Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp susc = Susc.out Ed = [-15.6771,-14.6533] 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 = -15.6771 Ed1 = -14.6533 T = 0.01 N0 = 6 N1 = 8 valence state0 = 1 0 with Energy0 = -15.6771 valence state1 = 0 1 with Energy1 = -14.6533 valence state2 = 1.966140.033856 with Energy2 = -26.1225 valence state3 = 1.832490.167513 with Energy3 = -25.5705 valence state4 = 1 1 with Energy4 = -25.1844 valence state5 = 1.028760.971242 with Energy5 = -24.8492 valence state6 = 1 1 with Energy6 = -24.8304 valence state7 = 0.337271.66273 with Energy7 = -24.424 valence state8 = 0.005097561.9949 with Energy8 = -23.7825 valence state9 = 1.054410.945591 with Energy9 = -23.9324 valence state10 = 0.6165661.38343 with Energy10 = -23.1784 valence state11 = 2.79480.205196 with Energy11 = -31.0036 valence state12 = 1.931211.06879 with Energy12 = -30.2189 valence state13 = 1.664671.33533 with Energy13 = -29.6761 valence state14 = 2.108810.891194 with Energy14 = -29.571 valence state15 = 2.153780.846223 with Energy15 = -29.4615 valence state16 = 1.000591.99941 with Energy16 = -29.0753 valence state17 = 1.92251.0775 with Energy17 = -29.2581 valence state18 = 1.885391.11461 with Energy18 = -29.2103 valence state19 = 2.292740.707263 with Energy19 = -29.276 valence state20 = 1.7711.229 with Energy20 = -28.8796 valence state21 = 1.154521.84548 with Energy21 = -28.5973 valence state22 = 1.572661.42734 with Energy22 = -28.6658 valence state23 = 1.234881.76512 with Energy23 = -28.5594 valence state24 = 1.089531.91047 with Energy24 = -27.3444 valence state25 = 0.7852882.21471 with Energy25 = -26.3782 valence state26 = 3.41850.581497 with Energy26 = -29.7039 valence state27 = 2.725871.27413 with Energy27 = -29.1156 valence state28 = 2.281961.71804 with Energy28 = -28.6435 valence state29 = 2.088781.91122 with Energy29 = -28.3 valence state30 = 3.55210.447899 with Energy30 = -28.7122 valence state31 = 2.851111.14889 with Energy31 = -28.3857 valence state32 = 3.180360.819638 with Energy32 = -28.3774 valence state33 = 2.044211.95579 with Energy33 = -28.0423 valence state34 = 2.719391.28061 with Energy34 = -28.1408 valence state35 = 2.853161.14684 with Energy35 = -28.0613 valence state36 = 2.614861.38514 with Energy36 = -27.9754 valence state37 = 2.893151.10685 with Energy37 = -27.9953 valence state38 = 2.368891.63111 with Energy38 = -27.7989 valence state39 = 2.318331.68167 with Energy39 = -27.6663 valence state40 = 2.410381.58962 with Energy40 = -27.6878 valence state41 = 2.107851.89215 with Energy41 = -27.5594 valence state42 = 2.267881.73212 with Energy42 = -27.5029 valence state43 = 1.658412.34159 with Energy43 = -25.9508 valence state44 = 1.456222.54378 with Energy44 = -24.631 valence state45 = 4.082260.917737 with Energy45 = -22.4032 valence state46 = 3.469821.53018 with Energy46 = -21.9472 valence state47 = 3.031281.96872 with Energy47 = -21.5575 valence state48 = 3.514731.48527 with Energy48 = -21.5556 valence state49 = 3.702491.29751 with Energy49 = -21.6022 valence state50 = 3.348631.65137 with Energy50 = -21.4862 valence state51 = 2.765322.23468 with Energy51 = -21.2466 valence state52 = 3.131261.86874 with Energy52 = -21.1952 valence state53 = 2.638152.36185 with Energy53 = -21.0053 valence state54 = 2.831292.16871 with Energy54 = -20.9111 valence state55 = 2.747332.25267 with Energy55 = -20.8291 valence state56 = 3.233081.76692 with Energy56 = -20.7847 valence state57 = 3.301681.69832 with Energy57 = -20.6832 valence state58 = 3.065741.93426 with Energy58 = -20.5559 valence state59 = 3.257691.74231 with Energy59 = -20.4667 valence state60 = 3.264591.73541 with Energy60 = -20.4588 valence state61 = 3.239381.76062 with Energy61 = -20.4486 valence state62 = 2.808172.19183 with Energy62 = -20.2573 valence state63 = 3.390711.60929 with Energy63 = -20.3782 valence state64 = 2.37152.6285 with Energy64 = -18.6683 valence state65 = 1.966143.03386 with Energy65 = -17.154 ***************************************** Sigma.000: Number of entries: 447 Sigma.000: Number of columns: 133 Sigma.000: Peak-position 0 1.) DeterminSpectralFunctions ; lambda = -32.96991499427418 -1.966346388591393 Found lorentz at 11 0.00223562 lm= 0.00223562 7.39917e-08 -0.619221 lp= 0.00223562 7.39917e-08 -0.774338 r- 0.000416248 Found lorentz at 12 0.818535 lm= 0.818535 2.13766e-06 -2.83051e-15 lp= 0.818535 2.13766e-06 -0.777861 r- 2.27721e-05 Found lorentz at 13 1.34184 lm= 1.34184 6.50742e-06 -9.1396e-16 lp= 1.34184 6.50742e-06 -0.771202 r- 0.000281267 Found lorentz at 14 1.46026 lm= 1.46026 1.87257e-05 -3.21937e-16 lp= 1.46026 1.87257e-05 -0.776434 r- 0.000803918 Found lorentz at 15 1.51262 lm= 1.51262 3.58096e-05 -1.59765e-16 lp= 1.51262 3.58096e-05 -0.756381 r- 0.00157811 Found lorentz at 16 1.93796 lm= 1.93796 0.000103484 -5.75269e-17 lp= 1.93796 0.000103484 -0.771566 r- 0.00447075 Found lorentz at 17 1.73325 lm= 1.73325 7.45348e-05 -7.8724e-17 lp= 1.73325 7.45348e-05 -0.766008 r- 0.00324343 Found lorentz at 18 1.79072 lm= 1.79072 0.000227117 -2.60634e-17 lp= 1.79072 0.000227118 -0.76938 r- 0.00983985 Found lorentz at 19 1.63181 lm= 1.63181 0.000227897 -2.40499e-17 lp= 1.63181 0.000227898 -0.740333 r- 0.0102611 Found lorentz at 20 2.03015 lm= 2.03015 0.000488197 -1.13422e-17 lp= 2.03015 0.000488197 -0.744125 r- 0.021869 Found lorentz at 21 2.35714 lm= 2.35714 0.000103495 -5.60278e-17 lp= 2.35714 0.000103495 -0.761487 r- 0.00453041 Found lorentz at 22 2.33877 lm= 2.33877 0.000447321 -1.33525e-17 lp= 2.33877 0.000447321 -0.772842 r- 0.0192933 Found lorentz at 23 2.43812 lm= 2.43812 0.000114715 -5.18242e-17 lp= 2.43812 0.000114715 -0.77104 r- 0.00495933 Q = 7.999999999999951 n0=3.613338536998481e-06 n1=1.834560866905251e-07 n2=0.004288779893825054 n3=0.001032091293408466 n4=0.0002015716341842163 n5=1.219693458301783e-05 n6=4.286047492350065e-05 n7=5.081301508368287e-06 n8=1.605303007600555e-06 n9=2.58747665280669e-07 n10=9.421985810228735e-07 n11=0.7751677353220316 n12=0.0003823247810688686 n13=0.0003160270930725377 n14=0.0001603790992237102 n15=0.0001462833129770381 n16=7.4391065265897e-05 n17=5.31268743920453e-05 n18=9.830319069344778e-05 n19=0.0001815539024896946 n20=0.0001023466175883338 n21=2.795862002052925e-05 n22=0.0001003958740008412 n23=2.448191198241417e-05 n24=0.0004111481300204588 n25=6.893145986426987e-06 n26=0.06018072392992072 n27=0.02193581512652224 n28=0.01333612847072248 n29=0.006741372041876638 n30=0.008761448265935988 n31=0.005342416182534296 n32=0.01422578212400416 n33=0.004389218029685471 n34=0.004491158491036222 n35=0.009138684409606442 n36=0.0011427397152533 n37=0.007529254250911101 n38=0.008741751080902775 n39=0.01436453542815242 n40=0.001166876955673567 n41=0.001361366590045415 n42=0.0158974013888739 n43=0.01112075145072038 n44=0.0002948361938210709 n45=0.0005061287864796731 n46=0.0003787252593187816 n47=0.000306169143789675 n48=0.0001689232585419767 n49=0.0002371557079174871 n50=9.400474849020659e-05 n51=0.0002247611962506388 n52=0.000156292491057107 n53=0.0001606842651835233 n54=0.0001455831833605384 n55=9.380805842254907e-05 n56=0.0001081730584268575 n57=0.0004495680856944489 n58=6.276265140628024e-05 n59=0.0001648585329301443 n60=0.0003691650105072025 n61=0.0002826532298729288 n62=8.103005962075953e-05 n63=7.092196166010449e-05 n64=0.001450194125271068 n65=0.00148364354247529 Q is here equal to 7.999999999999951 1.) nd: 3.218559691468619 Norm of Spectral functions:  0: 1.0048  1: 0.9799  2: 1.0023  3: 0.9987  4: 0.9993  5: 0.9993  6: 0.9992  7: 1.0001  8: 0.9997  9: 0.9996 10: 0.9996 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9994 15: 0.9978 16: 0.9995 17: 0.9998 18: 0.9994 19: 0.9920 20: 0.9990 21: 0.9992 22: 1.0005 23: 1.0023 24: 0.9262 25: 0.7764 26: 0.9997 27: 1.0004 28: 1.0016 29: 1.0064 30: 1.0011 31: 1.0070 32: 0.9983 33: 1.0033 34: 1.0025 35: 0.9823 36: 1.0067 37: 0.9914 38: 0.9875 39: 0.9972 40: 0.9884 41: 0.9944 42: 0.9983 43: 0.9985 44: 1.0005 45: 0.9159 46: 0.8476 47: 1.1743 48: 1.0503 49: 0.7693 50: 1.4786 51: 1.2278 52: 1.4244 53: 0.9545 54: 1.2510 55: 0.9903 56: 1.0631 57: 0.8255 58: 1.0237 59: 1.0255 60: 1.0225 61: 1.0119 62: 1.0121 63: 1.0146 64: 0.2386 65: 0.2244  0: 2.7887  1: 0.4299 1.) SelfConsistentStep 1.) Difference between steps: 0.04412 2.) DeterminSpectralFunctions ; lambda = -32.96992662911173 -1.966358023428942 Found lorentz at 11 0.00222939 lm= 0.00222939 7.36777e-08 -0.619703 lp= 0.00222939 7.36777e-08 -0.774458 r- 0.000414418 Found lorentz at 12 0.818496 lm= 0.818496 2.13627e-06 -2.83306e-15 lp= 0.818496 2.13627e-06 -0.777957 r- 2.27545e-05 Found lorentz at 13 1.34186 lm= 1.34186 6.5703e-06 -9.05422e-16 lp= 1.34186 6.5703e-06 -0.771291 r- 0.000283953 Found lorentz at 14 1.46022 lm= 1.46022 1.98514e-05 -3.03718e-16 lp= 1.46022 1.98514e-05 -0.77648 r- 0.000852195 Found lorentz at 15 1.51264 lm= 1.51264 3.77882e-05 -1.51452e-16 lp= 1.51264 3.77882e-05 -0.75651 r- 0.00166502 Found lorentz at 16 1.93826 lm= 1.93826 0.000104972 -5.67266e-17 lp= 1.93826 0.000104972 -0.771669 r- 0.00453443 Found lorentz at 17 1.73304 lm= 1.73304 7.70922e-05 -7.6123e-17 lp= 1.73304 7.70922e-05 -0.766061 r- 0.00335449 Found lorentz at 18 1.79062 lm= 1.79062 0.000235598 -2.51308e-17 lp= 1.79062 0.000235598 -0.769465 r- 0.0102061 Found lorentz at 19 1.63187 lm= 1.63187 0.000241579 -2.27027e-17 lp= 1.63187 0.00024158 -0.740576 r- 0.0108735 Found lorentz at 20 2.03011 lm= 2.03011 0.000485087 -1.14175e-17 lp= 2.03011 0.000485088 -0.744211 r- 0.0217272 Found lorentz at 21 2.35696 lm= 2.35696 0.000105912 -5.47488e-17 lp= 2.35696 0.000105912 -0.761483 r- 0.00463622 Found lorentz at 22 2.33848 lm= 2.33848 0.000446901 -1.33639e-17 lp= 2.33848 0.000446902 -0.77281 r- 0.0192761 Found lorentz at 23 2.43793 lm= 2.43793 0.000117882 -5.04301e-17 lp= 2.43793 0.000117882 -0.771026 r- 0.00509634 Q = 7.999999999999472 n0=3.624474669509434e-06 n1=1.841148449159145e-07 n2=0.004264533848839422 n3=0.001026843248016968 n4=0.0002006202853202205 n5=1.214351334640343e-05 n6=4.266913037095035e-05 n7=5.061109526757057e-06 n8=1.599603701943849e-06 n9=2.579911659989193e-07 n10=9.392493097354912e-07 n11=0.7757659398139864 n12=0.0003811576534240179 n13=0.0003152434536601193 n14=0.0001604063559482065 n15=0.0001458196461622035 n16=7.42194449940459e-05 n17=5.299254150755469e-05 n18=9.829328983034705e-05 n19=0.0001810866018751198 n20=0.0001021187334234912 n21=2.786994675924651e-05 n22=0.0001005235266893534 n23=2.442173413605533e-05 n24=0.000411304536978452 n25=6.883132783313614e-06 n26=0.0603796918133414 n27=0.02192867549535696 n28=0.01331632033534678 n29=0.006696360124352055 n30=0.008716872144817615 n31=0.005339160855621918 n32=0.01417430065477729 n33=0.004348832345792776 n34=0.004465946687818175 n35=0.009117297076530589 n36=0.001136022947502441 n37=0.007506086169679891 n38=0.008702505986015177 n39=0.01423746799887857 n40=0.001160079672630149 n41=0.001350658648486389 n42=0.01573089785009141 n43=0.01101241398761292 n44=0.0002916640064009371 n45=0.0005046797603958611 n46=0.0003778364690497014 n47=0.0003055168243585449 n48=0.0001685293078556335 n49=0.0002365994938928629 n50=9.379437965774882e-05 n51=0.0002243192008233709 n52=0.0001559890031911168 n53=0.0001603897675472185 n54=0.0001453086138492854 n55=9.365459684226683e-05 n56=0.000107941547938079 n57=0.0004485796724819938 n58=6.263397249404313e-05 n59=0.0001645106757791803 n60=0.0003683299958688694 n61=0.0002820270568592293 n62=8.08755398496743e-05 n63=7.080242732362133e-05 n64=0.001447944791250712 n65=0.001481725120366457 Q is here equal to 7.999999999999472 2.) nd: 3.218012946077776 Norm of Spectral functions:  0: 1.0050  1: 0.9803  2: 1.0023  3: 0.9989  4: 0.9993  5: 0.9991  6: 0.9991  7: 1.0000  8: 1.0002  9: 0.9999 10: 0.9995 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9994 15: 0.9977 16: 0.9996 17: 0.9998 18: 0.9994 19: 0.9921 20: 0.9990 21: 0.9992 22: 1.0004 23: 1.0022 24: 0.8549 25: 0.7344 26: 0.9997 27: 1.0000 28: 1.0015 29: 1.0049 30: 1.0010 31: 1.0081 32: 0.9997 33: 0.9924 34: 1.0033 35: 0.9823 36: 1.0016 37: 0.9931 38: 0.9928 39: 0.9991 40: 0.9924 41: 0.9970 42: 0.9998 43: 0.9990 44: 0.9999 45: 0.9151 46: 0.8489 47: 1.1700 48: 1.0507 49: 0.7688 50: 1.4738 51: 1.2175 52: 1.4163 53: 0.9576 54: 1.2424 55: 0.9964 56: 1.0562 57: 0.8304 58: 1.0230 59: 1.0255 60: 1.0218 61: 1.0112 62: 1.0122 63: 1.0134 64: 0.2341 65: 0.2164  0: 2.7891  1: 0.4289 2.) SelfConsistentStep 2.) Difference between steps: 0.05448 3.) DeterminSpectralFunctions ; lambda = -32.96804949206529 -1.9644808863825 Found lorentz at 11 0.00223191 lm= 0.00223191 7.34566e-08 -0.619917 lp= 0.00223191 7.34566e-08 -0.77492 r- 0.000412928 Found lorentz at 12 0.819591 lm= 0.819591 2.1343e-06 -2.84105e-15 lp= 0.819591 2.1343e-06 -0.778694 r- 2.27119e-05 Found lorentz at 13 1.34426 lm= 1.34426 6.70141e-06 -8.90047e-16 lp= 1.34426 6.70141e-06 -0.772307 r- 0.000289238 Found lorentz at 14 1.46267 lm= 1.46267 2.26165e-05 -2.67312e-16 lp= 1.46267 2.26165e-05 -0.777539 r- 0.000969576 Found lorentz at 15 1.51453 lm= 1.51453 4.11565e-05 -1.39393e-16 lp= 1.51453 4.11565e-05 -0.757426 r- 0.00181124 Found lorentz at 16 1.94335 lm= 1.94335 0.000106842 -5.5969e-17 lp= 1.94335 0.000106842 -0.773293 r- 0.00460549 Found lorentz at 17 1.73479 lm= 1.73479 8.00274e-05 -7.35163e-17 lp= 1.73479 8.00274e-05 -0.767028 r- 0.00347781 Found lorentz at 18 1.79305 lm= 1.79305 0.000244239 -2.43113e-17 lp= 1.79305 0.000244239 -0.770568 r- 0.0105653 Found lorentz at 19 1.63373 lm= 1.63373 0.000256743 -2.14174e-17 lp= 1.63373 0.000256743 -0.741538 r- 0.011541 Found lorentz at 20 2.03256 lm= 2.03256 0.000489322 -1.13526e-17 lp= 2.03256 0.000489323 -0.745324 r- 0.0218841 Found lorentz at 21 2.36049 lm= 2.36049 0.000109227 -5.32831e-17 lp= 2.36049 0.000109227 -0.762886 r- 0.00477253 Found lorentz at 22 2.34134 lm= 2.34134 0.000450334 -1.33049e-17 lp= 2.34134 0.000450335 -0.774059 r- 0.0193928 Found lorentz at 23 2.44186 lm= 2.44186 0.000121725 -4.87978e-17 lp= 2.44186 0.000121725 -0.770707 r- 0.00526463 Q = 8.000000000000194 n0=3.621700174495753e-06 n1=1.840740871803205e-07 n2=0.004241773558374786 n3=0.001020567455773272 n4=0.0001994459376164357 n5=1.207495783463267e-05 n6=4.23824119118511e-05 n7=5.030743292187723e-06 n8=1.587909620914126e-06 n9=2.566675692447004e-07 n10=9.338285103626132e-07 n11=0.7760295771111402 n12=0.0003800340035809169 n13=0.0003142991949330653 n14=0.0001600235549703085 n15=0.000145471964585564 n16=7.387408436257518e-05 n17=5.284297189153028e-05 n18=9.808323209278313e-05 n19=0.0001807123882248488 n20=0.0001018843852982289 n21=2.774692629116471e-05 n22=0.0001002989270419313 n23=2.431812841814766e-05 n24=0.0004102691857625825 n25=6.854046656061795e-06 n26=0.0605533351044631 n27=0.02193727049680729 n28=0.01331040347544551 n29=0.006672050037412707 n30=0.008694840095829116 n31=0.005339815175752339 n32=0.01414912095947266 n33=0.004326252188456088 n34=0.004452752845363775 n35=0.009107276000295619 n36=0.001132579593093499 n37=0.007494795957067662 n38=0.008682475144311008 n39=0.01416563413931595 n40=0.001156428094151145 n41=0.001344695756254682 n42=0.01563612628988532 n43=0.0109494309390125 n44=0.000289782909018619 n45=0.0005044827273749481 n46=0.000377645160741261 n47=0.0003053465866940099 n48=0.0001684436418759589 n49=0.0002363849185839634 n50=9.375262452952847e-05 n51=0.0002240787962839606 n52=0.0001557769728980061 n53=0.000160129934851897 n54=0.0001450306742699463 n55=9.345071742884608e-05 n56=0.0001078319872215436 n57=0.0004481377757960033 n58=6.256437347979851e-05 n59=0.0001643323969116972 n60=0.0003680276414591192 n61=0.0002817402580812194 n62=8.078723655392811e-05 n63=7.067388638036786e-05 n64=0.00144490814861275 n65=0.001477258988547498 Q is here equal to 8.000000000000194 3.) nd: 3.217804971079535 Norm of Spectral functions:  0: 1.0050  1: 0.9806  2: 1.0019  3: 0.9987  4: 0.9993  5: 0.9994  6: 0.9993  7: 1.0003  8: 0.9982  9: 0.9993 10: 0.9997 11: 1.0000 12: 1.0010 13: 0.9999 14: 0.9996 15: 0.9984 16: 0.9999 17: 1.0000 18: 0.9997 19: 0.9956 20: 0.9995 21: 0.9996 22: 1.0008 23: 0.9978 24: 3.0738 25: 1.6977 26: 0.9998 27: 0.9999 28: 1.0014 29: 1.0037 30: 1.0011 31: 1.0088 32: 1.0006 33: 0.9909 34: 1.0032 35: 0.9833 36: 0.9977 37: 0.9943 38: 0.9962 39: 0.9998 40: 0.9942 41: 0.9983 42: 0.9996 43: 0.9993 44: 0.9993 45: 0.9131 46: 0.8634 47: 1.1488 48: 1.0423 49: 0.7773 50: 1.4399 51: 1.1859 52: 1.3834 53: 0.9628 54: 1.2175 55: 1.0101 56: 1.0429 57: 0.8490 58: 1.0217 59: 1.0230 60: 1.0191 61: 1.0107 62: 1.0108 63: 1.0108 64: 0.2415 65: 0.2157  0: 2.7895  1: 0.4283 3.) SelfConsistentStep 3.) Difference between steps: 0.3834 4.) DeterminSpectralFunctions ; lambda = -32.96587891279774 -1.962310307114951 Found lorentz at 11 0.00225271 lm= 0.00225271 7.33063e-08 -0.61903 lp= 0.00225271 7.33063e-08 -0.775424 r- 0.000411814 Found lorentz at 12 0.820984 lm= 0.820984 2.13012e-06 -2.85291e-15 lp= 0.820984 2.13012e-06 -0.779553 r- 2.26425e-05 Found lorentz at 13 1.34718 lm= 1.34718 6.81604e-06 -8.77801e-16 lp= 1.34718 6.81604e-06 -0.773507 r- 0.000293729 Found lorentz at 14 1.46561 lm= 1.46561 2.52795e-05 -2.39936e-16 lp= 1.46561 2.52795e-05 -0.778809 r- 0.00108197 Found lorentz at 15 1.51698 lm= 1.51698 4.40745e-05 -1.30537e-16 lp= 1.51698 4.40745e-05 -0.758508 r- 0.00193689 Found lorentz at 16 1.94897 lm= 1.94897 0.000107966 -5.56541e-17 lp= 1.94897 0.000107966 -0.775161 r- 0.00464274 Found lorentz at 17 1.73724 lm= 1.73724 8.1941e-05 -7.20227e-17 lp= 1.73724 8.1941e-05 -0.76822 r- 0.00355545 Found lorentz at 18 1.7962 lm= 1.7962 0.000249359 -2.38945e-17 lp= 1.7962 0.000249359 -0.771902 r- 0.0107682 Found lorentz at 19 1.63607 lm= 1.63607 0.000266599 -2.06852e-17 lp= 1.63607 0.0002666 -0.742609 r- 0.0119668 Found lorentz at 20 2.03572 lm= 2.03572 0.00049449 -1.12747e-17 lp= 2.03572 0.000494491 -0.746675 r- 0.0220752 Found lorentz at 21 2.36502 lm= 2.36502 0.000111377 -5.24945e-17 lp= 2.36502 0.000111377 -0.764636 r- 0.00485534 Found lorentz at 22 2.34516 lm= 2.34516 0.000452687 -1.32902e-17 lp= 2.34516 0.000452687 -0.775647 r- 0.0194542 Found lorentz at 23 2.44677 lm= 2.44677 0.000124267 -4.80263e-17 lp= 2.44677 0.000124267 -0.772535 r- 0.00536189 Q = 8.000000000000048 n0=3.611005892296132e-06 n1=1.835643725936637e-07 n2=0.004609047774604128 n3=0.001148502489117782 n4=0.0002233834699162511 n5=1.352450528525886e-05 n6=4.913590179256795e-05 n7=5.699605192772361e-06 n8=1.903263453123057e-06 n9=2.876360336172183e-07 n10=1.062314407527467e-06 n11=0.774916962261169 n12=0.0003790551906897557 n13=0.0003133919171774727 n14=0.0001594972606651377 n15=0.0001452009304337021 n16=7.351238634715901e-05 n17=5.269829302651288e-05 n18=9.779662120251563e-05 n19=0.0001804078326153192 n20=0.0001016647642240856 n21=2.762648273766605e-05 n22=9.993946394092976e-05 n23=2.421022369537898e-05 n24=0.0004087987987336017 n25=6.820379540320908e-06 n26=0.06070212945923873 n27=0.02197004388929556 n28=0.01334174071502982 n29=0.006677089669437629 n30=0.008699973523331749 n31=0.005352933241466216 n32=0.0141894442762256 n33=0.004323180458490164 n34=0.004460729730175535 n35=0.009156478894875137 n36=0.001132363769617065 n37=0.007534721520984855 n38=0.0087106054888296 n39=0.01423203568718143 n40=0.001158886687053232 n41=0.001346558644547224 n42=0.01570799742474796 n43=0.01100443756542796 n44=0.0002910896969011556 n45=0.0005049318402958246 n46=0.0003778425158488328 n47=0.0003054584561951971 n48=0.0001685311755119401 n49=0.0002363903784488873 n50=9.380488203504324e-05 n51=0.0002240014628033902 n52=0.0001556655468716874 n53=0.000159956911591362 n54=0.0001448277355570516 n55=9.327755266068209e-05 n56=0.0001078093840965268 n57=0.0004480915890681593 n58=6.254131783207005e-05 n59=0.0001642845878845742 n60=0.0003680718819593248 n61=0.0002816976481994595 n62=8.075458729048173e-05 n63=7.057483222910577e-05 n64=0.001442328804182593 n65=0.001472792230314752 Q is here equal to 8.000000000000048 4.) nd: 3.217859574884278 Norm of Spectral functions:  0: 1.0050  1: 0.9805  2: 0.9995  3: 0.9989  4: 0.9998  5: 0.9951  6: 0.9994  7: 1.0019  8: 0.9817  9: 0.9740 10: 1.0035 11: 1.0000 12: 1.0010 13: 1.0001 14: 0.9999 15: 0.9989 16: 1.0003 17: 1.0002 18: 1.0001 19: 0.9973 20: 1.0001 21: 1.0001 22: 1.0015 23: 0.9994 24: 0.6760 25: 9.0956 26: 0.9998 27: 0.9999 28: 1.0013 29: 1.0028 30: 1.0011 31: 1.0086 32: 1.0011 33: 0.9918 34: 1.0052 35: 0.9817 36: 0.9973 37: 0.9912 38: 0.9962 39: 0.9995 40: 0.9915 41: 0.9979 42: 0.9999 43: 0.9990 44: 0.9985 45: 0.9122 46: 0.8795 47: 1.1283 48: 1.0343 49: 0.7880 50: 1.4024 51: 1.1563 52: 1.3484 53: 0.9682 54: 1.1925 55: 1.0219 56: 1.0322 57: 0.8676 58: 1.0205 59: 1.0203 60: 1.0169 61: 1.0106 62: 1.0095 63: 1.0091 64: 0.2523 65: 0.2174  0: 2.7889  1: 0.4289 4.) SelfConsistentStep 4.) Difference between steps: 0.2396 5.) DeterminSpectralFunctions ; lambda = -32.96612929343366 -1.962560687750869 Found lorentz at 11 0.00224222 lm= 0.00224222 7.53837e-08 -0.619586 lp= 0.00224222 7.53837e-08 -0.775307 r- 0.000423549 Found lorentz at 12 0.821099 lm= 0.821099 2.27211e-06 -2.67327e-15 lp= 0.821099 2.27211e-06 -0.779356 r- 2.41579e-05 Found lorentz at 13 1.34764 lm= 1.34764 1.025e-05 -5.83066e-16 lp= 1.34764 1.025e-05 -0.773074 r- 0.000441959 Found lorentz at 14 1.46582 lm= 1.46582 0.000100117 -6.05469e-17 lp= 1.46582 0.000100117 -0.778576 r- 0.00428635 Found lorentz at 15 1.51673 lm= 1.51673 0.000110303 -5.21177e-17 lp= 1.51673 0.000110303 -0.758204 r- 0.0048493 Found lorentz at 16 1.95014 lm= 1.95014 0.000122453 -4.90263e-17 lp= 1.95014 0.000122453 -0.774818 r- 0.00526804 Found lorentz at 17 1.7366 lm= 1.7366 0.000135599 -4.34345e-17 lp= 1.7366 0.000135599 -0.767443 r- 0.00588965 Found lorentz at 18 1.79615 lm= 1.79615 0.000342742 -1.73593e-17 lp= 1.79615 0.000342742 -0.771346 r- 0.0148114 Found lorentz at 19 1.63556 lm= 1.63556 0.000447565 -1.23174e-17 lp= 1.63556 0.000447566 -0.742486 r- 0.0200931 Found lorentz at 20 2.03494 lm= 2.03494 0.000603107 -9.22548e-18 lp= 2.03494 0.000603108 -0.74592 r- 0.0269514 Found lorentz at 21 2.36413 lm= 2.36413 0.000287276 -2.02988e-17 lp= 2.36413 0.000287276 -0.763633 r- 0.0125399 Found lorentz at 22 2.34367 lm= 2.34367 0.000700354 -8.57532e-18 lp= 2.34367 0.000700354 -0.774969 r- 0.030124 Found lorentz at 23 2.44616 lm= 2.44616 0.000234002 -2.53917e-17 lp= 2.44616 0.000234002 -0.770825 r- 0.0101191 Q = 7.999999999998893 n0=3.746341022909023e-06 n1=1.921372002990706e-07 n2=0.004410402782622167 n3=0.001082679169397119 n4=0.000224795535956433 n5=1.310810236309678e-05 n6=4.678466893536473e-05 n7=6.346431874617092e-06 n8=1.907530962192345e-06 n9=2.888279978111173e-07 n10=1.150913171909598e-06 n11=0.7756244082151729 n12=0.000383033027985564 n13=0.0003171986784862481 n14=0.0001622355497240692 n15=0.0001469925845064501 n16=7.415746586398262e-05 n17=5.339884179195553e-05 n18=9.951495058301695e-05 n19=0.0001826555522687704 n20=0.0001029990131347413 n21=2.786664447082193e-05 n22=0.0001018156617032029 n23=2.445855885225176e-05 n24=0.0004161901472372103 n25=6.910648696174703e-06 n26=0.06071067960809703 n27=0.02194509527103477 n28=0.01331097904483666 n29=0.006653547237875396 n30=0.00868001535176368 n31=0.005344727963776264 n32=0.01414559920878266 n33=0.004306473409773639 n34=0.004445886289958775 n35=0.009120168956116385 n36=0.001129989277340425 n37=0.007506404668265084 n38=0.008685936159116066 n39=0.01415671924158994 n40=0.001154893943211791 n41=0.001341110003503517 n42=0.0156255162030945 n43=0.01096282908087595 n44=0.0002916446180150624 n45=0.0005056384608996223 n46=0.0003782893444931954 n47=0.0003058049685513188 n48=0.0001687414651025519 n49=0.0002365935958690291 n50=9.39412457090514e-05 n51=0.000224140914698971 n52=0.0001557203860870904 n53=0.0001599688513291937 n54=0.0001447939027037546 n55=9.324225657074597e-05 n56=0.0001078874015997371 n57=0.0004485376246602343 n58=6.258999604293423e-05 n59=0.0001644096753799144 n60=0.0003684747355637225 n61=0.0002819614125785197 n62=8.080680151120636e-05 n63=7.059351755143937e-05 n64=0.001442476953194904 n65=0.001471932970894148 Q is here equal to 7.999999999998893 5.) nd: 3.217655967579282 Norm of Spectral functions:  0: 1.0034  1: 0.9986  2: 0.9985  3: 0.9992  4: 0.9984  5: 0.9969  6: 0.9990  7: 0.9969  8: 1.0076  9: 0.9911 10: 0.8303 11: 1.0000 12: 1.0010 13: 1.0000 14: 0.9999 15: 0.9985 16: 1.0004 17: 1.0001 18: 1.0000 19: 0.9972 20: 0.9999 21: 0.9999 22: 1.0017 23: 0.9987 24: 1.4564 25: 2.5433 26: 0.9998 27: 0.9999 28: 1.0014 29: 1.0023 30: 1.0012 31: 1.0092 32: 1.0015 33: 0.9932 34: 1.0039 35: 0.9814 36: 0.9948 37: 0.9927 38: 0.9983 39: 1.0001 40: 0.9941 41: 0.9987 42: 0.9997 43: 0.9982 44: 0.9999 45: 0.8993 46: 0.8945 47: 1.0894 48: 1.0059 49: 0.7915 50: 1.3628 51: 1.1206 52: 1.3157 53: 0.9542 54: 1.1571 55: 1.0332 56: 1.0268 57: 0.9114 58: 1.0195 59: 1.0166 60: 1.0152 61: 1.0123 62: 1.0087 63: 1.0086 64: 0.2874 65: 0.2229  0: 2.7893  1: 0.4284 5.) SelfConsistentStep 5.) Difference between steps: 0.07751 6.) DeterminSpectralFunctions ; lambda = -32.96485783320045 -1.961289227517657 Found lorentz at 11 0.00224787 lm= 0.00224787 7.54623e-08 -0.619445 lp= 0.00224787 7.54623e-08 -0.775568 r- 0.000423847 Found lorentz at 12 0.821218 lm= 0.821218 2.27319e-06 -2.67371e-15 lp= 0.821218 2.27319e-06 -0.779606 r- 2.41617e-05 Found lorentz at 13 1.34784 lm= 1.34784 9.8365e-06 -6.0787e-16 lp= 1.34784 9.8365e-06 -0.77326 r- 0.000424027 Found lorentz at 14 1.46662 lm= 1.46662 9.01495e-05 -6.72845e-17 lp= 1.46662 9.01496e-05 -0.778824 r- 0.00385837 Found lorentz at 15 1.5175 lm= 1.5175 0.000105887 -5.43232e-17 lp= 1.5175 0.000105887 -0.758427 r- 0.00465379 Found lorentz at 16 1.94939 lm= 1.94939 0.000125757 -4.76792e-17 lp= 1.94939 0.000125757 -0.774339 r- 0.00541354 Found lorentz at 17 1.7368 lm= 1.7368 0.000133148 -4.42662e-17 lp= 1.7368 0.000133148 -0.767721 r- 0.00578109 Found lorentz at 18 1.797 lm= 1.797 0.000349549 -1.70367e-17 lp= 1.797 0.000349549 -0.771697 r- 0.0150987 Found lorentz at 19 1.63704 lm= 1.63704 0.000466327 -1.18375e-17 lp= 1.63704 0.000466329 -0.74298 r- 0.0209216 Found lorentz at 20 2.03583 lm= 2.03583 0.000614243 -9.05983e-18 lp= 2.03583 0.000614244 -0.745986 r- 0.0274466 Found lorentz at 21 2.36417 lm= 2.36417 0.000335897 -1.73309e-17 lp= 2.36417 0.000335898 -0.762983 r- 0.0146748 Found lorentz at 22 2.34461 lm= 2.34461 0.000827918 -7.26211e-18 lp= 2.34461 0.000827919 -0.7754 r- 0.0355911 Found lorentz at 23 2.44509 lm= 2.44509 0.000437981 -1.35674e-17 lp= 2.44509 0.000437983 -0.770864 r- 0.0189391 Q = 7.999999999999249 n0=3.749984393688315e-06 n1=1.946103675732401e-07 n2=0.004430522850653618 n3=0.001089112383147645 n4=0.0002230129362961883 n5=1.311384830809478e-05 n6=4.689187410727005e-05 n7=6.150848734238466e-06 n8=1.887978629725912e-06 n9=2.87525445067537e-07 n10=1.124396032883223e-06 n11=0.775447735415441 n12=0.0003830877366064757 n13=0.0003172271841893228 n14=0.0001622028973356729 n15=0.0001470661886214809 n16=7.409903099726519e-05 n17=5.340068300773055e-05 n18=9.950072290853974e-05 n19=0.0001826946559758842 n20=0.0001030522793393448 n21=2.786405513288406e-05 n22=0.0001018375494751454 n23=2.44614665144003e-05 n24=0.0004163141745053636 n25=6.952759317992533e-06 n26=0.06078191427797444 n27=0.02196239732746808 n28=0.01331568256645311 n29=0.006651377704862453 n30=0.008684535150202566 n31=0.00535055422420447 n32=0.01415285021804859 n33=0.004302887439040674 n34=0.00444677935924971 n35=0.009128016210532315 n36=0.001130607234620115 n37=0.007515555149625855 n38=0.008699739081640817 n39=0.01416751453895369 n40=0.001155276553536248 n41=0.001341237890518096 n42=0.01563520010173374 n43=0.01095941000245084 n44=0.0002911224108537011 n45=0.000506114131976843 n46=0.0003785159969309326 n47=0.0003059427312892241 n48=0.0001688459352245363 n49=0.0002366571628931528 n50=9.400209150983524e-05 n51=0.0002241234139033345 n52=0.0001556708791394889 n53=0.0001598685009011609 n54=0.0001446739018024045 n55=9.313637015805942e-05 n56=0.0001078938682738066 n57=0.0004486723010256564 n58=6.258777298643582e-05 n59=0.0001644254174064552 n60=0.0003686309219062897 n61=0.0002820197643596101 n62=8.079872697909757e-05 n63=7.054081066460131e-05 n64=0.001441178498235953 n65=0.001469497324979173 Q is here equal to 7.999999999999249 6.) nd: 3.217780256656185 Norm of Spectral functions:  0: 1.0001  1: 1.0124  2: 0.9987  3: 0.9990  4: 0.9999  5: 1.0018  6: 0.9991  7: 1.0127  8: 0.9966  9: 0.9949 10: 1.0739 11: 1.0000 12: 1.0011 13: 1.0001 14: 1.0000 15: 0.9987 16: 1.0004 17: 1.0002 18: 1.0002 19: 0.9978 20: 1.0002 21: 0.9998 22: 1.0022 23: 0.9965 24: 1.5499 25: 1.5327 26: 0.9998 27: 1.0000 28: 1.0014 29: 1.0020 30: 1.0012 31: 1.0092 32: 1.0017 33: 0.9941 34: 1.0041 35: 0.9812 36: 0.9946 37: 0.9924 38: 0.9986 39: 1.0001 40: 0.9941 41: 0.9988 42: 0.9997 43: 0.9981 44: 1.0000 45: 0.8931 46: 0.9028 47: 1.0731 48: 0.9877 49: 0.7868 50: 1.3530 51: 1.1084 52: 1.3158 53: 0.9413 54: 1.1465 55: 1.0348 56: 1.0284 57: 0.9249 58: 1.0197 59: 1.0165 60: 1.0158 61: 1.0137 62: 1.0091 63: 1.0094 64: 0.3395 65: 0.2383  0: 2.7893  1: 0.4285 6.) SelfConsistentStep 6.) Difference between steps: 0.0687 7.) DeterminSpectralFunctions ; lambda = -32.96425896215361 -1.960690356470824 Found lorentz at 11 0.00225371 lm= 0.00225371 7.56573e-08 -0.619181 lp= 0.00225371 7.56573e-08 -0.775692 r- 0.000424875 Found lorentz at 12 0.821499 lm= 0.821499 2.28227e-06 -2.66425e-15 lp= 0.821499 2.28227e-06 -0.779778 r- 2.42528e-05 Found lorentz at 13 1.34825 lm= 1.34825 9.77745e-06 -6.11819e-16 lp= 1.34825 9.77745e-06 -0.773436 r- 0.000421386 Found lorentz at 14 1.4673 lm= 1.4673 8.88669e-05 -6.8288e-17 lp= 1.4673 8.8867e-05 -0.77901 r- 0.00380257 Found lorentz at 15 1.51757 lm= 1.51757 0.000107037 -5.37489e-17 lp= 1.51757 0.000107037 -0.758493 r- 0.00470393 Found lorentz at 16 1.94951 lm= 1.94951 0.00012814 -4.6793e-17 lp= 1.94951 0.00012814 -0.774341 r- 0.00551608 Found lorentz at 17 1.73714 lm= 1.73714 0.000134589 -4.38132e-17 lp= 1.73714 0.000134589 -0.767903 r- 0.00584226 Found lorentz at 18 1.79759 lm= 1.79759 0.000358711 -1.66109e-17 lp= 1.79759 0.000358711 -0.771914 r- 0.0154901 Found lorentz at 19 1.63652 lm= 1.63651 0.000486799 -1.1342e-17 lp= 1.63652 0.000486801 -0.743054 r- 0.0218379 Found lorentz at 20 2.03513 lm= 2.03512 0.000625528 -8.89373e-18 lp= 2.03512 0.00062553 -0.745875 r- 0.0279551 Found lorentz at 21 2.36425 lm= 2.36425 0.000346414 -1.68058e-17 lp= 2.36425 0.000346415 -0.763005 r- 0.0151338 Found lorentz at 22 2.34326 lm= 2.34326 0.000890131 -6.75254e-18 lp= 2.34326 0.000890133 -0.775285 r- 0.0382712 Found lorentz at 23 2.44516 lm= 2.44516 0.000410553 -1.44393e-17 lp= 2.44516 0.000410555 -0.769945 r- 0.0177742 Q = 7.999999999998361 n0=3.766535318208138e-06 n1=1.966556094916749e-07 n2=0.004458214876280764 n3=0.001098066579206103 n4=0.0002212040001310102 n5=1.313384301303606e-05 n6=4.708730072282628e-05 n7=5.940549246223837e-06 n8=1.868375747763442e-06 n9=2.858369541122299e-07 n10=1.094847035616886e-06 n11=0.7751182864786201 n12=0.0003833802447364501 n13=0.0003174737386350561 n14=0.0001623359554034969 n15=0.0001472470863213295 n16=7.40875384949158e-05 n17=5.344747159240558e-05 n18=9.959573831561474e-05 n19=0.0001829159014380774 n20=0.0001031814327956424 n21=2.787303976642454e-05 n22=0.0001019707187865475 n23=2.44703496012559e-05 n24=0.000416862733526652 n25=6.974574070706817e-06 n26=0.06083976735326865 n27=0.0219933453903255 n28=0.01333203691231673 n29=0.006655619294452584 n30=0.008697822437862521 n31=0.005360989512800644 n32=0.01417295759453462 n33=0.004303930523305427 n34=0.004452038002757956 n35=0.009146154477170697 n36=0.001132406260281159 n37=0.007532845431979364 n38=0.008725098423257803 n39=0.01419631756901193 n40=0.001156945630898166 n41=0.001343012198400376 n42=0.01566416489555552 n43=0.01096843931645125 n44=0.0002907765901847177 n45=0.0005066302120771294 n46=0.0003788077065950555 n47=0.0003061386941786297 n48=0.0001689792422899189 n49=0.0002367868444269477 n50=9.407883828344849e-05 n51=0.0002241797639765487 n52=0.000155689335716669 n53=0.0001598385097517212 n54=0.0001446240340454706 n55=9.309175213941417e-05 n56=0.000107935706931823 n57=0.0004489410778731582 n58=6.260834523521164e-05 n59=0.0001645074985551473 n60=0.0003688814932903685 n61=0.0002821691021083973 n62=8.081827279870364e-05 n63=7.053091957605542e-05 n64=0.001440840275166624 n65=0.001468292158798234 Q is here equal to 7.999999999998361 7.) nd: 3.218038584792253 Norm of Spectral functions:  0: 0.9992  1: 1.0140  2: 0.9990  3: 0.9989  4: 1.0018  5: 1.0048  6: 0.9991  7: 1.0097  8: 0.9934  9: 0.9969 10: 1.0168 11: 1.0000 12: 1.0011 13: 1.0001 14: 1.0002 15: 0.9986 16: 1.0004 17: 1.0002 18: 1.0003 19: 0.9975 20: 1.0001 21: 0.9999 22: 1.0020 23: 0.9969 24: 1.9023 25: 0.9014 26: 0.9998 27: 1.0000 28: 1.0014 29: 1.0019 30: 1.0012 31: 1.0090 32: 1.0018 33: 0.9943 34: 1.0047 35: 0.9808 36: 0.9955 37: 0.9918 38: 0.9985 39: 1.0001 40: 0.9935 41: 0.9987 42: 0.9998 43: 0.9981 44: 0.9996 45: 0.8901 46: 0.9092 47: 1.0632 48: 0.9790 49: 0.7869 50: 1.3410 51: 1.0986 52: 1.3076 53: 0.9376 54: 1.1367 55: 1.0370 56: 1.0279 57: 0.9335 58: 1.0194 59: 1.0165 60: 1.0160 61: 1.0142 62: 1.0093 63: 1.0096 64: 0.3663 65: 0.2440  0: 2.7893  1: 0.4287 7.) SelfConsistentStep 7.) Difference between steps: 0.0712 8.) DeterminSpectralFunctions ; lambda = -32.96441890036136 -1.960850294678568 Found lorentz at 11 0.00225861 lm= 0.00225861 7.59836e-08 -0.618848 lp= 0.00225861 7.59836e-08 -0.775654 r- 0.000426728 Found lorentz at 12 0.821803 lm= 0.821803 2.30033e-06 -2.64347e-15 lp= 0.821803 2.30033e-06 -0.779797 r- 2.44441e-05 Found lorentz at 13 1.34889 lm= 1.34889 1.00313e-05 -5.96459e-16 lp= 1.34889 1.00313e-05 -0.773514 r- 0.000432281 Found lorentz at 14 1.4678 lm= 1.4678 9.49068e-05 -6.39463e-17 lp= 1.4678 9.4907e-05 -0.779035 r- 0.00406088 Found lorentz at 15 1.51792 lm= 1.51792 0.000114046 -5.04444e-17 lp= 1.51792 0.000114047 -0.758487 r- 0.00501203 Found lorentz at 16 1.95061 lm= 1.95061 0.000130317 -4.60424e-17 lp= 1.95061 0.000130317 -0.774603 r- 0.0056079 Found lorentz at 17 1.73752 lm= 1.73752 0.000139531 -4.22605e-17 lp= 1.73752 0.000139531 -0.767897 r- 0.00605686 Found lorentz at 18 1.79814 lm= 1.79814 0.000371072 -1.60592e-17 lp= 1.79814 0.000371072 -0.771955 r- 0.0160231 Found lorentz at 19 1.63676 lm= 1.63676 0.00051566 -1.07087e-17 lp= 1.63676 0.000515662 -0.743108 r- 0.0231309 Found lorentz at 20 2.03548 lm= 2.03548 0.000642955 -8.65358e-18 lp= 2.03548 0.000642957 -0.745914 r- 0.0287324 Found lorentz at 21 2.36496 lm= 2.36496 0.000350525 -1.66165e-17 lp= 2.36496 0.000350526 -0.763186 r- 0.0153098 Found lorentz at 22 2.34345 lm= 2.34345 0.000916879 -6.55585e-18 lp= 2.34345 0.000916882 -0.775303 r- 0.0394204 Found lorentz at 23 2.44604 lm= 2.44604 0.000383539 -1.5464e-17 lp= 2.44604 0.00038354 -0.770135 r- 0.0166006 Q = 7.999999999999025 n0=3.784048590453097e-06 n1=1.977456827276711e-07 n2=0.004535739442175501 n3=0.001124726939911144 n4=0.0002229189221068892 n5=1.335797785331492e-05 n6=4.82446090976804e-05 n7=5.850158980682428e-06 n8=1.897153403368153e-06 n9=2.886875852747982e-07 n10=1.087250984931943e-06 n11=0.7747025602481388 n12=0.0003839521926062208 n13=0.0003179667116403964 n14=0.0001626560358582712 n15=0.0001475199111180859 n16=7.41337711693903e-05 n17=5.354589104458084e-05 n18=9.980976279660812e-05 n19=0.0001832527375168358 n20=0.0001033714637201165 n21=2.789970503767112e-05 n22=0.0001022027646257138 n23=2.449348032794496e-05 n24=0.0004177555785671325 n25=6.982989604673171e-06 n26=0.06086664382272984 n27=0.02201841827385589 n28=0.01334883753782233 n29=0.00666125533616591 n30=0.008710359649764122 n31=0.005370651981812215 n32=0.01419565465763787 n33=0.004305967877805417 n34=0.004458163543397965 n35=0.009168279132115761 n36=0.001134057286100785 n37=0.007553128099560139 n38=0.00875157560532836 n39=0.0142348552425338 n40=0.001158895313328647 n41=0.001345206366632353 n42=0.01570503851426326 n43=0.01098777976780146 n44=0.0002907376284135362 n45=0.000507140028994306 n46=0.0003791542244784529 n47=0.0003063930281918828 n48=0.0001691337331345829 n49=0.0002369771848869297 n50=9.416788051183767e-05 n51=0.0002243162672712878 n52=0.0001557828321267689 n53=0.0001598868128168232 n54=0.0001446442139923758 n55=9.311467320951563e-05 n56=0.0001080157519761203 n57=0.0004493054007734378 n58=6.265344015863485e-05 n59=0.0001646551587483223 n60=0.0003691988826046906 n61=0.000282393690166794 n62=8.087010342737268e-05 n63=7.056834160043627e-05 n64=0.001441527062381842 n65=0.001468399471333786 Q is here equal to 7.999999999999025 8.) nd: 3.218240027271996 Norm of Spectral functions:  0: 0.9991  1: 1.0139  2: 0.9984  3: 0.9989  4: 1.0006  5: 0.9973  6: 0.9994  7: 0.9993  8: 0.9969  9: 0.9883 10: 0.9976 11: 1.0000 12: 1.0011 13: 1.0002 14: 1.0002 15: 0.9987 16: 1.0005 17: 1.0002 18: 1.0003 19: 0.9976 20: 1.0001 21: 1.0001 22: 1.0023 23: 0.9980 24: 1.8685 25: 0.8611 26: 0.9998 27: 0.9999 28: 1.0013 29: 1.0018 30: 1.0012 31: 1.0088 32: 1.0018 33: 0.9941 34: 1.0055 35: 0.9811 36: 0.9968 37: 0.9913 38: 0.9980 39: 1.0000 40: 0.9923 41: 0.9985 42: 1.0000 43: 0.9983 44: 0.9987 45: 0.8886 46: 0.9128 47: 1.0582 48: 0.9764 49: 0.7891 50: 1.3311 51: 1.0921 52: 1.2979 53: 0.9386 54: 1.1297 55: 1.0386 56: 1.0268 57: 0.9388 58: 1.0189 59: 1.0164 60: 1.0159 61: 1.0142 62: 1.0096 63: 1.0096 64: 0.3740 65: 0.2434  0: 2.7891  1: 0.4291 8.) SelfConsistentStep 8.) Difference between steps: 0.04565 9.) DeterminSpectralFunctions ; lambda = -32.96529661553207 -1.961728009849278 Found lorentz at 11 0.00225819 lm= 0.00225819 7.66904e-08 -0.618714 lp= 0.00225819 7.66904e-08 -0.775455 r- 0.000430809 Found lorentz at 12 0.82195 lm= 0.82195 2.34678e-06 -2.58978e-15 lp= 0.82195 2.34678e-06 -0.779592 r- 2.49442e-05 Found lorentz at 13 1.34938 lm= 1.34938 1.12413e-05 -5.31971e-16 lp= 1.34938 1.12413e-05 -0.773309 r- 0.000484555 Found lorentz at 14 1.46789 lm= 1.46789 0.00012176 -4.9818e-17 lp= 1.46789 0.00012176 -0.778836 r- 0.00521121 Found lorentz at 15 1.51794 lm= 1.51794 0.000136894 -4.20007e-17 lp= 1.51794 0.000136894 -0.758263 r- 0.00601787 Found lorentz at 16 1.95194 lm= 1.95194 0.000134109 -4.47515e-17 lp= 1.95194 0.000134109 -0.774699 r- 0.00577038 Found lorentz at 17 1.73753 lm= 1.73753 0.000156286 -3.76913e-17 lp= 1.73753 0.000156286 -0.767503 r- 0.00678763 Found lorentz at 18 1.79825 lm= 1.79825 0.000398121 -1.49556e-17 lp= 1.79825 0.000398121 -0.77163 r- 0.0171983 Found lorentz at 19 1.63674 lm= 1.63674 0.000571068 -9.66465e-18 lp= 1.63674 0.00057107 -0.742913 r- 0.025623 Found lorentz at 20 2.03557 lm= 2.03557 0.000679466 -8.18272e-18 lp= 2.03557 0.000679468 -0.745648 r- 0.0303749 Found lorentz at 21 2.36516 lm= 2.36516 0.000390496 -1.49041e-17 lp= 2.36516 0.000390497 -0.762889 r- 0.0170622 Found lorentz at 22 2.3434 lm= 2.3434 0.000966389 -6.21453e-18 lp= 2.3434 0.000966391 -0.774963 r- 0.0415672 Found lorentz at 23 2.44674 lm= 2.44674 0.000380115 -1.55922e-17 lp= 2.44674 0.000380115 -0.76986 r- 0.0164582 Q = 8.000000000000886 n0=3.822527114777983e-06 n1=1.996311110150807e-07 n2=0.004575368635418756 n3=0.001138599793911074 n4=0.0002234170066864213 n5=1.346520753111144e-05 n6=4.882098873995456e-05 n7=5.780324017818854e-06 n8=1.907937389443549e-06 n9=2.898844081328606e-07 n10=1.080081005543664e-06 n11=0.7745395132185585 n12=0.0003852805780610315 n13=0.0003191816822846484 n14=0.0001635073986282118 n15=0.0001480968653186166 n16=7.433614589523501e-05 n17=5.377999666417349e-05 n18=0.0001003531866973207 n19=0.0001839710671897623 n20=0.0001037924141282076 n21=2.798106265954955e-05 n22=0.0001027878931089866 n23=2.456935890302184e-05 n24=0.0004200209603136263 n25=7.000368437886379e-06 n26=0.06085455637866663 n27=0.02202479808327481 n28=0.01335308937689835 n29=0.006661498154936147 n30=0.008714541137501034 n31=0.005374607353815826 n32=0.01420334718105142 n33=0.004305056897533999 n34=0.004459940636327796 n35=0.009177725028071092 n36=0.001134682108322904 n37=0.007562619500167306 n38=0.008765476835506898 n39=0.01425262675273316 n40=0.001159602583326934 n41=0.001345992102515973 n42=0.0157236102233572 n43=0.01099471381848371 n44=0.0002905971356101912 n45=0.0005075399588498272 n46=0.0003794716686982352 n47=0.0003066410704924993 n48=0.0001692742012124756 n49=0.000237171573108461 n50=9.425173045275009e-05 n51=0.0002244806002048406 n52=0.0001559092386372754 n53=0.0001599750563848706 n54=0.000144699634934445 n55=9.31782278069318e-05 n56=0.0001081071822877485 n57=0.0004496754378542522 n58=6.270853155652801e-05 n59=0.0001648242621769883 n60=0.0003695079875340199 n61=0.0002826328423372001 n62=8.093519131661435e-05 n63=7.063502866186062e-05 n64=0.00144288393205419 n65=0.001469491141153549 Q is here equal to 8.000000000000886 9.) nd: 3.218290296107972 Norm of Spectral functions:  0: 0.9990  1: 1.0141  2: 0.9996  3: 0.9989  4: 0.9998  5: 0.9938  6: 0.9993  7: 0.9934  8: 1.0140  9: 1.0484 10: 0.9994 11: 1.0000 12: 1.0011 13: 1.0002 14: 1.0003 15: 0.9986 16: 1.0005 17: 1.0002 18: 1.0003 19: 0.9977 20: 1.0001 21: 1.0001 22: 1.0022 23: 0.9985 24: 1.8021 25: 0.8990 26: 0.9998 27: 0.9999 28: 1.0013 29: 1.0017 30: 1.0011 31: 1.0086 32: 1.0018 33: 0.9941 34: 1.0059 35: 0.9817 36: 0.9975 37: 0.9913 38: 0.9977 39: 0.9999 40: 0.9916 41: 0.9983 42: 1.0002 43: 0.9987 44: 0.9979 45: 0.8863 46: 0.9150 47: 1.0533 48: 0.9748 49: 0.7915 50: 1.3215 51: 1.0859 52: 1.2868 53: 0.9404 54: 1.1229 55: 1.0402 56: 1.0255 57: 0.9442 58: 1.0184 59: 1.0161 60: 1.0157 61: 1.0142 62: 1.0098 63: 1.0096 64: 0.3747 65: 0.2399  0: 2.7890  1: 0.4292 9.) SelfConsistentStep 9.) Difference between steps: 0.02635 10.) DeterminSpectralFunctions ; lambda = -32.96630320020794 -1.962734594525148 Found lorentz at 11 0.00225539 lm= 0.00225539 7.73819e-08 -0.618713 lp= 0.00225539 7.73819e-08 -0.775235 r- 0.000434817 Found lorentz at 12 0.822061 lm= 0.822061 2.39504e-06 -2.53605e-15 lp= 0.822061 2.39504e-06 -0.779355 r- 2.5465e-05 Found lorentz at 13 1.3498 lm= 1.3498 1.29214e-05 -4.62488e-16 lp= 1.3498 1.29214e-05 -0.773045 r- 0.000557164 Found lorentz at 14 1.4676 lm= 1.4676 0.000155167 -3.90685e-17 lp= 1.4676 0.000155168 -0.7786 r- 0.00664304 Found lorentz at 15 1.51783 lm= 1.51782 0.000163326 -3.51809e-17 lp= 1.51782 0.000163326 -0.758021 r- 0.00718212 Found lorentz at 16 1.95321 lm= 1.95321 0.00013795 -4.35116e-17 lp= 1.95321 0.00013795 -0.774753 r- 0.00593522 Found lorentz at 17 1.73749 lm= 1.73749 0.000176844 -3.32718e-17 lp= 1.73749 0.000176844 -0.767068 r- 0.00768486 Found lorentz at 18 1.79796 lm= 1.79796 0.000427718 -1.39055e-17 lp= 1.79796 0.000427718 -0.77121 r- 0.0184869 Found lorentz at 19 1.63652 lm= 1.63652 0.000625189 -8.82142e-18 lp= 1.63652 0.000625191 -0.742635 r- 0.0280618 Found lorentz at 20 2.03544 lm= 2.03544 0.000714086 -7.7785e-18 lp= 2.03544 0.000714088 -0.745288 r- 0.0319379 Found lorentz at 21 2.36503 lm= 2.36503 0.000448541 -1.29657e-17 lp= 2.36503 0.000448542 -0.762606 r- 0.0196057 Found lorentz at 22 2.34316 lm= 2.34316 0.0010118 -5.92877e-18 lp= 2.34316 0.00101181 -0.774517 r- 0.0435457 Found lorentz at 23 2.44686 lm= 2.44686 0.000387021 -1.52915e-17 lp= 2.44686 0.000387022 -0.769295 r- 0.0167695 Q = 7.999999999998336 n0=3.861004301075011e-06 n1=2.01404253252357e-07 n2=0.004586331442247234 n3=0.001142537944260109 n4=0.0002229850985753235 n5=1.348309432413778e-05 n6=4.894200543045856e-05 n7=5.723573473428429e-06 n8=1.904763123783082e-06 n9=2.899990910443764e-07 n10=1.073482036082023e-06 n11=0.7745411903132845 n12=0.0003865431030159619 n13=0.0003203487552828882 n14=0.0001643503421418624 n15=0.0001486412155164519 n16=7.453707534209877e-05 n17=5.400645098904399e-05 n18=0.0001008898049977952 n19=0.0001846514476685451 n20=0.0001041942178146997 n21=2.806089042599672e-05 n22=0.0001033636540424153 n23=2.464456472946889e-05 n24=0.0004222510938549135 n25=7.01541647231943e-06 n26=0.06082784881473993 n27=0.02202064227616585 n28=0.01334964683352306 n29=0.006658569266935264 n30=0.008713491127170826 n31=0.005374945949426477 n32=0.01420167982983496 n33=0.004302474481552377 n34=0.004459004634868527 n35=0.009178628499770292 n36=0.001134665139190803 n37=0.007564815775182417 n38=0.008770694220081469 n39=0.0142563029168755 n40=0.001159510460179412 n41=0.001345860488930136 n42=0.01572717234160625 n43=0.01099336159032172 n44=0.0002904289158129843 n45=0.0005077434174367802 n46=0.0003796609789447209 n47=0.00030679259266467 n48=0.0001693568998078125 n49=0.0002372951950212103 n50=9.430320476401351e-05 n51=0.0002245894296668282 n52=0.0001560012776703717 n53=0.0001600351489812368 n54=0.0001447323676757638 n55=9.323082799858999e-05 n56=0.000108169810422134 n57=0.0004499084889599639 n58=6.274774041741334e-05 n59=0.0001649479615639782 n60=0.0003696991430606895 n61=0.0002827894487437269 n62=8.098082815219268e-05 n63=7.069018566071092e-05 n64=0.001444035536990632 n65=0.001470523796533107 Q is here equal to 7.999999999998336 10.) nd: 3.218254815904769 Norm of Spectral functions:  0: 0.9990  1: 1.0143  2: 1.0014  3: 0.9990  4: 0.9996  5: 0.9970  6: 0.9992  7: 1.0003  8: 1.0172  9: 1.0625 10: 1.0074 11: 1.0000 12: 1.0011 13: 1.0002 14: 1.0003 15: 0.9985 16: 1.0006 17: 1.0002 18: 1.0003 19: 0.9977 20: 1.0001 21: 1.0000 22: 1.0021 23: 0.9985 24: 1.7317 25: 0.9612 26: 0.9998 27: 0.9999 28: 1.0013 29: 1.0017 30: 1.0011 31: 1.0085 32: 1.0018 33: 0.9943 34: 1.0060 35: 0.9819 36: 0.9977 37: 0.9913 38: 0.9975 39: 0.9998 40: 0.9914 41: 0.9983 42: 1.0003 43: 0.9988 44: 0.9977 45: 0.8844 46: 0.9163 47: 1.0498 48: 0.9745 49: 0.7939 50: 1.3137 51: 1.0814 52: 1.2773 53: 0.9423 54: 1.1178 55: 1.0413 56: 1.0243 57: 0.9485 58: 1.0180 59: 1.0159 60: 1.0155 61: 1.0140 62: 1.0100 63: 1.0096 64: 0.3721 65: 0.2358  0: 2.7890  1: 0.4292 10.) SelfConsistentStep 10.) Difference between steps: 0.01923 11.) DeterminSpectralFunctions ; lambda = -32.96706417768807 -1.963495572005282 Found lorentz at 11 0.00225232 lm= 0.00225232 7.78603e-08 -0.618774 lp= 0.00225232 7.78603e-08 -0.775073 r- 0.000437596 Found lorentz at 12 0.822174 lm= 0.822174 2.43001e-06 -2.49849e-15 lp= 0.822174 2.43001e-06 -0.779188 r- 2.58423e-05 Found lorentz at 13 1.35011 lm= 1.35011 1.43324e-05 -4.1675e-16 lp= 1.35011 1.43324e-05 -0.772853 r- 0.000618159 Found lorentz at 14 1.46735 lm= 1.46735 0.000181926 -3.33083e-17 lp= 1.46735 0.000181927 -0.77844 r- 0.00779024 Found lorentz at 15 1.51777 lm= 1.51777 0.00018409 -3.11996e-17 lp= 1.51777 0.000184091 -0.757863 r- 0.00809692 Found lorentz at 16 1.95407 lm= 1.95407 0.000140872 -4.26149e-17 lp= 1.95407 0.000140872 -0.774807 r- 0.00606054 Found lorentz at 17 1.7375 lm= 1.7375 0.000193232 -3.04258e-17 lp= 1.7375 0.000193233 -0.766763 r- 0.00840036 Found lorentz at 18 1.79769 lm= 1.79769 0.000450807 -1.31827e-17 lp= 1.79769 0.000450807 -0.770899 r- 0.0194927 Found lorentz at 19 1.63634 lm= 1.63634 0.000665754 -8.27937e-18 lp= 1.63634 0.000665756 -0.742431 r- 0.0298908 Found lorentz at 20 2.03537 lm= 2.03537 0.000738711 -7.51428e-18 lp= 2.03537 0.000738713 -0.745044 r- 0.0330501 Found lorentz at 21 2.36492 lm= 2.36492 0.000492376 -1.18065e-17 lp= 2.36492 0.000492378 -0.762449 r- 0.0215262 Found lorentz at 22 2.34297 lm= 2.34297 0.00104072 -5.75921e-18 lp= 2.34297 0.00104073 -0.774194 r- 0.044809 Found lorentz at 23 2.44689 lm= 2.44689 0.000393168 -1.50358e-17 lp= 2.44689 0.000393168 -0.768869 r- 0.0170453 Q = 7.99999999999833 n0=3.888606704500173e-06 n1=2.025832811082073e-07 n2=0.00457985889996438 n3=0.001140329193180167 n4=0.000222030393523936 n5=1.344702976097566e-05 n6=4.878338792108257e-05 n7=5.677068032187747e-06 n8=1.893432208344746e-06 n9=2.894839893125982e-07 n10=1.06756634362312e-06 n11=0.774620084596602 n12=0.0003873929122224505 n13=0.0003211398639716587 n14=0.0001649375532350548 n15=0.0001490088233809535 n16=7.467031085693056e-05 n17=5.416260260276113e-05 n18=0.000101265511080473 n19=0.0001851130487621388 n20=0.0001044669260672396 n21=2.811409241636446e-05 n22=0.0001037671994722859 n23=2.469447609274025e-05 n24=0.0004238033624639606 n25=7.023316131275357e-06 n26=0.06080343304612414 n27=0.02201306355056032 n28=0.0133432499916206 n29=0.006654620369375281 n30=0.008710268682312321 n31=0.005373652577364405 n32=0.01419601100642457 n33=0.0042994877474532 n34=0.004456950327988348 n35=0.009175235591353269 n36=0.001134370138427144 n37=0.007563205985966204 n38=0.008771074621032915 n39=0.01425254591980902 n40=0.001159052914962019 n41=0.00134530796098245 n42=0.01572288022368192 n43=0.01098796812529917 n44=0.000290275034229745 n45=0.0005077820711679013 n46=0.0003797245937993227 n47=0.0003068431312431404 n48=0.0001693834643487925 n49=0.0002373417498676246 n50=9.432186494908709e-05 n51=0.0002246284420510652 n52=0.000156043353244493 n53=0.0001600508396749364 n54=0.0001447297000258526 n55=9.325607000252891e-05 n56=0.0001081969031795703 n57=0.0004499952387719317 n58=6.276582872771366e-05 n59=0.0001650135963632346 n60=0.0003697687297334634 n61=0.0002828528129808304 n62=8.100021598239866e-05 n63=7.072108488168118e-05 n64=0.001444699094761881 n65=0.001471115159007454 Q is here equal to 7.99999999999833 11.) nd: 3.218191562869602 Norm of Spectral functions:  0: 0.9991  1: 1.0146  2: 1.0007  3: 0.9989  4: 0.9998  5: 0.9951  6: 0.9993  7: 1.0048  8: 1.0106  9: 0.9808 10: 0.9985 11: 1.0000 12: 1.0011 13: 1.0002 14: 1.0003 15: 0.9984 16: 1.0007 17: 1.0002 18: 1.0002 19: 0.9977 20: 1.0001 21: 1.0000 22: 1.0020 23: 0.9983 24: 1.6830 25: 1.0391 26: 0.9998 27: 0.9999 28: 1.0013 29: 1.0017 30: 1.0012 31: 1.0086 32: 1.0018 33: 0.9945 34: 1.0059 35: 0.9818 36: 0.9976 37: 0.9913 38: 0.9976 39: 0.9998 40: 0.9916 41: 0.9983 42: 1.0003 43: 0.9987 44: 0.9979 45: 0.8832 46: 0.9170 47: 1.0477 48: 0.9749 49: 0.7960 50: 1.3080 51: 1.0785 52: 1.2704 53: 0.9441 54: 1.1144 55: 1.0421 56: 1.0235 57: 0.9514 58: 1.0177 59: 1.0157 60: 1.0153 61: 1.0139 62: 1.0102 63: 1.0095 64: 0.3683 65: 0.2323  0: 2.7890  1: 0.4292 11.) SelfConsistentStep 11.) Difference between steps: 0.01719 12.) DeterminSpectralFunctions ; lambda = -32.96738984595993 -1.963821240277138 Found lorentz at 11 0.00225028 lm= 0.00225028 7.80859e-08 -0.618842 lp= 0.00225028 7.80859e-08 -0.775 r- 0.000438905 Found lorentz at 12 0.822282 lm= 0.822282 2.44741e-06 -2.48033e-15 lp= 0.822282 2.44741e-06 -0.779127 r- 2.60294e-05 Found lorentz at 13 1.35038 lm= 1.35038 1.50443e-05 -3.9698e-16 lp= 1.35038 1.50443e-05 -0.772805 r- 0.000648903 Found lorentz at 14 1.46763 lm= 1.46762 0.000196188 -3.08872e-17 lp= 1.46762 0.000196189 -0.778444 r- 0.00840092 Found lorentz at 15 1.51793 lm= 1.51793 0.000194883 -2.94695e-17 lp= 1.51793 0.000194884 -0.757834 r- 0.00857196 Found lorentz at 16 1.9547 lm= 1.9547 0.000142212 -4.22279e-17 lp= 1.9547 0.000142212 -0.77494 r- 0.00611712 Found lorentz at 17 1.73763 lm= 1.73763 0.000201462 -2.91742e-17 lp= 1.73763 0.000201462 -0.766649 r- 0.00875944 Found lorentz at 18 1.79802 lm= 1.79802 0.000462908 -1.28364e-17 lp= 1.79802 0.000462908 -0.770848 r- 0.0200173 Found lorentz at 19 1.63648 lm= 1.63648 0.000687324 -8.01873e-18 lp= 1.63648 0.000687326 -0.742394 r- 0.0308608 Found lorentz at 20 2.03568 lm= 2.03568 0.000751704 -7.38429e-18 lp= 2.03568 0.000751705 -0.745038 r- 0.0336317 Found lorentz at 21 2.36529 lm= 2.36529 0.000508123 -1.14419e-17 lp= 2.36529 0.000508125 -0.762491 r- 0.0222134 Found lorentz at 22 2.34316 lm= 2.34316 0.00104883 -5.71368e-18 lp= 2.34316 0.00104883 -0.774124 r- 0.045162 Found lorentz at 23 2.44775 lm= 2.44775 0.000393186 -1.504e-17 lp= 2.44775 0.000393186 -0.768995 r- 0.0170433 Q = 7.999999999999502 n0=3.901260655739851e-06 n1=2.029883415699091e-07 n2=0.004567449280017327 n3=0.001135985528303321 n4=0.0002210648862004365 n5=1.33961289813696e-05 n6=4.854040445849918e-05 n7=5.645096758895005e-06 n8=1.881187744266025e-06 n9=2.888764527301278e-07 n10=1.063408361067505e-06 n11=0.7747071898912391 n12=0.0003877879564996695 n13=0.0003215060881268995 n14=0.0001652178636614829 n15=0.0001491807097638506 n16=7.472404946656692e-05 n17=5.423841634878851e-05 n18=0.0001014475657666552 n19=0.0001853291497087628 n20=0.0001045928243915043 n21=2.813609084072775e-05 n22=0.0001039665882907552 n23=2.471366513088869e-05 n24=0.0004245435252316183 n25=7.023494225763431e-06 n26=0.06078995370456077 n27=0.02200664307206122 n28=0.01333725207805973 n29=0.006651177529349033 n30=0.008707044932706635 n31=0.005372125201368148 n32=0.01419025105414472 n33=0.004296985479583551 n34=0.004454944858792781 n35=0.009170898275737296 n36=0.001134049294668996 n37=0.007560547763275398 n38=0.008769617896623118 n39=0.01424679437794899 n40=0.001158555635296194 n41=0.001344712118878572 n42=0.01571661581905977 n43=0.01098214594225401 n44=0.0002901696831659072 n45=0.0005077340789905736 n46=0.0003797111928649321 n47=0.0003068290905481247 n48=0.000169375931922449 n49=0.0002373378367784969 n50=9.431967956114435e-05 n51=0.0002246186288120008 n52=0.0001560474915917138 n53=0.000160033684942086 n54=0.0001447024769654629 n55=9.325761754549692e-05 n56=0.0001081987787389894 n57=0.0004499878585323064 n58=6.276828755974768e-05 n59=0.0001650360523588269 n60=0.0003697614706816267 n61=0.0002828535727722048 n62=8.100023021062073e-05 n63=7.073084111749465e-05 n64=0.001444925711579945 n65=0.001471267843422923 Q is here equal to 7.999999999999502 12.) nd: 3.218137958137256 Norm of Spectral functions:  0: 0.9993  1: 1.0144  2: 0.9993  3: 0.9989  4: 0.9995  5: 1.0039  6: 0.9993  7: 0.9973  8: 1.0060  9: 0.9853 10: 1.0019 11: 1.0000 12: 1.0011 13: 1.0002 14: 1.0004 15: 0.9985 16: 1.0007 17: 1.0002 18: 1.0003 19: 0.9977 20: 1.0001 21: 1.0001 22: 1.0021 23: 0.9986 24: 1.6334 25: 1.2095 26: 0.9998 27: 1.0000 28: 1.0013 29: 1.0017 30: 1.0012 31: 1.0086 32: 1.0018 33: 0.9948 34: 1.0058 35: 0.9815 36: 0.9974 37: 0.9913 38: 0.9977 39: 0.9999 40: 0.9918 41: 0.9984 42: 1.0002 43: 0.9985 44: 0.9983 45: 0.8827 46: 0.9178 47: 1.0466 48: 0.9752 49: 0.7977 50: 1.3042 51: 1.0767 52: 1.2659 53: 0.9455 54: 1.1123 55: 1.0425 56: 1.0229 57: 0.9529 58: 1.0175 59: 1.0156 60: 1.0151 61: 1.0138 62: 1.0102 63: 1.0095 64: 0.3641 65: 0.2298  0: 2.7890  1: 0.4291 12.) SelfConsistentStep 12.) Difference between steps: 0.01488 13.) DeterminSpectralFunctions ; lambda = -32.96737541005507 -1.963806804372279 Found lorentz at 11 0.00224919 lm= 0.00224919 7.81198e-08 -0.618906 lp= 0.00224919 7.81198e-08 -0.774996 r- 0.000439098 Found lorentz at 12 0.822394 lm= 0.822394 2.45107e-06 -2.47678e-15 lp= 0.822394 2.45107e-06 -0.77915 r- 2.60676e-05 Found lorentz at 13 1.35066 lm= 1.35066 1.51597e-05 -3.94029e-16 lp= 1.35066 1.51597e-05 -0.772875 r- 0.000653823 Found lorentz at 14 1.46781 lm= 1.46781 0.000198789 -3.04864e-17 lp= 1.46781 0.00019879 -0.778486 r- 0.00851184 Found lorentz at 15 1.5181 lm= 1.5181 0.000197202 -2.91262e-17 lp= 1.5181 0.000197203 -0.757877 r- 0.00867348 Found lorentz at 16 1.95535 lm= 1.95535 0.000142335 -4.22159e-17 lp= 1.95535 0.000142335 -0.775164 r- 0.00612063 Found lorentz at 17 1.73773 lm= 1.73773 0.000202788 -2.89843e-17 lp= 1.73773 0.000202788 -0.76666 r- 0.00881696 Found lorentz at 18 1.79821 lm= 1.79821 0.000465355 -1.277e-17 lp= 1.79821 0.000465355 -0.770883 r- 0.0201222 Found lorentz at 19 1.63669 lm= 1.63669 0.000693343 -7.95036e-18 lp= 1.63669 0.000693344 -0.742452 r- 0.0311286 Found lorentz at 20 2.03604 lm= 2.03604 0.000755359 -7.35103e-18 lp= 2.03604 0.00075536 -0.745163 r- 0.0337895 Found lorentz at 21 2.3657 lm= 2.3657 0.000500769 -1.1613e-17 lp= 2.3657 0.000500771 -0.762592 r- 0.0218891 Found lorentz at 22 2.3434 lm= 2.3434 0.00104019 -5.76197e-18 lp= 2.3434 0.00104019 -0.774182 r- 0.0447868 Found lorentz at 23 2.44842 lm= 2.44842 0.000387141 -1.52869e-17 lp= 2.44842 0.000387141 -0.769297 r- 0.0167747 Q = 7.999999999999991 n0=3.904259558464199e-06 n1=2.029032181679128e-07 n2=0.004551586877820659 n3=0.001130423221192152 n4=0.000220253980561179 n5=1.334037646860192e-05 n6=4.826275674621947e-05 n7=5.631823981511424e-06 n8=1.870280905446681e-06 n9=2.882918511140933e-07 n10=1.061583973228826e-06 n11=0.7747877715255059 n12=0.0003878501885462296 n13=0.0003215575204941525 n14=0.0001652753873014593 n15=0.0001492121020481519 n16=7.471818560824373e-05 n17=5.425464402172042e-05 n18=0.0001014888123003525 n19=0.0001853700748744655 n20=0.0001046133584590332 n21=2.813602519671425e-05 n22=0.0001040127577458356 n23=2.471204123174994e-05 n24=0.0004246867003383399 n25=7.018863132135955e-06 n26=0.06078596863698083 n27=0.0220021506747219 n28=0.01333234398753343 n29=0.006648494880479014 n30=0.008704378910460631 n31=0.00537072569301622 n32=0.01418522607244794 n33=0.004295109111462313 n34=0.004453239704598307 n35=0.009166505428749003 n36=0.001133771108795169 n37=0.007557599748170162 n38=0.008767343560262578 n39=0.01424052378037758 n40=0.001158102230004437 n41=0.001344169860932726 n42=0.01570995329971301 n43=0.01097690035325973 n44=0.0002901194401121007 n45=0.0005076679935648317 n46=0.000379670424656131 n47=0.0003067902837308096 n48=0.0001693566585021295 n49=0.0002373134880740271 n50=9.430947270220653e-05 n51=0.0002245873873617493 n52=0.0001560322350063318 n53=0.0001600018594147929 n54=0.0001446665434168897 n55=9.32455913063427e-05 n56=0.0001081888558000748 n57=0.0004499447573521885 n58=6.276297166821573e-05 n59=0.0001650358931847094 n60=0.0003697257825129672 n61=0.0002828281234635909 n62=8.099078166674976e-05 n63=7.072779661911497e-05 n64=0.001444883346473218 n65=0.001471138728364582 Q is here equal to 7.999999999999991 13.) nd: 3.218101430912707 Norm of Spectral functions:  0: 0.9996  1: 1.0140  2: 0.9984  3: 0.9989  4: 0.9999  5: 0.9964  6: 0.9993  7: 0.9986  8: 1.0003  9: 0.9991 10: 0.9993 11: 1.0000 12: 1.0011 13: 1.0003 14: 1.0004 15: 0.9985 16: 1.0008 17: 1.0002 18: 1.0003 19: 0.9978 20: 1.0002 21: 1.0002 22: 1.0023 23: 0.9988 24: 1.5442 25: 1.4255 26: 0.9998 27: 1.0000 28: 1.0013 29: 1.0017 30: 1.0012 31: 1.0087 32: 1.0019 33: 0.9950 34: 1.0056 35: 0.9813 36: 0.9971 37: 0.9912 38: 0.9978 39: 1.0000 40: 0.9922 41: 0.9985 42: 1.0002 43: 0.9983 44: 0.9985 45: 0.8827 46: 0.9186 47: 1.0461 48: 0.9754 49: 0.7990 50: 1.3019 51: 1.0758 52: 1.2633 53: 0.9465 54: 1.1112 55: 1.0426 56: 1.0225 57: 0.9535 58: 1.0173 59: 1.0155 60: 1.0151 61: 1.0137 62: 1.0103 63: 1.0094 64: 0.3604 65: 0.2284  0: 2.7891  1: 0.4290 13.) SelfConsistentStep 13.) Difference between steps: 0.01979 14.) DeterminSpectralFunctions ; lambda = -32.96715920587003 -1.963590600187235 Found lorentz at 11 0.00224851 lm= 0.00224851 7.80204e-08 -0.61898 lp= 0.00224851 7.80204e-08 -0.775036 r- 0.000438516 Found lorentz at 12 0.822497 lm= 0.822497 2.44484e-06 -2.48355e-15 lp= 0.822497 2.44484e-06 -0.779223 r- 2.59989e-05 Found lorentz at 13 1.35091 lm= 1.35091 1.48517e-05 -4.02342e-16 lp= 1.35091 1.48517e-05 -0.773012 r- 0.000640427 Found lorentz at 14 1.46807 lm= 1.46807 0.000193467 -3.1332e-17 lp= 1.46807 0.000193468 -0.778572 r- 0.00828303 Found lorentz at 15 1.51833 lm= 1.51833 0.000193622 -2.96719e-17 lp= 1.51833 0.000193622 -0.757967 r- 0.00851498 Found lorentz at 16 1.95585 lm= 1.95585 0.000141699 -4.24309e-17 lp= 1.95585 0.000141699 -0.775399 r- 0.00609146 Found lorentz at 17 1.73795 lm= 1.73795 0.000199458 -2.94777e-17 lp= 1.73795 0.000199458 -0.766783 r- 0.00867076 Found lorentz at 18 1.79858 lm= 1.79858 0.000461483 -1.2882e-17 lp= 1.79858 0.000461483 -0.771028 r- 0.019951 Found lorentz at 19 1.63698 lm= 1.63698 0.000688798 -8.00554e-18 lp= 1.63698 0.0006888 -0.742578 r- 0.0309193 Found lorentz at 20 2.03641 lm= 2.03641 0.00075255 -7.38234e-18 lp= 2.03641 0.000752552 -0.745359 r- 0.033655 Found lorentz at 21 2.36625 lm= 2.36625 0.000479887 -1.2124e-17 lp= 2.36625 0.000479889 -0.762771 r- 0.0209713 Found lorentz at 22 2.34384 lm= 2.34384 0.00102265 -5.86332e-18 lp= 2.34384 0.00102266 -0.77435 r- 0.0440223 Found lorentz at 23 2.44905 lm= 2.44905 0.000378267 -1.56637e-17 lp= 2.44905 0.000378267 -0.769744 r- 0.0163807 Q = 8.000000000000645 n0=3.899900627859464e-06 n1=2.024917260980229e-07 n2=0.004526693743768279 n3=0.00112170325845761 n4=0.0002191773072709436 n5=1.325629789544931e-05 n6=4.7842670031528e-05 n7=5.623260852906949e-06 n8=1.855053798614191e-06 n9=2.871502418169816e-07 n10=1.059412100557779e-06 n11=0.7748795365606 n12=0.0003876835098522486 n13=0.0003213912684329636 n14=0.0001651711080261186 n15=0.0001491453604036072 n16=7.467302870128761e-05 n17=5.422778069967795e-05 n18=0.0001014260062038111 n19=0.0001852875308104972 n20=0.0001045605974718852 n21=2.812086148388942e-05 n22=0.0001039476622123334 n23=2.46961927559936e-05 n24=0.0004244023724891858 n25=7.011735378418804e-06 n26=0.06078822053848944 n27=0.02199911957550849 n28=0.01332804345780803 n29=0.006646218366589188 n30=0.008702148555237661 n31=0.005369388558165037 n32=0.01418021427088454 n33=0.004293638425602399 n34=0.004451629066994688 n35=0.009161498219700913 n36=0.001133534329975059 n37=0.007553946577231375 n38=0.008764204595535913 n39=0.01423260233370624 n40=0.001157644254899151 n41=0.001343624156485893 n42=0.01570146074584671 n43=0.01097099751790845 n44=0.0002900762237609484 n45=0.0005076187297059993 n46=0.0003796303686481318 n47=0.0003067499521586498 n48=0.0001693381139532197 n49=0.0002372864942519664 n50=9.429857480395778e-05 n51=0.0002245518608532012 n52=0.000156010055418395 n53=0.0001599672505237407 n54=0.0001446317304244825 n55=9.322755939671257e-05 n56=0.0001081756470180023 n57=0.0004498992907476486 n58=6.275498408576824e-05 n59=0.0001650265141775018 n60=0.00036968910907299 n61=0.000282798020243406 n62=8.097836950720529e-05 n63=7.071818762545155e-05 n64=0.001444699875899792 n65=0.001470857418859903 Q is here equal to 8.000000000000645 14.) nd: 3.218080323045957 Norm of Spectral functions:  0: 0.9999  1: 1.0133  2: 0.9985  3: 0.9989  4: 1.0012  5: 0.9946  6: 0.9993  7: 0.9990  8: 0.9974  9: 0.9976 10: 1.0003 11: 1.0000 12: 1.0011 13: 1.0003 14: 1.0005 15: 0.9985 16: 1.0008 17: 1.0002 18: 1.0003 19: 0.9979 20: 1.0002 21: 1.0003 22: 1.0026 23: 0.9991 24: 1.4224 25: 1.6674 26: 0.9998 27: 1.0000 28: 1.0014 29: 1.0017 30: 1.0012 31: 1.0087 32: 1.0019 33: 0.9953 34: 1.0054 35: 0.9810 36: 0.9968 37: 0.9912 38: 0.9979 39: 1.0000 40: 0.9926 41: 0.9985 42: 1.0001 43: 0.9982 44: 0.9988 45: 0.8830 46: 0.9193 47: 1.0462 48: 0.9755 49: 0.7999 50: 1.3008 51: 1.0756 52: 1.2621 53: 0.9472 54: 1.1108 55: 1.0427 56: 1.0223 57: 0.9535 58: 1.0173 59: 1.0155 60: 1.0150 61: 1.0137 62: 1.0103 63: 1.0094 64: 0.3579 65: 0.2278  0: 2.7891  1: 0.4290 14.) SelfConsistentStep 14.) Difference between steps: 0.02742 15.) DeterminSpectralFunctions ; lambda = -32.96681761055709 -1.963249004874296 Found lorentz at 11 0.00224803 lm= 0.00224803 7.779e-08 -0.619066 lp= 0.00224803 7.779e-08 -0.775107 r- 0.000437182 Found lorentz at 12 0.822596 lm= 0.822596 2.42876e-06 -2.50071e-15 lp= 0.822596 2.42876e-06 -0.779335 r- 2.58242e-05 Found lorentz at 13 1.35115 lm= 1.35115 1.41669e-05 -4.22e-16 lp= 1.35115 1.41669e-05 -0.773204 r- 0.000610745 Found lorentz at 14 1.46841 lm= 1.46841 0.000180925 -3.35143e-17 lp= 1.46841 0.000180925 -0.778691 r- 0.00774486 Found lorentz at 15 1.51861 lm= 1.51861 0.000184577 -3.11364e-17 lp= 1.51861 0.000184577 -0.758095 r- 0.00811585 Found lorentz at 16 1.95622 lm= 1.95622 0.000140476 -4.28275e-17 lp= 1.95622 0.000140476 -0.775644 r- 0.00603696 Found lorentz at 17 1.73827 lm= 1.73827 0.000191802 -3.06716e-17 lp= 1.73827 0.000191802 -0.766998 r- 0.0083356 Found lorentz at 18 1.79906 lm= 1.79906 0.000451939 -1.31619e-17 lp= 1.79906 0.00045194 -0.771259 r- 0.0195326 Found lorentz at 19 1.63734 lm= 1.63734 0.000674519 -8.17886e-18 lp= 1.63734 0.00067452 -0.742753 r- 0.0302712 Found lorentz at 20 2.03683 lm= 2.03683 0.000743325 -7.4791e-18 lp= 2.03683 0.000743326 -0.745615 r- 0.033231 Found lorentz at 21 2.3669 lm= 2.3669 0.000447142 -1.3021e-17 lp= 2.3669 0.000447144 -0.763037 r- 0.0195335 Found lorentz at 22 2.34436 lm= 2.34436 0.000995372 -6.02751e-18 lp= 2.34436 0.000995375 -0.774574 r- 0.0428354 Found lorentz at 23 2.44973 lm= 2.44973 0.000366419 -1.61933e-17 lp= 2.44973 0.00036642 -0.770296 r- 0.0158562 Q = 8.000000000001355 n0=3.887770088051569e-06 n1=2.017265464354126e-07 n2=0.004490942025168118 n3=0.00110921628770495 n4=0.0002176377689952386 n5=1.31348888430934e-05 n6=4.724201256960147e-05 n7=5.611004875092705e-06 n8=1.833039030336417e-06 n9=2.852050465572784e-07 n10=1.055441884643633e-06 n11=0.7749863115072781 n12=0.0003872784845984579 n13=0.0003209965610878096 n14=0.0001648958718749462 n15=0.0001489762725738371 n16=7.458563346357519e-05 n17=5.415671613087408e-05 n18=0.0001012550071352493 n19=0.0001850767022839438 n20=0.0001044311209926733 n21=2.809005038823432e-05 n22=0.0001037662244614126 n23=2.466508034362153e-05 n24=0.0004236670236454924 n25=7.001609095041872e-06 n26=0.06079562677198842 n27=0.0219976932673002 n28=0.01332437792464299 n29=0.006644264716214964 n30=0.008700464665054869 n31=0.005368219884016467 n32=0.01417517173446749 n33=0.004292501794148259 n34=0.004450099709009888 n35=0.00915588686154997 n36=0.001133363812672656 n37=0.007549635793332911 n38=0.008760527908090942 n39=0.01422292455921708 n40=0.00115718441086453 n41=0.001343076444999254 n42=0.01569089714936569 n43=0.01096404697556985 n44=0.0002900173659079496 n45=0.0005075978013213871 n46=0.0003796016503207622 n47=0.0003067167963089988 n48=0.0001693246976283103 n49=0.0002372637391983894 n50=9.428945664742234e-05 n51=0.0002245186802710589 n52=0.0001559863940391446 n53=0.0001599342714338739 n54=0.0001446011334229435 n55=9.320675372755276e-05 n56=0.0001081626973557381 n57=0.0004498613916227573 n58=6.274633804912553e-05 n59=0.0001650137212634721 n60=0.0003696601658601498 n61=0.0002827704631965687 n62=8.096567033364538e-05 n63=7.07045856735737e-05 n64=0.001444424623905808 n65=0.001470466183899521 Q is here equal to 8.000000000001355 15.) nd: 3.218076479511989 Norm of Spectral functions:  0: 1.0002  1: 1.0126  2: 0.9991  3: 0.9990  4: 1.0000  5: 0.9968  6: 0.9993  7: 0.9987  8: 0.9993  9: 0.9979 10: 1.0012 11: 1.0000 12: 1.0011 13: 1.0003 14: 1.0005 15: 0.9986 16: 1.0008 17: 1.0003 18: 1.0004 19: 0.9980 20: 1.0003 21: 1.0004 22: 1.0030 23: 0.9993 24: 1.2789 25: 1.9306 26: 0.9998 27: 1.0000 28: 1.0014 29: 1.0017 30: 1.0012 31: 1.0088 32: 1.0019 33: 0.9955 34: 1.0052 35: 0.9808 36: 0.9964 37: 0.9913 38: 0.9982 39: 1.0001 40: 0.9930 41: 0.9986 42: 1.0000 43: 0.9981 44: 0.9992 45: 0.8838 46: 0.9196 47: 1.0470 48: 0.9760 49: 0.8004 50: 1.3010 51: 1.0761 52: 1.2624 53: 0.9477 54: 1.1112 55: 1.0426 56: 1.0222 57: 0.9527 58: 1.0173 59: 1.0155 60: 1.0150 61: 1.0136 62: 1.0102 63: 1.0094 64: 0.3561 65: 0.2278  0: 2.7892  1: 0.4289 15.) SelfConsistentStep 15.) Difference between steps: 0.03588 16.) DeterminSpectralFunctions ; lambda = -32.96638814579867 -1.962819540115884 Found lorentz at 11 0.00224774 lm= 0.00224774 7.74227e-08 -0.619162 lp= 0.00224774 7.74227e-08 -0.775204 r- 0.000435063 Found lorentz at 12 0.822743 lm= 0.822743 2.40281e-06 -2.52872e-15 lp= 0.822743 2.40281e-06 -0.77949 r- 2.55432e-05 Found lorentz at 13 1.35141 lm= 1.35141 1.32032e-05 -4.53094e-16 lp= 1.35141 1.32032e-05 -0.773453 r- 0.000569017 Found lorentz at 14 1.46879 lm= 1.46879 0.000162058 -3.74311e-17 lp= 1.46879 0.000162059 -0.778849 r- 0.00693584 Found lorentz at 15 1.51896 lm= 1.51896 0.000170383 -3.37453e-17 lp= 1.51896 0.000170384 -0.758264 r- 0.00749008 Found lorentz at 16 1.95654 lm= 1.95654 0.000138655 -4.34206e-17 lp= 1.95654 0.000138655 -0.775918 r- 0.00595661 Found lorentz at 17 1.73866 lm= 1.73866 0.000180415 -3.26333e-17 lp= 1.73866 0.000180415 -0.767303 r- 0.00783764 Found lorentz at 18 1.79959 lm= 1.79959 0.000437046 -1.36212e-17 lp= 1.79959 0.000437046 -0.771564 r- 0.0188814 Found lorentz at 19 1.63775 lm= 1.63775 0.000649486 -8.49895e-18 lp= 1.63775 0.000649488 -0.742965 r- 0.0291395 Found lorentz at 20 2.03733 lm= 2.03733 0.000726718 -7.65657e-18 lp= 2.03733 0.00072672 -0.745935 r- 0.0324747 Found lorentz at 21 2.36763 lm= 2.36763 0.000404949 -1.43926e-17 lp= 2.36763 0.000404951 -0.763432 r- 0.0176811 Found lorentz at 22 2.34498 lm= 2.34498 0.000951767 -6.3076e-18 lp= 2.34498 0.000951771 -0.774816 r- 0.0409462 Found lorentz at 23 2.45042 lm= 2.45042 0.000349839 -1.69886e-17 lp= 2.45042 0.000349839 -0.770927 r- 0.0151263 Q = 8.000000000001203 n0=3.866846064405674e-06 n1=2.005375442759796e-07 n2=0.004445445777548397 n3=0.001093403592298053 n4=0.0002156424004548175 n5=1.297918984303952e-05 n6=4.648005381652332e-05 n7=5.592735364726099e-06 n8=1.804597879445982e-06 n9=2.824762892003911e-07 n10=1.04938143123377e-06 n11=0.7751046598084288 n12=0.0003866054193143981 n13=0.0003203449926473678 n14=0.0001644302574617264 n15=0.0001486931171529613 n16=7.444947025366085e-05 n17=5.403732498103208e-05 n18=0.00010096523154068 n19=0.0001847231599405278 n20=0.0001042157482552988 n21=2.804174265066829e-05 n22=0.0001034545462553675 n23=2.461662752259662e-05 n24=0.0004224261046503557 n25=6.987345697854348e-06 n26=0.06080794711501612 n27=0.02199800966623099 n28=0.01332149267794725 n29=0.006642649133327852 n30=0.008699420811935161 n31=0.005367318099302139 n32=0.01417027091514139 n33=0.004291681186291794 n34=0.004448698183233775 n35=0.00914989808129678 n36=0.00113327489782191 n37=0.007544869172755537 n38=0.008756605860277017 n39=0.01421181952750247 n40=0.001156738335469784 n41=0.001342543609517053 n42=0.01567857556307532 n43=0.01095614544303572 n44=0.0002899361555279655 n45=0.0005076100607712209 n46=0.0003795899799706393 n47=0.0003066954904479714 n48=0.0001693185824731218 n49=0.0002372491073929978 n50=9.42832769763304e-05 n51=0.0002244916474649729 n52=0.0001559647895882978 n53=0.0001599053999184389 n54=0.0001445761400658128 n55=9.318531518266004e-05 n56=0.0001081521833952484 n57=0.0004498349513877106 n58=6.273822729576811e-05 n59=0.0001650013182010408 n60=0.0003696427130759723 n61=0.0002827488998223768 n62=8.095432921157149e-05 n63=7.06886631144206e-05 n64=0.001444088223326543 n65=0.00146998778092367 Q is here equal to 8.000000000001203 16.) nd: 3.218090493622578 Norm of Spectral functions:  0: 1.0006  1: 1.0117  2: 0.9991  3: 0.9990  4: 0.9991  5: 1.0042  6: 0.9996  7: 0.9989  8: 0.9984  9: 0.9983 10: 1.0007 11: 1.0000 12: 1.0011 13: 1.0003 14: 1.0006 15: 0.9987 16: 1.0009 17: 1.0003 18: 1.0005 19: 0.9981 20: 1.0005 21: 1.0006 22: 1.0035 23: 0.9995 24: 1.1178 25: 2.2548 26: 0.9998 27: 1.0000 28: 1.0014 29: 1.0016 30: 1.0012 31: 1.0089 32: 1.0019 33: 0.9958 34: 1.0048 35: 0.9807 36: 0.9961 37: 0.9915 38: 0.9984 39: 1.0002 40: 0.9936 41: 0.9987 42: 1.0000 43: 0.9982 44: 0.9995 45: 0.8852 46: 0.9196 47: 1.0489 48: 0.9773 49: 0.8007 50: 1.3027 51: 1.0776 52: 1.2643 53: 0.9482 54: 1.1125 55: 1.0424 56: 1.0223 57: 0.9511 58: 1.0173 59: 1.0155 60: 1.0150 61: 1.0136 62: 1.0101 63: 1.0094 64: 0.3547 65: 0.2282  0: 2.7893  1: 0.4288 16.) SelfConsistentStep 16.) Difference between steps: 0.04438 17.) DeterminSpectralFunctions ; lambda = -32.96588338468752 -1.962314779004732 Found lorentz at 11 0.00224763 lm= 0.00224763 7.69268e-08 -0.619266 lp= 0.00224763 7.69268e-08 -0.775325 r- 0.000432209 Found lorentz at 12 0.822909 lm= 0.822909 2.36773e-06 -2.56746e-15 lp= 0.822909 2.36773e-06 -0.779683 r- 2.5164e-05 Found lorentz at 13 1.35166 lm= 1.35166 1.20996e-05 -4.94803e-16 lp= 1.35166 1.20996e-05 -0.77375 r- 0.000521251 Found lorentz at 14 1.46916 lm= 1.46916 0.000138744 -4.37443e-17 lp= 1.46916 0.000138744 -0.779056 r- 0.00593644 Found lorentz at 15 1.51936 lm= 1.51936 0.00015189 -3.7875e-17 lp= 1.51936 0.00015189 -0.758475 r- 0.00667525 Found lorentz at 16 1.95679 lm= 1.95679 0.000136067 -4.42811e-17 lp= 1.95679 0.000136067 -0.776221 r- 0.00584314 Found lorentz at 17 1.73907 lm= 1.73907 0.000166423 -3.54119e-17 lp= 1.73907 0.000166423 -0.767682 r- 0.00722621 Found lorentz at 18 1.80004 lm= 1.80004 0.000417152 -1.4284e-17 lp= 1.80004 0.000417152 -0.77192 r- 0.0180136 Found lorentz at 19 1.63818 lm= 1.63818 0.000611947 -9.02587e-18 lp= 1.63818 0.000611949 -0.743194 r- 0.0274468 Found lorentz at 20 2.03791 lm= 2.03791 0.00070193 -7.93477e-18 lp= 2.03791 0.000701932 -0.746303 r- 0.0313516 Found lorentz at 21 2.36839 lm= 2.36839 0.000358404 -1.62833e-17 lp= 2.36839 0.000358404 -0.763938 r- 0.0156385 Found lorentz at 22 2.34569 lm= 2.34568 0.000890634 -6.74474e-18 lp= 2.34569 0.000890638 -0.775057 r- 0.0383042 Found lorentz at 23 2.45103 lm= 2.45103 0.000328517 -1.81225e-17 lp= 2.45103 0.000328517 -0.771593 r- 0.0141922 Q = 7.999999999999692 n0=3.837004402508341e-06 n1=1.988821001142259e-07 n2=0.004391802230629036 n3=0.00107489388641188 n4=0.0002133148503216412 n5=1.279633919516248e-05 n6=4.559294743146405e-05 n7=5.57266138867964e-06 n8=1.771564102247657e-06 n9=2.791284316026516e-07 n10=1.041997095605218e-06 n11=0.7752314298201481 n12=0.0003856649972624904 n13=0.0003194362338790148 n14=0.0001637738946533547 n15=0.0001482961724668725 n16=7.426357205412543e-05 n17=5.387022409014817e-05 n18=0.000100557622438946 n19=0.0001842268802981972 n20=0.0001039143047428945 n21=2.797593161037889e-05 n22=0.0001030113456555975 n23=2.455065790682846e-05 n24=0.000420672503359433 n25=6.968359226796215e-06 n26=0.06082510413675312 n27=0.02199998442067881 n28=0.01331940504270781 n29=0.006641354066687342 n30=0.008698988731002583 n31=0.005366694026875539 n32=0.01416555183529934 n33=0.004291144291793667 n34=0.004447430847836394 n35=0.009143638741655772 n36=0.001133263185611046 n37=0.007539732341401594 n38=0.008752494682369827 n39=0.01419945452995428 n40=0.001156308041673476 n41=0.00134202634141491 n42=0.01566470418000834 n43=0.01094748994004715 n44=0.0002898404262237709 n45=0.0005076589405008507 n46=0.0003795997367057071 n47=0.0003066897404356074 n48=0.000169321476841291 n49=0.0002372456755895735 n50=9.428101010644442e-05 n51=0.0002244738540373105 n52=0.0001559481335272361 n53=0.0001598827164280561 n54=0.0001445579246585253 n55=9.316508997007948e-05 n56=0.0001081458448660229 n57=0.0004498233857377511 n58=6.273165084023168e-05 n59=0.0001649924369388291 n60=0.0003696398707025231 n61=0.0002827362516397326 n62=8.094569893236876e-05 n63=7.067191657518228e-05 n64=0.0014437189818487 n65=0.001469445841819872 Q is here equal to 7.999999999999692 17.) nd: 3.218120824789386 Norm of Spectral functions:  0: 1.0011  1: 1.0105  2: 0.9987  3: 0.9996  4: 0.9992  5: 1.0001  6: 0.9997  7: 0.9990  8: 0.9976  9: 0.9983 10: 1.0004 11: 1.0000 12: 1.0011 13: 1.0003 14: 1.0006 15: 0.9988 16: 1.0009 17: 1.0004 18: 1.0005 19: 0.9982 20: 1.0006 21: 1.0007 22: 1.0041 23: 0.9997 24: 0.9435 25: 2.7402 26: 0.9998 27: 1.0000 28: 1.0014 29: 1.0016 30: 1.0012 31: 1.0090 32: 1.0020 33: 0.9962 34: 1.0044 35: 0.9810 36: 0.9958 37: 0.9918 38: 0.9987 39: 1.0003 40: 0.9941 41: 0.9989 42: 1.0000 43: 0.9985 44: 0.9998 45: 0.8872 46: 0.9190 47: 1.0520 48: 0.9796 49: 0.8007 50: 1.3059 51: 1.0802 52: 1.2677 53: 0.9489 54: 1.1149 55: 1.0419 56: 1.0224 57: 0.9485 58: 1.0175 59: 1.0155 60: 1.0150 61: 1.0136 62: 1.0100 63: 1.0093 64: 0.3530 65: 0.2288  0: 2.7894  1: 0.4287 17.) SelfConsistentStep 17.) Difference between steps: 0.05263 18.) DeterminSpectralFunctions ; lambda = -32.96533339094768 -1.961764785264887 Found lorentz at 11 0.00224768 lm= 0.00224768 7.63219e-08 -0.619375 lp= 0.00224768 7.63219e-08 -0.775466 r- 0.000428732 Found lorentz at 12 0.823072 lm= 0.823072 2.32524e-06 -2.61587e-15 lp= 0.823072 2.32524e-06 -0.779905 r- 2.47054e-05 Found lorentz at 13 1.35194 lm= 1.35194 1.09852e-05 -5.45471e-16 lp= 1.35194 1.09852e-05 -0.774088 r- 0.000473039 Found lorentz at 14 1.46962 lm= 1.46962 0.000114176 -5.31972e-17 lp= 1.46962 0.000114176 -0.779349 r- 0.00488339 Found lorentz at 15 1.51981 lm= 1.51981 0.000130962 -4.39575e-17 lp= 1.51981 0.000130962 -0.758735 r- 0.00575355 Found lorentz at 16 1.95705 lm= 1.95705 0.000132648 -4.54625e-17 lp= 1.95705 0.000132648 -0.776564 r- 0.0056938 Found lorentz at 17 1.73963 lm= 1.73963 0.000151146 -3.9038e-17 lp= 1.73963 0.000151146 -0.768142 r- 0.00655893 Found lorentz at 18 1.80064 lm= 1.80064 0.000393128 -1.51741e-17 lp= 1.80064 0.000393128 -0.772359 r- 0.0169666 Found lorentz at 19 1.63864 lm= 1.63864 0.000561953 -9.83481e-18 lp= 1.63864 0.000561955 -0.74342 r- 0.0251969 Found lorentz at 20 2.03852 lm= 2.03852 0.000669865 -8.32345e-18 lp= 2.03852 0.000669866 -0.7467 r- 0.0299034 Found lorentz at 21 2.36929 lm= 2.36929 0.000311443 -1.8768e-17 lp= 2.36929 0.000311443 -0.764537 r- 0.0135787 Found lorentz at 22 2.34652 lm= 2.34651 0.000817172 -7.35657e-18 lp= 2.34651 0.000817176 -0.775347 r- 0.0351317 Found lorentz at 23 2.4518 lm= 2.4518 0.000303115 -1.96786e-17 lp= 2.4518 0.000303115 -0.772326 r- 0.0130824 Q = 7.999999999998794 n0=3.798551773648517e-06 n1=1.967835838848228e-07 n2=0.004331888247032808 n3=0.001054439078245213 n4=0.0002109415563026451 n5=1.259825399381685e-05 n6=4.463433257673126e-05 n7=5.565603867599112e-06 n8=1.737699857306571e-06 n9=2.755368712737073e-07 n10=1.035743913696554e-06 n11=0.7753647479830456 n12=0.0003844769216848387 n13=0.000318287073968628 n14=0.0001629371700058936 n15=0.0001477938670507411 n16=7.403017980910162e-05 n17=5.365858981971548e-05 n18=0.0001000382283340804 n19=0.0001835976050271742 n20=0.0001035332528575353 n21=2.789365907001722e-05 n22=0.0001024443531693655 n23=2.44679178075403e-05 n24=0.000418438315102761 n25=6.944839297658958e-06 n26=0.06084630927146657 n27=0.02200322137125599 n28=0.01331796225481822 n29=0.00664030463884074 n30=0.0086990109526411 n31=0.005366271084125793 n32=0.01416089680276256 n33=0.004290831315179265 n34=0.004446254349536963 n35=0.00913709829144309 n36=0.001133306368259569 n37=0.007534210462142098 n38=0.008748088834105107 n39=0.01418589007036964 n40=0.001155884035381858 n41=0.001341510795031349 n42=0.01564947747573574 n43=0.01093852921932208 n44=0.0002897658160899786 n45=0.0005077449907783553 n46=0.0003796325031249662 n47=0.0003067010340722446 n48=0.0001693340047529378 n49=0.0002372546814768302 n50=9.428308333251224e-05 n51=0.000224466605879191 n52=0.0001559377974781906 n53=0.0001598670775076686 n54=0.0001445467825222863 n55=9.31470094981126e-05 n56=0.0001081444646475668 n57=0.0004498280047242855 n58=6.272709361698325e-05 n59=0.0001649886466810472 n60=0.0003696528263968701 n61=0.0002827337642196134 n62=8.094043575763003e-05 n63=7.065518068364699e-05 n64=0.001443333627321198 n65=0.001468855632950862 Q is here equal to 7.999999999998794 18.) nd: 3.21816326717998 Norm of Spectral functions:  0: 1.0016  1: 1.0089  2: 0.9998  3: 0.9998  4: 0.9993  5: 0.9978  6: 0.9992  7: 0.9990  8: 0.9985  9: 0.9985 10: 1.0006 11: 1.0000 12: 1.0011 13: 1.0003 14: 1.0006 15: 0.9990 16: 1.0010 17: 1.0004 18: 1.0006 19: 0.9983 20: 1.0007 21: 1.0008 22: 1.0049 23: 0.9998 24: 0.7798 25: 3.5146 26: 0.9998 27: 1.0000 28: 1.0014 29: 1.0016 30: 1.0012 31: 1.0091 32: 1.0020 33: 0.9965 34: 1.0039 35: 0.9817 36: 0.9954 37: 0.9922 38: 0.9990 39: 1.0004 40: 0.9947 41: 0.9990 42: 1.0000 43: 0.9989 44: 0.9999 45: 0.8900 46: 0.9179 47: 1.0565 48: 0.9830 49: 0.8006 50: 1.3106 51: 1.0842 52: 1.2727 53: 0.9499 54: 1.1183 55: 1.0412 56: 1.0227 57: 0.9446 58: 1.0177 59: 1.0156 60: 1.0151 61: 1.0136 62: 1.0099 63: 1.0093 64: 0.3510 65: 0.2296  0: 2.7895  1: 0.4286 18.) SelfConsistentStep 18.) Difference between steps: 0.05947 19.) DeterminSpectralFunctions ; lambda = -32.96478034851891 -1.961211742836117 Found lorentz at 11 0.00224798 lm= 0.00224798 7.56346e-08 -0.61948 lp= 0.00224798 7.56346e-08 -0.77562 r- 0.000424787 Found lorentz at 12 0.823237 lm= 0.823237 2.27778e-06 -2.67203e-15 lp= 0.823237 2.27778e-06 -0.780146 r- 2.41936e-05 Found lorentz at 13 1.35222 lm= 1.35222 9.94229e-06 -6.03246e-16 lp= 1.35222 9.94229e-06 -0.774445 r- 0.000427932 Found lorentz at 14 1.47011 lm= 1.47011 9.113e-05 -6.67142e-17 lp= 1.47011 9.11301e-05 -0.779723 r- 0.00389584 Found lorentz at 15 1.52028 lm= 1.52028 0.000109873 -5.24365e-17 lp= 1.52028 0.000109873 -0.759038 r- 0.00482512 Found lorentz at 16 1.95728 lm= 1.95728 0.000128382 -4.70156e-17 lp= 1.95728 0.000128382 -0.776916 r- 0.00550821 Found lorentz at 17 1.74029 lm= 1.74029 0.00013551 -4.35999e-17 lp= 1.74029 0.00013551 -0.768649 r- 0.00587654 Found lorentz at 18 1.80131 lm= 1.80131 0.000365447 -1.63438e-17 lp= 1.80131 0.000365448 -0.772839 r- 0.0157621 Found lorentz at 19 1.63909 lm= 1.63909 0.000501914 -1.10171e-17 lp= 1.63909 0.000501916 -0.743619 r- 0.0224988 Found lorentz at 20 2.03915 lm= 2.03915 0.000633464 -8.81154e-18 lp= 2.03915 0.000633466 -0.747116 r- 0.0282628 Found lorentz at 21 2.37024 lm= 2.37024 0.000266958 -2.19319e-17 lp= 2.37024 0.000266958 -0.765173 r- 0.0116295 Found lorentz at 22 2.34741 lm= 2.3474 0.000740177 -8.12958e-18 lp= 2.34741 0.00074018 -0.775716 r- 0.0318063 Found lorentz at 23 2.45262 lm= 2.45262 0.00027454 -2.17675e-17 lp= 2.45262 0.00027454 -0.773049 r- 0.011838 Q = 8.000000000001339 n0=3.75273872092139e-06 n1=1.943398965768932e-07 n2=0.004270795678352256 n3=0.001033888840057325 n4=0.000209130018564764 n5=1.241199973270716e-05 n6=4.372244888450374e-05 n7=5.601408267469648e-06 n8=1.710626765094146e-06 n9=2.724916868708915e-07 n10=1.03558705489023e-06 n11=0.7754920278701345 n12=0.0003830746992609861 n13=0.00031693083262708 n14=0.0001619438795431601 n15=0.0001472010144920717 n16=7.375599632934203e-05 n17=5.340891837521318e-05 n18=9.942245723929739e-05 n19=0.0001828528985474239 n20=0.00010308392149678 n21=2.779776305433715e-05 n22=0.0001017700435209447 n23=2.437122582358315e-05 n24=0.0004157905680392918 n25=6.918070764810365e-06 n26=0.06087061291519157 n27=0.02200748008868297 n28=0.01331729990462654 n29=0.006639590030365568 n30=0.008699452807118948 n31=0.005366067098975379 n32=0.01415665322961083 n33=0.004290773413277627 n34=0.004445253171697854 n35=0.009130745559806608 n36=0.001133393444893938 n37=0.007528685738154149 n38=0.008743617306173389 n39=0.01417214757709256 n40=0.001155497616864845 n41=0.001341029231608133 n42=0.01563427458492743 n43=0.01093077033054707 n44=0.0002897929292622004 n45=0.000507864388106045 n46=0.0003796861395224381 n47=0.0003067279113014877 n48=0.0001693552566039337 n49=0.0002372749878808666 n50=9.428911025684194e-05 n51=0.0002244689819999368 n52=0.0001559333753487 n53=0.0001598578480744292 n54=0.000144541869371272 n55=9.313097113233783e-05 n56=0.0001081476641585263 n57=0.0004498469134522497 n58=6.272440428193514e-05 n59=0.0001649896338934948 n60=0.0003696798978108005 n61=0.0002827403176883181 n62=8.09383580007259e-05 n63=7.063852459508315e-05 n64=0.001442935855278979 n65=0.00146822427513165 Q is here equal to 8.000000000001339 19.) nd: 3.218214667090058 Norm of Spectral functions:  0: 1.0022  1: 1.0072  2: 1.0019  3: 0.9996  4: 0.9992  5: 0.9992  6: 0.9993  7: 0.9986  8: 0.9990  9: 0.9988 10: 1.0019 11: 1.0000 12: 1.0011 13: 1.0004 14: 1.0006 15: 0.9991 16: 1.0010 17: 1.0005 18: 1.0007 19: 0.9984 20: 1.0009 21: 1.0009 22: 1.0058 23: 0.9999 24: 0.6549 25: 4.5023 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0016 30: 1.0013 31: 1.0092 32: 1.0021 33: 0.9969 34: 1.0034 35: 0.9828 36: 0.9951 37: 0.9929 38: 0.9993 39: 1.0005 40: 0.9952 41: 0.9991 42: 0.9999 43: 0.9994 44: 0.9999 45: 0.8935 46: 0.9161 47: 1.0624 48: 0.9877 49: 0.8002 50: 1.3168 51: 1.0894 52: 1.2795 53: 0.9511 54: 1.1230 55: 1.0402 56: 1.0232 57: 0.9394 58: 1.0180 59: 1.0157 60: 1.0152 61: 1.0136 62: 1.0097 63: 1.0092 64: 0.3493 65: 0.2307  0: 2.7897  1: 0.4286 19.) SelfConsistentStep 19.) Difference between steps: 0.06393 20.) DeterminSpectralFunctions ; lambda = -32.96425829305329 -1.9606896873705 Found lorentz at 11 0.00224869 lm= 0.00224869 7.49108e-08 -0.619563 lp= 0.00224869 7.49108e-08 -0.77578 r- 0.000420635 Found lorentz at 12 0.823388 lm= 0.823388 2.2288e-06 -2.73243e-15 lp= 0.823388 2.2288e-06 -0.780386 r- 2.36661e-05 Found lorentz at 13 1.35245 lm= 1.35245 9.02434e-06 -6.65188e-16 lp= 1.35245 9.02434e-06 -0.774783 r- 0.000388252 Found lorentz at 14 1.47057 lm= 1.47057 7.15361e-05 -8.50777e-17 lp= 1.47057 7.15361e-05 -0.780137 r- 0.00305656 Found lorentz at 15 1.52073 lm= 1.52073 9.07726e-05 -6.35244e-17 lp= 1.52073 9.07726e-05 -0.75936 r- 0.00398461 Found lorentz at 16 1.95735 lm= 1.95735 0.00012339 -4.89543e-17 lp= 1.95735 0.00012339 -0.777206 r- 0.00529205 Found lorentz at 17 1.74094 lm= 1.74094 0.000120388 -4.91403e-17 lp= 1.74094 0.000120388 -0.76915 r- 0.00521737 Found lorentz at 18 1.80188 lm= 1.80188 0.000335145 -1.78424e-17 lp= 1.80188 0.000335146 -0.773293 r- 0.0144467 Found lorentz at 19 1.63947 lm= 1.63947 0.000437721 -1.26383e-17 lp= 1.63947 0.000437723 -0.743779 r- 0.0196171 Found lorentz at 20 2.03969 lm= 2.03969 0.000597085 -9.35857e-18 lp= 2.03969 0.000597086 -0.747521 r- 0.0266252 Found lorentz at 21 2.37107 lm= 2.37107 0.000228707 -2.56401e-17 lp= 2.37107 0.000228707 -0.765773 r- 0.0099554 Found lorentz at 22 2.3482 lm= 2.3482 0.000670588 -8.983e-18 lp= 2.3482 0.00067059 -0.776139 r- 0.0288003 Found lorentz at 23 2.45327 lm= 2.45327 0.000246416 -2.42904e-17 lp= 2.45327 0.000246416 -0.773663 r- 0.0106169 Q = 8.00000000000135 n0=3.7024439455874e-06 n1=1.917840973658707e-07 n2=0.004215757092086952 n3=0.001015697180409268 n4=0.0002083813979294194 n5=1.226607881313941e-05 n6=4.298510837726494e-05 n7=5.699453128698916e-06 n8=1.696570200748398e-06 n9=2.706486379307022e-07 n10=1.044886755061041e-06 n11=0.7755916168190523 n12=0.0003815435895931102 n13=0.0003154508304188385 n14=0.0001608522752511111 n15=0.0001465535284896275 n16=7.34591288604581e-05 n17=5.313651450620283e-05 n18=9.87466488278217e-05 n19=0.0001820355824368215 n20=0.0001025941253171325 n21=2.769518394675248e-05 n22=0.0001010295898895068 n23=2.426757875842414e-05 n24=0.0004128953523678023 n25=6.891506752169739e-06 n26=0.06089722436351212 n27=0.02201294517307174 n28=0.0133179759260494 n29=0.006639503138929684 n30=0.008700515018475708 n31=0.00536626698939307 n32=0.0141537331766879 n33=0.004291111467380708 n34=0.004444672337970139 n35=0.00912559508633466 n36=0.001133540681644386 n37=0.007523991941672063 n38=0.008739761614900822 n39=0.01416015194995595 n40=0.001155225937888802 n41=0.001340670268000702 n42=0.01562134091202823 n43=0.01092595837530878 n44=0.0002899747339423335 n45=0.0005080119419438421 n46=0.0003797580286078741 n47=0.0003067689544947689 n48=0.0001693842500312805 n49=0.0002373054408370951 n50=9.429883645105302e-05 n51=0.0002244804716081308 n52=0.0001559347221113695 n53=0.0001598550196130173 n54=0.0001445429637683401 n55=9.311737953475581e-05 n56=0.000108155147746331 n57=0.0004498798882465679 n58=6.272362458433781e-05 n59=0.0001649952525738334 n60=0.0003697202137278278 n61=0.0002827555976280796 n62=8.093948292015935e-05 n63=7.062254841853049e-05 n64=0.001442544598227241 n65=0.001467585644929017 Q is here equal to 8.00000000000135 20.) nd: 3.21827533223673 Norm of Spectral functions:  0: 1.0026  1: 1.0060  2: 1.0015  3: 0.9990  4: 0.9991  5: 0.9999  6: 0.9996  7: 0.9983  8: 0.9995  9: 0.9988 10: 1.0038 11: 1.0000 12: 1.0012 13: 1.0004 14: 1.0006 15: 0.9993 16: 1.0011 17: 1.0006 18: 1.0008 19: 0.9985 20: 1.0010 21: 1.0010 22: 1.0067 23: 1.0001 24: 0.5780 25: 5.1665 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0016 30: 1.0013 31: 1.0093 32: 1.0021 33: 0.9971 34: 1.0029 35: 0.9841 36: 0.9949 37: 0.9935 38: 0.9995 39: 1.0005 40: 0.9956 41: 0.9992 42: 0.9998 43: 0.9998 44: 0.9999 45: 0.8973 46: 0.9137 47: 1.0691 48: 0.9929 49: 0.7991 50: 1.3243 51: 1.0961 52: 1.2884 53: 0.9521 54: 1.1291 55: 1.0386 56: 1.0242 57: 0.9329 58: 1.0184 59: 1.0160 60: 1.0153 61: 1.0136 62: 1.0095 63: 1.0092 64: 0.3497 65: 0.2326  0: 2.7898  1: 0.4285 20.) SelfConsistentStep 20.) Difference between steps: 0.05864 21.) DeterminSpectralFunctions ; lambda = -32.96377611049785 -1.960207504815056 Found lorentz at 11 0.00224989 lm= 0.00224989 7.42143e-08 -0.619609 lp= 0.00224989 7.42143e-08 -0.775931 r- 0.000416643 Found lorentz at 12 0.823471 lm= 0.823471 2.18233e-06 -2.79212e-15 lp= 0.823471 2.18233e-06 -0.780598 r- 2.31664e-05 Found lorentz at 13 1.35254 lm= 1.35254 8.26204e-06 -7.27073e-16 lp= 1.35254 8.26204e-06 -0.775055 r- 0.000355331 Found lorentz at 14 1.47092 lm= 1.47092 5.61543e-05 -1.08492e-16 lp= 1.47092 5.61544e-05 -0.780532 r- 0.00239812 Found lorentz at 15 1.52105 lm= 1.52105 7.49896e-05 -7.69541e-17 lp= 1.52105 7.49896e-05 -0.759655 r- 0.00329051 Found lorentz at 16 1.95708 lm= 1.95708 0.000118013 -5.12043e-17 lp= 1.95708 0.000118013 -0.777352 r- 0.00506046 Found lorentz at 17 1.74147 lm= 1.74147 0.000106708 -5.55036e-17 lp= 1.74147 0.000106708 -0.76959 r- 0.00462186 Found lorentz at 18 1.80228 lm= 1.80228 0.000304475 -1.96589e-17 lp= 1.80228 0.000304475 -0.773669 r- 0.0131182 Found lorentz at 19 1.63971 lm= 1.63971 0.00037694 -1.46807e-17 lp= 1.63971 0.000376942 -0.743894 r- 0.0168905 Found lorentz at 20 2.04 lm= 2.04 0.000564459 -9.90848e-18 lp= 2.04 0.000564461 -0.74786 r- 0.0251589 Found lorentz at 21 2.37159 lm= 2.37159 0.000199251 -2.94672e-17 lp= 2.37159 0.000199251 -0.766248 r- 0.00866782 Found lorentz at 22 2.34871 lm= 2.34871 0.000615385 -9.79859e-18 lp= 2.34871 0.000615386 -0.776526 r- 0.0264162 Found lorentz at 23 2.45355 lm= 2.45355 0.000223247 -2.68403e-17 lp= 2.45355 0.000223247 -0.774081 r- 0.00961343 Q = 8.000000000000211 n0=3.651992682185618e-06 n1=1.894314522317094e-07 n2=0.004171924093122666 n3=0.001001372603678463 n4=0.0002082294089192704 n5=1.215982520645848e-05 n6=4.243740984910875e-05 n7=5.814794167036889e-06 n8=1.69023467279951e-06 n9=2.694512159237202e-07 n10=1.05697849013917e-06 n11=0.7756460098322745 n12=0.0003800260138446649 n13=0.0003139839476345383 n14=0.000159758243376051 n15=0.0001459105434177935 n16=7.316904565588954e-05 n17=5.286598384704946e-05 n18=9.806965104578185e-05 n19=0.0001812177061202709 n20=0.0001021094349936529 n21=2.759659470096365e-05 n22=0.0001002902710210241 n23=2.416768947671931e-05 n24=0.0004100203612755594 n25=6.869686017806146e-06 n26=0.06092565898760149 n27=0.02202035120088257 n28=0.01332080620962077 n29=0.006640420040236793 n30=0.008702636094520842 n31=0.005367203460568855 n32=0.01415325139455662 n33=0.004292033543310716 n34=0.004444822661113968 n35=0.009122788739375356 n36=0.001133798984872157 n37=0.007521071587642072 n38=0.008737460635980493 n39=0.01415170164295868 n40=0.001155157616168734 n41=0.001340546591198894 n42=0.01561220089539874 n43=0.01092394797781362 n44=0.0002901964236261673 n45=0.0005081845430828065 n46=0.0003798484527075613 n47=0.0003068257028947203 n48=0.0001694213758302795 n49=0.0002373471858847582 n50=9.431299166798723e-05 n51=0.0002245033960425538 n52=0.0001559438583872772 n53=0.0001598610159685283 n54=0.0001445519018659723 n55=9.310843997054452e-05 n56=0.0001081678857902884 n57=0.0004499318328651258 n58=6.272571263275446e-05 n59=0.0001650074083988368 n60=0.0003697766256399184 n61=0.0002827826964556656 n62=8.09449376069084e-05 n63=7.060941572699585e-05 n64=0.001442212353622843 n65=0.001467016351351421 Q is here equal to 8.000000000000211 21.) nd: 3.218349585208645 Norm of Spectral functions:  0: 1.0026  1: 1.0063  2: 0.9998  3: 0.9996  4: 0.9992  5: 1.0000  6: 1.0002  7: 0.9914  8: 1.0000  9: 0.9986 10: 1.0042 11: 1.0000 12: 1.0012 13: 1.0004 14: 1.0006 15: 0.9994 16: 1.0011 17: 1.0006 18: 1.0009 19: 0.9986 20: 1.0010 21: 1.0011 22: 1.0072 23: 1.0001 24: 0.5389 25: 5.3340 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0093 32: 1.0021 33: 0.9973 34: 1.0026 35: 0.9853 36: 0.9948 37: 0.9940 38: 0.9997 39: 1.0005 40: 0.9959 41: 0.9993 42: 0.9998 43: 1.0003 44: 0.9997 45: 0.9009 46: 0.9108 47: 1.0761 48: 0.9977 49: 0.7968 50: 1.3334 51: 1.1039 52: 1.2999 53: 0.9520 54: 1.1365 55: 1.0363 56: 1.0259 57: 0.9256 58: 1.0189 59: 1.0163 60: 1.0156 61: 1.0138 62: 1.0094 63: 1.0093 64: 0.3538 65: 0.2355  0: 2.7899  1: 0.4285 21.) SelfConsistentStep 21.) Difference between steps: 0.04568 22.) DeterminSpectralFunctions ; lambda = -32.96338855104742 -1.959819945364632 Found lorentz at 11 0.00225141 lm= 0.00225141 7.36039e-08 -0.619616 lp= 0.00225141 7.36039e-08 -0.776058 r- 0.000413149 Found lorentz at 12 0.823481 lm= 0.823481 2.14183e-06 -2.8461e-15 lp= 0.823481 2.14183e-06 -0.780761 r- 2.27318e-05 Found lorentz at 13 1.35251 lm= 1.35251 7.6659e-06 -7.84007e-16 lp= 1.35251 7.6659e-06 -0.77525 r- 0.00032961 Found lorentz at 14 1.47114 lm= 1.47114 4.4772e-05 -1.36189e-16 lp= 1.47114 4.4772e-05 -0.780864 r- 0.00191122 Found lorentz at 15 1.52121 lm= 1.52121 6.28572e-05 -9.18642e-17 lp= 1.52121 6.28572e-05 -0.75989 r- 0.00275729 Found lorentz at 16 1.95667 lm= 1.95667 0.000112758 -5.35943e-17 lp= 1.95667 0.000112758 -0.777381 r- 0.00483497 Found lorentz at 17 1.74183 lm= 1.74183 9.51858e-05 -6.22786e-17 lp= 1.74183 9.51858e-05 -0.769938 r- 0.00412093 Found lorentz at 18 1.80249 lm= 1.80249 0.000276162 -2.16899e-17 lp= 1.80249 0.000276162 -0.773947 r- 0.0118941 Found lorentz at 19 1.63978 lm= 1.63978 0.00032514 -1.70228e-17 lp= 1.63978 0.000325141 -0.743964 r- 0.014568 Found lorentz at 20 2.04008 lm= 2.04008 0.000537534 -1.04116e-17 lp= 2.04008 0.000537535 -0.748104 r- 0.023951 Found lorentz at 21 2.37182 lm= 2.37182 0.000178003 -3.30129e-17 lp= 2.37182 0.000178003 -0.766576 r- 0.00774016 Found lorentz at 22 2.34891 lm= 2.34891 0.000574317 -1.05072e-17 lp= 2.34891 0.000574318 -0.77682 r- 0.024644 Found lorentz at 23 2.45354 lm= 2.45354 0.000206207 -2.90756e-17 lp= 2.45354 0.000206207 -0.774312 r- 0.008877 Q = 8.000000000001489 n0=3.605643664077365e-06 n1=1.874364680308876e-07 n2=0.004140321353791034 n3=0.0009910606707656093 n4=0.0002080203657734908 n5=1.207957720386265e-05 n6=4.203381251992537e-05 n7=5.893622267318585e-06 n8=1.684106301910276e-06 n9=2.681367629872366e-07 n10=1.063931626507445e-06 n11=0.7756504012453819 n12=0.0003786584605038699 n13=0.0003126589325588012 n14=0.0001587586665861384 n15=0.0001453297141948789 n16=7.290991743007885e-05 n17=5.262140482123031e-05 n18=9.745141038494686e-05 n19=0.0001804734043077306 n20=0.0001016727405913474 n21=2.751029555626564e-05 n22=9.961641316530463e-05 n23=2.407986097009181e-05 n24=0.0004074126454923361 n25=6.853773301166781e-06 n26=0.06095410531780778 n27=0.02203020934435947 n28=0.01332624671895862 n29=0.006642507947043906 n30=0.008706146917394136 n31=0.005369126941990059 n32=0.01415580851007874 n33=0.004293623533006474 n34=0.004445865703338575 n35=0.009122966651933026 n36=0.001134215047498071 n37=0.00752046936151389 n38=0.008737463090069227 n39=0.01414768658139817 n40=0.001155346988189856 n41=0.001340729134546597 n42=0.0156073494106789 n43=0.01092387575677193 n44=0.0002903340577011569 n45=0.0005083783150921157 n46=0.0003799586374062723 n47=0.0003069008124766583 n48=0.0001694673498840913 n49=0.0002374023603557384 n50=9.433255072666795e-05 n51=0.0002245414661731784 n52=0.000155964154108175 n53=0.0001598794183623851 n54=0.0001445712665968121 n55=9.310743421957093e-05 n56=0.0001081875443973874 n57=0.0004500073382183312 n58=6.273208915884594e-05 n59=0.0001650291260178153 n60=0.0003698520678797274 n61=0.0002828255557944589 n62=8.09563925607998e-05 n63=7.060217693032303e-05 n64=0.001442002752456322 n65=0.00146659663451535 Q is here equal to 8.000000000001489 22.) nd: 3.218440656163664 Norm of Spectral functions:  0: 1.0025  1: 1.0075  2: 0.9991  3: 1.0013  4: 0.9996  5: 1.0001  6: 1.0005  7: 0.9931  8: 1.0006  9: 0.9984 10: 1.0041 11: 1.0000 12: 1.0012 13: 1.0004 14: 1.0005 15: 0.9995 16: 1.0011 17: 1.0007 18: 1.0010 19: 0.9987 20: 1.0010 21: 1.0011 22: 1.0072 23: 1.0001 24: 0.5215 25: 4.6617 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0094 32: 1.0021 33: 0.9974 34: 1.0024 35: 0.9861 36: 0.9948 37: 0.9944 38: 0.9998 39: 1.0006 40: 0.9960 41: 0.9993 42: 0.9999 43: 1.0007 44: 0.9995 45: 0.9041 46: 0.9078 47: 1.0827 48: 1.0018 49: 0.7938 50: 1.3430 51: 1.1122 52: 1.3131 53: 0.9508 54: 1.1447 55: 1.0335 56: 1.0281 57: 0.9182 58: 1.0196 59: 1.0167 60: 1.0160 61: 1.0140 62: 1.0092 63: 1.0095 64: 0.3608 65: 0.2392  0: 2.7899  1: 0.4285 22.) SelfConsistentStep 22.) Difference between steps: 0.03276 23.) DeterminSpectralFunctions ; lambda = -32.96316006985845 -1.959591464175656 Found lorentz at 11 0.00225289 lm= 0.00225289 7.3113e-08 -0.619595 lp= 0.00225289 7.3113e-08 -0.776146 r- 0.000410347 Found lorentz at 12 0.823445 lm= 0.823445 2.10914e-06 -2.89102e-15 lp= 0.823445 2.10914e-06 -0.780869 r- 2.23817e-05 Found lorentz at 13 1.35239 lm= 1.35239 7.2198e-06 -8.32695e-16 lp= 1.35239 7.2198e-06 -0.775364 r- 0.000310383 Found lorentz at 14 1.47125 lm= 1.47125 3.67013e-05 -1.66244e-16 lp= 1.47125 3.67013e-05 -0.781112 r- 0.0015662 Found lorentz at 15 1.52126 lm= 1.52126 5.40173e-05 -1.06944e-16 lp= 1.52126 5.40173e-05 -0.760054 r- 0.00236901 Found lorentz at 16 1.9561 lm= 1.9561 0.000108021 -5.59347e-17 lp= 1.9561 0.000108021 -0.77731 r- 0.00463225 Found lorentz at 17 1.74208 lm= 1.74208 8.60929e-05 -6.89011e-17 lp= 1.74208 8.60929e-05 -0.770188 r- 0.00372606 Found lorentz at 18 1.80257 lm= 1.80257 0.000252162 -2.37654e-17 lp= 1.80257 0.000252163 -0.774129 r- 0.0108579 Found lorentz at 19 1.63974 lm= 1.63974 0.000284386 -1.94639e-17 lp= 1.63974 0.000284387 -0.743994 r- 0.0127415 Found lorentz at 20 2.04001 lm= 2.04 0.000516645 -1.08371e-17 lp= 2.04001 0.000516646 -0.74826 r- 0.0230155 Found lorentz at 21 2.37183 lm= 2.37183 0.000162578 -3.61633e-17 lp= 2.37183 0.000162578 -0.76677 r- 0.00706766 Found lorentz at 22 2.34896 lm= 2.34896 0.000543586 -1.11072e-17 lp= 2.34896 0.000543587 -0.777028 r- 0.0233191 Found lorentz at 23 2.45333 lm= 2.45333 0.000193556 -3.09821e-17 lp= 2.45333 0.000193557 -0.774389 r- 0.00833158 Q = 7.99999999999971 n0=3.566297674022426e-06 n1=1.85813117619016e-07 n2=0.004118860264919483 n3=0.0009838392892615366 n4=0.0002066601276782129 n5=1.199439870620035e-05 n6=4.165835576059513e-05 n7=5.853413727158088e-06 n8=1.665455749226923e-06 n9=2.654069071964735e-07 n10=1.053453019678708e-06 n11=0.7756208351732999 n12=0.0003775245128829446 n13=0.0003115576824625323 n14=0.0001579167293733285 n15=0.0001448466015348749 n16=7.269656357769299e-05 n17=5.241807596485429e-05 n18=9.693187297835695e-05 n19=0.0001798511593926106 n20=0.000101309911279796 n21=2.744019559335371e-05 n22=9.904763188147701e-05 n23=2.400806671971403e-05 n24=0.000405221514396222 n25=6.84204340627118e-06 n26=0.0609797861700817 n27=0.02204178922494747 n28=0.01333369143369876 n29=0.006645451642664368 n30=0.008710740617246809 n31=0.005371865021337313 n32=0.01416078785731871 n33=0.004295677291559585 n34=0.004447601090012172 n35=0.009125689805363818 n36=0.001134758040591994 n37=0.007521859732410778 n38=0.008739524449141896 n39=0.01414720718218702 n40=0.001155739047486376 n41=0.00134116633005228 n42=0.01560521189164907 n43=0.01092307247636228 n44=0.0002901900654158242 n45=0.000508585480200458 n46=0.0003800877923431805 n47=0.0003069951911667943 n48=0.0001695217310756461 n49=0.0002374719632441986 n50=9.435769858774687e-05 n51=0.0002245973980953756 n52=0.0001559986412307587 n53=0.0001599130558629112 n54=0.0001446027395931519 n55=9.311741577092466e-05 n56=0.0001082154378073193 n57=0.0004501060514395047 n58=6.274387854059176e-05 n59=0.0001650628879592735 n60=0.0003699459483643274 n61=0.0002828858055668059 n62=8.097517084168257e-05 n63=7.060359370782094e-05 n64=0.001441967575595101 n65=0.001466385162213057 Q is here equal to 7.99999999999971 23.) nd: 3.218540736220628 Norm of Spectral functions:  0: 1.0022  1: 1.0089  2: 0.9992  3: 1.0020  4: 0.9991  5: 1.0005  6: 1.0005  7: 1.0031  8: 1.0014  9: 0.9991 10: 1.0042 11: 1.0000 12: 1.0012 13: 1.0004 14: 1.0005 15: 0.9995 16: 1.0011 17: 1.0007 18: 1.0011 19: 0.9987 20: 1.0010 21: 1.0011 22: 1.0071 23: 1.0001 24: 0.5169 25: 3.3696 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0093 32: 1.0021 33: 0.9973 34: 1.0024 35: 0.9864 36: 0.9951 37: 0.9945 38: 0.9998 39: 1.0006 40: 0.9961 41: 0.9993 42: 0.9999 43: 1.0011 44: 0.9995 45: 0.9069 46: 0.9048 47: 1.0889 48: 1.0055 49: 0.7907 50: 1.3521 51: 1.1204 52: 1.3260 53: 0.9494 54: 1.1529 55: 1.0304 56: 1.0304 57: 0.9112 58: 1.0202 59: 1.0169 60: 1.0163 61: 1.0143 62: 1.0091 63: 1.0096 64: 0.3678 65: 0.2425  0: 2.7900  1: 0.4286 23.) SelfConsistentStep 23.) Difference between steps: 0.05189 24.) DeterminSpectralFunctions ; lambda = -32.96308184516261 -1.959513239479815 Found lorentz at 11 0.00225405 lm= 0.00225405 7.27456e-08 -0.619563 lp= 0.00225405 7.27456e-08 -0.776196 r- 0.000408258 Found lorentz at 12 0.823436 lm= 0.823436 2.08439e-06 -2.92589e-15 lp= 0.823436 2.08439e-06 -0.780942 r- 2.2117e-05 Found lorentz at 13 1.35228 lm= 1.35228 6.89775e-06 -8.71755e-16 lp= 1.35228 6.89775e-06 -0.775445 r- 0.000296507 Found lorentz at 14 1.47135 lm= 1.47135 3.11655e-05 -1.95869e-16 lp= 1.47135 3.11655e-05 -0.781303 r- 0.00132964 Found lorentz at 15 1.52133 lm= 1.52133 4.78427e-05 -1.20786e-16 lp= 1.52133 4.78427e-05 -0.760181 r- 0.00209786 Found lorentz at 16 1.95563 lm= 1.95563 0.000103998 -5.80935e-17 lp= 1.95563 0.000103998 -0.777278 r- 0.00445993 Found lorentz at 17 1.74232 lm= 1.74232 7.92857e-05 -7.48536e-17 lp= 1.74232 7.92857e-05 -0.770378 r- 0.0034306 Found lorentz at 18 1.80265 lm= 1.80265 0.000233193 -2.57078e-17 lp= 1.80265 0.000233193 -0.774265 r- 0.0100393 Found lorentz at 19 1.63973 lm= 1.63973 0.000254205 -2.17763e-17 lp= 1.63973 0.000254205 -0.744021 r- 0.0113888 Found lorentz at 20 2.04002 lm= 2.04002 0.000501289 -1.11734e-17 lp= 2.04002 0.00050129 -0.748405 r- 0.022327 Found lorentz at 21 2.3719 lm= 2.3719 0.000148932 -3.94961e-17 lp= 2.3719 0.000148932 -0.766958 r- 0.00647285 Found lorentz at 22 2.34916 lm= 2.34916 0.000516201 -1.17033e-17 lp= 2.34916 0.000516202 -0.777256 r- 0.0221378 Found lorentz at 23 2.45325 lm= 2.45325 0.000180217 -3.32854e-17 lp= 2.45325 0.000180218 -0.774508 r- 0.00775622 Q = 7.999999999998944 n0=3.534527698874944e-06 n1=1.843468323168976e-07 n2=0.004105113988987562 n3=0.0009788294469174222 n4=0.0002038016443069647 n5=1.189031376135858e-05 n6=4.125232344357613e-05 n7=5.675684278163215e-06 n8=1.630442257873533e-06 n9=2.609066413281781e-07 n10=1.022931540456981e-06 n11=0.7755780490531257 n12=0.0003766326357413712 n13=0.0003106903785283635 n14=0.0001572479661571716 n15=0.0001444672498841858 n16=7.25264561565501e-05 n17=5.225926090210327e-05 n18=9.652240711775174e-05 n19=0.0001793639682154546 n20=0.0001010230386973374 n21=2.738374489025403e-05 n22=9.85887251952294e-05 n23=2.394982666914238e-05 n24=0.000403457712261087 n25=6.829024091815959e-06 n26=0.06100103446436277 n27=0.02205355798700671 n28=0.01334187537434524 n29=0.006648691014002769 n30=0.008715646496730515 n31=0.005374923507180348 n32=0.01416688277732473 n33=0.004297848511643557 n34=0.004449621933127084 n35=0.009129842061947537 n36=0.001135334370061923 n37=0.007524378621614505 n38=0.008742644522734076 n39=0.01414859844562986 n40=0.001156216592520076 n41=0.001341726697891712 n42=0.01560390317887097 n43=0.01091981624250233 n44=0.0002896990693163497 n45=0.0005087951111330077 n46=0.000380231004644095 n47=0.0003071055314186939 n48=0.0001695821416988917 n49=0.0002375538242110152 n50=9.438729096795941e-05 n51=0.0002246700046523247 n52=0.0001560473626034951 n53=0.0001599614060363535 n54=0.0001446452317649755 n55=9.313902450229874e-05 n56=0.0001082510664231015 n57=0.0004502200370159174 n58=6.276095611857846e-05 n59=0.0001651082551877389 n60=0.0003700521092836175 n61=0.0002829603633079083 n62=8.100093784667662e-05 n63=7.061440930191158e-05 n64=0.001442109978464502 n65=0.001466374080304883 Q is here equal to 7.999999999998944 24.) nd: 3.218636466691394 Norm of Spectral functions:  0: 1.0023  1: 1.0091  2: 0.9994  3: 1.0016  4: 0.9991  5: 1.0005  6: 0.9997  7: 0.9984  8: 1.0002  9: 0.9981 10: 1.0051 11: 1.0000 12: 1.0012 13: 1.0004 14: 1.0005 15: 0.9996 16: 1.0010 17: 1.0008 18: 1.0011 19: 0.9988 20: 1.0011 21: 1.0011 22: 1.0069 23: 1.0002 24: 0.5000 25: 3.0901 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0093 32: 1.0021 33: 0.9971 34: 1.0025 35: 0.9863 36: 0.9954 37: 0.9945 38: 0.9998 39: 1.0006 40: 0.9961 41: 0.9993 42: 0.9999 43: 1.0014 44: 0.9997 45: 0.9097 46: 0.9022 47: 1.0946 48: 1.0098 49: 0.7890 50: 1.3587 51: 1.1274 52: 1.3354 53: 0.9495 54: 1.1599 55: 1.0276 56: 1.0323 57: 0.9047 58: 1.0206 59: 1.0171 60: 1.0165 61: 1.0144 62: 1.0090 63: 1.0097 64: 0.3699 65: 0.2440  0: 2.7900  1: 0.4286 24.) SelfConsistentStep 24.) Difference between steps: 0.04659 25.) DeterminSpectralFunctions ; lambda = -32.96310522127882 -1.959536615596026 Found lorentz at 11 0.00225461 lm= 0.00225461 7.24875e-08 -0.619542 lp= 0.00225461 7.24875e-08 -0.776214 r- 0.0004068 Found lorentz at 12 0.823538 lm= 0.823538 2.06687e-06 -2.95123e-15 lp= 0.823538 2.06687e-06 -0.781013 r- 2.19291e-05 Found lorentz at 13 1.3525 lm= 1.3525 6.67845e-06 -9.00693e-16 lp= 1.3525 6.67845e-06 -0.775579 r- 0.000287031 Found lorentz at 14 1.47157 lm= 1.47157 2.74857e-05 -2.22191e-16 lp= 1.47157 2.74857e-05 -0.781478 r- 0.00117238 Found lorentz at 15 1.52154 lm= 1.52154 4.36996e-05 -1.32284e-16 lp= 1.52154 4.36996e-05 -0.760314 r- 0.00191586 Found lorentz at 16 1.95611 lm= 1.95611 0.000100897 -5.99175e-17 lp= 1.95611 0.000100897 -0.777526 r- 0.00432554 Found lorentz at 17 1.74267 lm= 1.74267 7.44281e-05 -7.97759e-17 lp= 1.74267 7.44282e-05 -0.770557 r- 0.00321967 Found lorentz at 18 1.80291 lm= 1.80291 0.000219126 -2.73688e-17 lp= 1.80291 0.000219126 -0.774418 r- 0.00943187 Found lorentz at 19 1.6399 lm= 1.6399 0.000233005 -2.37616e-17 lp= 1.6399 0.000233006 -0.744083 r- 0.0104382 Found lorentz at 20 2.04038 lm= 2.04038 0.000490728 -1.14206e-17 lp= 2.04038 0.000490729 -0.748627 r- 0.0218502 Found lorentz at 21 2.3725 lm= 2.3725 0.00013529 -4.35183e-17 lp= 2.3725 0.00013529 -0.767306 r- 0.00587726 Found lorentz at 22 2.34982 lm= 2.34982 0.000489155 -1.2362e-17 lp= 2.34982 0.000489156 -0.777623 r- 0.020968 Found lorentz at 23 2.45392 lm= 2.45392 0.000163861 -3.66449e-17 lp= 2.45392 0.000163861 -0.774898 r- 0.00704872 Q = 7.999999999998401 n0=3.509472720226237e-06 n1=1.827779027639734e-07 n2=0.004094173295042732 n3=0.000974868652250299 n4=0.0002015233433484913 n5=1.180710340461239e-05 n6=4.093021787418605e-05 n7=5.536731702086372e-06 n8=1.60281988738235e-06 n9=2.572653910105194e-07 n10=9.988834436520647e-07 n11=0.7755508303714997 n12=0.0003759493818004303 n13=0.000310020731172862 n14=0.0001567382563787635 n15=0.0001441804615746677 n16=7.238542057835557e-05 n17=5.214054036747309e-05 n18=9.621503580521404e-05 n19=0.0001790019710335973 n20=0.0001008011322841723 n21=2.733567838955116e-05 n22=9.822591739572276e-05 n23=2.38998570000085e-05 n24=0.000402056395643799 n25=6.809716260419991e-06 n26=0.06101559213594274 n27=0.0220623837451691 n28=0.01334831629821604 n29=0.006651182283180173 n30=0.008719266960878481 n31=0.005377231970914615 n32=0.01417143114041357 n33=0.004299546317111548 n34=0.004451110898558624 n35=0.009132967744242847 n36=0.001135744078641355 n37=0.007526098538305958 n38=0.008744580313957728 n39=0.01414886306638785 n40=0.001156563631406325 n41=0.001342131902053789 n42=0.01560170951437941 n43=0.01091665190092327 n44=0.0002892785637747692 n45=0.0005089952647035406 n46=0.0003803790678509839 n47=0.0003072239910083359 n48=0.0001696444734438178 n49=0.0002376421233624443 n50=9.44190199070115e-05 n51=0.0002247533579233256 n52=0.0001561061949381176 n53=0.000160019887501374 n54=0.000144694677140161 n55=9.316960255629483e-05 n56=0.000108291624859299 n57=0.0004503369414080872 n58=6.278169287738239e-05 n59=0.0001651611404439004 n60=0.0003701607927070405 n61=0.0002830420749689995 n62=8.103135743205626e-05 n63=7.063274519591948e-05 n64=0.001442382404472924 n65=0.001466499130688342 Q is here equal to 7.999999999998401 25.) nd: 3.218706303321646 Norm of Spectral functions:  0: 1.0028  1: 1.0071  2: 0.9996  3: 1.0009  4: 0.9999  5: 0.9998  6: 0.9990  7: 0.9981  8: 0.9948  9: 1.0002 10: 1.0044 11: 1.0000 12: 1.0012 13: 1.0004 14: 1.0005 15: 0.9996 16: 1.0011 17: 1.0008 18: 1.0011 19: 0.9989 20: 1.0011 21: 1.0011 22: 1.0017 23: 1.0002 24: 0.4699 25: 5.0567 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0093 32: 1.0021 33: 0.9969 34: 1.0026 35: 0.9863 36: 0.9957 37: 0.9945 38: 0.9998 39: 1.0006 40: 0.9960 41: 0.9993 42: 1.0000 43: 1.0016 44: 0.9997 45: 0.9128 46: 0.9003 47: 1.0999 48: 1.0157 49: 0.7897 50: 1.3610 51: 1.1323 52: 1.3381 53: 0.9530 54: 1.1647 55: 1.0256 56: 1.0332 57: 0.8984 58: 1.0209 59: 1.0173 60: 1.0165 61: 1.0143 62: 1.0089 63: 1.0097 64: 0.3633 65: 0.2426  0: 2.7901  1: 0.4286 25.) SelfConsistentStep 25.) Difference between steps: 0.04237 26.) DeterminSpectralFunctions ; lambda = -32.96317222512742 -1.959603619444632 Found lorentz at 11 0.00225452 lm= 0.00225452 7.2303e-08 -0.61955 lp= 0.00225452 7.2303e-08 -0.776217 r- 0.000405764 Found lorentz at 12 0.823675 lm= 0.823675 2.05428e-06 -2.96981e-15 lp= 0.823675 2.05428e-06 -0.781076 r- 2.17937e-05 Found lorentz at 13 1.35282 lm= 1.35282 6.52531e-06 -9.22163e-16 lp= 1.35282 6.52531e-06 -0.775719 r- 0.000280398 Found lorentz at 14 1.47182 lm= 1.47182 2.50045e-05 -2.44334e-16 lp= 1.47182 2.50045e-05 -0.78163 r- 0.00106634 Found lorentz at 15 1.52181 lm= 1.52181 4.08851e-05 -1.41437e-16 lp= 1.52181 4.08851e-05 -0.760439 r- 0.00179217 Found lorentz at 16 1.95688 lm= 1.95688 9.84937e-05 -6.14307e-17 lp= 1.95688 9.84937e-05 -0.777852 r- 0.00422076 Found lorentz at 17 1.74306 lm= 1.74306 7.09345e-05 -8.37398e-17 lp= 1.74306 7.09345e-05 -0.770716 r- 0.0030679 Found lorentz at 18 1.80324 lm= 1.80324 0.000208615 -2.87587e-17 lp= 1.80324 0.000208615 -0.774564 r- 0.00897774 Found lorentz at 19 1.64013 lm= 1.64013 0.000217957 -2.54072e-17 lp= 1.64013 0.000217957 -0.744156 r- 0.00976306 Found lorentz at 20 2.04086 lm= 2.04086 0.000483364 -1.16018e-17 lp= 2.04086 0.000483365 -0.74886 r- 0.0215156 Found lorentz at 21 2.37327 lm= 2.37327 0.000123859 -4.75816e-17 lp= 2.37327 0.000123859 -0.767686 r- 0.00537803 Found lorentz at 22 2.35063 lm= 2.35063 0.000465739 -1.29418e-17 lp= 2.35063 0.00046574 -0.77637 r- 0.0199965 Found lorentz at 23 2.45484 lm= 2.45484 0.000148903 -4.0373e-17 lp= 2.45484 0.000148903 -0.775349 r- 0.00640155 Q = 7.999999999999817 n0=3.489723154579546e-06 n1=1.812918689876501e-07 n2=0.004083038366500856 n3=0.000971697117208948 n4=0.0002028293170514025 n5=1.181323255068013e-05 n6=4.091372342356805e-05 n7=5.665339493489681e-06 n8=1.616367018740464e-06 n9=2.582079670199782e-07 n10=1.015725186679597e-06 n11=0.7755589796918676 n12=0.0003754192820487587 n13=0.0003094994482177413 n14=0.0001563455967094959 n15=0.0001439601489001835 n16=7.226988756030847e-05 n17=5.205032312824956e-05 n18=9.59812400067445e-05 n19=0.000178728079090318 n20=0.0001006278936362534 n21=2.729530263729021e-05 n22=9.793753032787852e-05 n23=2.385783629345332e-05 n24=0.0004009391230181292 n25=6.788896942452515e-06 n26=0.0610215104616466 n27=0.02206502692480837 n28=0.0133506059642186 n29=0.006651972934985797 n30=0.008719979864054954 n31=0.005377696215919217 n32=0.01417195983298825 n33=0.00430024108227113 n34=0.004451305345062733 n35=0.00913275113906421 n36=0.001135780728273624 n37=0.007525230238530409 n38=0.008743029355076606 n39=0.01414558631344846 n40=0.001156584066032299 n41=0.001342115882876944 n42=0.01559820365593627 n43=0.01091858598535401 n44=0.0002895392168786382 n45=0.0005091672155883728 n46=0.0003805125809427035 n47=0.0003073332514982189 n48=0.0001697004072009992 n49=0.0002377233254319069 n50=9.444792551400099e-05 n51=0.0002248327876080359 n52=0.0001561634487770657 n53=0.0001600771557195709 n54=0.000144742083256498 n55=9.320104458633726e-05 n56=0.0001083300396368484 n57=0.0004504378787898536 n58=6.280177879810471e-05 n59=0.0001652107660265566 n60=0.000370255793136238 n61=0.0002831161951577962 n62=8.106077495086772e-05 n63=7.065240367627333e-05 n64=0.001442673378670302 n65=0.001466655865796221 Q is here equal to 7.999999999999817 26.) nd: 3.218729707982503 Norm of Spectral functions:  0: 1.0035  1: 1.0034  2: 0.9998  3: 1.0003  4: 0.9991  5: 1.0002  6: 0.9992  7: 0.9986  8: 0.9965  9: 0.9977 10: 1.0058 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0005 15: 0.9997 16: 1.0013 17: 1.0008 18: 1.0012 19: 0.9989 20: 1.0012 21: 1.0012 22: 0.9942 23: 1.0003 24: 0.4552 25: 5.7196 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0093 32: 1.0021 33: 0.9969 34: 1.0026 35: 0.9865 36: 0.9957 37: 0.9947 38: 0.9998 39: 1.0006 40: 0.9961 41: 0.9993 42: 1.0000 43: 1.0020 44: 0.9996 45: 0.9159 46: 0.8990 47: 1.1044 48: 1.0218 49: 0.7917 50: 1.3608 51: 1.1353 52: 1.3369 53: 0.9580 54: 1.1677 55: 1.0243 56: 1.0333 57: 0.8925 58: 1.0209 59: 1.0174 60: 1.0165 61: 1.0141 62: 1.0089 63: 1.0097 64: 0.3532 65: 0.2401  0: 2.7901  1: 0.4286 26.) SelfConsistentStep 26.) Difference between steps: 0.03663 27.) DeterminSpectralFunctions ; lambda = -32.96323781769511 -1.959669212012319 Found lorentz at 11 0.00225396 lm= 0.00225396 7.21533e-08 -0.619587 lp= 0.00225396 7.21533e-08 -0.776219 r- 0.000404923 Found lorentz at 12 0.823634 lm= 0.823634 2.04387e-06 -2.98501e-15 lp= 0.823634 2.04387e-06 -0.781087 r- 2.1683e-05 Found lorentz at 13 1.35277 lm= 1.35277 6.40583e-06 -9.39417e-16 lp= 1.35277 6.40583e-06 -0.775741 r- 0.000275256 Found lorentz at 14 1.4718 lm= 1.4718 2.31736e-05 -2.6368e-16 lp= 1.4718 2.31737e-05 -0.781692 r- 0.000988184 Found lorentz at 15 1.52178 lm= 1.52178 3.87512e-05 -1.49239e-16 lp= 1.52178 3.87512e-05 -0.760473 r- 0.00169856 Found lorentz at 16 1.95683 lm= 1.95683 9.64341e-05 -6.27458e-17 lp= 1.95683 9.64341e-05 -0.777871 r- 0.00413239 Found lorentz at 17 1.74313 lm= 1.74313 6.81766e-05 -8.71405e-17 lp= 1.74313 6.81766e-05 -0.770775 r- 0.0029484 Found lorentz at 18 1.8032 lm= 1.8032 0.000199937 -3.00096e-17 lp= 1.8032 0.000199937 -0.774598 r- 0.0086039 Found lorentz at 19 1.64003 lm= 1.64003 0.000206052 -2.68746e-17 lp= 1.64003 0.000206052 -0.744149 r- 0.00922989 Found lorentz at 20 2.04082 lm= 2.04082 0.000477257 -1.17519e-17 lp= 2.04082 0.000477258 -0.748912 r- 0.0212423 Found lorentz at 21 2.3733 lm= 2.3733 0.000117786 -5.00476e-17 lp= 2.3733 0.000117786 -0.767782 r- 0.00511367 Found lorentz at 22 2.35071 lm= 2.35071 0.000453164 -1.33049e-17 lp= 2.35071 0.000453164 -0.776486 r- 0.0194536 Found lorentz at 23 2.45486 lm= 2.45486 0.000141834 -4.23949e-17 lp= 2.45486 0.000141834 -0.775438 r- 0.00609695 Q = 7.999999999999136 n0=3.474295464352157e-06 n1=1.80500190430133e-07 n2=0.004073926923103191 n3=0.0009693204617111658 n4=0.0002044740157595418 n5=1.183251487832594e-05 n6=4.095134069955729e-05 n7=5.818697538926037e-06 n8=1.634242706325381e-06 n9=2.597006071607394e-07 n10=1.036602990382982e-06 n11=0.7756037279090162 n12=0.000375007723054137 n13=0.0003090970876754498 n14=0.0001560316088216628 n15=0.0001437856750445216 n16=7.218847978473078e-05 n17=5.197882642602554e-05 n18=9.579211378364468e-05 n19=0.0001785038544242285 n20=0.0001004956611195781 n21=2.726878912728097e-05 n22=9.771499702190786e-05 n23=2.383022956363808e-05 n24=0.0004000934545508298 n25=6.780883031259547e-06 n26=0.06102136018299452 n27=0.02206258984953844 n28=0.01334951803920081 n29=0.006651442349877598 n30=0.008718312569449115 n31=0.00537664359201383 n32=0.01416937507199314 n33=0.004300099743783908 n34=0.004450512106277859 n35=0.009130017543946239 n36=0.001135511649130354 n37=0.007522458888554501 n38=0.008738541875741385 n39=0.01413925498187582 n40=0.001156313036722921 n41=0.001341770479032969 n42=0.01559186040343091 n43=0.01091914950571004 n44=0.0002898239018355156 n45=0.0005092879598955791 n46=0.0003806057751002015 n47=0.000307410362308213 n48=0.0001697391391909631 n49=0.0002377792164285073 n50=9.446755783914155e-05 n51=0.0002248885567413014 n52=0.000156202850398842 n53=0.0001601182039197607 n54=0.0001447760008445649 n55=9.322216089237765e-05 n56=0.0001083566933118586 n57=0.0004505026555571808 n58=6.281539754405331e-05 n59=0.0001652423005274945 n60=0.0003703185054284017 n61=0.0002831642524480989 n62=8.108171761904201e-05 n63=7.066482427484075e-05 n64=0.001442846814534592 n65=0.001466746695990294 Q is here equal to 7.999999999999136 27.) nd: 3.218708466961393 Norm of Spectral functions:  0: 1.0036  1: 1.0030  2: 1.0001  3: 1.0000  4: 0.9987  5: 1.0006  6: 0.9996  7: 0.9987  8: 1.0004  9: 0.9997 10: 1.0045 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0005 15: 0.9997 16: 1.0013 17: 1.0008 18: 1.0012 19: 0.9989 20: 1.0012 21: 1.0012 22: 0.9942 23: 1.0003 24: 0.4498 25: 5.4266 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0093 32: 1.0021 33: 0.9969 34: 1.0024 35: 0.9869 36: 0.9955 37: 0.9948 38: 0.9999 39: 1.0005 40: 0.9962 41: 0.9993 42: 1.0000 43: 1.0024 44: 0.9993 45: 0.9175 46: 0.8976 47: 1.1076 48: 1.0249 49: 0.7912 50: 1.3634 51: 1.1391 52: 1.3407 53: 0.9590 54: 1.1714 55: 1.0225 56: 1.0344 57: 0.8885 58: 1.0212 59: 1.0175 60: 1.0166 61: 1.0142 62: 1.0088 63: 1.0098 64: 0.3525 65: 0.2402  0: 2.7901  1: 0.4286 27.) SelfConsistentStep 27.) Difference between steps: 0.01949 28.) DeterminSpectralFunctions ; lambda = -32.96323920961874 -1.959670603935951 Found lorentz at 11 0.00225385 lm= 0.00225385 7.20268e-08 -0.619606 lp= 0.00225385 7.20268e-08 -0.776234 r- 0.000404205 Found lorentz at 12 0.823501 lm= 0.823501 2.03513e-06 -2.99778e-15 lp= 0.823501 2.03513e-06 -0.78108 r- 2.15905e-05 Found lorentz at 13 1.3525 lm= 1.3525 6.31215e-06 -9.53255e-16 lp= 1.3525 6.31215e-06 -0.775699 r- 0.000271246 Found lorentz at 14 1.47163 lm= 1.47163 2.18146e-05 -2.80122e-16 lp= 1.47163 2.18146e-05 -0.781713 r- 0.000930206 Found lorentz at 15 1.52161 lm= 1.52161 3.713e-05 -1.55753e-16 lp= 1.52161 3.713e-05 -0.760468 r- 0.00162751 Found lorentz at 16 1.9562 lm= 1.9562 9.46781e-05 -6.38783e-17 lp= 1.9562 9.46781e-05 -0.777681 r- 0.00405814 Found lorentz at 17 1.74304 lm= 1.74304 6.59994e-05 -9.00181e-17 lp= 1.74304 6.59994e-05 -0.770788 r- 0.0028542 Found lorentz at 18 1.80298 lm= 1.80297 0.000192799 -3.11189e-17 lp= 1.80298 0.000192799 -0.774578 r- 0.00829697 Found lorentz at 19 1.63977 lm= 1.63977 0.000196618 -2.8161e-17 lp= 1.63977 0.000196618 -0.744108 r- 0.00880777 Found lorentz at 20 2.04047 lm= 2.04047 0.000472126 -1.1878e-17 lp= 2.04047 0.000472127 -0.748861 r- 0.0210153 Found lorentz at 21 2.37287 lm= 2.37287 0.000115875 -5.0861e-17 lp= 2.37287 0.000115875 -0.767694 r- 0.00503132 Found lorentz at 22 2.35036 lm= 2.35036 0.000448238 -1.34495e-17 lp= 2.35036 0.000448239 -0.77644 r- 0.0192433 Found lorentz at 23 2.45429 lm= 2.45429 0.000141001 -4.26273e-17 lp= 2.45429 0.000141001 -0.775273 r- 0.00606242 Q = 7.999999999998992 n0=3.46236059115717e-06 n1=1.802167407457325e-07 n2=0.004067775295522325 n3=0.0009675624535485513 n4=0.0002049696591633398 n5=1.182990822248901e-05 n6=4.092328592710012e-05 n7=5.876460652173832e-06 n8=1.639144669114057e-06 n9=2.598584877484334e-07 n10=1.043500225556935e-06 n11=0.7756265922411776 n12=0.00037467422378262 n13=0.0003087770751921877 n14=0.0001557758190608688 n15=0.0001436434737599347 n16=7.212999898166425e-05 n17=5.191981707074786e-05 n18=9.563542828431769e-05 n19=0.0001783152417163293 n20=0.0001003917053280877 n21=2.725108207886068e-05 n22=9.754024903632004e-05 n23=2.381231626064414e-05 n24=0.0003994443361095359 n25=6.781649796485604e-06 n26=0.06102471956642363 n27=0.02206244143044625 n28=0.01334985831709628 n29=0.00665155432692544 n30=0.008717698682947602 n31=0.005376282102856448 n32=0.01416853665456227 n33=0.004300316134174278 n34=0.004450239829879027 n35=0.009128759957352166 n36=0.001135383574805866 n37=0.007520955883304108 n38=0.008735771842758479 n39=0.01413522358597912 n40=0.001156186068743406 n41=0.001341608556761422 n42=0.01558726795519633 n43=0.01091855497741878 n44=0.0002898928909850596 n45=0.0005093551974742833 n46=0.0003806522376961708 n47=0.0003074488526101526 n48=0.0001697582620895318 n49=0.0002378047247608364 n50=9.447647017271633e-05 n51=0.0002249141008735888 n52=0.0001562186679525257 n53=0.00016013743939243 n54=0.0001447923567329996 n55=9.32286018624933e-05 n56=0.0001083682491831881 n57=0.0004505241539563367 n58=6.282052901759674e-05 n59=0.000165250551022093 n60=0.0003703433150189222 n61=0.0002831807807542936 n62=8.109125380947048e-05 n63=7.066673989448108e-05 n64=0.00144282936685866 n65=0.00146667900886468 Q is here equal to 7.999999999998992 28.) nd: 3.218703169337527 Norm of Spectral functions:  0: 1.0033  1: 1.0052  2: 1.0002  3: 0.9997  4: 0.9988  5: 1.0007  6: 0.9997  7: 0.9998  8: 1.0002  9: 1.0001 10: 1.0045 11: 1.0000 12: 1.0012 13: 1.0004 14: 1.0005 15: 0.9997 16: 1.0012 17: 1.0008 18: 1.0012 19: 0.9989 20: 1.0012 21: 1.0011 22: 0.9963 23: 1.0003 24: 0.4465 25: 6.4679 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0093 32: 1.0021 33: 0.9969 34: 1.0024 35: 0.9872 36: 0.9954 37: 0.9950 38: 1.0000 39: 1.0005 40: 0.9962 41: 0.9993 42: 1.0000 43: 1.0026 44: 0.9991 45: 0.9182 46: 0.8963 47: 1.1097 48: 1.0254 49: 0.7891 50: 1.3675 51: 1.1430 52: 1.3477 53: 0.9570 54: 1.1757 55: 1.0206 56: 1.0360 57: 0.8861 58: 1.0215 59: 1.0176 60: 1.0168 61: 1.0144 62: 1.0088 63: 1.0099 64: 0.3585 65: 0.2423  0: 2.7901  1: 0.4286 28.) SelfConsistentStep 28.) Difference between steps: 0.03506 29.) DeterminSpectralFunctions ; lambda = -32.96321745583257 -1.95964885014978 Found lorentz at 11 0.00225442 lm= 0.00225442 7.19286e-08 -0.619584 lp= 0.00225442 7.19286e-08 -0.776252 r- 0.000403644 Found lorentz at 12 0.82338 lm= 0.82338 2.02832e-06 -3.00781e-15 lp= 0.82338 2.02832e-06 -0.781076 r- 2.15183e-05 Found lorentz at 13 1.35226 lm= 1.35226 6.24232e-06 -9.63817e-16 lp= 1.35226 6.24232e-06 -0.775658 r- 0.000268259 Found lorentz at 14 1.47147 lm= 1.47147 2.08432e-05 -2.93189e-16 lp= 1.47147 2.08432e-05 -0.781729 r- 0.000888766 Found lorentz at 15 1.52145 lm= 1.52145 3.5956e-05 -1.60837e-16 lp= 1.52145 3.5956e-05 -0.760463 r- 0.00157606 Found lorentz at 16 1.95559 lm= 1.95559 9.32714e-05 -6.48099e-17 lp= 1.95559 9.32714e-05 -0.77749 r- 0.00399883 Found lorentz at 17 1.74296 lm= 1.74296 6.43601e-05 -9.23133e-17 lp= 1.74296 6.43602e-05 -0.770798 r- 0.00278327 Found lorentz at 18 1.80277 lm= 1.80277 0.000187263 -3.20374e-17 lp= 1.80277 0.000187263 -0.774559 r- 0.00805891 Found lorentz at 19 1.63952 lm= 1.63952 0.000189533 -2.9211e-17 lp= 1.63952 0.000189534 -0.744075 r- 0.0084908 Found lorentz at 20 2.04015 lm= 2.04015 0.000468163 -1.19769e-17 lp= 2.04015 0.000468164 -0.748808 r- 0.0208404 Found lorentz at 21 2.37246 lm= 2.37246 0.000115181 -5.11543e-17 lp= 2.37246 0.000115181 -0.767596 r- 0.00500183 Found lorentz at 22 2.35001 lm= 2.35001 0.000445753 -1.35226e-17 lp= 2.35001 0.000445754 -0.776387 r- 0.019138 Found lorentz at 23 2.45374 lm= 2.45374 0.000141578 -4.24337e-17 lp= 2.45374 0.000141578 -0.775091 r- 0.00608864 Q = 8.000000000001041 n0=3.453187870912592e-06 n1=1.80064530110887e-07 n2=0.004063898850352647 n3=0.0009667303008769567 n4=0.0002068688626211493 n5=1.186611313359132e-05 n6=4.103330992051406e-05 n7=6.040666865762723e-06 n8=1.660370359029824e-06 n9=2.618334975809022e-07 n10=1.066725722528134e-06 n11=0.7755989185668011 n12=0.0003744124304141248 n13=0.0003085281044421141 n14=0.0001555754264063135 n15=0.0001435325795834265 n16=7.208536752688029e-05 n17=5.187330635881247e-05 n18=9.551212140768468e-05 n19=0.0001781673893705077 n20=0.0001003111916302405 n21=2.723762668843827e-05 n22=9.740333982763268e-05 n23=2.379903211378921e-05 n24=0.0003989403257648676 n25=6.783491691098783e-06 n26=0.06103262592467681 n27=0.0220665305353924 n28=0.01335292766895694 n29=0.006652797674249771 n30=0.008719137306558274 n31=0.005377257643917858 n32=0.01417075913434299 n33=0.004301237067582341 n34=0.004450877486822891 n35=0.009130054228626405 n36=0.001135529410509778 n37=0.007521593182771504 n38=0.008736292650539438 n39=0.01413568424515108 n40=0.001156366439179965 n41=0.001341775194986361 n42=0.01558828758604843 n43=0.01092326591137665 n44=0.0002902679275809407 n45=0.0005094036826033988 n46=0.0003806829058020271 n47=0.0003074743725059686 n48=0.000169770925912103 n49=0.0002378202670163843 n50=9.448206544892812e-05 n51=0.0002249297601566958 n52=0.0001562267827276894 n53=0.0001601494952061176 n54=0.0001448030272808601 n55=9.323049263217554e-05 n56=0.0001083748419759398 n57=0.0004505329715663635 n58=6.282305456702014e-05 n59=0.0001652517260473036 n60=0.0003703565603121673 n61=0.0002831881210848853 n62=8.109695738076685e-05 n63=7.066577078894644e-05 n64=0.001442759875008531 n65=0.001466568538926941 Q is here equal to 8.000000000001041 29.) nd: 3.218737758071021 Norm of Spectral functions:  0: 1.0029  1: 1.0072  2: 1.0003  3: 0.9996  4: 1.0010  5: 1.0006  6: 1.0002  7: 0.9950  8: 1.0013  9: 0.9980 10: 1.0042 11: 1.0000 12: 1.0012 13: 1.0004 14: 1.0005 15: 0.9997 16: 1.0011 17: 1.0008 18: 1.0011 19: 0.9989 20: 1.0011 21: 1.0011 22: 0.9995 23: 1.0003 24: 0.4479 25: 5.1353 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0093 32: 1.0021 33: 0.9968 34: 1.0024 35: 0.9872 36: 0.9954 37: 0.9950 38: 1.0000 39: 1.0005 40: 0.9962 41: 0.9993 42: 1.0000 43: 1.0026 44: 0.9985 45: 0.9185 46: 0.8954 47: 1.1111 48: 1.0255 49: 0.7873 50: 1.3709 51: 1.1461 52: 1.3538 53: 0.9548 54: 1.1792 55: 1.0190 56: 1.0373 57: 0.8846 58: 1.0218 59: 1.0176 60: 1.0169 61: 1.0146 62: 1.0087 63: 1.0099 64: 0.3645 65: 0.2443  0: 2.7901  1: 0.4286 29.) SelfConsistentStep 29.) Difference between steps: 0.02287 30.) DeterminSpectralFunctions ; lambda = -32.96324580488883 -1.959677199206038 Found lorentz at 11 0.00225484 lm= 0.00225484 7.18611e-08 -0.61956 lp= 0.00225484 7.18611e-08 -0.776254 r- 0.000403265 Found lorentz at 12 0.82321 lm= 0.82321 2.02344e-06 -3.01473e-15 lp= 0.82321 2.02344e-06 -0.781033 r- 2.14678e-05 Found lorentz at 13 1.35194 lm= 1.35194 6.19353e-06 -9.7115e-16 lp= 1.35194 6.19353e-06 -0.775555 r- 0.000266198 Found lorentz at 14 1.47126 lm= 1.47126 2.01487e-05 -3.03263e-16 lp= 1.47126 2.01487e-05 -0.781688 r- 0.000859197 Found lorentz at 15 1.52123 lm= 1.52123 3.50971e-05 -1.64745e-16 lp= 1.52123 3.50971e-05 -0.760399 r- 0.00153854 Found lorentz at 16 1.95484 lm= 1.95484 9.22626e-05 -6.54632e-17 lp= 1.95484 9.22626e-05 -0.777162 r- 0.00395725 Found lorentz at 17 1.7428 lm= 1.7428 6.31545e-05 -9.40628e-17 lp= 1.7428 6.31545e-05 -0.770746 r- 0.00273132 Found lorentz at 18 1.8025 lm= 1.8025 0.000183082 -3.27619e-17 lp= 1.8025 0.000183082 -0.774476 r- 0.00787984 Found lorentz at 19 1.63921 lm= 1.63921 0.000184239 -3.00433e-17 lp= 1.63921 0.000184239 -0.743986 r- 0.00825461 Found lorentz at 20 2.03967 lm= 2.03967 0.000465178 -1.20486e-17 lp= 2.03967 0.000465178 -0.748649 r- 0.0207119 Found lorentz at 21 2.37184 lm= 2.37184 0.000118149 -4.98359e-17 lp= 2.37184 0.000118149 -0.767337 r- 0.00513242 Found lorentz at 22 2.34942 lm= 2.34942 0.000450839 -1.34203e-17 lp= 2.34942 0.000450839 -0.777843 r- 0.0193201 Found lorentz at 23 2.45297 lm= 2.45297 0.000148367 -4.04476e-17 lp= 2.45297 0.000148367 -0.774667 r- 0.00638411 Q = 8.00000000000154 n0=3.446903009332476e-06 n1=1.802611665380732e-07 n2=0.004061663358960879 n3=0.0009658040699013213 n4=0.0002059443680226486 n5=1.183775653892019e-05 n6=4.092933030855569e-05 n7=5.972556529568173e-06 n8=1.649166769275924e-06 n9=2.603769153966844e-07 n10=1.055517720331978e-06 n11=0.775567552317413 n12=0.0003742541059763847 n13=0.0003083718511230871 n14=0.0001554368014844261 n15=0.0001434590424344991 n16=7.20642225795148e-05 n17=5.184253457197104e-05 n18=9.542488438147475e-05 n19=0.0001780626880888799 n20=0.0001002619885310904 n21=2.723373224141573e-05 n22=9.731476609775663e-05 n23=2.379499441104687e-05 n24=0.0003986257874651441 n25=6.791914779581308e-06 n26=0.06104006577835413 n27=0.02207199855250975 n28=0.01335689931453682 n29=0.006654376572642949 n30=0.008721379916822381 n31=0.005378773361413217 n32=0.01417409421109121 n33=0.004302302708498977 n34=0.004451861627222573 n35=0.0091325241707038 n36=0.00113578836144439 n37=0.007523231005371191 n38=0.00873828093541951 n39=0.01413744511266493 n40=0.001156633128807582 n41=0.001342079327298765 n42=0.01558898497369689 n43=0.01092292407776358 n44=0.0002901010419500163 n45=0.0005094583577213354 n46=0.0003807225661014603 n47=0.0003075080548854229 n48=0.0001697874357410606 n49=0.0002378427584098591 n50=9.449011733557301e-05 n51=0.0002249532971925875 n52=0.0001562414712378882 n53=0.0001601678252401372 n54=0.000144818798452058 n55=9.323747386512721e-05 n56=0.0001083854887237377 n57=0.0004505581989585957 n58=6.282823058416828e-05 n59=0.0001652605124640379 n60=0.0003703816893947861 n61=0.0002832055996357082 n62=8.110595801881351e-05 n63=7.06691408520186e-05 n64=0.001442798289974136 n65=0.001466599259576626 Q is here equal to 8.00000000000154 30.) nd: 3.218779414396925 Norm of Spectral functions:  0: 1.0022  1: 1.0098  2: 1.0003  3: 0.9995  4: 0.9998  5: 1.0007  6: 0.9999  7: 1.0101  8: 1.0001  9: 0.9992 10: 1.0041 11: 1.0000 12: 1.0012 13: 1.0004 14: 1.0005 15: 0.9997 16: 1.0010 17: 1.0008 18: 1.0011 19: 0.9988 20: 1.0010 21: 1.0010 22: 1.0058 23: 1.0002 24: 0.4743 25: 2.6011 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0093 32: 1.0021 33: 0.9967 34: 1.0025 35: 0.9870 36: 0.9956 37: 0.9949 38: 1.0000 39: 1.0005 40: 0.9962 41: 0.9993 42: 1.0000 43: 1.0027 44: 0.9987 45: 0.9181 46: 0.8942 47: 1.1120 48: 1.0239 49: 0.7842 50: 1.3763 51: 1.1497 52: 1.3627 53: 0.9504 54: 1.1833 55: 1.0173 56: 1.0389 57: 0.8841 58: 1.0221 59: 1.0176 60: 1.0170 61: 1.0149 62: 1.0087 63: 1.0100 64: 0.3746 65: 0.2474  0: 2.7901  1: 0.4287 30.) SelfConsistentStep 30.) Difference between steps: 0.06496 31.) DeterminSpectralFunctions ; lambda = -32.96331428490122 -1.959745679218432 Found lorentz at 11 0.00225538 lm= 0.00225538 7.18205e-08 -0.619518 lp= 0.00225538 7.18205e-08 -0.776244 r- 0.000403042 Found lorentz at 12 0.823113 lm= 0.823113 2.02017e-06 -3.01938e-15 lp= 0.823113 2.02017e-06 -0.781004 r- 2.14339e-05 Found lorentz at 13 1.35169 lm= 1.35169 6.15702e-06 -9.76738e-16 lp= 1.35169 6.15702e-06 -0.775486 r- 0.000264652 Found lorentz at 14 1.47114 lm= 1.47114 1.96873e-05 -3.10356e-16 lp= 1.47114 1.96873e-05 -0.781668 r- 0.00083954 Found lorentz at 15 1.5211 lm= 1.5211 3.45276e-05 -1.67447e-16 lp= 1.5211 3.45276e-05 -0.760365 r- 0.00151364 Found lorentz at 16 1.95419 lm= 1.95419 9.14252e-05 -6.60292e-17 lp= 1.95419 9.14252e-05 -0.776964 r- 0.00392233 Found lorentz at 17 1.74273 lm= 1.74273 6.23224e-05 -9.53123e-17 lp= 1.74273 6.23224e-05 -0.77072 r- 0.00269542 Found lorentz at 18 1.80234 lm= 1.80234 0.000180162 -3.32891e-17 lp= 1.80234 0.000180162 -0.774431 r- 0.0077546 Found lorentz at 19 1.63905 lm= 1.63905 0.000180687 -3.06298e-17 lp= 1.63905 0.000180688 -0.743938 r- 0.00809601 Found lorentz at 20 2.03942 lm= 2.03942 0.00046321 -1.20975e-17 lp= 2.03942 0.000463211 -0.748578 r- 0.0206263 Found lorentz at 21 2.37148 lm= 2.37148 0.000117874 -4.99373e-17 lp= 2.37148 0.000117874 -0.767222 r- 0.00512124 Found lorentz at 22 2.3492 lm= 2.3492 0.000449774 -1.34499e-17 lp= 2.3492 0.000449775 -0.77778 r- 0.019276 Found lorentz at 23 2.45249 lm= 2.45249 0.000148722 -4.03325e-17 lp= 2.45249 0.000148722 -0.774488 r- 0.00640086 Q = 7.999999999998661 n0=3.442096051487216e-06 n1=1.802059487996054e-07 n2=0.00406408044225032 n3=0.0009656124515151107 n4=0.0002017808978128165 n5=1.17404391672798e-05 n6=4.060791087587127e-05 n7=5.639388306958717e-06 n8=1.601327862982512e-06 n9=2.549927089116235e-07 n10=1.005126298905578e-06 n11=0.7755155645286514 n12=0.0003741426309355308 n13=0.0003082632955967994 n14=0.0001553387698802774 n15=0.0001434081872374303 n16=7.204772963786369e-05 n17=5.182198435454538e-05 n18=9.536562607034221e-05 n19=0.0001779931310190072 n20=0.0001002262172553794 n21=2.722912976345065e-05 n22=9.724641113819694e-05 n23=2.379009142990425e-05 n24=0.0003983800935644073 n25=6.793530773608694e-06 n26=0.06104904945423775 n27=0.02208027714445834 n28=0.01336290394230115 n29=0.006656786680017191 n30=0.008725127192146222 n31=0.005381292416125295 n32=0.01417977958977726 n33=0.004303797902187512 n34=0.004453574329450228 n35=0.009137321070867933 n36=0.001136244667426704 n37=0.007526751478606858 n38=0.008742721355977312 n39=0.0141420709507399 n40=0.001157091751152894 n41=0.001342648698302995 n42=0.01559065139959367 n43=0.0109173292015178 n44=0.0002892869609970928 n45=0.0005095182619919949 n46=0.0003807719406756705 n47=0.0003075505107868699 n48=0.0001698079050828958 n49=0.0002378729744669366 n50=9.450071723312559e-05 n51=0.0002249854181870913 n52=0.0001562639528834531 n53=0.0001601926367001311 n54=0.0001448392911801304 n55=9.325026887395574e-05 n56=0.0001084005953306798 n57=0.0004505934598579907 n58=6.283626242156457e-05 n59=0.0001652775554351088 n60=0.0003704152509390525 n61=0.0002832321395119252 n62=8.111832058817363e-05 n63=7.067733049296905e-05 n64=0.001442925115381798 n65=0.001466707269986487 Q is here equal to 7.999999999998661 31.) nd: 3.2188386129611 Norm of Spectral functions:  0: 1.0020  1: 1.0105  2: 1.0002  3: 0.9994  4: 0.9993  5: 0.9997  6: 0.9989  7: 0.9991  8: 0.9935  9: 0.9982 10: 1.0066 11: 1.0000 12: 1.0012 13: 1.0004 14: 1.0004 15: 0.9997 16: 1.0010 17: 1.0008 18: 1.0011 19: 0.9988 20: 1.0010 21: 1.0010 22: 1.0062 23: 1.0001 24: 0.4833 25: 2.0464 26: 0.9999 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0012 31: 1.0092 32: 1.0021 33: 0.9966 34: 1.0027 35: 0.9865 36: 0.9960 37: 0.9948 38: 0.9999 39: 1.0005 40: 0.9960 41: 0.9993 42: 1.0000 43: 1.0028 44: 0.9996 45: 0.9183 46: 0.8934 47: 1.1130 48: 1.0241 49: 0.7829 50: 1.3789 51: 1.1519 52: 1.3668 53: 0.9490 54: 1.1857 55: 1.0163 56: 1.0397 57: 0.8831 58: 1.0222 59: 1.0176 60: 1.0171 61: 1.0150 62: 1.0086 63: 1.0101 64: 0.3777 65: 0.2483  0: 2.7901  1: 0.4287 31.) SelfConsistentStep 31.) Difference between steps: 0.06138 32.) DeterminSpectralFunctions ; lambda = -32.96342667107551 -1.959858065392719 Found lorentz at 11 0.00225556 lm= 0.00225556 7.18184e-08 -0.619489 lp= 0.00225556 7.18184e-08 -0.77622 r- 0.000403042 Found lorentz at 12 0.823237 lm= 0.823237 2.01949e-06 -3.02059e-15 lp= 0.823237 2.01949e-06 -0.781028 r- 2.1426e-05 Found lorentz at 13 1.35203 lm= 1.35203 6.14626e-06 -9.78713e-16 lp= 1.35203 6.14626e-06 -0.775592 r- 0.000264154 Found lorentz at 14 1.47131 lm= 1.47131 1.9516e-05 -3.13122e-16 lp= 1.47131 1.9516e-05 -0.781721 r- 0.00083218 Found lorentz at 15 1.52129 lm= 1.52129 3.43448e-05 -1.68364e-16 lp= 1.52129 3.43448e-05 -0.760424 r- 0.00150551 Found lorentz at 16 1.9552 lm= 1.9552 9.11635e-05 -6.62836e-17 lp= 1.9552 9.11635e-05 -0.777344 r- 0.00390918 Found lorentz at 17 1.74293 lm= 1.74293 6.201e-05 -9.58078e-17 lp= 1.74293 6.201e-05 -0.770782 r- 0.00268169 Found lorentz at 18 1.80258 lm= 1.80258 0.000179143 -3.34854e-17 lp= 1.80258 0.000179143 -0.774511 r- 0.00770994 Found lorentz at 19 1.63925 lm= 1.63925 0.00017955 -3.08285e-17 lp= 1.63925 0.00017955 -0.743993 r- 0.00804444 Found lorentz at 20 2.03986 lm= 2.03986 0.000463009 -1.21082e-17 lp= 2.03986 0.00046301 -0.748746 r- 0.0206127 Found lorentz at 21 2.37219 lm= 2.37219 0.000112157 -5.25262e-17 lp= 2.37219 0.000112157 -0.76754 r- 0.00487084 Found lorentz at 22 2.34987 lm= 2.34987 0.000439409 -1.37776e-17 lp= 2.34987 0.000439409 -0.778075 r- 0.0188246 Found lorentz at 23 2.45343 lm= 2.45343 0.000138892 -4.32396e-17 lp= 2.45343 0.000138893 -0.774962 r- 0.00597417 Q = 7.999999999999506 n0=3.438560150784636e-06 n1=1.794319984310966e-07 n2=0.004066628255220245 n3=0.0009656993060133437 n4=0.0001986050793874021 n5=1.166657162005007e-05 n6=4.036750763286913e-05 n7=5.396707162194658e-06 n8=1.565438354994614e-06 n9=2.509164225255156e-07 n10=9.683073297117522e-07 n11=0.7754782450700288 n12=0.000374074430819648 n13=0.0003081896790179337 n14=0.0001552909424615614 n15=0.000143384243793999 n16=7.2019961664693e-05 n17=5.181379024935071e-05 n18=9.534297425909295e-05 n19=0.0001779725804080801 n20=0.0001002012672757216 n21=2.721761167470474e-05 n22=9.719440115985989e-05 n23=2.377776659692244e-05 n24=0.0003981693898582428 n25=6.778688160424515e-06 n26=0.06105366630025519 n27=0.02208616273423942 n28=0.01336734338554859 n29=0.006658526737888529 n30=0.00872786109565139 n31=0.005383162603945028 n32=0.01418397197495418 n33=0.00430487114598246 n34=0.004454827421801544 n35=0.009141015578922908 n36=0.001136575490152907 n37=0.007529433515815585 n38=0.0087460793332789 n39=0.01414554318551489 n40=0.001157434480212097 n41=0.00134307453489737 n42=0.01559175517155398 n43=0.01091275274419411 n44=0.0002886394850075488 n45=0.0005095909288232547 n46=0.0003808393012988616 n47=0.0003076090070722762 n48=0.0001698358383480786 n49=0.0002379167540727884 n50=9.451602272316231e-05 n51=0.0002250322300771628 n52=0.0001562993938764295 n53=0.0001602283543960199 n54=0.0001448677694962396 n55=9.327236812077393e-05 n56=0.0001084231264656532 n57=0.0004506433556979999 n58=6.28489573839579e-05 n59=0.0001653075049354468 n60=0.0003704621961733891 n61=0.0002832732937590182 n62=8.11362163926372e-05 n63=7.069302106086633e-05 n64=0.001443172724855567 n65=0.001466895836432246 Q is here equal to 7.999999999999506 32.) nd: 3.218880041249297 Norm of Spectral functions:  0: 1.0028  1: 1.0077  2: 1.0002  3: 0.9993  4: 1.0006  5: 0.9987  6: 0.9987  7: 0.9998  8: 0.9966  9: 0.9969 10: 0.9916 11: 1.0000 12: 1.0012 13: 1.0004 14: 1.0005 15: 0.9997 16: 1.0011 17: 1.0008 18: 1.0011 19: 0.9988 20: 1.0011 21: 1.0010 22: 1.0014 23: 1.0002 24: 0.4542 25: 4.2464 26: 0.9999 27: 1.0000 28: 1.0014 29: 1.0015 30: 1.0012 31: 1.0091 32: 1.0021 33: 0.9964 34: 1.0029 35: 0.9861 36: 0.9963 37: 0.9946 38: 0.9998 39: 1.0005 40: 0.9959 41: 0.9993 42: 1.0000 43: 1.0026 44: 0.9997 45: 0.9200 46: 0.8935 47: 1.1146 48: 1.0282 49: 0.7860 50: 1.3749 51: 1.1509 52: 1.3596 53: 0.9547 54: 1.1844 55: 1.0166 56: 1.0388 57: 0.8804 58: 1.0221 59: 1.0177 60: 1.0170 61: 1.0147 62: 1.0087 63: 1.0100 64: 0.3658 65: 0.2448  0: 2.7901  1: 0.4287 32.) SelfConsistentStep 32.) Difference between steps: 0.03656 33.) DeterminSpectralFunctions ; lambda = -32.9635319925043 -1.95996338682151 Found lorentz at 11 0.00225479 lm= 0.00225479 7.18359e-08 -0.619514 lp= 0.00225479 7.18359e-08 -0.776192 r- 0.000403155 Found lorentz at 12 0.823488 lm= 0.823488 2.02052e-06 -3.01943e-15 lp= 0.823488 2.02052e-06 -0.781078 r- 2.14356e-05 Found lorentz at 13 1.35262 lm= 1.35262 6.15059e-06 -9.78436e-16 lp= 1.35262 6.15059e-06 -0.775755 r- 0.000264284 Found lorentz at 14 1.47167 lm= 1.47167 1.95341e-05 -3.12903e-16 lp= 1.47167 1.95341e-05 -0.78181 r- 0.000832856 Found lorentz at 15 1.52172 lm= 1.52172 3.44266e-05 -1.68011e-16 lp= 1.52172 3.44266e-05 -0.76053 r- 0.00150889 Found lorentz at 16 1.95671 lm= 1.95671 9.12424e-05 -6.6317e-17 lp= 1.95671 9.12424e-05 -0.777877 r- 0.00390989 Found lorentz at 17 1.74335 lm= 1.74335 6.20455e-05 -9.57793e-17 lp= 1.74335 6.20455e-05 -0.770887 r- 0.00268286 Found lorentz at 18 1.8031 lm= 1.8031 0.000179336 -3.34611e-17 lp= 1.8031 0.000179336 -0.774648 r- 0.00771689 Found lorentz at 19 1.63977 lm= 1.63977 0.000180058 -3.07507e-17 lp= 1.63977 0.000180058 -0.744105 r- 0.008066 Found lorentz at 20 2.04074 lm= 2.04074 0.000464001 -1.20908e-17 lp= 2.04074 0.000464002 -0.74901 r- 0.0206496 Found lorentz at 21 2.37338 lm= 2.37338 0.000106227 -5.55228e-17 lp= 2.37338 0.000106227 -0.767987 r- 0.00461064 Found lorentz at 22 2.35112 lm= 2.35112 0.000428229 -1.40927e-17 lp= 2.35112 0.000428229 -0.776846 r- 0.0183747 Found lorentz at 23 2.45494 lm= 2.45494 0.000128334 -4.68725e-17 lp= 2.45494 0.000128334 -0.775587 r- 0.00551558 Q = 7.999999999998416 n0=3.435921496601443e-06 n1=1.784091095178591e-07 n2=0.004063784488235479 n3=0.0009650812122120492 n4=0.0001996753966651569 n5=1.168699081624339e-05 n6=4.042816862623141e-05 n7=5.482295666900594e-06 n8=1.577260343228389e-06 n9=2.52110031221125e-07 n10=9.806935650465612e-07 n11=0.7755101759227865 n12=0.0003740361839268674 n13=0.0003081442704552442 n14=0.0001552738550306173 n15=0.0001433745212716502 n16=7.199155865105126e-05 n17=5.181246528493386e-05 n18=9.534097706879889e-05 n19=0.0001779747086899548 n20=0.0001001832754133294 n21=2.72040631309242e-05 n22=9.715562210652787e-05 n23=2.376342313829288e-05 n24=0.0003979964596739323 n25=6.757605234348063e-06 n26=0.061047762161189 n27=0.02208296693631475 n28=0.01336549616659713 n29=0.006657675032293116 n30=0.008726270502517829 n31=0.00538219887871746 n32=0.01418167134677102 n33=0.004304407851577174 n34=0.00445408549770625 n35=0.009139068187737423 n36=0.001136357772457447 n37=0.007527704226437979 n38=0.008743662398427858 n39=0.01414219249695449 n40=0.00115722776325026 n41=0.001342817662034903 n42=0.01558865156659686 n43=0.01091318134474633 n44=0.0002888285977058287 n45=0.0005096569018477392 n46=0.000380905149231058 n47=0.0003076668369279769 n48=0.0001698629883840217 n49=0.0002379607117634405 n50=9.453122551891112e-05 n51=0.0002250798489773248 n52=0.0001563366066212675 n53=0.0001602647878312956 n54=0.0001448962368238046 n55=9.329633533912121e-05 n56=0.0001084461883516364 n57=0.000450690730931493 n58=6.286219108025464e-05 n59=0.0001653393624445671 n60=0.0003705071112400379 n61=0.0002833147336558927 n62=8.115445339037299e-05 n63=7.071044656758072e-05 n64=0.001443445757332029 n65=0.00146709714707642 Q is here equal to 7.999999999998416 33.) nd: 3.21885410061533 Norm of Spectral functions:  0: 1.0038  1: 1.0014  2: 1.0002  3: 0.9993  4: 1.0004  5: 0.9990  6: 0.9987  7: 0.9985  8: 0.9986  9: 1.0005 10: 0.9948 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0005 15: 0.9997 16: 1.0013 17: 1.0009 18: 1.0012 19: 0.9990 20: 1.0012 21: 1.0011 22: 0.9952 23: 1.0004 24: 0.4491 25: 4.2782 26: 0.9999 27: 1.0000 28: 1.0014 29: 1.0015 30: 1.0012 31: 1.0092 32: 1.0021 33: 0.9964 34: 1.0028 35: 0.9863 36: 0.9961 37: 0.9947 38: 0.9999 39: 1.0005 40: 0.9960 41: 0.9993 42: 1.0000 43: 1.0028 44: 0.9997 45: 0.9222 46: 0.8941 47: 1.1159 48: 1.0335 49: 0.7908 50: 1.3681 51: 1.1476 52: 1.3474 53: 0.9633 54: 1.1812 55: 1.0180 56: 1.0368 57: 0.8774 58: 1.0217 59: 1.0178 60: 1.0168 61: 1.0141 62: 1.0087 63: 1.0099 64: 0.3485 65: 0.2395  0: 2.7901  1: 0.4287 33.) SelfConsistentStep 33.) Difference between steps: 0.02032 34.) DeterminSpectralFunctions ; lambda = -32.96357268432764 -1.960004078644854 Found lorentz at 11 0.00225345 lm= 0.00225345 7.18301e-08 -0.619589 lp= 0.00225345 7.18301e-08 -0.776183 r- 0.000403127 Found lorentz at 12 0.823559 lm= 0.823559 2.02016e-06 -3.02012e-15 lp= 0.823559 2.02016e-06 -0.781097 r- 2.14312e-05 Found lorentz at 13 1.35282 lm= 1.35282 6.14548e-06 -9.7941e-16 lp= 1.35282 6.14548e-06 -0.775819 r- 0.000264043 Found lorentz at 14 1.47177 lm= 1.47177 1.94573e-05 -3.14167e-16 lp= 1.47177 1.94573e-05 -0.781845 r- 0.000829544 Found lorentz at 15 1.52185 lm= 1.52185 3.43522e-05 -1.68393e-16 lp= 1.52185 3.43522e-05 -0.760571 r- 0.00150555 Found lorentz at 16 1.95727 lm= 1.95727 9.1109e-05 -6.64505e-17 lp= 1.95727 9.1109e-05 -0.77809 r- 0.00390311 Found lorentz at 17 1.74348 lm= 1.74348 6.18964e-05 -9.60204e-17 lp= 1.74348 6.18964e-05 -0.770929 r- 0.00267627 Found lorentz at 18 1.80325 lm= 1.80325 0.000178832 -3.356e-17 lp= 1.80325 0.000178832 -0.7747 r- 0.00769468 Found lorentz at 19 1.63992 lm= 1.63992 0.000179569 -3.08378e-17 lp= 1.63992 0.000179569 -0.744146 r- 0.00804365 Found lorentz at 20 2.04103 lm= 2.04102 0.000463948 -1.20955e-17 lp= 2.04103 0.000463949 -0.749113 r- 0.0206444 Found lorentz at 21 2.37379 lm= 2.37379 0.000103255 -5.71482e-17 lp= 2.37379 0.000103255 -0.768169 r- 0.00448057 Found lorentz at 22 2.35156 lm= 2.35156 0.000422903 -1.42766e-17 lp= 2.35156 0.000422904 -0.777021 r- 0.0181421 Found lorentz at 23 2.45548 lm= 2.45548 0.000123197 -4.88597e-17 lp= 2.45548 0.000123197 -0.775846 r- 0.00529302 Q = 7.999999999999948 n0=3.433805333855805e-06 n1=1.779608937912323e-07 n2=0.00406114897223011 n3=0.00096450199502992 n4=0.0002003107200842024 n5=1.169728840372564e-05 n6=4.045660927013487e-05 n7=5.536923209903827e-06 n8=1.584333909390984e-06 n9=2.528138915821019e-07 n10=9.884596990491997e-07 n11=0.7756040674780523 n12=0.0003739851829864205 n13=0.0003080928973041839 n14=0.000155243065479375 n15=0.0001433560155496072 n16=7.197339643171814e-05 n17=5.180619735463009e-05 n18=9.532576772637825e-05 n19=0.0001779568832075226 n20=0.0001001656886048089 n21=2.719644461100419e-05 n22=9.712279412328281e-05 n23=2.375561278150923e-05 n24=0.0003978632212568159 n25=6.748759320068277e-06 n26=0.06103568120066569 n27=0.02207273790838718 n28=0.01335894494929623 n29=0.006654997278772345 n30=0.008721342555082039 n31=0.005379038903299362 n32=0.01417473892347516 n33=0.004302785088964535 n34=0.004451944040202679 n35=0.009133200405048603 n36=0.001135710096419087 n37=0.007522945230425154 n38=0.008736615880644619 n39=0.01413346758353062 n40=0.001156567731295202 n41=0.001342062219631071 n42=0.01557981438367843 n43=0.01090944197913645 n44=0.0002888759680555453 n45=0.0005096749498020541 n46=0.0003809262811179443 n47=0.0003076865871783956 n48=0.0001698712055799593 n49=0.0002379748218699716 n50=9.453564314014619e-05 n51=0.0002250966901956264 n52=0.0001563497354468908 n53=0.0001602784400556093 n54=0.0001449064297323077 n55=9.330468703286052e-05 n56=0.0001084541429434483 n57=0.0004506972805386701 n58=6.286659301933198e-05 n59=0.000165348323855668 n60=0.0003705161659576627 n61=0.0002833247702301498 n62=8.116111674195832e-05 n63=7.071615597048844e-05 n64=0.001443516167309001 n65=0.001467132199526498 Q is here equal to 7.999999999999948 34.) nd: 3.218765887452315 Norm of Spectral functions:  0: 1.0040  1: 0.9984  2: 1.0003  3: 0.9993  4: 1.0000  5: 0.9992  6: 0.9987  7: 0.9978  8: 0.9963  9: 1.0015 10: 1.0026 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0005 15: 0.9997 16: 1.0014 17: 1.0009 18: 1.0012 19: 0.9990 20: 1.0013 21: 1.0012 22: 0.9962 23: 1.0004 24: 0.4551 25: 2.4148 26: 0.9999 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0092 32: 1.0021 33: 0.9966 34: 1.0026 35: 0.9868 36: 0.9957 37: 0.9949 38: 1.0000 39: 1.0005 40: 0.9961 41: 0.9993 42: 1.0001 43: 1.0030 44: 0.9997 45: 0.9231 46: 0.8942 47: 1.1165 48: 1.0357 49: 0.7926 50: 1.3656 51: 1.1466 52: 1.3431 53: 0.9666 54: 1.1801 55: 1.0185 56: 1.0361 57: 0.8760 58: 1.0215 59: 1.0179 60: 1.0168 61: 1.0140 62: 1.0087 63: 1.0098 64: 0.3418 65: 0.2375  0: 2.7902  1: 0.4286 34.) SelfConsistentStep 34.) Difference between steps: 0.03946 35.) DeterminSpectralFunctions ; lambda = -32.96347235628566 -1.959903750602873 Found lorentz at 11 0.00225274 lm= 0.00225274 7.18029e-08 -0.619654 lp= 0.00225274 7.18029e-08 -0.776208 r- 0.000402961 Found lorentz at 12 0.823581 lm= 0.823581 2.01877e-06 -3.0225e-15 lp= 0.823581 2.01877e-06 -0.781137 r- 2.14154e-05 Found lorentz at 13 1.35288 lm= 1.35288 6.13523e-06 -9.81185e-16 lp= 1.35288 6.13523e-06 -0.775873 r- 0.000263584 Found lorentz at 14 1.47179 lm= 1.47179 1.93423e-05 -3.16074e-16 lp= 1.47179 1.93423e-05 -0.781896 r- 0.000824591 Found lorentz at 15 1.52189 lm= 1.52189 3.42125e-05 -1.69104e-16 lp= 1.52189 3.42125e-05 -0.760623 r- 0.00149932 Found lorentz at 16 1.95742 lm= 1.95742 9.0866e-05 -6.66446e-17 lp= 1.95742 9.0866e-05 -0.778185 r- 0.00389222 Found lorentz at 17 1.74354 lm= 1.74354 6.16606e-05 -9.64017e-17 lp= 1.74354 6.16606e-05 -0.770986 r- 0.00266588 Found lorentz at 18 1.80329 lm= 1.80329 0.000177986 -3.37243e-17 lp= 1.80329 0.000177986 -0.774755 r- 0.00765773 Found lorentz at 19 1.63992 lm= 1.63992 0.000178572 -3.10138e-17 lp= 1.63992 0.000178573 -0.744192 r- 0.0079985 Found lorentz at 20 2.04108 lm= 2.04108 0.000463257 -1.21159e-17 lp= 2.04108 0.000463257 -0.749186 r- 0.0206116 Found lorentz at 21 2.37391 lm= 2.37391 0.000101863 -5.79442e-17 lp= 2.37391 0.000101863 -0.76827 r- 0.0044196 Found lorentz at 22 2.35165 lm= 2.35165 0.000420225 -1.43711e-17 lp= 2.35165 0.000420225 -0.777116 r- 0.018025 Found lorentz at 23 2.45561 lm= 2.45561 0.000120927 -4.97925e-17 lp= 2.45561 0.000120928 -0.775969 r- 0.00519468 Q = 8.000000000001075 n0=3.432058708792793e-06 n1=1.777905824807216e-07 n2=0.004060593548277608 n3=0.0009638626629016279 n4=0.0001980092775282193 n5=1.163853553866819e-05 n6=4.025592071551742e-05 n7=5.370425345597219e-06 n8=1.558334454922378e-06 n9=2.499168120209452e-07 n10=9.630865971435923e-07 n11=0.7756848568681936 n12=0.0003738953524488972 n13=0.000308014773874323 n14=0.0001551944952975163 n15=0.0001433245756435501 n16=7.195378062808844e-05 n17=5.179238234389104e-05 n18=9.529613530462649e-05 n19=0.0001779205008153511 n20=0.0001001407779125062 n21=2.718852691297897e-05 n22=9.708508322348993e-05 n23=2.374861861461934e-05 n24=0.0003977188476108702 n25=6.745085045043087e-06 n26=0.06103039555223732 n27=0.02206521330334575 n28=0.01335402546030033 n29=0.006653095087024686 n30=0.008717560711264255 n31=0.005376579872055534 n32=0.01416959373382331 n33=0.00430158734649235 n34=0.00445037706409034 n35=0.009128720594031333 n36=0.001135206209446197 n37=0.007519326135013213 n38=0.008730830405211356 n39=0.01412619328018417 n40=0.001156020967604644 n41=0.00134148394367089 n42=0.01557066263158405 n43=0.01090037715117456 n44=0.0002883354046914653 n45=0.0005096392398382821 n46=0.0003808923292156862 n47=0.0003076587297844384 n48=0.0001698566277680694 n49=0.000237951326008573 n50=9.452712246311433e-05 n51=0.0002250734797721177 n52=0.0001563306531009019 n53=0.0001602618091495883 n54=0.0001448928283739255 n55=9.329150007205868e-05 n56=0.0001084420680877365 n57=0.0004506503185629146 n58=6.2859294679043e-05 n59=0.0001653262902307352 n60=0.000370479561359948 n61=0.0002832947692857511 n62=8.115209676067311e-05 n63=7.070574327880593e-05 n64=0.001443277550930261 n65=0.001466864446699153 Q is here equal to 8.000000000001075 35.) nd: 3.218692719017335 Norm of Spectral functions:  0: 1.0041  1: 0.9976  2: 1.0004  3: 0.9993  4: 1.0006  5: 0.9986  6: 0.9987  7: 0.9992  8: 0.9948  9: 0.9966 10: 0.9933 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0005 15: 0.9997 16: 1.0014 17: 1.0009 18: 1.0012 19: 0.9990 20: 1.0013 21: 1.0012 22: 0.9965 23: 1.0004 24: 0.4561 25: 2.0435 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0093 32: 1.0021 33: 0.9968 34: 1.0024 35: 0.9873 36: 0.9953 37: 0.9951 38: 1.0000 39: 1.0005 40: 0.9963 41: 0.9993 42: 1.0001 43: 1.0030 44: 0.9997 45: 0.9235 46: 0.8946 47: 1.1163 48: 1.0362 49: 0.7933 50: 1.3641 51: 1.1460 52: 1.3414 53: 0.9676 54: 1.1796 55: 1.0186 56: 1.0359 57: 0.8757 58: 1.0215 59: 1.0179 60: 1.0168 61: 1.0139 62: 1.0087 63: 1.0098 64: 0.3404 65: 0.2372  0: 2.7902  1: 0.4285 35.) SelfConsistentStep 35.) Difference between steps: 0.04106 36.) DeterminSpectralFunctions ; lambda = -32.9632688423127 -1.95970023662991 Found lorentz at 11 0.00225284 lm= 0.00225284 7.17741e-08 -0.619686 lp= 0.00225284 7.17741e-08 -0.776256 r- 0.000402775 Found lorentz at 12 0.823768 lm= 0.823768 2.01781e-06 -3.02476e-15 lp= 0.823768 2.01781e-06 -0.781242 r- 2.14023e-05 Found lorentz at 13 1.35324 lm= 1.35324 6.13052e-06 -9.82355e-16 lp= 1.35324 6.13052e-06 -0.776037 r- 0.000263326 Found lorentz at 14 1.47206 lm= 1.47206 1.931e-05 -3.16714e-16 lp= 1.47206 1.931e-05 -0.782032 r- 0.000823068 Found lorentz at 15 1.52223 lm= 1.52223 3.42067e-05 -1.69199e-16 lp= 1.52223 3.42067e-05 -0.760773 r- 0.00149877 Found lorentz at 16 1.95816 lm= 1.95816 9.07431e-05 -6.679e-17 lp= 1.95816 9.07431e-05 -0.778507 r- 0.00388535 Found lorentz at 17 1.74388 lm= 1.74388 6.15505e-05 -9.66132e-17 lp= 1.74388 6.15505e-05 -0.771141 r- 0.00266058 Found lorentz at 18 1.80366 lm= 1.80366 0.000177576 -3.38167e-17 lp= 1.80366 0.000177576 -0.774922 r- 0.00763845 Found lorentz at 19 1.64026 lm= 1.64026 0.000178303 -3.10731e-17 lp= 1.64026 0.000178303 -0.744342 r- 0.00798485 Found lorentz at 20 2.04165 lm= 2.04165 0.000463148 -1.21264e-17 lp= 2.04165 0.000463149 -0.749423 r- 0.0206002 Found lorentz at 21 2.37462 lm= 2.37462 9.93129e-05 -5.94812e-17 lp= 2.37462 9.93129e-05 -0.768586 r- 0.00430717 Found lorentz at 22 2.3524 lm= 2.3524 0.000415724 -1.45388e-17 lp= 2.3524 0.000415724 -0.777441 r- 0.0178245 Found lorentz at 23 2.45643 lm= 2.45643 0.000116437 -5.17632e-17 lp= 2.45643 0.000116437 -0.776347 r- 0.00499935 Q = 8.000000000001247 n0=3.429822643513218e-06 n1=1.772574192344406e-07 n2=0.004060690175035823 n3=0.0009634691952968707 n4=0.000196136136620002 n5=1.159119328027697e-05 n6=4.009504542035919e-05 n7=5.237312064865564e-06 n8=1.537276168906331e-06 n9=2.475532425454896e-07 n10=9.427552362172455e-07 n11=0.7757244979866553 n12=0.0003737717632088191 n13=0.0003079090920530042 n14=0.0001551393202654634 n15=0.0001432861193051779 n16=7.192003859012074e-05 n17=5.177450423653504e-05 n18=9.526334808188974e-05 n19=0.0001778825233768409 n20=0.0001001047932166715 n21=2.717294593905253e-05 n22=9.703326233539304e-05 n23=2.373463386659682e-05 n24=0.0003975060739615236 n25=6.733053364208847e-06 n26=0.06103232396067911 n27=0.02206196775157637 n28=0.01335174188150212 n29=0.006652333490648983 n30=0.008715722884750088 n31=0.00537534188073303 n32=0.0141672551805 n33=0.004301107295933092 n34=0.004449665745702385 n35=0.009126390649404497 n36=0.001134953357874978 n37=0.007517485170347872 n38=0.008727601829014629 n39=0.01412233120416612 n40=0.001155732801125997 n41=0.00134119432379248 n42=0.01556540303117756 n43=0.010894224412533 n44=0.0002879114978833363 n45=0.0005095959823168708 n46=0.0003808442587520588 n47=0.0003076174621967858 n48=0.0001698367714390024 n49=0.0002379172123081948 n50=9.451564002646352e-05 n51=0.0002250372266002739 n52=0.0001563002566541027 n53=0.0001602343795733363 n54=0.0001448712952500992 n55=9.327006167586397e-05 n56=0.000108423240475583 n57=0.0004505883211370886 n58=6.284805215437775e-05 n59=0.0001652938472859582 n60=0.0003704309624236101 n61=0.0002832537707977843 n62=8.113730086540841e-05 n63=7.068925798366994e-05 n64=0.001442900810293579 n65=0.001466422359559204 Q is here equal to 8.000000000001247 36.) nd: 3.218657584486392 Norm of Spectral functions:  0: 1.0041  1: 0.9939  2: 1.0004  3: 0.9992  4: 0.9998  5: 0.9984  6: 0.9990  7: 1.0004  8: 1.0033  9: 1.0071 10: 0.9981 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0005 15: 0.9997 16: 1.0017 17: 1.0009 18: 1.0013 19: 0.9991 20: 1.0014 21: 1.0013 22: 0.9975 23: 1.0005 24: 0.4828 25: 1.1679 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0094 32: 1.0021 33: 0.9969 34: 1.0022 35: 0.9876 36: 0.9950 37: 0.9952 38: 1.0001 39: 1.0005 40: 0.9964 41: 0.9993 42: 1.0001 43: 1.0028 44: 0.9998 45: 0.9246 46: 0.8957 47: 1.1158 48: 1.0381 49: 0.7963 50: 1.3588 51: 1.1427 52: 1.3334 53: 0.9721 54: 1.1769 55: 1.0199 56: 1.0344 57: 0.8749 58: 1.0212 59: 1.0179 60: 1.0166 61: 1.0136 62: 1.0088 63: 1.0097 64: 0.3332 65: 0.2351  0: 2.7902  1: 0.4285 36.) SelfConsistentStep 36.) Difference between steps: 0.05151 37.) DeterminSpectralFunctions ; lambda = -32.96304803572671 -1.959479430043924 Found lorentz at 11 0.00225295 lm= 0.00225295 7.17519e-08 -0.619718 lp= 0.00225295 7.17519e-08 -0.776304 r- 0.000402625 Found lorentz at 12 0.824049 lm= 0.824049 2.01751e-06 -3.02617e-15 lp= 0.824049 2.01751e-06 -0.781366 r- 2.13957e-05 Found lorentz at 13 1.35374 lm= 1.35374 6.13077e-06 -9.82819e-16 lp= 1.35374 6.13077e-06 -0.776237 r- 0.000263269 Found lorentz at 14 1.47246 lm= 1.47246 1.93334e-05 -3.16463e-16 lp= 1.47246 1.93334e-05 -0.782196 r- 0.000823893 Found lorentz at 15 1.5227 lm= 1.5227 3.4278e-05 -1.68926e-16 lp= 1.5227 3.4278e-05 -0.76095 r- 0.00150154 Found lorentz at 16 1.95916 lm= 1.95916 9.0724e-05 -6.68723e-17 lp= 1.95916 9.0724e-05 -0.778905 r- 0.00388255 Found lorentz at 17 1.74434 lm= 1.74434 6.15343e-05 -9.66853e-17 lp= 1.74434 6.15343e-05 -0.771328 r- 0.00265924 Found lorentz at 18 1.80418 lm= 1.80418 0.000177487 -3.38514e-17 lp= 1.80418 0.000177487 -0.775125 r- 0.00763263 Found lorentz at 19 1.64074 lm= 1.64074 0.000178461 -3.10604e-17 lp= 1.64074 0.000178461 -0.744518 r- 0.00799001 Found lorentz at 20 2.0424 lm= 2.0424 0.000463415 -1.21287e-17 lp= 2.0424 0.000463416 -0.749708 r- 0.0206043 Found lorentz at 21 2.37557 lm= 2.37557 9.66907e-05 -6.11555e-17 lp= 2.37557 9.66907e-05 -0.768972 r- 0.00419134 Found lorentz at 22 2.35339 lm= 2.35338 0.00041118 -1.47144e-17 lp= 2.35339 0.00041118 -0.777836 r- 0.0176207 Found lorentz at 23 2.45752 lm= 2.45752 0.000111735 -5.40055e-17 lp= 2.45752 0.000111735 -0.776808 r- 0.00479462 Q = 7.999999999998467 n0=3.428058444699838e-06 n1=1.766269580560892e-07 n2=0.004064866286688822 n3=0.0009642750469407447 n4=0.0001940339895516844 n5=1.154626981995353e-05 n6=3.995752893736509e-05 n7=5.081606177752352e-06 n8=1.514039524473003e-06 n9=2.449169384630349e-07 n10=9.19198052452115e-07 n11=0.7757645581095 n12=0.0003736567578950013 n13=0.0003078110522195762 n14=0.0001550924002607153 n15=0.0001432535905121003 n16=7.188498029063314e-05 n17=5.175849040202505e-05 n18=9.523629969794754e-05 n19=0.0001778550728463956 n20=0.0001000710751472709 n21=2.715605886760751e-05 n22=9.698383757016583e-05 n23=2.37193617507019e-05 n24=0.0003973004862162918 n25=6.718219191232189e-06 n26=0.0610327781611729 n27=0.02205749187093512 n28=0.01334881715978026 n29=0.006651392074799461 n30=0.008713453108729672 n31=0.005373815516938921 n32=0.0141646132239226 n33=0.004300483444879015 n34=0.004448851754808286 n35=0.009123915241237533 n36=0.001134642029235646 n37=0.007515643197738126 n38=0.008724103957670336 n39=0.01411873828257475 n40=0.001155402009468774 n41=0.001340868297430302 n42=0.01556029093205048 n43=0.01088737307041977 n44=0.0002873957669789391 n45=0.0005095735964935894 n46=0.000380809997172839 n47=0.0003075866572631668 n48=0.000169823290664804 n49=0.0002378914460351061 n50=9.450774358861154e-05 n51=0.0002250079120128021 n52=0.0001562743985318986 n53=0.0001602113162365245 n54=0.0001448540725439133 n55=9.325101997374879e-05 n56=0.0001084077383036498 n57=0.0004505434312254519 n58=6.283875710416884e-05 n59=0.000165266956874887 n60=0.000370396444024474 n61=0.0002832233238943744 n62=8.112470116721492e-05 n63=7.067472130151566e-05 n64=0.001442559772067774 n65=0.00146600424234679 Q is here equal to 7.999999999998467 37.) nd: 3.21861208392499 Norm of Spectral functions:  0: 1.0040  1: 0.9897  2: 1.0005  3: 0.9992  4: 0.9991  5: 0.9984  6: 0.9993  7: 1.0027  8: 0.9989  9: 0.9986 10: 0.9996 11: 1.0000 12: 1.0012 13: 1.0005 14: 1.0005 15: 0.9998 16: 1.0028 17: 1.0010 18: 1.0014 19: 0.9992 20: 1.0016 21: 1.0014 22: 0.9983 23: 1.0006 24: 0.5485 25: 0.7280 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0094 32: 1.0021 33: 0.9970 34: 1.0021 35: 0.9878 36: 0.9948 37: 0.9952 38: 1.0001 39: 1.0005 40: 0.9965 41: 0.9993 42: 1.0001 43: 1.0020 44: 0.9998 45: 0.9260 46: 0.8971 47: 1.1152 48: 1.0404 49: 0.8001 50: 1.3524 51: 1.1381 52: 1.3230 53: 0.9779 54: 1.1733 55: 1.0219 56: 1.0322 57: 0.8740 58: 1.0209 59: 1.0180 60: 1.0165 61: 1.0132 62: 1.0088 63: 1.0095 64: 0.3237 65: 0.2321  0: 2.7902  1: 0.4284 37.) SelfConsistentStep 37.) Difference between steps: 0.05179 38.) DeterminSpectralFunctions ; lambda = -32.96278903231976 -1.959220426636971 Found lorentz at 11 0.00225325 lm= 0.00225325 7.1752e-08 -0.619739 lp= 0.00225325 7.1752e-08 -0.776355 r- 0.0004026 Found lorentz at 12 0.824459 lm= 0.824459 2.01897e-06 -3.02512e-15 lp= 0.824459 2.01897e-06 -0.781513 r- 2.14072e-05 Found lorentz at 13 1.35444 lm= 1.35444 6.14466e-06 -9.81193e-16 lp= 1.35444 6.14466e-06 -0.776473 r- 0.000263785 Found lorentz at 14 1.47308 lm= 1.47308 1.95199e-05 -3.13596e-16 lp= 1.47308 1.95199e-05 -0.782391 r- 0.000831633 Found lorentz at 15 1.52336 lm= 1.52336 3.45596e-05 -1.67642e-16 lp= 1.52336 3.45596e-05 -0.761159 r- 0.00151346 Found lorentz at 16 1.96047 lm= 1.96047 9.08132e-05 -6.65976e-17 lp= 1.96047 9.08132e-05 -0.777685 r- 0.00389246 Found lorentz at 17 1.74496 lm= 1.74496 6.18143e-05 -9.63015e-17 lp= 1.74496 6.18143e-05 -0.771544 r- 0.00267059 Found lorentz at 18 1.80494 lm= 1.80494 0.000178499 -3.36807e-17 lp= 1.80494 0.0001785 -0.775371 r- 0.00767373 Found lorentz at 19 1.64145 lm= 1.64145 0.000179959 -3.08194e-17 lp= 1.64145 0.000179959 -0.744731 r- 0.00805479 Found lorentz at 20 2.04344 lm= 2.04344 0.000464675 -1.21068e-17 lp= 2.04344 0.000464675 -0.750048 r- 0.0206509 Found lorentz at 21 2.37689 lm= 2.37689 9.43523e-05 -6.27463e-17 lp= 2.37689 9.43523e-05 -0.769432 r- 0.00408753 Found lorentz at 22 2.35474 lm= 2.35474 0.000407409 -1.48687e-17 lp= 2.35474 0.00040741 -0.778309 r- 0.0174485 Found lorentz at 23 2.45904 lm= 2.45904 0.000107327 -5.63036e-17 lp= 2.45904 0.000107327 -0.777359 r- 0.00460219 Q = 8.000000000000192 n0=3.427769914154175e-06 n1=1.759285231324644e-07 n2=0.004077400014374383 n3=0.000967876839976052 n4=0.0001927745432759823 n5=1.154034259188447e-05 n6=3.998420087096858e-05 n7=4.966588204216516e-06 n8=1.500693885073026e-06 n9=2.433256592338901e-07 n10=9.022214282354397e-07 n11=0.7757912389094723 n12=0.0003735811675147938 n13=0.0003077515099419849 n14=0.0001550773070590332 n15=0.0001432394778628423 n16=7.185464807917262e-05 n17=5.174979540437007e-05 n18=9.522924384344467e-05 n19=0.0001778537830863155 n20=0.0001000487160446444 n21=2.713928159178039e-05 n22=9.695296078638628e-05 n23=2.370442839466023e-05 n24=0.0003971619510508377 n25=6.700934342291883e-06 n26=0.06103162984493916 n27=0.02205148368061433 n28=0.01334533828684859 n29=0.006650372205841477 n30=0.008710666951879045 n31=0.00537196082370924 n32=0.01416195746344379 n33=0.004299776125214842 n34=0.004448007533841301 n35=0.009121656495368424 n36=0.001134253634140898 n37=0.007514095793739925 n38=0.008720418753771966 n39=0.01411643180085391 n40=0.00115505949874769 n41=0.001340527444851428 n42=0.01555708754693238 n43=0.01088252067654208 n44=0.000286983066432252 n45=0.0005095597112997396 n46=0.0003807800796337715 n47=0.0003075589111515783 n48=0.0001698122489278437 n49=0.0002378683735251993 n50=9.450139951677378e-05 n51=0.0002249802046057702 n52=0.000156249290967198 n53=0.0001601890318954121 n54=0.0001448381294416886 n55=9.323234867817927e-05 n56=0.0001083928312723696 n57=0.0004505065151375608 n58=6.28299788735128e-05 n59=0.0001652416918207008 n60=0.0003703680722600234 n61=0.000283197490545197 n62=8.111234031028842e-05 n63=7.066078600303594e-05 n64=0.001442227802433098 n65=0.00146558855081015 Q is here equal to 8.000000000000192 38.) nd: 3.218555223038789 Norm of Spectral functions:  0: 1.0034  1: 0.9853  2: 1.0004  3: 0.9996  4: 0.9994  5: 0.9985  6: 0.9991  7: 0.9990  8: 0.9985  9: 0.9994 10: 1.0000 11: 1.0000 12: 1.0013 13: 1.0006 14: 1.0006 15: 0.9998 16: 0.9965 17: 1.0011 18: 1.0016 19: 0.9993 20: 1.0019 21: 1.0017 22: 0.9989 23: 1.0007 24: 0.7550 25: 0.5102 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0015 30: 1.0013 31: 1.0095 32: 1.0022 33: 0.9971 34: 1.0021 35: 0.9878 36: 0.9945 37: 0.9952 38: 1.0001 39: 1.0005 40: 0.9966 41: 0.9993 42: 1.0001 43: 1.0011 44: 0.9998 45: 0.9274 46: 0.8989 47: 1.1141 48: 1.0427 49: 0.8046 50: 1.3448 51: 1.1317 52: 1.3096 53: 0.9848 54: 1.1687 55: 1.0249 56: 1.0289 57: 0.8732 58: 1.0204 59: 1.0180 60: 1.0162 61: 1.0127 62: 1.0088 63: 1.0092 64: 0.3123 65: 0.2284  0: 2.7902  1: 0.4283 38.) SelfConsistentStep 38.) Difference between steps: 0.05847 39.) DeterminSpectralFunctions ; lambda = -32.96251896792912 -1.95895036224633 Found lorentz at 11 0.00225434 lm= 0.00225434 7.18042e-08 -0.619707 lp= 0.00225434 7.18042e-08 -0.7764 r- 0.000402869 Found lorentz at 12 0.824919 lm= 0.824919 2.02357e-06 -3.01935e-15 lp= 0.824919 2.02357e-06 -0.781656 r- 2.1452e-05 Found lorentz at 13 1.35519 lm= 1.35519 6.18479e-06 -9.754e-16 lp= 1.35519 6.18479e-06 -0.776701 r- 0.00026543 Found lorentz at 14 1.47378 lm= 1.47378 2.00037e-05 -3.06154e-16 lp= 1.47378 2.00037e-05 -0.782574 r- 0.000852048 Found lorentz at 15 1.52408 lm= 1.52408 3.52216e-05 -1.64577e-16 lp= 1.52408 3.52216e-05 -0.761358 r- 0.00154205 Found lorentz at 16 1.96188 lm= 1.96188 9.17069e-05 -6.60282e-17 lp= 1.96188 9.17069e-05 -0.778155 r- 0.00392839 Found lorentz at 17 1.7456 lm= 1.7456 6.27105e-05 -9.49748e-17 lp= 1.7456 6.27105e-05 -0.771746 r- 0.0027086 Found lorentz at 18 1.80579 lm= 1.80579 0.000181769 -3.30954e-17 lp= 1.80579 0.000181769 -0.77561 r- 0.00781187 Found lorentz at 19 1.64227 lm= 1.64227 0.000184033 -3.01541e-17 lp= 1.64227 0.000184034 -0.744941 r- 0.00823482 Found lorentz at 20 2.04458 lm= 2.04458 0.000467537 -1.20431e-17 lp= 2.04458 0.000467537 -0.750374 r- 0.0207691 Found lorentz at 21 2.37832 lm= 2.37832 9.30176e-05 -6.3719e-17 lp= 2.37832 9.30176e-05 -0.769869 r- 0.00402742 Found lorentz at 22 2.35619 lm= 2.35619 0.000405893 -1.49413e-17 lp= 2.35619 0.000405893 -0.778753 r- 0.0173736 Found lorentz at 23 2.46066 lm= 2.46066 0.000104304 -5.80133e-17 lp= 2.46066 0.000104304 -0.777884 r- 0.00446957 Q = 7.99999999999967 n0=3.431675784480972e-06 n1=1.754381239817528e-07 n2=0.004116117414432601 n3=0.0009802802007607655 n4=0.0001935663951426287 n5=1.164351111637111e-05 n6=4.048823541815421e-05 n7=4.926610235711348e-06 n8=1.511690510372821e-06 n9=2.443103433175217e-07 n10=8.982906792551554e-07 n11=0.7757517981694823 n12=0.0003736273565864825 n13=0.0003078089150945021 n14=0.0001551496958857771 n15=0.0001432766490474367 n16=7.184779132656884e-05 n17=5.176163224939414e-05 n18=9.527493115704358e-05 n19=0.0001779181673834857 n20=0.0001000644861512563 n21=2.712988664006983e-05 n22=9.698188906559946e-05 n23=2.369731357615268e-05 n24=0.0003972542904961115 n25=6.685852397257273e-06 n26=0.06102790199378273 n27=0.0220441525815847 n28=0.01334249010568458 n29=0.006649902018250896 n30=0.008707804857261315 n31=0.00537012808573939 n32=0.01416146573455699 n33=0.004299216795750976 n34=0.004447746274673342 n35=0.009122075481794804 n36=0.001133818809041526 n37=0.007514871908369266 n38=0.008718067265243741 n39=0.01412031903971988 n40=0.001154890990508629 n41=0.001340387188451574 n42=0.01556156600985995 n43=0.01088423471639664 n44=0.0002868157015261897 n45=0.0005095442006034567 n46=0.0003807469939699547 n47=0.0003075288027430635 n48=0.000169800711114768 n49=0.0002378436723353853 n50=9.449527868920311e-05 n51=0.0002249504483881865 n52=0.0001562221650624054 n53=0.0001601654157196825 n54=0.0001448218280369068 n55=9.321290419719195e-05 n56=0.0001083765572922338 n57=0.0004504739666071918 n58=6.282084285148885e-05 n59=0.0001652153380798655 n60=0.0003703417399770421 n61=0.0002831730425191598 n62=8.109902084604304e-05 n63=7.064689368156784e-05 n64=0.001441905217489829 n65=0.001465198602510864 Q is here equal to 7.99999999999967 39.) nd: 3.218488131957172 Norm of Spectral functions:  0: 1.0023  1: 0.9825  2: 0.9997  3: 1.0019  4: 0.9988  5: 0.9990  6: 0.9988  7: 1.0001  8: 0.9985  9: 0.9998 10: 0.9972 11: 1.0000 12: 1.0013 13: 1.0006 14: 1.0007 15: 0.9999 16: 0.9986 17: 1.0012 18: 1.0019 19: 0.9995 20: 1.0023 21: 1.0023 22: 0.9992 23: 1.0009 24: 1.4584 25: 0.4157 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0016 30: 1.0013 31: 1.0095 32: 1.0022 33: 0.9970 34: 1.0023 35: 0.9871 36: 0.9942 37: 0.9948 38: 1.0000 39: 1.0005 40: 0.9965 41: 0.9993 42: 1.0000 43: 1.0002 44: 0.9994 45: 0.9281 46: 0.9011 47: 1.1123 48: 1.0439 49: 0.8088 50: 1.3371 51: 1.1241 52: 1.2957 53: 0.9910 54: 1.1632 55: 1.0289 56: 1.0248 57: 0.8741 58: 1.0198 59: 1.0180 60: 1.0158 61: 1.0121 62: 1.0088 63: 1.0089 64: 0.3015 65: 0.2245  0: 2.7902  1: 0.4283 39.) SelfConsistentStep 39.) Difference between steps: 0.1338 40.) DeterminSpectralFunctions ; lambda = -32.96234205580306 -1.958773450120272 Found lorentz at 11 0.00225866 lm= 0.00225866 7.20149e-08 -0.619449 lp= 0.00225866 7.20149e-08 -0.776412 r- 0.000404045 Found lorentz at 12 0.825303 lm= 0.825303 2.03674e-06 -3.00043e-15 lp= 0.825303 2.03674e-06 -0.781734 r- 2.15895e-05 Found lorentz at 13 1.3558 lm= 1.3558 6.30103e-06 -9.57723e-16 lp= 1.3558 6.30103e-06 -0.776829 r- 0.000270374 Found lorentz at 14 1.47432 lm= 1.47432 2.14041e-05 -2.86169e-16 lp= 1.47432 2.14041e-05 -0.782637 r- 0.000911624 Found lorentz at 15 1.52464 lm= 1.52464 3.70515e-05 -1.56487e-16 lp= 1.52464 3.70515e-05 -0.76145 r- 0.00162197 Found lorentz at 16 1.96302 lm= 1.96302 9.42523e-05 -6.4297e-17 lp= 1.96302 9.42523e-05 -0.778469 r- 0.0040358 Found lorentz at 17 1.74603 lm= 1.74603 6.54959e-05 -9.09547e-17 lp= 1.74603 6.54959e-05 -0.771826 r- 0.00282861 Found lorentz at 18 1.80645 lm= 1.80645 0.000191634 -3.14023e-17 lp= 1.80645 0.000191634 -0.775741 r- 0.00823444 Found lorentz at 19 1.64294 lm= 1.64294 0.0001959 -2.83367e-17 lp= 1.64294 0.0001959 -0.745062 r- 0.00876439 Found lorentz at 20 2.04547 lm= 2.04547 0.00047463 -1.18687e-17 lp= 2.04547 0.00047463 -0.750549 r- 0.0210793 Found lorentz at 21 2.37939 lm= 2.37939 9.42713e-05 -6.29097e-17 lp= 2.37939 9.42713e-05 -0.770103 r- 0.00408047 Found lorentz at 22 2.35729 lm= 2.35729 0.000410151 -1.47945e-17 lp= 2.35729 0.000410151 -0.778972 r- 0.0175509 Found lorentz at 23 2.46189 lm= 2.46189 0.00010467 -5.78554e-17 lp= 2.46189 0.00010467 -0.778185 r- 0.00448351 Q = 8.000000000000057 n0=3.448230790273707e-06 n1=1.757547912518135e-07 n2=0.004249418187593497 n3=0.001024542145609094 n4=0.0002004328568318147 n5=1.211116836661245e-05 n6=4.263402242807447e-05 n7=5.05937177134094e-06 n8=1.597249899719606e-06 n9=2.529675396055214e-07 n10=9.264340882219181e-07 n11=0.7754293722528781 n12=0.0003740610992648821 n13=0.0003082385957505916 n14=0.0001554919890799171 n15=0.0001434743462794271 n16=7.192023465133892e-05 n17=5.183859969585788e-05 n18=9.54838713669972e-05 n19=0.000178185323617299 n20=0.0001002033218544202 n21=2.714789997891314e-05 n22=9.719873379379435e-05 n23=2.371821168661025e-05 n24=0.0003980779681394792 n25=6.681435731387647e-06 n26=0.06102144475364073 n27=0.02203900295540432 n28=0.01334630892851051 n29=0.006653430266511895 n30=0.008707581763872521 n31=0.005370348332384842 n32=0.01417265707731952 n33=0.004300727345044278 n34=0.004450756033049608 n35=0.009135337629543208 n36=0.001133586551340789 n37=0.007526296651079251 n38=0.00872393611787666 n39=0.01414977888543017 n40=0.001155717298752996 n41=0.001341404345480988 n42=0.01559638342201187 n43=0.01090859951846221 n44=0.0002872811246251794 n45=0.0005095162659087148 n46=0.0003807063495004884 n47=0.0003074952701894116 n48=0.0001697875906842765 n49=0.0002378164272238681 n50=9.448987722421094e-05 n51=0.0002249198277489531 n52=0.0001561942647177484 n53=0.0001601427503769787 n54=0.000144806955399825 n55=9.31954117342283e-05 n56=0.0001083591270539026 n57=0.0004504525845090074 n58=6.281233537738841e-05 n59=0.0001651891485348394 n60=0.000370320310576045 n61=0.0002831536259210476 n62=8.108566154002349e-05 n63=7.063616368681781e-05 n64=0.001441676860706268 n65=0.001464971917565967 Q is here equal to 8.000000000000057 40.) nd: 3.218431814077411 Norm of Spectral functions:  0: 1.0014  1: 0.9819  2: 1.0023  3: 0.9993  4: 0.9999  5: 0.9997  6: 0.9995  7: 0.9991  8: 0.9987  9: 1.0026 10: 0.9978 11: 1.0000 12: 1.0013 13: 1.0006 14: 1.0008 15: 1.0000 16: 0.9990 17: 1.0013 18: 1.0022 19: 0.9996 20: 1.0027 21: 1.0044 22: 0.9994 23: 1.0010 24: 2.8766 25: 0.3787 26: 0.9998 27: 1.0000 28: 1.0015 29: 1.0016 30: 1.0013 31: 1.0094 32: 1.0021 33: 0.9963 34: 1.0033 35: 0.9839 36: 0.9945 37: 0.9932 38: 0.9995 39: 1.0005 40: 0.9958 41: 0.9990 42: 0.9997 43: 0.9996 44: 0.9984 45: 0.9271 46: 0.9040 47: 1.1086 48: 1.0423 49: 0.8122 50: 1.3301 51: 1.1166 52: 1.2843 53: 0.9932 54: 1.1565 55: 1.0334 56: 1.0206 57: 0.8796 58: 1.0191 59: 1.0175 60: 1.0152 61: 1.0116 62: 1.0088 63: 1.0084 64: 0.2941 65: 0.2213  0: 2.7899  1: 0.4285 40.) SelfConsistentStep 40.) Difference between steps: 0.2979 Missing doping : 0 : -0.203434 1 : -0.0577549