0.00668597 Q = 7.999999999999029 n0=3.637562549477276e-06 n1=1.851185524318006e-07 n2=0.004201523743082626 n3=0.001006722820180213 n4=0.0001965558999540651 n5=1.191088046299307e-05 n6=4.164867136005752e-05 n7=4.935191102628622e-06 n8=1.551448311925094e-06 n9=2.5237007035629e-07 n10=9.149707200382092e-07 n11=0.7765837438588287 n12=0.0003770269566501408 n13=0.0003117324375836857 n14=0.0001584978197891239 n15=0.0001450693719245083 n16=7.246208705273047e-05 n17=5.243441334646257e-05 n18=9.724599547440321e-05 n19=0.0001802898566708245 n20=0.0001012792199140687 n21=2.732079570065346e-05 n22=9.932390106981364e-05 n23=2.391623232547982e-05 n24=0.0004060614361070041 n25=6.736862132172868e-06 n26=0.06086774661110151 n27=0.02187625549075405 n28=0.01324510404087981 n29=0.006603277381906816 n30=0.008679044650107827 n31=0.005338778443463002 n32=0.01409596239726507 n33=0.004264303956059824 n34=0.004425560591548618 n35=0.00907271671580598 n36=0.001130413190992602 n37=0.007481140393268803 n38=0.008692141160754115 n39=0.0140722185213249 n40=0.001148349377675639 n41=0.001335369548331725 n42=0.01551778388511626 n43=0.01085127580481106 n44=0.0002862339461556949 n45=0.0005050582071999102 n46=0.000376418999739676 n47=0.0003038435045839387 n48=0.0001680373772923883 n49=0.0002353696286293929 n50=9.351857357118953e-05 n51=0.0002220935772332353 n52=0.0001543590070091375 n53=0.0001581098362151611 n54=0.0001430782658848526 n55=9.208816099295352e-05 n56=0.0001070765685953997 n57=0.0004460251850040716 n58=6.209145422934078e-05 n59=0.0001634613002135953 n60=0.0003666398367585922 n61=0.0002803032776960434 n62=8.010606505111416e-05 n63=6.986566899208576e-05 n64=0.001426036080945668 n65=0.001449763395922407 Q is here equal to 7.999999999999029 25.) nd: 3.217316702693396 Norm of Spectral functions:  0: 1.0008  1: 0.9853  2: 1.0005  3: 0.9997  4: 0.9992  5: 1.0010  6: 1.0009  7: 1.0010  8: 0.9989  9: 1.0000 10: 1.0002 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9997 16: 0.9991 17: 1.0009 18: 1.0017 19: 0.9993 20: 1.0025 21: 1.0021 22: 0.9984 23: 1.0008 24: 1.1457 25: 0.4457 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0093 32: 1.0015 33: 0.9948 34: 1.0003 35: 0.9889 36: 0.9963 37: 0.9942 38: 0.9967 39: 1.0005 40: 0.9988 41: 0.9991 42: 1.0001 43: 0.9998 44: 0.9988 45: 0.9400 46: 0.9068 47: 1.1028 48: 1.1043 49: 0.8672 50: 1.2216 51: 1.0837 52: 1.1694 53: 1.0108 54: 1.0946 55: 1.0587 56: 1.0023 57: 0.9506 58: 1.0162 59: 1.0111 60: 1.0111 61: 1.0106 62: 1.0089 63: 1.0069 64: 0.3441 65: 0.2261  0: 2.7901  1: 0.4272 25.) SelfConsistentStep 25.) Difference between steps: 0.06771 26.) DeterminSpectralFunctions ; lambda = -32.91738594436217 -1.951328015448379 Found lorentz at 11 0.00225496 lm= 0.00225496 7.42126e-08 -0.620219 lp= 0.00225496 7.42126e-08 -0.77709 r- 0.000416012 Found lorentz at 12 0.825328 lm= 0.825328 2.182e-06 -2.80526e-15 lp= 0.825328 2.182e-06 -0.782374 r- 2.31104e-05 Found lorentz at 13 1.35565 lm= 1.35565 9.95797e-06 -6.06799e-16 lp= 1.35565 9.95797e-06 -0.777334 r- 0.000427014 Found lorentz at 14 1.4738 lm= 1.4738 6.04077e-05 -1.01475e-16 lp= 1.4738 6.04078e-05 -0.782935 r- 0.00257185 Found lorentz at 15 1.52408 lm= 1.52408 7.48809e-05 -7.7514e-17 lp= 1.52408 7.48809e-05 -0.761861 r- 0.00327623 Found lorentz at 16 1.96407 lm= 1.96407 0.000114031 -5.32683e-17 lp= 1.96407 0.000114031 -0.779375 r- 0.00487704 Found lorentz at 17 1.7448 lm= 1.7448 9.15992e-05 -6.50537e-17 lp= 1.7448 9.15992e-05 -0.771937 r- 0.00395538 Found lorentz at 18 1.80548 lm= 1.80548 0.000263006 -2.28937e-17 lp= 1.80548 0.000263006 -0.775962 r- 0.0112981 Found lorentz at 19 1.64285 lm= 1.64285 0.000301241 -1.84528e-17 lp= 1.64285 0.000301242 -0.745571 r- 0.0134681 Found lorentz at 20 2.04539 lm= 2.04539 0.000540586 -1.04287e-17 lp= 2.04539 0.000540587 -0.750841 r- 0.0239992 Found lorentz at 21 2.3781 lm= 2.3781 0.000133049 -4.45684e-17 lp= 2.3781 0.000133049 -0.770052 r- 0.00575933 Found lorentz at 22 2.35605 lm= 2.35604 0.000500775 -1.21077e-17 lp= 2.35604 0.000500775 -0.778669 r- 0.0214372 Found lorentz at 23 2.46109 lm= 2.46109 0.000142239 -4.25854e-17 lp= 2.46109 0.000142239 -0.778287 r- 0.00609196 Q = 8.000000000000883 n0=3.606033428569711e-06 n1=1.832416413878409e-07 n2=0.00425810248673503 n3=0.001025531655778417 n4=0.0001996389929195528 n5=1.21121407159772e-05 n6=4.257323618736368e-05 n7=5.00169374283593e-06 n8=1.589066465058756e-06 n9=2.557619135470416e-07 n10=9.271236155552e-07 n11=0.7764005963404632 n12=0.0003760792509747766 n13=0.0003108133166544932 n14=0.0001578269258060737 n15=0.0001446712638382983 n16=7.227126343999931e-05 n17=5.226941260913694e-05 n18=9.683554821366351e-05 n19=0.0001797894273766233 n20=0.0001009751453200652 n21=2.725457806609841e-05 n22=9.886220571394786e-05 n23=2.384867457274296e-05 n24=0.0004042516520815389 n25=6.713985373116943e-06 n26=0.06088216013191424 n27=0.02188042717143617 n28=0.01325114279597999 n29=0.006606780172825454 n30=0.008681499433128872 n31=0.005340434929847314 n32=0.01410442776154009 n33=0.00426618949672935 n34=0.004428095033882429 n35=0.009080765147278874 n36=0.001130617625434514 n37=0.007487711662985284 n38=0.008696281695401242 n39=0.01408718486096785 n40=0.001148986554947291 n41=0.001336125182141038 n42=0.01553497430212568 n43=0.01086388951114732 n44=0.0002864495168124473 n45=0.0005051510393576107 n46=0.0003764733000080164 n47=0.0003038777049159705 n48=0.0001680586569159673 n49=0.0002353965564673969 n50=9.352655579026278e-05 n51=0.0002221105373439469 n52=0.0001543690407313845 n53=0.0001581157820626565 n54=0.0001430844664616371 n55=9.208664454388749e-05 n56=0.0001070865665799516 n57=0.0004460527449742911 n58=6.209420174833533e-05 n59=0.0001634741056561393 n60=0.0003666711506216051 n61=0.0002803209427851786 n62=8.011068537833166e-05 n63=6.98612205008891e-05 n64=0.001425894731314522 n65=0.001449459955669655 Q is here equal to 8.000000000000883 26.) nd: 3.217347385457968 Norm of Spectral functions:  0: 0.9997  1: 0.9860  2: 1.0021  3: 0.9994  4: 1.0000  5: 0.9993  6: 0.9990  7: 1.0001  8: 0.9981  9: 0.9998 10: 1.0004 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0010 15: 0.9998 16: 0.9992 17: 1.0010 18: 1.0019 19: 0.9994 20: 1.0027 21: 1.0025 22: 0.9988 23: 1.0009 24: 1.8131 25: 0.4023 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0092 32: 1.0015 33: 0.9948 34: 1.0007 35: 0.9872 36: 0.9965 37: 0.9936 38: 0.9965 39: 1.0004 40: 0.9987 41: 0.9990 42: 1.0005 43: 0.9996 44: 0.9980 45: 0.9428 46: 0.9066 47: 1.1057 48: 1.1097 49: 0.8692 50: 1.2192 51: 1.0832 52: 1.1658 53: 1.0162 54: 1.0945 55: 1.0611 56: 1.0001 57: 0.9469 58: 1.0162 59: 1.0108 60: 1.0108 61: 1.0104 62: 1.0087 63: 1.0065 64: 0.3390 65: 0.2250  0: 2.7900  1: 0.4273 26.) SelfConsistentStep 26.) Difference between steps: 0.1298 27.) DeterminSpectralFunctions ; lambda = -32.91749814966207 -1.951440220748278 Found lorentz at 11 0.00225993 lm= 0.00225993 7.42574e-08 -0.619896 lp= 0.00225993 7.42574e-08 -0.777071 r- 0.000416274 Found lorentz at 12 0.825355 lm= 0.825355 2.18297e-06 -2.80388e-15 lp= 0.825355 2.18297e-06 -0.782356 r- 2.31212e-05 Found lorentz at 13 1.35571 lm= 1.35571 9.84717e-06 -6.13603e-16 lp= 1.35571 9.84717e-06 -0.77732 r- 0.00042227 Found lorentz at 14 1.47382 lm= 1.47382 5.90995e-05 -1.03714e-16 lp= 1.47382 5.90995e-05 -0.782906 r- 0.00251624 Found lorentz at 15 1.52414 lm= 1.52414 7.39628e-05 -7.8471e-17 lp= 1.52414 7.39628e-05 -0.761835 r- 0.00323617 Found lorentz at 16 1.9642 lm= 1.9642 0.000114517 -5.30417e-17 lp= 1.9642 0.000114517 -0.77937 r- 0.00489784 Found lorentz at 17 1.74491 lm= 1.74491 9.13984e-05 -6.51948e-17 lp= 1.74491 9.13984e-05 -0.771926 r- 0.00394677 Found lorentz at 18 1.80555 lm= 1.80555 0.000264496 -2.27644e-17 lp= 1.80555 0.000264496 -0.775957 r- 0.0113621 Found lorentz at 19 1.64286 lm= 1.64286 0.000299931 -1.85313e-17 lp= 1.64286 0.000299932 -0.745529 r- 0.0134102 Found lorentz at 20 2.04544 lm= 2.04544 0.000539414 -1.04504e-17 lp= 2.04544 0.000539415 -0.750807 r- 0.0239483 Found lorentz at 21 2.37817 lm= 2.37817 0.000130821 -4.53262e-17 lp= 2.37817 0.000130821 -0.77004 r- 0.00566294 Found lorentz at 22 2.35611 lm= 2.35611 0.00049724 -1.21928e-17 lp= 2.35611 0.00049724 -0.778637 r- 0.0212868 Found lorentz at 23 2.46121 lm= 2.46121 0.000140264 -4.31839e-17 lp= 2.46121 0.000140264 -0.778276 r- 0.00600745 Q = 8.000000000001126 n0=3.60864977895852e-06 n1=1.833515405055936e-07 n2=0.004401811337580877 n3=0.001074367219031249 n4=0.000207963367199766 n5=1.264432069727434e-05 n6=4.503864297430449e-05 n7=5.199504777635016e-06 n8=1.694561403401323e-06 n9=2.658620421502172e-07 n10=9.649944617196208e-07 n11=0.7759955670049953 n12=0.000376194424709714 n13=0.0003109148900020205 n14=0.0001578927777895239 n15=0.0001447178572198184 n16=7.229203361923296e-05 n17=5.228569925397098e-05 n18=9.687444451610152e-05 n19=0.0001798519431043835 n20=0.0001010086386227792 n21=2.72615299100317e-05 n22=9.890399637505715e-05 n23=2.3855375700421e-05 n24=0.0004044101586940609 n25=6.715332899723962e-06 n26=0.0608819957223872 n27=0.02188274919542222 n28=0.01326099840702695 n29=0.006612730964131158 n30=0.008684807562882009 n31=0.005343048687778343 n32=0.0141208589946018 n33=0.004269172366376417 n34=0.004432794636890893 n35=0.009098577816293734 n36=0.001130816457993918 n37=0.007502349144050278 n38=0.008706046850838514 n39=0.01412191988125257 n40=0.001150300183191137 n41=0.001337682795730369 n42=0.01557540519058572 n43=0.01089375130107087 n44=0.0002870880057074631 n45=0.0005052434565992826 n46=0.0003765386508440201 n47=0.0003039305634542096 n48=0.0001680884611096444 n49=0.0002354366764616424 n50=9.354339399022052e-05 n51=0.0002221477927573882 n52=0.0001543937497662389 n53=0.0001581420763513223 n54=0.0001431087576730263 n55=9.210098826892582e-05 n56=0.0001071040722246519 n57=0.0004461324229891145 n58=6.210446825397081e-05 n59=0.0001635003022030014 n60=0.0003667365839446301 n61=0.0002803700655079806 n62=8.012385423677248e-05 n63=6.987218284952988e-05 n64=0.001426116891760357 n65=0.001449682505642479 Q is here equal to 8.000000000001126 27.) nd: 3.217344396185181 Norm of Spectral functions:  0: 0.9997  1: 0.9860  2: 0.9992  3: 1.0006  4: 0.9993  5: 0.9994  6: 0.9992  7: 0.9984  8: 0.9997  9: 0.9993 10: 0.9941 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0010 15: 0.9998 16: 0.9992 17: 1.0011 18: 1.0019 19: 0.9994 20: 1.0028 21: 1.0025 22: 0.9989 23: 1.0009 24: 1.9141 25: 0.3983 26: 0.9998 27: 1.0001 28: 1.0010 29: 1.0018 30: 1.0009 31: 1.0090 32: 1.0014 33: 0.9947 34: 1.0017 35: 0.9838 36: 0.9971 37: 0.9922 38: 0.9958 39: 0.9999 40: 0.9981 41: 0.9988 42: 1.0011 43: 0.9987 44: 0.9997 45: 0.9426 46: 0.9068 47: 1.1057 48: 1.1100 49: 0.8695 50: 1.2188 51: 1.0833 52: 1.1658 53: 1.0157 54: 1.0942 55: 1.0611 56: 1.0001 57: 0.9478 58: 1.0162 59: 1.0107 60: 1.0108 61: 1.0104 62: 1.0087 63: 1.0065 64: 0.3388 65: 0.2248  0: 2.7897  1: 0.4276 27.) SelfConsistentStep 27.) Difference between steps: 0.1134 28.) DeterminSpectralFunctions ; lambda = -32.91815057293667 -1.95209264402288 Found lorentz at 11 0.00226057 lm= 0.00226057 7.50806e-08 -0.619704 lp= 0.00226057 7.50806e-08 -0.77688 r- 0.000420992 Found lorentz at 12 0.82493 lm= 0.82493 2.23365e-06 -2.73797e-15 lp= 0.82493 2.23365e-06 -0.782027 r- 2.36679e-05 Found lorentz at 13 1.35492 lm= 1.35492 1.11501e-05 -5.41221e-16 lp= 1.35492 1.11501e-05 -0.77683 r- 0.000478443 Found lorentz at 14 1.47299 lm= 1.47299 7.50103e-05 -8.16027e-17 lp= 1.47299 7.50103e-05 -0.782371 r- 0.00319586 Found lorentz at 15 1.52323 lm= 1.52323 8.85319e-05 -6.54725e-17 lp= 1.52323 8.85319e-05 -0.761342 r- 0.00387614 Found lorentz at 16 1.96296 lm= 1.96296 0.000120439 -5.03515e-17 lp= 1.96296 0.000120439 -0.778736 r- 0.00515534 Found lorentz at 17 1.74368 lm= 1.74368 0.000104751 -5.67923e-17 lp= 1.74368 0.000104751 -0.771301 r- 0.00452703 Found lorentz at 18 1.80455 lm= 1.80455 0.000299064 -2.01055e-17 lp= 1.80455 0.000299064 -0.775424 r- 0.0128559 Found lorentz at 19 1.64208 lm= 1.64208 0.000356885 -1.5559e-17 lp= 1.64208 0.000356886 -0.745172 r- 0.0159644 Found lorentz at 20 2.04422 lm= 2.04422 0.000573303 -9.81586e-18 lp= 2.04422 0.000573304 -0.750165 r- 0.0254746 Found lorentz at 21 2.37646 lm= 2.37646 0.000153313 -3.85839e-17 lp= 2.37646 0.000153313 -0.769116 r- 0.00664454 Found lorentz at 22 2.35445 lm= 2.35445 0.00054109 -1.1178e-17 lp= 2.35445 0.000541091 -0.777709 r- 0.0231917 Found lorentz at 23 2.45942 lm= 2.45942 0.000166077 -3.63852e-17 lp= 2.45942 0.000166077 -0.777352 r- 0.0071215 Q = 7.999999999998771 n0=3.665240455757249e-06 n1=1.866839077495803e-07 n2=0.004507959764188433 n3=0.001111273973164831 n4=0.0002142132546699994 n5=1.304527068165432e-05 n6=4.693253643988833e-05 n7=5.34885723317126e-06 n8=1.777160415496745e-06 n9=2.736719983678366e-07 n10=9.942640037598992e-07 n11=0.7757609963097325 n12=0.0003779979865120942 n13=0.0003126490247399122 n14=0.000159128472780329 n15=0.0001454759558237408 n16=7.265323236097521e-05 n17=5.259605434192034e-05 n18=9.763188703457681e-05 n19=0.0001808015912256132 n20=0.0001015816876105887 n21=2.738707391097643e-05 n22=9.974932098971481e-05 n23=2.398230801323724e-05 n24=0.0004077403537432793 n25=6.757267591933132e-06 n26=0.06085708728975623 n27=0.0218762958923925 n28=0.01326318022017912 n29=0.006614591885155827 n30=0.008684045728656931 n31=0.00534307579733639 n32=0.01412763047964637 n33=0.004269783049085629 n34=0.004434599946438683 n35=0.009108260481277093 n36=0.001130575484979269 n37=0.0075103128956356 n38=0.008710288539780389 n39=0.01414227090799561 n40=0.001150859144969741 n41=0.001338360325665116 n42=0.01559951078051118 n43=0.01091189758431363 n44=0.0002874826004066245 n45=0.000505288013184133 n46=0.0003765928509343094 n47=0.0003039900066130314 n48=0.0001681179527674713 n49=0.0002354810882855753 n50=9.356650169133731e-05 n51=0.0002222029215996676 n52=0.0001544336605730414 n53=0.000158190789670008 n54=0.0001431518018179823 n55=9.213653493637569e-05 n56=0.0001071273206295187 n57=0.0004462591739770807 n58=6.212309147422411e-05 n59=0.0001635393310425647 n60=0.0003668266109123893 n61=0.0002804483357632035 n62=8.014586184759204e-05 n63=6.99047678012223e-05 n64=0.001426864961350711 n65=0.001450700185376196 Q is here equal to 7.999999999998771 28.) nd: 3.217264769957155 Norm of Spectral functions:  0: 1.0015  1: 0.9853  2: 0.9994  3: 0.9988  4: 0.9988  5: 0.9936  6: 0.9994  7: 0.9995  8: 0.9990  9: 0.9985 10: 0.9977 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9997 16: 0.9990 17: 1.0009 18: 1.0015 19: 0.9992 20: 1.0023 21: 1.0018 22: 0.9980 23: 1.0007 24: 0.8889 25: 0.4874 26: 0.9998 27: 1.0001 28: 1.0010 29: 1.0018 30: 1.0009 31: 1.0088 32: 1.0014 33: 0.9947 34: 1.0023 35: 0.9824 36: 0.9975 37: 0.9915 38: 0.9954 39: 0.9996 40: 0.9976 41: 0.9986 42: 1.0008 43: 0.9975 44: 1.0009 45: 0.9380 46: 0.9068 47: 1.1006 48: 1.1011 49: 0.8664 50: 1.2224 51: 1.0833 52: 1.1705 53: 1.0073 54: 1.0939 55: 1.0573 56: 1.0035 57: 0.9540 58: 1.0162 59: 1.0112 60: 1.0112 61: 1.0108 62: 1.0091 63: 1.0071 64: 0.3475 65: 0.2262  0: 2.7895  1: 0.4277 28.) SelfConsistentStep 28.) Difference between steps: 0.1189 29.) DeterminSpectralFunctions ; lambda = -32.91888949611648 -1.952831567202683 Found lorentz at 11 0.00225235 lm= 0.00225235 7.62005e-08 -0.620027 lp= 0.00225235 7.62005e-08 -0.776645 r- 0.0004274 Found lorentz at 12 0.824416 lm= 0.824416 2.30849e-06 -2.64638e-15 lp= 0.824416 2.30849e-06 -0.781611 r- 2.44739e-05 Found lorentz at 13 1.35392 lm= 1.35392 1.40427e-05 -4.29016e-16 lp= 1.35392 1.40427e-05 -0.776179 r- 0.00060307 Found lorentz at 14 1.47202 lm= 1.47202 0.000107425 -5.68887e-17 lp= 1.47202 0.000107425 -0.781745 r- 0.00458056 Found lorentz at 15 1.52205 lm= 1.52205 0.000115771 -4.99879e-17 lp= 1.52205 0.000115771 -0.760734 r- 0.00507279 Found lorentz at 16 1.96136 lm= 1.96136 0.000127715 -4.73808e-17 lp= 1.96136 0.000127715 -0.777896 r- 0.00547265 Found lorentz at 17 1.74209 lm= 1.74209 0.000126634 -4.68747e-17 lp= 1.74209 0.000126634 -0.770449 r- 0.00547878 Found lorentz at 18 1.80333 lm= 1.80333 0.000344981 -1.73959e-17 lp= 1.80333 0.000344982 -0.774678 r- 0.0148441 Found lorentz at 19 1.64111 lm= 1.6411 0.000443718 -1.25007e-17 lp= 1.64111 0.000443719 -0.744768 r- 0.0198594 Found lorentz at 20 2.04262 lm= 2.04262 0.000629095 -8.92661e-18 lp= 2.04262 0.000629096 -0.74938 r- 0.027983 Found lorentz at 21 2.37431 lm= 2.37431 0.000204896 -2.87782e-17 lp= 2.37431 0.000204896 -0.767889 r- 0.00889435 Found lorentz at 22 2.35231 lm= 2.35231 0.000633834 -9.51654e-18 lp= 2.35231 0.000633835 -0.776655 r- 0.0272037 Found lorentz at 23 2.45718 lm= 2.45718 0.000212835 -2.83012e-17 lp= 2.45718 0.000212835 -0.776111 r- 0.0091411 Q = 7.999999999999041 n0=3.740352727499913e-06 n1=1.91161726966201e-07 n2=0.004394999525870315 n3=0.001072389917298998 n4=0.0002075261570280011 n5=1.262045918343368e-05 n6=4.493997713891739e-05 n7=5.185612464479477e-06 n8=1.689890440030833e-06 n9=2.653611004552689e-07 n10=9.626580568709616e-07 n11=0.7761718836862579 n12=0.0003803351932316552 n13=0.0003149103785354901 n14=0.0001607478199811095 n15=0.0001464642094297791 n16=7.312164488768132e-05 n17=5.300407479882266e-05 n18=9.862730226717936e-05 n19=0.0001820330212498061 n20=0.0001023298882563479 n21=2.755053686373034e-05 n22=0.0001008593151915085 n23=2.414797839908442e-05 n24=0.0004121295190229102 n25=6.812858293812096e-06 n26=0.06082134326487031 n27=0.02186133738531862 n28=0.01324829884642085 n29=0.006606553044373268 n30=0.008676442277894804 n31=0.005338025761785351 n32=0.01410739193729166 n33=0.004265248747955674 n34=0.004428664738544761 n35=0.009089813420774907 n36=0.001129785463565107 n37=0.007495153431432203 n38=0.008697779041286357 n39=0.01410843358321446 n40=0.001149235053053778 n41=0.00133645644032408 n42=0.01556062540282211 n43=0.01088394508906104 n44=0.0002868443200954613 n45=0.0005052300338943597 n46=0.0003765804754303722 n47=0.0003040008755576418 n48=0.0001681190496881611 n49=0.000235488010133803 n50=9.357589461910759e-05 n51=0.000222227576247558 n52=0.0001544538957182318 n53=0.0001582212135027414 n54=0.0001431776247724146 n55=9.216464780615875e-05 n56=0.0001071350813341309 n57=0.00044632597880855 n58=6.213436965100539e-05 n59=0.0001635562433839113 n60=0.000366862626414145 n61=0.0002804892837446936 n62=8.015777141224739e-05 n63=6.993349409378339e-05 n64=0.001427562923374487 n65=0.0014517571806247 Q is here equal to 7.999999999999041 29.) nd: 3.217161243163019 Norm of Spectral functions:  0: 1.0030  1: 0.9874  2: 0.9992  3: 1.0007  4: 0.9992  5: 0.9994  6: 0.9993  7: 0.9984  8: 0.9995  9: 0.9996 10: 0.9925 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0009 15: 0.9995 16: 0.9986 17: 1.0007 18: 1.0012 19: 0.9989 20: 1.0018 21: 1.0015 22: 0.9955 23: 1.0005 24: 0.5995 25: 0.7735 26: 0.9998 27: 1.0001 28: 1.0010 29: 1.0018 30: 1.0009 31: 1.0090 32: 1.0014 33: 0.9947 34: 1.0016 35: 0.9840 36: 0.9969 37: 0.9923 38: 0.9959 39: 1.0000 40: 0.9982 41: 0.9988 42: 1.0011 43: 0.9987 44: 0.9995 45: 0.9320 46: 0.9069 47: 1.0931 48: 1.0889 49: 0.8619 50: 1.2263 51: 1.0817 52: 1.1750 53: 0.9980 54: 1.0932 55: 1.0535 56: 1.0072 57: 0.9603 58: 1.0161 59: 1.0118 60: 1.0118 61: 1.0112 62: 1.0098 63: 1.0076 64: 0.3598 65: 0.2283  0: 2.7897  1: 0.4275 29.) SelfConsistentStep 29.) Difference between steps: 0.09411 30.) DeterminSpectralFunctions ; lambda = -32.91880708538201 -1.952749156468212 Found lorentz at 11 0.0022488 lm= 0.0022488 7.61846e-08 -0.620258 lp= 0.0022488 7.61846e-08 -0.776659 r- 0.000427303 Found lorentz at 12 0.824379 lm= 0.824379 2.30671e-06 -2.64849e-15 lp= 0.824379 2.30671e-06 -0.781621 r- 2.44548e-05 Found lorentz at 13 1.35388 lm= 1.35388 1.3587e-05 -4.43423e-16 lp= 1.35388 1.3587e-05 -0.776195 r- 0.000583488 Found lorentz at 14 1.47194 lm= 1.47194 0.000103158 -5.9238e-17 lp= 1.47194 0.000103158 -0.781721 r- 0.00439876 Found lorentz at 15 1.52204 lm= 1.52204 0.000112933 -5.12444e-17 lp= 1.52204 0.000112933 -0.760735 r- 0.00494841 Found lorentz at 16 1.96132 lm= 1.96132 0.000128231 -4.71916e-17 lp= 1.96132 0.000128231 -0.777909 r- 0.00549469 Found lorentz at 17 1.74204 lm= 1.74204 0.000125386 -4.73434e-17 lp= 1.74204 0.000125386 -0.770468 r- 0.00542468 Found lorentz at 18 1.80326 lm= 1.80326 0.000346477 -1.73221e-17 lp= 1.80326 0.000346477 -0.774708 r- 0.0149079 Found lorentz at 19 1.64109 lm= 1.64109 0.000441133 -1.25739e-17 lp= 1.64109 0.000441135 -0.744769 r- 0.0197437 Found lorentz at 20 2.0426 lm= 2.0426 0.00062536 -8.97969e-18 lp= 2.0426 0.000625361 -0.74937 r- 0.0278172 Found lorentz at 21 2.37422 lm= 2.37422 0.00019633 -3.0034e-17 lp= 2.37422 0.00019633 -0.767892 r- 0.00852247 Found lorentz at 22 2.35225 lm= 2.35225 0.000620298 -9.72239e-18 lp= 2.35225 0.000620299 -0.776582 r- 0.0266252 Found lorentz at 23 2.45708 lm= 2.45708 0.000208134 -2.89409e-17 lp= 2.45708 0.000208134 -0.776118 r- 0.00893911 Q = 8.000000000000043 n0=3.741780606038312e-06 n1=1.912187587836977e-07 n2=0.004283762465793559 n3=0.001034618273854754 n4=0.0002013760323797135 n5=1.221710051388925e-05 n6=4.30553829910052e-05 n7=5.052076647497039e-06 n8=1.611762953202929e-06 n9=2.582663483191817e-07 n10=9.373295346765777e-07 n11=0.7764611310653593 n12=0.000380312972382147 n13=0.0003149010174933846 n14=0.0001607620627698723 n15=0.0001464559973579978 n16=7.311871014660127e-05 n17=5.300244285988976e-05 n18=9.863475415831226e-05 n19=0.0001820264018772357 n20=0.0001023264010109964 n21=2.754841106261801e-05 n22=0.0001008710041486159 n23=2.414698984103967e-05 n24=0.00041216180004864 n25=6.812367657523477e-06 n26=0.06082186614984297 n27=0.02186211380038583 n28=0.0132421498566342 n29=0.006602515434741523 n30=0.00867510534394089 n31=0.005336822167035743 n32=0.01409656888618458 n33=0.004263318600274969 n34=0.004425516048146728 n35=0.009077648442860011 n36=0.001129802847084068 n37=0.007485213909946233 n38=0.008692568010845784 n39=0.01408435506663396 n40=0.001148415454752957 n41=0.001335465512672613 n42=0.01553252834179295 n43=0.01086313755484819 n44=0.000286485048372573 n45=0.0005050886023625886 n46=0.0003764761776270184 n47=0.0003039181878039863 n48=0.0001680731988121437 n49=0.000235423860010371 n50=9.355074749476534e-05 n51=0.0002221680904323159 n52=0.0001544126869384393 n53=0.0001581800795064043 n54=0.0001431405876907915 n55=9.214115777318354e-05 n56=0.0001071059185966642 n57=0.0004462069257647069 n58=6.211784175353904e-05 n59=0.0001635117639398028 n60=0.0003667636365142353 n61=0.0002804142184903249 n62=8.013652402126581e-05 n63=6.991589361564711e-05 n64=0.001427206704599117 n65=0.001451416630700036 Q is here equal to 8.000000000000043 30.) nd: 3.217185580656143 Norm of Spectral functions:  0: 1.0030  1: 0.9875  2: 1.0020  3: 0.9995  4: 1.0005  5: 0.9994  6: 0.9991  7: 0.9989  8: 0.9987  9: 1.0015 10: 0.9990 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0009 15: 0.9995 16: 0.9986 17: 1.0007 18: 1.0011 19: 0.9989 20: 1.0018 21: 1.0015 22: 0.9955 23: 1.0005 24: 0.5970 25: 0.7612 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0092 32: 1.0015 33: 0.9947 34: 1.0009 35: 0.9865 36: 0.9965 37: 0.9933 38: 0.9963 39: 1.0003 40: 0.9986 41: 0.9990 42: 1.0007 43: 0.9995 44: 0.9978 45: 0.9313 46: 0.9073 47: 1.0925 48: 1.0879 49: 0.8619 50: 1.2264 51: 1.0817 52: 1.1758 53: 0.9971 54: 1.0929 55: 1.0532 56: 1.0074 57: 0.9610 58: 1.0161 59: 1.0118 60: 1.0118 61: 1.0113 62: 1.0098 63: 1.0076 64: 0.3597 65: 0.2286  0: 2.7899  1: 0.4273 30.) SelfConsistentStep 30.) Difference between steps: 0.07532 31.) DeterminSpectralFunctions ; lambda = -32.91834961097865 -1.952291682064857 Found lorentz at 11 0.00224895 lm= 0.00224895 7.55488e-08 -0.620361 lp= 0.00224895 7.55488e-08 -0.776799 r- 0.000423661 Found lorentz at 12 0.824678 lm= 0.824678 2.26623e-06 -2.69744e-15 lp= 0.824678 2.26623e-06 -0.781857 r- 2.40183e-05 Found lorentz at 13 1.35449 lm= 1.35449 1.22421e-05 -4.92598e-16 lp= 1.35449 1.22421e-05 -0.776559 r- 0.000525485 Found lorentz at 14 1.4725 lm= 1.4725 8.7261e-05 -7.0095e-17 lp= 1.4725 8.7261e-05 -0.782085 r- 0.00371916 Found lorentz at 15 1.52273 lm= 1.52273 9.91565e-05 -5.84177e-17 lp= 1.52273 9.91566e-05 -0.761085 r- 0.00434277 Found lorentz at 16 1.96229 lm= 1.96229 0.000124236 -4.87674e-17 lp= 1.96229 0.000124236 -0.778373 r- 0.00532031 Found lorentz at 17 1.74302 lm= 1.74302 0.000114046 -5.21149e-17 lp= 1.74302 0.000114046 -0.770942 r- 0.00493104 Found lorentz at 18 1.804 lm= 1.804 0.000321258 -1.87017e-17 lp= 1.804 0.000321259 -0.775118 r- 0.0138155 Found lorentz at 19 1.64163 lm= 1.64163 0.0003936 -1.41011e-17 lp= 1.64163 0.000393601 -0.744998 r- 0.0176108 Found lorentz at 20 2.04351 lm= 2.04351 0.00059542 -9.44223e-18 lp= 2.04351 0.000595422 -0.749807 r- 0.02647 Found lorentz at 21 2.37546 lm= 2.37546 0.000172687 -3.42061e-17 lp= 2.37546 0.000172687 -0.768568 r- 0.00748958 Found lorentz at 22 2.35344 lm= 2.35344 0.000576581 -1.04761e-17 lp= 2.35344 0.000576581 -0.777195 r- 0.0247292 Found lorentz at 23 2.4584 lm= 2.4584 0.000184328 -3.27354e-17 lp= 2.4584 0.000184328 -0.776792 r- 0.0079098 Q = 8.000000000000178 n0=3.700177928798395e-06 n1=1.887778825218884e-07 n2=0.004219873003511935 n3=0.001013084276621599 n4=0.0001978303137518257 n5=1.198583856569139e-05 n6=4.198612970563422e-05 n7=4.974020232925724e-06 n8=1.567566295050061e-06 n9=2.541918932572394e-07 n10=9.226392815482947e-07 n11=0.7765853188113744 n12=0.0003789702391262251 n13=0.0003136084238591368 n14=0.0001598493353796435 n15=0.0001458878975258732 n16=7.285028893955176e-05 n17=5.277026117219982e-05 n18=9.807347606271015e-05 n19=0.0001813183931667331 n20=0.000101899405084973 n21=2.745510914767746e-05 n22=0.0001002483026574514 n23=2.405275911284037e-05 n24=0.0004096947854948874 n25=6.781551279691636e-06 n26=0.06084005166071673 n27=0.02186873518790164 n28=0.01324192759899011 n29=0.006601792701001296 n30=0.008676647972113333 n31=0.005337498419921304 n32=0.01409374089805117 n33=0.004263250663811802 n34=0.004424759911837944 n35=0.00907265000032049 n36=0.001130102052790018 n37=0.007481133859822267 n38=0.008691623815284598 n39=0.01407345715305888 n40=0.001148211945024789 n41=0.001335207935269009 n42=0.01551958854730655 n43=0.01085312454147688 n44=0.0002863248675582209 n45=0.0005050156072709362 n46=0.0003764094514913534 n47=0.0003038537552111107 n48=0.000168039450191685 n49=0.0002353754021126461 n50=9.352720958547135e-05 n51=0.000222113781542087 n52=0.0001543745294560243 n53=0.000158135190311433 n54=0.0001431003007783223 n55=9.211061069776076e-05 n56=0.0001070822190320517 n57=0.0004460833947029752 n58=6.210049976620634e-05 n59=0.0001634734583999587 n60=0.0003666719728670919 n61=0.0002803381592489561 n62=8.011569532399489e-05 n63=6.988878024353174e-05 n64=0.001426595760857053 n65=0.001450619063597658 Q is here equal to 8.000000000000178 31.) nd: 3.217249622426151 Norm of Spectral functions:  0: 1.0023  1: 0.9860  2: 1.0012  3: 0.9993  4: 0.9995  5: 1.0006  6: 1.0004  7: 1.0007  8: 0.9975  9: 0.9997 10: 0.9995 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9996 16: 0.9989 17: 1.0008 18: 1.0014 19: 0.9991 20: 1.0020 21: 1.0016 22: 0.9972 23: 1.0006 24: 0.7025 25: 0.5776 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0093 32: 1.0015 33: 0.9948 34: 1.0004 35: 0.9883 36: 0.9964 37: 0.9940 38: 0.9966 39: 1.0005 40: 0.9988 41: 0.9991 42: 1.0003 43: 0.9997 44: 0.9984 45: 0.9346 46: 0.9072 47: 1.0967 48: 1.0943 49: 0.8640 50: 1.2249 51: 1.0830 52: 1.1741 53: 1.0018 54: 1.0937 55: 1.0550 56: 1.0056 57: 0.9574 58: 1.0161 59: 1.0115 60: 1.0115 61: 1.0110 62: 1.0095 63: 1.0074 64: 0.3533 65: 0.2277  0: 2.7900  1: 0.4272 31.) SelfConsistentStep 31.) Difference between steps: 0.04651 32.) DeterminSpectralFunctions ; lambda = -32.91783117752953 -1.951773248615734 Found lorentz at 11 0.00225071 lm= 0.00225071 7.48338e-08 -0.620375 lp= 0.00225071 7.48338e-08 -0.776954 r- 0.000419568 Found lorentz at 12 0.825009 lm= 0.825009 2.22145e-06 -2.75371e-15 lp= 0.825009 2.22145e-06 -0.782127 r- 2.35356e-05 Found lorentz at 13 1.3551 lm= 1.3551 1.10082e-05 -5.48384e-16 lp= 1.3551 1.10082e-05 -0.776964 r- 0.000472275 Found lorentz at 14 1.47317 lm= 1.47317 7.26821e-05 -8.425e-17 lp= 1.47317 7.26821e-05 -0.782526 r- 0.00309605 Found lorentz at 15 1.52344 lm= 1.52344 8.60203e-05 -6.74105e-17 lp= 1.52344 8.60203e-05 -0.76149 r- 0.00376544 Found lorentz at 16 1.96322 lm= 1.96322 0.000118977 -5.0991e-17 lp= 1.96322 0.000118977 -0.778892 r- 0.0050917 Found lorentz at 17 1.74397 lm= 1.74397 0.000102086 -5.82997e-17 lp= 1.74397 0.000102086 -0.771464 r- 0.00441091 Found lorentz at 18 1.80478 lm= 1.80478 0.000290774 -2.06861e-17 lp= 1.80478 0.000290774 -0.775562 r- 0.0124973 Found lorentz at 19 1.64226 lm= 1.64226 0.00034407 -1.61438e-17 lp= 1.64226 0.000344071 -0.745293 r- 0.0153886 Found lorentz at 20 2.04449 lm= 2.04449 0.000565793 -9.95079e-18 lp= 2.04449 0.000565794 -0.75034 r- 0.025135 Found lorentz at 21 2.37683 lm= 2.37683 0.000151343 -3.91088e-17 lp= 2.37683 0.000151343 -0.76934 r- 0.00655725 Found lorentz at 22 2.35479 lm= 2.35478 0.000535867 -1.1294e-17 lp= 2.35478 0.000535867 -0.777953 r- 0.0229606 Found lorentz at 23 2.45981 lm= 2.45981 0.0001617 -3.7391e-17 lp= 2.45981 0.0001617 -0.777567 r- 0.00693186 Q = 8.000000000000497 n0=3.650743813759498e-06 n1=1.858910253313327e-07 n2=0.004199309710638961 n3=0.00100603446600123 n4=0.0001964806364453924 n5=1.190471104988021e-05 n6=4.161913923947398e-05 n7=4.935463047637474e-06 n8=1.550668050283408e-06 n9=2.523812401840832e-07 n10=9.151805850058146e-07 n11=0.7765993692098356 n12=0.0003774347417123126 n13=0.0003121259537796254 n14=0.0001587827638620881 n15=0.0001452403476908639 n16=7.254353371906054e-05 n17=5.250490708967609e-05 n18=9.742026241305667e-05 n19=0.0001805048555251804 n20=0.0001014093104451782 n21=2.734901959298616e-05 n22=9.951907492003314e-05 n23=2.394491001288983e-05 n24=0.0004068269405275302 n25=6.746315134430568e-06 n26=0.06086172997447616 n27=0.02187483289322519 n28=0.01324414930800554 n29=0.00660275129438157 n30=0.008678520629404465 n31=0.00533848271169538 n32=0.01409495321730614 n33=0.004263982403661342 n34=0.004425232037525808 n35=0.009072093451353421 n36=0.001130357182131574 n37=0.007480637078533955 n38=0.00869186506133241 n39=0.01407123028346629 n40=0.001148283050146623 n41=0.001335289789610245 n42=0.01551668535096212 n43=0.01085052199072316 n44=0.0002862340174915227 n45=0.0005050378509220457 n46=0.0003764100026688862 n47=0.0003038404953824134 n48=0.0001680345896695882 n49=0.0002353668634166009 n50=9.351864766514189e-05 n51=0.000222094654570936 n52=0.0001543604403241208 n53=0.0001581132438153717 n54=0.000143080837317884 n55=9.209212979871392e-05 n56=0.0001070762283847575 n57=0.0004460286799037447 n58=6.209252015418002e-05 n59=0.0001634616263789725 n60=0.0003666394204675862 n61=0.0002803056158852523 n62=8.010709766551271e-05 n63=6.986996359641794e-05 n64=0.001426141884063482 n65=0.001449934345118022 Q is here equal to 8.000000000000497 32.) nd: 3.217304370373794 Norm of Spectral functions:  0: 1.0012  1: 0.9853  2: 1.0004  3: 0.9998  4: 0.9992  5: 1.0009  6: 1.0009  7: 1.0011  8: 0.9989  9: 1.0000 10: 1.0001 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9997 16: 0.9991 17: 1.0009 18: 1.0016 19: 0.9993 20: 1.0024 21: 1.0020 22: 0.9982 23: 1.0007 24: 1.0023 25: 0.4661 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0093 32: 1.0015 33: 0.9948 34: 1.0003 35: 0.9890 36: 0.9963 37: 0.9943 38: 0.9967 39: 1.0005 40: 0.9988 41: 0.9991 42: 1.0001 43: 0.9998 44: 0.9988 45: 0.9388 46: 0.9068 47: 1.1015 48: 1.1022 49: 0.8665 50: 1.2224 51: 1.0837 52: 1.1706 53: 1.0087 54: 1.0945 55: 1.0578 56: 1.0031 57: 0.9522 58: 1.0162 59: 1.0112 60: 1.0112 61: 1.0107 62: 1.0090 63: 1.0070 64: 0.3460 65: 0.2264  0: 2.7901  1: 0.4272 32.) SelfConsistentStep 32.) Difference between steps: 0.04983 33.) DeterminSpectralFunctions ; lambda = -32.91745582884074 -1.951397899926942 Found lorentz at 11 0.00225375 lm= 0.00225375 7.43097e-08 -0.620278 lp= 0.00225375 7.43097e-08 -0.777068 r- 0.000416568 Found lorentz at 12 0.825273 lm= 0.825273 2.18837e-06 -2.79681e-15 lp= 0.825273 2.18837e-06 -0.782333 r- 2.3179e-05 Found lorentz at 13 1.35556 lm= 1.35556 1.01423e-05 -5.95675e-16 lp= 1.35556 1.01423e-05 -0.777273 r- 0.000434954 Found lorentz at 14 1.4737 lm= 1.4737 6.25137e-05 -9.80401e-17 lp= 1.4737 6.25137e-05 -0.78287 r- 0.00266173 Found lorentz at 15 1.52398 lm= 1.52398 7.67595e-05 -7.5605e-17 lp= 1.52398 7.67595e-05 -0.761801 r- 0.00335869 Found lorentz at 16 1.96393 lm= 1.96393 0.000114816 -5.28937e-17 lp= 1.96393 0.000114816 -0.779296 r- 0.00491108 Found lorentz at 17 1.74466 lm= 1.74466 9.33473e-05 -6.38227e-17 lp= 1.74466 9.33473e-05 -0.77186 r- 0.00403127 Found lorentz at 18 1.80538 lm= 1.80538 0.00026751 -2.25046e-17 lp= 1.80538 0.00026751 -0.775899 r- 0.0114925 Found lorentz at 19 1.64276 lm= 1.64276 0.00030829 -1.80287e-17 lp= 1.64276 0.000308291 -0.745527 r- 0.013784 Found lorentz at 20 2.04524 lm= 2.04524 0.000544707 -1.03475e-17 lp= 2.04524 0.000544708 -0.750759 r- 0.0241848 Found lorentz at 21 2.37789 lm= 2.37789 0.000136276 -4.35001e-17 lp= 2.37789 0.000136276 -0.769937 r- 0.00589988 Found lorentz at 22 2.35584 lm= 2.35584 0.000506796 -1.19604e-17 lp= 2.35584 0.000506796 -0.778554 r- 0.0216982 Found lorentz at 23 2.4609 lm= 2.4609 0.000145528 -4.16107e-17 lp= 2.4609 0.000145528 -0.778172 r- 0.00623375 Q = 8.000000000003599 n0=3.613124439662574e-06 n1=1.836658132375676e-07 n2=0.004234077434208069 n3=0.001017494727707148 n4=0.0001982836488373483 n5=1.20250711139599e-05 n6=4.21736801015998e-05 n7=4.970572351597016e-06 n8=1.572399323958407e-06 n9=2.542082017483104e-07 n10=9.213611113230603e-07 n11=0.7764739601944329 n12=0.0003762926644700931 n13=0.0003110203740124692 n14=0.0001579787361484748 n15=0.0001447604473572135 n16=7.231425517467054e-05 n17=5.230679794100055e-05 n18=9.692850967790232e-05 n19=0.0001799011651896335 n20=0.0001010436359496746 n21=2.726956957754559e-05 n22=9.896692690294101e-05 n23=2.386393331032022e-05 n24=0.0004046619997808954 n25=6.71919223547942e-06 n26=0.06087865016954368 n27=0.02187931205945985 n28=0.01324901180228421 n29=0.006605511837901555 n30=0.008680692151522706 n31=0.005339864698758765 n32=0.01410121315059656 n33=0.004265522359531163 n34=0.004427149724678746 n35=0.009077556414944113 n36=0.001130557858155921 n37=0.007485076738468201 n38=0.00869461469506885 n39=0.01408105192700413 n40=0.001148740281155017 n41=0.001335832823532499 n42=0.01552786795286126 n43=0.01085863591889826 n44=0.0002863482234404875 n45=0.0005051208904233689 n46=0.0003764557976293114 n47=0.000303866172735467 n48=0.0001680513592562334 n49=0.0002353875720613782 n50=9.352340290913171e-05 n51=0.0002221045431641384 n52=0.0001543656790288889 n53=0.0001581131905080854 n54=0.0001430815858723493 n55=9.208664907286433e-05 n56=0.0001070832994048581 n57=0.0004460395929909175 n58=6.209303037109075e-05 n59=0.0001634697876154589 n60=0.0003666584439113231 n61=0.0002803131537520338 n62=8.010901073313649e-05 n63=6.986196409208832e-05 n64=0.001425920881304331 n65=0.001449524909986948 Q is here equal to 8.000000000003599 33.) nd: 3.217340305937989 Norm of Spectral functions:  0: 0.9999  1: 0.9858  2: 1.0016  3: 0.9992  4: 0.9996  5: 1.0003  6: 1.0000  7: 1.0009  8: 0.9970  9: 0.9997 10: 0.9992 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0010 15: 0.9998 16: 0.9992 17: 1.0010 18: 1.0018 19: 0.9994 20: 1.0027 21: 1.0024 22: 0.9988 23: 1.0008 24: 1.6181 25: 0.4111 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0092 32: 1.0015 33: 0.9948 34: 1.0005 35: 0.9880 36: 0.9964 37: 0.9939 38: 0.9966 39: 1.0005 40: 0.9988 41: 0.9991 42: 1.0004 43: 0.9997 44: 0.9983 45: 0.9422 46: 0.9066 47: 1.1051 48: 1.1084 49: 0.8687 50: 1.2198 51: 1.0834 52: 1.1667 53: 1.0149 54: 1.0946 55: 1.0605 56: 1.0007 57: 0.9477 58: 1.0162 59: 1.0109 60: 1.0109 61: 1.0104 62: 1.0087 63: 1.0066 64: 0.3401 65: 0.2252  0: 2.7900  1: 0.4273 33.) SelfConsistentStep 33.) Difference between steps: 0.1141 34.) DeterminSpectralFunctions ; lambda = -32.91742017499496 -1.951362246081164 Found lorentz at 11 0.0022585 lm= 0.0022585 7.41866e-08 -0.619999 lp= 0.0022585 7.41866e-08 -0.777089 r- 0.000415867 Found lorentz at 12 0.825373 lm= 0.825373 2.17918e-06 -2.80896e-15 lp= 0.825373 2.17918e-06 -0.782383 r- 2.30802e-05 Found lorentz at 13 1.35574 lm= 1.35574 9.80753e-06 -6.16144e-16 lp= 1.35574 9.80753e-06 -0.777357 r- 0.00042055 Found lorentz at 14 1.47388 lm= 1.47388 5.8578e-05 -1.0465e-16 lp= 1.47388 5.8578e-05 -0.782954 r- 0.00249389 Found lorentz at 15 1.52418 lm= 1.52418 7.33581e-05 -7.91266e-17 lp= 1.52418 7.33581e-05 -0.761878 r- 0.00320953 Found lorentz at 16 1.96423 lm= 1.96423 0.000113921 -5.33256e-17 lp= 1.96423 0.000113921 -0.779416 r- 0.00487206 Found lorentz at 17 1.74494 lm= 1.74494 9.05748e-05 -6.57954e-17 lp= 1.74494 9.05748e-05 -0.771972 r- 0.00391097 Found lorentz at 18 1.8056 lm= 1.8056 0.00026153 -2.30249e-17 lp= 1.8056 0.00026153 -0.775997 r- 0.0112342 Found lorentz at 19 1.64292 lm= 1.64292 0.000296592 -1.87419e-17 lp= 1.64292 0.000296593 -0.745569 r- 0.0132603 Found lorentz at 20 2.04551 lm= 2.04551 0.000537657 -1.04862e-17 lp= 2.04551 0.000537658 -0.750864 r- 0.0238684 Found lorentz at 21 2.37827 lm= 2.37827 0.00013025 -4.55331e-17 lp= 2.37827 0.00013025 -0.770111 r- 0.00563773 Found lorentz at 22 2.35622 lm= 2.35622 0.000495728 -1.22325e-17 lp= 2.35622 0.000495729 -0.778718 r- 0.0212199 Found lorentz at 23 2.4613 lm= 2.4613 0.0001393 -4.34907e-17 lp= 2.4613 0.000139301 -0.778349 r- 0.00596564 Q = 8.000000000000282 n0=3.603719582236158e-06 n1=1.83069385302558e-07 n2=0.004354461553305732 n3=0.001058145375528929 n4=0.0002051888804429712 n5=1.246733700036663e-05 n6=4.421363577009925e-05 n7=5.132765104999127e-06 n8=1.658883707857468e-06 n9=2.624513514291447e-07 n10=9.521281362237596e-07 n11=0.7761247624152932 n12=0.0003760336879261068 n13=0.0003107628203979181 n14=0.0001577851444534691 n15=0.0001446507751484829 n16=7.226050709782719e-05 n17=5.225919794782517e-05 n18=9.680916735777894e-05 n19=0.000179766137414722 n20=0.0001009582468084082 n21=2.725064422392024e-05 n22=9.883105475292393e-05 n23=2.384441853717721e-05 n24=0.0004041259316307836 n25=6.711882188082734e-06 n26=0.06088381290165846 n27=0.02188247349293074 n28=0.01325811456479462 n29=0.006610956440866427 n30=0.008683910932759862 n31=0.005342302095967099 n32=0.0141158144266141 n33=0.0042683007520836 n34=0.004431365481851661 n35=0.009092962308964852 n36=0.001130772898932017 n37=0.007497726042277659 n38=0.008702979772488094 n39=0.01411084215804968 n40=0.001149893660255195 n41=0.001337199884718775 n42=0.01556246795422448 n43=0.01088417599017842 n44=0.0002868779541985555 n45=0.0005052176835409078 n46=0.0003765195690933472 n47=0.0003039141820437695 n48=0.0001680792855480678 n49=0.0002354242941129419 n50=9.353773741841184e-05 n51=0.0002221355785156563 n52=0.0001543856416531793 n53=0.0001581328644757981 n54=0.000143100151604114 n55=9.209550594023054e-05 n56=0.0001070985581619986 n57=0.0004461037998113444 n58=6.210086404772343e-05 n59=0.0001634917743371863 n60=0.0003667142624326019 n61=0.0002803527874290248 n62=8.011943106770427e-05 n63=6.986755426273816e-05 n64=0.00142601571046286 n65=0.001449561219731752 Q is here equal to 8.000000000000282 34.) nd: 3.217350830036914 Norm of Spectral functions:  0: 0.9995  1: 0.9862  2: 1.0001  3: 1.0010  4: 0.9996  5: 0.9990  6: 0.9989  7: 0.9988  8: 1.0012  9: 0.9996 10: 0.9964 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0010 15: 0.9998 16: 0.9992 17: 1.0011 18: 1.0020 19: 0.9995 20: 1.0028 21: 1.0026 22: 0.9989 23: 1.0009 24: 2.0170 25: 0.3948 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0090 32: 1.0014 33: 0.9947 34: 1.0014 35: 0.9848 36: 0.9969 37: 0.9926 38: 0.9960 39: 1.0001 40: 0.9983 41: 0.9989 42: 1.0011 43: 0.9991 44: 0.9984 45: 0.9430 46: 0.9067 47: 1.1060 48: 1.1105 49: 0.8696 50: 1.2186 51: 1.0832 52: 1.1653 53: 1.0166 54: 1.0943 55: 1.0614 56: 0.9998 57: 0.9470 58: 1.0162 59: 1.0107 60: 1.0108 61: 1.0104 62: 1.0086 63: 1.0065 64: 0.3382 65: 0.2247  0: 2.7898  1: 0.4275 34.) SelfConsistentStep 34.) Difference between steps: 0.1388 35.) DeterminSpectralFunctions ; lambda = -32.91792594357756 -1.95186801466377 Found lorentz at 11 0.00226134 lm= 0.00226134 7.47688e-08 -0.619711 lp= 0.00226134 7.47688e-08 -0.776949 r- 0.000419206 Found lorentz at 12 0.825102 lm= 0.825102 2.21387e-06 -2.76329e-15 lp= 0.825102 2.21387e-06 -0.782149 r- 2.34546e-05 Found lorentz at 13 1.35526 lm= 1.35526 1.05584e-05 -5.71824e-16 lp= 1.35526 1.05584e-05 -0.777017 r- 0.000452946 Found lorentz at 14 1.47331 lm= 1.47331 6.78066e-05 -9.03169e-17 lp= 1.47331 6.78066e-05 -0.782565 r- 0.00288822 Found lorentz at 15 1.52361 lm= 1.52361 8.21372e-05 -7.06036e-17 lp= 1.52361 8.21372e-05 -0.761524 r- 0.0035953 Found lorentz at 16 1.9635 lm= 1.9635 0.000118347 -5.1274e-17 lp= 1.9635 0.000118347 -0.778981 r- 0.00506417 Found lorentz at 17 1.74421 lm= 1.74421 9.93511e-05 -5.99167e-17 lp= 1.74421 9.93511e-05 -0.771543 r- 0.00429231 Found lorentz at 18 1.80497 lm= 1.80497 0.000286344 -2.101e-17 lp= 1.80497 0.000286344 -0.775634 r- 0.0123058 Found lorentz at 19 1.64239 lm= 1.64239 0.000333672 -1.66469e-17 lp= 1.64239 0.000333673 -0.745293 r- 0.0149236 Found lorentz at 20 2.04472 lm= 2.04472 0.000558835 -1.00762e-17 lp= 2.04472 0.000558836 -0.750395 r- 0.0248241 Found lorentz at 21 2.37714 lm= 2.37714 0.000142834 -4.14523e-17 lp= 2.37714 0.000142834 -0.769468 r- 0.00618757 Found lorentz at 22 2.35512 lm= 2.35512 0.000521086 -1.16172e-17 lp= 2.35512 0.000521087 -0.778048 r- 0.0223246 Found lorentz at 23 2.46016 lm= 2.46016 0.000154519 -3.91424e-17 lp= 2.46016 0.000154519 -0.777704 r- 0.00662286 Q = 8.000000000000778 n0=3.644093232422088e-06 n1=1.85429470187809e-07 n2=0.004496648847226175 n3=0.001107270260347004 n4=0.0002135500359770132 n5=1.300220479504117e-05 n6=4.672589531113681e-05 n7=5.333477332908374e-06 n8=1.768168235471446e-06 n9=2.728505016836033e-07 n10=9.912311772585571e-07 n11=0.7757672034286848 n12=0.0003773282749590369 n13=0.0003120026011120243 n14=0.0001586686605370265 n15=0.0001451931364143161 n16=7.251847719313447e-05 n17=5.247984355688422e-05 n18=9.734931758713804e-05 n19=0.0001804490479662698 n20=0.0001013680350196475 n21=2.734021829583169e-05 n22=9.943414572817364e-05 n23=2.393483729545192e-05 n24=0.0004064934719490119 n25=6.741348631524301e-06 n26=0.06086659030730637 n27=0.0218794950691242 n28=0.01326441056750669 n29=0.006615091995731523 n30=0.008685107366552902 n31=0.005343662837335112 n32=0.01412844058093644 n33=0.004270165318328625 n34=0.004434875676065079 n35=0.009108219141185633 n36=0.001130723763422318 n37=0.007510274873089039 n38=0.008710828222365803 n39=0.014141592483735 n40=0.00115092290851841 n41=0.001338429286616305 n42=0.01559855930124212 n43=0.01091101667601069 n44=0.0002874687668863824 n45=0.0005052809552612029 n46=0.0003765798715609801 n47=0.0003039738658929448 n48=0.0001681102006417977 n49=0.0002354690642103166 n50=9.355972475144578e-05 n51=0.0002221867879278951 n52=0.0001544218440298709 n53=0.0001581758516350648 n54=0.0001431385843373057 n55=9.212515625874499e-05 n56=0.0001071207297553059 n57=0.0004462202722363905 n58=6.211736497007651e-05 n59=0.0001635279030967781 n60=0.0003667999740104559 n61=0.0002804244951190223 n62=8.01392718145018e-05 n63=6.989402270997173e-05 n64=0.001426613683506983 n65=0.001450347895777345 Q is here equal to 8.000000000000778 35.) nd: 3.217295108164655 Norm of Spectral functions:  0: 1.0008  1: 0.9853  2: 0.9994  3: 0.9987  4: 0.9987  5: 1.0043  6: 0.9996  7: 0.9999  8: 0.9982  9: 0.9990 10: 0.9985 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9997 16: 0.9991 17: 1.0009 18: 1.0017 19: 0.9993 20: 1.0025 21: 1.0020 22: 0.9984 23: 1.0008 24: 1.1523 25: 0.4444 26: 0.9998 27: 1.0001 28: 1.0010 29: 1.0018 30: 1.0009 31: 1.0088 32: 1.0014 33: 0.9947 34: 1.0022 35: 0.9825 36: 0.9975 37: 0.9916 38: 0.9954 39: 0.9997 40: 0.9976 41: 0.9986 42: 1.0008 43: 0.9976 44: 1.0009 45: 0.9397 46: 0.9068 47: 1.1026 48: 1.1045 49: 0.8676 50: 1.2211 51: 1.0835 52: 1.1690 53: 1.0102 54: 1.0940 55: 1.0586 56: 1.0023 57: 0.9520 58: 1.0162 59: 1.0110 60: 1.0111 61: 1.0106 62: 1.0090 63: 1.0069 64: 0.3440 65: 0.2257  0: 2.7895  1: 0.4277 35.) SelfConsistentStep 35.) Difference between steps: 0.08249 36.) DeterminSpectralFunctions ; lambda = -32.91873632990156 -1.952678400987768 Found lorentz at 11 0.00225459 lm= 0.00225459 7.59463e-08 -0.619928 lp= 0.00225459 7.59463e-08 -0.776696 r- 0.000425947 Found lorentz at 12 0.824534 lm= 0.824534 2.29144e-06 -2.6667e-15 lp= 0.824534 2.29144e-06 -0.781702 r- 2.42903e-05 Found lorentz at 13 1.35413 lm= 1.35413 1.33801e-05 -4.50425e-16 lp= 1.35413 1.33801e-05 -0.77632 r- 0.000574509 Found lorentz at 14 1.47216 lm= 1.47216 9.99834e-05 -6.11421e-17 lp= 1.47216 9.99835e-05 -0.78187 r- 0.00426258 Found lorentz at 15 1.52231 lm= 1.52231 0.000109579 -5.28309e-17 lp= 1.52231 0.000109579 -0.760867 r- 0.00480064 Found lorentz at 16 1.96168 lm= 1.96168 0.000126046 -4.80299e-17 lp= 1.96168 0.000126046 -0.778073 r- 0.00539992 Found lorentz at 17 1.74239 lm= 1.74239 0.000121587 -4.88429e-17 lp= 1.74239 0.000121587 -0.770626 r- 0.00525922 Found lorentz at 18 1.80345 lm= 1.80345 0.000334295 -1.79583e-17 lp= 1.80345 0.000334295 -0.774814 r- 0.0143817 Found lorentz at 19 1.6413 lm= 1.6413 0.000423846 -1.30897e-17 lp= 1.6413 0.000423847 -0.744852 r- 0.0189679 Found lorentz at 20 2.04298 lm= 2.04298 0.000616474 -9.11362e-18 lp= 2.04298 0.000616475 -0.749555 r- 0.0274152 Found lorentz at 21 2.3747 lm= 2.3747 0.000193056 -3.05632e-17 lp= 2.3747 0.000193056 -0.768141 r- 0.00837763 Found lorentz at 22 2.35274 lm= 2.35274 0.000612954 -9.84638e-18 lp= 2.35274 0.000612955 -0.776878 r- 0.0262999 Found lorentz at 23 2.45754 lm= 2.45754 0.000202153 -2.98149e-17 lp= 2.45754 0.000202153 -0.776349 r- 0.00867965 Q = 7.999999999999123 n0=3.723472722673133e-06 n1=1.901514202852829e-07 n2=0.004433013842784059 n3=0.001085421304261436 n4=0.0002097397612783752 n5=1.276208979887481e-05 n6=4.56028986008265e-05 n7=5.238272307764093e-06 n8=1.718509173534803e-06 n9=2.680582249996274e-07 n10=9.727825776105856e-07 n11=0.7760467550322511 n12=0.0003798102841259553 n13=0.0003144017085173601 n14=0.0001603828162815014 n15=0.0001462418522293149 n16=7.3016608288925e-05 n17=5.29124089156503e-05 n18=9.8403586217701e-05 n19=0.0001817563066245432 n20=0.0001021613244019801 n21=2.75140749492246e-05 n22=0.0001006083816003918 n23=2.41109522856311e-05 n24=0.0004111360638914851 n25=6.800292432477115e-06 n26=0.06082919280172938 n27=0.02186460648870947 n28=0.01325233357445738 n29=0.006608812947244456 n30=0.008678301552360974 n31=0.00533929858969621 n32=0.01411316379610966 n33=0.004266483850630364 n34=0.004430355134509107 n35=0.009095343794991837 n36=0.001129961582750791 n37=0.007499689257995992 n38=0.008701194429847894 n39=0.01411878551936152 n40=0.001149694038815443 n41=0.001336997814747626 n42=0.01557258340117477 n43=0.01089262607817216 n44=0.0002870328142486312 n45=0.0005052566215556085 n46=0.0003765937409955877 n47=0.0003040068962922821 n48=0.0001681233660128578 n49=0.0002354930036569785 n50=9.357630479640654e-05 n51=0.0002222283026741558 n52=0.000154453806685013 n53=0.0001582188035888436 n54=0.000143175689954441 n55=9.216097439638586e-05 n56=0.0001071364115585717 n57=0.0004463226712687874 n58=6.21335895676262e-05 n59=0.0001635571654710549 n60=0.0003668642991507604 n61=0.0002804876397993248 n62=8.015737904550147e-05 n63=6.992901660158952e-05 n64=0.001427445860021278 n65=0.001451558153189239 Q is here equal to 7.999999999999123 36.) nd: 3.217181652092824 Norm of Spectral functions:  0: 1.0027  1: 0.9867  2: 0.9991  3: 0.9992  4: 0.9993  5: 0.9992  6: 0.9991  7: 0.9990  8: 0.9995  9: 0.9987 10: 1.0028 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0009 15: 0.9995 16: 0.9987 17: 1.0007 18: 1.0012 19: 0.9990 20: 1.0019 21: 1.0016 22: 0.9962 23: 1.0005 24: 0.6294 25: 0.6819 26: 0.9998 27: 1.0001 28: 1.0010 29: 1.0018 30: 1.0009 31: 1.0089 32: 1.0014 33: 0.9947 34: 1.0018 35: 0.9834 36: 0.9971 37: 0.9920 38: 0.9957 39: 0.9998 40: 0.9980 41: 0.9987 42: 1.0011 43: 0.9983 44: 1.0005 45: 0.9334 46: 0.9068 47: 1.0949 48: 1.0917 49: 0.8629 50: 1.2255 51: 1.0821 52: 1.1741 53: 1.0000 54: 1.0935 55: 1.0543 56: 1.0064 57: 0.9589 58: 1.0161 59: 1.0116 60: 1.0117 61: 1.0111 62: 1.0096 63: 1.0075 64: 0.3569 65: 0.2278  0: 2.7896  1: 0.4275 36.) SelfConsistentStep 36.) Difference between steps: 0.1102 37.) DeterminSpectralFunctions ; lambda = -32.91887583568852 -1.952817906774722 Found lorentz at 11 0.00224934 lm= 0.00224934 7.62569e-08 -0.62021 lp= 0.00224934 7.62569e-08 -0.77664 r- 0.00042772 Found lorentz at 12 0.824335 lm= 0.824335 2.31125e-06 -2.64309e-15 lp= 0.824335 2.31125e-06 -0.78159 r- 2.45038e-05 Found lorentz at 13 1.35377 lm= 1.35377 1.37384e-05 -4.38479e-16 lp= 1.35377 1.37384e-05 -0.776145 r- 0.000590028 Found lorentz at 14 1.47182 lm= 1.47182 0.000105237 -5.80598e-17 lp= 1.47182 0.000105237 -0.781669 r- 0.00448772 Found lorentz at 15 1.5219 lm= 1.5219 0.000114746 -5.0428e-17 lp= 1.5219 0.000114746 -0.760687 r- 0.0050282 Found lorentz at 16 1.96112 lm= 1.96112 0.000128558 -4.70634e-17 lp= 1.96112 0.000128558 -0.777842 r- 0.00550918 Found lorentz at 17 1.74185 lm= 1.74185 0.000126618 -4.68745e-17 lp= 1.74185 0.000126618 -0.770399 r- 0.00547846 Found lorentz at 18 1.80304 lm= 1.80304 0.000348707 -1.72079e-17 lp= 1.80304 0.000348707 -0.774631 r- 0.0150053 Found lorentz at 19 1.64094 lm= 1.64094 0.000446962 -1.24088e-17 lp= 1.64094 0.000446964 -0.744734 r- 0.0200056 Found lorentz at 20 2.04241 lm= 2.04241 0.000629532 -8.91889e-18 lp= 2.04241 0.000629534 -0.749316 r- 0.0280048 Found lorentz at 21 2.37397 lm= 2.37397 0.000199173 -2.95977e-17 lp= 2.37397 0.000199173 -0.767793 r- 0.00864698 Found lorentz at 22 2.35196 lm= 2.35196 0.000626017 -9.6313e-18 lp= 2.35196 0.000626018 -0.77649 r- 0.0268738 Found lorentz at 23 2.45678 lm= 2.45678 0.000211588 -2.84609e-17 lp= 2.45678 0.000211588 -0.776014 r- 0.00908865 Q = 8.000000000000442 n0=3.7465704184341e-06 n1=1.915098891162112e-07 n2=0.004310020776964503 n3=0.001043475433326811 n4=0.0002027692372379248 n5=1.231042966237862e-05 n6=4.34911485479838e-05 n7=5.079950091247336e-06 n8=1.629294091949466e-06 n9=2.598261037591544e-07 n10=9.426197504312402e-07 n11=0.7764006271469762 n12=0.000380470691062787 n13=0.0003150514008334461 n14=0.0001608634981865852 n15=0.0001465229789742569 n16=7.31506845276385e-05 n17=5.302959475315785e-05 n18=9.869810774806042e-05 n19=0.0001821097468635439 n20=0.0001023764899074328 n21=2.755977636910027e-05 n22=0.0001009406351623233 n23=2.415824204464053e-05 n24=0.0004124422925022612 n25=6.816169088074419e-06 n26=0.06081956565015966 n27=0.02186088523596215 n28=0.01324304034242187 n29=0.006603217991931218 n30=0.008674999536092295 n31=0.005336846202752001 n32=0.01409851289542499 n33=0.004263609885362048 n34=0.004426081210718665 n35=0.009080115606452313 n36=0.001129743504311785 n37=0.007487217511434626 n38=0.008693284585355577 n39=0.01408939914998827 n40=0.001148555283916217 n41=0.001335639159631814 n42=0.01553843986526711 n43=0.01086753557448502 n44=0.0002865454566131123 n45=0.0005051270483986961 n46=0.0003765063564572801 n47=0.0003039435204412734 n48=0.0001680869302235983 n49=0.0002354433390265754 n50=9.355885855040026e-05 n51=0.0002221873595424564 n52=0.0001544261821197272 n53=0.0001581943017484925 n54=0.0001431532945105734 n55=9.214992454184173e-05 n56=0.000107115041010902 n57=0.0004462466175122787 n58=6.212346738194981e-05 n59=0.0001635259456412348 n60=0.0003667954026243529 n61=0.000280439162299016 n62=8.014360405202897e-05 n63=6.992294109895906e-05 n64=0.001427356622768426 n65=0.00145158518068528 Q is here equal to 8.000000000000442 37.) nd: 3.217171441973159 Norm of Spectral functions:  0: 1.0031  1: 0.9877  2: 1.0014  3: 0.9998  4: 1.0005  5: 0.9994  6: 0.9988  7: 0.9988  8: 1.0013  9: 0.9997 10: 0.9988 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0009 15: 0.9994 16: 0.9985 17: 1.0006 18: 1.0011 19: 0.9989 20: 1.0017 21: 1.0014 22: 0.9949 23: 1.0004 24: 0.5835 25: 0.8161 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0092 32: 1.0015 33: 0.9947 34: 1.0010 35: 0.9858 36: 0.9966 37: 0.9930 38: 0.9962 39: 1.0002 40: 0.9985 41: 0.9989 42: 1.0009 43: 0.9994 44: 0.9979 45: 0.9311 46: 0.9073 47: 1.0922 48: 1.0874 49: 0.8616 50: 1.2266 51: 1.0815 52: 1.1758 53: 0.9967 54: 1.0929 55: 1.0530 56: 1.0075 57: 0.9612 58: 1.0161 59: 1.0118 60: 1.0118 61: 1.0113 62: 1.0098 63: 1.0077 64: 0.3605 65: 0.2286  0: 2.7899  1: 0.4273 37.) SelfConsistentStep 37.) Difference between steps: 0.08063 38.) DeterminSpectralFunctions ; lambda = -32.9184829814623 -1.952425052548502 Found lorentz at 11 0.00224871 lm= 0.00224871 7.57356e-08 -0.620343 lp= 0.00224871 7.57356e-08 -0.776758 r- 0.000424731 Found lorentz at 12 0.824587 lm= 0.824587 2.27782e-06 -2.68324e-15 lp= 0.824587 2.27782e-06 -0.781788 r- 2.41432e-05 Found lorentz at 13 1.3543 lm= 1.3543 1.25383e-05 -4.80828e-16 lp= 1.3543 1.25383e-05 -0.776452 r- 0.000538274 Found lorentz at 14 1.4723 lm= 1.47229 9.10405e-05 -6.71645e-17 lp= 1.47229 9.10406e-05 -0.781965 r- 0.00388084 Found lorentz at 15 1.52252 lm= 1.52252 0.000102625 -5.64272e-17 lp= 1.52252 0.000102625 -0.760977 r- 0.00449533 Found lorentz at 16 1.96199 lm= 1.96199 0.000125517 -4.82525e-17 lp= 1.96199 0.000125517 -0.778235 r- 0.00537613 Found lorentz at 17 1.74272 lm= 1.74272 0.000117088 -5.07427e-17 lp= 1.74272 0.000117088 -0.770801 r- 0.00506346 Found lorentz at 18 1.80372 lm= 1.80372 0.000328877 -1.82624e-17 lp= 1.80372 0.000328877 -0.77499 r- 0.0141454 Found lorentz at 19 1.64142 lm= 1.64142 0.000406907 -1.36371e-17 lp= 1.64142 0.000406908 -0.74492 r- 0.0182081 Found lorentz at 20 2.0432 lm= 2.0432 0.000603506 -9.3123e-18 lp= 2.0432 0.000603508 -0.74967 r- 0.0268344 Found lorentz at 21 2.37503 lm= 2.37503 0.000177782 -3.32078e-17 lp= 2.37503 0.000177782 -0.768358 r- 0.00771264 Found lorentz at 22 2.353 lm= 2.353 0.000586726 -1.02894e-17 lp= 2.353 0.000586727 -0.776985 r- 0.0251711 Found lorentz at 23 2.45795 lm= 2.45795 0.000190384 -3.16769e-17 lp= 2.45795 0.000190385 -0.776582 r- 0.0081719 Q = 7.99999999999872 n0=3.713067710472597e-06 n1=1.895300136197228e-07 n2=0.004232820317692463 n3=0.001017457145883506 n4=0.0001985834430370962 n5=1.203363761090579e-05 n6=4.220568819963111e-05 n7=4.992058758612501e-06 n8=1.576889628445816e-06 n9=2.550646097588884e-07 n10=9.259702879406286e-07 n11=0.7765643735975688 n12=0.0003793720063328718 n13=0.0003139959899752766 n14=0.000160125417722062 n15=0.0001460579819878243 n16=7.293071070640632e-05 n17=5.283969640082699e-05 n18=9.82431977951145e-05 n19=0.0001815322248375066 n20=0.0001020277081453233 n21=2.748294358554115e-05 n22=0.0001004370713612535 n23=2.408094847563094e-05 n24=0.0004104398508691249 n25=6.790641910464194e-06 n26=0.06083459441377343 n27=0.02186676764059874 n28=0.01324162443299961 n29=0.006601770521648348 n30=0.008676096254307986 n31=0.005337219754898172 n32=0.01409395840588628 n33=0.004263154675032983 n34=0.004424802791659296 n35=0.009073448996477955 n36=0.001130011428722839 n37=0.00748178497841003 n38=0.008691591484357516 n39=0.01407535632307536 n40=0.001148225557810986 n41=0.00133522762313262 n42=0.01552189972416081 n43=0.01085501656785203 n44=0.0002863594755308563 n45=0.0005050284259217271 n46=0.0003764225639153268 n47=0.0003038676686843705 n48=0.0001680465956993769 n49=0.0002353856530634068 n50=9.353266010796137e-05 n51=0.0002221261000258058 n52=0.0001543831434671034 n53=0.0001581459277024164 n54=0.0001431099597497339 n55=9.211815332717656e-05 n56=0.0001070873303873629 n57=0.0004461126807024588 n58=6.210457944758101e-05 n59=0.0001634818487507291 n60=0.0003666930036200821 n61=0.0002803560257086082 n62=8.012050757955601e-05 n63=6.989568918802063e-05 n64=0.001426753853414153 n65=0.001450833778094846 Q is here equal to 7.99999999999872 38.) nd: 3.217231467936297 Norm of Spectral functions:  0: 1.0026  1: 0.9863  2: 1.0016  3: 0.9993  4: 0.9996  5: 1.0000  6: 0.9997  7: 1.0001  8: 0.9979  9: 0.9996 10: 1.0003 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0009 15: 0.9995 16: 0.9988 17: 1.0007 18: 1.0013 19: 0.9990 20: 1.0019 21: 1.0016 22: 0.9967 23: 1.0005 24: 0.6549 25: 0.6256 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0093 32: 1.0015 33: 0.9948 34: 1.0005 35: 0.9879 36: 0.9964 37: 0.9938 38: 0.9966 39: 1.0004 40: 0.9987 41: 0.9991 42: 1.0004 43: 0.9997 44: 0.9982 45: 0.9335 46: 0.9073 47: 1.0954 48: 1.0924 49: 0.8634 50: 1.2253 51: 1.0826 52: 1.1747 53: 1.0003 54: 1.0934 55: 1.0544 56: 1.0061 57: 0.9587 58: 1.0161 59: 1.0116 60: 1.0116 61: 1.0111 62: 1.0096 63: 1.0074 64: 0.3551 65: 0.2280  0: 2.7900  1: 0.4272 38.) SelfConsistentStep 38.) Difference between steps: 0.05681 39.) DeterminSpectralFunctions ; lambda = -32.91795959942653 -1.951901670512736 Found lorentz at 11 0.00225009 lm= 0.00225009 7.50116e-08 -0.620383 lp= 0.00225009 7.50116e-08 -0.776916 r- 0.000420586 Found lorentz at 12 0.824925 lm= 0.824925 2.23245e-06 -2.73967e-15 lp= 0.824925 2.23245e-06 -0.782059 r- 2.36542e-05 Found lorentz at 13 1.35494 lm= 1.35494 1.12652e-05 -5.35733e-16 lp= 1.35494 1.12652e-05 -0.776862 r- 0.000483364 Found lorentz at 14 1.47298 lm= 1.47298 7.58694e-05 -8.06865e-17 lp= 1.47298 7.58694e-05 -0.782409 r- 0.0032323 Found lorentz at 15 1.52326 lm= 1.52326 8.89976e-05 -6.51375e-17 lp= 1.52326 8.89977e-05 -0.761386 r- 0.0038963 Found lorentz at 16 1.96297 lm= 1.96297 0.000120352 -5.0391e-17 lp= 1.96297 0.000120352 -0.77876 r- 0.00515145 Found lorentz at 17 1.74372 lm= 1.74372 0.000104906 -5.67129e-17 lp= 1.74372 0.000104906 -0.771332 r- 0.00453355 Found lorentz at 18 1.80455 lm= 1.80455 0.000298449 -2.0148e-17 lp= 1.80455 0.000298449 -0.775446 r- 0.0128291 Found lorentz at 19 1.64207 lm= 1.64207 0.000355997 -1.55995e-17 lp= 1.64207 0.000355998 -0.745212 r- 0.0159238 Found lorentz at 20 2.04422 lm= 2.04422 0.000572832 -9.82488e-18 lp= 2.04422 0.000572833 -0.750201 r- 0.0254524 Found lorentz at 21 2.37645 lm= 2.37645 0.000155764 -3.7979e-17 lp= 2.37645 0.000155764 -0.76914 r- 0.00675057 Found lorentz at 22 2.35439 lm= 2.35439 0.000544765 -1.11037e-17 lp= 2.35439 0.000544765 -0.777746 r- 0.023348 Found lorentz at 23 2.45942 lm= 2.45942 0.000166915 -3.62037e-17 lp= 2.45942 0.000166915 -0.777365 r- 0.00715732 Q = 7.99999999999856 n0=3.663453111961717e-06 n1=1.866363480912768e-07 n2=0.004199454038321091 n3=0.001006138097793245 n4=0.0001965530092603565 n5=1.190735637667036e-05 n6=4.162987960036282e-05 n7=4.939681324747136e-06 n8=1.551636328921401e-06 n9=2.525293583197101e-07 n10=9.160026432804429e-07 n11=0.7766104288044796 n12=0.0003778211121854508 n13=0.0003124995728621329 n14=0.0001590528056066041 n15=0.0001454033626259693 n16=7.26209095325709e-05 n17=5.257167015131025e-05 n18=9.758562830215272e-05 n19=0.0001807106196155706 n20=0.0001015330438436182 n21=2.737574126401769e-05 n22=9.970416393846367e-05 n23=2.397212118285548e-05 n24=0.0004075537063040566 n25=6.755242681658207e-06 n26=0.06085617206368758 n27=0.02187318362668843 n28=0.01324319064181803 n29=0.006602275043266882 n30=0.008677913324637051 n31=0.005338130945016721 n32=0.01409402456498811 n33=0.00426367974149691 n34=0.004424932720349455 n35=0.009071570194644187 n36=0.001130283869989264 n37=0.007480218067440601 n38=0.008691441376410241 n39=0.01407053100714908 n40=0.001148216368491637 n41=0.001335211518905359 n42=0.01551597913422792 n43=0.01085013833350439 n44=0.0002862397248375956 n45=0.0005050263624297293 n46=0.0003764054020454792 n47=0.000303840327353518 n48=0.0001680338848960788 n49=0.0002353662445017767 n50=9.351976000573552e-05 n51=0.0002220969025030393 n52=0.0001543621608640635 n53=0.0001581170017111713 n54=0.0001430841630023213 n55=9.209573788791156e-05 n56=0.0001070764530471936 n57=0.0004460374951979921 n58=6.209380824832232e-05 n59=0.0001634626120453943 n60=0.0003666434694433261 n61=0.0002803106273079342 n62=8.010833896864074e-05 n63=6.987391586558069e-05 n64=0.001426240355093207 n65=0.001450091884989137 Q is here equal to 7.99999999999856 39.) nd: 3.217290063672437 Norm of Spectral functions:  0: 1.0015  1: 0.9853  2: 1.0004  3: 0.9997  4: 0.9992  5: 1.0009  6: 1.0008  7: 1.0012  8: 0.9988  9: 1.0000 10: 0.9998 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0009 15: 0.9997 16: 0.9990 17: 1.0009 18: 1.0015 19: 0.9992 20: 1.0023 21: 1.0018 22: 0.9980 23: 1.0007 24: 0.8841 25: 0.4907 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0093 32: 1.0015 33: 0.9948 34: 1.0003 35: 0.9890 36: 0.9963 37: 0.9943 38: 0.9967 39: 1.0005 40: 0.9988 41: 0.9991 42: 1.0001 43: 0.9998 44: 0.9988 45: 0.9377 46: 0.9070 47: 1.1003 48: 1.1001 49: 0.8659 50: 1.2231 51: 1.0836 52: 1.1716 53: 1.0068 54: 1.0943 55: 1.0570 56: 1.0038 57: 0.9536 58: 1.0162 59: 1.0112 60: 1.0113 61: 1.0108 62: 1.0092 63: 1.0071 64: 0.3479 65: 0.2268  0: 2.7901  1: 0.4272 39.) SelfConsistentStep 39.) Difference between steps: 0.03477 40.) DeterminSpectralFunctions ; lambda = -32.91752347385956 -1.951465544945766 Found lorentz at 11 0.00225272 lm= 0.00225272 7.44141e-08 -0.620324 lp= 0.00225272 7.44141e-08 -0.777046 r- 0.000417165 Found lorentz at 12 0.825216 lm= 0.825216 2.19501e-06 -2.78805e-15 lp= 0.825216 2.19501e-06 -0.782292 r- 2.32506e-05 Found lorentz at 13 1.35545 lm= 1.35545 1.03006e-05 -5.86427e-16 lp= 1.35545 1.03006e-05 -0.777211 r- 0.000441778 Found lorentz at 14 1.47358 lm= 1.47358 6.44698e-05 -9.5048e-17 lp= 1.47358 6.44698e-05 -0.782798 r- 0.00274527 Found lorentz at 15 1.52386 lm= 1.52386 7.85813e-05 -7.38399e-17 lp= 1.52386 7.85814e-05 -0.761737 r- 0.00343869 Found lorentz at 16 1.96377 lm= 1.96377 0.000115656 -5.24981e-17 lp= 1.96377 0.000115656 -0.779212 r- 0.00494755 Found lorentz at 17 1.74451 lm= 1.74451 9.50729e-05 -6.26512e-17 lp= 1.74451 9.50729e-05 -0.771779 r- 0.00410622 Found lorentz at 18 1.80523 lm= 1.80523 0.000272197 -2.21129e-17 lp= 1.80523 0.000272198 -0.775828 r- 0.0116949 Found lorentz at 19 1.64264 lm= 1.64264 0.000315566 -1.76108e-17 lp= 1.64264 0.000315567 -0.745479 r- 0.0141103 Found lorentz at 20 2.04507 lm= 2.04507 0.000548967 -1.02649e-17 lp= 2.04507 0.000548968 -0.750673 r- 0.0243767 Found lorentz at 21 2.37765 lm= 2.37765 0.000139039 -4.26217e-17 lp= 2.37765 0.000139039 -0.769811 r- 0.0060205 Found lorentz at 22 2.35559 lm= 2.35559 0.000512349 -1.18268e-17 lp= 2.35559 0.000512349 -0.778424 r- 0.0219396 Found lorentz at 23 2.46064 lm= 2.46064 0.000148788 -4.06856e-17 lp= 2.46064 0.000148788 -0.778044 r- 0.00637444 Q = 7.999999999998322 n0=3.620834208809718e-06 n1=1.841281204466002e-07 n2=0.004215618459534287 n3=0.001011353801610195 n4=0.0001972695280767762 n5=1.195905677135595e-05 n6=4.187111437993029e-05 n7=4.948299469716536e-06 n8=1.559996410197665e-06 n9=2.530547740481966e-07 n10=9.172093878131164e-07 n11=0.7765328578020144 n12=0.00037652049125151 n13=0.0003112419266880479 n14=0.0001581406834331654 n15=0.0001448564796069387 n16=7.236026093111555e-05 n17=5.234653144397399e-05 n18=9.70276522390406e-05 n19=0.0001800221461001485 n20=0.0001011170458738751 n21=2.728550827400682e-05 n22=9.907856047548646e-05 n23=2.38802312238312e-05 n24=0.0004050998945143413 n25=6.724748417486814e-06 n26=0.06087518804017893 n27=0.02187811202966387 n28=0.01324714145622873 n29=0.006604432992763794 n30=0.008679929965656941 n31=0.005339337232183216 n32=0.0140985155478359 n33=0.004264946235997424 n34=0.004426352850779583 n35=0.009074922473239534 n36=0.001130493953365448 n37=0.007482921104553824 n38=0.008693170348790089 n39=0.01407611961370822 n40=0.001148532469388176 n41=0.001335587000409202 n42=0.01552220174794246 n43=0.01085449982439731 n44=0.0002862725452199351 n45=0.0005050967467498989 n46=0.0003764409736368551 n47=0.0003038565084599316 n48=0.0001680455199428349 n49=0.0002353799068055384 n50=9.352108657032831e-05 n51=0.0002220992600615955 n52=0.0001543623090530041 n53=0.000158110885996149 n54=0.0001430793726781286 n55=9.208639340576756e-05 n56=0.0001070802678035847 n57=0.0004460310138844397 n58=6.209200655540997e-05 n59=0.0001634656645383808 n60=0.0003666493009929215 n61=0.0002803075486421138 n62=8.01074369097504e-05 n63=6.986254675569003e-05 n64=0.001425944806215966 n65=0.001449587566808472 Q is here equal to 7.999999999998322 40.) nd: 3.217331731232163 Norm of Spectral functions:  0: 1.0002  1: 0.9855  2: 1.0010  3: 0.9993  4: 0.9994  5: 1.0010  6: 1.0009  7: 1.0010  8: 0.9978  9: 1.0002 10: 0.9994 11: 1.0000 12: 1.0012 13: 1.0006 14: 1.0010 15: 0.9998 16: 0.9991 17: 1.0010 18: 1.0018 19: 0.9994 20: 1.0026 21: 1.0023 22: 0.9986 23: 1.0008 24: 1.4204 25: 0.4219 26: 0.9998 27: 1.0001 28: 1.0011 29: 1.0018 30: 1.0010 31: 1.0093 32: 1.0015 33: 0.9948 34: 1.0004 35: 0.9885 36: 0.9963 37: 0.9941 38: 0.9966 39: 1.0005 40: 0.9988 41: 0.9991 42: 1.0002 43: 0.9997 44: 0.9986 45: 0.9415 46: 0.9067 47: 1.1043 48: 1.1071 49: 0.8682 50: 1.2204 51: 1.0835 52: 1.1676 53: 1.0136 54: 1.0946 55: 1.0599 56: 1.0012 57: 0.9487 58: 1.0162 59: 1.0109 60: 1.0110 61: 1.0105 62: 1.0088 63: 1.0067 64: 0.3414 65: 0.2255  0: 2.7901  1: 0.4273 40.) SelfConsistentStep 40.) Difference between steps: 0.09735 Missing doping : 0 : -0.0345969 1 : -0.0107632