Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp susc = Susc.out Ed = [-15.6861,-14.6654] 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 = -15.6861 Ed1 = -14.6654 T = 0.01 N0 = 6 N1 = 8 valence state0 = 1 0 with Energy0 = -15.6861 valence state1 = 0 1 with Energy1 = -14.6654 valence state2 = 1.966140.033856 with Energy2 = -26.1406 valence state3 = 1.832490.167513 with Energy3 = -25.589 valence state4 = 1 1 with Energy4 = -25.2055 valence state5 = 1.028760.971242 with Energy5 = -24.8702 valence state6 = 1 1 with Energy6 = -24.8515 valence state7 = 0.337271.66273 with Energy7 = -24.4471 valence state8 = 0.005097561.9949 with Energy8 = -23.8067 valence state9 = 1.054410.945591 with Energy9 = -23.9533 valence state10 = 0.6165661.38343 with Energy10 = -23.2007 valence state11 = 2.79480.205196 with Energy11 = -31.0312 valence state12 = 1.931211.06879 with Energy12 = -30.2492 valence state13 = 1.664671.33533 with Energy13 = -29.7073 valence state14 = 2.108810.891194 with Energy14 = -29.6008 valence state15 = 2.153780.846223 with Energy15 = -29.4911 valence state16 = 1.000591.99941 with Energy16 = -29.1085 valence state17 = 1.92251.0775 with Energy17 = -29.2885 valence state18 = 1.885391.11461 with Energy18 = -29.2408 valence state19 = 2.292740.707263 with Energy19 = -29.3052 valence state20 = 1.7711.229 with Energy20 = -28.9104 valence state21 = 1.154521.84548 with Energy21 = -28.63 valence state22 = 1.572661.42734 with Energy22 = -28.6972 valence state23 = 1.234881.76512 with Energy23 = -28.5918 valence state24 = 1.089531.91047 with Energy24 = -27.3773 valence state25 = 0.7852882.21471 with Energy25 = -26.4121 valence state26 = 3.41850.581497 with Energy26 = -29.7417 valence state27 = 2.725871.27413 with Energy27 = -29.1556 valence state28 = 2.281961.71804 with Energy28 = -28.6848 valence state29 = 2.088781.91122 with Energy29 = -28.3419 valence state30 = 3.55210.447899 with Energy30 = -28.7496 valence state31 = 2.851111.14889 with Energy31 = -28.4252 valence state32 = 3.180360.819638 with Energy32 = -28.416 valence state33 = 2.044211.95579 with Energy33 = -28.0844 valence state34 = 2.719391.28061 with Energy34 = -28.1808 valence state35 = 2.853161.14684 with Energy35 = -28.1009 valence state36 = 2.614861.38514 with Energy36 = -28.0157 valence state37 = 2.893151.10685 with Energy37 = -28.0347 valence state38 = 2.368891.63111 with Energy38 = -27.84 valence state39 = 2.318331.68167 with Energy39 = -27.7075 valence state40 = 2.410381.58962 with Energy40 = -27.7287 valence state41 = 2.107851.89215 with Energy41 = -27.6013 valence state42 = 2.267881.73212 with Energy42 = -27.5442 valence state43 = 1.658412.34159 with Energy43 = -25.9941 valence state44 = 1.456222.54378 with Energy44 = -24.6749 valence state45 = 4.082260.917737 with Energy45 = -22.451 valence state46 = 3.469821.53018 with Energy46 = -21.997 valence state47 = 3.031281.96872 with Energy47 = -21.6086 valence state48 = 3.514731.48527 with Energy48 = -21.6052 valence state49 = 3.702491.29751 with Energy49 = -21.6512 valence state50 = 3.348631.65137 with Energy50 = -21.5363 valence state51 = 2.765322.23468 with Energy51 = -21.2985 valence state52 = 3.131261.86874 with Energy52 = -21.2459 valence state53 = 2.638152.36185 with Energy53 = -21.0576 valence state54 = 2.831292.16871 with Energy54 = -20.9628 valence state55 = 2.747332.25267 with Energy55 = -20.8811 valence state56 = 3.233081.76692 with Energy56 = -20.8351 valence state57 = 3.301681.69832 with Energy57 = -20.7335 valence state58 = 3.065741.93426 with Energy58 = -20.6069 valence state59 = 3.257691.74231 with Energy59 = -20.5171 valence state60 = 3.264591.73541 with Energy60 = -20.5092 valence state61 = 3.239381.76062 with Energy61 = -20.499 valence state62 = 2.808172.19183 with Energy62 = -20.3091 valence state63 = 3.390711.60929 with Energy63 = -20.4282 valence state64 = 2.37152.6285 with Energy64 = -18.7214 valence state65 = 1.966143.03386 with Energy65 = -17.2084 ***************************************** Sigma.000: Number of entries: 447 Sigma.000: Number of columns: 133 Sigma.000: Peak-position 0 1.) DeterminSpectralFunctions ; lambda = -32.97926281607266 -1.948077214211548 Found lorentz at 11 0.0024801 lm= 0.0024801 6.5838e-08 -0.608031 lp= 0.0024801 6.5838e-08 -0.779159 r- 0.000331509 Found lorentz at 12 0.813066 lm= 0.813066 2.10928e-06 -2.88698e-15 lp= 0.813066 2.10928e-06 -0.78035 r- 2.23981e-05 Found lorentz at 13 1.34752 lm= 1.34752 3.70741e-05 -1.62618e-16 lp= 1.34752 3.70741e-05 -0.776462 r- 0.00159159 Found lorentz at 14 1.45722 lm= 1.45722 0.000101468 -5.98331e-17 lp= 1.45722 0.000101468 -0.779177 r- 0.00434083 Found lorentz at 15 1.51681 lm= 1.51681 0.000103939 -5.58496e-17 lp= 1.51681 0.000103939 -0.761903 r- 0.00454735 Found lorentz at 16 1.95836 lm= 1.95836 0.000133449 -4.57384e-17 lp= 1.95836 0.000133449 -0.781266 r- 0.00569372 Found lorentz at 17 1.73035 lm= 1.73035 9.70803e-05 -6.07153e-17 lp= 1.73035 9.70803e-05 -0.767741 r- 0.00421498 Found lorentz at 18 1.78394 lm= 1.78393 0.000282843 -2.09595e-17 lp= 1.78394 0.000282843 -0.769951 r- 0.0122451 Found lorentz at 19 1.63972 lm= 1.63972 0.000317334 -1.76031e-17 lp= 1.63972 0.000317335 -0.7474 r- 0.0141528 Found lorentz at 20 2.03178 lm= 2.03178 0.000511485 -1.09313e-17 lp= 2.03178 0.000511486 -0.747743 r- 0.0228013 Found lorentz at 21 2.35714 lm= 2.35714 0.000230085 -2.53793e-17 lp= 2.35714 0.000230085 -0.76416 r- 0.0100365 Found lorentz at 22 2.32071 lm= 2.32071 0.00067334 -8.7813e-18 lp= 2.32071 0.000673341 -0.768948 r- 0.0291888 Found lorentz at 23 2.44682 lm= 2.44682 0.000279335 -2.14699e-17 lp= 2.44682 0.000279336 -0.774424 r- 0.0120234 Q = 7.999999999997359 n0=4.392782540938809e-06 n1=2.258874345857447e-07 n2=0.004444746459107903 n3=0.001066768365156237 n4=0.0002136990644619879 n5=1.277836268530444e-05 n6=4.462443492136478e-05 n7=5.621267414795533e-06 n8=1.718689187030936e-06 n9=2.852302394102871e-07 n10=1.062092492030247e-06 n11=0.7611841895818965 n12=0.0003945862566623496 n13=0.0003262023245622769 n14=0.000171696320687925 n15=0.0001490929962800262 n16=7.590946438458891e-05 n17=5.586913234280852e-05 n18=0.0001060582656402072 n19=0.0001858561871590884 n20=0.0001062649517150826 n21=2.899752289503093e-05 n22=0.0001106034686829744 n23=2.522603363986916e-05 n24=0.0004433810803936544 n25=7.265069574119103e-06 n26=0.06184421430548632 n27=0.0235812759349799 n28=0.01447952210470994 n29=0.006927719586951194 n30=0.00954825150933834 n31=0.006007914492557419 n32=0.01530735955937763 n33=0.004386837119547879 n34=0.004735138002165739 n35=0.01024557465129474 n36=0.00125171042050677 n37=0.008528112918935076 n38=0.01040518694239496 n39=0.01547058528719904 n40=0.001261027471294623 n41=0.001448435262222676 n42=0.01685321693633467 n43=0.01159723007527103 n44=0.0002952084092996065 n45=0.0004611280223719079 n46=0.0003519170752279932 n47=0.0002860880437908593 n48=0.0001565424222508634 n49=0.0002223693951404536 n50=8.734319084748108e-05 n51=0.0002119489101983062 n52=0.0001500781070173585 n53=0.0001519365503157886 n54=0.0001353389625684502 n55=9.103567929876405e-05 n56=0.0001026732443733352 n57=0.0004141596499301028 n58=5.975996422495265e-05 n59=0.0001589214077882687 n60=0.0003409207605273058 n61=0.0002630678080535561 n62=7.75457282963857e-05 n63=6.943542441196753e-05 n64=0.001417735642794444 n65=0.001448411728545612 Q is here equal to 7.999999999997359 1.) nd: 3.231690695120199 Norm of Spectral functions:  0: 1.0044  1: 0.9929  2: 0.9989  3: 0.9999  4: 1.0001  5: 1.0002  6: 1.0003  7: 0.9999  8: 0.9892  9: 0.9998 10: 0.9840 11: 1.0000 12: 1.0006 13: 1.0001 14: 0.9991 15: 0.9990 16: 1.0018 17: 0.9995 18: 0.9974 19: 0.9987 20: 0.9993 21: 0.9988 22: 0.9960 23: 0.9987 24: 0.8836 25: 1.3597 26: 0.9699 27: 0.9994 28: 0.9994 29: 0.9971 30: 1.0002 31: 1.0012 32: 1.0003 33: 0.9908 34: 1.0016 35: 1.0027 36: 1.0002 37: 0.9995 38: 1.0014 39: 0.9880 40: 1.0043 41: 0.9967 42: 1.0131 43: 0.9998 44: 0.9995 45: 0.8574 46: 0.9624 47: 0.9497 48: 0.7877 49: 0.7548 50: 1.2748 51: 1.0430 52: 1.2452 53: 0.8406 54: 1.1195 55: 1.0998 56: 1.0448 57: 1.0009 58: 1.0214 59: 1.0302 60: 1.0242 61: 1.0204 62: 1.0071 63: 1.0109 64: 0.3536 65: 0.4860  0: 2.7872  1: 0.4444 1.) SelfConsistentStep 1.) Difference between steps: 0.2329 2.) DeterminSpectralFunctions ; lambda = -33.00235181132516 -1.971166209464041 Found lorentz at 11 0.00228391 lm= 0.00228391 6.8061e-08 -0.615861 lp= 0.00228391 6.8061e-08 -0.773871 r- 0.000383115 Found lorentz at 12 0.809392 lm= 0.809392 2.09637e-06 -2.86147e-15 lp= 0.809392 2.09637e-06 -0.774513 r- 2.24287e-05 Found lorentz at 13 1.34407 lm= 1.34407 2.88431e-05 -2.05862e-16 lp= 1.34407 2.88431e-05 -0.770564 r- 0.0012477 Found lorentz at 14 1.45439 lm= 1.45439 7.85452e-05 -7.62081e-17 lp= 1.45439 7.85452e-05 -0.773678 r- 0.00338406 Found lorentz at 15 1.51267 lm= 1.51267 8.21302e-05 -6.9453e-17 lp= 1.51267 8.21302e-05 -0.755261 r- 0.00362481 Found lorentz at 16 1.9572 lm= 1.9572 0.00011427 -5.27164e-17 lp= 1.9572 0.00011427 -0.776138 r- 0.00490763 Found lorentz at 17 1.72519 lm= 1.72519 7.61045e-05 -7.61732e-17 lp= 1.72519 7.61045e-05 -0.761388 r- 0.00333183 Found lorentz at 18 1.77913 lm= 1.77913 0.000212864 -2.75321e-17 lp= 1.77913 0.000212865 -0.765546 r- 0.00926853 Found lorentz at 19 1.63401 lm= 1.63401 0.000241031 -2.27101e-17 lp= 1.63401 0.000241031 -0.739855 r- 0.0108594 Found lorentz at 20 2.02494 lm= 2.02494 0.000510342 -1.07437e-17 lp= 2.02494 0.000510343 -0.740471 r- 0.0229738 Found lorentz at 21 2.35261 lm= 2.35261 0.000180072 -3.19404e-17 lp= 2.35261 0.000180072 -0.758392 r- 0.00791466 Found lorentz at 22 2.31763 lm= 2.31763 0.000570695 -1.02695e-17 lp= 2.31763 0.000570695 -0.765556 r- 0.0248489 Found lorentz at 23 2.44399 lm= 2.44399 0.000208822 -2.83356e-17 lp= 2.44399 0.000208822 -0.769226 r- 0.009049 Q = 7.999999999999849 n0=4.219431818941273e-06 n1=2.16740486589823e-07 n2=0.004474648506325131 n3=0.001074403435975507 n4=0.0002138234371787172 n5=1.281494038737187e-05 n6=4.484762631583854e-05 n7=5.569068280833839e-06 n8=1.716603076081446e-06 n9=2.837880032642819e-07 n10=1.05095757403128e-06 n11=0.7709950049288758 n12=0.0004029171350034149 n13=0.0003316329859257806 n14=0.0001716242705752765 n15=0.000152332104795264 n16=7.693707853980794e-05 n17=5.686848984974498e-05 n18=0.000106328999363103 n19=0.0001891302378954141 n20=0.000107991442684968 n21=2.959106811319665e-05 n22=0.0001098879354164893 n23=2.560867629474326e-05 n24=0.0004426755746582919 n25=7.319375882237757e-06 n26=0.05985766006039944 n27=0.02242786782427371 n28=0.01373030687287611 n29=0.0067111032532109 n30=0.009042984270462504 n31=0.005621581297042531 n32=0.01457703295578368 n33=0.004295188209303301 n34=0.004545548402635644 n35=0.009603808188101548 n36=0.001184991480906724 n37=0.007961269318573128 n38=0.009530123225552396 n39=0.01473216378533383 n40=0.001199889940072766 n41=0.001387155051970199 n42=0.0161465807015238 n43=0.01121163515967128 n44=0.0002909923967585911 n45=0.0004815290893458201 n46=0.0003665997438366524 n47=0.0002976880493945998 n48=0.0001630432458828814 n49=0.0002313483235101802 n50=9.095213187571695e-05 n51=0.0002201072746994333 n52=0.0001556777535100368 n53=0.0001574684603365487 n54=0.0001402958174463363 n55=9.414565695266904e-05 n56=0.0001066731108575748 n57=0.00043107016190625 n58=6.204394472008182e-05 n59=0.0001650433596372318 n60=0.0003549855233248699 n61=0.0002736572132293584 n62=8.044827247285298e-05 n63=7.183106834395495e-05 n64=0.001465483940611404 n65=0.00149258062435756 Q is here equal to 7.999999999999849 2.) nd: 3.222025197219228 Norm of Spectral functions:  0: 1.0048  1: 0.9935  2: 0.9988  3: 1.0000  4: 1.0002  5: 1.0003  6: 1.0003  7: 0.9994  8: 0.9928  9: 0.9997 10: 0.9928 11: 1.0000 12: 1.0004 13: 0.9998 14: 0.9987 15: 0.9982 16: 1.0014 17: 0.9988 18: 1.0072 19: 0.9969 20: 0.9973 21: 0.9972 22: 1.0027 23: 0.9981 24: 2.5098 25: 1.7493 26: 1.0002 27: 0.9988 28: 1.0000 29: 1.0011 30: 0.9999 31: 1.0022 32: 1.0014 33: 0.9992 34: 1.0046 35: 1.0054 36: 1.0038 37: 1.0017 38: 1.0104 39: 0.9904 40: 1.0007 41: 0.9918 42: 1.0001 43: 0.9994 44: 0.9999 45: 0.8187 46: 0.8695 47: 0.9792 48: 0.7760 49: 0.6754 50: 1.5203 51: 1.1192 52: 1.4528 53: 0.8240 54: 1.2280 55: 1.0428 56: 1.0585 57: 0.9280 58: 1.0274 59: 1.0200 60: 1.0178 61: 1.0181 62: 1.0042 63: 1.0080 64: 0.2958 65: 0.3243  0: 2.7875  1: 0.4345 2.) SelfConsistentStep 2.) Difference between steps: 0.3558 3.) DeterminSpectralFunctions ; lambda = -33.00889904880202 -1.977713446940907 Found lorentz at 11 0.00221595 lm= 0.00221595 6.79141e-08 -0.619129 lp= 0.00221595 6.79141e-08 -0.772699 r- 0.000382868 Found lorentz at 12 0.811426 lm= 0.811426 2.04345e-06 -2.93156e-15 lp= 0.811426 2.04345e-06 -0.773983 r- 2.18775e-05 Found lorentz at 13 1.34508 lm= 1.34508 2.29043e-05 -2.58669e-16 lp= 1.34508 2.29043e-05 -0.769717 r- 0.000991895 Found lorentz at 14 1.4567 lm= 1.4567 6.19613e-05 -9.65037e-17 lp= 1.4567 6.19613e-05 -0.773272 r- 0.00267096 Found lorentz at 15 1.51336 lm= 1.51336 6.65006e-05 -8.55378e-17 lp= 1.51336 6.65006e-05 -0.754209 r- 0.00293909 Found lorentz at 16 1.95645 lm= 1.95645 0.000103842 -5.7806e-17 lp= 1.95645 0.000103842 -0.774772 r- 0.00446766 Found lorentz at 17 1.72753 lm= 1.72753 6.64961e-05 -8.71151e-17 lp= 1.72753 6.64961e-05 -0.761105 r- 0.00291226 Found lorentz at 18 1.78153 lm= 1.78153 0.00018373 -3.17286e-17 lp= 1.78153 0.00018373 -0.763512 r- 0.00802127 Found lorentz at 19 1.63366 lm= 1.63365 0.000199609 -2.73089e-17 lp= 1.63366 0.00019961 -0.738317 r- 0.00901193 Found lorentz at 20 2.02641 lm= 2.02641 0.000505626 -1.08282e-17 lp= 2.02641 0.000505626 -0.739936 r- 0.0227779 Found lorentz at 21 2.35467 lm= 2.35467 0.000149579 -3.84232e-17 lp= 2.35467 0.000149579 -0.75811 r- 0.00657685 Found lorentz at 22 2.32201 lm= 2.32201 0.000507322 -1.15135e-17 lp= 2.32201 0.000507322 -0.764269 r- 0.0221267 Found lorentz at 23 2.44473 lm= 2.44473 0.000168259 -3.51026e-17 lp= 2.44473 0.000168259 -0.768528 r- 0.00729791 Q = 8.000000000000085 n0=4.138802956202987e-06 n1=2.122307836261845e-07 n2=0.004816143915504071 n3=0.001186837200263104 n4=0.0002340743778214711 n5=1.405952983804932e-05 n6=5.053415242570688e-05 n7=6.095771039336791e-06 n8=1.970337158733057e-06 n9=3.084840039500251e-07 n10=1.150560695844293e-06 n11=0.7750967864324586 n12=0.0004033058148819763 n13=0.0003318523449954722 n14=0.0001706058762396331 n15=0.0001528026630682919 n16=7.706900296822564e-05 n17=5.673499170737457e-05 n18=0.000105578455806909 n19=0.0001895447995288742 n20=0.0001079438856381542 n21=2.957692938271874e-05 n22=0.0001086940407916727 n23=2.561787613948667e-05 n24=0.0004393640455894263 n25=7.293447042955178e-06 n26=0.05903120943450042 n27=0.02187391457998769 n28=0.01337768476965229 n29=0.006611890975436906 n30=0.008792526406502875 n31=0.005433423261168994 n32=0.01424172766354676 n33=0.004255140645447041 n34=0.004456982080909603 n35=0.009318011071531936 n36=0.00115051981537636 n37=0.007699183997466707 n38=0.009099770599639947 n39=0.01440085849886364 n40=0.001171553957071299 n41=0.001358080044983762 n42=0.01583515742103595 n43=0.01106015999214136 n44=0.0002903605503942715 n45=0.0004865777179830581 n46=0.0003691493725306224 n47=0.0002994697810443431 n48=0.0001642666709033961 n49=0.0002326349746891655 n50=9.159449100175876e-05 n51=0.0002210688154291354 n52=0.0001559166694011006 n53=0.0001580682299448114 n54=0.0001412135339305191 n55=9.411385867651983e-05 n56=0.0001070503661542126 n57=0.0004347136057092609 n58=6.223200951138723e-05 n59=0.0001652166996337575 n60=0.000357874472696603 n61=0.0002755291982658065 n62=8.062342269651564e-05 n63=7.171939860410554e-05 n64=0.001463599375432061 n65=0.001490915601374266 Q is here equal to 8.000000000000085 3.) nd: 3.216985375900652 Norm of Spectral functions:  0: 1.0050  1: 0.9932  2: 1.0000  3: 0.9990  4: 1.0007  5: 1.0002  6: 0.9996  7: 0.9984  8: 0.9972  9: 0.9976 10: 1.0031 11: 1.0000 12: 1.0005 13: 0.9999 14: 0.9991 15: 0.9985 16: 1.0012 17: 0.9992 18: 0.9952 19: 0.9968 20: 0.9980 21: 0.9985 22: 0.9972 23: 0.9986 24: 2.8072 25: 2.1460 26: 1.0005 27: 1.0003 28: 1.0017 29: 1.0040 30: 1.0004 31: 1.0038 32: 1.0025 33: 1.0025 34: 1.0063 35: 1.0024 36: 1.0074 37: 1.0030 38: 1.0053 39: 0.9914 40: 0.9887 41: 0.9889 42: 0.9978 43: 1.0011 44: 0.9987 45: 0.8177 46: 0.8265 47: 1.0164 48: 0.7896 49: 0.6513 50: 1.6677 51: 1.1730 52: 1.5696 53: 0.8248 54: 1.2862 55: 1.0026 56: 1.0731 57: 0.8794 58: 1.0295 59: 1.0102 60: 1.0147 61: 1.0179 62: 1.0020 63: 1.0085 64: 0.2628 65: 0.2772  0: 2.7873  1: 0.4297 3.) SelfConsistentStep 3.) Difference between steps: 0.2688 4.) DeterminSpectralFunctions ; lambda = -33.00647618117904 -1.975290579317925 Found lorentz at 11 0.00220258 lm= 0.00220258 6.827e-08 -0.620395 lp= 0.00220258 6.827e-08 -0.773245 r- 0.000384603 Found lorentz at 12 0.812462 lm= 0.812462 2.04607e-06 -2.93492e-15 lp= 0.812462 2.04607e-06 -0.774922 r- 2.1879e-05 Found lorentz at 13 1.34431 lm= 1.34431 2.07549e-05 -2.85726e-16 lp= 1.34431 2.07549e-05 -0.770079 r- 0.000898389 Found lorentz at 14 1.45694 lm= 1.45694 6.08295e-05 -9.8436e-17 lp= 1.45694 6.08295e-05 -0.773809 r- 0.00262035 Found lorentz at 15 1.51273 lm= 1.51273 6.68985e-05 -8.51057e-17 lp= 1.51273 6.68985e-05 -0.754549 r- 0.00295534 Found lorentz at 16 1.95194 lm= 1.95194 0.000110817 -5.40508e-17 lp= 1.95194 0.000110817 -0.773934 r- 0.00477288 Found lorentz at 17 1.72857 lm= 1.72857 8.17101e-05 -7.106e-17 lp= 1.72857 8.17101e-05 -0.761992 r- 0.00357441 Found lorentz at 18 1.78205 lm= 1.78205 0.000231399 -2.52594e-17 lp= 1.78205 0.000231399 -0.764527 r- 0.010089 Found lorentz at 19 1.63226 lm= 1.63226 0.000253952 -2.14884e-17 lp= 1.63226 0.000253953 -0.738718 r- 0.0114592 Found lorentz at 20 2.02609 lm= 2.02609 0.00054409 -1.00799e-17 lp= 2.02609 0.000544091 -0.740566 r- 0.0244899 Found lorentz at 21 2.35343 lm= 2.35343 0.000176335 -3.25916e-17 lp= 2.35343 0.000176335 -0.758092 r- 0.00775345 Found lorentz at 22 2.32326 lm= 2.32326 0.000545532 -1.0733e-17 lp= 2.32326 0.000545533 -0.765192 r- 0.0237645 Found lorentz at 23 2.44141 lm= 2.44141 0.000202113 -2.91745e-17 lp= 2.44141 0.000202113 -0.76789 r- 0.00877353 Q = 7.999999999999177 n0=4.23697359741008e-06 n1=2.181912747266348e-07 n2=0.005122129712484508 n3=0.001290903686050684 n4=0.0002534446174255639 n5=1.522207393851753e-05 n6=5.601576030954574e-05 n7=6.63667805462404e-06 n8=2.230277604032316e-06 n9=3.32479937622941e-07 n10=1.252816339499623e-06 n11=0.7766902482346664 n12=0.0004055919882463947 n13=0.0003345670286945334 n14=0.0001723555996746443 n15=0.0001541781398253921 n16=7.774185166754064e-05 n17=5.700068691184302e-05 n18=0.000106410645846723 n19=0.0001913385549174388 n20=0.0001087418318219283 n21=2.967199091014855e-05 n22=0.0001095166318632696 n23=2.58049230625642e-05 n24=0.0004434319252748736 n25=7.345815299823309e-06 n26=0.058776325493219 n27=0.02162319264807037 n28=0.01321839404029539 n29=0.006572311125778403 n30=0.008672894740795335 n31=0.005341973467193297 n32=0.01409185984307343 n33=0.004242957095589172 n34=0.004417985502403063 n35=0.009186536824544006 n36=0.001133157233472294 n37=0.007571488626112326 n38=0.008875274290073462 n39=0.01424388810081684 n40=0.001158460699712156 n41=0.001344658672005534 n42=0.0156898026905489 n43=0.01100013107596791 n44=0.0002907576188215247 n45=0.0004866655735224721 n46=0.0003680022763906466 n47=0.0002983217737939811 n48=0.0001638751656632008 n49=0.0002316247783336879 n50=9.135128284500893e-05 n51=0.0002199282474414455 n52=0.0001546507309391081 n53=0.0001572362432164402 n54=0.0001408958519532844 n55=9.322981105042848e-05 n56=0.0001063812369245413 n57=0.0004342400966912226 n58=6.1827075089811e-05 n59=0.0001637435871273202 n60=0.0003573089173568162 n61=0.0002747667934822803 n62=8.003097287427466e-05 n63=7.095540647724694e-05 n64=0.001448814778777829 n65=0.001477530495856393 Q is here equal to 7.999999999999177 4.) nd: 3.214457733548218 Norm of Spectral functions:  0: 1.0030  1: 1.0043  2: 1.0004  3: 0.9992  4: 0.9994  5: 1.0162  6: 0.9997  7: 0.9940  8: 0.9701  9: 0.9322 10: 1.0215 11: 1.0000 12: 1.0006 13: 0.9998 14: 0.9991 15: 0.9980 16: 1.0005 17: 0.9992 18: 0.9962 19: 0.9939 20: 0.9977 21: 0.9976 22: 0.9969 23: 0.9960 24: 0.8872 25: 3.0112 26: 0.9987 27: 1.0012 28: 1.0028 29: 1.0058 30: 1.0013 31: 1.0050 32: 1.0033 33: 1.0042 34: 1.0063 35: 0.9987 36: 1.0066 37: 1.0011 38: 0.9889 39: 0.9915 40: 0.9841 41: 0.9880 42: 0.9959 43: 1.0023 44: 1.0026 45: 0.8145 46: 0.8511 47: 1.0076 48: 0.7978 49: 0.6654 50: 1.5946 51: 1.1480 52: 1.5234 53: 0.8354 54: 1.2558 55: 1.0145 56: 1.0652 57: 0.8881 58: 1.0273 59: 1.0125 60: 1.0165 61: 1.0176 62: 1.0037 63: 1.0099 64: 0.2586 65: 0.2734  0: 2.7870  1: 0.4275 4.) SelfConsistentStep 4.) Difference between steps: 0.2013 5.) DeterminSpectralFunctions ; lambda = -33.00078013881281 -1.969594536951693 Found lorentz at 11 0.00219485 lm= 0.00219485 6.93626e-08 -0.621695 lp= 0.00219485 6.93626e-08 -0.774266 r- 0.000390243 Found lorentz at 12 0.812548 lm= 0.812548 2.11311e-06 -2.85036e-15 lp= 0.812548 2.11311e-06 -0.776089 r- 2.2562e-05 Found lorentz at 13 1.34158 lm= 1.34158 2.29926e-05 -2.58149e-16 lp= 1.34158 2.29926e-05 -0.770423 r- 0.000994804 Found lorentz at 14 1.45538 lm= 1.45538 9.24569e-05 -6.48398e-17 lp= 1.45538 9.2457e-05 -0.774267 r- 0.00398041 Found lorentz at 15 1.51039 lm= 1.51039 0.000104657 -5.44791e-17 lp= 1.51039 0.000104657 -0.755091 r- 0.00462006 Found lorentz at 16 1.94486 lm= 1.94486 0.000123259 -4.845e-17 lp= 1.94486 0.000123259 -0.77278 r- 0.00531668 Found lorentz at 17 1.72683 lm= 1.72683 0.000135025 -4.30627e-17 lp= 1.72683 0.000135025 -0.76253 r- 0.00590249 Found lorentz at 18 1.78046 lm= 1.78046 0.000325763 -1.79785e-17 lp= 1.78046 0.000325763 -0.765293 r- 0.0141891 Found lorentz at 19 1.62933 lm= 1.62933 0.000422472 -1.30378e-17 lp= 1.62933 0.000422473 -0.742169 r- 0.0189747 Found lorentz at 20 2.02346 lm= 2.02346 0.000646221 -8.49316e-18 lp= 2.02346 0.000646222 -0.740843 r- 0.029076 Found lorentz at 21 2.34917 lm= 2.34917 0.00043798 -1.31841e-17 lp= 2.34917 0.000437981 -0.759895 r- 0.0192124 Found lorentz at 22 2.32186 lm= 2.32186 0.000788924 -7.4358e-18 lp= 2.32186 0.000788925 -0.765917 r- 0.0343347 Found lorentz at 23 2.43486 lm= 2.43486 0.000389057 -1.51502e-17 lp= 2.43486 0.000389059 -0.767746 r- 0.0168919 Q = 8.000000000001133 n0=4.427146800836458e-06 n1=2.297841938815833e-07 n2=0.004927860872277193 n3=0.001217970139932757 n4=0.000242492607985378 n5=1.446012794171869e-05 n6=5.217595333482954e-05 n7=6.427716369282587e-06 n8=2.060600820883153e-06 n9=3.173853989999304e-07 n10=1.202804436106872e-06 n11=0.7783307562309527 n12=0.0004099239675393658 n13=0.00033938180757665 n14=0.0001758339501732461 n15=0.0001564131783796163 n16=7.882560098855352e-05 n17=5.766783186593134e-05 n18=0.0001083188474352107 n19=0.000194254884107148 n20=0.0001102613689665318 n21=2.991304712549683e-05 n22=0.0001115954613393962 n23=2.614294512030878e-05 n24=0.0004522384403966043 n25=7.457717220349192e-06 n26=0.05874715473611507 n27=0.02150117219932911 n28=0.01311853819532602 n29=0.006543642261281634 n30=0.008605120079933073 n31=0.005288409654976248 n32=0.01398309169837472 n33=0.004233547318067377 n34=0.004389723998285112 n35=0.009076048418519205 n36=0.00112375207118935 n37=0.007471495472046545 n38=0.008729222769349712 n39=0.0140866779856818 n40=0.00114871987992739 n41=0.001334398019669065 n42=0.01552851938388323 n43=0.01090869503283645 n44=0.0002899095284335673 n45=0.0004857665445928448 n46=0.0003663079641152114 n47=0.0002967879847494534 n48=0.0001632324563494217 n49=0.0002303187918225418 n50=9.098031658004573e-05 n51=0.0002185556850155816 n52=0.0001532841181534415 n53=0.0001562569036818989 n54=0.0001403896376560095 n55=9.231474614436348e-05 n56=0.0001056099777907875 n57=0.0004330312623443707 n58=6.137060033344274e-05 n59=0.0001621678118775949 n60=0.0003561521806713323 n61=0.0002736057534663098 n62=7.938244198069803e-05 n63=7.018528007943614e-05 n64=0.001433835915660229 n65=0.001464014505031158 Q is here equal to 8.000000000001133 5.) nd: 3.213300658388931 Norm of Spectral functions:  0: 0.9992  1: 1.0116  2: 1.0002  3: 0.9989  4: 1.0022  5: 0.9997  6: 0.9997  7: 0.9985  8: 1.0022  9: 0.9925 10: 1.0152 11: 1.0000 12: 1.0006 13: 0.9996 14: 0.9981 15: 0.9860 16: 1.0000 17: 0.9987 18: 0.9923 19: 1.0104 20: 0.9959 21: 1.0088 22: 0.9961 23: 1.0038 24: 0.6117 25: 0.6495 26: 0.9975 27: 1.0015 28: 1.0034 29: 1.0073 30: 1.0024 31: 1.0056 32: 1.0039 33: 1.0038 34: 1.0048 35: 0.9923 36: 1.0036 37: 0.9947 38: 0.9840 39: 0.9940 40: 0.9826 41: 0.9892 42: 0.9970 43: 1.0000 44: 1.0008 45: 0.8106 46: 0.9002 47: 0.9787 48: 0.7978 49: 0.6934 50: 1.4538 51: 1.0980 52: 1.4238 53: 0.8455 54: 1.1936 55: 1.0416 56: 1.0520 57: 0.9212 58: 1.0241 59: 1.0176 60: 1.0183 61: 1.0173 62: 1.0061 63: 1.0101 64: 0.2733 65: 0.2885  0: 2.7875  1: 0.4258 5.) SelfConsistentStep 5.) Difference between steps: 0.2047 6.) DeterminSpectralFunctions ; lambda = -32.99295986242058 -1.961774260559462 Found lorentz at 11 0.00220579 lm= 0.00220579 6.87343e-08 -0.622207 lp= 0.00220579 6.87343e-08 -0.775753 r- 0.000385966 Found lorentz at 12 0.813574 lm= 0.813574 2.06811e-06 -2.92673e-15 lp= 0.813574 2.06811e-06 -0.777997 r- 2.20273e-05 Found lorentz at 13 1.34102 lm= 1.34102 1.89844e-05 -3.13965e-16 lp= 1.34102 1.89844e-05 -0.772039 r- 0.000819665 Found lorentz at 14 1.4564 lm= 1.4564 7.60306e-05 -7.92286e-17 lp= 1.4564 7.60306e-05 -0.776132 r- 0.00326537 Found lorentz at 15 1.51094 lm= 1.51094 8.95889e-05 -6.39466e-17 lp= 1.51094 8.95889e-05 -0.756895 r- 0.00394546 Found lorentz at 16 1.94175 lm= 1.94175 0.000123485 -4.84703e-17 lp= 1.94175 0.000123485 -0.77365 r- 0.00532045 Found lorentz at 17 1.72815 lm= 1.72815 0.000128186 -4.56278e-17 lp= 1.72815 0.000128186 -0.764778 r- 0.00558707 Found lorentz at 18 1.78257 lm= 1.78257 0.000328595 -1.7936e-17 lp= 1.78257 0.000328595 -0.767703 r- 0.0142675 Found lorentz at 19 1.62989 lm= 1.62989 0.000417017 -1.32728e-17 lp= 1.62989 0.000417018 -0.743977 r- 0.0186842 Found lorentz at 20 2.0247 lm= 2.02469 0.000633564 -8.71678e-18 lp= 2.0247 0.000633566 -0.743146 r- 0.0284182 Found lorentz at 21 2.35013 lm= 2.35013 0.000376904 -1.5312e-17 lp= 2.35013 0.000376904 -0.759681 r- 0.0165378 Found lorentz at 22 2.3252 lm= 2.3252 0.000778893 -7.5882e-18 lp= 2.3252 0.000778895 -0.768792 r- 0.0337714 Found lorentz at 23 2.43398 lm= 2.43398 0.000354644 -1.66942e-17 lp= 2.43398 0.000354645 -0.76945 r- 0.0153636 Q = 8.000000000000783 n0=4.463169231759289e-06 n1=2.320506488124457e-07 n2=0.00477482037968139 n3=0.001160510162559688 n4=0.0002291447109059145 n5=1.375194431078841e-05 n6=4.884153629453146e-05 n7=5.939115629616622e-06 n8=1.87845484582632e-06 n9=3.012041701548606e-07 n10=1.116914268746652e-06 n11=0.7789731117013547 n12=0.0004098580245484338 n13=0.0003398065134303699 n14=0.0001762288380592595 n15=0.0001566727574826249 n16=7.898793784552248e-05 n17=5.7561855776711e-05 n18=0.0001083431329254156 n19=0.0001947290600657041 n20=0.0001103359855094704 n21=2.984419266439318e-05 n22=0.0001116357847221281 n23=2.615502856533736e-05 n24=0.0004527204412502785 n25=7.4634098922217e-06 n26=0.05888387976695039 n27=0.02148144760436557 n28=0.01308277951574358 n29=0.006538669349447617 n30=0.008583805701240328 n31=0.005267717035249704 n32=0.0139439611777337 n33=0.004235176680472597 n34=0.004381173138798326 n35=0.009022079850949266 n36=0.00112081609285672 n37=0.007425788246870874 n38=0.008662956128269322 n39=0.01401846691897626 n40=0.001144771059516557 n41=0.00133071140347299 n42=0.01545909333185651 n43=0.01086171214825752 n44=0.0002891815923120748 n45=0.0004850897868351703 n46=0.0003649346811006495 n47=0.0002955177989016195 n48=0.0001627027221846057 n49=0.0002292392368737214 n50=9.066186853635726e-05 n51=0.0002173952721265126 n52=0.0001521423052197956 n53=0.0001554075032556844 n54=0.0001399244473733444 n55=9.152694081266126e-05 n56=0.0001049683863022963 n57=0.0004319116058147333 n58=6.098143695439812e-05 n59=0.0001608682750542857 n60=0.0003551325293435486 n61=0.0002725821376065794 n62=7.883789568169645e-05 n63=6.951843719181477e-05 n64=0.00142062858341353 n65=0.001451387099437031 Q is here equal to 8.000000000000783 6.) nd: 3.213071209780952 Norm of Spectral functions:  0: 0.9990  1: 1.0111  2: 0.9993  3: 1.0004  4: 0.9995  5: 0.9993  6: 0.9997  7: 0.9990  8: 0.9991  9: 0.9991 10: 1.0015 11: 1.0000 12: 1.0006 13: 0.9996 14: 0.9986 15: 0.9928 16: 0.9998 17: 0.9990 18: 0.9968 19: 1.0015 20: 0.9968 21: 0.9982 22: 0.9974 23: 1.0025 24: 0.6343 25: 0.5785 26: 0.9962 27: 1.0016 28: 1.0038 29: 1.0079 30: 1.0030 31: 1.0059 32: 1.0042 33: 1.0031 34: 1.0033 35: 0.9916 36: 1.0016 37: 0.9921 38: 0.9857 39: 0.9950 40: 0.9838 41: 0.9899 42: 0.9959 43: 0.9992 44: 0.9985 45: 0.8197 46: 0.9344 47: 0.9668 48: 0.7944 49: 0.7137 50: 1.3746 51: 1.0739 52: 1.3660 53: 0.8487 54: 1.1601 55: 1.0554 56: 1.0477 57: 0.9383 58: 1.0229 59: 1.0189 60: 1.0190 61: 1.0175 62: 1.0065 63: 1.0101 64: 0.2804 65: 0.3170  0: 2.7880  1: 0.4251 6.) SelfConsistentStep 6.) Difference between steps: 0.1521 7.) DeterminSpectralFunctions ; lambda = -32.9859910079925 -1.954805406131381 Found lorentz at 11 0.00222286 lm= 0.00222286 6.75678e-08 -0.622243 lp= 0.00222286 6.75678e-08 -0.777124 r- 0.000378747 Found lorentz at 12 0.815007 lm= 0.815007 1.99078e-06 -3.05537e-15 lp= 0.815007 1.99078e-06 -0.779907 r- 2.11517e-05 Found lorentz at 13 1.34212 lm= 1.34212 1.51394e-05 -3.95733e-16 lp= 1.34212 1.51394e-05 -0.774026 r- 0.000651977 Found lorentz at 14 1.45862 lm= 1.45862 5.75135e-05 -1.05355e-16 lp= 1.45862 5.75135e-05 -0.778415 r- 0.00246284 Found lorentz at 15 1.5131 lm= 1.5131 7.01862e-05 -8.20995e-17 lp= 1.5131 7.01862e-05 -0.759095 r- 0.00308201 Found lorentz at 16 1.94231 lm= 1.94231 0.000116889 -5.14619e-17 lp= 1.94231 0.000116889 -0.775587 r- 0.0050237 Found lorentz at 17 1.73101 lm= 1.73101 0.000109878 -5.3598e-17 lp= 1.73101 0.000109878 -0.767414 r- 0.00477265 Found lorentz at 18 1.78612 lm= 1.78612 0.000295657 -2.00763e-17 lp= 1.78612 0.000295657 -0.770434 r- 0.0127918 Found lorentz at 19 1.63223 lm= 1.63223 0.000346975 -1.59375e-17 lp= 1.63223 0.000346976 -0.743636 r- 0.0155531 Found lorentz at 20 2.02823 lm= 2.02823 0.000587532 -9.47235e-18 lp= 2.02823 0.000587534 -0.746011 r- 0.0262522 Found lorentz at 21 2.35423 lm= 2.35423 0.00028131 -2.06784e-17 lp= 2.35423 0.00028131 -0.762695 r- 0.0122946 Found lorentz at 22 2.33097 lm= 2.33097 0.000658351 -9.05447e-18 lp= 2.33097 0.000658352 -0.772077 r- 0.0284234 Found lorentz at 23 2.43697 lm= 2.43697 0.000278531 -2.14169e-17 lp= 2.43697 0.000278532 -0.772353 r- 0.0120209 Q = 7.999999999998898 n0=4.420186330312818e-06 n1=2.28714626310618e-07 n2=0.004695549652378931 n3=0.001130674837755908 n4=0.0002220281736743769 n5=1.337788202202714e-05 n6=4.709977918805727e-05 n7=5.678198623994056e-06 n8=1.784955504854813e-06 n9=2.92886201081622e-07 n10=1.072356722741069e-06 n11=0.7790143781339367 n12=0.0004079455755034991 n13=0.000338255082127241 n14=0.0001751815269704922 n15=0.0001560620098758646 n16=7.870937312136949e-05 n17=5.713808661586239e-05 n18=0.0001075261054948148 n19=0.0001941102275260562 n20=0.0001097682922571968 n21=2.964609327165557e-05 n22=0.0001107300724798265 n23=2.601444244914519e-05 n24=0.0004492788690743407 n25=7.404687930203378e-06 n26=0.05905810949435 n27=0.02150440739762456 n28=0.0130801550713582 n29=0.006546723872406907 n30=0.008585512947234196 n31=0.005262949885392033 n32=0.01394239019042261 n33=0.004243303105053221 n34=0.004383305702238427 n35=0.009002435436542089 n36=0.001120942499765304 n37=0.007410943765715138 n38=0.008638368883858414 n39=0.01400532763113629 n40=0.001144089570130129 n41=0.001330777018271711 n42=0.01544959341670811 n43=0.01085358269557755 n44=0.0002892380866267229 n45=0.000485078262311102 n46=0.0003642382713749163 n47=0.0002948080908979291 n48=0.000162447861626426 n49=0.0002286209640379427 n50=9.049325859315807e-05 n51=0.000216681998802806 n52=0.0001513901936079699 n53=0.0001548630571838222 n54=0.0001396596530521364 n55=9.097985914404581e-05 n56=0.0001045678337497854 n57=0.000431403617141815 n58=6.073008935069297e-05 n59=0.0001600241580802378 n60=0.0003546578336896891 n61=0.0002720206589591062 n62=7.848194213594409e-05 n63=6.904760910157185e-05 n64=0.001411245662503159 n65=0.001442046252581384 Q is here equal to 7.999999999998898 7.) nd: 3.21325227440228 Norm of Spectral functions:  0: 1.0001  1: 1.0110  2: 0.9989  3: 1.0002  4: 1.0000  5: 1.0002  6: 1.0000  7: 1.0028  8: 1.0049  9: 0.9993 10: 0.9947 11: 1.0000 12: 1.0007 13: 0.9997 14: 0.9991 15: 0.9976 16: 0.9998 17: 0.9994 18: 0.9985 19: 0.9927 20: 0.9985 21: 0.9977 22: 0.9994 23: 1.0039 24: 0.6677 25: 0.6881 26: 0.9951 27: 1.0017 28: 1.0040 29: 1.0080 30: 1.0032 31: 1.0058 32: 1.0042 33: 1.0031 34: 1.0024 35: 0.9929 36: 1.0006 37: 0.9918 38: 0.9865 39: 0.9951 40: 0.9845 41: 0.9902 42: 0.9957 43: 0.9997 44: 0.9988 45: 0.8362 46: 0.9486 47: 0.9689 48: 0.7954 49: 0.7271 50: 1.3436 51: 1.0698 52: 1.3425 53: 0.8520 54: 1.1513 55: 1.0573 56: 1.0475 57: 0.9411 58: 1.0230 59: 1.0184 60: 1.0188 61: 1.0174 62: 1.0059 63: 1.0099 64: 0.2739 65: 0.3459  0: 2.7882  1: 0.4250 7.) SelfConsistentStep 7.) Difference between steps: 0.1093 8.) DeterminSpectralFunctions ; lambda = -32.98105973474836 -1.949874132887242 Found lorentz at 11 0.00223758 lm= 0.00223758 6.65427e-08 -0.622128 lp= 0.00223758 6.65427e-08 -0.778125 r- 0.000372521 Found lorentz at 12 0.816087 lm= 0.816087 1.92067e-06 -3.17869e-15 lp= 0.816087 1.92067e-06 -0.781358 r- 2.03689e-05 Found lorentz at 13 1.34318 lm= 1.34318 1.22562e-05 -4.90851e-16 lp= 1.34318 1.22562e-05 -0.775627 r- 0.000526722 Found lorentz at 14 1.46045 lm= 1.46045 4.32974e-05 -1.40611e-16 lp= 1.46045 4.32974e-05 -0.780263 r- 0.00184969 Found lorentz at 15 1.51496 lm= 1.51496 5.52268e-05 -1.04828e-16 lp= 1.51496 5.52268e-05 -0.760874 r- 0.00241945 Found lorentz at 16 1.9433 lm= 1.9433 0.000108499 -5.56856e-17 lp= 1.9433 0.000108499 -0.777292 r- 0.00465286 Found lorentz at 17 1.73343 lm= 1.73343 9.30192e-05 -6.36617e-17 lp= 1.73343 9.30192e-05 -0.76953 r- 0.00402927 Found lorentz at 18 1.78898 lm= 1.78898 0.00025809 -2.31275e-17 lp= 1.78898 0.00025809 -0.772592 r- 0.0111353 Found lorentz at 19 1.63425 lm= 1.63425 0.000281996 -1.9691e-17 lp= 1.63425 0.000281997 -0.745172 r- 0.0126144 Found lorentz at 20 2.03128 lm= 2.03128 0.000547216 -1.02349e-17 lp= 2.03128 0.000547217 -0.748379 r- 0.0243735 Found lorentz at 21 2.35789 lm= 2.35789 0.000211839 -2.76504e-17 lp= 2.35789 0.000211839 -0.76534 r- 0.00922638 Found lorentz at 22 2.33579 lm= 2.33579 0.000565896 -1.06138e-17 lp= 2.33579 0.000565896 -0.775003 r- 0.0243395 Found lorentz at 23 2.43993 lm= 2.43993 0.00021454 -2.79884e-17 lp= 2.43993 0.00021454 -0.774895 r- 0.00922877 Q = 8.000000000000973 n0=4.360723623717761e-06 n1=2.242536070969607e-07 n2=0.004656470076667816 n3=0.001115844590722817 n4=0.0002185395685033345 n5=1.319134831053137e-05 n6=4.623177794490322e-05 n7=5.551915210848783e-06 n8=1.738916491363206e-06 n9=2.884684989113026e-07 n10=1.04985918318377e-06 n11=0.7788658681349048 n12=0.0004059862192959349 n13=0.0003365202831108767 n14=0.000173934554968448 n15=0.000155365723023008 n16=7.838344917256188e-05 n17=5.671735413139702e-05 n18=0.0001066330620125868 n19=0.0001933501222614017 n20=0.0001091531754606852 n21=2.945930944800609e-05 n22=0.0001097331567503215 n23=2.586477053088838e-05 n24=0.0004454207112542183 n25=7.340014562031084e-06 n26=0.05920225754529161 n27=0.02153243282496126 n28=0.01308799255843949 n29=0.00655848888846618 n30=0.008593706810061325 n31=0.005262991616213535 n32=0.01395252365314573 n33=0.004253262803757327 n34=0.004388562753578055 n35=0.008996446568096226 n36=0.001121886591951425 n37=0.007407376994766139 n38=0.008628590435385799 n39=0.01401193422630352 n40=0.001144538542583423 n41=0.001332096260482794 n42=0.0154614978248067 n43=0.01086130038638971 n44=0.0002895848928857667 n45=0.0004855843189795725 n46=0.0003641042847709138 n47=0.0002945789132395221 n48=0.0001624242911234284 n49=0.0002283979233134792 n50=9.0456271733946e-05 n51=0.0002163678889714328 n52=0.0001509842527628912 n53=0.0001546041931514192 n54=0.0001395912359676151 n55=9.066001783549684e-05 n56=0.0001043778738996484 n57=0.0004314624681410922 n58=6.060347691879078e-05 n59=0.0001595734559428998 n60=0.0003546693669059987 n61=0.0002718792286136416 n62=7.829456469195473e-05 n63=6.876260586175745e-05 n64=0.001405610088560467 n65=0.001436319561396266 Q is here equal to 8.000000000000973 8.) nd: 3.213518008267133 Norm of Spectral functions:  0: 1.0022  1: 1.0055  2: 0.9990  3: 1.0003  4: 0.9997  5: 0.9997  6: 0.9999  7: 1.0000  8: 0.9967  9: 1.0022 10: 0.9973 11: 1.0000 12: 1.0007 13: 0.9998 14: 0.9994 15: 0.9985 16: 0.9999 17: 0.9997 18: 0.9991 19: 0.9960 20: 0.9993 21: 0.9991 22: 1.0002 23: 1.0019 24: 1.5342 25: 1.1100 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0080 30: 1.0032 31: 1.0056 32: 1.0041 33: 1.0034 34: 1.0021 35: 0.9940 36: 1.0004 37: 0.9920 38: 0.9863 39: 0.9949 40: 0.9850 41: 0.9901 42: 0.9958 43: 1.0000 44: 0.9988 45: 0.8515 46: 0.9502 47: 0.9757 48: 0.7982 49: 0.7345 50: 1.3385 51: 1.0753 52: 1.3395 53: 0.8550 54: 1.1572 55: 1.0521 56: 1.0498 57: 0.9368 58: 1.0239 59: 1.0169 60: 1.0180 61: 1.0172 62: 1.0050 63: 1.0094 64: 0.2638 65: 0.3699  0: 2.7884  1: 0.4252 8.) SelfConsistentStep 8.) Difference between steps: 0.1525 9.) DeterminSpectralFunctions ; lambda = -32.97798367588883 -1.946798074027715 Found lorentz at 11 0.00225392 lm= 0.00225392 6.58312e-08 -0.621623 lp= 0.00225392 6.58312e-08 -0.778767 r- 0.000368234 Found lorentz at 12 0.816826 lm= 0.816826 1.86807e-06 -3.27627e-15 lp= 0.816826 1.86807e-06 -0.782323 r- 1.97867e-05 Found lorentz at 13 1.34393 lm= 1.34393 1.02612e-05 -5.87921e-16 lp= 1.34393 1.02612e-05 -0.77671 r- 0.000440371 Found lorentz at 14 1.46169 lm= 1.46169 3.33797e-05 -1.82982e-16 lp= 1.46169 3.33797e-05 -0.78153 r- 0.00142369 Found lorentz at 15 1.51626 lm= 1.51626 4.4814e-05 -1.29596e-16 lp= 1.51626 4.4814e-05 -0.762085 r- 0.00196015 Found lorentz at 16 1.94404 lm= 1.94404 0.000101015 -5.99918e-17 lp= 1.94404 0.000101015 -0.778465 r- 0.00432539 Found lorentz at 17 1.73517 lm= 1.73517 8.03882e-05 -7.3945e-17 lp= 1.73517 8.03882e-05 -0.770994 r- 0.00347552 Found lorentz at 18 1.79094 lm= 1.79094 0.000227111 -2.63826e-17 lp= 1.79094 0.000227111 -0.774066 r- 0.00978 Found lorentz at 19 1.63561 lm= 1.63561 0.000233307 -2.38652e-17 lp= 1.63561 0.000233308 -0.746187 r- 0.0104222 Found lorentz at 20 2.03341 lm= 2.03341 0.000517654 -1.08669e-17 lp= 2.03341 0.000517655 -0.75002 r- 0.0230063 Found lorentz at 21 2.36053 lm= 2.36053 0.000165275 -3.56162e-17 lp= 2.36053 0.000165275 -0.767233 r- 0.00718055 Found lorentz at 22 2.33924 lm= 2.33924 0.000502022 -1.203e-17 lp= 2.33924 0.000502022 -0.77713 r- 0.0215332 Found lorentz at 23 2.44211 lm= 2.44211 0.000169655 -3.54026e-17 lp= 2.44211 0.000169655 -0.774999 r- 0.00729701 Q = 7.99999999999979 n0=4.308543996511244e-06 n1=2.2035640821559e-07 n2=0.004792211968962231 n3=0.001160681244529272 n4=0.0002266424827244412 n5=1.368848469816811e-05 n6=4.848825375907951e-05 n7=5.762243276401187e-06 n8=1.837856122448348e-06 n9=2.984013234184064e-07 n10=1.089437047702323e-06 n11=0.7782302471721947 n12=0.0004044885201095432 n13=0.0003351521085775337 n14=0.0001729060529092467 n15=0.000154817865495937 n16=7.813305042456646e-05 n17=5.639146761656606e-05 n18=0.0001059105115332662 n19=0.0001927419512705262 n20=0.0001086690830571233 n21=2.932118249702347e-05 n22=0.0001089230670025614 n23=2.57497262419726e-05 n24=0.0004422894482743408 n25=7.288769961224852e-06 n26=0.05930803291676994 n27=0.02156177161094388 n28=0.0131098968351861 n29=0.006576977096815605 n30=0.008607607874496631 n31=0.005267993406339454 n32=0.01398377661061509 n33=0.004266672706281729 n34=0.004399405222743547 n35=0.009015539356747777 n36=0.001123320902259802 n37=0.007423604564078167 n38=0.008636677381116054 n39=0.01406204553957541 n40=0.001146898742256551 n41=0.001335540184298295 n42=0.01552339092021126 n43=0.01090745671668662 n44=0.0002908872203583188 n45=0.0004863130658505245 n46=0.0003642816973771868 n47=0.0002946317472717587 n48=0.0001625274257690311 n49=0.0002284098580632726 n50=9.049469781422496e-05 n51=0.0002163047390471045 n52=0.0001508066483791219 n53=0.000154534496595016 n54=0.0001396485791543633 n55=9.049969599579206e-05 n56=0.0001043198164167726 n57=0.0004318365275030995 n58=6.055736666052519e-05 n59=0.0001593748676145517 n60=0.0003549491744376638 n61=0.0002719849033560106 n62=7.821772499804519e-05 n63=6.860871114580752e-05 n64=0.001402636038399737 n65=0.001433307160356253 Q is here equal to 7.99999999999979 9.) nd: 3.213776227518938 Norm of Spectral functions:  0: 1.0037  1: 0.9971  2: 0.9991  3: 1.0004  4: 1.0003  5: 0.9992  6: 0.9994  7: 1.0014  8: 1.0011  9: 0.9992 10: 0.9875 11: 1.0000 12: 1.0008 13: 0.9998 14: 0.9996 15: 0.9989 16: 1.0000 17: 0.9999 18: 0.9995 19: 0.9971 20: 0.9997 21: 0.9996 22: 1.0007 23: 0.9970 24: 1.7546 25: 2.9108 26: 0.9943 27: 1.0017 28: 1.0041 29: 1.0077 30: 1.0031 31: 1.0053 32: 1.0040 33: 1.0045 34: 1.0028 35: 0.9934 36: 1.0008 37: 0.9919 38: 0.9857 39: 0.9939 40: 0.9843 41: 0.9893 42: 0.9949 43: 0.9992 44: 0.9987 45: 0.8625 46: 0.9466 47: 0.9829 48: 0.8009 49: 0.7375 50: 1.3452 51: 1.0844 52: 1.3473 53: 0.8567 54: 1.1698 55: 1.0440 56: 1.0539 57: 0.9299 58: 1.0251 59: 1.0149 60: 1.0170 61: 1.0172 62: 1.0039 63: 1.0089 64: 0.2542 65: 0.3880  0: 2.7881  1: 0.4256 9.) SelfConsistentStep 9.) Difference between steps: 0.1444 10.) DeterminSpectralFunctions ; lambda = -32.97697206984589 -1.945786467984771 Found lorentz at 11 0.00226222 lm= 0.00226222 6.59875e-08 -0.62124 lp= 0.00226222 6.59875e-08 -0.778934 r- 0.000369029 Found lorentz at 12 0.816861 lm= 0.816861 1.86452e-06 -3.28442e-15 lp= 0.816861 1.86452e-06 -0.782552 r- 1.97433e-05 Found lorentz at 13 1.34356 lm= 1.34356 9.38102e-06 -6.43327e-16 lp= 1.34356 9.38102e-06 -0.776857 r- 0.00040252 Found lorentz at 14 1.46154 lm= 1.46154 2.93702e-05 -2.08051e-16 lp= 1.46154 2.93702e-05 -0.781696 r- 0.00125241 Found lorentz at 15 1.51618 lm= 1.51618 4.13523e-05 -1.40503e-16 lp= 1.51618 4.13523e-05 -0.762242 r- 0.00180836 Found lorentz at 16 1.94297 lm= 1.94297 0.000102481 -5.91323e-17 lp= 1.94297 0.000102481 -0.778456 r- 0.00438821 Found lorentz at 17 1.73513 lm= 1.73513 8.01194e-05 -7.42455e-17 lp= 1.73513 8.01194e-05 -0.771265 r- 0.00346268 Found lorentz at 18 1.79103 lm= 1.79103 0.000232149 -2.58305e-17 lp= 1.79103 0.000232149 -0.774373 r- 0.00999299 Found lorentz at 19 1.63555 lm= 1.63555 0.00023535 -2.3668e-17 lp= 1.63555 0.000235351 -0.746345 r- 0.0105113 Found lorentz at 20 2.03348 lm= 2.03348 0.000516949 -1.08895e-17 lp= 2.03348 0.00051695 -0.75029 r- 0.0229667 Found lorentz at 21 2.36041 lm= 2.36041 0.000145852 -4.03796e-17 lp= 2.36041 0.000145852 -0.767427 r- 0.00633511 Found lorentz at 22 2.33979 lm= 2.33979 0.000478711 -1.26258e-17 lp= 2.33979 0.000478711 -0.777438 r- 0.0205252 Found lorentz at 23 2.44155 lm= 2.44154 0.000155137 -3.87288e-17 lp= 2.44154 0.000155137 -0.775129 r- 0.00667143 Q = 8.000000000003533 n0=4.332423591672399e-06 n1=2.213150608305854e-07 n2=0.004917794262188461 n3=0.001204094706173822 n4=0.0002375926756969144 n5=1.424392138319723e-05 n6=5.09844697006176e-05 n7=6.178706949048534e-06 n8=1.975455441580936e-06 n9=3.118402449653429e-07 n10=1.161413384802857e-06 n11=0.7777539548504887 n12=0.0004053657696191679 n13=0.0003360316520072804 n14=0.0001734666464669484 n15=0.0001552315724772356 n16=7.835783755812897e-05 n17=5.64894808635084e-05 n18=0.0001061878924815881 n19=0.0001933115779055436 n20=0.0001089347134974065 n21=2.936490216942908e-05 n22=0.0001092345321589125 n23=2.580900792449366e-05 n24=0.0004435740181489283 n25=7.301010109726041e-06 n26=0.05934415960639612 n27=0.02157221250919683 n28=0.01312301386947986 n29=0.006589978752778962 n30=0.00861507805832022 n31=0.005269833536867562 n32=0.01400453771218242 n33=0.004276649380356488 n34=0.004406629888607679 n35=0.009029230788981461 n36=0.001123967812281859 n37=0.007434648763513108 n38=0.008640349890307731 n39=0.0141002029035153 n40=0.00114853605378008 n41=0.001337968162941802 n42=0.01557259240625145 n43=0.01094989662474629 n44=0.0002924387271362718 n45=0.0004870521579795048 n46=0.0003646068139612486 n47=0.0002948478739360265 n48=0.0001626931284097172 n49=0.0002285589941618259 n50=9.057930415148891e-05 n51=0.0002164118621337793 n52=0.0001507914109297882 n53=0.0001546088074771086 n54=0.0001398020951403453 n55=9.046913928319979e-05 n56=0.0001043479641477609 n57=0.0004324118546430028 n58=6.057002253911925e-05 n59=0.000159345988301802 n60=0.0003553847428621366 n61=0.0002722543004827992 n62=7.822057497169888e-05 n63=6.856608011242937e-05 n64=0.001402012515291183 n65=0.001433032267749402 Q is here equal to 8.000000000003533 10.) nd: 3.213881616316503 Norm of Spectral functions:  0: 1.0038  1: 0.9956  2: 1.0004  3: 0.9991  4: 0.9994  5: 1.0002  6: 1.0001  7: 0.9994  8: 0.9974  9: 0.9982 10: 1.0016 11: 1.0000 12: 1.0008 13: 0.9998 14: 0.9996 15: 0.9989 16: 0.9999 17: 0.9999 18: 0.9995 19: 0.9969 20: 0.9997 21: 0.9996 22: 1.0007 23: 0.9964 24: 1.8314 25: 3.0879 26: 0.9944 27: 1.0017 28: 1.0041 29: 1.0075 30: 1.0029 31: 1.0051 32: 1.0038 33: 1.0054 34: 1.0033 35: 0.9929 36: 1.0012 37: 0.9921 38: 0.9853 39: 0.9927 40: 0.9837 41: 0.9885 42: 0.9947 43: 0.9992 44: 0.9982 45: 0.8635 46: 0.9503 47: 0.9827 48: 0.8024 49: 0.7407 50: 1.3379 51: 1.0818 52: 1.3413 53: 0.8585 54: 1.1660 55: 1.0444 56: 1.0532 57: 0.9303 58: 1.0250 59: 1.0146 60: 1.0168 61: 1.0172 62: 1.0037 63: 1.0090 64: 0.2510 65: 0.3958  0: 2.7879  1: 0.4260 10.) SelfConsistentStep 10.) Difference between steps: 0.117 11.) DeterminSpectralFunctions ; lambda = -32.97723375728817 -1.946048155427054 Found lorentz at 11 0.00226426 lm= 0.00226426 6.66518e-08 -0.621026 lp= 0.00226426 6.66518e-08 -0.778825 r- 0.000372797 Found lorentz at 12 0.816283 lm= 0.816283 1.89265e-06 -3.23343e-15 lp= 0.816283 1.89265e-06 -0.782288 r- 2.00479e-05 Found lorentz at 13 1.34218 lm= 1.34218 9.33111e-06 -6.45882e-16 lp= 1.34218 9.33111e-06 -0.776324 r- 0.000400653 Found lorentz at 14 1.46026 lm= 1.46026 3.06615e-05 -1.98979e-16 lp= 1.46026 3.06615e-05 -0.781089 r- 0.0013085 Found lorentz at 15 1.51492 lm= 1.51492 4.49916e-05 -1.28947e-16 lp= 1.51492 4.49916e-05 -0.761677 r- 0.00196897 Found lorentz at 16 1.9401 lm= 1.9401 0.000108114 -5.5904e-17 lp= 1.9401 0.000108114 -0.777432 r- 0.00463552 Found lorentz at 17 1.73378 lm= 1.73378 8.92581e-05 -6.65478e-17 lp= 1.73378 8.92581e-05 -0.77071 r- 0.00386043 Found lorentz at 18 1.78963 lm= 1.78963 0.000259164 -2.31063e-17 lp= 1.78963 0.000259164 -0.773843 r- 0.0111635 Found lorentz at 19 1.63414 lm= 1.63414 0.000282061 -1.97304e-17 lp= 1.63414 0.000282062 -0.746004 r- 0.0126033 Found lorentz at 20 2.03161 lm= 2.03161 0.000539261 -1.04184e-17 lp= 2.03161 0.000539262 -0.74955 r- 0.0239816 Found lorentz at 21 2.35782 lm= 2.35782 0.000160898 -3.6498e-17 lp= 2.35782 0.000160898 -0.766318 r- 0.00699873 Found lorentz at 22 2.33763 lm= 2.33763 0.000514024 -1.17266e-17 lp= 2.33763 0.000514025 -0.776387 r- 0.0220691 Found lorentz at 23 2.43847 lm= 2.43847 0.000183467 -3.2797e-17 lp= 2.43847 0.000183467 -0.775704 r- 0.00788389 Q = 7.999999999997907 n0=4.400147092801737e-06 n1=2.256817908070071e-07 n2=0.005008984529413965 n3=0.00123638107492311 n4=0.0002458079511527405 n5=1.465904849222816e-05 n6=5.288104462366576e-05 n7=6.501835090469461e-06 n8=2.083908205697198e-06 n9=3.224373289775553e-07 n10=1.218810187757273e-06 n11=0.7774919953538014 n12=0.0004075142865624596 n13=0.0003381308391531455 n14=0.0001748959807798285 n15=0.0001561558945097172 n16=7.884813620672067e-05 n17=5.682206187252046e-05 n18=0.0001070148999189612 n19=0.0001944907542083148 n20=0.0001096127287672425 n21=2.951618127028181e-05 n22=0.0001101785007289108 n23=2.597120738914798e-05 n24=0.0004473731559153427 n25=7.360666795290389e-06 n26=0.05933373355318103 n27=0.0215689938961242 n28=0.01312653458782298 n29=0.006596437039039802 n30=0.008616549154423713 n31=0.005268943465924112 n32=0.01401341518431123 n33=0.00428193554576766 n34=0.004410034009452626 n35=0.009035430470045853 n36=0.001124001049886402 n37=0.00743973814049748 n38=0.008640030757095156 n39=0.01412260831541627 n40=0.001149253669341342 n41=0.001339203092834397 n42=0.01560250592961408 n43=0.0109768842877418 n44=0.0002935023406685477 n45=0.0004875785878318975 n46=0.0003648709322385127 n47=0.0002950463457213522 n48=0.0001628290494224342 n49=0.0002287012958910715 n50=9.065423681751882e-05 n51=0.0002165413373972491 n52=0.0001508228875765375 n53=0.0001547163590022066 n54=0.0001399620384332347 n55=9.048861201488624e-05 n56=0.0001043898070928366 n57=0.0004329215668137234 n58=6.059603573531092e-05 n59=0.0001593614460876702 n60=0.0003557616762955549 n61=0.0002725089005893249 n62=7.824504564772112e-05 n63=6.856915846473102e-05 n64=0.001402362611331099 n65=0.001433990464224491 Q is here equal to 7.999999999997907 11.) nd: 3.213863478981259 Norm of Spectral functions:  0: 1.0028  1: 1.0017  2: 0.9999  3: 0.9988  4: 1.0013  5: 1.0002  6: 0.9996  7: 0.9989  8: 0.9975  9: 0.9877 10: 1.0077 11: 1.0000 12: 1.0007 13: 0.9997 14: 0.9994 15: 0.9985 16: 0.9996 17: 0.9998 18: 0.9993 19: 0.9955 20: 0.9994 21: 0.9991 22: 1.0005 23: 1.0043 24: 1.4457 25: 1.0402 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0072 30: 1.0028 31: 1.0049 32: 1.0037 33: 1.0059 34: 1.0037 35: 0.9926 36: 1.0015 37: 0.9924 38: 0.9851 39: 0.9919 40: 0.9833 41: 0.9880 42: 0.9945 43: 0.9999 44: 0.9997 45: 0.8589 46: 0.9579 47: 0.9762 48: 0.8013 49: 0.7427 50: 1.3210 51: 1.0729 52: 1.3297 53: 0.8568 54: 1.1518 55: 1.0515 56: 1.0499 57: 0.9381 58: 1.0243 59: 1.0162 60: 1.0177 61: 1.0172 62: 1.0044 63: 1.0093 64: 0.2565 65: 0.3979  0: 2.7877  1: 0.4262 11.) SelfConsistentStep 11.) Difference between steps: 0.0709 12.) DeterminSpectralFunctions ; lambda = -32.97795509437949 -1.946769492518374 Found lorentz at 11 0.00226016 lm= 0.00226016 6.74769e-08 -0.621118 lp= 0.00226016 6.74769e-08 -0.778621 r- 0.00037751 Found lorentz at 12 0.815334 lm= 0.815334 1.93382e-06 -3.16094e-15 lp= 0.815334 1.93382e-06 -0.781838 r- 2.04958e-05 Found lorentz at 13 1.34024 lm= 1.34024 9.78889e-06 -6.14413e-16 lp= 1.34024 9.78889e-06 -0.775527 r- 0.000420741 Found lorentz at 14 1.45839 lm= 1.45839 3.63629e-05 -1.6739e-16 lp= 1.45839 3.63629e-05 -0.78018 r- 0.00155361 Found lorentz at 15 1.51296 lm= 1.51296 5.48719e-05 -1.05504e-16 lp= 1.51296 5.48719e-05 -0.760868 r- 0.00240392 Found lorentz at 16 1.93631 lm= 1.9363 0.000114518 -5.25824e-17 lp= 1.9363 0.000114518 -0.775991 r- 0.00491921 Found lorentz at 17 1.73163 lm= 1.73163 0.000103247 -5.73955e-17 lp= 1.73163 0.000103247 -0.769801 r- 0.00447074 Found lorentz at 18 1.78741 lm= 1.78741 0.000292881 -2.03996e-17 lp= 1.78741 0.000292881 -0.772959 r- 0.0126303 Found lorentz at 19 1.632 lm= 1.632 0.000351138 -1.58279e-17 lp= 1.632 0.00035114 -0.745508 r- 0.0157003 Found lorentz at 20 2.02873 lm= 2.02873 0.000576167 -9.72215e-18 lp= 2.02873 0.000576169 -0.748438 r- 0.0256609 Found lorentz at 21 2.35395 lm= 2.35395 0.000214527 -2.72601e-17 lp= 2.35395 0.000214527 -0.764725 r- 0.00935096 Found lorentz at 22 2.33402 lm= 2.33402 0.000628643 -9.56151e-18 lp= 2.33402 0.000628645 -0.775294 r- 0.0270283 Found lorentz at 23 2.43413 lm= 2.43413 0.000232879 -2.5721e-17 lp= 2.43413 0.000232879 -0.773943 r- 0.01003 Q = 7.999999999999674 n0=4.479688778696825e-06 n1=2.311333654412697e-07 n2=0.004984728968400375 n3=0.00122752656851537 n4=0.0002418152219899209 n5=1.450516602512306e-05 n6=5.221485262608438e-05 n7=6.292849642332469e-06 n8=2.033039163359245e-06 n9=3.17856647460969e-07 n10=1.185298670351533e-06 n11=0.7776148496893712 n12=0.0004099574540300781 n13=0.000340523758136032 n14=0.0001765466857979577 n15=0.0001571966775328978 n16=7.939929932827789e-05 n17=5.722201056800739e-05 n18=0.0001079933094085777 n19=0.0001957941613470788 n20=0.0001103944392661081 n21=2.969818161331039e-05 n22=0.0001112990801130789 n23=2.616109374845833e-05 n24=0.0004518814563759603 n25=7.435691433712266e-06 n26=0.05930498836758517 n27=0.02155832248895584 n28=0.01311930905540157 n29=0.00659529006247287 n30=0.008613073863235943 n31=0.005265543309452577 n32=0.01400633909916081 n33=0.004281939106765421 n34=0.004408692112731014 n35=0.009027903306113451 n36=0.001123650789702356 n37=0.007434128873004349 n38=0.008633134596386009 n39=0.01411593244748614 n40=0.00114866184994165 n41=0.001338820798197042 n42=0.01559554072235841 n43=0.01096949625898444 n44=0.0002931531577966487 n45=0.0004878421660501125 n46=0.000365000875881676 n47=0.0002951533391500943 n48=0.0001629018603295409 n49=0.0002287775535024651 n50=9.069710543079319e-05 n51=0.0002166233788207916 n52=0.0001508428438977785 n53=0.0001547973425125861 n54=0.0001400798822606292 n55=9.051217479382505e-05 n56=0.0001044123633332311 n57=0.00043325385299936 n58=6.061322417278892e-05 n59=0.0001593635338044769 n60=0.0003559949393768154 n61=0.0002726720994481144 n62=7.826134342687677e-05 n63=6.85800114925498e-05 n64=0.001402860068741212 n65=0.001435156142946716 Q is here equal to 7.999999999999674 12.) nd: 3.213802671004508 Norm of Spectral functions:  0: 1.0012  1: 1.0084  2: 1.0001  3: 0.9988  4: 1.0007  5: 0.9996  6: 0.9994  7: 0.9993  8: 0.9969  9: 0.9973 10: 1.0035 11: 1.0000 12: 1.0007 13: 0.9996 14: 0.9991 15: 0.9974 16: 0.9993 17: 0.9995 18: 0.9989 19: 0.9912 20: 0.9986 21: 0.9977 22: 1.0000 23: 1.0015 24: 0.6421 25: 0.5674 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0071 30: 1.0028 31: 1.0049 32: 1.0037 33: 1.0058 34: 1.0036 35: 0.9928 36: 1.0015 37: 0.9923 38: 0.9850 39: 0.9919 40: 0.9835 41: 0.9880 42: 0.9945 43: 0.9996 44: 0.9981 45: 0.8530 46: 0.9662 47: 0.9681 48: 0.7993 49: 0.7445 50: 1.3021 51: 1.0625 52: 1.3162 53: 0.8550 54: 1.1365 55: 1.0590 56: 1.0470 57: 0.9470 58: 1.0234 59: 1.0178 60: 1.0186 61: 1.0174 62: 1.0053 63: 1.0096 64: 0.2658 65: 0.3969  0: 2.7877  1: 0.4261 12.) SelfConsistentStep 12.) Difference between steps: 0.1528 13.) DeterminSpectralFunctions ; lambda = -32.97822233455705 -1.947036732695938 Found lorentz at 11 0.00225265 lm= 0.00225265 6.78584e-08 -0.621515 lp= 0.00225265 6.78584e-08 -0.778533 r- 0.000379687 Found lorentz at 12 0.814989 lm= 0.814989 1.95219e-06 -3.12975e-15 lp= 0.814989 1.95219e-06 -0.781657 r- 2.06953e-05 Found lorentz at 13 1.33954 lm= 1.33954 9.90066e-06 -6.06987e-16 lp= 1.33954 9.90066e-06 -0.775214 r- 0.000425717 Found lorentz at 14 1.45758 lm= 1.45758 3.79797e-05 -1.601e-16 lp= 1.45758 3.79797e-05 -0.779779 r- 0.00162352 Found lorentz at 15 1.51225 lm= 1.51225 5.82596e-05 -9.9281e-17 lp= 1.51225 5.82596e-05 -0.760531 r- 0.00255346 Found lorentz at 16 1.93498 lm= 1.93498 0.000117653 -5.11135e-17 lp= 1.93498 0.000117653 -0.775478 r- 0.00505723 Found lorentz at 17 1.73088 lm= 1.73088 0.000109336 -5.41489e-17 lp= 1.73088 0.000109336 -0.769441 r- 0.00473658 Found lorentz at 18 1.78657 lm= 1.78657 0.000308893 -1.93248e-17 lp= 1.78657 0.000308893 -0.772613 r- 0.0133268 Found lorentz at 19 1.6312 lm= 1.6312 0.000382446 -1.45252e-17 lp= 1.6312 0.000382448 -0.745328 r- 0.0171042 Found lorentz at 20 2.02772 lm= 2.02771 0.000591491 -9.45999e-18 lp= 2.02771 0.000591492 -0.748032 r- 0.0263577 Found lorentz at 21 2.35254 lm= 2.35254 0.00022375 -2.60944e-17 lp= 2.35254 0.000223751 -0.764111 r- 0.00976083 Found lorentz at 22 2.33283 lm= 2.33283 0.000647819 -9.26508e-18 lp= 2.33283 0.000647822 -0.774734 r- 0.0278729 Found lorentz at 23 2.43253 lm= 2.43253 0.000249047 -2.40151e-17 lp= 2.43253 0.000249047 -0.773362 r- 0.0107344 Q = 7.999999999998567 n0=4.5165493783184e-06 n1=2.333086212240647e-07 n2=0.004813989652746507 n3=0.001168204400139824 n4=0.0002290354380291026 n5=1.379778030091451e-05 n6=4.89542973460528e-05 n7=5.868818294461858e-06 n8=1.867573736623568e-06 n9=3.022775475368955e-07 n10=1.109707422599298e-06 n11=0.7781145427791104 n12=0.000411047052279327 n13=0.000341606682497802 n14=0.0001773137454333906 n15=0.0001576650657806828 n16=7.965327001775847e-05 n17=5.739929114198406e-05 n18=0.0001084412246949949 n19=0.0001963914951885394 n20=0.0001107421844213136 n21=2.977677698502169e-05 n22=0.0001118065033873186 n23=2.624533313487137e-05 n24=0.000453918394186765 n25=7.463454234859079e-06 n26=0.05928964637963088 n27=0.02154891806803461 n28=0.01310474208871781 n29=0.006588295830130147 n30=0.008607349772461198 n31=0.005260881019924394 n32=0.01398556732142347 n33=0.004278198142974317 n34=0.004403332139185822 n35=0.009005822316986553 n36=0.001123252531611613 n37=0.0074170644760573 n38=0.008619789872105115 n39=0.01407838912033758 n40=0.001146916839564144 n41=0.001336970041204589 n42=0.01555174058450014 n43=0.01093388628181217 n44=0.0002921341416437893 n45=0.0004879132585505376 n46=0.0003650104071122024 n47=0.0002951612756356078 n48=0.0001629153000754182 n49=0.0002287813316179042 n50=9.070454643820312e-05 n51=0.0002166339139779852 n52=0.0001508266031105532 n53=0.0001548214656489785 n54=0.0001401324931527051 n55=9.051111965910434e-05 n56=0.00010440572118018 n57=0.0004333771556891665 n58=6.061142130194833e-05 n59=0.0001593314227674352 n60=0.0003560705598359187 n61=0.0002727206217735919 n62=7.825572913553994e-05 n63=6.857236803371346e-05 n64=0.001402869152808644 n65=0.001435584108130344 Q is here equal to 7.999999999998567 13.) nd: 3.213790687258014 Norm of Spectral functions:  0: 1.0007  1: 1.0093  2: 0.9992  3: 1.0008  4: 1.0000  5: 0.9993  6: 0.9995  7: 0.9994  8: 1.0002  9: 0.9986 10: 1.0103 11: 1.0000 12: 1.0007 13: 0.9995 14: 0.9990 15: 0.9965 16: 0.9992 17: 0.9994 18: 0.9987 19: 0.9870 20: 0.9983 21: 0.9963 22: 0.9997 23: 1.0012 24: 0.6122 25: 0.5355 26: 0.9945 27: 1.0017 28: 1.0042 29: 1.0071 30: 1.0030 31: 1.0050 32: 1.0038 33: 1.0051 34: 1.0030 35: 0.9939 36: 1.0011 37: 0.9921 38: 0.9850 39: 0.9929 40: 0.9842 41: 0.9887 42: 0.9946 43: 0.9990 44: 0.9986 45: 0.8504 46: 0.9697 47: 0.9655 48: 0.7991 49: 0.7455 50: 1.2953 51: 1.0588 52: 1.3114 53: 0.8549 54: 1.1314 55: 1.0611 56: 1.0460 57: 0.9492 58: 1.0231 59: 1.0181 60: 1.0187 61: 1.0174 62: 1.0055 63: 1.0097 64: 0.2661 65: 0.3976  0: 2.7880  1: 0.4258 13.) SelfConsistentStep 13.) Difference between steps: 0.1177 14.) DeterminSpectralFunctions ; lambda = -32.97747854013785 -1.946292938276731 Found lorentz at 11 0.00225198 lm= 0.00225198 6.7352e-08 -0.621693 lp= 0.00225198 6.7352e-08 -0.778703 r- 0.000376772 Found lorentz at 12 0.815451 lm= 0.815451 1.92033e-06 -3.1843e-15 lp= 0.815451 1.92033e-06 -0.781979 r- 2.03492e-05 Found lorentz at 13 1.3402 lm= 1.3402 9.1631e-06 -6.5661e-16 lp= 1.3402 9.1631e-06 -0.775666 r- 0.000393773 Found lorentz at 14 1.45837 lm= 1.45837 3.24332e-05 -1.87749e-16 lp= 1.45837 3.24332e-05 -0.780339 r- 0.00138543 Found lorentz at 15 1.51303 lm= 1.51303 5.00334e-05 -1.15752e-16 lp= 1.51303 5.00334e-05 -0.761018 r- 0.00219151 Found lorentz at 16 1.93609 lm= 1.93609 0.000113272 -5.31814e-17 lp= 1.93609 0.000113272 -0.776142 r- 0.00486475 Found lorentz at 17 1.7318 lm= 1.7318 9.90927e-05 -5.98383e-17 lp= 1.7318 9.90927e-05 -0.770035 r- 0.00428953 Found lorentz at 18 1.78759 lm= 1.78759 0.00028568 -2.09264e-17 lp= 1.78759 0.00028568 -0.773193 r- 0.012316 Found lorentz at 19 1.63204 lm= 1.63204 0.000331907 -1.67474e-17 lp= 1.63204 0.000331909 -0.745562 r- 0.0148393 Found lorentz at 20 2.02896 lm= 2.02896 0.000564609 -9.92826e-18 lp= 2.02896 0.000564611 -0.748706 r- 0.0251372 Found lorentz at 21 2.35426 lm= 2.35426 0.000184526 -3.17172e-17 lp= 2.35426 0.000184526 -0.765026 r- 0.00804008 Found lorentz at 22 2.33462 lm= 2.33462 0.000572677 -1.0501e-17 lp= 2.33462 0.000572679 -0.77548 r- 0.0246161 Found lorentz at 23 2.43428 lm= 2.43428 0.000208454 -2.87593e-17 lp= 2.43428 0.000208454 -0.774273 r- 0.00897418 Q = 7.999999999999486 n0=4.467580200892269e-06 n1=2.298992157239991e-07 n2=0.004712432738576517 n3=0.001133390108369136 n4=0.0002215902043888208 n5=1.338412329396877e-05 n6=4.707145733821618e-05 n7=5.627537580480701e-06 n8=1.775012708931295e-06 n9=2.935718870074788e-07 n10=1.067769942881445e-06 n11=0.7783334048337023 n12=0.0004095634589989499 n13=0.0003402003642162286 n14=0.0001763204086686258 n15=0.0001570477212080286 n16=7.937361864149242e-05 n17=5.713709614586011e-05 n18=0.0001078174394416832 n19=0.0001956352722372849 n20=0.0001102648432937168 n21=2.966808985311061e-05 n22=0.0001111082270540669 n23=2.613931414129421e-05 n24=0.0004511739342537171 n25=7.420638615080879e-06 n26=0.05931206772399749 n27=0.02155441400814392 n28=0.01310193245865603 n29=0.006587040996941445 n30=0.008608056018886111 n31=0.005260535021987055 n32=0.0139793421917975 n33=0.004277798702917731 n34=0.004402114675311122 n35=0.008996138006127908 n36=0.001123560845046428 n37=0.007409958957440834 n38=0.00861573288504385 n39=0.01406176307776816 n40=0.001146355275307964 n41=0.001336435803288982 n42=0.01553194673169413 n43=0.010916425836981 n44=0.000291647970309268 n45=0.0004879300551720198 n46=0.0003649700649424077 n47=0.0002951123010256 n48=0.0001628987208481504 n49=0.000228744368770639 n50=9.068807310730787e-05 n51=0.0002165890029598797 n52=0.0001507781611687857 n53=0.0001547906365082239 n54=0.0001401258484888469 n55=9.047642188543988e-05 n56=0.0001043790083109486 n57=0.0004333418348009282 n58=6.059219413261273e-05 n59=0.0001592737790591503 n60=0.0003560386552055513 n61=0.0002726806134161287 n62=7.82305289827496e-05 n63=6.853541050713055e-05 n64=0.001402126604144248 n65=0.001434825264942091 Q is here equal to 7.999999999999486 14.) nd: 3.213873494801484 Norm of Spectral functions:  0: 1.0018  1: 1.0061  2: 0.9988  3: 1.0002  4: 0.9996  5: 1.0000  6: 0.9999  7: 1.0011  8: 1.0015  9: 1.0002 10: 0.9982 11: 1.0000 12: 1.0007 13: 0.9996 14: 0.9992 15: 0.9975 16: 0.9993 17: 0.9996 18: 0.9989 19: 0.9911 20: 0.9987 21: 0.9980 22: 1.0000 23: 1.0015 24: 0.6471 25: 0.5989 26: 0.9945 27: 1.0017 28: 1.0042 29: 1.0071 30: 1.0030 31: 1.0050 32: 1.0039 33: 1.0047 34: 1.0026 35: 0.9948 36: 1.0009 37: 0.9921 38: 0.9851 39: 0.9935 40: 0.9846 41: 0.9892 42: 0.9949 43: 0.9995 44: 0.9989 45: 0.8535 46: 0.9635 47: 0.9702 48: 0.7990 49: 0.7427 50: 1.3101 51: 1.0665 52: 1.3242 53: 0.8535 54: 1.1424 55: 1.0562 56: 1.0485 57: 0.9438 58: 1.0241 59: 1.0169 60: 1.0181 61: 1.0173 62: 1.0047 63: 1.0093 64: 0.2578 65: 0.4041  0: 2.7882  1: 0.4257 14.) SelfConsistentStep 14.) Difference between steps: 0.08671 15.) DeterminSpectralFunctions ; lambda = -32.97664361743081 -1.945458015569695 Found lorentz at 11 0.00225382 lm= 0.00225382 6.6648e-08 -0.621751 lp= 0.00225382 6.6648e-08 -0.77892 r- 0.00037273 Found lorentz at 12 0.816047 lm= 0.816047 1.87884e-06 -3.25812e-15 lp= 0.816047 1.87884e-06 -0.7824 r- 1.98988e-05 Found lorentz at 13 1.34116 lm= 1.34116 8.39484e-06 -7.17831e-16 lp= 1.34116 8.39484e-06 -0.776278 r- 0.000360474 Found lorentz at 14 1.45946 lm= 1.45946 2.70702e-05 -2.25375e-16 lp= 1.45946 2.70702e-05 -0.781087 r- 0.00115524 Found lorentz at 15 1.51414 lm= 1.51414 4.2321e-05 -1.37092e-16 lp= 1.51414 4.2321e-05 -0.7617 r- 0.00185204 Found lorentz at 16 1.93777 lm= 1.93777 0.000106052 -5.6935e-17 lp= 1.93777 0.000106052 -0.777049 r- 0.00454933 Found lorentz at 17 1.73311 lm= 1.73311 8.6669e-05 -6.85555e-17 lp= 1.73311 8.6669e-05 -0.77082 r- 0.00374791 Found lorentz at 18 1.789 lm= 1.789 0.000252575 -2.37157e-17 lp= 1.789 0.000252575 -0.77395 r- 0.0108782 Found lorentz at 19 1.63327 lm= 1.63327 0.000273718 -2.03296e-17 lp= 1.63327 0.000273719 -0.745962 r- 0.0122312 Found lorentz at 20 2.03073 lm= 2.03073 0.000534953 -1.05052e-17 lp= 2.03073 0.000534954 -0.749652 r- 0.0237868 Found lorentz at 21 2.3566 lm= 2.3566 0.000151566 -3.8744e-17 lp= 2.3566 0.000151566 -0.766307 r- 0.0065929 Found lorentz at 22 2.33709 lm= 2.33709 0.000511254 -1.1801e-17 lp= 2.33709 0.000511255 -0.776746 r- 0.02194 Found lorentz at 23 2.43672 lm= 2.43672 0.000169349 -3.55166e-17 lp= 2.43672 0.000169349 -0.775546 r- 0.00727872 Q = 8.000000000000307 n0=4.39545534625125e-06 n1=2.25049350710743e-07 n2=0.004660870311697562 n3=0.001115715363677045 n4=0.000217831499683745 n5=1.31733279866858e-05 n6=4.612251074292155e-05 n7=5.506703875777346e-06 n8=1.728676717910129e-06 n9=2.888355787985457e-07 n10=1.045879256938306e-06 n11=0.7784008292402788 n12=0.0004074620076281241 n13=0.0003381834320554881 n14=0.0001748796978685411 n15=0.0001561689622155602 n16=7.895904749707405e-05 n17=5.677005494864856e-05 n18=0.0001069256214298676 n19=0.0001945457152878597 n20=0.0001095870449114629 n21=2.95155059098834e-05 n22=0.0001101023921904424 n23=2.598693776680301e-05 n24=0.0004472147183196915 n25=7.360774038140447e-06 n26=0.05933889419489204 n27=0.02156245598829691 n28=0.0131046290347242 n29=0.006589258161829908 n30=0.008610945459666402 n31=0.005261420206870627 n32=0.01398031382946506 n33=0.00427990590132865 n34=0.004402964275902258 n35=0.008993246131826216 n36=0.001124005664412369 n37=0.007407447518233253 n38=0.008614171577041285 n39=0.01405653867986754 n40=0.001146415562403142 n41=0.001336604303872596 n42=0.01552569186497046 n43=0.01091071784771908 n44=0.0002914571109145149 n45=0.0004880187468393857 n46=0.000364987025516855 n47=0.0002951050444111969 n48=0.0001629043799037638 n49=0.0002287408088196862 n50=9.068223846983459e-05 n51=0.0002165703524440773 n52=0.000150752502943221 n53=0.0001547718300963745 n54=0.0001401232587062454 n55=9.04503506275215e-05 n56=0.0001043684691264688 n57=0.0004333360925609222 n58=6.058064980744856e-05 n59=0.0001592454496406897 n60=0.0003560401745454024 n61=0.0002726657032880969 n62=7.821617733463309e-05 n63=6.8505248634374e-05 n64=0.00140146855726776 n65=0.001433988858518858 Q is here equal to 8.000000000000307 15.) nd: 3.213968603034632 Norm of Spectral functions:  0: 1.0031  1: 0.9994  2: 0.9988  3: 1.0002  4: 0.9999  5: 0.9998  6: 1.0001  7: 1.0000  8: 0.9975  9: 1.0007 10: 0.9993 11: 1.0000 12: 1.0007 13: 0.9996 14: 0.9994 15: 0.9983 16: 0.9995 17: 0.9997 18: 0.9992 19: 0.9945 20: 0.9992 21: 0.9990 22: 1.0004 23: 1.0021 24: 1.0077 25: 0.8070 26: 0.9946 27: 1.0017 28: 1.0042 29: 1.0071 30: 1.0030 31: 1.0050 32: 1.0039 33: 1.0045 34: 1.0025 35: 0.9953 36: 1.0009 37: 0.9923 38: 0.9851 39: 0.9938 40: 0.9849 41: 0.9894 42: 0.9952 43: 0.9998 44: 0.9993 45: 0.8588 46: 0.9534 47: 0.9780 48: 0.7999 49: 0.7391 50: 1.3331 51: 1.0801 52: 1.3452 53: 0.8521 54: 1.1616 55: 1.0469 56: 1.0534 57: 0.9350 58: 1.0257 59: 1.0147 60: 1.0168 61: 1.0174 62: 1.0033 63: 1.0088 64: 0.2481 65: 0.4110  0: 2.7883  1: 0.4257 15.) SelfConsistentStep 15.) Difference between steps: 0.06129 16.) DeterminSpectralFunctions ; lambda = -32.97602430577941 -1.944838703918297 Found lorentz at 11 0.00225826 lm= 0.00225826 6.60427e-08 -0.621616 lp= 0.00225826 6.60427e-08 -0.779097 r- 0.000369261 Found lorentz at 12 0.816549 lm= 0.816549 1.84335e-06 -3.32385e-15 lp= 0.816549 1.84335e-06 -0.782753 r- 1.95142e-05 Found lorentz at 13 1.34198 lm= 1.34198 7.78894e-06 -7.74697e-16 lp= 1.34198 7.78894e-06 -0.776793 r- 0.000334235 Found lorentz at 14 1.46038 lm= 1.46038 2.29969e-05 -2.65723e-16 lp= 1.46038 2.29969e-05 -0.781716 r- 0.000980615 Found lorentz at 15 1.51506 lm= 1.51506 3.6578e-05 -1.58858e-16 lp= 1.51506 3.6578e-05 -0.76228 r- 0.0015995 Found lorentz at 16 1.9392 lm= 1.9392 9.91527e-05 -6.10157e-17 lp= 1.9392 9.91527e-05 -0.777809 r- 0.00424923 Found lorentz at 17 1.73423 lm= 1.73423 7.64749e-05 -7.78277e-17 lp= 1.73423 7.64749e-05 -0.771483 r- 0.00330424 Found lorentz at 18 1.79017 lm= 1.79017 0.00022349 -2.6846e-17 lp= 1.79017 0.00022349 -0.774585 r- 0.00961763 Found lorentz at 19 1.63428 lm= 1.63428 0.000227885 -2.44425e-17 lp= 1.63428 0.000227886 -0.746331 r- 0.0101781 Found lorentz at 20 2.0322 lm= 2.0322 0.000510884 -1.10238e-17 lp= 2.0322 0.000510885 -0.750459 r- 0.0226921 Found lorentz at 21 2.35859 lm= 2.35859 0.000127888 -4.60484e-17 lp= 2.35859 0.000127888 -0.767402 r- 0.00555504 Found lorentz at 22 2.33917 lm= 2.33917 0.000467316 -1.2948e-17 lp= 2.33917 0.000467316 -0.777871 r- 0.0200254 Found lorentz at 23 2.43879 lm= 2.43879 0.00014104 -4.27667e-17 lp= 2.43879 0.00014104 -0.776647 r- 0.00605337 Q = 8.000000000001073 n0=4.330725269123181e-06 n1=2.207322996857498e-07 n2=0.004695934497598269 n3=0.001127204716836524 n4=0.0002198083560193861 n5=1.32973308055569e-05 n6=4.668983838742786e-05 n7=5.553120897344147e-06 n8=1.752132791220303e-06 n9=2.90817060998584e-07 n10=1.053657126789515e-06 n11=0.7782269037579332 n12=0.0004056123849705036 n13=0.0003364026376933846 n14=0.0001735958202235104 n15=0.000155394812782666 n16=7.859335254130431e-05 n17=5.644736929460175e-05 n18=0.0001061335143438942 n19=0.0001935827271635811 n20=0.000108989374194527 n21=2.938227095939005e-05 n22=0.0001092048273320565 n23=2.585302690043461e-05 n24=0.0004436922088526057 n25=7.308256621427037e-06 n26=0.0593613812045748 n27=0.02157185429136876 n28=0.01311397717076709 n29=0.006595642644292136 n30=0.008616081788267744 n31=0.0052638737363162 n32=0.01399152391406742 n33=0.0042847411665706 n34=0.004406581002388856 n35=0.00900110230417671 n36=0.00112453778403252 n37=0.007412863793061766 n38=0.008617550440983144 n39=0.01407085404087044 n40=0.001147353818562164 n41=0.001337776120388709 n42=0.01554250378068514 n43=0.01092378435550919 n44=0.0002917470013026751 n45=0.0004881583930500716 n46=0.000365052173445976 n47=0.0002951409167554178 n48=0.0001629313452682904 n49=0.0002287701342038049 n50=9.068936726917706e-05 n51=0.0002165858057366275 n52=0.000150753805129839 n53=0.0001547787818362371 n54=0.0001401407580468919 n55=9.044193692705047e-05 n56=0.0001043747975951738 n57=0.0004333814727229556 n58=6.057942174627906e-05 n59=0.0001592442054869803 n60=0.0003560849673761601 n61=0.0002726870265905129 n62=7.821589521508023e-05 n63=6.84895309593186e-05 n64=0.001401093193521146 n65=0.001433443446031394 Q is here equal to 8.000000000001073 16.) nd: 3.214057117725353 Norm of Spectral functions:  0: 1.0034  1: 0.9927  2: 0.9987  3: 1.0003  4: 0.9997  5: 0.9995  6: 0.9996  7: 0.9995  8: 0.9971  9: 1.0022 10: 0.9966 11: 1.0000 12: 1.0008 13: 0.9997 14: 0.9995 15: 0.9987 16: 0.9996 17: 0.9999 18: 0.9994 19: 0.9960 20: 0.9995 21: 0.9994 22: 1.0007 23: 1.0036 24: 2.3827 25: 1.4380 26: 0.9946 27: 1.0017 28: 1.0042 29: 1.0070 30: 1.0030 31: 1.0050 32: 1.0039 33: 1.0048 34: 1.0027 35: 0.9950 36: 1.0011 37: 0.9922 38: 0.9849 39: 0.9935 40: 0.9847 41: 0.9891 42: 0.9949 43: 0.9995 44: 0.9990 45: 0.8640 46: 0.9435 47: 0.9860 48: 0.8013 49: 0.7361 50: 1.3558 51: 1.0948 52: 1.3675 53: 0.8508 54: 1.1820 55: 1.0360 56: 1.0596 57: 0.9258 58: 1.0272 59: 1.0119 60: 1.0153 61: 1.0175 62: 1.0018 63: 1.0080 64: 0.2398 65: 0.4165  0: 2.7882  1: 0.4258 16.) SelfConsistentStep 16.) Difference between steps: 0.2484 17.) DeterminSpectralFunctions ; lambda = -32.97590149683394 -1.944715894972827 Found lorentz at 11 0.00226982 lm= 0.00226982 6.58393e-08 -0.620933 lp= 0.00226982 6.58393e-08 -0.779143 r- 0.000368101 Found lorentz at 12 0.816773 lm= 0.816773 1.82919e-06 -3.35059e-15 lp= 0.816773 1.82919e-06 -0.782871 r- 1.93613e-05 Found lorentz at 13 1.34229 lm= 1.34229 7.50329e-06 -8.04553e-16 lp= 1.34229 7.50329e-06 -0.776968 r- 0.000321905 Found lorentz at 14 1.46073 lm= 1.46073 2.09427e-05 -2.91951e-16 lp= 1.46073 2.09427e-05 -0.781936 r- 0.000892772 Found lorentz at 15 1.51544 lm= 1.51544 3.36274e-05 -1.72889e-16 lp= 1.51544 3.36274e-05 -0.762484 r- 0.00147008 Found lorentz at 16 1.93974 lm= 1.93974 9.66888e-05 -6.26146e-17 lp= 1.93974 9.66888e-05 -0.778083 r- 0.00414218 Found lorentz at 17 1.73467 lm= 1.73467 7.20077e-05 -8.2707e-17 lp= 1.73467 7.20077e-05 -0.771722 r- 0.00311026 Found lorentz at 18 1.79065 lm= 1.79065 0.000211833 -2.83402e-17 lp= 1.79065 0.000211833 -0.774815 r- 0.00911327 Found lorentz at 19 1.6347 lm= 1.6347 0.000206813 -2.69399e-17 lp= 1.6347 0.000206813 -0.746427 r- 0.0092357 Found lorentz at 20 2.03283 lm= 2.03283 0.000500424 -1.12633e-17 lp= 2.03283 0.000500425 -0.750762 r- 0.0222185 Found lorentz at 21 2.35942 lm= 2.35942 0.000115294 -5.1135e-17 lp= 2.35942 0.000115294 -0.767827 r- 0.00500523 Found lorentz at 22 2.34011 lm= 2.34011 0.000443753 -1.3651e-17 lp= 2.34011 0.000443753 -0.778312 r- 0.0190049 Found lorentz at 23 2.43963 lm= 2.43963 0.00012617 -4.78587e-17 lp= 2.43963 0.00012617 -0.777068 r- 0.00541224 Q = 7.999999999999014 n0=4.306034775718046e-06 n1=2.189639038985931e-07 n2=0.004979808519208492 n3=0.001224419323747374 n4=0.0002379312707113412 n5=1.439122806978478e-05 n6=5.174725771282218e-05 n7=6.052897863785614e-06 n8=1.98362812365254e-06 n9=3.134571383228067e-07 n10=1.147820706512119e-06 n11=0.7773694661635629 n12=0.0004049612592575669 n13=0.0003357734448171217 n14=0.000173130692324083 n15=0.0001551189899226105 n16=7.847238749899317e-05 n17=5.633076131245523e-05 n18=0.0001058436435275731 n19=0.000193243135011715 n20=0.0001087735950123779 n21=2.933550424974164e-05 n22=0.0001088700950840539 n23=2.580623489829057e-05 n24=0.0004423906289999376 n25=7.287397474418664e-06 n26=0.05937319927360472 n27=0.02158649144862974 n28=0.01313908521037825 n29=0.006611296833835044 n30=0.00862713393434149 n31=0.005271014160638359 n32=0.01402920028049273 n33=0.004294648750936056 n34=0.004417415129590671 n35=0.009037736171946699 n36=0.001125455714547036 n37=0.007441353813541651 n38=0.008638180980336094 n39=0.01414087004437934 n40=0.001150546867662531 n41=0.001341575882473214 n42=0.0156248757454116 n43=0.01098707169753306 n44=0.0002933907308254973 n45=0.0004883104337371334 n46=0.0003651489798443867 n47=0.0002952156863380444 n48=0.0001629749359531893 n49=0.0002288282643158442 n50=9.071021238295659e-05 n51=0.0002166402969517626 n52=0.0001507859180185241 n53=0.0001548222313575308 n54=0.0001401894518453592 n55=9.046055427733765e-05 n56=0.0001043980860296673 n57=0.0004334924777302054 n58=6.059118631625822e-05 n59=0.0001592695672957771 n60=0.0003561765358785907 n61=0.0002727526838985991 n62=7.823241366441772e-05 n63=6.849757523342253e-05 n64=0.001401237712704359 n65=0.001433597790206841 Q is here equal to 7.999999999999014 17.) nd: 3.214108363258422 Norm of Spectral functions:  0: 1.0032  1: 0.9900  2: 1.0002  3: 0.9987  4: 0.9990  5: 0.9997  6: 0.9994  7: 0.9990  8: 0.9992  9: 0.9983 10: 0.9972 11: 1.0000 12: 1.0008 13: 0.9997 14: 0.9996 15: 0.9988 16: 0.9996 17: 0.9999 18: 0.9995 19: 0.9965 20: 0.9997 21: 0.9996 22: 1.0007 23: 1.0072 24: 2.5017 25: 2.3851 26: 0.9947 27: 1.0017 28: 1.0041 29: 1.0066 30: 1.0027 31: 1.0049 32: 1.0038 33: 1.0057 34: 1.0039 35: 0.9928 36: 1.0017 37: 0.9923 38: 0.9850 39: 0.9917 40: 0.9833 41: 0.9879 42: 0.9946 43: 0.9996 44: 0.9974 45: 0.8657 46: 0.9391 47: 0.9898 48: 0.8021 49: 0.7345 50: 1.3673 51: 1.1012 52: 1.3775 53: 0.8508 54: 1.1919 55: 1.0302 56: 1.0630 57: 0.9206 58: 1.0279 59: 1.0102 60: 1.0144 61: 1.0176 62: 1.0008 63: 1.0076 64: 0.2352 65: 0.4183  0: 2.7877  1: 0.4264 17.) SelfConsistentStep 17.) Difference between steps: 0.2003 18.) DeterminSpectralFunctions ; lambda = -32.97736777068219 -1.946182168821078 Found lorentz at 11 0.00227113 lm= 0.00227113 6.69036e-08 -0.620565 lp= 0.00227113 6.69036e-08 -0.778783 r- 0.000374225 Found lorentz at 12 0.816017 lm= 0.816017 1.88874e-06 -3.23982e-15 lp= 0.816017 1.88874e-06 -0.782252 r- 2.00075e-05 Found lorentz at 13 1.34103 lm= 1.34103 8.48399e-06 -7.09942e-16 lp= 1.34103 8.48399e-06 -0.776089 r- 0.000364391 Found lorentz at 14 1.45907 lm= 1.45907 2.84681e-05 -2.14156e-16 lp= 1.45907 2.84681e-05 -0.780809 r- 0.00121533 Found lorentz at 15 1.51393 lm= 1.51393 4.52521e-05 -1.28142e-16 lp= 1.51393 4.52521e-05 -0.761492 r- 0.00198085 Found lorentz at 16 1.93762 lm= 1.93762 0.000106525 -5.66583e-17 lp= 1.93762 0.000106525 -0.776886 r- 0.00457059 Found lorentz at 17 1.73289 lm= 1.73289 8.99247e-05 -6.60342e-17 lp= 1.73289 8.99247e-05 -0.770591 r- 0.00388986 Found lorentz at 18 1.78871 lm= 1.78871 0.0002587 -2.31411e-17 lp= 1.78871 0.0002587 -0.773731 r- 0.0111451 Found lorentz at 19 1.63299 lm= 1.63299 0.000293145 -1.89765e-17 lp= 1.63299 0.000293146 -0.745847 r- 0.0131013 Found lorentz at 20 2.03057 lm= 2.03057 0.000544415 -1.03187e-17 lp= 2.03057 0.000544416 -0.749511 r- 0.0242121 Found lorentz at 21 2.35631 lm= 2.35631 0.000147876 -3.96866e-17 lp= 2.35631 0.000147876 -0.766076 r- 0.00643438 Found lorentz at 22 2.33708 lm= 2.33708 0.000502344 -1.20033e-17 lp= 2.33708 0.000502344 -0.776516 r- 0.021564 Found lorentz at 23 2.43647 lm= 2.43647 0.000170528 -3.52596e-17 lp= 2.43647 0.000170528 -0.775419 r- 0.00733058 Q = 7.999999999999259 n0=4.408446094541963e-06 n1=2.251586208681554e-07 n2=0.005185166009199422 n3=0.001297988210397738 n4=0.0002533466719740854 n5=1.525977261835225e-05 n6=5.585083201784841e-05 n7=6.555198033910622e-06 n8=2.194490472070314e-06 n9=3.331803023605335e-07 n10=1.240819795205488e-06 n11=0.776916722425032 n12=0.0004080644456556934 n13=0.000338762692099046 n14=0.0001752536632918864 n15=0.0001564197789275716 n16=7.911019541950623e-05 n17=5.686465466447584e-05 n18=0.0001071427589668177 n19=0.0001948736449393753 n20=0.0001097617276316078 n21=2.955846180239604e-05 n22=0.0001103161608160627 n23=2.603113013758012e-05 n24=0.0004481108179536575 n25=7.362983491858333e-06 n26=0.05931993382646554 n27=0.02157586719817267 n28=0.01314468997778918 n29=0.006616529088561233 n30=0.008626706162567938 n31=0.005271113601578694 n32=0.01404281552603298 n33=0.004298175580731037 n34=0.004420993812349065 n35=0.009054983953537448 n36=0.001125076507596028 n37=0.007454102390236522 n38=0.008644217648874191 n39=0.01417676270104859 n40=0.001151795737005116 n41=0.001343065182772416 n42=0.0156688955288842 n43=0.01102519136438948 n44=0.0002945997633309173 n45=0.0004884078739566917 n46=0.000365264145057109 n47=0.0002953383744948589 n48=0.000163034210622876 n49=0.0002289217599548379 n50=9.075264271390182e-05 n51=0.0002167592966901376 n52=0.000150870665709977 n53=0.0001549329124123233 n54=0.0001402952095535033 n55=9.053538287220029e-05 n56=0.0001044477808507561 n57=0.0004337350842916234 n58=6.06278322937514e-05 n59=0.0001593414290225432 n60=0.0003563496919618062 n61=0.0002729034195068662 n62=7.827828311796477e-05 n63=6.855898402843033e-05 n64=0.001402640297557273 n65=0.001435564841051704 Q is here equal to 7.999999999999259 18.) nd: 3.213943433393124 Norm of Spectral functions:  0: 1.0031  1: 0.9967  2: 1.0016  3: 0.9991  4: 0.9991  5: 1.0068  6: 0.9952  7: 0.9999  8: 0.8757  9: 1.0158 10: 0.9213 11: 1.0000 12: 1.0007 13: 0.9996 14: 0.9993 15: 0.9981 16: 0.9994 17: 0.9997 18: 0.9991 19: 0.9941 20: 0.9991 21: 0.9989 22: 1.0004 23: 1.0020 24: 1.0543 25: 0.9172 26: 0.9947 27: 1.0017 28: 1.0041 29: 1.0064 30: 1.0025 31: 1.0049 32: 1.0038 33: 1.0061 34: 1.0045 35: 0.9923 36: 1.0020 37: 0.9932 38: 0.9852 39: 0.9907 40: 0.9828 41: 0.9871 42: 0.9935 43: 1.0014 44: 0.9990 45: 0.8584 46: 0.9496 47: 0.9809 48: 0.8026 49: 0.7384 50: 1.3419 51: 1.0853 52: 1.3539 53: 0.8537 54: 1.1696 55: 1.0414 56: 1.0553 57: 0.9291 58: 1.0261 59: 1.0135 60: 1.0162 61: 1.0174 62: 1.0027 63: 1.0088 64: 0.2409 65: 0.4079  0: 2.7873  1: 0.4267 18.) SelfConsistentStep 18.) Difference between steps: 0.1649 19.) DeterminSpectralFunctions ; lambda = -32.9792594693793 -1.948073867518186 Found lorentz at 11 0.00225597 lm= 0.00225597 6.85059e-08 -0.621132 lp= 0.00225597 6.85059e-08 -0.778312 r- 0.000383419 Found lorentz at 12 0.814609 lm= 0.814609 1.98874e-06 -3.06992e-15 lp= 0.814609 1.98874e-06 -0.781364 r- 2.10907e-05 Found lorentz at 13 1.33865 lm= 1.33865 1.10377e-05 -5.43774e-16 lp= 1.33865 1.10377e-05 -0.774726 r- 0.000474907 Found lorentz at 14 1.45599 lm= 1.45599 6.10906e-05 -9.93859e-17 lp= 1.45599 6.10906e-05 -0.779202 r- 0.00261339 Found lorentz at 15 1.51139 lm= 1.51139 8.64079e-05 -6.68852e-17 lp= 1.51139 8.6408e-05 -0.760225 r- 0.0037887 Found lorentz at 16 1.9337 lm= 1.9337 0.000118687 -5.0592e-17 lp= 1.9337 0.000118687 -0.774893 r- 0.00510551 Found lorentz at 17 1.7297 lm= 1.7297 0.000132487 -4.46143e-17 lp= 1.7297 0.000132487 -0.768818 r- 0.00574418 Found lorentz at 18 1.78499 lm= 1.78499 0.000333081 -1.78914e-17 lp= 1.78499 0.000333081 -0.771965 r- 0.0143824 Found lorentz at 19 1.63042 lm= 1.63042 0.000443637 -1.25097e-17 lp= 1.63042 0.000443638 -0.744969 r- 0.0198504 Found lorentz at 20 2.0271 lm= 2.0271 0.000631831 -8.847e-18 lp= 2.0271 0.000631833 -0.747652 r- 0.0281697 Found lorentz at 21 2.35133 lm= 2.35133 0.000340817 -1.71196e-17 lp= 2.35133 0.000340817 -0.763849 r- 0.0148728 Found lorentz at 22 2.33288 lm= 2.33288 0.000734691 -8.17134e-18 lp= 2.33288 0.000734692 -0.774817 r- 0.0316071 Found lorentz at 23 2.43053 lm= 2.43053 0.000267145 -2.22996e-17 lp= 2.43053 0.000267146 -0.771832 r- 0.0115373 Q = 7.999999999998704 n0=4.554192987037082e-06 n1=2.342311707603158e-07 n2=0.005005084973460343 n3=0.001234477621826823 n4=0.0002408281914006765 n5=1.453012625578828e-05 n6=5.239496630463271e-05 n7=6.175584270556096e-06 n8=2.023442686810163e-06 n9=3.171941955910087e-07 n10=1.169241618921609e-06 n11=0.7776395972979342 n12=0.0004124425792328583 n13=0.0003430166516578551 n14=0.0001782842187973165 n15=0.0001582693971075107 n16=8.001163061174242e-05 n17=5.76331705208655e-05 n18=0.0001090065732078502 n19=0.0001971585957886934 n20=0.0001111690700066948 n21=2.987932338806975e-05 n22=0.0001123816725929253 n23=2.635664313016385e-05 n24=0.0004563119449838022 n25=7.479623572328082e-06 n26=0.05923836829927107 n27=0.02154156305272931 n28=0.01311632115237595 n29=0.006601511353152306 n30=0.008610526339545616 n31=0.005260901118277188 n32=0.01400664394698855 n33=0.004289156260017329 n34=0.004410304542321268 n35=0.009024052963547366 n36=0.00112328640295448 n37=0.007428980028355046 n38=0.008621025441353222 n39=0.01412106683004803 n40=0.001148809733057499 n41=0.001339576537156915 n42=0.01560446243169551 n43=0.01097800902644384 n44=0.000293347405161553 n45=0.00048827310594825 n46=0.0003652289154314525 n47=0.0002953515354980369 n48=0.0001630285612757462 n49=0.0002289297003696099 n50=9.076308581490703e-05 n51=0.0002168089388533204 n52=0.0001509105507018933 n53=0.0001550019379313427 n54=0.000140361351875849 n55=9.059196001417867e-05 n56=0.0001044628008146187 n57=0.0004338331490975555 n58=6.064751555463622e-05 n59=0.0001593622063235364 n60=0.0003563956792061198 n61=0.0002729649165463219 n62=7.830190331716237e-05 n63=6.861023964583446e-05 n64=0.001403895725616074 n65=0.001437575197001389 Q is here equal to 7.999999999998704 19.) nd: 3.213713932627793 Norm of Spectral functions:  0: 1.0011  1: 1.0067  2: 0.9999  3: 0.9987  4: 0.9996  5: 1.0008  6: 0.9994  7: 0.9996  8: 0.9963  9: 0.9974 10: 1.0013 11: 1.0000 12: 1.0007 13: 0.9994 14: 0.9982 15: 0.9940 16: 0.9990 17: 0.9992 18: 0.9982 19: 0.9914 20: 0.9982 21: 0.9918 22: 0.9998 23: 1.0009 24: 0.6091 25: 0.5872 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0066 30: 1.0028 31: 1.0049 32: 1.0038 33: 1.0057 34: 1.0038 35: 0.9927 36: 1.0015 37: 0.9923 38: 0.9849 39: 0.9915 40: 0.9833 41: 0.9878 42: 0.9945 43: 0.9998 44: 0.9970 45: 0.8492 46: 0.9640 47: 0.9681 48: 0.8024 49: 0.7443 50: 1.3062 51: 1.0657 52: 1.3240 53: 0.8561 54: 1.1418 55: 1.0542 56: 1.0480 57: 0.9428 58: 1.0240 59: 1.0169 60: 1.0181 61: 1.0172 62: 1.0050 63: 1.0096 64: 0.2542 65: 0.3951  0: 2.7876  1: 0.4261 19.) SelfConsistentStep 19.) Difference between steps: 0.1535 20.) DeterminSpectralFunctions ; lambda = -32.97908603814527 -1.947900436284154 Found lorentz at 11 0.00224891 lm= 0.00224891 6.85678e-08 -0.621581 lp= 0.00224891 6.85678e-08 -0.778323 r- 0.00038376 Found lorentz at 12 0.814472 lm= 0.814472 1.99113e-06 -3.06593e-15 lp= 0.814472 1.99113e-06 -0.781324 r- 2.11171e-05 Found lorentz at 13 1.33844 lm= 1.33844 1.0759e-05 -5.57759e-16 lp= 1.33844 1.0759e-05 -0.774657 r- 0.000462958 Found lorentz at 14 1.45581 lm= 1.45581 5.40127e-05 -1.12367e-16 lp= 1.45581 5.40127e-05 -0.779053 r- 0.00231104 Found lorentz at 15 1.51115 lm= 1.51115 7.94928e-05 -7.26766e-17 lp= 1.51115 7.94929e-05 -0.760084 r- 0.00348614 Found lorentz at 16 1.93327 lm= 1.93327 0.000120756 -4.97072e-17 lp= 1.93327 0.000120756 -0.774754 r- 0.00519545 Found lorentz at 17 1.7295 lm= 1.7295 0.000129103 -4.57737e-17 lp= 1.7295 0.000129103 -0.768735 r- 0.00559809 Found lorentz at 18 1.78485 lm= 1.78485 0.000337405 -1.76594e-17 lp= 1.78485 0.000337405 -0.771904 r- 0.0145702 Found lorentz at 19 1.63004 lm= 1.63004 0.00044941 -1.23498e-17 lp= 1.63004 0.000449412 -0.744993 r- 0.0201081 Found lorentz at 20 2.02657 lm= 2.02657 0.000630501 -8.86251e-18 lp= 2.02657 0.000630503 -0.747519 r- 0.0281154 Found lorentz at 21 2.35065 lm= 2.35065 0.000297173 -1.96128e-17 lp= 2.35065 0.000297173 -0.763439 r- 0.0129752 Found lorentz at 22 2.33197 lm= 2.33197 0.000705679 -8.49651e-18 lp= 2.33197 0.000705681 -0.774327 r- 0.0303782 Found lorentz at 23 2.43012 lm= 2.43012 0.000267681 -2.22646e-17 lp= 2.43012 0.000267681 -0.771998 r- 0.0115579 Q = 8.000000000004299 n0=4.569071876913302e-06 n1=2.352709256245893e-07 n2=0.00481876212266539 n3=0.001169755876787461 n4=0.0002281286625735055 n5=1.378930712951219e-05 n6=4.89395727842525e-05 n7=5.799482246052174e-06 n8=1.858777955600128e-06 n9=3.021872271879026e-07 n10=1.101726867178298e-06 n11=0.7782017582373626 n12=0.0004126986221373863 n13=0.0003432943137032284 n14=0.0001785244450258643 n15=0.0001583763437738384 n16=8.007650595810261e-05 n17=5.768217985113515e-05 n18=0.0001091485958787627 n19=0.0001973019577478786 n20=0.0001112610579495304 n21=2.989919483045285e-05 n22=0.0001125535167992239 n23=2.637899958409996e-05 n24=0.0004569839481820847 n25=7.48858842223851e-06 n26=0.0592354845044501 n27=0.02153304100659413 n28=0.01309932817109617 n29=0.00659061701241251 n30=0.008603022486476899 n31=0.005256465226013442 n32=0.01398200823944852 n33=0.004281916419156222 n34=0.004403084296798929 n35=0.009000041400506613 n36=0.001122672506535136 n37=0.007410861972737302 n38=0.008608351958210931 n39=0.01407581549882769 n40=0.001146675998160621 n41=0.001337023003107234 n42=0.01555090828708795 n43=0.01093560591996752 n44=0.0002922830368855812 n45=0.0004879674352535728 n46=0.0003650128189067851 n47=0.0002951865908411317 n48=0.0001629344837089517 n49=0.0002288016083173546 n50=9.071209596861036e-05 n51=0.0002166983668289968 n52=0.000150833966351411 n53=0.0001549340085139559 n54=0.0001403037744900544 n55=9.055368428591196e-05 n56=0.0001044062165522481 n57=0.0004335974238232544 n58=6.061637304043301e-05 n59=0.0001592700477461921 n60=0.0003561953884193569 n61=0.0002728171150305369 n62=7.826270854573812e-05 n63=6.858065758169377e-05 n64=0.001403303840204723 n65=0.001437135884870309 Q is here equal to 8.000000000004299 20.) nd: 3.213683409521193 Norm of Spectral functions:  0: 1.0008  1: 1.0078  2: 0.9993  3: 1.0009  4: 1.0003  5: 0.9992  6: 0.9995  7: 1.0001  8: 1.0005  9: 0.9985 10: 1.0035 11: 1.0000 12: 1.0006 13: 0.9994 14: 0.9983 15: 0.9928 16: 0.9989 17: 0.9992 18: 0.9982 19: 0.9987 20: 0.9979 21: 0.9880 22: 0.9995 23: 1.0008 24: 0.6052 25: 0.5565 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0068 30: 1.0029 31: 1.0051 32: 1.0040 33: 1.0049 34: 1.0032 35: 0.9939 36: 1.0010 37: 0.9920 38: 0.9849 39: 0.9928 40: 0.9841 41: 0.9887 42: 0.9947 43: 0.9990 44: 0.9987 45: 0.8477 46: 0.9680 47: 0.9657 48: 0.8014 49: 0.7454 50: 1.2987 51: 1.0613 52: 1.3169 53: 0.8562 54: 1.1359 55: 1.0569 56: 1.0469 57: 0.9452 58: 1.0237 59: 1.0172 60: 1.0182 61: 1.0172 62: 1.0051 63: 1.0097 64: 0.2551 65: 0.3976  0: 2.7879  1: 0.4258 20.) SelfConsistentStep 20.) Difference between steps: 0.1167 21.) DeterminSpectralFunctions ; lambda = -32.97791283779986 -1.946727235938749 Found lorentz at 11 0.00224955 lm= 0.00224955 6.77753e-08 -0.621756 lp= 0.00224955 6.77753e-08 -0.778593 r- 0.000379193 Found lorentz at 12 0.815093 lm= 0.815093 1.94444e-06 -3.14327e-15 lp= 0.815093 1.94444e-06 -0.781787 r- 2.06097e-05 Found lorentz at 13 1.33945 lm= 1.33945 9.69828e-06 -6.19836e-16 lp= 1.33945 9.69828e-06 -0.775329 r- 0.000416954 Found lorentz at 14 1.45715 lm= 1.45715 4.25446e-05 -1.42957e-16 lp= 1.45715 4.25446e-05 -0.779876 r- 0.00181844 Found lorentz at 15 1.5123 lm= 1.5123 6.31734e-05 -9.16133e-17 lp= 1.5123 6.31734e-05 -0.760758 r- 0.002768 Found lorentz at 16 1.93494 lm= 1.93494 0.000115346 -5.21663e-17 lp= 1.93494 0.000115346 -0.775704 r- 0.00495661 Found lorentz at 17 1.7308 lm= 1.7308 0.000111442 -5.31462e-17 lp= 1.7308 0.000111442 -0.769593 r- 0.00482689 Found lorentz at 18 1.78644 lm= 1.78644 0.000304068 -1.96389e-17 lp= 1.78644 0.000304068 -0.772758 r- 0.0131161 Found lorentz at 19 1.63132 lm= 1.63132 0.00037418 -1.48487e-17 lp= 1.63132 0.000374182 -0.745395 r- 0.0167331 Found lorentz at 20 2.02825 lm= 2.02824 0.000588485 -9.5182e-18 lp= 2.02825 0.000588487 -0.748421 r- 0.0262102 Found lorentz at 21 2.35301 lm= 2.35301 0.000228857 -2.55465e-17 lp= 2.35301 0.000228857 -0.764624 r- 0.00997691 Found lorentz at 22 2.33409 lm= 2.33409 0.000606441 -9.91105e-18 lp= 2.33409 0.000606442 -0.775273 r- 0.0260744 Found lorentz at 23 2.4327 lm= 2.4327 0.000218521 -2.73762e-17 lp= 2.4327 0.000218521 -0.773452 r- 0.00941757 Q = 8.000000000001142 n0=4.500557910499567e-06 n1=2.309653968561214e-07 n2=0.004714617454854539 n3=0.001133856473568968 n4=0.0002210312804794737 n5=1.337642798571312e-05 n6=4.704479457709617e-05 n7=5.589987331191123e-06 n8=1.770168307855773e-06 n9=2.939747500021979e-07 n10=1.064806452353582e-06 n11=0.7784153494151598 n12=0.0004105398108267108 n13=0.0003412265431497527 n14=0.000177079949072594 n15=0.0001574686240832565 n16=7.964167823990127e-05 n17=5.731016189605002e-05 n18=0.0001082584999637059 n19=0.0001961778737099244 n20=0.0001105742957765976 n21=2.974192040531296e-05 n22=0.0001115683588719818 n23=2.62222260446082e-05 n24=0.000453077206531762 n25=7.433117149430554e-06 n26=0.05927365879749267 n27=0.02154208619819323 n28=0.01309713477300328 n29=0.006588134831598922 n30=0.00860404396999778 n31=0.005257051387914276 n32=0.01397576443499743 n33=0.004280132199279973 n34=0.00440152275809055 n35=0.008991002312934041 n36=0.001123013042541746 n37=0.007404567460479052 n38=0.008606160999926987 n39=0.01405771827373819 n40=0.001146065406085349 n41=0.001336296732421287 n42=0.01552885668953123 n43=0.01091652470515998 n44=0.0002918013589593942 n45=0.0004877964221869575 n46=0.0003648564230016758 n47=0.0002950432704993292 n48=0.0001628610340109028 n49=0.0002286920514971538 n50=9.06643831169068e-05 n51=0.0002165787732280439 n52=0.0001507470530243756 n53=0.0001548379302323774 n54=0.0001402185817484947 n55=9.048888375856049e-05 n56=0.0001043511336621281 n57=0.0004333541859580574 n58=6.057960588241085e-05 n59=0.0001591823475764662 n60=0.0003560089469365449 n61=0.0002726635297578899 n62=7.821658606799924e-05 n63=6.852674426566125e-05 n64=0.001402105237407738 n65=0.00143564397133884 Q is here equal to 8.000000000001142 21.) nd: 3.21378026210774 Norm of Spectral functions:  0: 1.0018  1: 1.0044  2: 0.9988  3: 1.0003  4: 0.9997  5: 0.9998  6: 0.9998  7: 0.9995  8: 1.0001  9: 1.0013 10: 0.9970 11: 1.0000 12: 1.0007 13: 0.9995 14: 0.9988 15: 0.9966 16: 0.9992 17: 0.9994 18: 0.9987 19: 0.9886 20: 0.9985 21: 0.9968 22: 1.0000 23: 1.0012 24: 0.6285 25: 0.6264 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0069 30: 1.0029 31: 1.0052 32: 1.0041 33: 1.0045 34: 1.0027 35: 0.9947 36: 1.0007 37: 0.9920 38: 0.9851 39: 0.9935 40: 0.9845 41: 0.9893 42: 0.9949 43: 0.9995 44: 0.9988 45: 0.8520 46: 0.9623 47: 0.9705 48: 0.8007 49: 0.7430 50: 1.3124 51: 1.0685 52: 1.3275 53: 0.8549 54: 1.1463 55: 1.0525 56: 1.0495 57: 0.9402 58: 1.0246 59: 1.0160 60: 1.0176 61: 1.0172 62: 1.0042 63: 1.0093 64: 0.2492 65: 0.4057  0: 2.7882  1: 0.4256 21.) SelfConsistentStep 21.) Difference between steps: 0.08613 22.) DeterminSpectralFunctions ; lambda = -32.97678307769606 -1.945597475834948 Found lorentz at 11 0.00225239 lm= 0.00225239 6.68834e-08 -0.621807 lp= 0.00225239 6.68834e-08 -0.778878 r- 0.000374066 Found lorentz at 12 0.815814 lm= 0.815814 1.89327e-06 -3.23251e-15 lp= 0.815814 1.89327e-06 -0.782306 r- 2.00541e-05 Found lorentz at 13 1.34068 lm= 1.34068 8.72631e-06 -6.90232e-16 lp= 1.34068 8.72631e-06 -0.776091 r- 0.000374797 Found lorentz at 14 1.45864 lm= 1.45864 3.34292e-05 -1.82375e-16 lp= 1.45864 3.34292e-05 -0.78081 r- 0.00142711 Found lorentz at 15 1.51368 lm= 1.51368 5.04083e-05 -1.15059e-16 lp= 1.51368 5.04083e-05 -0.761571 r- 0.00220633 Found lorentz at 16 1.93704 lm= 1.93704 0.000107412 -5.61774e-17 lp= 1.93704 0.000107412 -0.776796 r- 0.00460918 Found lorentz at 17 1.73244 lm= 1.73244 9.4286e-05 -6.29755e-17 lp= 1.73244 9.4286e-05 -0.770565 r- 0.00407865 Found lorentz at 18 1.78826 lm= 1.78826 0.000264203 -2.26576e-17 lp= 1.78826 0.000264204 -0.773706 r- 0.0113826 Found lorentz at 19 1.63283 lm= 1.63283 0.000299747 -1.85611e-17 lp= 1.63283 0.000299748 -0.745899 r- 0.0133954 Found lorentz at 20 2.03029 lm= 2.03029 0.000549185 -1.02291e-17 lp= 2.03029 0.000549186 -0.749513 r- 0.0244241 Found lorentz at 21 2.35581 lm= 2.35581 0.000178618 -3.28573e-17 lp= 2.35581 0.000178618 -0.766088 r- 0.00777187 Found lorentz at 22 2.33677 lm= 2.33677 0.000531246 -1.13545e-17 lp= 2.33677 0.000531246 -0.776661 r- 0.0228004 Found lorentz at 23 2.43572 lm= 2.43572 0.000175334 -3.42623e-17 lp= 2.43572 0.000175334 -0.775071 r- 0.00754057 Q = 8.000000000000059 n0=4.415892420607718e-06 n1=2.256101246564831e-07 n2=0.004658864721264074 n3=0.001114911597151245 n4=0.0002173635266134918 n5=1.315903250447994e-05 n6=4.605679918904173e-05 n7=5.483773958541887e-06 n8=1.724400880656944e-06 n9=2.891920586421538e-07 n10=1.044583376586911e-06 n11=0.7784718485274992 n12=0.0004080186051525161 n13=0.000338788497375456 n14=0.0001753464593840124 n15=0.0001564086657937004 n16=7.912564089320625e-05 n17=5.687172163199701e-05 n18=0.0001071928326225141 n19=0.0001948601919668838 n20=0.0001097654453281369 n21=2.955824565157457e-05 n22=0.0001103787945403222 n23=2.603703748073365e-05 n24=0.000448365251729374 n25=7.366437661425366e-06 n26=0.05931213662850019 n27=0.02155350764546987 n28=0.01310100372687555 n29=0.006590070027584382 n30=0.008607747179222473 n31=0.00525873973572095 n32=0.01397755299268563 n33=0.00428170399627084 n34=0.004402425371482844 n35=0.008988910163000595 n36=0.001123575597712112 n37=0.007402998365985256 n38=0.008606499973629505 n39=0.01405245791631086 n40=0.001146170343369164 n41=0.001336452911778824 n42=0.01552216848951728 n43=0.01091030000903678 n44=0.0002915992983222571 n45=0.0004878204099760271 n46=0.0003648345980629712 n47=0.0002950010324924547 n48=0.0001628458838061748 n49=0.0002286611760516908 n50=9.064721306816893e-05 n51=0.0002165261796267496 n52=0.000150705458535152 n53=0.0001547828516729194 n54=0.0001401694685447318 n55=9.04456279233926e-05 n56=0.0001043302379470943 n57=0.0004332534867932747 n58=6.05610201098608e-05 n59=0.0001591484726517202 n60=0.0003559445465996005 n61=0.0002725986877452254 n62=7.819360358453854e-05 n63=6.84883438332961e-05 n64=0.001401207788775335 n65=0.001434342055471079 Q is here equal to 8.000000000000059 22.) nd: 3.21389885602693 Norm of Spectral functions:  0: 1.0029  1: 0.9978  2: 0.9988  3: 1.0002  4: 1.0000  5: 1.0000  6: 1.0003  7: 1.0006  8: 0.9968  9: 1.0003 10: 0.9995 11: 1.0000 12: 1.0007 13: 0.9996 14: 0.9992 15: 0.9980 16: 0.9994 17: 0.9996 18: 0.9990 19: 0.9940 20: 0.9991 21: 0.9987 22: 1.0004 23: 1.0018 24: 0.9630 25: 0.8592 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0069 30: 1.0030 31: 1.0052 32: 1.0041 33: 1.0044 34: 1.0025 35: 0.9952 36: 1.0007 37: 0.9922 38: 0.9851 39: 0.9938 40: 0.9848 41: 0.9895 42: 0.9953 43: 0.9998 44: 0.9994 45: 0.8582 46: 0.9527 47: 0.9782 48: 0.8011 49: 0.7397 50: 1.3342 51: 1.0816 52: 1.3469 53: 0.8533 54: 1.1647 55: 1.0437 56: 1.0547 57: 0.9321 58: 1.0260 59: 1.0138 60: 1.0164 61: 1.0173 62: 1.0028 63: 1.0087 64: 0.2420 65: 0.4137  0: 2.7883  1: 0.4256 22.) SelfConsistentStep 22.) Difference between steps: 0.05811 23.) DeterminSpectralFunctions ; lambda = -32.97598335447343 -1.94479775261232 Found lorentz at 11 0.00225745 lm= 0.00225745 6.61509e-08 -0.621668 lp= 0.00225745 6.61509e-08 -0.779099 r- 0.000369864 Found lorentz at 12 0.816389 lm= 0.816389 1.85101e-06 -3.30984e-15 lp= 0.816389 1.85101e-06 -0.782723 r- 1.9596e-05 Found lorentz at 13 1.34165 lm= 1.34165 7.98191e-06 -7.55795e-16 lp= 1.34165 7.98191e-06 -0.776704 r- 0.000342555 Found lorentz at 14 1.45983 lm= 1.45983 2.69009e-05 -2.27073e-16 lp= 1.45983 2.69009e-05 -0.781567 r- 0.00114731 Found lorentz at 15 1.51477 lm= 1.51477 4.1455e-05 -1.40154e-16 lp= 1.51477 4.14551e-05 -0.762239 r- 0.00181286 Found lorentz at 16 1.93869 lm= 1.93869 9.98476e-05 -6.05693e-17 lp= 1.93869 9.98476e-05 -0.77767 r- 0.00427978 Found lorentz at 17 1.73376 lm= 1.73376 8.09483e-05 -7.3502e-17 lp= 1.73376 8.09483e-05 -0.771353 r- 0.00349811 Found lorentz at 18 1.7897 lm= 1.7897 0.000230175 -2.60583e-17 lp= 1.7897 0.000230175 -0.774466 r- 0.00990682 Found lorentz at 19 1.63401 lm= 1.63401 0.000243133 -2.29098e-17 lp= 1.63401 0.000243133 -0.746335 r- 0.010859 Found lorentz at 20 2.03193 lm= 2.03193 0.00051877 -1.08549e-17 lp= 2.03193 0.000518771 -0.750415 r- 0.0230438 Found lorentz at 21 2.35808 lm= 2.35808 0.000144149 -4.08433e-17 lp= 2.35808 0.000144149 -0.767302 r- 0.00626216 Found lorentz at 22 2.33897 lm= 2.33897 0.000478846 -1.26361e-17 lp= 2.33897 0.000478846 -0.777864 r- 0.0205197 Found lorentz at 23 2.43813 lm= 2.43813 0.000144437 -4.1733e-17 lp= 2.43813 0.000144437 -0.776389 r- 0.00620123 Q = 8.000000000000799 n0=4.342103602869711e-06 n1=2.209594197833784e-07 n2=0.004686828162899846 n3=0.001124072038752315 n4=0.0002191424181872837 n5=1.326198744326752e-05 n6=4.652322356830694e-05 n7=5.533277747763627e-06 n8=1.744819847503823e-06 n9=2.907109275932132e-07 n10=1.051904759731075e-06 n11=0.7782927087643868 n12=0.0004058858185120859 n13=0.0003367206283780186 n14=0.0001738552242038469 n15=0.0001555129944754598 n16=7.869059115238497e-05 n17=5.650003368913212e-05 n18=0.0001062779380798095 n19=0.0001937419124611524 n20=0.0001090788737286821 n21=2.940435558310917e-05 n22=0.0001093513055227587 n23=2.588097570753089e-05 n24=0.0004443157159401904 n25=7.309934234417145e-06 n26=0.05934419663524262 n27=0.02156598580013515 n28=0.01311145331222161 n29=0.006596422301848169 n30=0.008613825796463963 n31=0.005261915829462238 n32=0.0139894610420998 n33=0.004286308830566305 n34=0.004406169168571032 n35=0.008997255725392266 n36=0.001124245846641052 n37=0.007409028520846515 n38=0.008611407557308406 n39=0.0140666092762099 n40=0.001147153509001263 n41=0.001337645544100143 n42=0.01553849706812364 n43=0.01092277087287984 n44=0.0002918624997557643 n45=0.0004879573102094227 n46=0.0003649011476476217 n47=0.0002950340418580302 n48=0.0001628709148189547 n49=0.0002286879424780463 n50=9.06533696813271e-05 n51=0.0002165320381961232 n52=0.0001507046143431236 n53=0.0001547730805970182 n54=0.0001401623321260544 n55=9.0429572486451e-05 n56=0.0001043363379672542 n57=0.0004332668792316318 n58=6.055881637444268e-05 n59=0.0001591548048497489 n60=0.0003559717784816594 n61=0.0002726057226870468 n62=7.819203678912562e-05 n63=6.847034463009172e-05 n64=0.001400740432812669 n65=0.001433534671652615 Q is here equal to 8.000000000000799 23.) nd: 3.214013716846527 Norm of Spectral functions:  0: 1.0032  1: 0.9918  2: 0.9987  3: 1.0004  4: 0.9998  5: 0.9994  6: 0.9996  7: 0.9997  8: 0.9971  9: 1.0016 10: 0.9977 11: 1.0000 12: 1.0008 13: 0.9997 14: 0.9994 15: 0.9986 16: 0.9996 17: 0.9998 18: 0.9993 19: 0.9959 20: 0.9995 21: 0.9993 22: 1.0006 23: 1.0028 24: 2.3339 25: 1.5627 26: 0.9946 27: 1.0017 28: 1.0041 29: 1.0069 30: 1.0030 31: 1.0051 32: 1.0040 33: 1.0047 34: 1.0027 35: 0.9950 36: 1.0009 37: 0.9922 38: 0.9849 39: 0.9936 40: 0.9846 41: 0.9892 42: 0.9950 43: 0.9996 44: 0.9991 45: 0.8640 46: 0.9430 47: 0.9862 48: 0.8022 49: 0.7368 50: 1.3563 51: 1.0961 52: 1.3687 53: 0.8517 54: 1.1846 55: 1.0333 56: 1.0610 57: 0.9236 58: 1.0275 59: 1.0110 60: 1.0149 61: 1.0176 62: 1.0013 63: 1.0079 64: 0.2355 65: 0.4197  0: 2.7882  1: 0.4258 23.) SelfConsistentStep 23.) Difference between steps: 0.2486 24.) DeterminSpectralFunctions ; lambda = -32.97575510946225 -1.944569507601134 Found lorentz at 11 0.00226947 lm= 0.00226947 6.58489e-08 -0.62098 lp= 0.00226947 6.58489e-08 -0.779174 r- 0.000368141 Found lorentz at 12 0.816671 lm= 0.816671 1.83137e-06 -3.34673e-15 lp= 0.816671 1.83137e-06 -0.782885 r- 1.9384e-05 Found lorentz at 13 1.34208 lm= 1.34208 7.59114e-06 -7.95203e-16 lp= 1.34208 7.59114e-06 -0.776949 r- 0.000325682 Found lorentz at 14 1.46038 lm= 1.46038 2.31735e-05 -2.63812e-16 lp= 1.46038 2.31735e-05 -0.781885 r- 0.000987933 Found lorentz at 15 1.51528 lm= 1.51528 3.63801e-05 -1.59818e-16 lp= 1.51528 3.63801e-05 -0.762508 r- 0.00159037 Found lorentz at 16 1.9394 lm= 1.9394 9.66299e-05 -6.26436e-17 lp= 1.9394 9.66299e-05 -0.778026 r- 0.00413996 Found lorentz at 17 1.73437 lm= 1.73437 7.41739e-05 -8.02841e-17 lp= 1.73437 7.41739e-05 -0.771686 r- 0.00320398 Found lorentz at 18 1.79038 lm= 1.79038 0.000214207 -2.80239e-17 lp= 1.79038 0.000214208 -0.774786 r- 0.00921578 Found lorentz at 19 1.63455 lm= 1.63455 0.000213982 -2.60408e-17 lp= 1.63455 0.000213982 -0.746477 r- 0.00955522 Found lorentz at 20 2.03268 lm= 2.03268 0.000503682 -1.11913e-17 lp= 2.03268 0.000503683 -0.750791 r- 0.0223623 Found lorentz at 21 2.35913 lm= 2.35913 0.000124498 -4.73547e-17 lp= 2.35913 0.000124498 -0.767826 r- 0.00540478 Found lorentz at 22 2.34002 lm= 2.34002 0.000449553 -1.34773e-17 lp= 2.34002 0.000449553 -0.77838 r- 0.0192517 Found lorentz at 23 2.43924 lm= 2.43924 0.000127441 -4.73689e-17 lp= 2.43924 0.000127441 -0.776966 r- 0.00546748 Q = 8.000000000000547 n0=4.30913994648399e-06 n1=2.188578892706302e-07 n2=0.004964357727941677 n3=0.001219012428361485 n4=0.0002371309883234978 n5=1.433683957868132e-05 n6=5.1478692684812e-05 n7=6.039584883212018e-06 n8=1.973294276200288e-06 n9=3.129682056772191e-07 n10=1.146158225326521e-06 n11=0.7774278901170141 n12=0.0004049950386638827 n13=0.0003358481071842235 n14=0.0001732096182004549 n15=0.0001551346893962712 n16=7.851241209587065e-05 n17=5.634125047623993e-05 n18=0.0001058806132304096 n19=0.0001932706230018584 n20=0.0001087869019608333 n21=2.934051068590568e-05 n22=0.0001089014258017401 n23=2.581575351476314e-05 n24=0.0004425521661080319 n25=7.285539297924985e-06 n26=0.05936369678711891 n27=0.02158333036791384 n28=0.01313768383651238 n29=0.006612228762340418 n30=0.008625846460937524 n31=0.005269725161587325 n32=0.01402797721982221 n33=0.004296164435351225 n34=0.004417219936492542 n35=0.009034514280638615 n36=0.00112529940114594 n37=0.007438183289293412 n38=0.008633458716952928 n39=0.01413703036551769 n40=0.001150412421916836 n41=0.001341504857586956 n42=0.01562117677556569 n43=0.01098616728654252 n44=0.0002935056227543071 n45=0.0004881377272934193 n46=0.0003650195291203185 n47=0.00029512234471996 n48=0.0001629221331110322 n49=0.0002287563574907232 n50=9.067833032615673e-05 n51=0.0002165901944272707 n52=0.0001507421144618211 n53=0.0001548113369229598 n54=0.0001401997354111453 n55=9.044629819554292e-05 n56=0.0001043646380970394 n57=0.0004333790396065343 n58=6.057270447399418e-05 n59=0.0001591938107890969 n60=0.000356070795388333 n61=0.0002726756798026295 n62=7.821117570085849e-05 n63=6.847924891344093e-05 n64=0.001400872522440712 n65=0.001433546850366695 Q is here equal to 8.000000000000547 24.) nd: 3.214091866441957 Norm of Spectral functions:  0: 1.0029  1: 0.9894  2: 1.0004  3: 0.9987  4: 0.9990  5: 1.0007  6: 0.9997  7: 0.9992  8: 0.9992  9: 0.9982 10: 0.9971 11: 1.0000 12: 1.0008 13: 0.9997 14: 0.9995 15: 0.9988 16: 0.9996 17: 0.9999 18: 0.9994 19: 0.9964 20: 0.9996 21: 0.9995 22: 1.0007 23: 1.0047 24: 2.5279 25: 2.6399 26: 0.9947 27: 1.0017 28: 1.0041 29: 1.0066 30: 1.0027 31: 1.0050 32: 1.0039 33: 1.0055 34: 1.0039 35: 0.9928 36: 1.0016 37: 0.9922 38: 0.9850 39: 0.9918 40: 0.9834 41: 0.9880 42: 0.9946 43: 0.9995 44: 0.9976 45: 0.8661 46: 0.9383 47: 0.9903 48: 0.8026 49: 0.7349 50: 1.3685 51: 1.1030 52: 1.3796 53: 0.8510 54: 1.1946 55: 1.0277 56: 1.0645 57: 0.9188 58: 1.0282 59: 1.0094 60: 1.0139 61: 1.0177 62: 1.0003 63: 1.0075 64: 0.2321 65: 0.4217  0: 2.7877  1: 0.4264 24.) SelfConsistentStep 24.) Difference between steps: 0.2133 25.) DeterminSpectralFunctions ; lambda = -32.97715605590073 -1.945970454039614 Found lorentz at 11 0.0022717 lm= 0.0022717 6.68256e-08 -0.620568 lp= 0.0022717 6.68256e-08 -0.778832 r- 0.000373765 Found lorentz at 12 0.815974 lm= 0.815974 1.8853e-06 -3.24613e-15 lp= 0.815974 1.8853e-06 -0.782299 r- 1.99698e-05 Found lorentz at 13 1.3409 lm= 1.3409 8.43129e-06 -7.14438e-16 lp= 1.3409 8.43129e-06 -0.776121 r- 0.000362113 Found lorentz at 14 1.45889 lm= 1.45889 2.87629e-05 -2.11977e-16 lp= 1.45889 2.87629e-05 -0.780838 r- 0.00122787 Found lorentz at 15 1.51387 lm= 1.51387 4.53356e-05 -1.27929e-16 lp= 1.51387 4.53356e-05 -0.761562 r- 0.00198433 Found lorentz at 16 1.93738 lm= 1.93738 0.000105976 -5.69516e-17 lp= 1.93738 0.000105976 -0.776886 r- 0.00454705 Found lorentz at 17 1.73271 lm= 1.73271 8.96142e-05 -6.62696e-17 lp= 1.73271 8.96142e-05 -0.77063 r- 0.00387623 Found lorentz at 18 1.78858 lm= 1.78858 0.000257014 -2.32951e-17 lp= 1.78858 0.000257014 -0.773768 r- 0.011072 Found lorentz at 19 1.63296 lm= 1.63296 0.000289976 -1.91867e-17 lp= 1.63296 0.000289977 -0.745903 r- 0.0129587 Found lorentz at 20 2.03054 lm= 2.03054 0.000541841 -1.03698e-17 lp= 2.03054 0.000541842 -0.749588 r- 0.0240951 Found lorentz at 21 2.3562 lm= 2.3562 0.000149079 -3.93745e-17 lp= 2.3562 0.000149079 -0.766153 r- 0.00648603 Found lorentz at 22 2.33711 lm= 2.33711 0.000497967 -1.21119e-17 lp= 2.33711 0.000497967 -0.776617 r- 0.0213734 Found lorentz at 23 2.43626 lm= 2.43626 0.000167147 -3.59724e-17 lp= 2.43626 0.000167147 -0.775415 r- 0.00718527 Q = 8.000000000003528 n0=4.40399258581303e-06 n1=2.247302083681645e-07 n2=0.005181171283946944 n3=0.001296619428349111 n4=0.0002537124978109658 n5=1.525996487491922e-05 n6=5.583002244928003e-05 n7=6.59121798395596e-06 n8=2.199257461837624e-06 n9=3.340219945834089e-07 n10=1.247387195601306e-06 n11=0.7769205851640879 n12=0.0004078899220641511 n13=0.0003386256634704368 n14=0.0001751731952253312 n15=0.0001563450546005642 n16=7.910285424945481e-05 n17=5.683757314686119e-05 n18=0.0001070839438970721 n19=0.0001947852303792426 n20=0.0001097074945726959 n21=2.954898919401667e-05 n22=0.0001102451017864028 n23=2.602505997207676e-05 n24=0.0004478630008804561 n25=7.358210691475418e-06 n26=0.05931695692618003 n27=0.02157561061409397 n28=0.01314542894273339 n29=0.00661829592895101 n30=0.008626788682710647 n31=0.005270758023268768 n32=0.01404415465101524 n33=0.004300048436017411 n34=0.004421526472239244 n35=0.009054262398067243 n36=0.001125080234407267 n37=0.007453060070328935 n38=0.008641910357756638 n39=0.01417711445493314 n40=0.001151880471306905 n41=0.001343238958991284 n42=0.01567006561453744 n43=0.0110279773466797 n44=0.0002948234180905651 n45=0.0004882773371133908 n46=0.0003651655719850791 n47=0.0002952666476604439 n48=0.0001629936232453563 n49=0.0002288665690914536 n50=9.072735711879667e-05 n51=0.0002167202179231635 n52=0.0001508365026067957 n53=0.0001549239431966275 n54=0.0001403025789053853 n55=9.05230364502979e-05 n56=0.000104422029093703 n57=0.0004336408306107016 n58=6.06131512817453e-05 n59=0.0001592820004845764 n60=0.000356264397495714 n61=0.0002728406858980644 n62=7.82618278649899e-05 n63=6.854355260484491e-05 n64=0.001402315849460296 n65=0.001435460024520164 Q is here equal to 8.000000000003528 25.) nd: 3.213949254943877 Norm of Spectral functions:  0: 1.0030  1: 0.9960  2: 1.0015  3: 0.9992  4: 0.9992  5: 1.0065  6: 0.9959  7: 0.9963  8: 0.9914  9: 0.9577 10: 0.9741 11: 1.0000 12: 1.0007 13: 0.9996 14: 0.9993 15: 0.9981 16: 0.9994 17: 0.9997 18: 0.9991 19: 0.9941 20: 0.9991 21: 0.9989 22: 1.0004 23: 1.0020 24: 1.0640 25: 0.9409 26: 0.9946 27: 1.0017 28: 1.0041 29: 1.0063 30: 1.0025 31: 1.0049 32: 1.0038 33: 1.0060 34: 1.0045 35: 0.9923 36: 1.0020 37: 0.9931 38: 0.9852 39: 0.9907 40: 0.9828 41: 0.9871 42: 0.9936 43: 1.0014 44: 0.9994 45: 0.8589 46: 0.9486 47: 0.9815 48: 0.8026 49: 0.7381 50: 1.3441 51: 1.0871 52: 1.3566 53: 0.8532 54: 1.1720 55: 1.0398 56: 1.0564 57: 0.9279 58: 1.0264 59: 1.0130 60: 1.0159 61: 1.0174 62: 1.0024 63: 1.0087 64: 0.2387 65: 0.4112  0: 2.7873  1: 0.4267 25.) SelfConsistentStep 25.) Difference between steps: 0.1664 26.) DeterminSpectralFunctions ; lambda = -32.9791089024605 -1.947923300599381 Found lorentz at 11 0.00225658 lm= 0.00225658 6.84291e-08 -0.621124 lp= 0.00225658 6.84291e-08 -0.778349 r- 0.000382971 Found lorentz at 12 0.814514 lm= 0.814514 1.9847e-06 -3.07635e-15 lp= 0.814514 1.9847e-06 -0.781385 r- 2.10473e-05 Found lorentz at 13 1.33838 lm= 1.33838 1.09171e-05 -5.49762e-16 lp= 1.33838 1.09171e-05 -0.774713 r- 0.000469726 Found lorentz at 14 1.45596 lm= 1.45596 6.00991e-05 -1.01033e-16 lp= 1.45596 6.00991e-05 -0.779231 r- 0.00257087 Found lorentz at 15 1.51104 lm= 1.51104 8.50628e-05 -6.79416e-17 lp= 1.51104 8.50628e-05 -0.760217 r- 0.00372976 Found lorentz at 16 1.9331 lm= 1.9331 0.000118207 -5.07822e-17 lp= 1.9331 0.000118207 -0.774779 r- 0.00508564 Found lorentz at 17 1.72927 lm= 1.72927 0.000130923 -4.51441e-17 lp= 1.72927 0.000130923 -0.768792 r- 0.00567658 Found lorentz at 18 1.78492 lm= 1.78492 0.000330767 -1.80181e-17 lp= 1.78492 0.000330767 -0.771999 r- 0.0142819 Found lorentz at 19 1.62992 lm= 1.62992 0.000440176 -1.26894e-17 lp= 1.62992 0.000440178 -0.747368 r- 0.0196324 Found lorentz at 20 2.02648 lm= 2.02648 0.000628302 -8.89496e-18 lp= 2.02648 0.000628304 -0.747579 r- 0.0280151 Found lorentz at 21 2.35044 lm= 2.35044 0.000338951 -1.72061e-17 lp= 2.35044 0.000338952 -0.763679 r- 0.0147947 Found lorentz at 22 2.33164 lm= 2.33164 0.000732033 -8.19624e-18 lp= 2.33164 0.000732034 -0.774592 r- 0.0315019 Found lorentz at 23 2.43025 lm= 2.43025 0.000264969 -2.24795e-17 lp= 2.43025 0.000264969 -0.771775 r- 0.0114441 Q = 7.999999999996758 n0=4.551183664762017e-06 n1=2.343199178910057e-07 n2=0.00500484739537222 n3=0.001234433433053879 n4=0.0002412000163895087 n5=1.453905843743198e-05 n6=5.242453342251709e-05 n7=6.20132620785419e-06 n8=2.02816191024541e-06 n9=3.178489759422844e-07 n10=1.173808155936305e-06 n11=0.7776292607088979 n12=0.0004123022219666216 n13=0.0003429055896942417 n14=0.0001782062168147087 n15=0.0001582102254497777 n16=8.000977570655349e-05 n17=5.761142553261805e-05 n18=0.0001089514039121369 n19=0.000197089829618102 n20=0.000111129861925821 n21=2.987497737157498e-05 n22=0.0001123316309246664 n23=2.635298808097321e-05 n24=0.0004561560696063641 n25=7.479398446682376e-06 n26=0.05923628176360812 n27=0.02154189852562014 n28=0.01311754372678615 n29=0.006603307031497692 n30=0.008611004841304738 n31=0.005260822527897381 n32=0.01400845435689805 n33=0.004290915956985907 n34=0.004410980776952576 n35=0.009024151192409657 n36=0.001123337552230349 n37=0.007428648193670256 n38=0.008619688268458577 n39=0.01412252901222192 n40=0.001148948428880266 n41=0.001339804064962444 n42=0.01560672351181816 n43=0.01098106154168411 n44=0.0002935236574718138 n45=0.0004881866170445009 n46=0.000365165122357744 n47=0.000295306724528656 n48=0.0001630026304406608 n49=0.0002288953451719214 n50=9.074640104328727e-05 n51=0.0002167873377659204 n52=0.0001508903487352576 n53=0.0001550018944812669 n54=0.0001403732473703709 n55=9.058632548678685e-05 n56=0.0001044470399297088 n57=0.0004337737701694067 n58=6.063855996469183e-05 n59=0.0001593219815525652 n60=0.0003563409793535835 n61=0.0002729254018216139 n62=7.829256456217043e-05 n63=6.860131409765551e-05 n64=0.001403704393044411 n65=0.001437563660262762 Q is here equal to 7.999999999996758 26.) nd: 3.213723991660637 Norm of Spectral functions:  0: 1.0010  1: 1.0077  2: 0.9999  3: 0.9987  4: 0.9998  5: 1.0008  6: 0.9995  7: 0.9990  8: 0.9963  9: 0.9973 10: 1.0020 11: 1.0000 12: 1.0006 13: 0.9994 14: 0.9982 15: 0.9924 16: 0.9989 17: 0.9991 18: 0.9982 19: 1.0012 20: 0.9980 21: 0.9891 22: 0.9996 23: 1.0008 24: 0.5950 25: 0.5378 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0066 30: 1.0028 31: 1.0050 32: 1.0039 33: 1.0057 34: 1.0039 35: 0.9927 36: 1.0015 37: 0.9923 38: 0.9849 39: 0.9915 40: 0.9833 41: 0.9878 42: 0.9945 43: 0.9998 44: 0.9971 45: 0.8494 46: 0.9633 47: 0.9681 48: 0.8020 49: 0.7437 50: 1.3076 51: 1.0666 52: 1.3259 53: 0.8552 54: 1.1429 55: 1.0537 56: 1.0486 57: 0.9425 58: 1.0243 59: 1.0168 60: 1.0180 61: 1.0172 62: 1.0048 63: 1.0095 64: 0.2535 65: 0.3975  0: 2.7876  1: 0.4262 26.) SelfConsistentStep 26.) Difference between steps: 0.1589 27.) DeterminSpectralFunctions ; lambda = -32.97900774772819 -1.947822145867075 Found lorentz at 11 0.00224923 lm= 0.00224923 6.85155e-08 -0.621578 lp= 0.00224923 6.85155e-08 -0.778345 r- 0.000383457 Found lorentz at 12 0.81437 lm= 0.81437 1.98839e-06 -3.07017e-15 lp= 0.81437 1.98839e-06 -0.781325 r- 2.1088e-05 Found lorentz at 13 1.33819 lm= 1.33819 1.06766e-05 -5.62017e-16 lp= 1.33819 1.06766e-05 -0.774624 r- 0.000459431 Found lorentz at 14 1.45571 lm= 1.45571 5.33114e-05 -1.13844e-16 lp= 1.45571 5.33114e-05 -0.779048 r- 0.00228105 Found lorentz at 15 1.51086 lm= 1.51086 7.85509e-05 -7.35438e-17 lp= 1.51086 7.8551e-05 -0.760062 r- 0.00344494 Found lorentz at 16 1.93274 lm= 1.93274 0.000120451 -4.9817e-17 lp= 1.93274 0.000120451 -0.774629 r- 0.00518316 Found lorentz at 17 1.72913 lm= 1.72913 0.000128057 -4.61426e-17 lp= 1.72913 0.000128057 -0.768694 r- 0.00555303 Found lorentz at 18 1.78471 lm= 1.78471 0.000335851 -1.77408e-17 lp= 1.78471 0.000335851 -0.771899 r- 0.0145033 Found lorentz at 19 1.62967 lm= 1.62967 0.000447352 -1.2483e-17 lp= 1.62967 0.000447354 -0.747284 r- 0.0199547 Found lorentz at 20 2.02609 lm= 2.02609 0.000628018 -8.89572e-18 lp= 2.02609 0.00062802 -0.747442 r- 0.0280075 Found lorentz at 21 2.34997 lm= 2.34996 0.00029825 -1.96278e-17 lp= 2.34997 0.000298251 -0.765116 r- 0.0129937 Found lorentz at 22 2.33109 lm= 2.33109 0.000707159 -8.47535e-18 lp= 2.33109 0.000707161 -0.774173 r- 0.030448 Found lorentz at 23 2.42977 lm= 2.42977 0.000267502 -2.22741e-17 lp= 2.42977 0.000267502 -0.771905 r- 0.0115516 Q = 7.999999999998932 n0=4.567292193809193e-06 n1=2.353901591907185e-07 n2=0.004816470873039402 n3=0.001168798431374766 n4=0.0002280780460320327 n5=1.378145821594342e-05 n6=4.890071676696354e-05 n7=5.803451790484643e-06 n8=1.858072909023794e-06 n9=3.021979238699176e-07 n10=1.102395034968337e-06 n11=0.7781976164649389 n12=0.0004126216861101873 n13=0.0003432370551366271 n14=0.0001784818966591691 n15=0.0001583413993699984 n16=8.008313492115464e-05 n17=5.767032728453589e-05 n18=0.0001091164681470104 n19=0.0001972598691452118 n20=0.0001112395537587645 n21=2.989893275262371e-05 n22=0.0001125258452550322 n23=2.637943646902283e-05 n24=0.0004569096729332056 n25=7.490341245586678e-06 n26=0.05923406621311519 n27=0.02153347958481634 n28=0.01310030896461744 n29=0.006591974202067049 n30=0.008603563554081928 n31=0.005256510027580712 n32=0.01398326096900984 n33=0.004283259923092728 n34=0.004403621035476524 n35=0.009000093150525836 n36=0.001122732628878841 n37=0.007410523719430618 n38=0.008607385435095382 n39=0.01407667678965401 n40=0.001146779603202731 n41=0.001337193996999854 n42=0.01555224863783721 n43=0.01093737790851387 n44=0.000292375996570486 n45=0.0004879097663517742 n46=0.0003649726081560753 n47=0.0002951603343750941 n48=0.0001629185060837685 n49=0.0002287816226033813 n50=9.070149659600317e-05 n51=0.0002166890612157629 n52=0.0001508238914956037 n53=0.0001549403242581806 n54=0.0001403187114811437 n55=9.055332693057906e-05 n56=0.0001043974520808602 n57=0.000433562656227257 n58=6.061153515569933e-05 n59=0.000159243752422164 n60=0.0003561620093335742 n61=0.000272794106383063 n62=7.825841934494445e-05 n63=6.857675406498071e-05 n64=0.00140321743097024 n65=0.001437203484335827 Q is here equal to 7.999999999998932 27.) nd: 3.213694325832504 Norm of Spectral functions:  0: 1.0007  1: 1.0086  2: 0.9993  3: 1.0009  4: 1.0003  5: 0.9992  6: 0.9995  7: 0.9999  8: 1.0005  9: 0.9985 10: 1.0038 11: 1.0000 12: 1.0006 13: 0.9994 14: 0.9982 15: 0.9908 16: 0.9988 17: 0.9991 18: 0.9982 19: 1.0072 20: 0.9977 21: 1.0010 22: 0.9993 23: 1.0008 24: 0.6117 25: 0.5258 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0068 30: 1.0029 31: 1.0051 32: 1.0040 33: 1.0049 34: 1.0032 35: 0.9938 36: 1.0010 37: 0.9919 38: 0.9850 39: 0.9929 40: 0.9840 41: 0.9887 42: 0.9947 43: 0.9990 44: 0.9987 45: 0.8476 46: 0.9676 47: 0.9654 48: 0.8008 49: 0.7448 50: 1.2996 51: 1.0618 52: 1.3184 53: 0.8551 54: 1.1363 55: 1.0569 56: 1.0472 57: 0.9453 58: 1.0239 59: 1.0172 60: 1.0182 61: 1.0172 62: 1.0050 63: 1.0096 64: 0.2551 65: 0.3994  0: 2.7879  1: 0.4258 27.) SelfConsistentStep 27.) Difference between steps: 0.1163 28.) DeterminSpectralFunctions ; lambda = -32.97787978919551 -1.946694187334398 Found lorentz at 11 0.00224986 lm= 0.00224986 6.77331e-08 -0.621747 lp= 0.00224986 6.77331e-08 -0.778605 r- 0.000378951 Found lorentz at 12 0.815014 lm= 0.815014 1.94222e-06 -3.14684e-15 lp= 0.815014 1.94222e-06 -0.781783 r- 2.05863e-05 Found lorentz at 13 1.33927 lm= 1.33927 9.63943e-06 -6.23575e-16 lp= 1.33927 9.63943e-06 -0.7753 r- 0.000414438 Found lorentz at 14 1.45705 lm= 1.45705 4.20548e-05 -1.44619e-16 lp= 1.45705 4.20548e-05 -0.779866 r- 0.00179752 Found lorentz at 15 1.5121 lm= 1.5121 6.2536e-05 -9.2543e-17 lp= 1.5121 6.25361e-05 -0.760741 r- 0.00274014 Found lorentz at 16 1.93456 lm= 1.93456 0.000115056 -5.22847e-17 lp= 1.93456 0.000115056 -0.775606 r- 0.00494476 Found lorentz at 17 1.73055 lm= 1.73055 0.000110632 -5.35313e-17 lp= 1.73055 0.000110632 -0.769562 r- 0.00479197 Found lorentz at 18 1.78633 lm= 1.78632 0.000302663 -1.97295e-17 lp= 1.78632 0.000302663 -0.772748 r- 0.0130557 Found lorentz at 19 1.63108 lm= 1.63108 0.000371321 -1.49618e-17 lp= 1.63108 0.000371323 -0.745364 r- 0.0166059 Found lorentz at 20 2.02791 lm= 2.02791 0.000586503 -9.54899e-18 lp= 2.02791 0.000586504 -0.748367 r- 0.0261237 Found lorentz at 21 2.35254 lm= 2.35254 0.000229012 -2.55226e-17 lp= 2.35254 0.000229012 -0.764525 r- 0.00998493 Found lorentz at 22 2.3335 lm= 2.3335 0.000607158 -9.89676e-18 lp= 2.3335 0.000607159 -0.775172 r- 0.0261086 Found lorentz at 23 2.43242 lm= 2.43242 0.00021815 -2.74175e-17 lp= 2.43242 0.00021815 -0.773379 r- 0.00940248 Q = 7.999999999998364 n0=4.498514764454812e-06 n1=2.309893108895632e-07 n2=0.004714911347998498 n3=0.001133728049576932 n4=0.0002210280294560845 n5=1.337641971355074e-05 n6=4.704596971898899e-05 n7=5.590910978052265e-06 n8=1.770118042280954e-06 n9=2.939994301500657e-07 n10=1.064980706937542e-06 n11=0.7784033994413309 n12=0.0004104700114451966 n13=0.0003411700697391634 n14=0.0001770385051846785 n15=0.0001574350737011835 n16=7.964510596475101e-05 n17=5.729845950548457e-05 n18=0.0001082279540565056 n19=0.0001961377022214148 n20=0.000110552967897876 n21=2.974093496434814e-05 n22=0.0001115399438848277 n23=2.622185151142217e-05 n24=0.0004529886488540067 n25=7.434164064002942e-06 n26=0.05927283295059863 n27=0.02154281966919265 n28=0.01309827094820468 n29=0.006589355798304651 n30=0.008604744980811103 n31=0.005257277968260568 n32=0.01397709570901086 n33=0.00428124564423314 n34=0.004402092999635372 n35=0.00899152917613439 n36=0.001123111274991031 n37=0.007404669608087344 n38=0.008605899341967408 n39=0.01405916995110421 n40=0.001146199132091484 n41=0.001336494855811473 n42=0.01553081682960614 n43=0.01091836018480329 n44=0.0002918685730544748 n45=0.0004877580763011676 n46=0.0003648313037503644 n47=0.0002950282636834414 n48=0.0001628513018845932 n49=0.0002286808444895221 n50=9.065761525359592e-05 n51=0.0002165760773821372 n52=0.0001507429050554202 n53=0.0001548465133156764 n54=0.0001402333543287069 n55=9.049112504680239e-05 n56=0.0001043465284096979 n57=0.0004333334170837568 n58=6.057710128588181e-05 n59=0.0001591651277988683 n60=0.0003559882503207263 n61=0.0002726500731093525 n62=7.821507900781701e-05 n63=6.852543558929197e-05 n64=0.001402072179818115 n65=0.001435733667159597 Q is here equal to 7.999999999998364 28.) nd: 3.21379219524228 Norm of Spectral functions:  0: 1.0017  1: 1.0051  2: 0.9988  3: 1.0003  4: 0.9997  5: 0.9998  6: 0.9998  7: 0.9995  8: 1.0001  9: 1.0013 10: 0.9970 11: 1.0000 12: 1.0007 13: 0.9995 14: 0.9988 15: 0.9964 16: 0.9991 17: 0.9994 18: 0.9986 19: 0.9871 20: 0.9984 21: 0.9963 22: 0.9999 23: 1.0012 24: 0.6011 25: 0.5874 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0068 30: 1.0029 31: 1.0053 32: 1.0041 33: 1.0044 34: 1.0028 35: 0.9946 36: 1.0008 37: 0.9920 38: 0.9852 39: 0.9936 40: 0.9845 41: 0.9892 42: 0.9950 43: 0.9995 44: 0.9988 45: 0.8519 46: 0.9617 47: 0.9704 48: 0.8002 49: 0.7423 50: 1.3136 51: 1.0691 52: 1.3292 53: 0.8539 54: 1.1469 55: 1.0524 56: 1.0499 57: 0.9402 58: 1.0248 59: 1.0159 60: 1.0175 61: 1.0172 62: 1.0041 63: 1.0093 64: 0.2492 65: 0.4071  0: 2.7881  1: 0.4256 28.) SelfConsistentStep 28.) Difference between steps: 0.09087 29.) DeterminSpectralFunctions ; lambda = -32.97679397517934 -1.945608373318226 Found lorentz at 11 0.00225233 lm= 0.00225233 6.68588e-08 -0.621813 lp= 0.00225233 6.68588e-08 -0.778881 r- 0.000373928 Found lorentz at 12 0.815747 lm= 0.815747 1.89204e-06 -3.23453e-15 lp= 0.815747 1.89204e-06 -0.782294 r- 2.00413e-05 Found lorentz at 13 1.34054 lm= 1.34054 8.69159e-06 -6.92935e-16 lp= 1.34054 8.69159e-06 -0.776061 r- 0.000373321 Found lorentz at 14 1.45855 lm= 1.45855 3.31319e-05 -1.84001e-16 lp= 1.45855 3.3132e-05 -0.780789 r- 0.00141446 Found lorentz at 15 1.51353 lm= 1.51353 5.00373e-05 -1.15905e-16 lp= 1.51353 5.00373e-05 -0.76155 r- 0.00219015 Found lorentz at 16 1.93676 lm= 1.93676 0.000107251 -5.62499e-17 lp= 1.93676 0.000107251 -0.776715 r- 0.00460276 Found lorentz at 17 1.73225 lm= 1.73225 9.38054e-05 -6.32928e-17 lp= 1.73225 9.38054e-05 -0.770533 r- 0.00405803 Found lorentz at 18 1.78816 lm= 1.78816 0.000263421 -2.27236e-17 lp= 1.78816 0.000263421 -0.773686 r- 0.0113492 Found lorentz at 19 1.63265 lm= 1.63265 0.000298115 -1.86612e-17 lp= 1.63265 0.000298116 -0.74587 r- 0.013323 Found lorentz at 20 2.03005 lm= 2.03005 0.000547977 -1.02504e-17 lp= 2.03005 0.000547978 -0.749466 r- 0.0243719 Found lorentz at 21 2.35547 lm= 2.35547 0.000178756 -3.2825e-17 lp= 2.35547 0.000178756 -0.766008 r- 0.00777869 Found lorentz at 22 2.33636 lm= 2.33636 0.000531748 -1.13414e-17 lp= 2.33636 0.000531748 -0.776581 r- 0.0228243 Found lorentz at 23 2.43549 lm= 2.43549 0.000175093 -3.43037e-17 lp= 2.43549 0.000175093 -0.775005 r- 0.00753083 Q = 8.000000000001144 n0=4.414705989589687e-06 n1=2.25620725002475e-07 n2=0.004653926130525178 n3=0.001113144374203785 n4=0.0002170033327256503 n5=1.313883105007301e-05 n6=4.59677206962319e-05 n7=5.47286842605739e-06 n8=1.720052504342576e-06 n9=2.887347769303791e-07 n10=1.042561506700232e-06 n11=0.7784793080468878 n12=0.0004079833652837131 n13=0.0003387607654849227 n14=0.000175326473813994 n15=0.0001563888749052011 n16=7.913203107311103e-05 n17=5.686525559915384e-05 n18=0.0001071763682057884 n19=0.0001948379486378913 n20=0.0001097537375066104 n21=2.955863473391739e-05 n22=0.0001103643646281848 n23=2.603786723123678e-05 n24=0.000448322078166101 n25=7.367357449378763e-06 n26=0.05930989891139123 n27=0.02155360095097851 n28=0.01310142087624366 n29=0.006590756763483019 n30=0.008608105870101532 n31=0.005258753256743595 n32=0.0139778961868702 n33=0.00428241586975823 n34=0.004402681924490866 n35=0.008988690863562665 n36=0.001123636095922071 n37=0.00740256620187243 n38=0.008605954887572896 n39=0.01405238436500441 n40=0.001146223543076109 n41=0.001336546074643479 n42=0.01552224344148766 n43=0.010910521117755 n44=0.0002916091822343752 n45=0.0004877953358452352 n46=0.0003648201927910415 n47=0.000294994067786343 n48=0.0001628406000334941 n49=0.0002286562059785482 n50=9.064332015434885e-05 n51=0.0002165281742472143 n52=0.0001507057042898421 n53=0.0001547928164090733 n54=0.0001401836238898682 n55=9.044993692810297e-05 n56=0.0001043286520069474 n57=0.000433243466087872 n58=6.056026314139833e-05 n59=0.0001591383133473983 n60=0.0003559333569597397 n61=0.0002725924465729952 n62=7.819411055926833e-05 n63=6.848910785435231e-05 n64=0.001401220551453648 n65=0.001434455267734754 Q is here equal to 8.000000000001144 29.) nd: 3.213906052151491 Norm of Spectral functions:  0: 1.0028  1: 0.9983  2: 0.9988  3: 1.0001  4: 1.0001  5: 1.0001  6: 1.0005  7: 1.0008  8: 0.9967  9: 1.0003 10: 0.9994 11: 1.0000 12: 1.0007 13: 0.9996 14: 0.9992 15: 0.9980 16: 0.9994 17: 0.9996 18: 0.9990 19: 0.9936 20: 0.9990 21: 0.9986 22: 1.0003 23: 1.0017 24: 0.8604 25: 0.7857 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0069 30: 1.0029 31: 1.0052 32: 1.0041 33: 1.0043 34: 1.0025 35: 0.9952 36: 1.0007 37: 0.9922 38: 0.9852 39: 0.9939 40: 0.9848 41: 0.9894 42: 0.9953 43: 0.9999 44: 0.9995 45: 0.8581 46: 0.9521 47: 0.9782 48: 0.8008 49: 0.7391 50: 1.3355 51: 1.0822 52: 1.3486 53: 0.8525 54: 1.1654 55: 1.0435 56: 1.0550 57: 0.9320 58: 1.0262 59: 1.0137 60: 1.0163 61: 1.0174 62: 1.0027 63: 1.0087 64: 0.2418 65: 0.4146  0: 2.7883  1: 0.4256 29.) SelfConsistentStep 29.) Difference between steps: 0.04436 30.) DeterminSpectralFunctions ; lambda = -32.97598990771512 -1.944804305854003 Found lorentz at 11 0.00225676 lm= 0.00225676 6.61162e-08 -0.621715 lp= 0.00225676 6.61162e-08 -0.779104 r- 0.000369668 Found lorentz at 12 0.816343 lm= 0.816343 1.84931e-06 -3.31286e-15 lp= 0.816343 1.84931e-06 -0.78272 r- 1.95781e-05 Found lorentz at 13 1.34156 lm= 1.34156 7.94936e-06 -7.58866e-16 lp= 1.34156 7.94936e-06 -0.776692 r- 0.000341163 Found lorentz at 14 1.45977 lm= 1.45977 2.66616e-05 -2.29108e-16 lp= 1.45977 2.66616e-05 -0.781562 r- 0.00113711 Found lorentz at 15 1.51468 lm= 1.51468 4.11598e-05 -1.41158e-16 lp= 1.51468 4.11598e-05 -0.762235 r- 0.00179996 Found lorentz at 16 1.93851 lm= 1.93851 9.95019e-05 -6.07732e-17 lp= 1.93851 9.95019e-05 -0.777628 r- 0.00426519 Found lorentz at 17 1.73364 lm= 1.73364 8.04214e-05 -7.39814e-17 lp= 1.73364 8.04214e-05 -0.771342 r- 0.00347539 Found lorentz at 18 1.78964 lm= 1.78964 0.000228893 -2.62039e-17 lp= 1.78964 0.000228893 -0.774461 r- 0.00985172 Found lorentz at 19 1.6339 lm= 1.6339 0.000241298 -2.30834e-17 lp= 1.6339 0.000241299 -0.746324 r- 0.0107772 Found lorentz at 20 2.03179 lm= 2.03179 0.000517427 -1.08826e-17 lp= 2.03179 0.000517428 -0.750399 r- 0.0229846 Found lorentz at 21 2.35788 lm= 2.35788 0.00014397 -4.08906e-17 lp= 2.35788 0.00014397 -0.76727 r- 0.00625466 Found lorentz at 22 2.33872 lm= 2.33872 0.000478661 -1.264e-17 lp= 2.33872 0.000478661 -0.777836 r- 0.0205125 Found lorentz at 23 2.438 lm= 2.438 0.000143939 -4.1875e-17 lp= 2.438 0.000143939 -0.776366 r- 0.00618002 Q = 8.000000000001414 n0=4.339312035928261e-06 n1=2.208296862191368e-07 n2=0.004665299209985717 n3=0.001116772410574946 n4=0.0002177103212313143 n5=1.317807755594954e-05 n6=4.614660170898698e-05 n7=5.491505234343059e-06 n8=1.727319024541295e-06 n9=2.888681310811574e-07 n10=1.044050556033032e-06 n11=0.7783508723289864 n12=0.0004058063749362407 n13=0.0003366485434943246 n14=0.000173803946818777 n15=0.0001554752032311072 n16=7.868498593810447e-05 n17=5.648618176408652e-05 n18=0.0001062435494527605 n19=0.0001936965029490578 n20=0.0001090526725216938 n21=2.940094222690153e-05 n22=0.0001093149604745986 n23=2.587782447095392e-05 n24=0.0004441822016666404 n25=7.309041582062343e-06 n26=0.05934198296296088 n27=0.02156535558141097 n28=0.01311049451115709 n29=0.006596200887458282 n30=0.008613568864673973 n31=0.005261517658909584 n32=0.01398761277972015 n33=0.004286456654924456 n34=0.004405776722573779 n35=0.008994890419380643 n36=0.001124247974571505 n37=0.007406878320979639 n38=0.00860957239841475 n39=0.01406217574847345 n40=0.001147018611541108 n41=0.001337508932124816 n42=0.01553337198853784 n43=0.01091897529673717 n44=0.0002917551535048922 n45=0.000487936456990599 n46=0.0003648895668925775 n47=0.0002950283370241696 n48=0.0001628664654192266 n49=0.0002286839808976389 n50=9.065003540974775e-05 n51=0.0002165335769484539 n52=0.0001507052456451242 n53=0.000154780877178131 n54=0.0001401731494972572 n55=9.043326423352335e-05 n56=0.0001043351778167887 n57=0.0004332566678702151 n58=6.055815804645496e-05 n59=0.0001591471013673977 n60=0.0003559614521678376 n61=0.0002725997723514787 n62=7.81925053635259e-05 n63=6.847089366745636e-05 n64=0.0014007474351427 n65=0.001433614645775927 Q is here equal to 8.000000000001414 30.) nd: 3.21401771235202 Norm of Spectral functions:  0: 1.0032  1: 0.9919  2: 0.9987  3: 1.0002  4: 1.0000  5: 0.9999  6: 1.0002  7: 1.0004  8: 0.9969  9: 1.0003 10: 0.9996 11: 1.0000 12: 1.0008 13: 0.9997 14: 0.9994 15: 0.9986 16: 0.9995 17: 0.9998 18: 0.9993 19: 0.9958 20: 0.9995 21: 0.9993 22: 1.0006 23: 1.0026 24: 2.1536 25: 1.4028 26: 0.9946 27: 1.0017 28: 1.0041 29: 1.0069 30: 1.0029 31: 1.0051 32: 1.0040 33: 1.0046 34: 1.0026 35: 0.9952 36: 1.0009 37: 0.9922 38: 0.9850 39: 0.9937 40: 0.9847 41: 0.9893 42: 0.9952 43: 0.9998 44: 0.9994 45: 0.8641 46: 0.9422 47: 0.9865 48: 0.8020 49: 0.7363 50: 1.3582 51: 1.0973 52: 1.3711 53: 0.8509 54: 1.1860 55: 1.0326 56: 1.0616 57: 0.9232 58: 1.0277 59: 1.0108 60: 1.0147 61: 1.0176 62: 1.0011 63: 1.0078 64: 0.2352 65: 0.4205  0: 2.7883  1: 0.4257 30.) SelfConsistentStep 30.) Difference between steps: 0.232 31.) DeterminSpectralFunctions ; lambda = -32.97568071242253 -1.944495110561416 Found lorentz at 11 0.00226814 lm= 0.00226814 6.57447e-08 -0.621084 lp= 0.00226814 6.57447e-08 -0.779202 r- 0.000367545 Found lorentz at 12 0.816679 lm= 0.816679 1.82599e-06 -3.35694e-15 lp= 0.816679 1.82599e-06 -0.782926 r- 1.9326e-05 Found lorentz at 13 1.34209 lm= 1.34209 7.51771e-06 -8.03079e-16 lp= 1.34209 7.51771e-06 -0.777002 r- 0.00032251 Found lorentz at 14 1.46042 lm= 1.46042 2.27436e-05 -2.68847e-16 lp= 1.46042 2.27436e-05 -0.781955 r- 0.000969518 Found lorentz at 15 1.5153 lm= 1.5153 3.58301e-05 -1.62301e-16 lp= 1.5153 3.58301e-05 -0.762577 r- 0.00156618 Found lorentz at 16 1.9394 lm= 1.9394 9.53552e-05 -6.349e-17 lp= 1.9394 9.53552e-05 -0.778081 r- 0.00408506 Found lorentz at 17 1.7344 lm= 1.7344 7.27843e-05 -8.18317e-17 lp= 1.7344 7.27843e-05 -0.771755 r- 0.00314367 Found lorentz at 18 1.79043 lm= 1.79043 0.000209757 -2.86235e-17 lp= 1.79043 0.000209757 -0.774854 r- 0.00902351 Found lorentz at 19 1.63457 lm= 1.63457 0.000208718 -2.67012e-17 lp= 1.63457 0.000208719 -0.746528 r- 0.00931953 Found lorentz at 20 2.03272 lm= 2.03272 0.000500306 -1.12694e-17 lp= 2.03272 0.000500306 -0.750876 r- 0.0222099 Found lorentz at 21 2.35918 lm= 2.35918 0.00012312 -4.78972e-17 lp= 2.35918 0.00012312 -0.767928 r- 0.00534427 Found lorentz at 22 2.34004 lm= 2.34004 0.000447151 -1.35537e-17 lp= 2.34004 0.000447151 -0.778497 r- 0.0191459 Found lorentz at 23 2.43934 lm= 2.43934 0.000125544 -4.80987e-17 lp= 2.43934 0.000125544 -0.777077 r- 0.00538529 Q = 8.000000000001018 n0=4.298635164218928e-06 n1=2.182292650842166e-07 n2=0.004914885962567625 n3=0.001201710605525354 n4=0.0002337124178087981 n5=1.413724229643193e-05 n6=5.05514435196624e-05 n7=5.936700353668651e-06 n8=1.928322719014837e-06 n9=3.084689891519805e-07 n10=1.126513392512788e-06 n11=0.7775580732454654 n12=0.0004046871497775144 n13=0.0003355559817551071 n14=0.0001730004508091722 n15=0.0001550027102047541 n16=7.845825732797318e-05 n17=5.62886932768575e-05 n18=0.0001057508124382142 n19=0.000193106223929289 n20=0.0001086881037739417 n21=2.932041524035382e-05 n22=0.0001087562055963094 n23=2.579564830855522e-05 n24=0.0004419897811471209 n25=7.278390476560584e-06 n26=0.05936445826747559 n27=0.02158267016711111 n28=0.0131354112191399 n29=0.006611128118027851 n30=0.008625112431888498 n31=0.005268955736233667 n32=0.0140236723830645 n33=0.004295835097546127 n34=0.004416116749167691 n35=0.009029384669611576 n36=0.001125265358519495 n37=0.007433766542761931 n38=0.00862991061598861 n39=0.01412680167283264 n40=0.001150059466872716 n41=0.001341105620203722 n42=0.01560908854684199 n43=0.01097692532409949 n44=0.0002932306367241823 n45=0.0004881204210419923 n46=0.0003650070461038111 n47=0.0002951134135030471 n48=0.0001629165552093392 n49=0.0002287499060595706 n50=9.067375400684142e-05 n51=0.0002165866456472141 n52=0.0001507392350672935 n53=0.0001548129798206053 n54=0.0001402041680153028 n55=9.044581847171725e-05 n56=0.000104361759522523 n57=0.0004333585347886865 n58=6.057041639102008e-05 n59=0.0001591843152644141 n60=0.0003560543870325715 n61=0.0002726635441064982 n62=7.820959372755412e-05 n63=6.847628833101579e-05 n64=0.001400795626406339 n65=0.001433490356242639 Q is here equal to 8.000000000001018 31.) nd: 3.214106636747599 Norm of Spectral functions:  0: 1.0028  1: 0.9889  2: 1.0004  3: 0.9990  4: 0.9994  5: 0.9985  6: 1.0000  7: 0.9997  8: 0.9985  9: 0.9987 10: 0.9997 11: 1.0000 12: 1.0008 13: 0.9997 14: 0.9995 15: 0.9988 16: 0.9996 17: 0.9999 18: 0.9994 19: 0.9965 20: 0.9997 21: 0.9996 22: 1.0007 23: 1.0050 24: 2.5011 25: 2.7074 26: 0.9947 27: 1.0017 28: 1.0041 29: 1.0066 30: 1.0027 31: 1.0051 32: 1.0040 33: 1.0053 34: 1.0037 35: 0.9931 36: 1.0015 37: 0.9921 38: 0.9850 39: 0.9921 40: 0.9835 41: 0.9882 42: 0.9947 43: 0.9992 44: 0.9982 45: 0.8670 46: 0.9364 47: 0.9916 48: 0.8028 49: 0.7343 50: 1.3727 51: 1.1063 52: 1.3848 53: 0.8501 54: 1.1987 55: 1.0255 56: 1.0661 57: 0.9174 58: 1.0286 59: 1.0088 60: 1.0136 61: 1.0177 62: 1.0000 63: 1.0073 64: 0.2311 65: 0.4230  0: 2.7878  1: 0.4263 31.) SelfConsistentStep 31.) Difference between steps: 0.225 32.) DeterminSpectralFunctions ; lambda = -32.97686034677871 -1.9456747449176 Found lorentz at 11 0.00227181 lm= 0.00227181 6.65459e-08 -0.620625 lp= 0.00227181 6.65459e-08 -0.778911 r- 0.000372163 Found lorentz at 12 0.816149 lm= 0.816149 1.86896e-06 -3.2757e-15 lp= 0.816149 1.86896e-06 -0.782443 r- 1.97931e-05 Found lorentz at 13 1.34117 lm= 1.34117 8.12029e-06 -7.42193e-16 lp= 1.34117 8.12029e-06 -0.776326 r- 0.000348663 Found lorentz at 14 1.45929 lm= 1.45929 2.61452e-05 -2.33366e-16 lp= 1.45929 2.61452e-05 -0.781114 r- 0.00111572 Found lorentz at 15 1.5142 lm= 1.5142 4.1181e-05 -1.40921e-16 lp= 1.5142 4.1181e-05 -0.761791 r- 0.00180194 Found lorentz at 16 1.93781 lm= 1.93781 0.000103539 -5.83347e-17 lp= 1.93781 0.000103539 -0.777168 r- 0.00444085 Found lorentz at 17 1.73308 lm= 1.73308 8.43864e-05 -7.0425e-17 lp= 1.73308 8.43864e-05 -0.770903 r- 0.00364881 Found lorentz at 18 1.78906 lm= 1.78906 0.000244837 -2.4471e-17 lp= 1.78906 0.000244837 -0.774041 r- 0.0105437 Found lorentz at 19 1.63335 lm= 1.63335 0.000264747 -2.10216e-17 lp= 1.63335 0.000264748 -0.746017 r- 0.0118294 Found lorentz at 20 2.03106 lm= 2.03106 0.000527804 -1.06539e-17 lp= 2.03106 0.000527805 -0.749879 r- 0.0234618 Found lorentz at 21 2.35696 lm= 2.35696 0.000135533 -4.33583e-17 lp= 2.35696 0.000135533 -0.766581 r- 0.00589339 Found lorentz at 22 2.33782 lm= 2.33782 0.000472502 -1.27777e-17 lp= 2.33782 0.000472502 -0.777014 r- 0.02027 Found lorentz at 23 2.43705 lm= 2.43705 0.000151238 -3.97979e-17 lp= 2.43705 0.000151238 -0.77582 r- 0.006498 Q = 7.999999999999571 n0=4.377126337114576e-06 n1=2.230350168877869e-07 n2=0.005144293568151584 n3=0.001283287105082357 n4=0.0002512303139825782 n5=1.51099677075424e-05 n6=5.510543923359793e-05 n7=6.520071145873195e-06 n8=2.163626915729526e-06 n9=3.305677826269956e-07 n10=1.232879883687704e-06 n11=0.7769888191292686 n12=0.0004070983557031597 n13=0.0003378655446603819 n14=0.0001746292252826103 n15=0.0001560090621489594 n16=7.894975312807754e-05 n17=5.670056368989581e-05 n18=0.0001067486530158565 n19=0.0001943671719588 n20=0.00010945269432826 n21=2.949310207843717e-05 n22=0.0001098695183007392 n23=2.596902867245222e-05 n24=0.0004463898011343042 n25=7.337959125296626e-06 n26=0.05932703361604231 n27=0.02157852809678691 n28=0.01314600628956963 n29=0.006618676725621353 n30=0.00862762190723995 n31=0.005270991159041537 n32=0.01404336979956263 n33=0.004300652607865338 n34=0.004421412241381275 n35=0.009051995953985431 n36=0.001125204972850963 n37=0.007450888013385464 n38=0.008640318933335585 n39=0.01417172134058882 n40=0.001151809730907292 n41=0.001343160540697071 n42=0.01566359575861322 n43=0.01102315926307633 n44=0.0002946827180910334 n45=0.0004882765659544066 n46=0.0003651582004748207 n47=0.000295257649082499 n48=0.000162989254818865 n49=0.0002288600860456261 n50=9.072204385439527e-05 n51=0.0002167123050161958 n52=0.0001508299493982857 n53=0.0001549191254251884 n54=0.0001403009206826853 n55=9.051686315815339e-05 n56=0.0001044178601463516 n57=0.0004336100331507052 n58=6.060892324290984e-05 n59=0.0001592702772859176 n60=0.0003562435266061305 n61=0.0002728223612957991 n62=7.825803965915574e-05 n63=6.853522471470532e-05 n64=0.001402102859404547 n65=0.001435184998204817 Q is here equal to 7.999999999999571 32.) nd: 3.213993549941295 Norm of Spectral functions:  0: 1.0031  1: 0.9939  2: 1.0012  3: 0.9996  4: 0.9994  5: 0.9990  6: 0.9987  7: 1.0001  8: 0.9726  9: 0.9943 10: 1.0303 11: 1.0000 12: 1.0007 13: 0.9996 14: 0.9994 15: 0.9984 16: 0.9995 17: 0.9997 18: 0.9992 19: 0.9947 20: 0.9993 21: 0.9991 22: 1.0005 23: 1.0022 24: 1.3562 25: 1.1023 26: 0.9946 27: 1.0017 28: 1.0041 29: 1.0064 30: 1.0025 31: 1.0050 32: 1.0038 33: 1.0059 34: 1.0045 35: 0.9923 36: 1.0019 37: 0.9929 38: 0.9851 39: 0.9908 40: 0.9829 41: 0.9872 42: 0.9939 43: 1.0010 44: 0.9986 45: 0.8606 46: 0.9453 47: 0.9842 48: 0.8027 49: 0.7368 50: 1.3524 51: 1.0920 52: 1.3643 53: 0.8524 54: 1.1788 55: 1.0362 56: 1.0587 57: 0.9247 58: 1.0270 59: 1.0119 60: 1.0154 61: 1.0175 62: 1.0017 63: 1.0084 64: 0.2362 65: 0.4137  0: 2.7874  1: 0.4266 32.) SelfConsistentStep 32.) Difference between steps: 0.1181 33.) DeterminSpectralFunctions ; lambda = -32.97876847793905 -1.947582876077934 Found lorentz at 11 0.00225963 lm= 0.00225963 6.80824e-08 -0.621006 lp= 0.00225963 6.80824e-08 -0.778439 r- 0.000380987 Found lorentz at 12 0.814793 lm= 0.814793 1.96242e-06 -3.11265e-15 lp= 0.814793 1.96242e-06 -0.781559 r- 2.08064e-05 Found lorentz at 13 1.33882 lm= 1.33882 1.02495e-05 -5.8597e-16 lp= 1.33882 1.02495e-05 -0.774977 r- 0.000440851 Found lorentz at 14 1.4565 lm= 1.4565 5.03451e-05 -1.20693e-16 lp= 1.4565 5.03451e-05 -0.779506 r- 0.00215287 Found lorentz at 15 1.51142 lm= 1.51142 7.4324e-05 -7.78032e-17 lp= 1.51142 7.43241e-05 -0.760438 r- 0.00325795 Found lorentz at 16 1.93381 lm= 1.93381 0.000115591 -5.19828e-17 lp= 1.93381 0.000115591 -0.775162 r- 0.00497064 Found lorentz at 17 1.72994 lm= 1.72994 0.000119662 -4.94384e-17 lp= 1.72994 0.000119662 -0.769147 r- 0.0051859 Found lorentz at 18 1.78564 lm= 1.78564 0.000313484 -1.90287e-17 lp= 1.78564 0.000313484 -0.772348 r- 0.0135295 Found lorentz at 19 1.63014 lm= 1.63014 0.000406508 -1.36566e-17 lp= 1.63014 0.000406509 -0.745085 r- 0.0181863 Found lorentz at 20 2.02686 lm= 2.02686 0.000608999 -9.18562e-18 lp= 2.02686 0.000609 -0.747934 r- 0.0271415 Found lorentz at 21 2.35145 lm= 2.35144 0.000282504 -2.06641e-17 lp= 2.35145 0.000282504 -0.764049 r- 0.0123249 Found lorentz at 22 2.33231 lm= 2.33231 0.000688819 -8.72125e-18 lp= 2.33231 0.00068882 -0.775072 r- 0.0296239 Found lorentz at 23 2.43134 lm= 2.43134 0.000239051 -2.49755e-17 lp= 2.43134 0.000239051 -0.772683 r- 0.0103126 Q = 8.000000000000767 n0=4.522016035387585e-06 n1=2.324698559823126e-07 n2=0.005043533754411379 n3=0.001247934611483011 n4=0.0002438192538540888 n5=1.469272732277669e-05 n6=5.31501498972494e-05 n7=6.278459997224769e-06 n8=2.063119578621458e-06 n9=3.20976202923682e-07 n10=1.18782913357195e-06 n11=0.7774782090195093 n12=0.0004113813663576651 n13=0.0003420130235613955 n14=0.0001775686204221132 n15=0.0001578182162333974 n16=7.982923637910405e-05 n17=5.744839923436152e-05 n18=0.0001085563004171732 n19=0.0001966110325146797 n20=0.0001108351300902321 n21=2.980912301694115e-05 n22=0.0001118942932646338 n23=2.628686190514701e-05 n24=0.0004544368742679276 n25=7.456022258212682e-06 n26=0.05924981964645746 n27=0.02154846278532569 n28=0.01312398156649629 n29=0.006607123797430633 n30=0.008614421390675879 n31=0.005262830104653387 n32=0.01401656973485893 n33=0.004293543861788722 n34=0.004413389096585717 n35=0.0090308426515265 n36=0.00112368256464314 n37=0.00743360222261086 n38=0.008623557822664189 n39=0.01413421500183593 n40=0.001149628044864721 n41=0.001340608871839495 n42=0.01562029129150359 n43=0.0109915389912457 n44=0.00029378557165152 n45=0.0004882235588867841 n46=0.0003651834397924634 n47=0.0002953172368454346 n48=0.0001630094130052083 n49=0.0002289037948180615 n50=9.074700416118275e-05 n51=0.0002167920898775454 n52=0.0001508922974644549 n53=0.0001550048895515329 n54=0.0001403785077248271 n55=9.058398833310771e-05 n56=0.0001044492499043217 n57=0.0004337685117660329 n58=6.06376967126202e-05 n59=0.0001593198289583732 n60=0.0003563422815140854 n61=0.0002729230472412631 n62=7.829316324861877e-05 n63=6.859576676439013e-05 n64=0.001403539112152181 n65=0.001437311215414681 Q is here equal to 8.000000000000767 33.) nd: 3.213769837353269 Norm of Spectral functions:  0: 1.0013  1: 1.0067  2: 0.9998  3: 0.9990  4: 1.0030  5: 0.9985  6: 0.9996  7: 1.0006  8: 0.9955  9: 0.9937 10: 1.0032 11: 1.0000 12: 1.0007 13: 0.9994 14: 0.9985 15: 0.9945 16: 0.9990 17: 0.9993 18: 0.9985 19: 0.9975 20: 0.9981 21: 0.9925 22: 0.9997 23: 1.0009 24: 0.5899 25: 0.5373 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0065 30: 1.0027 31: 1.0049 32: 1.0039 33: 1.0058 34: 1.0041 35: 0.9926 36: 1.0016 37: 0.9924 38: 0.9849 39: 0.9913 40: 0.9832 41: 0.9876 42: 0.9944 43: 1.0002 44: 0.9970 45: 0.8510 46: 0.9599 47: 0.9706 48: 0.8018 49: 0.7420 50: 1.3157 51: 1.0710 52: 1.3333 53: 0.8540 54: 1.1488 55: 1.0512 56: 1.0501 57: 0.9397 58: 1.0248 59: 1.0162 60: 1.0177 61: 1.0172 62: 1.0044 63: 1.0094 64: 0.2505 65: 0.4004  0: 2.7875  1: 0.4263 33.) SelfConsistentStep 33.) Difference between steps: 0.1754 34.) DeterminSpectralFunctions ; lambda = -32.97907645300869 -1.947890851147573 Found lorentz at 11 0.0022499 lm= 0.0022499 6.84925e-08 -0.62153 lp= 0.0022499 6.84925e-08 -0.778337 r- 0.000383332 Found lorentz at 12 0.814343 lm= 0.814343 1.9861e-06 -3.07363e-15 lp= 0.814343 1.9861e-06 -0.781316 r- 2.1064e-05 Found lorentz at 13 1.33817 lm= 1.33817 1.05445e-05 -5.69049e-16 lp= 1.33817 1.05445e-05 -0.774619 r- 0.00045375 Found lorentz at 14 1.4557 lm= 1.4557 5.0464e-05 -1.20256e-16 lp= 1.4557 5.0464e-05 -0.779013 r- 0.00215931 Found lorentz at 15 1.51076 lm= 1.51076 7.6825e-05 -7.51917e-17 lp= 1.51076 7.68251e-05 -0.760041 r- 0.00336934 Found lorentz at 16 1.93272 lm= 1.93272 0.000120012 -4.99986e-17 lp= 1.93272 0.000120012 -0.774625 r- 0.00516431 Found lorentz at 17 1.72918 lm= 1.72918 0.000125569 -4.70572e-17 lp= 1.72918 0.000125569 -0.768695 r- 0.0054451 Found lorentz at 18 1.78476 lm= 1.78476 0.000332995 -1.78931e-17 lp= 1.78476 0.000332995 -0.771903 r- 0.0143799 Found lorentz at 19 1.62944 lm= 1.62944 0.00044672 -1.25003e-17 lp= 1.62944 0.000446723 -0.747274 r- 0.0199268 Found lorentz at 20 2.02583 lm= 2.02583 0.000627739 -8.89969e-18 lp= 2.02583 0.000627741 -0.747443 r- 0.0279951 Found lorentz at 21 2.34996 lm= 2.34996 0.000282413 -2.07226e-17 lp= 2.34996 0.000282414 -0.765006 r- 0.0123055 Found lorentz at 22 2.33086 lm= 2.33086 0.000716552 -8.36759e-18 lp= 2.33086 0.000716554 -0.774328 r- 0.0308463 Found lorentz at 23 2.42983 lm= 2.42983 0.00026394 -2.25866e-17 lp= 2.42983 0.000263941 -0.772109 r- 0.0113948 Q = 8.00000000000437 n0=4.565876792204793e-06 n1=2.353108711122382e-07 n2=0.00483647383063605 n3=0.001175741409448666 n4=0.0002294259090118988 n5=1.385998027971635e-05 n6=4.926621007705173e-05 n7=5.842048291090329e-06 n8=1.874831830075835e-06 n9=3.035043026615807e-07 n10=1.108566617507801e-06 n11=0.7781375874233148 n12=0.0004125748641171206 n13=0.0003431865924484033 n14=0.0001784367160480622 n15=0.0001583186682349995 n16=8.007803066851497e-05 n17=5.765975243640024e-05 n18=0.0001090869184655454 n19=0.0001972357870116441 n20=0.000111223858667411 n21=2.989642893704978e-05 n22=0.0001124932839234149 n23=2.637665949130018e-05 n24=0.0004567935120328403 n25=7.48930235654861e-06 n26=0.05923106755037215 n27=0.02153385376642775 n28=0.01310272509599894 n29=0.006593891938577276 n30=0.008604526643990253 n31=0.005256858933451245 n32=0.01398649565880688 n33=0.004284821406007429 n34=0.004404614176804283 n35=0.009002887523682682 n36=0.001122793092178299 n37=0.007412196627963567 n38=0.008607885444879421 n39=0.01408164743354145 n40=0.00114707612002717 n41=0.001337561279548576 n42=0.01555820862974857 n43=0.01094257426729306 n44=0.0002924837270081138 n45=0.0004879690379717737 n46=0.000365018726932222 n47=0.0002951998278090764 n48=0.0001629392420229144 n49=0.0002288119531027684 n50=9.071258868905719e-05 n51=0.0002167206645605539 n52=0.0001508456786688612 n53=0.0001549665231217787 n54=0.00014034437130533 n55=9.056774062168917e-05 n56=0.0001044116487441426 n57=0.0004336140257903258 n58=6.061959792801051e-05 n59=0.000159261119059455 n60=0.0003562043505888463 n61=0.0002728274810173233 n62=7.826983452926629e-05 n63=6.858615699090659e-05 n64=0.001403395362469303 n65=0.001437409475457516 Q is here equal to 8.00000000000437 34.) nd: 3.213698061465247 Norm of Spectral functions:  0: 1.0006  1: 1.0089  2: 0.9995  3: 1.0007  4: 1.0000  5: 0.9989  6: 0.9995  7: 0.9991  8: 1.0000  9: 0.9987 10: 1.0105 11: 1.0000 12: 1.0006 13: 0.9994 14: 0.9982 15: 0.9897 16: 0.9988 17: 0.9991 18: 0.9982 19: 1.0123 20: 0.9976 21: 1.0011 22: 0.9993 23: 1.0008 24: 0.6234 25: 0.5144 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0067 30: 1.0029 31: 1.0051 32: 1.0040 33: 1.0050 34: 1.0033 35: 0.9937 36: 1.0011 37: 0.9920 38: 0.9850 39: 0.9927 40: 0.9840 41: 0.9886 42: 0.9947 43: 0.9990 44: 0.9986 45: 0.8476 46: 0.9667 47: 0.9658 48: 0.8009 49: 0.7443 50: 1.3015 51: 1.0628 52: 1.3204 53: 0.8547 54: 1.1376 55: 1.0564 56: 1.0475 57: 0.9448 58: 1.0240 59: 1.0171 60: 1.0182 61: 1.0172 62: 1.0050 63: 1.0096 64: 0.2546 65: 0.3994  0: 2.7879  1: 0.4258 34.) SelfConsistentStep 34.) Difference between steps: 0.1178 35.) DeterminSpectralFunctions ; lambda = -32.97803721595728 -1.946851614096165 Found lorentz at 11 0.00224981 lm= 0.00224981 6.78062e-08 -0.621723 lp= 0.00224981 6.78062e-08 -0.778571 r- 0.000379377 Found lorentz at 12 0.814923 lm= 0.814923 1.9456e-06 -3.14089e-15 lp= 0.814923 1.9456e-06 -0.781724 r- 2.06237e-05 Found lorentz at 13 1.33912 lm= 1.33912 9.62908e-06 -6.2411e-16 lp= 1.33912 9.62908e-06 -0.775216 r- 0.000414038 Found lorentz at 14 1.4569 lm= 1.4569 4.0772e-05 -1.49123e-16 lp= 1.4569 4.0772e-05 -0.779747 r- 0.00174296 Found lorentz at 15 1.51188 lm= 1.51188 6.22002e-05 -9.30173e-17 lp= 1.51188 6.22003e-05 -0.760638 r- 0.00272579 Found lorentz at 16 1.93431 lm= 1.93431 0.000115614 -5.2016e-17 lp= 1.93431 0.000115614 -0.775486 r- 0.00496954 Found lorentz at 17 1.73041 lm= 1.73041 0.000110504 -5.35793e-17 lp= 1.73041 0.000110504 -0.769464 r- 0.00478707 Found lorentz at 18 1.78618 lm= 1.78618 0.000304818 -1.95854e-17 lp= 1.78618 0.000304818 -0.772657 r- 0.0131502 Found lorentz at 19 1.63074 lm= 1.63074 0.000377716 -1.47061e-17 lp= 1.63074 0.000377718 -0.745303 r- 0.0168933 Found lorentz at 20 2.0275 lm= 2.0275 0.000589434 -9.49843e-18 lp= 2.0275 0.000589435 -0.748246 r- 0.0262586 Found lorentz at 21 2.35224 lm= 2.35224 0.000221688 -2.63508e-17 lp= 2.35224 0.000221688 -0.764307 r- 0.00966836 Found lorentz at 22 2.33304 lm= 2.33304 0.000616722 -9.74117e-18 lp= 2.33304 0.000616724 -0.775088 r- 0.0265227 Found lorentz at 23 2.43216 lm= 2.43216 0.000219332 -2.72679e-17 lp= 2.43216 0.000219332 -0.773352 r- 0.00945374 Q = 8.000000000000874 n0=4.506190574930268e-06 n1=2.314842718370472e-07 n2=0.004728641348836703 n3=0.001138348463434067 n4=0.0002218908585403024 n5=1.342800692291498e-05 n6=4.728490388306304e-05 n7=5.614288422320389e-06 n8=1.78062689804147e-06 n9=2.948439858334712e-07 n10=1.068760286260884e-06 n11=0.7783737711306415 n12=0.0004106873512033844 n13=0.0003413797273487019 n14=0.0001771821287209528 n15=0.000157524424316506 n16=7.96948183741234e-05 n17=5.733528703945871e-05 n18=0.0001083149619241558 n19=0.0001962518762374341 n20=0.0001106229075013391 n21=2.975782967968942e-05 n22=0.0001116367821242217 n23=2.62388782896247e-05 n24=0.0004533859151106219 n25=7.440194736094271e-06 n26=0.05926681248607947 n27=0.02154164478204835 n28=0.01309908491018457 n29=0.006590208103315151 n30=0.008604837634367334 n31=0.005257227417344177 n32=0.01397840187128503 n33=0.004282006593067678 n34=0.004402491092976159 n35=0.008992952219259337 n36=0.001123077992234004 n37=0.007405373028531678 n38=0.008605706675667202 n39=0.0140616879784765 n40=0.001146331562176924 n41=0.001336658161392841 n42=0.01553389560269656 n43=0.01092123900485993 n44=0.0002919241416568523 n45=0.0004877831430834638 n46=0.0003648566767193834 n47=0.0002950541863834712 n48=0.0001628634806500333 n49=0.0002287003956442289 n50=9.066497879844835e-05 n51=0.0002166005225763927 n52=0.0001507602999656328 n53=0.0001548700548028777 n54=0.0001402566777700008 n55=9.05052772912795e-05 n56=0.0001043565923683992 n57=0.0004333687794798632 n58=6.058355465952224e-05 n59=0.0001591761971171704 n60=0.0003560152515837057 n61=0.0002726736650520116 n62=7.822437497303152e-05 n63=6.853519516624779e-05 n64=0.001402268662622632 n65=0.001436006786368473 Q is here equal to 8.000000000000874 35.) nd: 3.213781983312868 Norm of Spectral functions:  0: 1.0015  1: 1.0058  2: 0.9988  3: 1.0001  4: 0.9997  5: 1.0000  6: 0.9998  7: 0.9998  8: 1.0032  9: 1.0001 10: 0.9984 11: 1.0000 12: 1.0007 13: 0.9995 14: 0.9988 15: 0.9960 16: 0.9991 17: 0.9993 18: 0.9986 19: 0.9852 20: 0.9983 21: 0.9957 22: 0.9998 23: 1.0011 24: 0.5941 25: 0.5640 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0068 30: 1.0029 31: 1.0052 32: 1.0041 33: 1.0045 34: 1.0029 35: 0.9945 36: 1.0008 37: 0.9920 38: 0.9852 39: 0.9935 40: 0.9844 41: 0.9891 42: 0.9949 43: 0.9994 44: 0.9988 45: 0.8512 46: 0.9622 47: 0.9699 48: 0.8002 49: 0.7423 50: 1.3127 51: 1.0685 52: 1.3287 53: 0.8538 54: 1.1460 55: 1.0529 56: 1.0496 57: 0.9406 58: 1.0247 59: 1.0160 60: 1.0176 61: 1.0172 62: 1.0042 63: 1.0093 64: 0.2494 65: 0.4064  0: 2.7881  1: 0.4257 35.) SelfConsistentStep 35.) Difference between steps: 0.09545 36.) DeterminSpectralFunctions ; lambda = -32.97694524554937 -1.945759643688259 Found lorentz at 11 0.00225192 lm= 0.00225192 6.69573e-08 -0.621808 lp= 0.00225192 6.69573e-08 -0.778844 r- 0.000374496 Found lorentz at 12 0.815646 lm= 0.815646 1.89701e-06 -3.22548e-15 lp= 0.815646 1.89701e-06 -0.782226 r- 2.00957e-05 Found lorentz at 13 1.34037 lm= 1.34037 8.72251e-06 -6.90301e-16 lp= 1.34037 8.72251e-06 -0.775961 r- 0.000374697 Found lorentz at 14 1.45836 lm= 1.45836 3.25732e-05 -1.87095e-16 lp= 1.45836 3.25732e-05 -0.780659 r- 0.00139084 Found lorentz at 15 1.51331 lm= 1.51331 5.01524e-05 -1.15604e-16 lp= 1.51331 5.01524e-05 -0.761434 r- 0.00219552 Found lorentz at 16 1.93645 lm= 1.93645 0.000108238 -5.57164e-17 lp= 1.93645 0.000108238 -0.776571 r- 0.00464598 Found lorentz at 17 1.73205 lm= 1.73205 9.44815e-05 -6.28202e-17 lp= 1.73205 9.44815e-05 -0.770412 r- 0.00408792 Found lorentz at 18 1.78795 lm= 1.78795 0.000267238 -2.23925e-17 lp= 1.78795 0.000267238 -0.773572 r- 0.0115153 Found lorentz at 19 1.63235 lm= 1.63235 0.00030523 -1.82224e-17 lp= 1.63235 0.000305232 -0.745793 r- 0.0136424 Found lorentz at 20 2.02967 lm= 2.02967 0.000551412 -1.01826e-17 lp= 2.02967 0.000551413 -0.749321 r- 0.0245295 Found lorentz at 21 2.3551 lm= 2.3551 0.000175349 -3.34428e-17 lp= 2.3551 0.000175349 -0.765778 r- 0.00763271 Found lorentz at 22 2.33589 lm= 2.33589 0.000539335 -1.11775e-17 lp= 2.33589 0.000539335 -0.776428 r- 0.0231545 Found lorentz at 23 2.43513 lm= 2.43513 0.000176822 -3.39581e-17 lp= 2.43513 0.000176822 -0.774889 r- 0.00760633 Q = 7.999999999995016 n0=4.424986210486058e-06 n1=2.262706205300268e-07 n2=0.004660432606949003 n3=0.001115348719222409 n4=0.0002173854286331531 n5=1.316287530277276e-05 n6=4.607897553463133e-05 n7=5.482071576806645e-06 n8=1.724730390382573e-06 n9=2.891322489249921e-07 n10=1.04413946450043e-06 n11=0.7784744911725459 n12=0.0004082742715938995 n13=0.0003390441475654877 n14=0.0001755272679648605 n15=0.000156509159697948 n16=7.919658498971968e-05 n17=5.691546414158739e-05 n18=0.0001072985354982033 n19=0.0001949906633587019 n20=0.0001098473311793327 n21=2.958052293193567e-05 n22=0.0001105006158406881 n23=2.60601757804091e-05 n24=0.0004488702034692879 n25=7.375158407028266e-06 n26=0.05930323251475934 n27=0.02155187327686789 n28=0.0131011562149226 n29=0.006590843324235152 n30=0.008607698847957359 n31=0.005258467962177999 n32=0.01397786534110677 n33=0.004282570396076342 n34=0.004402665841399291 n35=0.008988982324231091 n36=0.001123564486967664 n37=0.007402571616447503 n38=0.008605463141339271 n39=0.01405298672510066 n40=0.001146237781352491 n41=0.001336565191307758 n42=0.01552303554648552 n43=0.01091142440100788 n44=0.0002916238927410919 n45=0.0004877914163877058 n46=0.000364825127535471 n47=0.0002950041269173095 n48=0.0001628438797368577 n49=0.0002286634388421876 n50=9.064610583889144e-05 n51=0.000216541402398682 n52=0.0001507155850806097 n53=0.0001548085409213934 n54=0.0001401995756651163 n55=9.046007735052609e-05 n56=0.0001043332774783767 n57=0.0004332572472849035 n58=6.056381038130841e-05 n59=0.0001591416034312491 n60=0.0003559419933551687 n61=0.0002726024623651065 n62=7.819952581758424e-05 n63=6.849620364881419e-05 n64=0.001401367039033792 n65=0.001434687522926502 Q is here equal to 7.999999999995016 36.) nd: 3.213890757558294 Norm of Spectral functions:  0: 1.0027  1: 0.9994  2: 0.9988  3: 1.0002  4: 1.0001  5: 1.0000  6: 1.0003  7: 1.0007  8: 0.9967  9: 1.0002 10: 0.9996 11: 1.0000 12: 1.0007 13: 0.9996 14: 0.9992 15: 0.9978 16: 0.9993 17: 0.9996 18: 0.9990 19: 0.9928 20: 0.9989 21: 0.9984 22: 1.0003 23: 1.0015 24: 0.7762 25: 0.7285 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0069 30: 1.0029 31: 1.0052 32: 1.0041 33: 1.0043 34: 1.0026 35: 0.9952 36: 1.0007 37: 0.9922 38: 0.9853 39: 0.9939 40: 0.9847 41: 0.9894 42: 0.9952 43: 0.9998 44: 0.9994 45: 0.8571 46: 0.9532 47: 0.9773 48: 0.8006 49: 0.7393 50: 1.3333 51: 1.0806 52: 1.3466 53: 0.8526 54: 1.1632 55: 1.0446 56: 1.0544 57: 0.9328 58: 1.0260 59: 1.0139 60: 1.0164 61: 1.0174 62: 1.0029 63: 1.0087 64: 0.2423 65: 0.4139  0: 2.7883  1: 0.4256 36.) SelfConsistentStep 36.) Difference between steps: 0.0429 37.) DeterminSpectralFunctions ; lambda = -32.9760935162834 -1.944907914422284 Found lorentz at 11 0.0022558 lm= 0.0022558 6.61976e-08 -0.621752 lp= 0.0022558 6.61976e-08 -0.779076 r- 0.000370137 Found lorentz at 12 0.816263 lm= 0.816263 1.85362e-06 -3.3047e-15 lp= 0.816263 1.85362e-06 -0.782666 r- 1.96251e-05 Found lorentz at 13 1.34143 lm= 1.34143 7.98453e-06 -7.5537e-16 lp= 1.34143 7.98453e-06 -0.776613 r- 0.000342707 Found lorentz at 14 1.45961 lm= 1.45961 2.64206e-05 -2.31138e-16 lp= 1.45961 2.64206e-05 -0.781459 r- 0.00112698 Found lorentz at 15 1.51452 lm= 1.51452 4.1365e-05 -1.40425e-16 lp= 1.51452 4.1365e-05 -0.762146 r- 0.00180915 Found lorentz at 16 1.93828 lm= 1.93828 0.00010043 -6.0194e-17 lp= 1.93828 0.00010043 -0.777514 r- 0.0043056 Found lorentz at 17 1.73348 lm= 1.73348 8.11456e-05 -7.33027e-17 lp= 1.73348 8.11456e-05 -0.771245 r- 0.00350712 Found lorentz at 18 1.78947 lm= 1.78947 0.000232316 -2.58117e-17 lp= 1.78947 0.000232316 -0.774369 r- 0.0100002 Found lorentz at 19 1.63369 lm= 1.63369 0.00024683 -2.25622e-17 lp= 1.63369 0.000246831 -0.746262 r- 0.0110252 Found lorentz at 20 2.03151 lm= 2.03151 0.00052025 -1.08203e-17 lp= 2.03151 0.000520251 -0.750284 r- 0.0231135 Found lorentz at 21 2.35759 lm= 2.35759 0.000142395 -4.13238e-17 lp= 2.35759 0.000142396 -0.767094 r- 0.00618767 Found lorentz at 22 2.33837 lm= 2.33837 0.000484088 -1.2494e-17 lp= 2.33837 0.000484088 -0.777703 r- 0.0207486 Found lorentz at 23 2.43771 lm= 2.43771 0.00014534 -4.14596e-17 lp= 2.43771 0.00014534 -0.776256 r- 0.00624106 Q = 7.999999999999786 n0=4.34814812257665e-06 n1=2.213777745095104e-07 n2=0.004653978171785896 n3=0.001113007483290664 n4=0.0002169541186733058 n5=1.313436781129654e-05 n6=4.595128436718474e-05 n7=5.468905542030261e-06 n8=1.718227648446137e-06 n9=2.879274140748741e-07 n10=1.039925320495166e-06 n11=0.7783981063246792 n12=0.0004060513804962937 n13=0.00033688848168735 n14=0.0001739772761249765 n15=0.0001555765726404131 n16=7.873892501321582e-05 n17=5.652890399255687e-05 n18=0.0001063490625441429 n19=0.0001938252400570944 n20=0.0001091317188886668 n21=2.94191617561148e-05 n22=0.0001094326774202786 n23=2.589653568189986e-05 n24=0.0004446524435039541 n25=7.315499572199857e-06 n26=0.05933613976983071 n27=0.02156315014928131 n28=0.01310871265675002 n29=0.006595297272662483 n30=0.008612563184684625 n31=0.005260853421940851 n32=0.01398527865423683 n33=0.00428594898692534 n34=0.004405109388852038 n35=0.008992855268857129 n36=0.001124139441194334 n37=0.007405159360313383 n38=0.008607964484256228 n39=0.0140584376814009 n40=0.001146832710625267 n41=0.001337291913857463 n42=0.01552903416890521 n43=0.01091580340808148 n44=0.0002916681932538815 n45=0.0004879136660928725 n46=0.0003648795919468558 n47=0.0002950254111662491 n48=0.0001628629169402367 n49=0.0002286812885504843 n50=9.064894384801177e-05 n51=0.0002165364017219375 n52=0.0001507079225569104 n53=0.0001547880453265341 n54=0.0001401808579074044 n55=9.043847047885095e-05 n56=0.0001043351371431821 n57=0.0004332518194500397 n58=6.055891214590946e-05 n59=0.0001591441595187748 n60=0.0003559551127299973 n61=0.0002725979309953372 n62=7.819411013541674e-05 n63=6.847449646133783e-05 n64=0.001400822977351247 n65=0.001433761569814195 Q is here equal to 7.999999999999786 37.) nd: 3.214001080136826 Norm of Spectral functions:  0: 1.0032  1: 0.9926  2: 0.9988  3: 1.0001  4: 1.0001  5: 1.0002  6: 1.0005  7: 1.0009  8: 0.9966  9: 1.0002 10: 0.9992 11: 1.0000 12: 1.0007 13: 0.9997 14: 0.9994 15: 0.9985 16: 0.9995 17: 0.9998 18: 0.9993 19: 0.9955 20: 0.9994 21: 0.9992 22: 1.0006 23: 1.0023 24: 1.8279 25: 1.2403 26: 0.9946 27: 1.0017 28: 1.0041 29: 1.0069 30: 1.0030 31: 1.0051 32: 1.0040 33: 1.0045 34: 1.0026 35: 0.9953 36: 1.0008 37: 0.9923 38: 0.9851 39: 0.9938 40: 0.9848 41: 0.9894 42: 0.9953 43: 0.9999 44: 0.9996 45: 0.8633 46: 0.9433 47: 0.9856 48: 0.8019 49: 0.7365 50: 1.3559 51: 1.0956 52: 1.3686 53: 0.8511 54: 1.1837 55: 1.0338 56: 1.0608 57: 0.9240 58: 1.0276 59: 1.0111 60: 1.0149 61: 1.0176 62: 1.0013 63: 1.0079 64: 0.2356 65: 0.4200  0: 2.7883  1: 0.4257 37.) SelfConsistentStep 37.) Difference between steps: 0.1888 38.) DeterminSpectralFunctions ; lambda = -32.97567620069702 -1.944490598835902 Found lorentz at 11 0.00226547 lm= 0.00226547 6.57453e-08 -0.621251 lp= 0.00226547 6.57453e-08 -0.779202 r- 0.000367548 Found lorentz at 12 0.81665 lm= 0.81665 1.82629e-06 -3.35635e-15 lp= 0.81665 1.82629e-06 -0.782922 r- 1.93293e-05 Found lorentz at 13 1.34205 lm= 1.34205 7.51243e-06 -8.03625e-16 lp= 1.34205 7.51243e-06 -0.776992 r- 0.000322287 Found lorentz at 14 1.46038 lm= 1.46038 2.2468e-05 -2.72133e-16 lp= 1.46038 2.2468e-05 -0.781938 r- 0.00095779 Found lorentz at 15 1.51525 lm= 1.51525 3.57889e-05 -1.62483e-16 lp= 1.51525 3.57889e-05 -0.762567 r- 0.0015644 Found lorentz at 16 1.93933 lm= 1.93933 9.53496e-05 -6.34909e-17 lp= 1.93933 9.53496e-05 -0.778064 r- 0.00408491 Found lorentz at 17 1.73435 lm= 1.73435 7.26893e-05 -8.19362e-17 lp= 1.73435 7.26893e-05 -0.771744 r- 0.00313961 Found lorentz at 18 1.79039 lm= 1.79039 0.000209953 -2.8596e-17 lp= 1.79039 0.000209953 -0.774844 r- 0.00903206 Found lorentz at 19 1.6345 lm= 1.6345 0.000210069 -2.65296e-17 lp= 1.6345 0.00021007 -0.746531 r- 0.00937983 Found lorentz at 20 2.03263 lm= 2.03263 0.00050067 -1.12608e-17 lp= 2.03263 0.000500671 -0.750864 r- 0.0222265 Found lorentz at 21 2.35911 lm= 2.35911 0.000121591 -4.84951e-17 lp= 2.35911 0.000121592 -0.767893 r- 0.00527814 Found lorentz at 22 2.33993 lm= 2.33993 0.000449346 -1.34875e-17 lp= 2.33993 0.000449346 -0.778495 r- 0.01924 Found lorentz at 23 2.43927 lm= 2.43927 0.0001256 -4.8078e-17 lp= 2.43927 0.0001256 -0.777085 r- 0.00538767 Q = 7.999999999999869 n0=4.299293855738102e-06 n1=2.182679170534415e-07 n2=0.004844719444574644 n3=0.001177515271526226 n4=0.0002291226701515852 n5=1.386279313769622e-05 n6=4.927965026823492e-05 n7=5.80640442935141e-06 n8=1.868975633872119e-06 n9=3.025823143822542e-07 n10=1.101703555155168e-06 n11=0.7777669373910792 n12=0.0004046895300937335 n13=0.0003355630013809019 n14=0.0001730082970545513 n15=0.0001550035965518678 n16=7.84616984412644e-05 n17=5.629020965802282e-05 n18=0.0001057555062272199 n19=0.000193107996719482 n20=0.0001086900327129438 n21=2.93211225420099e-05 n22=0.0001087605705643327 n23=2.579667094361861e-05 n24=0.0004420122270434293 n25=7.278587746434504e-06 n26=0.05936100513441047 n27=0.02157915056940948 n28=0.01312990649444831 n29=0.006607995720809141 n30=0.008622646144747483 n31=0.005267180992140923 n32=0.0140151124946052 n33=0.004294096743915617 n34=0.004413718224324763 n35=0.009020627421554154 n36=0.001125052602102767 n37=0.007426649118654862 n38=0.008624241455090526 n39=0.01410992778475754 n40=0.001149339098717471 n41=0.001340260450473926 n42=0.01558926418228898 n43=0.01096194907019611 n44=0.0002928254849181874 n45=0.0004880895967256716 n46=0.0003649868848543441 n47=0.0002950993675931587 n48=0.0001629078218969589 n49=0.0002287388163002029 n50=9.066895336595551e-05 n51=0.0002165786843556181 n52=0.0001507339949454117 n53=0.0001548100003156257 n54=0.0001402023356517127 n55=9.044417707494615e-05 n56=0.0001043571935191816 n57=0.0004333342267442863 n58=6.056790003200046e-05 n59=0.0001591750765707448 n60=0.0003560340041871401 n61=0.0002726492141601473 n62=7.820692621352054e-05 n63=6.847436249423369e-05 n64=0.001400749391048126 n65=0.001433468388262358 Q is here equal to 7.999999999999869 38.) nd: 3.214098889201051 Norm of Spectral functions:  0: 1.0028  1: 0.9889  2: 0.9995  3: 1.0008  4: 1.0002  5: 0.9989  6: 0.9995  7: 1.0006  8: 1.0004  9: 0.9985 10: 1.0075 11: 1.0000 12: 1.0008 13: 0.9997 14: 0.9995 15: 0.9988 16: 0.9996 17: 0.9999 18: 0.9994 19: 0.9964 20: 0.9996 21: 0.9995 22: 1.0007 23: 1.0045 24: 2.5693 25: 2.5585 26: 0.9946 27: 1.0017 28: 1.0041 29: 1.0067 30: 1.0028 31: 1.0051 32: 1.0040 33: 1.0052 34: 1.0034 35: 0.9936 36: 1.0013 37: 0.9920 38: 0.9849 39: 0.9926 40: 0.9838 41: 0.9884 42: 0.9947 43: 0.9990 44: 0.9987 45: 0.8670 46: 0.9364 47: 0.9915 48: 0.8029 49: 0.7344 50: 1.3725 51: 1.1065 52: 1.3850 53: 0.8501 54: 1.1987 55: 1.0254 56: 1.0661 57: 0.9174 58: 1.0286 59: 1.0088 60: 1.0136 61: 1.0177 62: 1.0000 63: 1.0072 64: 0.2310 65: 0.4232  0: 2.7880  1: 0.4261 38.) SelfConsistentStep 38.) Difference between steps: 0.2481 39.) DeterminSpectralFunctions ; lambda = -32.97645568471085 -1.945270082849735 Found lorentz at 11 0.00227238 lm= 0.00227238 6.62483e-08 -0.620667 lp= 0.00227238 6.62483e-08 -0.779009 r- 0.000370452 Found lorentz at 12 0.816357 lm= 0.816357 1.85164e-06 -3.3078e-15 lp= 0.816357 1.85164e-06 -0.782614 r- 1.96053e-05 Found lorentz at 13 1.34149 lm= 1.34149 7.80581e-06 -7.72575e-16 lp= 1.34149 7.80581e-06 -0.776568 r- 0.000335056 Found lorentz at 14 1.45974 lm= 1.45974 2.35947e-05 -2.58798e-16 lp= 1.45974 2.35947e-05 -0.781426 r- 0.00100648 Found lorentz at 15 1.51459 lm= 1.51459 3.73827e-05 -1.55351e-16 lp= 1.51459 3.73827e-05 -0.762066 r- 0.00163515 Found lorentz at 16 1.93835 lm= 1.93835 0.000100888 -5.99185e-17 lp= 1.93835 0.000100888 -0.7775 r- 0.00432532 Found lorentz at 17 1.73355 lm= 1.73355 7.88364e-05 -7.54444e-17 lp= 1.73355 7.88364e-05 -0.771218 r- 0.00340745 Found lorentz at 18 1.78959 lm= 1.78959 0.000231303 -2.59233e-17 lp= 1.78959 0.000231303 -0.774348 r- 0.00995691 Found lorentz at 19 1.63378 lm= 1.63378 0.000237665 -2.34255e-17 lp= 1.63378 0.000237666 -0.746153 r- 0.0106174 Found lorentz at 20 2.03163 lm= 2.03163 0.000514184 -1.09462e-17 lp= 2.03163 0.000514185 -0.750225 r- 0.0228458 Found lorentz at 21 2.35781 lm= 2.35781 0.000123549 -4.76249e-17 lp= 2.35781 0.000123549 -0.767072 r- 0.00536884 Found lorentz at 22 2.33862 lm= 2.33862 0.000453966 -1.3318e-17 lp= 2.33862 0.000453966 -0.777556 r- 0.0194613 Found lorentz at 23 2.43793 lm= 2.43793 0.000135143 -4.45924e-17 lp= 2.43793 0.000135143 -0.776296 r- 0.0058029 Q = 7.999999999999496 n0=4.348751629137836e-06 n1=2.212644756298587e-07 n2=0.005113942234459533 n3=0.001272249233186005 n4=0.0002487558813524577 n5=1.497559646292122e-05 n6=5.447022506028895e-05 n7=6.432736477167111e-06 n8=2.129120763260322e-06 n9=3.273127936455661e-07 n10=1.216702569889016e-06 n11=0.7770398755680179 n12=0.0004062351658449246 n13=0.0003370376996685979 n14=0.0001740402679016993 n15=0.0001556461032163001 n16=7.877795956658939e-05 n17=5.655188570615922e-05 n18=0.0001063870374072181 n19=0.0001939148974422084 n20=0.0001091772209862813 n21=2.943144116404762e-05 n22=0.0001094646158885728 n23=2.59072270794908e-05 n24=0.0004447970185864425 n25=7.316095009188528e-06 n26=0.05934041445579347 n27=0.02158213925727027 n28=0.01314666245310484 n29=0.006618833243450592 n30=0.00862855948203073 n31=0.00527141736460844 n32=0.01404292162495519 n33=0.004300853206860239 n34=0.004421382911588234 n35=0.009050301619669885 n36=0.001125358831259873 n37=0.00744953283548894 n38=0.008639777915132265 n39=0.01416764632915677 n40=0.001151749002706947 n41=0.001343092129311543 n42=0.0156584008302317 n43=0.01101841058037662 n44=0.0002945071558934958 n45=0.0004882568574710966 n46=0.000365133060917674 n47=0.0002952319548500251 n48=0.0001629765115422757 n49=0.0002288402951779902 n50=9.07121527207514e-05 n51=0.0002166887286632218 n52=0.0001508122674906536 n53=0.0001548997238888556 n54=0.0001402846090776789 n55=9.050185517684152e-05 n56=0.0001044070078285672 n57=0.0004335532920077988 n58=6.06005847229092e-05 n59=0.0001592504543457715 n60=0.0003562029276250826 n61=0.0002727874217151168 n62=7.824846159326533e-05 n63=6.852097542430753e-05 n64=0.001401763918985423 n65=0.001434736447168849 Q is here equal to 7.999999999999496 39.) nd: 3.214037141170343 Norm of Spectral functions:  0: 1.0031  1: 0.9918  2: 1.0010  3: 0.9995  4: 0.9998  5: 0.9972  6: 0.9997  7: 0.9954  8: 1.0080  9: 1.0014 10: 1.0191 11: 1.0000 12: 1.0008 13: 0.9997 14: 0.9994 15: 0.9986 16: 0.9995 17: 0.9998 18: 0.9993 19: 0.9954 20: 0.9994 21: 0.9993 22: 1.0006 23: 1.0026 24: 1.9361 25: 1.3777 26: 0.9947 27: 1.0017 28: 1.0041 29: 1.0064 30: 1.0026 31: 1.0050 32: 1.0039 33: 1.0059 34: 1.0044 35: 0.9923 36: 1.0019 37: 0.9927 38: 0.9851 39: 0.9910 40: 0.9829 41: 0.9873 42: 0.9941 43: 1.0008 44: 0.9977 45: 0.8625 46: 0.9422 47: 0.9868 48: 0.8025 49: 0.7356 50: 1.3602 51: 1.0966 52: 1.3711 53: 0.8518 54: 1.1856 55: 1.0326 56: 1.0611 57: 0.9217 58: 1.0275 59: 1.0107 60: 1.0147 61: 1.0176 62: 1.0011 63: 1.0081 64: 0.2338 65: 0.4170  0: 2.7874  1: 0.4266 39.) SelfConsistentStep 39.) Difference between steps: 0.06841 40.) DeterminSpectralFunctions ; lambda = -32.97840192232346 -1.947216320462342 Found lorentz at 11 0.00226506 lm= 0.00226506 6.7763e-08 -0.620742 lp= 0.00226506 6.7763e-08 -0.778532 r- 0.000379154 Found lorentz at 12 0.815096 lm= 0.815096 1.94217e-06 -3.14656e-15 lp= 0.815096 1.94217e-06 -0.781739 r- 2.05869e-05 Found lorentz at 13 1.33934 lm= 1.33934 9.7288e-06 -6.17775e-16 lp= 1.33934 9.7288e-06 -0.775255 r- 0.000418305 Found lorentz at 14 1.45704 lm= 1.45704 4.35249e-05 -1.39711e-16 lp= 1.45704 4.35249e-05 -0.779802 r- 0.00186051 Found lorentz at 15 1.512 lm= 1.512 6.62443e-05 -8.73547e-17 lp= 1.512 6.62443e-05 -0.760707 r- 0.00290275 Found lorentz at 16 1.93471 lm= 1.93471 0.000113112 -5.31794e-17 lp= 1.93471 0.000113112 -0.77558 r- 0.0048614 Found lorentz at 17 1.73063 lm= 1.73063 0.000110842 -5.34226e-17 lp= 1.73063 0.000110842 -0.769509 r- 0.0048014 Found lorentz at 18 1.78634 lm= 1.78634 0.00029808 -2.00295e-17 lp= 1.78634 0.00029808 -0.772685 r- 0.0128591 Found lorentz at 19 1.63078 lm= 1.63078 0.000376574 -1.475e-17 lp= 1.63078 0.000376575 -0.745285 r- 0.0168426 Found lorentz at 20 2.0277 lm= 2.0277 0.000592051 -9.45912e-18 lp= 2.0277 0.000592052 -0.748351 r- 0.0263714 Found lorentz at 21 2.35249 lm= 2.35249 0.000237754 -2.45794e-17 lp= 2.35249 0.000237754 -0.764451 r- 0.0103671 Found lorentz at 22 2.33336 lm= 2.33336 0.000645952 -9.31121e-18 lp= 2.33336 0.000645953 -0.775539 r- 0.0277636 Found lorentz at 23 2.43249 lm= 2.43249 0.000219511 -2.72516e-17 lp= 2.43249 0.000219511 -0.773435 r- 0.00946043 Q = 7.999999999999938 n0=4.491606637741512e-06 n1=2.305219774495926e-07 n2=0.005146430959355647 n3=0.001284317939614357 n4=0.0002504608336473896 n5=1.509778283076528e-05 n6=5.509060755689999e-05 n7=6.460552787934406e-06 n8=2.155030235244867e-06 n9=3.295515850041501e-07 n10=1.223432824468517e-06 n11=0.7771458247692448 n12=0.0004104937921323834 n13=0.0003411513167540524 n14=0.0001769571385248898 n15=0.0001574412942376246 n16=7.964892016810785e-05 n17=5.729242354019267e-05 n18=0.000108179086136465 n19=0.0001961455405919867 n20=0.0001105477881298489 n21=2.974420726589322e-05 n22=0.0001114709478815546 n23=2.622146373685378e-05 n24=0.000452758740408106 n25=7.431347245604968e-06 n26=0.05926615357520073 n27=0.02155786157126487 n28=0.01313460564294966 n29=0.006613223663072411 n30=0.008619744169239439 n31=0.005266281551139034 n32=0.01403151640483176 n33=0.004297257168283213 n34=0.004417735532370869 n35=0.00904475431196577 n36=0.001124213582860675 n37=0.00744468751057984 n38=0.008632610889734112 n39=0.01416025431132804 n40=0.001150877064092668 n41=0.001342089097988896 n42=0.01565056661898285 n43=0.01101397071908561 n44=0.0002943458517340082 n45=0.0004882571303253899 n46=0.0003651964872207984 n47=0.0002953214544949736 n48=0.0001630136143643498 n49=0.0002289072022734222 n50=9.074646508527849e-05 n51=0.0002167893874970004 n52=0.000150888868124752 n53=0.0001549993622448566 n54=0.0001403746067559387 n55=9.057680569724855e-05 n56=0.0001044486628007014 n57=0.0004337562172846593 n58=6.063520106076921e-05 n59=0.000159316125850522 n60=0.0003563385760506167 n61=0.000272915783344403 n62=7.829091981246546e-05 n63=6.858757302295718e-05 n64=0.001403321804613946 n65=0.001436970920319097 Q is here equal to 7.999999999999938 40.) nd: 3.213811044625523 Norm of Spectral functions:  0: 1.0018  1: 1.0048  2: 1.0012  3: 0.9996  4: 0.9997  5: 0.9990  6: 0.9985  7: 1.0015  8: 1.0627  9: 1.0214 10: 0.9770 11: 1.0000 12: 1.0007 13: 0.9995 14: 0.9987 15: 0.9961 16: 0.9991 17: 0.9994 18: 0.9987 19: 0.9866 20: 0.9984 21: 0.9957 22: 0.9999 23: 1.0011 24: 0.6021 25: 0.5630 26: 0.9945 27: 1.0017 28: 1.0041 29: 1.0064 30: 1.0026 31: 1.0049 32: 1.0038 33: 1.0059 34: 1.0044 35: 0.9923 36: 1.0018 37: 0.9929 38: 0.9851 39: 0.9908 40: 0.9829 41: 0.9872 42: 0.9938 43: 1.0011 44: 0.9978 45: 0.8529 46: 0.9567 47: 0.9733 48: 0.8019 49: 0.7407 50: 1.3235 51: 1.0753 52: 1.3399 53: 0.8535 54: 1.1549 55: 1.0484 56: 1.0516 57: 0.9367 58: 1.0252 59: 1.0154 60: 1.0173 61: 1.0173 62: 1.0039 63: 1.0092 64: 0.2472 65: 0.4033  0: 2.7873  1: 0.4265 40.) SelfConsistentStep 40.) Difference between steps: 0.2086 Missing doping : 0 : 0.0563956 1 : 0.0155231