Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp susc = Susc.out Ed = [-15.7041,-14.6797] 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 = -15.7041 Ed1 = -14.6797 T = 0.01 N0 = 6 N1 = 8 valence state0 = 1 0 with Energy0 = -15.7041 valence state1 = 0 1 with Energy1 = -14.6797 valence state2 = 1.966140.033856 with Energy2 = -26.1765 valence state3 = 1.832490.167513 with Energy3 = -25.6244 valence state4 = 1 1 with Energy4 = -25.2379 valence state5 = 1.028760.971242 with Energy5 = -24.9026 valence state6 = 1 1 with Energy6 = -24.8838 valence state7 = 0.337271.66273 with Energy7 = -24.477 valence state8 = 0.005097561.9949 with Energy8 = -23.8353 valence state9 = 1.054410.945591 with Energy9 = -23.9858 valence state10 = 0.6165661.38343 with Energy10 = -23.2316 valence state11 = 2.79480.205196 with Energy11 = -31.0845 valence state12 = 1.931211.06879 with Energy12 = -30.2993 valence state13 = 1.664671.33533 with Energy13 = -29.7563 valence state14 = 2.108810.891194 with Energy14 = -29.6515 valence state15 = 2.153780.846223 with Energy15 = -29.542 valence state16 = 1.000591.99941 with Energy16 = -29.1551 valence state17 = 1.92251.0775 with Energy17 = -29.3385 valence state18 = 1.885391.11461 with Energy18 = -29.2907 valence state19 = 2.292740.707263 with Energy19 = -29.3566 valence state20 = 1.7711.229 with Energy20 = -28.9599 valence state21 = 1.154521.84548 with Energy21 = -28.6772 valence state22 = 1.572661.42734 with Energy22 = -28.746 valence state23 = 1.234881.76512 with Energy23 = -28.6393 valence state24 = 1.089531.91047 with Energy24 = -27.4242 valence state25 = 0.7852882.21471 with Energy25 = -26.4579 valence state26 = 3.41850.581497 with Energy26 = -29.8116 valence state27 = 2.725871.27413 with Energy27 = -29.2229 valence state28 = 2.281961.71804 with Energy28 = -28.7505 valence state29 = 2.088781.91122 with Energy29 = -28.4069 valence state30 = 3.55210.447899 with Energy30 = -28.82 valence state31 = 2.851111.14889 with Energy31 = -28.493 valence state32 = 3.180360.819638 with Energy32 = -28.485 valence state33 = 2.044211.95579 with Energy33 = -28.1492 valence state34 = 2.719391.28061 with Energy34 = -28.2481 valence state35 = 2.853161.14684 with Energy35 = -28.1687 valence state36 = 2.614861.38514 with Energy36 = -28.0826 valence state37 = 2.893151.10685 with Energy37 = -28.1026 valence state38 = 2.368891.63111 with Energy38 = -27.906 valence state39 = 2.318331.68167 with Energy39 = -27.7733 valence state40 = 2.410381.58962 with Energy40 = -27.7948 valence state41 = 2.107851.89215 with Energy41 = -27.6663 valence state42 = 2.267881.73212 with Energy42 = -27.6098 valence state43 = 1.658412.34159 with Energy43 = -26.0574 valence state44 = 1.456222.54378 with Energy44 = -24.7375 valence state45 = 4.082260.917737 with Energy45 = -22.5377 valence state46 = 3.469821.53018 with Energy46 = -22.0813 valence state47 = 3.031281.96872 with Energy47 = -21.6913 valence state48 = 3.514731.48527 with Energy48 = -21.6898 valence state49 = 3.702491.29751 with Energy49 = -21.7364 valence state50 = 3.348631.65137 with Energy50 = -21.6202 valence state51 = 2.765322.23468 with Energy51 = -21.3803 valence state52 = 3.131261.86874 with Energy52 = -21.3291 valence state53 = 2.638152.36185 with Energy53 = -21.1389 valence state54 = 2.831292.16871 with Energy54 = -21.0448 valence state55 = 2.747332.25267 with Energy55 = -20.9628 valence state56 = 3.233081.76692 with Energy56 = -20.9186 valence state57 = 3.301681.69832 with Energy57 = -20.8172 valence state58 = 3.065741.93426 with Energy58 = -20.6897 valence state59 = 3.257691.74231 with Energy59 = -20.6007 valence state60 = 3.264591.73541 with Energy60 = -20.5928 valence state61 = 3.239381.76062 with Energy61 = -20.5825 valence state62 = 2.808172.19183 with Energy62 = -20.391 valence state63 = 3.390711.60929 with Energy63 = -20.5122 valence state64 = 2.37152.6285 with Energy64 = -18.8017 valence state65 = 1.966143.03386 with Energy65 = -17.2872 ***************************************** Sigma.000: Number of entries: 447 Sigma.000: Number of columns: 133 Sigma.000: Peak-position 0 1.) DeterminSpectralFunctions ; lambda = -33.04095012338604 -1.956492836052323 Found lorentz at 11 0.00225752 lm= 0.00225752 7.23269e-08 -0.619543 lp= 0.00225752 7.23269e-08 -0.776441 r- 0.00040578 Found lorentz at 12 0.823353 lm= 0.823353 2.07657e-06 -2.93704e-15 lp= 0.823353 2.07657e-06 -0.780959 r- 2.20336e-05 Found lorentz at 13 1.35101 lm= 1.35101 6.308e-06 -9.52856e-16 lp= 1.35101 6.308e-06 -0.775282 r- 0.000271213 Found lorentz at 14 1.46884 lm= 1.46884 1.70849e-05 -3.5679e-16 lp= 1.46884 1.70849e-05 -0.78075 r- 0.000729421 Found lorentz at 15 1.52164 lm= 1.52164 3.19962e-05 -1.80686e-16 lp= 1.52164 3.19962e-05 -0.760347 r- 0.0014027 Found lorentz at 16 1.95065 lm= 1.95065 9.96217e-05 -6.05206e-17 lp= 1.95065 9.96217e-05 -0.776477 r- 0.00427665 Found lorentz at 17 1.74263 lm= 1.74263 7.11926e-05 -8.33585e-17 lp= 1.74263 7.11926e-05 -0.770358 r- 0.0030805 Found lorentz at 18 1.8011 lm= 1.8011 0.000230596 -2.59794e-17 lp= 1.8011 0.000230596 -0.774 r- 0.00993093 Found lorentz at 19 1.64073 lm= 1.64073 0.00022464 -2.4675e-17 lp= 1.64073 0.000224641 -0.744515 r- 0.0100576 Found lorentz at 20 2.04074 lm= 2.04074 0.000515786 -1.08754e-17 lp= 2.04074 0.000515787 -0.74896 r- 0.0229557 Found lorentz at 21 2.37083 lm= 2.37083 0.000119032 -4.93857e-17 lp= 2.37083 0.000119032 -0.766713 r- 0.005175 Found lorentz at 22 2.34937 lm= 2.34937 0.000463679 -1.30303e-17 lp= 2.34937 0.000463679 -0.777294 r- 0.0198843 Found lorentz at 23 2.4518 lm= 2.4518 0.000142609 -4.20483e-17 lp= 2.4518 0.000142609 -0.774369 r- 0.00613873 Q = 8.000000000001018 n0=3.49378685514652e-06 n1=1.805243039454166e-07 n2=0.004068771611294135 n3=0.0009720721313702054 n4=0.0002047721967236781 n5=1.187011899106427e-05 n6=4.119541011696763e-05 n7=5.818303712607743e-06 n8=1.647753126837607e-06 n9=2.605159322112799e-07 n10=1.038672814521653e-06 n11=0.7755380615376132 n12=0.0003722995182468989 n13=0.0003075367749103725 n14=0.0001555667932495606 n15=0.0001428663175743328 n16=7.207336789225884e-05 n17=5.175131346812927e-05 n18=9.548807385859345e-05 n19=0.0001772925892638877 n20=9.992487072170843e-05 n21=2.719991277671956e-05 n22=9.750307161995011e-05 n23=2.379022773066237e-05 n24=0.0003998938592358881 n25=6.760137440439475e-06 n26=0.0608746107151434 n27=0.02203132134305503 n28=0.0133282211810199 n29=0.006676138404218991 n30=0.008746231356233643 n31=0.005357095986495969 n32=0.01418892816744354 n33=0.004329245228832952 n34=0.004459730982666349 n35=0.009120989023797023 n36=0.001137455268809223 n37=0.007517086082302641 n38=0.008730645662676463 n39=0.01420399803911486 n40=0.001159597561821049 n41=0.001348066314312241 n42=0.01568266958009285 n43=0.01098305723211102 n44=0.0002918822592703537 n45=0.0005066267039743229 n46=0.0003784569826519221 n47=0.0003056123744356593 n48=0.0001687727140360217 n49=0.0002366663475652144 n50=9.392330279661131e-05 n51=0.0002238061935840985 n52=0.0001555478967259671 n53=0.0001595446583274817 n54=0.0001444155622756855 n55=9.299552675900947e-05 n56=0.0001078228815691824 n57=0.0004483098050648803 n58=6.252380125479478e-05 n59=0.000164401531966097 n60=0.0003683545846794863 n61=0.0002818074187091905 n62=8.066117526570229e-05 n63=7.045090292844801e-05 n64=0.001438190886509139 n65=0.001465008968659657 Q is here equal to 8.000000000001018 1.) nd: 3.218759975492495 Norm of Spectral functions:  0: 1.0041  1: 1.0021  2: 0.9991  3: 1.0016  4: 0.9991  5: 1.0007  6: 1.0004  7: 0.9980  8: 1.0027  9: 0.9995 10: 1.0044 11: 1.0000 12: 1.0012 13: 1.0003 14: 1.0002 15: 0.9996 16: 1.0005 17: 1.0007 18: 1.0007 19: 0.9990 20: 1.0012 21: 1.0007 22: 1.0050 23: 0.9999 24: 0.4249 25: 6.1972 26: 0.9999 27: 1.0005 28: 1.0008 29: 1.0026 30: 1.0010 31: 1.0016 32: 1.0032 33: 1.0107 34: 1.0014 35: 0.9980 36: 1.0029 37: 0.9932 38: 0.9999 39: 1.0007 40: 0.9964 41: 0.9981 42: 1.0001 43: 0.9989 44: 0.9992 45: 0.9137 46: 1.0151 47: 0.9425 48: 0.7764 49: 0.7971 50: 1.1547 51: 1.0267 52: 1.1937 53: 0.8377 54: 1.0738 55: 1.1066 56: 1.0446 57: 1.0172 58: 1.0232 59: 1.0264 60: 1.0247 61: 1.0204 62: 1.0055 63: 1.0097 64: 0.2875 65: 0.5865  0: 2.7898  1: 0.4289 1.) SelfConsistentStep 1.) Difference between steps: 0.07638 2.) DeterminSpectralFunctions ; lambda = -33.04339791860202 -1.958940631268302 Found lorentz at 11 0.00226589 lm= 0.00226589 7.24054e-08 -0.618757 lp= 0.00226589 7.24054e-08 -0.776107 r- 0.000406396 Found lorentz at 12 0.823096 lm= 0.823096 2.06748e-06 -2.94687e-15 lp= 0.823096 2.06748e-06 -0.78055 r- 2.19485e-05 Found lorentz at 13 1.35033 lm= 1.35033 6.16892e-06 -9.72996e-16 lp= 1.35033 6.16892e-06 -0.774747 r- 0.000265416 Found lorentz at 14 1.46861 lm= 1.46861 1.52609e-05 -3.99074e-16 lp= 1.46861 1.52609e-05 -0.780399 r- 0.000651842 Found lorentz at 15 1.52109 lm= 1.52109 2.92949e-05 -1.97089e-16 lp= 1.52109 2.92949e-05 -0.759848 r- 0.00128512 Found lorentz at 16 1.94896 lm= 1.94896 9.62152e-05 -6.25135e-17 lp= 1.94896 9.62152e-05 -0.775548 r- 0.00413536 Found lorentz at 17 1.74224 lm= 1.74224 6.65634e-05 -8.90566e-17 lp= 1.74224 6.65634e-05 -0.769929 r- 0.0028818 Found lorentz at 18 1.80065 lm= 1.80065 0.000214867 -2.78464e-17 lp= 1.80065 0.000214867 -0.773515 r- 0.00925932 Found lorentz at 19 1.64007 lm= 1.64007 0.000201065 -2.75192e-17 lp= 1.64007 0.000201066 -0.743853 r- 0.00901012 Found lorentz at 20 2.0397 lm= 2.0397 0.000508622 -1.10086e-17 lp= 2.0397 0.000508623 -0.748282 r- 0.0226574 Found lorentz at 21 2.36976 lm= 2.36976 0.000116122 -5.05292e-17 lp= 2.36976 0.000116122 -0.765998 r- 0.00505318 Found lorentz at 22 2.34839 lm= 2.34839 0.000458907 -1.31428e-17 lp= 2.34839 0.000458907 -0.776618 r- 0.0196968 Found lorentz at 23 2.45041 lm= 2.45041 0.00014337 -4.17299e-17 lp= 2.45041 0.00014337 -0.773487 r- 0.00617852 Q = 8.000000000001654 n0=3.474626619317691e-06 n1=1.804344003258248e-07 n2=0.004078616994181109 n3=0.0009721830760524772 n4=0.0002069107749648013 n5=1.190866796436372e-05 n6=4.126169696833728e-05 n7=5.983018829530895e-06 n8=1.663282959820435e-06 n9=2.617283779787976e-07 n10=1.059287091317315e-06 n11=0.7745579591289318 n12=0.000373165062698719 n13=0.0003080248381127394 n14=0.0001554357534923086 n15=0.0001431412801757365 n16=7.221230185601401e-05 n17=5.182336241570983e-05 n18=9.541312084753276e-05 n19=0.0001775375743266096 n20=0.0001000571966860301 n21=2.727093745519768e-05 n22=9.73478355599692e-05 n23=2.384007062603998e-05 n24=0.0003994851397483956 n25=6.787308285771667e-06 n26=0.06097786651568284 n27=0.02210702197118523 n28=0.01338624190863925 n29=0.006725489788501952 n30=0.008793787207713595 n31=0.005375169546668356 n32=0.01425891770799807 n33=0.004366762356887287 n34=0.004488121299001574 n35=0.0091570106461279 n36=0.001144400557035473 n37=0.007549617239965881 n38=0.008771790792721192 n39=0.01430963396388748 n40=0.00116622027798313 n41=0.001357507492696403 n42=0.01581440910207597 n43=0.01107497198522878 n44=0.0002947241667202032 n45=0.0005077850252368363 n46=0.0003792728330107962 n47=0.0003062571426983034 n48=0.000169133713666539 n49=0.0002371644270747437 n50=9.412023442677797e-05 n51=0.0002242614642230753 n52=0.0001558567280494665 n53=0.000159862051801287 n54=0.0001447065612013082 n55=9.3167711122028e-05 n56=0.0001080441724134678 n57=0.0004492378530457433 n58=6.264791250506206e-05 n59=0.0001647299216247099 n60=0.0003691291002195655 n61=0.0002823858004480469 n62=8.082309794713449e-05 n63=7.057557910634465e-05 n64=0.001440724146546267 n65=0.001467445497283835 Q is here equal to 8.000000000001654 2.) nd: 3.219727167824594 Norm of Spectral functions:  0: 1.0026  1: 1.0097  2: 0.9996  3: 1.0006  4: 1.0004  5: 1.0007  6: 1.0005  7: 0.9907  8: 1.0021  9: 0.9984 10: 1.0042 11: 1.0000 12: 1.0012 13: 1.0003 14: 1.0001 15: 0.9996 16: 1.0004 17: 1.0007 18: 1.0007 19: 0.9988 20: 1.0010 21: 1.0006 22: 1.0043 23: 0.9998 24: 0.4928 25: 3.1393 26: 0.9998 27: 1.0004 28: 1.0010 29: 1.0039 30: 1.0009 31: 1.0038 32: 1.0014 33: 1.0087 34: 1.0016 35: 0.9927 36: 1.0047 37: 0.9928 38: 0.9941 39: 0.9994 40: 0.9945 41: 0.9972 42: 1.0003 43: 0.9981 44: 0.9994 45: 0.9088 46: 1.0077 47: 0.9491 48: 0.7811 49: 0.7889 50: 1.1811 51: 1.0345 52: 1.2171 53: 0.8305 54: 1.0811 55: 1.1066 56: 1.0444 57: 1.0189 58: 1.0234 59: 1.0276 60: 1.0257 61: 1.0210 62: 1.0061 63: 1.0101 64: 0.3084 65: 0.5816  0: 2.7896  1: 0.4301 2.) SelfConsistentStep 2.) Difference between steps: 0.09115 3.) DeterminSpectralFunctions ; lambda = -33.045568144901 -1.961110857567281 Found lorentz at 11 0.00226746 lm= 0.00226746 7.2518e-08 -0.618334 lp= 0.00226746 7.2518e-08 -0.775698 r- 0.000407242 Found lorentz at 12 0.822223 lm= 0.822223 2.06204e-06 -2.94984e-15 lp= 0.822223 2.06204e-06 -0.779915 r- 2.19086e-05 Found lorentz at 13 1.34842 lm= 1.34842 6.06483e-06 -9.87382e-16 lp= 1.34842 6.06483e-06 -0.773842 r- 0.000261244 Found lorentz at 14 1.46726 lm= 1.46726 1.41711e-05 -4.28933e-16 lp= 1.46726 1.41711e-05 -0.779646 r- 0.00060588 Found lorentz at 15 1.51933 lm= 1.51933 2.77483e-05 -2.07621e-16 lp= 1.51933 2.77483e-05 -0.75902 r- 0.0012186 Found lorentz at 16 1.94561 lm= 1.94561 9.30035e-05 -6.4429e-17 lp= 1.94561 9.30035e-05 -0.774088 r- 0.00400487 Found lorentz at 17 1.74042 lm= 1.74042 6.26308e-05 -9.44385e-17 lp= 1.74042 6.26308e-05 -0.769075 r- 0.00271455 Found lorentz at 18 1.79883 lm= 1.79883 0.000198965 -2.99998e-17 lp= 1.79883 0.000198966 -0.772589 r- 0.00858437 Found lorentz at 19 1.63834 lm= 1.63834 0.000182123 -3.03045e-17 lp= 1.63834 0.000182124 -0.742911 r- 0.00817163 Found lorentz at 20 2.03724 lm= 2.03724 0.000494578 -1.12865e-17 lp= 2.03724 0.000494578 -0.747131 r- 0.0220657 Found lorentz at 21 2.36674 lm= 2.36674 0.000114211 -5.11977e-17 lp= 2.36674 0.000114211 -0.764679 r- 0.00497861 Found lorentz at 22 2.34581 lm= 2.34581 0.000454623 -1.32266e-17 lp= 2.34581 0.000454624 -0.775444 r- 0.0195425 Found lorentz at 23 2.447 lm= 2.447 0.000144057 -4.13669e-17 lp= 2.447 0.000144057 -0.771959 r- 0.00622042 Q = 8.000000000001123 n0=3.468415153675643e-06 n1=1.808578922873763e-07 n2=0.004091088811844928 n3=0.0009737881908995546 n4=0.0002039823184709825 n5=1.184660069263361e-05 n6=4.105011434186102e-05 n7=5.729149176996876e-06 n8=1.625458623385416e-06 n9=2.573615920746903e-07 n10=1.019570427105304e-06 n11=0.7740333161395982 n12=0.0003745612204711011 n13=0.0003090667028256215 n14=0.0001557918770574785 n15=0.0001435682437864185 n16=7.254217413209295e-05 n17=5.197539425431121e-05 n18=9.560252677227878e-05 n19=0.0001780163839086092 n20=0.0001003408248990493 n21=2.739306455377246e-05 n22=9.754316903502248e-05 n23=2.394361999271789e-05 n24=0.0004003170722059453 n25=6.83072087558041e-06 n26=0.06100817442019674 n27=0.02214501694216685 n28=0.01341804048405061 n29=0.006752072227246915 n30=0.008819898489296839 n31=0.005385369917910414 n32=0.01429684002264852 n33=0.0043868038161106 n34=0.004503889579252825 n35=0.009178843394203842 n36=0.001148290399819645 n37=0.007568636184988483 n38=0.008796519976559145 n39=0.01436911862921162 n40=0.001169913375546436 n41=0.001362809108179864 n42=0.01588556913081945 n43=0.01111657759386783 n44=0.0002953688302886098 n45=0.0005089300848596581 n46=0.000380172524529585 n47=0.000307007938016188 n48=0.0001695332333660689 n49=0.0002377606748383985 n50=9.433736937894798e-05 n51=0.0002248714940694611 n52=0.0001562893473607538 n53=0.0001603499804916043 n54=0.0001451695013815694 n55=9.346692906943913e-05 n56=0.0001083233873127362 n57=0.0004504011115655501 n58=6.281105216082941e-05 n59=0.0001651486156289785 n60=0.0003700537296455799 n61=0.0002831117486485783 n62=8.104119257032716e-05 n63=7.077851272076467e-05 n64=0.00144514435882878 n65=0.001472698707707151 Q is here equal to 8.000000000001123 3.) nd: 3.220244869388505 Norm of Spectral functions:  0: 1.0013  1: 1.0136  2: 0.9996  3: 1.0003  4: 0.9987  5: 1.0006  6: 0.9994  7: 0.9987  8: 0.9982  9: 0.9979 10: 1.0049 11: 1.0000 12: 1.0011 13: 1.0001 14: 1.0000 15: 0.9994 16: 1.0001 17: 1.0005 18: 1.0004 19: 0.9984 20: 1.0005 21: 1.0003 22: 1.0022 23: 0.9992 24: 1.1885 25: 0.8583 26: 0.9997 27: 1.0005 28: 1.0012 29: 1.0045 30: 1.0010 31: 1.0050 32: 1.0002 33: 1.0069 34: 1.0019 35: 0.9887 36: 1.0062 37: 0.9923 38: 0.9906 39: 0.9987 40: 0.9930 41: 0.9964 42: 1.0002 43: 0.9980 44: 0.9992 45: 0.9001 46: 1.0006 47: 0.9487 48: 0.7749 49: 0.7744 50: 1.2036 51: 1.0391 52: 1.2389 53: 0.8139 54: 1.0833 55: 1.1148 56: 1.0436 57: 1.0300 58: 1.0243 59: 1.0299 60: 1.0274 61: 1.0219 62: 1.0064 63: 1.0104 64: 0.3170 65: 0.5886  0: 2.7895  1: 0.4308 3.) SelfConsistentStep 3.) Difference between steps: 0.1279 4.) DeterminSpectralFunctions ; lambda = -33.04729280516005 -1.962835517826338 Found lorentz at 11 0.00227068 lm= 0.00227068 7.26706e-08 -0.617832 lp= 0.00227068 7.26706e-08 -0.775319 r- 0.000408298 Found lorentz at 12 0.821475 lm= 0.821475 2.06157e-06 -2.94628e-15 lp= 0.821475 2.06157e-06 -0.779355 r- 2.19193e-05 Found lorentz at 13 1.34682 lm= 1.34682 6.00904e-06 -9.94616e-16 lp= 1.34682 6.00904e-06 -0.77309 r- 0.000259092 Found lorentz at 14 1.46597 lm= 1.46597 1.36657e-05 -4.43998e-16 lp= 1.46597 1.36657e-05 -0.778945 r- 0.000584796 Found lorentz at 15 1.51778 lm= 1.51778 2.71455e-05 -2.11832e-16 lp= 1.51778 2.71455e-05 -0.758307 r- 0.00119325 Found lorentz at 16 1.94328 lm= 1.94328 9.08284e-05 -6.58056e-17 lp= 1.94328 9.08284e-05 -0.773112 r- 0.00391614 Found lorentz at 17 1.73883 lm= 1.73883 6.02989e-05 -9.78964e-17 lp= 1.73883 6.02989e-05 -0.768313 r- 0.00261607 Found lorentz at 18 1.7972 lm= 1.7972 0.000187664 -3.17394e-17 lp= 1.7972 0.000187664 -0.771774 r- 0.00810531 Found lorentz at 19 1.63683 lm= 1.63683 0.000170881 -3.22299e-17 lp= 1.63683 0.000170881 -0.742124 r- 0.00767532 Found lorentz at 20 2.03535 lm= 2.03535 0.000482574 -1.15393e-17 lp= 2.03535 0.000482575 -0.746231 r- 0.0215561 Found lorentz at 21 2.36438 lm= 2.36438 0.000108071 -5.39732e-17 lp= 2.36438 0.000108071 -0.763736 r- 0.00471676 Found lorentz at 22 2.34402 lm= 2.34402 0.000443357 -1.35351e-17 lp= 2.34402 0.000443357 -0.774653 r- 0.0190777 Found lorentz at 23 2.44455 lm= 2.44455 0.000134659 -4.41444e-17 lp= 2.44455 0.000134659 -0.771003 r- 0.00582182 Q = 7.99999999999871 n0=3.469003254945852e-06 n1=1.807504728691188e-07 n2=0.00420302763591751 n3=0.001008987092798538 n4=0.0002054839366825672 n5=1.212477663348889e-05 n6=4.243380247877514e-05 n7=5.526180859524743e-06 n8=1.648429480397555e-06 n9=2.592380082932532e-07 n10=9.959400005905195e-07 n11=0.7734098516748725 n12=0.0003758987581432283 n13=0.0003101254414048678 n14=0.0001562892555159103 n15=0.0001439822118387577 n16=7.286451614763944e-05 n17=5.213501472709537e-05 n18=9.587848567525192e-05 n19=0.0001785198537656458 n20=0.0001006272283121343 n21=2.750266040532714e-05 n22=9.783215771086154e-05 n23=2.403858080361255e-05 n24=0.0004014245980132083 n25=6.855711056118788e-06 n26=0.0610067156704158 n27=0.02216941599416178 n28=0.01344591108392225 n29=0.006773278303812434 n30=0.008839588379501407 n31=0.005394216657046899 n32=0.01433352260857426 n33=0.004401542724004634 n34=0.004517884583900367 n35=0.009208827740776674 n36=0.001151074175377346 n37=0.007593196246211174 n38=0.008822653410953792 n39=0.01443685122582244 n40=0.001173503435604997 n41=0.001367636028073596 n42=0.01596406224682824 n43=0.01116087486632995 n44=0.0002957401157109288 n45=0.0005097917913712119 n46=0.0003808973331528638 n47=0.0003076301863462564 n48=0.0001698550234987452 n49=0.0002382606031755067 n50=9.451267298356692e-05 n51=0.0002254070217732952 n52=0.0001566786267525522 n53=0.0001607974734124688 n54=0.0001455944167996472 n55=9.375383502186874e-05 n56=0.000108563847939703 n57=0.0004513758919699561 n58=6.295379588620939e-05 n59=0.0001655115980407722 n60=0.0003708160192124563 n61=0.0002837268810422188 n62=8.123390695961464e-05 n63=7.097006347186454e-05 n64=0.001449347000938126 n65=0.001477863578242515 Q is here equal to 7.99999999999871 4.) nd: 3.220579792092696 Norm of Spectral functions:  0: 1.0015  1: 1.0133  2: 1.0004  3: 0.9989  4: 0.9997  5: 1.0009  6: 1.0008  7: 0.9995  8: 1.0023  9: 0.9979 10: 1.0016 11: 1.0000 12: 1.0011 13: 1.0000 14: 0.9999 15: 0.9992 16: 0.9999 17: 1.0003 18: 1.0002 19: 0.9980 20: 1.0001 21: 1.0000 22: 1.0015 23: 0.9987 24: 3.1671 25: 0.6783 26: 0.9999 27: 1.0004 28: 1.0013 29: 1.0048 30: 1.0010 31: 1.0055 32: 0.9996 33: 1.0066 34: 1.0023 35: 0.9857 36: 1.0076 37: 0.9912 38: 0.9880 39: 0.9976 40: 0.9897 41: 0.9951 42: 0.9989 43: 0.9983 44: 0.9995 45: 0.8928 46: 0.9928 47: 0.9492 48: 0.7694 49: 0.7621 50: 1.2252 51: 1.0469 52: 1.2628 53: 0.7994 54: 1.0900 55: 1.1194 56: 1.0424 57: 1.0394 58: 1.0260 59: 1.0315 60: 1.0284 61: 1.0220 62: 1.0064 63: 1.0102 64: 0.3114 65: 0.5948  0: 2.7892  1: 0.4314 4.) SelfConsistentStep 4.) Difference between steps: 0.3193 5.) DeterminSpectralFunctions ; lambda = -33.04917543406754 -1.964718146733826 Found lorentz at 11 0.00228207 lm= 0.00228207 7.33156e-08 -0.61676 lp= 0.00228207 7.33156e-08 -0.774858 r- 0.000412168 Found lorentz at 12 0.82066 lm= 0.82066 2.09006e-06 -2.90115e-15 lp= 0.82066 2.09006e-06 -0.778691 r- 2.22413e-05 Found lorentz at 13 1.34527 lm= 1.34527 6.18182e-06 -9.64706e-16 lp= 1.34527 6.18182e-06 -0.772246 r- 0.000266833 Found lorentz at 14 1.46429 lm= 1.46429 1.51843e-05 -3.98591e-16 lp= 1.46429 1.51843e-05 -0.777968 r- 0.000650598 Found lorentz at 15 1.51601 lm= 1.51601 2.96966e-05 -1.93173e-16 lp= 1.51601 2.96966e-05 -0.757402 r- 0.00130695 Found lorentz at 16 1.94142 lm= 1.94142 9.50455e-05 -6.27415e-17 lp= 1.94142 9.50455e-05 -0.772224 r- 0.00410268 Found lorentz at 17 1.73699 lm= 1.73699 6.49623e-05 -9.06365e-17 lp= 1.73699 6.49623e-05 -0.76733 r- 0.00282201 Found lorentz at 18 1.79518 lm= 1.79518 0.000200971 -2.95612e-17 lp= 1.79518 0.000200972 -0.770776 r- 0.00869131 Found lorentz at 19 1.635 lm= 1.635 0.000188506 -2.9146e-17 lp= 1.635 0.000188507 -0.74123 r- 0.0084772 Found lorentz at 20 2.03328 lm= 2.03328 0.000487865 -1.13814e-17 lp= 2.03328 0.000487866 -0.745156 r- 0.0218239 Found lorentz at 21 2.36175 lm= 2.36175 0.000110698 -5.2532e-17 lp= 2.36175 0.000110698 -0.762574 r- 0.00483879 Found lorentz at 22 2.34186 lm= 2.34186 0.000452403 -1.32269e-17 lp= 2.34186 0.000452403 -0.773557 r- 0.0194945 Found lorentz at 23 2.44207 lm= 2.44207 0.00013606 -4.357e-17 lp= 2.44207 0.00013606 -0.769943 r- 0.00589047 Q = 7.999999999999849 n0=3.510855878740925e-06 n1=1.823353923351002e-07 n2=0.004609238411837176 n3=0.001147907830724202 n4=0.0002273494593949254 n5=1.359844604404391e-05 n6=4.940818905159588e-05 n7=5.963432685923959e-06 n8=1.945143136219116e-06 n9=2.877635831701569e-07 n10=1.092345300652187e-06 n11=0.7720725894779047 n12=0.000378211989799041 n13=0.0003121842445716958 n14=0.0001576166089637091 n15=0.0001448312940979151 n16=7.337134990507792e-05 n17=5.248209310932664e-05 n18=9.667087164192045e-05 n19=0.0001796028984913277 n20=0.0001012524290418847 n21=2.767114864203533e-05 n22=9.869131362903514e-05 n23=2.419659472887989e-05 n24=0.0004047131905218821 n25=6.889376226679504e-06 n26=0.06097487905138415 n27=0.02218786919349987 n28=0.01348467752963177 n29=0.006799918907846003 n30=0.008859827287006737 n31=0.005405761383446315 n32=0.01439393532097393 n33=0.004417845347557512 n34=0.004537527418827701 n35=0.009270366563539844 n36=0.00115339149935593 n37=0.007642903097338911 n38=0.008864932806231742 n39=0.01456510696579108 n40=0.00117911829533491 n41=0.001374625698587095 n42=0.01611480034252234 n43=0.01126175024020405 n44=0.0002978060644074281 n45=0.0005103477507315031 n46=0.0003814270901111264 n47=0.0003081097731210766 n48=0.0001700931055060503 n49=0.0002386481256144223 n50=9.464872652542759e-05 n51=0.0002258484748576699 n52=0.0001570088771866518 n53=0.0001611822563721443 n54=0.0001459555480527146 n55=9.401530769779742e-05 n56=0.0001087584905456871 n57=0.0004521545376073215 n58=6.307461221276085e-05 n59=0.0001658114484041075 n60=0.0003714088192940057 n61=0.0002842254684995627 n62=8.139580606226968e-05 n63=7.114905116646927e-05 n64=0.001453321805346156 n65=0.001482912817293708 Q is here equal to 7.999999999999849 5.) nd: 3.220765861393603 Norm of Spectral functions:  0: 1.0020  1: 1.0119  2: 0.9990  3: 0.9989  4: 0.9994  5: 0.9947  6: 0.9990  7: 1.0091  8: 1.0640  9: 0.9206 10: 0.9493 11: 1.0000 12: 1.0010 13: 0.9999 14: 0.9998 15: 0.9989 16: 0.9997 17: 1.0001 18: 1.0000 19: 0.9970 20: 0.9997 21: 0.9997 22: 1.0010 23: 0.9974 24: 1.4232 25: 0.6141 26: 0.9999 27: 1.0003 28: 1.0013 29: 1.0045 30: 1.0010 31: 1.0054 32: 0.9993 33: 1.0088 34: 1.0027 35: 0.9920 36: 1.0089 37: 0.9930 38: 0.9849 39: 0.9946 40: 0.9819 41: 0.9913 42: 0.9967 43: 1.0056 44: 0.9986 45: 0.8863 46: 0.9893 47: 0.9470 48: 0.7671 49: 0.7567 50: 1.2331 51: 1.0489 52: 1.2724 53: 0.7965 54: 1.0945 55: 1.1162 56: 1.0430 57: 1.0379 58: 1.0274 59: 1.0308 60: 1.0275 61: 1.0212 62: 1.0060 63: 1.0093 64: 0.3000 65: 0.5890  0: 2.7883  1: 0.4324 5.) SelfConsistentStep 5.) Difference between steps: 0.121 6.) DeterminSpectralFunctions ; lambda = -33.05328285302303 -1.968825565689318 Found lorentz at 11 0.00226365 lm= 0.00226365 7.59087e-08 -0.617156 lp= 0.00226365 7.59087e-08 -0.773926 r- 0.00042726 Found lorentz at 12 0.818356 lm= 0.818356 2.24727e-06 -2.68769e-15 lp= 0.818356 2.24727e-06 -0.777172 r- 2.39609e-05 Found lorentz at 13 1.34139 lm= 1.34139 8.29715e-06 -7.14757e-16 lp= 1.34139 8.29715e-06 -0.770094 r- 0.00035914 Found lorentz at 14 1.45935 lm= 1.45935 6.5092e-05 -9.2406e-17 lp= 1.45935 6.50921e-05 -0.775558 r- 0.00279765 Found lorentz at 15 1.5114 lm= 1.5114 8.33718e-05 -6.84279e-17 lp= 1.5114 8.33719e-05 -0.755312 r- 0.00367936 Found lorentz at 16 1.93555 lm= 1.93555 0.000113904 -5.19829e-17 lp= 1.93555 0.000113904 -0.769483 r- 0.00493421 Found lorentz at 17 1.73228 lm= 1.73227 0.00011471 -5.09732e-17 lp= 1.73228 0.00011471 -0.764667 r- 0.00500045 Found lorentz at 18 1.78918 lm= 1.78918 0.000300342 -1.96434e-17 lp= 1.78918 0.000300342 -0.768098 r- 0.013034 Found lorentz at 19 1.62954 lm= 1.62954 0.000380043 -1.44833e-17 lp= 1.62954 0.000380044 -0.74191 r- 0.017075 Found lorentz at 20 2.02712 lm= 2.02712 0.000594411 -9.26943e-18 lp= 2.02712 0.000594412 -0.742284 r- 0.0266929 Found lorentz at 21 2.35298 lm= 2.35298 0.000273668 -2.10402e-17 lp= 2.35298 0.000273668 -0.758817 r- 0.0120217 Found lorentz at 22 2.33398 lm= 2.33398 0.00071975 -8.24997e-18 lp= 2.33398 0.000719751 -0.770579 r- 0.0311346 Found lorentz at 23 2.4338 lm= 2.4338 0.000240077 -2.45484e-17 lp= 2.4338 0.000240077 -0.767691 r- 0.0104242 Q = 7.999999999998964 n0=3.689801188465001e-06 n1=1.922819697969337e-07 n2=0.004547735709546566 n3=0.001126154289261877 n4=0.0002209291469884718 n5=1.329674298340519e-05 n6=4.805456210189771e-05 n7=5.68882463995965e-06 n8=1.861216145145491e-06 n9=2.80269018769153e-07 n10=1.046760037328096e-06 n11=0.7725894072500805 n12=0.0003846555259205178 n13=0.0003182828258922259 n14=0.0001619098525064524 n15=0.0001474509517388904 n16=7.470573265955432e-05 n17=5.356316268326062e-05 n18=9.929726839526272e-05 n19=0.0001829180820642853 n20=0.000103233815403649 n21=2.813519654427917e-05 n22=0.000101596287880284 n23=2.465330009108937e-05 n24=0.0004160302369463821 n25=7.022649970314132e-06 n26=0.06081598686261198 n27=0.02213852571080593 n28=0.0134562176849119 n29=0.006788754693988627 n30=0.008842748680678561 n31=0.00539384252700951 n32=0.01436232915902927 n33=0.004412022664713902 n34=0.004529330186656908 n35=0.009247575850565208 n36=0.001151582517883967 n37=0.00762335038016352 n38=0.008845130039347815 n39=0.01453269102446703 n40=0.001176971853953877 n41=0.001372309037867799 n42=0.01607964186084871 n43=0.01123436535892873 n44=0.000296985628607126 n45=0.000510530140389327 n46=0.0003817467841969582 n47=0.0003084577589211065 n48=0.000170248096122358 n49=0.0002389283901063178 n50=9.475770497759598e-05 n51=0.0002262214842924721 n52=0.0001572992369509418 n53=0.0001615349948268082 n54=0.0001462788010911471 n55=9.427974052801702e-05 n56=0.0001089170590358142 n57=0.0004528297060980206 n58=6.318731971212818e-05 n59=0.0001660691759474529 n60=0.0003718842336879677 n61=0.000284660360327558 n62=8.154075517605596e-05 n63=7.134836734360025e-05 n64=0.001457939176882725 n65=0.001489187247686235 Q is here equal to 7.999999999998964 6.) nd: 3.220403243104603 Norm of Spectral functions:  0: 0.9992  1: 1.0157  2: 1.0007  3: 0.9987  4: 0.9999  5: 0.9991  6: 0.9993  7: 1.0001  8: 0.9996  9: 0.9951 10: 1.0007 11: 1.0000 12: 1.0009 13: 0.9996 14: 0.9990 15: 0.9946 16: 0.9992 17: 0.9996 18: 0.9991 19: 1.0096 20: 0.9981 21: 0.9961 22: 0.9999 23: 1.0013 24: 0.5574 25: 0.4976 26: 0.9999 27: 1.0003 28: 1.0014 29: 1.0049 30: 1.0010 31: 1.0057 32: 0.9990 33: 1.0081 34: 1.0028 35: 0.9905 36: 1.0090 37: 0.9919 38: 0.9848 39: 0.9950 40: 0.9821 41: 0.9915 42: 0.9967 43: 1.0042 44: 0.9989 45: 0.8749 46: 0.9982 47: 0.9332 48: 0.7683 49: 0.7614 50: 1.2074 51: 1.0294 52: 1.2458 53: 0.8122 54: 1.0803 55: 1.1101 56: 1.0443 57: 1.0214 58: 1.0253 59: 1.0276 60: 1.0255 61: 1.0208 62: 1.0059 63: 1.0095 64: 0.2969 65: 0.5462  0: 2.7883  1: 0.4321 6.) SelfConsistentStep 6.) Difference between steps: 0.1836 7.) DeterminSpectralFunctions ; lambda = -33.05493930751448 -1.970482020180764 Found lorentz at 11 0.00224692 lm= 0.00224692 7.70008e-08 -0.617868 lp= 0.00224692 7.70008e-08 -0.77352 r- 0.000433634 Found lorentz at 12 0.817295 lm= 0.817295 2.31302e-06 -2.60683e-15 lp= 0.817295 2.31302e-06 -0.776508 r- 2.46831e-05 Found lorentz at 13 1.3397 lm= 1.3397 8.90763e-06 -6.64226e-16 lp= 1.3397 8.90763e-06 -0.7692 r- 0.000386013 Found lorentz at 14 1.45677 lm= 1.45677 7.42563e-05 -8.07445e-17 lp= 1.45677 7.42564e-05 -0.774326 r- 0.00319661 Found lorentz at 15 1.50915 lm= 1.50915 9.97691e-05 -5.73418e-17 lp= 1.50915 9.97692e-05 -0.75637 r- 0.00439685 Found lorentz at 16 1.93347 lm= 1.93347 0.000123281 -4.79097e-17 lp= 1.93347 0.000123281 -0.768528 r- 0.00534706 Found lorentz at 17 1.73012 lm= 1.73012 0.000131815 -4.42253e-17 lp= 1.73012 0.000131815 -0.763516 r- 0.00575475 Found lorentz at 18 1.78606 lm= 1.78606 0.000343907 -1.70999e-17 lp= 1.78606 0.000343907 -0.766862 r- 0.0149487 Found lorentz at 19 1.62672 lm= 1.62672 0.000466764 -1.17706e-17 lp= 1.62672 0.000466765 -0.741223 r- 0.0209908 Found lorentz at 20 2.02417 lm= 2.02417 0.000635584 -8.64178e-18 lp= 2.02417 0.000635586 -0.74112 r- 0.0285867 Found lorentz at 21 2.34928 lm= 2.34928 0.000296493 -1.94386e-17 lp= 2.34928 0.000296494 -0.759172 r- 0.0130183 Found lorentz at 22 2.33032 lm= 2.33032 0.000792228 -7.46942e-18 lp= 2.33032 0.00079223 -0.769253 r- 0.034329 Found lorentz at 23 2.43014 lm= 2.43014 0.000274272 -2.14132e-17 lp= 2.43014 0.000274272 -0.766358 r- 0.0119297 Q = 8.000000000001398 n0=3.775505567071304e-06 n1=1.964052916725906e-07 n2=0.00436494399639516 n3=0.001062300868665206 n4=0.0002080172753497251 n5=1.25571358504065e-05 n6=4.46074177902331e-05 n7=5.294176388759031e-06 n8=1.69367956891604e-06 n9=2.657936217695047e-07 n10=9.785863013537877e-07 n11=0.7734883091530599 n12=0.0003875851054366873 n13=0.000321074325810004 n14=0.0001639407770701395 n15=0.000148627625710569 n16=7.532424771570991e-05 n17=5.405830678809919e-05 n18=0.0001005366877375166 n19=0.0001844313021863847 n20=0.0001041304485930501 n21=2.834325620011706e-05 n22=0.0001029618984233721 n23=2.486033081783527e-05 n24=0.0004212971414851232 n25=7.07355113139375e-06 n26=0.06070731724208138 n27=0.02209471104140447 n28=0.01341771427369126 n29=0.006767586045169304 n30=0.008820436428882332 n31=0.005380701093644216 n32=0.01431485658722897 n33=0.004398936714729647 n34=0.004514711679476682 n35=0.009207350209426044 n36=0.001149135745461198 n37=0.007590974692675277 n38=0.008815579623181536 n39=0.01445921595030406 n40=0.001173035127838697 n41=0.001367585067831247 n42=0.01599350271220259 n43=0.01117222988892154 n44=0.0002955333680347292 n45=0.0005101708437837482 n46=0.0003815999596736935 n47=0.0003083970828249848 n48=0.0001701891157076656 n49=0.0002388901199040269 n50=9.473620522952619e-05 n51=0.0002262583159164922 n52=0.0001573470164588366 n53=0.0001616225671005031 n54=0.000146363366151626 n55=9.436917547971244e-05 n56=0.0001089196906904919 n57=0.0004528247110526888 n58=6.3200442385803e-05 n59=0.0001660796925970598 n60=0.0003718314267341378 n61=0.0002846668541506023 n62=8.155989725033215e-05 n63=7.140906641469687e-05 n64=0.001459498545322283 n65=0.0014917674140297 Q is here equal to 8.000000000001398 7.) nd: 3.220015913758252 Norm of Spectral functions:  0: 0.9986  1: 1.0164  2: 0.9993  3: 1.0003  4: 1.0003  5: 0.9996  6: 0.9991  7: 1.0007  8: 0.9996  9: 0.9988 10: 1.0018 11: 1.0000 12: 1.0008 13: 0.9995 14: 0.9981 15: 1.0089 16: 0.9989 17: 0.9993 18: 0.9984 19: 1.0043 20: 0.9966 21: 1.0107 22: 0.9991 23: 1.0007 24: 0.6977 25: 0.4813 26: 0.9999 27: 1.0003 28: 1.0015 29: 1.0057 30: 1.0010 31: 1.0061 32: 0.9988 33: 1.0058 34: 1.0028 35: 0.9856 36: 1.0085 37: 0.9903 38: 0.9858 39: 0.9964 40: 0.9850 41: 0.9932 42: 0.9975 43: 0.9987 44: 0.9995 45: 0.8695 46: 1.0027 47: 0.9277 48: 0.7695 49: 0.7647 50: 1.1956 51: 1.0226 52: 1.2344 53: 0.8199 54: 1.0757 55: 1.1057 56: 1.0447 57: 1.0149 58: 1.0249 59: 1.0261 60: 1.0243 61: 1.0203 62: 1.0057 63: 1.0094 64: 0.2897 65: 0.5319  0: 2.7887  1: 0.4313 7.) SelfConsistentStep 7.) Difference between steps: 0.1081 8.) DeterminSpectralFunctions ; lambda = -33.05386380533297 -1.969406517999257 Found lorentz at 11 0.00224454 lm= 0.00224454 7.65251e-08 -0.618142 lp= 0.00224454 7.65251e-08 -0.773679 r- 0.000430866 Found lorentz at 12 0.817776 lm= 0.817776 2.28657e-06 -2.63883e-15 lp= 0.817776 2.28657e-06 -0.776781 r- 2.43923e-05 Found lorentz at 13 1.34049 lm= 1.34049 8.37412e-06 -7.07348e-16 lp= 1.34049 8.37412e-06 -0.769638 r- 0.000362687 Found lorentz at 14 1.4578 lm= 1.4578 5.79748e-05 -1.03511e-16 lp= 1.4578 5.79749e-05 -0.774664 r- 0.00249463 Found lorentz at 15 1.51003 lm= 1.51003 8.25361e-05 -6.90083e-17 lp= 1.51003 8.25362e-05 -0.754698 r- 0.00364544 Found lorentz at 16 1.93527 lm= 1.93527 0.000121975 -4.85222e-17 lp= 1.93527 0.000121975 -0.769319 r- 0.00528499 Found lorentz at 17 1.73089 lm= 1.73089 0.000120383 -4.84862e-17 lp= 1.73089 0.000120383 -0.763997 r- 0.00525233 Found lorentz at 18 1.78724 lm= 1.78724 0.000329238 -1.78859e-17 lp= 1.78724 0.000329238 -0.767379 r- 0.0143014 Found lorentz at 19 1.62802 lm= 1.62802 0.000425674 -1.29168e-17 lp= 1.62802 0.000425675 -0.74151 r- 0.0191355 Found lorentz at 20 2.02571 lm= 2.02571 0.000604836 -9.09539e-18 lp= 2.02571 0.000604838 -0.741703 r- 0.0271824 Found lorentz at 21 2.35145 lm= 2.35145 0.000237847 -2.41644e-17 lp= 2.35145 0.000237847 -0.758118 r- 0.0104578 Found lorentz at 22 2.33242 lm= 2.33242 0.000691634 -8.56589e-18 lp= 2.33242 0.000691635 -0.769706 r- 0.0299524 Found lorentz at 23 2.43242 lm= 2.43242 0.000235516 -2.50076e-17 lp= 2.43242 0.000235517 -0.767444 r- 0.0102295 Q = 8.000000000000931 n0=3.755951757289272e-06 n1=1.94268492924879e-07 n2=0.004287685523219175 n3=0.001035590048921086 n4=0.0002023718580344307 n5=1.22438522218605e-05 n6=4.316194741032385e-05 n7=5.117645578358891e-06 n8=1.623937198087035e-06 n9=2.605447907102038e-07 n10=9.512734178167411e-07 n11=0.7738302162775769 n12=0.0003869347588204104 n13=0.000320445202469167 n14=0.0001635576618703559 n15=0.0001483188721483197 n16=7.520034334920216e-05 n17=5.394292737351695e-05 n18=0.000100292130304763 n19=0.0001840709046187233 n20=0.0001038973299703934 n21=2.828657837000785e-05 n22=0.0001026825564879238 n23=2.480555048737024e-05 n24=0.000420096286785775 n25=7.040262962183605e-06 n26=0.06069745337412639 n27=0.02208619238711808 n28=0.01340433963270918 n29=0.006759191659182744 n30=0.008812683636844327 n31=0.005376829703429457 n32=0.01429821955685359 n33=0.004393456337999046 n34=0.004509018904506138 n35=0.009191204381901826 n36=0.001148324297143875 n37=0.007578597518214275 n38=0.008804508623720883 n39=0.01442787584512516 n40=0.001171482408117781 n41=0.001365667190593207 n42=0.01595562324063789 n43=0.01114459012825962 n44=0.0002949894531481635 n45=0.0005096748223806909 n46=0.0003812688247679716 n47=0.0003081412713555792 n48=0.0001700392765631988 n49=0.0002386995937571973 n50=9.465018092645363e-05 n51=0.0002261007912475589 n52=0.0001572469712046353 n53=0.0001615316166269921 n54=0.0001462849935512512 n55=9.432789819114018e-05 n56=0.0001088388485287804 n57=0.0004524423101958557 n58=6.315395071056764e-05 n59=0.0001659542766778779 n60=0.0003715080571575161 n61=0.0002844349714591425 n62=8.150271869613108e-05 n63=7.136801277973889e-05 n64=0.001458687266914891 n65=0.00149115057203817 Q is here equal to 8.000000000000931 8.) nd: 3.219897355659802 Norm of Spectral functions:  0: 1.0000  1: 1.0155  2: 1.0022  3: 0.9995  4: 0.9995  5: 0.9994  6: 0.9995  7: 0.9997  8: 1.0015  9: 1.0008 10: 0.9986 11: 1.0000 12: 1.0009 13: 0.9996 14: 0.9986 15: 0.9960 16: 0.9991 17: 0.9994 18: 0.9987 19: 1.0072 20: 0.9975 21: 0.9937 22: 0.9995 23: 1.0010 24: 0.5797 25: 0.5023 26: 0.9998 27: 1.0004 28: 1.0016 29: 1.0062 30: 1.0011 31: 1.0064 32: 0.9986 33: 1.0042 34: 1.0027 35: 0.9838 36: 1.0080 37: 0.9904 38: 0.9865 39: 0.9969 40: 0.9862 41: 0.9940 42: 0.9981 43: 0.9985 44: 1.0002 45: 0.8718 46: 1.0016 47: 0.9301 48: 0.7706 49: 0.7665 50: 1.1975 51: 1.0276 52: 1.2384 53: 0.8191 54: 1.0801 55: 1.1033 56: 1.0455 57: 1.0157 58: 1.0262 59: 1.0255 60: 1.0237 61: 1.0197 62: 1.0050 63: 1.0085 64: 0.2805 65: 0.5470  0: 2.7888  1: 0.4311 8.) SelfConsistentStep 8.) Difference between steps: 0.09978 9.) DeterminSpectralFunctions ; lambda = -33.05247928208227 -1.96802199474855 Found lorentz at 11 0.00224595 lm= 0.00224595 7.5777e-08 -0.618272 lp= 0.00224595 7.5777e-08 -0.77395 r- 0.000426505 Found lorentz at 12 0.818373 lm= 0.818373 2.2454e-06 -2.69032e-15 lp= 0.818373 2.2454e-06 -0.777228 r- 2.39393e-05 Found lorentz at 13 1.34159 lm= 1.34159 7.81237e-06 -7.59535e-16 lp= 1.34159 7.81237e-06 -0.770309 r- 0.000338062 Found lorentz at 14 1.45919 lm= 1.45919 4.48107e-05 -1.3416e-16 lp= 1.45919 4.48107e-05 -0.77536 r- 0.00192645 Found lorentz at 15 1.51125 lm= 1.51125 6.71012e-05 -8.50236e-17 lp= 1.51125 6.71013e-05 -0.755327 r- 0.00296125 Found lorentz at 16 1.93756 lm= 1.93756 0.000117809 -5.03779e-17 lp= 1.93756 0.000117809 -0.770387 r- 0.00509739 Found lorentz at 17 1.73209 lm= 1.73209 0.000106872 -5.47263e-17 lp= 1.73209 0.000106872 -0.764768 r- 0.00465813 Found lorentz at 18 1.78889 lm= 1.78889 0.000302813 -1.94871e-17 lp= 1.78889 0.000302814 -0.768178 r- 0.0131399 Found lorentz at 19 1.62964 lm= 1.62964 0.000368183 -1.49532e-17 lp= 1.62964 0.000368184 -0.741992 r- 0.0165404 Found lorentz at 20 2.02771 lm= 2.02771 0.000569725 -9.6794e-18 lp= 2.02771 0.000569726 -0.742605 r- 0.0255734 Found lorentz at 21 2.35418 lm= 2.35418 0.000191424 -3.01251e-17 lp= 2.35418 0.000191425 -0.759387 r- 0.0084026 Found lorentz at 22 2.33508 lm= 2.33508 0.000608088 -9.76939e-18 lp= 2.33508 0.000608088 -0.770757 r- 0.0262983 Found lorentz at 23 2.43529 lm= 2.43529 0.00019579 -3.01916e-17 lp= 2.43529 0.00019579 -0.768845 r- 0.00848849 Q = 7.999999999996568 n0=3.714134276705105e-06 n1=1.910091971581435e-07 n2=0.00422501448501095 n3=0.001013897434894272 n4=0.0001980672712828555 n5=1.199451252524606e-05 n6=4.201810462679477e-05 n7=4.991289083097034e-06 n8=1.571139285870364e-06 n9=2.560418058486425e-07 n10=9.302954713825397e-07 n11=0.7739885064779196 n12=0.0003855793877816331 n13=0.0003191328170307648 n14=0.0001626692410218631 n15=0.0001477334555576323 n16=7.491822458431553e-05 n17=5.370647546791229e-05 n18=9.973988364401559e-05 n19=0.0001833570653957517 n20=0.0001034495131250358 n21=2.817824107588215e-05 n22=0.0001020584954018979 n23=2.469878728681382e-05 n24=0.000417559885407394 n25=6.992656939585159e-06 n26=0.06071837269534358 n27=0.02209047348977747 n28=0.01340219925435761 n29=0.006758496109149528 n30=0.008812066677630981 n31=0.005376131971440535 n32=0.0142937835543296 n33=0.00439367904261754 n34=0.004507774375186667 n35=0.009183027787295307 n36=0.001148347124519724 n37=0.007571993229999904 n38=0.008798777588650138 n39=0.01441255776025062 n40=0.001170991319957905 n41=0.001365113679976334 n42=0.01593737890816576 n43=0.01113117517273196 n44=0.0002947572032259252 n45=0.0005093594802717201 n46=0.0003810344195084406 n47=0.000307943679146883 n48=0.0001699301077038924 n49=0.0002385517368034694 n50=9.458293243397753e-05 n51=0.0002259603158491775 n52=0.0001571503707498296 n53=0.0001614321898846695 n54=0.0001461974560646424 n55=9.426870527201318e-05 n56=0.0001087715740735933 n57=0.0004521224712014414 n58=6.311170534392502e-05 n59=0.000165846780675413 n60=0.0003712515529734918 n61=0.0002842396525089913 n62=8.144943287296187e-05 n63=7.131664358896332e-05 n64=0.00145756258024262 n65=0.00148989294312229 Q is here equal to 7.999999999996568 9.) nd: 3.219924499544257 Norm of Spectral functions:  0: 1.0024  1: 1.0083  2: 1.0007  3: 0.9986  4: 0.9993  5: 0.9999  6: 0.9998  7: 1.0017  8: 0.9965  9: 1.0000 10: 0.9987 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9990 15: 0.9942 16: 0.9994 17: 0.9996 18: 0.9990 19: 1.0103 20: 0.9983 21: 0.9978 22: 1.0000 23: 1.0015 24: 0.5667 25: 0.5584 26: 0.9998 27: 1.0004 28: 1.0016 29: 1.0065 30: 1.0011 31: 1.0065 32: 0.9985 33: 1.0032 34: 1.0026 35: 0.9829 36: 1.0077 37: 0.9908 38: 0.9870 39: 0.9973 40: 0.9873 41: 0.9945 42: 0.9986 43: 0.9988 44: 1.0007 45: 0.8761 46: 0.9977 47: 0.9366 48: 0.7733 49: 0.7678 50: 1.2068 51: 1.0381 52: 1.2505 53: 0.8168 54: 1.0889 55: 1.0994 56: 1.0467 57: 1.0169 58: 1.0278 59: 1.0250 60: 1.0229 61: 1.0191 62: 1.0042 63: 1.0075 64: 0.2730 65: 0.5635  0: 2.7890  1: 0.4309 9.) SelfConsistentStep 9.) Difference between steps: 0.07803 10.) DeterminSpectralFunctions ; lambda = -33.0512388264173 -1.966781539083581 Found lorentz at 11 0.00224924 lm= 0.00224924 7.49979e-08 -0.618281 lp= 0.00224924 7.49979e-08 -0.774217 r- 0.000421974 Found lorentz at 12 0.818872 lm= 0.818872 2.20168e-06 -2.74684e-15 lp= 0.818872 2.20168e-06 -0.777668 r- 2.34599e-05 Found lorentz at 13 1.34256 lm= 1.34256 7.30741e-06 -8.1339e-16 lp= 1.34256 7.30741e-06 -0.770959 r- 0.000315945 Found lorentz at 14 1.46042 lm= 1.46042 3.48539e-05 -1.7281e-16 lp= 1.46042 3.48539e-05 -0.776088 r- 0.00149699 Found lorentz at 15 1.51236 lm= 1.51236 5.48381e-05 -1.04216e-16 lp= 1.51236 5.48381e-05 -0.755977 r- 0.00241798 Found lorentz at 16 1.93957 lm= 1.93957 0.000112247 -5.30099e-17 lp= 1.93957 0.000112247 -0.771376 r- 0.00485051 Found lorentz at 17 1.73325 lm= 1.73325 9.3999e-05 -6.23456e-17 lp= 1.73325 9.3999e-05 -0.765534 r- 0.00409296 Found lorentz at 18 1.7904 lm= 1.7904 0.000272571 -2.16928e-17 lp= 1.7904 0.000272571 -0.768949 r- 0.0118157 Found lorentz at 19 1.63105 lm= 1.63105 0.000311163 -1.76042e-17 lp= 1.63105 0.000311164 -0.740123 r- 0.0140141 Found lorentz at 20 2.0295 lm= 2.0295 0.00053765 -1.02817e-17 lp= 2.0295 0.000537651 -0.743504 r- 0.0241044 Found lorentz at 21 2.35661 lm= 2.35661 0.000156952 -3.6862e-17 lp= 2.35661 0.000156952 -0.760629 r- 0.00687817 Found lorentz at 22 2.33749 lm= 2.33749 0.000544567 -1.09415e-17 lp= 2.33749 0.000544568 -0.771905 r- 0.0235162 Found lorentz at 23 2.43785 lm= 2.43785 0.000163474 -3.62848e-17 lp= 2.43785 0.000163474 -0.77017 r- 0.00707522 Q = 8.000000000000714 n0=3.664662646852253e-06 n1=1.874985279625491e-07 n2=0.004187134050042484 n3=0.001000765076972281 n4=0.0001955535646012489 n5=1.184499104208599e-05 n6=4.133658499365775e-05 n7=4.920183809440627e-06 n8=1.540118506501312e-06 n9=2.530607292923746e-07 n10=9.174553308917243e-07 n11=0.7739954695372461 n12=0.0003840392845612122 n13=0.0003176384130921152 n14=0.0001616222632981861 n15=0.0001470773209605502 n16=7.460016479468605e-05 n17=5.343673029533292e-05 n18=9.909132349647767e-05 n19=0.0001825479516320268 n20=0.0001029458228026651 n21=2.80598928243271e-05 n22=0.0001013252871165686 n23=2.458110132923304e-05 n24=0.0004146260415806983 n25=6.944122414016866e-06 n26=0.06075375584916917 n27=0.02210157078790468 n28=0.01340768423347257 n29=0.006762887588842225 n30=0.008815948596383828 n31=0.005377548426446654 n32=0.01429797262248838 n33=0.004397541602176771 n34=0.004509589981671011 n35=0.009181677722624076 n36=0.001148882837828696 n37=0.007570307271595279 n38=0.008797131475727304 n39=0.01441031658491418 n40=0.001171282568815393 n41=0.001365569238619537 n42=0.015935201986793 n43=0.0111295497448939 n44=0.0002947708638481866 n45=0.0005092459184716718 n46=0.0003809339568472448 n47=0.0003078487460863109 n48=0.0001698805046822199 n49=0.0002384813593453561 n50=9.45474062684309e-05 n51=0.0002258863871681824 n52=0.0001570953131214163 n53=0.000161375490864323 n54=0.0001461504443447424 n55=9.422794085699112e-05 n56=0.0001087369492161987 n57=0.0004519479156100073 n58=6.30870899469076e-05 n59=0.0001657856335525834 n60=0.0003711190391844903 n61=0.0002841328660175873 n62=8.141905833074902e-05 n63=7.127918508917753e-05 n64=0.001456694269558494 n65=0.001488812036575364 Q is here equal to 8.000000000000714 10.) nd: 3.220034595598114 Norm of Spectral functions:  0: 1.0048  1: 0.9970  2: 0.9991  3: 1.0007  4: 0.9988  5: 0.9995  6: 0.9995  7: 1.0009  8: 0.9985  9: 1.0006 10: 1.0013 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9993 15: 0.9970 16: 0.9996 17: 0.9998 18: 0.9993 19: 0.9880 20: 0.9988 21: 0.9988 22: 1.0004 23: 1.0025 24: 0.7211 25: 0.6834 26: 0.9998 27: 1.0004 28: 1.0016 29: 1.0065 30: 1.0011 31: 1.0066 32: 0.9984 33: 1.0030 34: 1.0026 35: 0.9826 36: 1.0077 37: 0.9911 38: 0.9872 39: 0.9975 40: 0.9878 41: 0.9946 42: 0.9989 43: 0.9988 44: 1.0011 45: 0.8804 46: 0.9922 47: 0.9448 48: 0.7765 49: 0.7679 50: 1.2210 51: 1.0525 52: 1.2693 53: 0.8127 54: 1.1003 55: 1.0945 56: 1.0483 57: 1.0189 58: 1.0295 59: 1.0246 60: 1.0221 61: 1.0184 62: 1.0034 63: 1.0062 64: 0.2667 65: 0.5790  0: 2.7891  1: 0.4310 10.) SelfConsistentStep 10.) Difference between steps: 0.035 11.) DeterminSpectralFunctions ; lambda = -33.05039013789179 -1.965932850558072 Found lorentz at 11 0.00225348 lm= 0.00225348 7.43595e-08 -0.618174 lp= 0.00225348 7.43595e-08 -0.774412 r- 0.000418277 Found lorentz at 12 0.819252 lm= 0.819252 2.165e-06 -2.79577e-15 lp= 0.819252 2.165e-06 -0.778 r- 2.30592e-05 Found lorentz at 13 1.34327 lm= 1.34327 6.91396e-06 -8.60764e-16 lp= 1.34327 6.91396e-06 -0.771446 r- 0.000298745 Found lorentz at 14 1.46136 lm= 1.46136 2.78375e-05 -2.16687e-16 lp= 1.46136 2.78375e-05 -0.776661 r- 0.00119475 Found lorentz at 15 1.51319 lm= 1.51319 4.60358e-05 -1.2431e-16 lp= 1.51319 4.60358e-05 -0.756485 r- 0.0020285 Found lorentz at 16 1.94098 lm= 1.94098 0.000106899 -5.57658e-17 lp= 1.94098 0.000106899 -0.772096 r- 0.00461511 Found lorentz at 17 1.73412 lm= 1.73412 8.36744e-05 -7.01467e-17 lp= 1.73412 8.36744e-05 -0.766126 r- 0.00364059 Found lorentz at 18 1.79156 lm= 1.79156 0.000245908 -2.40815e-17 lp= 1.79156 0.000245908 -0.769535 r- 0.0106518 Found lorentz at 19 1.63213 lm= 1.63213 0.000266883 -2.05471e-17 lp= 1.63213 0.000266884 -0.740519 r- 0.0120134 Found lorentz at 20 2.03085 lm= 2.03085 0.000512576 -1.08051e-17 lp= 2.03085 0.000512577 -0.744208 r- 0.0229585 Found lorentz at 21 2.35845 lm= 2.35845 0.000132847 -4.36611e-17 lp= 2.35845 0.000132847 -0.761592 r- 0.00581443 Found lorentz at 22 2.33935 lm= 2.33935 0.000499224 -1.19644e-17 lp= 2.33935 0.000499225 -0.772846 r- 0.0215319 Found lorentz at 23 2.43977 lm= 2.43977 0.000140075 -4.24576e-17 lp= 2.43977 0.000140075 -0.771185 r- 0.00605455 Q = 8.000000000000327 n0=3.620270087389215e-06 n1=1.844743946589785e-07 n2=0.004187826249167565 n3=0.001001030611585012 n4=0.0001956656730289846 n5=1.184905839598874e-05 n6=4.134757752768274e-05 n7=4.924179176298871e-06 n8=1.540674019191231e-06 n9=2.529168954280239e-07 n10=9.172954767310756e-07 n11=0.7738577955192513 n12=0.0003827130445162425 n13=0.0003163498577320653 n14=0.000160696307902996 n15=0.0001465132522639045 n16=7.433320139270512e-05 n17=5.320323709084952e-05 n18=9.85180434110818e-05 n19=0.0001818472107942285 n20=0.00010251113283916 n21=2.796107459149253e-05 n22=0.000100674435518632 n23=2.448220652299531e-05 n24=0.0004120529975932231 n25=6.904329883072914e-06 n26=0.06078824251331824 n27=0.02211489228969652 n28=0.01341837289526809 n29=0.006770714138618038 n30=0.008822310424748053 n31=0.005380203876461565 n32=0.01430919853446412 n33=0.004403641364519611 n34=0.004513646936357511 n35=0.00918723419824047 n36=0.001149651970489052 n37=0.007573855706833982 n38=0.00879948523526829 n39=0.01442155837159277 n40=0.001172224539473367 n41=0.00136683404864468 n42=0.01594941695937751 n43=0.011140042598031 n44=0.0002950623766771349 n45=0.0005092940487664067 n46=0.0003809514831008228 n47=0.000307852137777997 n48=0.0001698848824138409 n49=0.0002384853404674046 n50=9.454251559769855e-05 n51=0.0002258850374706634 n52=0.0001570889307127365 n53=0.0001613738175008606 n54=0.0001461556375890351 n55=9.421752521427697e-05 n56=0.0001087356760335338 n57=0.0004519225541069413 n58=6.308214933090454e-05 n59=0.0001657725891797332 n60=0.0003711073779717562 n61=0.0002841175046852585 n62=8.141485514083468e-05 n63=7.126388799874504e-05 n64=0.001456293040927824 n65=0.001488255198873793 Q is here equal to 8.000000000000327 11.) nd: 3.220179017635564 Norm of Spectral functions:  0: 1.0063  1: 0.9868  2: 0.9992  3: 1.0008  4: 0.9988  5: 0.9994  6: 0.9994  7: 1.0011  8: 0.9984  9: 1.0005 10: 1.0017 11: 1.0000 12: 1.0010 13: 0.9998 14: 0.9995 15: 0.9979 16: 0.9998 17: 0.9999 18: 0.9995 19: 0.9931 20: 0.9992 21: 0.9993 22: 1.0006 23: 1.0078 24: 1.2357 25: 0.9263 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0064 30: 1.0011 31: 1.0066 32: 0.9984 33: 1.0037 34: 1.0026 35: 0.9826 36: 1.0079 37: 0.9911 38: 0.9871 39: 0.9974 40: 0.9876 41: 0.9944 42: 0.9988 43: 0.9988 44: 1.0011 45: 0.8836 46: 0.9865 47: 0.9527 48: 0.7792 49: 0.7670 50: 1.2365 51: 1.0678 52: 1.2906 53: 0.8077 54: 1.1118 55: 1.0892 56: 1.0498 57: 1.0215 58: 1.0312 59: 1.0244 60: 1.0214 61: 1.0177 62: 1.0026 63: 1.0048 64: 0.2617 65: 0.5911  0: 2.7891  1: 0.4311 11.) SelfConsistentStep 11.) Difference between steps: 0.1045 12.) DeterminSpectralFunctions ; lambda = -33.05007622468386 -1.96561893735014 Found lorentz at 11 0.00225937 lm= 0.00225937 7.4007e-08 -0.617873 lp= 0.00225937 7.4007e-08 -0.774492 r- 0.000416251 Found lorentz at 12 0.819428 lm= 0.819428 2.14315e-06 -2.82534e-15 lp= 0.819428 2.14315e-06 -0.778148 r- 2.28222e-05 Found lorentz at 13 1.34355 lm= 1.34355 6.67099e-06 -8.92621e-16 lp= 1.34355 6.67099e-06 -0.771664 r- 0.000288164 Found lorentz at 14 1.46178 lm= 1.46178 2.3425e-05 -2.57684e-16 lp= 1.46178 2.3425e-05 -0.776932 r- 0.00100502 Found lorentz at 15 1.51358 lm= 1.51358 4.05974e-05 -1.41052e-16 lp= 1.51358 4.05974e-05 -0.756726 r- 0.00178829 Found lorentz at 16 1.94151 lm= 1.94151 0.000103593 -5.7592e-17 lp= 1.94151 0.000103593 -0.772409 r- 0.00447058 Found lorentz at 17 1.73454 lm= 1.73454 7.73645e-05 -7.59247e-17 lp= 1.73454 7.73645e-05 -0.766412 r- 0.00336479 Found lorentz at 18 1.79213 lm= 1.79213 0.000229559 -2.58152e-17 lp= 1.79213 0.00022956 -0.769814 r- 0.00994004 Found lorentz at 19 1.63267 lm= 1.63267 0.000239789 -2.28792e-17 lp= 1.63267 0.00023979 -0.740689 r- 0.0107913 Found lorentz at 20 2.03151 lm= 2.03151 0.00049739 -1.11453e-17 lp= 2.03151 0.000497391 -0.744553 r- 0.022268 Found lorentz at 21 2.35936 lm= 2.35936 0.000118027 -4.92055e-17 lp= 2.35936 0.000118027 -0.762076 r- 0.00516254 Found lorentz at 22 2.34033 lm= 2.34033 0.000471423 -1.2686e-17 lp= 2.34033 0.000471423 -0.773336 r- 0.0203199 Found lorentz at 23 2.44068 lm= 2.44068 0.000125542 -4.72127e-17 lp= 2.44068 0.000125542 -0.769881 r- 0.00543555 Q = 7.999999999999996 n0=3.593891994579881e-06 n1=1.826859019438928e-07 n2=0.004269731991730424 n3=0.001028541224327861 n4=0.0002008976262013143 n5=1.21626850569568e-05 n6=4.275759057842512e-05 n7=5.069367266201101e-06 n8=1.604048710153379e-06 n9=2.590559384207654e-07 n10=9.431936411603995e-07 n11=0.7734797148471104 n12=0.0003819895712829133 n13=0.0003156447095008572 n14=0.0001601702684302215 n15=0.0001462011774579867 n16=7.419784975307663e-05 n17=5.307383092170858e-05 n18=9.819096952438549e-05 n19=0.000181456941540049 n20=0.0001022691171805675 n21=2.790961610329192e-05 n22=0.000100297975482028 n23=2.443038200079284e-05 n24=0.0004105896357973371 n25=6.882596039429882e-06 n26=0.06081559485460356 n27=0.02212929034324837 n28=0.01343492243201308 n29=0.006781951633386745 n30=0.008830888987139029 n31=0.005384642283255175 n32=0.01433007135513143 n33=0.004411517131043166 n34=0.004520477630225782 n35=0.009204138327634675 n36=0.001150551213180827 n37=0.007586329022653146 n38=0.008808511796782803 n39=0.01445468209519963 n40=0.001174033347558194 n41=0.001369117335210734 n42=0.01598975989567305 n43=0.01116999986297701 n44=0.000295847779395983 n45=0.0005094312325900725 n46=0.0003810451545220428 n47=0.0003079262331370868 n48=0.0001699255030713836 n49=0.000238542416019361 n50=9.456043285348823e-05 n51=0.0002259425807498113 n52=0.0001571239558894226 n53=0.0001614219579919794 n54=0.0001462074025063992 n55=9.423839548099152e-05 n56=0.0001087601501886895 n57=0.0004520150968765705 n58=6.309405799822939e-05 n59=0.0001657977758596336 n60=0.0003711860057015381 n61=0.0002841748210951321 n62=8.143291494267862e-05 n63=7.127252543207752e-05 n64=0.00145642597934879 n65=0.00148838523195991 Q is here equal to 7.999999999999996 12.) nd: 3.220330627035498 Norm of Spectral functions:  0: 1.0068  1: 0.9815  2: 1.0024  3: 0.9990  4: 0.9994  5: 0.9992  6: 0.9992  7: 1.0000  8: 0.9998  9: 1.0004 10: 0.9991 11: 1.0000 12: 1.0010 13: 0.9999 14: 0.9996 15: 0.9982 16: 0.9998 17: 1.0000 18: 0.9996 19: 0.9945 20: 0.9993 21: 0.9995 22: 1.0007 23: 0.9954 24: 1.9834 25: 1.1983 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0061 30: 1.0010 31: 1.0064 32: 0.9984 33: 1.0053 34: 1.0028 35: 0.9833 36: 1.0083 37: 0.9904 38: 0.9865 39: 0.9969 40: 0.9860 41: 0.9937 42: 0.9982 43: 0.9985 44: 1.0005 45: 0.8848 46: 0.9824 47: 0.9577 48: 0.7805 49: 0.7655 50: 1.2480 51: 1.0780 52: 1.3059 53: 0.8038 54: 1.1198 55: 1.0853 56: 1.0510 57: 1.0231 58: 1.0324 59: 1.0241 60: 1.0207 61: 1.0171 62: 1.0020 63: 1.0038 64: 0.2582 65: 0.5973  0: 2.7889  1: 0.4314 12.) SelfConsistentStep 12.) Difference between steps: 0.1747 13.) DeterminSpectralFunctions ; lambda = -33.05056499043291 -1.966107703099194 Found lorentz at 11 0.00226545 lm= 0.00226545 7.42255e-08 -0.61741 lp= 0.00226545 7.42255e-08 -0.774382 r- 0.000417539 Found lorentz at 12 0.819311 lm= 0.819311 2.15314e-06 -2.81107e-15 lp= 0.819311 2.15314e-06 -0.777986 r- 2.29333e-05 Found lorentz at 13 1.34324 lm= 1.34324 6.70658e-06 -8.87362e-16 lp= 1.34324 6.70658e-06 -0.771438 r- 0.000289787 Found lorentz at 14 1.46143 lm= 1.46143 2.25978e-05 -2.6693e-16 lp= 1.46143 2.25978e-05 -0.776661 r- 0.000969869 Found lorentz at 15 1.51332 lm= 1.51332 4.03234e-05 -1.41923e-16 lp= 1.51332 4.03234e-05 -0.756493 r- 0.00177677 Found lorentz at 16 1.9408 lm= 1.9408 0.000105514 -5.64958e-17 lp= 1.9408 0.000105514 -0.772081 r- 0.00455539 Found lorentz at 17 1.73422 lm= 1.73422 7.89618e-05 -7.43414e-17 lp= 1.73422 7.89618e-05 -0.766168 r- 0.00343536 Found lorentz at 18 1.79176 lm= 1.79176 0.000237015 -2.49878e-17 lp= 1.79176 0.000237015 -0.769577 r- 0.010266 Found lorentz at 19 1.63236 lm= 1.63236 0.000246928 -2.22052e-17 lp= 1.63236 0.000246928 -0.74048 r- 0.0111157 Found lorentz at 20 2.03112 lm= 2.03112 0.000500635 -1.10646e-17 lp= 2.03112 0.000500636 -0.744268 r- 0.0224219 Found lorentz at 21 2.35881 lm= 2.35881 0.00011541 -5.02755e-17 lp= 2.35881 0.00011541 -0.761727 r- 0.00505035 Found lorentz at 22 2.33986 lm= 2.33986 0.000468754 -1.27461e-17 lp= 2.33986 0.000468754 -0.772969 r- 0.0202144 Found lorentz at 23 2.44005 lm= 2.44005 0.000125275 -4.72698e-17 lp= 2.44005 0.000125275 -0.769529 r- 0.0054265 Q = 7.99999999999861 n0=3.609545760952725e-06 n1=1.835427570900257e-07 n2=0.004444310292535292 n3=0.001088387793825755 n4=0.0002120683061931451 n5=1.283748581199092e-05 n6=4.58725285315174e-05 n7=5.376930477539651e-06 n8=1.746408954221659e-06 n9=2.729244521909867e-07 n10=1.000808663662277e-06 n11=0.7729010179538714 n12=0.0003825985749906687 n13=0.0003162222529800342 n14=0.0001605594414989388 n15=0.0001464422024915499 n16=7.433984203621233e-05 n17=5.317241748374434e-05 n18=9.842435564679743e-05 n19=0.000181762579726045 n20=0.0001024514701438146 n21=2.795558046895052e-05 n22=0.0001005522062383117 n23=2.44765583180655e-05 n24=0.0004116134783040807 n25=6.896253438654304e-06 n26=0.06081560466841429 n27=0.02213790486714233 n28=0.01345278246095356 n29=0.006793944609307702 n30=0.008838659666199586 n31=0.005389291589568929 n32=0.01435642980649943 n33=0.00441922550510889 n34=0.004528594956757791 n35=0.009230067040934185 n36=0.001151223389501512 n37=0.007606224842367393 n38=0.008822603098723566 n39=0.01450641748586292 n40=0.001176336929021696 n41=0.001371981723742683 n42=0.0160522712755466 n43=0.01121669670332314 n44=0.0002970772709972407 n45=0.0005095887959104375 n46=0.0003811784656558432 n47=0.0003080482630966491 n48=0.0001699876693317719 n49=0.0002386350084233935 n50=9.459626434806202e-05 n51=0.0002260487268106388 n52=0.0001571957081041619 n53=0.0001615158929818403 n54=0.0001463001218925666 n55=9.429329271380705e-05 n56=0.0001088049882847021 n57=0.0004522093693305085 n58=6.312199264058952e-05 n59=0.0001658558862308783 n60=0.0003713349360463497 n61=0.0002842950711955566 n62=8.147096339380664e-05 n63=7.131023248661991e-05 n64=0.001457245233958292 n65=0.001489473491589217 Q is here equal to 7.99999999999861 13.) nd: 3.220408898982341 Norm of Spectral functions:  0: 1.0066  1: 0.9829  2: 0.9986  3: 0.9994  4: 0.9996  5: 0.9968  6: 0.9991  7: 0.9994  8: 0.9989  9: 0.9990 10: 0.9999 11: 1.0000 12: 1.0010 13: 0.9998 14: 0.9995 15: 0.9980 16: 0.9998 17: 0.9999 18: 0.9995 19: 0.9936 20: 0.9992 21: 0.9994 22: 1.0006 23: 0.9982 24: 1.4588 25: 1.0088 26: 0.9998 27: 1.0003 28: 1.0015 29: 1.0056 30: 1.0010 31: 1.0062 32: 0.9985 33: 1.0074 34: 1.0029 35: 0.9869 36: 1.0087 37: 0.9902 38: 0.9854 39: 0.9958 40: 0.9829 41: 0.9921 42: 0.9971 43: 1.0002 44: 0.9993 45: 0.8829 46: 0.9832 47: 0.9552 48: 0.7790 49: 0.7643 50: 1.2458 51: 1.0735 52: 1.3011 53: 0.8050 54: 1.1178 55: 1.0861 56: 1.0510 57: 1.0212 58: 1.0322 59: 1.0236 60: 1.0205 61: 1.0172 62: 1.0019 63: 1.0038 64: 0.2573 65: 0.5928  0: 2.7885  1: 0.4319 13.) SelfConsistentStep 13.) Difference between steps: 0.05321 14.) DeterminSpectralFunctions ; lambda = -33.05208336089003 -1.967626073556314 Found lorentz at 11 0.00225989 lm= 0.00225989 7.52839e-08 -0.617475 lp= 0.00225989 7.52839e-08 -0.774033 r- 0.000423684 Found lorentz at 12 0.818538 lm= 0.818538 2.21469e-06 -2.7288e-15 lp= 0.818538 2.21469e-06 -0.777396 r- 2.36068e-05 Found lorentz at 13 1.34183 lm= 1.34183 7.32253e-06 -8.10922e-16 lp= 1.34183 7.32253e-06 -0.770584 r- 0.000316752 Found lorentz at 14 1.45957 lm= 1.45957 3.22849e-05 -1.86325e-16 lp= 1.45957 3.22849e-05 -0.775595 r- 0.00138753 Found lorentz at 15 1.51171 lm= 1.51171 5.4694e-05 -1.04391e-16 lp= 1.51171 5.46941e-05 -0.755615 r- 0.00241278 Found lorentz at 16 1.93824 lm= 1.93824 0.000113875 -5.21842e-17 lp= 1.93824 0.000113875 -0.770876 r- 0.00492407 Found lorentz at 17 1.73257 lm= 1.73257 9.54601e-05 -6.13291e-17 lp= 1.73257 9.54602e-05 -0.765146 r- 0.00415869 Found lorentz at 18 1.78953 lm= 1.78953 0.000279717 -2.11159e-17 lp= 1.78953 0.000279717 -0.768537 r- 0.012132 Found lorentz at 19 1.63033 lm= 1.63033 0.000326609 -1.6759e-17 lp= 1.63033 0.00032661 -0.739842 r- 0.0147153 Found lorentz at 20 2.02869 lm= 2.02869 0.000541838 -1.01918e-17 lp= 2.02869 0.000541839 -0.743123 r- 0.0243046 Found lorentz at 21 2.35556 lm= 2.35556 0.000143085 -4.03812e-17 lp= 2.35556 0.000143085 -0.760129 r- 0.00627461 Found lorentz at 22 2.33668 lm= 2.33668 0.000526084 -1.13095e-17 lp= 2.33668 0.000526085 -0.771348 r- 0.0227344 Found lorentz at 23 2.43668 lm= 2.43668 0.000162967 -3.63599e-17 lp= 2.43668 0.000162968 -0.769771 r- 0.00705697 Q = 7.999999999999354 n0=3.686440976564243e-06 n1=1.8824154427147e-07 n2=0.004459623524028219 n3=0.001094109474932936 n4=0.0002131687565506556 n5=1.290242005994247e-05 n6=4.618643819276275e-05 n7=5.409282645691922e-06 n8=1.76156022320513e-06 n9=2.742704263922134e-07 n10=1.006771001748075e-06 n11=0.7729896899448567 n12=0.000385119759475265 n13=0.0003186467400945786 n14=0.0001622805030494049 n15=0.0001474870058547628 n16=7.487138711770552e-05 n17=5.360251439447338e-05 n18=9.947694605585474e-05 n19=0.0001830795775488555 n20=0.0001032501804087024 n21=2.814053911185027e-05 n22=0.0001017249866062404 n23=2.466247707467479e-05 n24=0.0004162472645106831 n25=6.959310912080006e-06 n26=0.06075854165058729 n27=0.02211989215047646 n28=0.01344471085033616 n29=0.006791109567076645 n30=0.008832508353670793 n31=0.005385328078759843 n32=0.0143486158200534 n33=0.004417835323402008 n34=0.004526367912315972 n35=0.009225798857546168 n36=0.001150427899884053 n37=0.007602021880535027 n38=0.008816228869799329 n39=0.01450154111212448 n40=0.001175790531399448 n41=0.001371414474388465 n42=0.01604817761995577 n43=0.01121534264755092 n44=0.0002970773356255355 n45=0.0005096541838334879 n46=0.0003812780130462624 n47=0.0003081626851339887 n48=0.0001700394147980652 n49=0.0002387203170215527 n50=9.463456169371937e-05 n51=0.0002261666580183123 n52=0.0001572802621432382 n53=0.0001616303768587302 n54=0.0001464088163135498 n55=9.437115438674218e-05 n56=0.0001088528223564327 n57=0.0004524362430979444 n58=6.315750801149137e-05 n59=0.0001659234743734412 n60=0.0003714933270686388 n61=0.0002844356022150978 n62=8.151687465907325e-05 n63=7.137156273728104e-05 n64=0.001458671898119999 n65=0.001491506990971401 Q is here equal to 7.999999999999354 14.) nd: 3.220261964566102 Norm of Spectral functions:  0: 1.0048  1: 0.9950  2: 0.9989  3: 0.9989  4: 0.9994  5: 1.0038  6: 0.9995  7: 0.9991  8: 0.9984  9: 0.9991 10: 0.9982 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9992 15: 0.9959 16: 0.9995 17: 0.9997 18: 0.9992 19: 0.9880 20: 0.9986 21: 0.9986 22: 1.0002 23: 1.0019 24: 0.6299 25: 0.6553 26: 0.9998 27: 1.0003 28: 1.0015 29: 1.0056 30: 1.0010 31: 1.0062 32: 0.9985 33: 1.0076 34: 1.0029 35: 0.9872 36: 1.0087 37: 0.9903 38: 0.9854 39: 0.9956 40: 0.9827 41: 0.9919 42: 0.9969 43: 1.0008 44: 0.9992 45: 0.8776 46: 0.9902 47: 0.9445 48: 0.7765 49: 0.7658 50: 1.2257 51: 1.0549 52: 1.2757 53: 0.8121 54: 1.1033 55: 1.0916 56: 1.0491 57: 1.0159 58: 1.0301 59: 1.0234 60: 1.0212 61: 1.0180 62: 1.0027 63: 1.0055 64: 0.2603 65: 0.5737  0: 2.7885  1: 0.4318 14.) SelfConsistentStep 14.) Difference between steps: 0.1356 15.) DeterminSpectralFunctions ; lambda = -33.05299575488831 -1.968538467554591 Found lorentz at 11 0.00224964 lm= 0.00224964 7.59833e-08 -0.617939 lp= 0.00224964 7.59833e-08 -0.77382 r- 0.000427738 Found lorentz at 12 0.817921 lm= 0.817921 2.25668e-06 -2.67534e-15 lp= 0.817921 2.25668e-06 -0.777006 r- 2.40664e-05 Found lorentz at 13 1.34074 lm= 1.34074 7.75931e-06 -7.64118e-16 lp= 1.34074 7.75931e-06 -0.770002 r- 0.0003359 Found lorentz at 14 1.45808 lm= 1.45808 3.94203e-05 -1.5231e-16 lp= 1.45808 3.94203e-05 -0.774861 r- 0.0016958 Found lorentz at 15 1.5105 lm= 1.5105 6.53311e-05 -8.72598e-17 lp= 1.5105 6.53311e-05 -0.755035 r- 0.00288424 Found lorentz at 16 1.9363 lm= 1.9363 0.000119567 -4.95915e-17 lp= 1.9363 0.000119567 -0.770034 r- 0.00517585 Found lorentz at 17 1.73128 lm= 1.73128 0.000107165 -5.45294e-17 lp= 1.73128 0.000107166 -0.764439 r- 0.00467295 Found lorentz at 18 1.78774 lm= 1.78774 0.000309057 -1.90745e-17 lp= 1.78774 0.000309058 -0.767798 r- 0.0134175 Found lorentz at 19 1.62879 lm= 1.62879 0.000384032 -1.4329e-17 lp= 1.62879 0.000384033 -0.74181 r- 0.0172566 Found lorentz at 20 2.02689 lm= 2.02688 0.000570953 -9.65205e-18 lp= 2.02689 0.000570955 -0.742354 r- 0.0256371 Found lorentz at 21 2.35305 lm= 2.35305 0.000164505 -3.50195e-17 lp= 2.35305 0.000164505 -0.759006 r- 0.00722461 Found lorentz at 22 2.33427 lm= 2.33427 0.0005701 -1.04067e-17 lp= 2.33427 0.000570101 -0.770251 r- 0.0246717 Found lorentz at 23 2.43402 lm= 2.43402 0.000190536 -3.10089e-17 lp= 2.43402 0.000190536 -0.768655 r- 0.00826274 Q = 7.999999999999988 n0=3.738869175466793e-06 n1=1.914697919425662e-07 n2=0.004328224384255376 n3=0.001049188506363473 n4=0.000204796572103252 n5=1.239697821346355e-05 n6=4.384559536005977e-05 n7=5.17904201286373e-06 n8=1.654433295355512e-06 n9=2.640974391690416e-07 n10=9.641578272481739e-07 n11=0.773575817513922 n12=0.0003867539392515163 n13=0.0003202378439761972 n14=0.0001634317346739818 n15=0.0001481668105432655 n16=7.522162755897309e-05 n17=5.388634697940816e-05 n18=0.0001001815280196261 n19=0.0001839368619665667 n20=0.0001037739516037489 n21=2.826208258993347e-05 n22=0.000102511075529976 n23=2.478583740823825e-05 n24=0.0004193515470079756 n25=7.001600780117206e-06 n26=0.06070110262616839 n27=0.02209406818496085 n28=0.01342096627846285 n29=0.006777833218922688 n30=0.008819217083924084 n31=0.005377204788641104 n32=0.01431832985239552 n33=0.004409664422399638 n34=0.004517077521795028 n35=0.009199293890188481 n36=0.001148979882047289 n37=0.007580862197071742 n38=0.008797389904077357 n39=0.014452541846469 n40=0.001173245377836738 n41=0.001368357161036696 n42=0.01599069386208539 n43=0.01117437137769008 n44=0.0002960757732733926 n45=0.0005095096345690919 n46=0.0003812091633753047 n47=0.0003081331947785581 n48=0.0001700140862246647 n49=0.0002386950065030296 n50=9.462706966319012e-05 n51=0.000226171619600193 n52=0.0001572859990756284 n53=0.0001616579972994494 n54=0.0001464380310321198 n55=9.439546573974958e-05 n56=0.0001088482131278881 n57=0.0004524317184774396 n58=6.316040842322445e-05 n59=0.0001659111891388731 n60=0.000371469167778671 n61=0.0002844318372369391 n62=8.152133232383481e-05 n63=7.139084670568501e-05 n64=0.001459188317145147 n65=0.001492470044685751 Q is here equal to 7.999999999999988 15.) nd: 3.22004082149045 Norm of Spectral functions:  0: 1.0030  1: 1.0036  2: 1.0011  3: 0.9995  4: 0.9996  5: 1.0001  6: 0.9989  7: 0.9998  8: 1.0025  9: 0.9987 10: 0.9955 11: 1.0000 12: 1.0009 13: 0.9996 14: 0.9988 15: 0.9865 16: 0.9993 17: 0.9995 18: 0.9989 19: 1.0112 20: 0.9980 21: 0.9974 22: 0.9998 23: 1.0013 24: 0.5490 25: 0.5639 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0059 30: 1.0010 31: 1.0064 32: 0.9984 33: 1.0060 34: 1.0028 35: 0.9840 36: 1.0083 37: 0.9902 38: 0.9862 39: 0.9966 40: 0.9851 41: 0.9932 42: 0.9977 43: 0.9983 44: 1.0000 45: 0.8741 46: 0.9955 47: 0.9374 48: 0.7747 49: 0.7673 50: 1.2115 51: 1.0428 52: 1.2584 53: 0.8168 54: 1.0934 55: 1.0947 56: 1.0479 57: 1.0135 58: 1.0288 59: 1.0234 60: 1.0216 61: 1.0184 62: 1.0033 63: 1.0065 64: 0.2627 65: 0.5633  0: 2.7887  1: 0.4313 15.) SelfConsistentStep 15.) Difference between steps: 0.09298 16.) DeterminSpectralFunctions ; lambda = -33.0523531354868 -1.967895848153081 Found lorentz at 11 0.00224721 lm= 0.00224721 7.56596e-08 -0.618189 lp= 0.00224721 7.56596e-08 -0.773945 r- 0.000425847 Found lorentz at 12 0.818185 lm= 0.818185 2.23873e-06 -2.69807e-15 lp= 0.818185 2.23873e-06 -0.777191 r- 2.38694e-05 Found lorentz at 13 1.34113 lm= 1.34113 7.52904e-06 -7.87994e-16 lp= 1.34113 7.52904e-06 -0.770249 r- 0.000325827 Found lorentz at 14 1.45871 lm= 1.45871 3.45443e-05 -1.73943e-16 lp= 1.45871 3.45443e-05 -0.77516 r- 0.00148547 Found lorentz at 15 1.51106 lm= 1.51106 5.87527e-05 -9.70963e-17 lp= 1.51106 5.87528e-05 -0.755293 r- 0.00259293 Found lorentz at 16 1.93689 lm= 1.93689 0.000117875 -5.03438e-17 lp= 1.93689 0.000117875 -0.770343 r- 0.00510054 Found lorentz at 17 1.73174 lm= 1.73174 0.000101708 -5.75008e-17 lp= 1.73174 0.000101708 -0.764741 r- 0.00443321 Found lorentz at 18 1.78852 lm= 1.78852 0.000298516 -1.97652e-17 lp= 1.78852 0.000298516 -0.768131 r- 0.0129542 Found lorentz at 19 1.6296 lm= 1.6296 0.000357265 -1.54099e-17 lp= 1.6296 0.000357267 -0.741987 r- 0.01605 Found lorentz at 20 2.02774 lm= 2.02773 0.000555461 -9.92994e-18 lp= 2.02773 0.000555462 -0.742678 r- 0.0249306 Found lorentz at 21 2.35411 lm= 2.35411 0.000150493 -3.83258e-17 lp= 2.35411 0.000150493 -0.759459 r- 0.00660529 Found lorentz at 22 2.33536 lm= 2.33536 0.000542749 -1.09432e-17 lp= 2.33536 0.000542749 -0.770675 r- 0.0234751 Found lorentz at 23 2.43506 lm= 2.43506 0.000174205 -3.39531e-17 lp= 2.43506 0.000174205 -0.769078 r- 0.0075504 Q = 7.9999999999975 n0=3.719449104099243e-06 n1=1.902619027543112e-07 n2=0.004242880450554689 n3=0.001019779106159325 n4=0.0001992230552242741 n5=1.206481546070212e-05 n6=4.232489242228175e-05 n7=5.0239886766949e-06 n8=1.585388617647559e-06 n9=2.577354162663854e-07 n10=9.367757951783096e-07 n11=0.7738865984980249 n12=0.0003860293618673466 n13=0.0003195656277150331 n14=0.0001629779744536719 n15=0.0001478619573868205 n16=7.508418093731537e-05 n17=5.37668565827394e-05 n18=9.990046263361608e-05 n19=0.0001835526685805647 n20=0.0001035463984224704 n21=2.82104426443583e-05 n22=0.0001022000898922081 n23=2.473620073775514e-05 n24=0.0004181328048900965 n25=6.984852299926561e-06 n26=0.06070118411524044 n27=0.02208890803742256 n28=0.01341039698595502 n29=0.006770752110964184 n30=0.008814135359230512 n31=0.005374499852922899 n32=0.01430371061125605 n33=0.004405006477000125 n34=0.004512391849814173 n35=0.009185025342003782 n36=0.001148490680127975 n37=0.007570019904870209 n38=0.008789188745818357 n39=0.0144243022577124 n40=0.001171915020352928 n41=0.001366685284348887 n42=0.01595638448044922 n43=0.01114909991177009 n44=0.0002954742769879267 n45=0.0005092699937408905 n46=0.0003810265232024467 n47=0.0003079850194128373 n48=0.0001699320187336299 n49=0.0002385802386037924 n50=9.457880481986593e-05 n51=0.000226064341479343 n52=0.0001572098500489095 n53=0.0001615849271473189 n54=0.0001463753499359755 n55=9.434949355579175e-05 n56=0.0001087950992617415 n57=0.0004521992772371881 n58=6.312831745445832e-05 n59=0.0001658238992092811 n60=0.0003712804552303024 n61=0.0002842861774312332 n62=8.148165750788046e-05 n63=7.135250104891163e-05 n64=0.001458368186121441 n65=0.001491622268165878 Q is here equal to 7.9999999999975 16.) nd: 3.219976264472605 Norm of Spectral functions:  0: 1.0036  1: 1.0008  2: 1.0017  3: 0.9985  4: 0.9993  5: 0.9997  6: 0.9996  7: 1.0010  8: 0.9967  9: 0.9993 10: 0.9991 11: 1.0000 12: 1.0009 13: 0.9996 14: 0.9990 15: 0.9935 16: 0.9994 17: 0.9996 18: 0.9990 19: 1.0125 20: 0.9983 21: 0.9981 22: 1.0000 23: 1.0015 24: 0.5624 25: 0.5868 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0063 30: 1.0011 31: 1.0066 32: 0.9984 33: 1.0047 34: 1.0027 35: 0.9828 36: 1.0079 37: 0.9907 38: 0.9869 39: 0.9971 40: 0.9867 41: 0.9940 42: 0.9984 43: 0.9986 44: 1.0006 45: 0.8753 46: 0.9950 47: 0.9383 48: 0.7742 49: 0.7671 50: 1.2127 51: 1.0444 52: 1.2600 53: 0.8151 54: 1.0944 55: 1.0950 56: 1.0482 57: 1.0154 58: 1.0292 59: 1.0235 60: 1.0216 61: 1.0183 62: 1.0031 63: 1.0061 64: 0.2616 65: 0.5731  0: 2.7889  1: 0.4311 16.) SelfConsistentStep 16.) Difference between steps: 0.07261 17.) DeterminSpectralFunctions ; lambda = -33.05137302328581 -1.966915735952089 Found lorentz at 11 0.00224907 lm= 0.00224907 7.50156e-08 -0.618253 lp= 0.00224907 7.50156e-08 -0.774169 r- 0.0004221 Found lorentz at 12 0.818575 lm= 0.818575 2.20213e-06 -2.74544e-15 lp= 0.818575 2.20213e-06 -0.777548 r- 2.34683e-05 Found lorentz at 13 1.34187 lm= 1.34187 7.1636e-06 -8.29278e-16 lp= 1.34187 7.1636e-06 -0.770754 r- 0.000309809 Found lorentz at 14 1.45969 lm= 1.45969 2.88585e-05 -2.08548e-16 lp= 1.45969 2.88585e-05 -0.775782 r- 0.00123998 Found lorentz at 15 1.51195 lm= 1.51195 5.03415e-05 -1.13479e-16 lp= 1.51195 5.03415e-05 -0.755826 r- 0.00222016 Found lorentz at 16 1.93823 lm= 1.93823 0.000112968 -5.26254e-17 lp= 1.93823 0.000112968 -0.771036 r- 0.0048838 Found lorentz at 17 1.73266 lm= 1.73266 9.18701e-05 -6.37599e-17 lp= 1.73266 9.18701e-05 -0.765352 r- 0.00400122 Found lorentz at 18 1.78977 lm= 1.78977 0.000273244 -2.16282e-17 lp= 1.78977 0.000273244 -0.768751 r- 0.011848 Found lorentz at 19 1.63073 lm= 1.63073 0.000309296 -1.7706e-17 lp= 1.63073 0.000309297 -0.740029 r- 0.0139318 Found lorentz at 20 2.02908 lm= 2.02908 0.000530739 -1.04118e-17 lp= 2.02908 0.00053074 -0.743366 r- 0.0237989 Found lorentz at 21 2.35592 lm= 2.35592 0.000133185 -4.34142e-17 lp= 2.35592 0.000133185 -0.760403 r- 0.00583836 Found lorentz at 22 2.33714 lm= 2.33714 0.000507847 -1.17242e-17 lp= 2.33714 0.000507848 -0.771629 r- 0.0219383 Found lorentz at 23 2.43693 lm= 2.43693 0.00015206 -3.89918e-17 lp= 2.43693 0.00015206 -0.770007 r- 0.00658264 Q = 8.000000000000311 n0=3.67478596363669e-06 n1=1.874753377637274e-07 n2=0.004196680710586591 n3=0.001003901244687039 n4=0.0001962142732990228 n5=1.188413459494429e-05 n6=4.150484523261106e-05 n7=4.940760952356086e-06 n8=1.548326105044825e-06 n9=2.541467070908325e-07 n10=9.216762851761072e-07 n11=0.7739622429650137 n12=0.0003845435303281182 n13=0.0003181457310718719 n14=0.0001619816151408184 n15=0.0001472418386849495 n16=7.478069263339354e-05 n17=5.351304043291873e-05 n18=9.928675325965318e-05 n19=0.0001827764049111186 n20=0.0001030751775258634 n21=2.810182237214436e-05 n22=0.0001015163593384987 n23=2.462836926305416e-05 n24=0.0004154309939598918 n25=6.947313662526754e-06 n26=0.06072859290801422 n27=0.02209650006035274 n28=0.01341135960542869 n29=0.006770909596685777 n30=0.008816035586653401 n31=0.005375432157401892 n32=0.01430281551782536 n33=0.004405322587431585 n34=0.004512309591423594 n35=0.009181341546529907 n36=0.001148835050443557 n37=0.00756736343310459 n38=0.008788454173174179 n39=0.01441640009737367 n40=0.001171778450311954 n41=0.001366525654202113 n42=0.01594639112762699 n43=0.01114110649458737 n44=0.0002952797876439078 n45=0.0005091356421320977 n46=0.0003809010467113124 n47=0.0003078687709708376 n48=0.0001698726505154978 n49=0.0002384912118842871 n50=9.453956270966506e-05 n51=0.0002259662206979208 n52=0.0001571377885440681 n53=0.0001615054512010574 n54=0.0001463051901313285 n55=9.429451734213879e-05 n56=0.0001087501921989394 n57=0.0004519949612392339 n58=6.309800575833482e-05 n59=0.0001657507230890942 n60=0.00037112564219119 n61=0.0002841583795426214 n62=8.144372298563165e-05 n63=7.130710609735478e-05 n64=0.001457341052375772 n65=0.001490333748116226 Q is here equal to 8.000000000000311 17.) nd: 3.220039821958031 Norm of Spectral functions:  0: 1.0051  1: 0.9933  2: 0.9995  3: 1.0001  4: 0.9988  5: 0.9995  6: 0.9995  7: 1.0017  8: 0.9982  9: 0.9999 10: 1.0017 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9992 15: 0.9965 16: 0.9995 17: 0.9997 18: 0.9992 19: 0.9848 20: 0.9987 21: 0.9988 22: 1.0003 23: 1.0020 24: 0.6590 25: 0.6693 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0064 30: 1.0011 31: 1.0067 32: 0.9983 33: 1.0042 34: 1.0027 35: 0.9825 36: 1.0078 37: 0.9911 38: 0.9872 39: 0.9974 40: 0.9875 41: 0.9943 42: 0.9987 43: 0.9988 44: 1.0010 45: 0.8786 46: 0.9908 47: 0.9442 48: 0.7757 49: 0.7663 50: 1.2238 51: 1.0546 52: 1.2740 53: 0.8109 54: 1.1022 55: 1.0926 56: 1.0492 57: 1.0182 58: 1.0304 59: 1.0235 60: 1.0212 61: 1.0179 62: 1.0026 63: 1.0052 64: 0.2593 65: 0.5861  0: 2.7890  1: 0.4310 17.) SelfConsistentStep 17.) Difference between steps: 0.04035 18.) DeterminSpectralFunctions ; lambda = -33.05057468115472 -1.966117393821005 Found lorentz at 11 0.0022525 lm= 0.0022525 7.44097e-08 -0.618195 lp= 0.0022525 7.44097e-08 -0.774363 r- 0.000418586 Found lorentz at 12 0.818924 lm= 0.818924 2.1673e-06 -2.79185e-15 lp= 0.818924 2.1673e-06 -0.777868 r- 2.30876e-05 Found lorentz at 13 1.34252 lm= 1.34252 6.83868e-06 -8.69713e-16 lp= 1.34252 6.83868e-06 -0.771213 r- 0.000295581 Found lorentz at 14 1.46058 lm= 1.46058 2.4311e-05 -2.47925e-16 lp= 1.46058 2.4311e-05 -0.776357 r- 0.00104381 Found lorentz at 15 1.51273 lm= 1.51273 4.35472e-05 -1.31355e-16 lp= 1.51273 4.35472e-05 -0.756316 r- 0.00191927 Found lorentz at 16 1.93946 lm= 1.93946 0.000107682 -5.53002e-17 lp= 1.93946 0.000107682 -0.771674 r- 0.00465142 Found lorentz at 17 1.73349 lm= 1.73349 8.2845e-05 -7.08095e-17 lp= 1.73349 8.2845e-05 -0.765912 r- 0.00360551 Found lorentz at 18 1.79087 lm= 1.79087 0.000247956 -2.38685e-17 lp= 1.79087 0.000247956 -0.769307 r- 0.0107437 Found lorentz at 19 1.6317 lm= 1.6317 0.000267809 -2.04691e-17 lp= 1.6317 0.00026781 -0.740394 r- 0.0120571 Found lorentz at 20 2.03027 lm= 2.03027 0.000508929 -1.08768e-17 lp= 2.03027 0.00050893 -0.744011 r- 0.0228012 Found lorentz at 21 2.35754 lm= 2.35754 0.000118976 -4.87112e-17 lp= 2.35754 0.000118976 -0.761279 r- 0.00520948 Found lorentz at 22 2.33874 lm= 2.33874 0.000478461 -1.24736e-17 lp= 2.33874 0.000478461 -0.772536 r- 0.0206446 Found lorentz at 23 2.43862 lm= 2.43862 0.000133929 -4.43715e-17 lp= 2.43862 0.000133929 -0.770884 r- 0.00579113 Q = 7.999999999999075 n0=3.630069263276179e-06 n1=1.846965793600156e-07 n2=0.004183465193445812 n3=0.0009996111093320563 n4=0.0001954618717310236 n5=1.183594061200887e-05 n6=4.128278640253013e-05 n7=4.921044255366674e-06 n8=1.538488962679174e-06 n9=2.529391734639219e-07 n10=9.171770697150272e-07 n11=0.7738860107008723 n12=0.0003831290604562554 n13=0.0003167832206032134 n14=0.0001610063618849728 n15=0.000146651381760663 n16=7.449066074559749e-05 n17=5.326912762541505e-05 n18=9.868723418930361e-05 n19=0.0001820351242662968 n20=0.0001026233522621437 n21=2.799906356259861e-05 n22=0.0001008448021289312 n23=2.452519179033634e-05 n24=0.000412786104561439 n25=6.910939534684931e-06 n26=0.0607608624393606 n27=0.02210856810138703 n28=0.0134189676957566 n29=0.006775636833405747 n30=0.008821332394067984 n31=0.005377905383491728 n32=0.01431022562762803 n33=0.004408820503186017 n34=0.004514979842218761 n35=0.009184737793617774 n36=0.001149537081201937 n37=0.007569926250701668 n38=0.008791728554366274 n39=0.01442245977278954 n40=0.001172402235182099 n41=0.001367328713397178 n42=0.01595349914640736 n43=0.0111455889721021 n44=0.0002953750406342668 n45=0.0005091475926071128 n46=0.0003808830995240291 n47=0.0003078383126567936 n48=0.0001698610737611609 n49=0.0002384689293994347 n50=9.452672317559772e-05 n51=0.0002259301533942721 n52=0.0001571088584343807 n53=0.0001614694621353869 n54=0.0001462744645471487 n55=9.426488148189779e-05 n56=0.0001087354048406508 n57=0.0004519178962454732 n58=6.308495983251137e-05 n59=0.0001657241622282011 n60=0.0003710757634438306 n61=0.0002841102287166414 n62=8.142800711062381e-05 n63=7.128058650628464e-05 n64=0.00145670317405423 n65=0.001489430241930098 Q is here equal to 7.999999999999075 18.) nd: 3.220161494250286 Norm of Spectral functions:  0: 1.0061  1: 0.9858  2: 0.9991  3: 1.0012  4: 0.9987  5: 0.9994  6: 0.9994  7: 1.0012  8: 0.9985  9: 1.0008 10: 1.0019 11: 1.0000 12: 1.0009 13: 0.9998 14: 0.9994 15: 0.9976 16: 0.9996 17: 0.9998 18: 0.9994 19: 0.9915 20: 0.9990 21: 0.9992 22: 1.0005 23: 1.0031 24: 0.9442 25: 0.8291 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0063 30: 1.0011 31: 1.0066 32: 0.9983 33: 1.0045 34: 1.0026 35: 0.9824 36: 1.0079 37: 0.9912 38: 0.9872 39: 0.9974 40: 0.9875 41: 0.9943 42: 0.9988 43: 0.9988 44: 1.0012 45: 0.8816 46: 0.9857 47: 0.9513 48: 0.7777 49: 0.7651 50: 1.2380 51: 1.0679 52: 1.2929 53: 0.8057 54: 1.1118 55: 1.0889 56: 1.0504 57: 1.0214 58: 1.0318 59: 1.0236 60: 1.0207 61: 1.0173 62: 1.0020 63: 1.0041 64: 0.2568 65: 0.5971  0: 2.7890  1: 0.4311 18.) SelfConsistentStep 18.) Difference between steps: 0.05894 19.) DeterminSpectralFunctions ; lambda = -33.05017862816421 -1.965721340830495 Found lorentz at 11 0.00225688 lm= 0.00225688 7.4003e-08 -0.618008 lp= 0.00225688 7.4003e-08 -0.774468 r- 0.000416242 Found lorentz at 12 0.819141 lm= 0.819141 2.14296e-06 -2.82493e-15 lp= 0.819141 2.14296e-06 -0.778055 r- 2.28228e-05 Found lorentz at 13 1.34291 lm= 1.34291 6.61206e-06 -9.00156e-16 lp= 1.34291 6.61206e-06 -0.771485 r- 0.000285686 Found lorentz at 14 1.46112 lm= 1.46112 2.11938e-05 -2.84649e-16 lp= 1.46112 2.11938e-05 -0.776711 r- 0.000909553 Found lorentz at 15 1.5132 lm= 1.5132 3.89401e-05 -1.47012e-16 lp= 1.5132 3.89401e-05 -0.756614 r- 0.00171554 Found lorentz at 16 1.94015 lm= 1.94015 0.000103739 -5.74577e-17 lp= 1.94015 0.000103739 -0.772048 r- 0.00447894 Found lorentz at 17 1.73401 lm= 1.73401 7.65244e-05 -7.6727e-17 lp= 1.73401 7.65245e-05 -0.766257 r- 0.00332893 Found lorentz at 18 1.79156 lm= 1.79156 0.00022969 -2.57892e-17 lp= 1.79156 0.00022969 -0.769644 r- 0.00994788 Found lorentz at 19 1.63232 lm= 1.63232 0.000239091 -2.29409e-17 lp= 1.63232 0.000239092 -0.740606 r- 0.0107611 Found lorentz at 20 2.03102 lm= 2.03102 0.000493911 -1.12196e-17 lp= 2.03102 0.000493912 -0.744412 r- 0.0221164 Found lorentz at 21 2.35856 lm= 2.35856 0.000109349 -5.30766e-17 lp= 2.35856 0.000109349 -0.76183 r- 0.00478447 Found lorentz at 22 2.33978 lm= 2.33978 0.000458216 -1.30445e-17 lp= 2.33978 0.000458216 -0.773122 r- 0.0197561 Found lorentz at 23 2.43968 lm= 2.43968 0.000121752 -4.88787e-17 lp= 2.43968 0.000121752 -0.771434 r- 0.00526087 Q = 7.999999999998382 n0=3.598164198081056e-06 n1=1.827324069341521e-07 n2=0.004220476285399935 n3=0.001012007528400698 n4=0.0001978690391984952 n5=1.197726263545327e-05 n6=4.191721516148876e-05 n7=4.989033357831668e-06 n8=1.56695741484108e-06 n9=2.554760933860804e-07 n10=9.28480416146206e-07 n11=0.7736492135676472 n12=0.0003821766549691896 n13=0.000315861777907711 n14=0.0001603289623902503 n15=0.0001462522921337256 n16=7.429974844878281e-05 n17=5.310419546205478e-05 n18=9.827178872337776e-05 n19=0.0001815293044517005 n20=0.0001023161008719894 n21=2.793191334481474e-05 n22=0.0001003752787409644 n23=2.445695650166619e-05 n24=0.0004109568580411353 n25=6.886663607211028e-06 n26=0.060790805564867 n27=0.02212202109841379 n28=0.01343123623910348 n29=0.00678334444781654 n30=0.008828515105591819 n31=0.005381638691587579 n32=0.01432440892814544 n33=0.00441416257668775 n34=0.004519750816015877 n35=0.009195623309992622 n36=0.001150361552142987 n37=0.00757802189393862 n38=0.008798752737389812 n39=0.01444277814430069 n40=0.001173643605386864 n41=0.001368883989054457 n42=0.01597798315450691 n43=0.01116312398448701 n44=0.0002957981734952264 n45=0.0005092588635399464 n46=0.0003809491916307752 n47=0.0003078826776975446 n48=0.0001698882100097193 n49=0.0002385039704399651 n50=9.453724784328529e-05 n51=0.0002259557497476278 n52=0.0001571238215152507 n53=0.0001614837756748091 n54=0.0001462901063895587 n55=9.426719682273381e-05 n56=0.0001087483799808486 n57=0.0004519611536021522 n58=6.308944424033392e-05 n59=0.0001657398571802313 n60=0.0003711195470951564 n61=0.0002841374010431671 n62=8.143521102289659e-05 n63=7.127808076305482e-05 n64=0.001456592329845058 n65=0.001489173533066282 Q is here equal to 7.999999999998382 19.) nd: 3.220300136439937 Norm of Spectral functions:  0: 1.0065  1: 0.9810  2: 1.0005  3: 0.9988  4: 0.9991  5: 0.9999  6: 0.9999  7: 1.0020  8: 0.9967  9: 0.9999 10: 0.9982 11: 1.0000 12: 1.0010 13: 0.9998 14: 0.9995 15: 0.9980 16: 0.9997 17: 0.9999 18: 0.9995 19: 0.9937 20: 0.9992 21: 0.9994 22: 1.0006 23: 1.0074 24: 1.4362 25: 1.0211 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0062 30: 1.0011 31: 1.0065 32: 0.9984 33: 1.0055 34: 1.0027 35: 0.9827 36: 1.0082 37: 0.9908 38: 0.9869 39: 0.9972 40: 0.9866 41: 0.9939 42: 0.9985 43: 0.9987 44: 1.0008 45: 0.8832 46: 0.9815 47: 0.9567 48: 0.7790 49: 0.7635 50: 1.2501 51: 1.0788 52: 1.3092 53: 0.8012 54: 1.1197 55: 1.0855 56: 1.0512 57: 1.0240 58: 1.0330 59: 1.0237 60: 1.0203 61: 1.0168 62: 1.0016 63: 1.0031 64: 0.2547 65: 0.6035  0: 2.7890  1: 0.4313 19.) SelfConsistentStep 19.) Difference between steps: 0.1048 20.) DeterminSpectralFunctions ; lambda = -33.05033837304836 -1.965881085714646 Found lorentz at 11 0.00226155 lm= 0.00226155 7.39647e-08 -0.617698 lp= 0.00226155 7.39647e-08 -0.774441 r- 0.00041604 Found lorentz at 12 0.819151 lm= 0.819151 2.1386e-06 -2.8305e-15 lp= 0.819151 2.1386e-06 -0.77803 r- 2.27772e-05 Found lorentz at 13 1.34289 lm= 1.34289 6.55026e-06 -9.08584e-16 lp= 1.34289 6.55026e-06 -0.771457 r- 0.000283025 Found lorentz at 14 1.46112 lm= 1.46112 1.99556e-05 -3.02303e-16 lp= 1.46112 1.99556e-05 -0.7767 r- 0.000856425 Found lorentz at 15 1.51324 lm= 1.51324 3.72628e-05 -1.53621e-16 lp= 1.51324 3.72628e-05 -0.756594 r- 0.00164169 Found lorentz at 16 1.94001 lm= 1.94001 0.000103173 -5.77657e-17 lp= 1.94001 0.000103173 -0.772001 r- 0.00445478 Found lorentz at 17 1.73405 lm= 1.73405 7.49751e-05 -7.83109e-17 lp= 1.73405 7.49751e-05 -0.766249 r- 0.00326157 Found lorentz at 18 1.79162 lm= 1.79162 0.000226243 -2.61813e-17 lp= 1.79162 0.000226243 -0.769633 r- 0.00979875 Found lorentz at 19 1.63237 lm= 1.63237 0.000231078 -2.3733e-17 lp= 1.63237 0.000231078 -0.740553 r- 0.0104012 Found lorentz at 20 2.03107 lm= 2.03107 0.000490247 -1.1303e-17 lp= 2.03107 0.000490248 -0.744396 r- 0.0219528 Found lorentz at 21 2.35862 lm= 2.35862 0.000106068 -5.47195e-17 lp= 2.35862 0.000106068 -0.761839 r- 0.00464087 Found lorentz at 22 2.33989 lm= 2.33989 0.000451793 -1.32307e-17 lp= 2.33989 0.000451793 -0.773145 r- 0.0194786 Found lorentz at 23 2.43971 lm= 2.43971 0.000117656 -5.05802e-17 lp= 2.43971 0.000117656 -0.771431 r- 0.00508388 Q = 7.999999999998777 n0=3.593160215556209e-06 n1=1.824246635521121e-07 n2=0.004321814005439224 n3=0.001046323779553825 n4=0.0002043332176096816 n5=1.236658095340347e-05 n6=4.368516942453574e-05 n7=5.167488910511554e-06 n8=1.646770978882524e-06 n9=2.631760116592366e-07 n10=9.608066511719484e-07 n11=0.7732602104781411 n12=0.00038210591549763 n13=0.0003157853665449008 n14=0.0001602499124408666 n15=0.0001462164564834758 n16=7.429362304210618e-05 n17=5.308871591223081e-05 n18=9.822227456918254e-05 n19=0.000181481673605103 n20=0.0001022868158312328 n21=2.792926255048101e-05 n22=0.0001003154611661972 n23=2.445332828754097e-05 n24=0.0004107422190486257 n25=6.884866116743058e-06 n26=0.06080431836576491 n27=0.02213228268617806 n28=0.01344541799025035 n29=0.006792341170593506 n30=0.008835568320087365 n31=0.005385713003054866 n32=0.01434346018423061 n33=0.004419980814931433 n34=0.004525773056537878 n35=0.009213520212320171 n36=0.00115105677904659 n37=0.007591655964411448 n38=0.008809303499794986 n39=0.01447728367676963 n40=0.001175334645741177 n41=0.001370958990243219 n42=0.0160195541759727 n43=0.01119362710658805 n44=0.000296563960570212 n45=0.0005094160827910383 n46=0.0003810671565357605 n47=0.0003079805214667336 n48=0.0001699409927811109 n49=0.0002385792444273771 n50=9.45658397194255e-05 n51=0.0002260310290422388 n52=0.0001571753578504054 n53=0.0001615425410124498 n54=0.0001463462593369437 n55=9.430044633725421e-05 n56=0.0001087827059021642 n57=0.0004521030419491235 n58=6.310906007980879e-05 n59=0.0001657883825192392 n60=0.0003712349918159548 n61=0.0002842258993806345 n62=8.146185706107463e-05 n63=7.13002256467301e-05 n64=0.001457049362812329 n65=0.001489681448795401 Q is here equal to 7.999999999998777 20.) nd: 3.220402967332323 Norm of Spectral functions:  0: 1.0065  1: 0.9804  2: 1.0017  3: 0.9995  4: 0.9995  5: 0.9999  6: 0.9991  7: 0.9995  8: 1.0027  9: 0.9988 10: 0.9973 11: 1.0000 12: 1.0010 13: 0.9998 14: 0.9995 15: 0.9981 16: 0.9997 17: 0.9999 18: 0.9995 19: 0.9938 20: 0.9993 21: 0.9994 22: 1.0006 23: 1.0075 24: 1.4850 25: 1.0173 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0059 30: 1.0010 31: 1.0064 32: 0.9984 33: 1.0069 34: 1.0029 35: 0.9842 36: 1.0085 37: 0.9902 38: 0.9862 39: 0.9965 40: 0.9846 41: 0.9929 42: 0.9977 43: 0.9983 44: 1.0001 45: 0.8827 46: 0.9802 47: 0.9574 48: 0.7785 49: 0.7620 50: 1.2540 51: 1.0805 52: 1.3129 53: 0.8000 54: 1.1219 55: 1.0848 56: 1.0514 57: 1.0240 58: 1.0333 59: 1.0236 60: 1.0201 61: 1.0166 62: 1.0015 63: 1.0028 64: 0.2539 65: 0.6028  0: 2.7888  1: 0.4316 20.) SelfConsistentStep 20.) Difference between steps: 0.08611 21.) DeterminSpectralFunctions ; lambda = -33.05115670880176 -1.966699421468039 Found lorentz at 11 0.00226142 lm= 0.00226142 7.44659e-08 -0.617552 lp= 0.00226142 7.44659e-08 -0.774249 r- 0.000418964 Found lorentz at 12 0.818918 lm= 0.818918 2.16617e-06 -2.79234e-15 lp= 0.818918 2.16617e-06 -0.777732 r- 2.30796e-05 Found lorentz at 13 1.34235 lm= 1.34235 6.77305e-06 -8.77737e-16 lp= 1.34235 6.77305e-06 -0.771035 r- 0.000292812 Found lorentz at 14 1.46047 lm= 1.46047 2.23084e-05 -2.70065e-16 lp= 1.46047 2.23084e-05 -0.77619 r- 0.000958029 Found lorentz at 15 1.51266 lm= 1.51266 4.11739e-05 -1.38864e-16 lp= 1.51266 4.11739e-05 -0.756147 r- 0.00181507 Found lorentz at 16 1.93887 lm= 1.93887 0.000107513 -5.53472e-17 lp= 1.93887 0.000107513 -0.771399 r- 0.00464581 Found lorentz at 17 1.7334 lm= 1.7334 8.15155e-05 -7.1935e-17 lp= 1.7334 8.15155e-05 -0.765755 r- 0.00354837 Found lorentz at 18 1.7908 lm= 1.7908 0.000246374 -2.4012e-17 lp= 1.7908 0.000246374 -0.769152 r- 0.0106773 Found lorentz at 19 1.63168 lm= 1.63168 0.000260751 -2.10123e-17 lp= 1.63168 0.000260752 -0.740202 r- 0.0117424 Found lorentz at 20 2.03018 lm= 2.03018 0.000505445 -1.09461e-17 lp= 2.03018 0.000505446 -0.743818 r- 0.022651 Found lorentz at 21 2.35738 lm= 2.35738 0.000113917 -5.08481e-17 lp= 2.35738 0.000113918 -0.761084 r- 0.00498927 Found lorentz at 22 2.3387 lm= 2.3387 0.000468716 -1.27271e-17 lp= 2.3387 0.000468716 -0.772359 r- 0.0202288 Found lorentz at 23 2.43838 lm= 2.43838 0.000128565 -4.61961e-17 lp= 2.43838 0.000128565 -0.770662 r- 0.0055608 Q = 7.999999999999393 n0=3.629205076199492e-06 n1=1.846463633211988e-07 n2=0.004391118200579828 n3=0.001070256869188984 n4=0.0002087928544795144 n5=1.263685660096276e-05 n6=4.493277104229384e-05 n7=5.290146305861984e-06 n8=1.703765960379844e-06 n9=2.685820203000253e-07 n10=9.834047070675915e-07 n11=0.7730817917944224 n12=0.0003833204635465841 n13=0.000316947588242789 n14=0.0001610618644031141 n15=0.000146715483589663 n16=7.455215682864137e-05 n17=5.32942391444995e-05 n18=9.871917610396069e-05 n19=0.0001821076785039634 n20=0.0001026674070356031 n21=2.801909107374711e-05 n22=0.0001008694106656679 n23=2.454304344920288e-05 n24=0.0004129415078298892 n25=6.91589875443334e-06 n26=0.06078338201243332 n27=0.02212879718977211 n28=0.01344886103322638 n29=0.006795288120010958 n30=0.008836190673012785 n31=0.005386061898725134 n32=0.01434985875260963 n33=0.004421897311162083 n34=0.004527799134734885 n35=0.009221664980627967 n36=0.001151013380314423 n37=0.007597569762208946 n38=0.008812651075948461 n39=0.01449423606485285 n40=0.001175976060781429 n41=0.001371762842779762 n42=0.01604058354642133 n43=0.01120962935387048 n44=0.0002969681835815784 n45=0.0005095405602303232 n46=0.0003811854948065326 n47=0.0003080933751643127 n48=0.000169997309888407 n49=0.0002386649274529414 n50=9.460203825955987e-05 n51=0.0002261305804692725 n52=0.0001572467623311155 n53=0.0001616287278340633 n54=0.0001464263078583593 n55=9.43570787715098e-05 n56=0.0001088261006559143 n57=0.0004522968014198586 n58=6.3137982775309e-05 n59=0.0001658528014129661 n60=0.0003713803165628064 n61=0.0002843465408783693 n62=8.149952379252602e-05 n63=7.134352428432376e-05 n64=0.001458025727980118 n65=0.001490962034177947 Q is here equal to 7.999999999999393 21.) nd: 3.220377669257322 Norm of Spectral functions:  0: 1.0061  1: 0.9858  2: 0.9989  3: 1.0004  4: 1.0002  5: 0.9984  6: 0.9991  7: 1.0022  8: 0.9995  9: 0.9987 10: 1.0013 11: 1.0000 12: 1.0009 13: 0.9998 14: 0.9994 15: 0.9976 16: 0.9996 17: 0.9998 18: 0.9994 19: 0.9912 20: 0.9990 21: 0.9992 22: 1.0005 23: 1.0028 24: 0.8658 25: 0.7700 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0057 30: 1.0010 31: 1.0063 32: 0.9985 33: 1.0077 34: 1.0029 35: 0.9857 36: 1.0087 37: 0.9901 38: 0.9857 39: 0.9961 40: 0.9834 41: 0.9923 42: 0.9973 43: 0.9990 44: 0.9996 45: 0.8796 46: 0.9836 47: 0.9512 48: 0.7761 49: 0.7618 50: 1.2437 51: 1.0692 52: 1.2981 53: 0.8036 54: 1.1144 55: 1.0883 56: 1.0506 57: 1.0210 58: 1.0322 59: 1.0234 60: 1.0204 61: 1.0171 62: 1.0019 63: 1.0037 64: 0.2552 65: 0.5928  0: 2.7886  1: 0.4318 21.) SelfConsistentStep 21.) Difference between steps: 0.07849 22.) DeterminSpectralFunctions ; lambda = -33.05208645548207 -1.967629168148353 Found lorentz at 11 0.00225449 lm= 0.00225449 7.51273e-08 -0.617804 lp= 0.00225449 7.51273e-08 -0.774027 r- 0.000422806 Found lorentz at 12 0.818472 lm= 0.818472 2.20471e-06 -2.7409e-15 lp= 0.818472 2.20471e-06 -0.777361 r- 2.35014e-05 Found lorentz at 13 1.3415 lm= 1.3415 7.1372e-06 -8.31794e-16 lp= 1.3415 7.1372e-06 -0.770498 r- 0.00030877 Found lorentz at 14 1.45939 lm= 1.45939 2.74245e-05 -2.19304e-16 lp= 1.45939 2.74245e-05 -0.77552 r- 0.00117876 Found lorentz at 15 1.5117 lm= 1.5117 4.90808e-05 -1.1632e-16 lp= 1.5117 4.90809e-05 -0.755584 r- 0.00216525 Found lorentz at 16 1.93728 lm= 1.93728 0.000113031 -5.25413e-17 lp= 1.93728 0.000113031 -0.770636 r- 0.00488908 Found lorentz at 17 1.73239 lm= 1.73239 9.16294e-05 -6.38874e-17 lp= 1.73239 9.16294e-05 -0.765112 r- 0.00399198 Found lorentz at 18 1.78947 lm= 1.78947 0.000273899 -2.15627e-17 lp= 1.78947 0.000273899 -0.768505 r- 0.0118802 Found lorentz at 19 1.63048 lm= 1.63047 0.000309093 -1.77065e-17 lp= 1.63048 0.000309095 -0.739796 r- 0.013927 Found lorentz at 20 2.0287 lm= 2.0287 0.000530021 -1.04178e-17 lp= 2.0287 0.000530022 -0.74308 r- 0.0237759 Found lorentz at 21 2.35542 lm= 2.35542 0.000129649 -4.45593e-17 lp= 2.35542 0.000129649 -0.760071 r- 0.00568584 Found lorentz at 22 2.33676 lm= 2.33676 0.000500978 -1.18751e-17 lp= 2.33676 0.000500979 -0.771308 r- 0.0216506 Found lorentz at 23 2.43634 lm= 2.43634 0.000150072 -3.94727e-17 lp= 2.43634 0.000150072 -0.769658 r- 0.0064995 Q = 7.999999999999929 n0=3.677833737472556e-06 n1=1.87660396760138e-07 n2=0.004328403809779539 n3=0.001049048227507919 n4=0.0002048304328187839 n5=1.239663513508009e-05 n6=4.383508781248291e-05 n7=5.181181718234474e-06 n8=1.653729856257672e-06 n9=2.636270235356385e-07 n10=9.629534330340896e-07 n11=0.7734017180980497 n12=0.0003848786337704379 n13=0.0003184512412572521 n14=0.0001621331280603667 n15=0.0001473624482960223 n16=7.488037344945279e-05 n17=5.356202389374629e-05 n18=9.937623130835079e-05 n19=0.0001829210526279741 n20=0.0001031633911947649 n21=2.813390731760024e-05 n22=0.0001016039266909969 n23=2.465843952899555e-05 n24=0.0004158446714165608 n25=6.956050309532837e-06 n26=0.06073868405174099 n27=0.0221108492230289 n28=0.01343470166799542 n29=0.006787708287271719 n30=0.0088279624534062 n31=0.005380941356221611 n32=0.01433227042037996 n33=0.00441730286233513 n34=0.004522494834489686 n35=0.009207239849208661 n36=0.001150091425884075 n37=0.007585806775331908 n38=0.008801753630480854 n39=0.01446814463029501 n40=0.001174549442435817 n41=0.00137006579874721 n42=0.01601038264914215 n43=0.01118826110922832 n44=0.0002964273071522204 n45=0.0005095381367597628 n46=0.0003812171762702001 n47=0.0003081404101974667 n48=0.000170015876327487 n49=0.0002386993004861496 n50=9.461899887960829e-05 n51=0.0002261855814803026 n52=0.0001572883929116791 n53=0.0001616855162108784 n54=0.0001464788848905688 n55=9.439907117353736e-05 n56=0.0001088476390547808 n57=0.0004524015896839216 n58=6.315545453367701e-05 n59=0.0001658850246428285 n60=0.0003714491438323202 n61=0.0002844115801068972 n62=8.152202202297385e-05 n63=7.137719445276466e-05 n64=0.001458829233965484 n65=0.001492131200949473 Q is here equal to 7.999999999999929 22.) nd: 3.220227885959087 Norm of Spectral functions:  0: 1.0049  1: 0.9942  2: 1.0012  3: 0.9995  4: 0.9996  5: 1.0001  6: 0.9989  7: 0.9998  8: 1.0026  9: 0.9986 10: 0.9955 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9992 15: 0.9961 16: 0.9994 17: 0.9997 18: 0.9992 19: 0.9838 20: 0.9986 21: 0.9987 22: 1.0002 23: 1.0018 24: 0.6046 25: 0.6238 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0058 30: 1.0010 31: 1.0064 32: 0.9984 33: 1.0070 34: 1.0028 35: 0.9843 36: 1.0085 37: 0.9901 38: 0.9861 39: 0.9965 40: 0.9846 41: 0.9929 42: 0.9977 43: 0.9983 44: 1.0000 45: 0.8762 46: 0.9886 47: 0.9437 48: 0.7740 49: 0.7628 50: 1.2294 51: 1.0560 52: 1.2799 53: 0.8084 54: 1.1045 55: 1.0923 56: 1.0494 57: 1.0179 58: 1.0308 59: 1.0233 60: 1.0210 61: 1.0177 62: 1.0024 63: 1.0049 64: 0.2576 65: 0.5812  0: 2.7887  1: 0.4315 22.) SelfConsistentStep 22.) Difference between steps: 0.07894 23.) DeterminSpectralFunctions ; lambda = -33.05208992088493 -1.967632633551215 Found lorentz at 11 0.00225015 lm= 0.00225015 7.51733e-08 -0.618064 lp= 0.00225015 7.51733e-08 -0.774016 r- 0.000423071 Found lorentz at 12 0.818451 lm= 0.818451 2.20788e-06 -2.73677e-15 lp= 0.818451 2.20788e-06 -0.777331 r- 2.35361e-05 Found lorentz at 13 1.34142 lm= 1.34142 7.14804e-06 -8.30422e-16 lp= 1.34142 7.14804e-06 -0.770447 r- 0.000309259 Found lorentz at 14 1.45931 lm= 1.45931 2.70929e-05 -2.21952e-16 lp= 1.45931 2.70929e-05 -0.775456 r- 0.0011646 Found lorentz at 15 1.51166 lm= 1.51166 4.87938e-05 -1.16989e-16 lp= 1.51166 4.87938e-05 -0.755535 r- 0.00215273 Found lorentz at 16 1.93706 lm= 1.93706 0.000113842 -5.21547e-17 lp= 1.93706 0.000113842 -0.770544 r- 0.00492473 Found lorentz at 17 1.73229 lm= 1.73229 9.22387e-05 -6.34553e-17 lp= 1.73229 9.22387e-05 -0.765052 r- 0.00401885 Found lorentz at 18 1.78939 lm= 1.78939 0.000277029 -2.13161e-17 lp= 1.78939 0.000277029 -0.768452 r- 0.0120168 Found lorentz at 19 1.63047 lm= 1.63047 0.00031119 -1.75856e-17 lp= 1.63047 0.000311191 -0.739763 r- 0.0140221 Found lorentz at 20 2.02865 lm= 2.02865 0.000530681 -1.04029e-17 lp= 2.02865 0.000530682 -0.74301 r- 0.0238078 Found lorentz at 21 2.35528 lm= 2.35528 0.000129182 -4.47086e-17 lp= 2.35528 0.000129182 -0.75997 r- 0.0056661 Found lorentz at 22 2.33666 lm= 2.33666 0.000500482 -1.18836e-17 lp= 2.33666 0.000500482 -0.771203 r- 0.0216321 Found lorentz at 23 2.43616 lm= 2.43616 0.000149604 -3.95842e-17 lp= 2.43616 0.000149604 -0.769542 r- 0.00648021 Q = 8.000000000000844 n0=3.68275428009607e-06 n1=1.879733510513643e-07 n2=0.004250054638725901 n3=0.001022599088874697 n4=0.0001998349410457342 n5=1.20967722617906e-05 n6=4.246750776634061e-05 n7=5.042415245360101e-06 n8=1.591777636247106e-06 n9=2.577122837500315e-07 n10=9.379072584266027e-07 n11=0.7737270681039932 n12=0.0003849806736597597 n13=0.0003185646629651736 n14=0.0001622278488084447 n15=0.0001474037972047447 n16=7.490881458480356e-05 n17=5.358294583197495e-05 n18=9.943403775098078e-05 n19=0.0001829720008717705 n20=0.0001031983225507149 n21=2.81427206953133e-05 n22=0.0001016699064417099 n23=2.466825571400359e-05 n24=0.0004161096396847417 n25=6.959862419748555e-06 n26=0.06071872897622329 n27=0.02209990377844792 n28=0.01342215291036841 n29=0.006780080549766263 n30=0.008821388801358803 n31=0.005377056235730201 n32=0.01431600152691919 n33=0.004412396628724542 n34=0.004517363351950828 n35=0.009192473379494664 n36=0.001149418578102091 n37=0.007574448864149446 n38=0.008792580507682014 n39=0.01444018873610787 n40=0.001173143887648468 n41=0.001368335806885567 n42=0.01597690573997855 n43=0.01116381911340429 n44=0.0002958210870888812 n45=0.000509406760510544 n46=0.0003811279483701122 n47=0.000308074544922301 n48=0.0001699770325975541 n49=0.0002386476537130798 n50=9.45983834479414e-05 n51=0.0002261437742432739 n52=0.0001572604119379959 n53=0.0001616620947954968 n54=0.0001464589399215187 n55=9.438732844030619e-05 n56=0.0001088255851932029 n57=0.0004523077592631957 n58=6.314354176070719e-05 n59=0.000165849445471162 n60=0.0003713681756348827 n61=0.0002843527684664487 n62=8.150750172030825e-05 n63=7.136712170750097e-05 n64=0.001458644420140116 n65=0.0014920352658046 Q is here equal to 8.000000000000844 23.) nd: 3.220123877159796 Norm of Spectral functions:  0: 1.0047  1: 0.9953  2: 1.0021  3: 0.9986  4: 0.9993  5: 0.9994  6: 0.9993  7: 1.0003  8: 0.9983  9: 0.9995 10: 0.9995 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9992 15: 0.9960 16: 0.9994 17: 0.9997 18: 0.9992 19: 0.9836 20: 0.9986 21: 0.9987 22: 1.0002 23: 1.0017 24: 0.5932 25: 0.6109 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0061 30: 1.0011 31: 1.0065 32: 0.9984 33: 1.0059 34: 1.0028 35: 0.9829 36: 1.0082 37: 0.9906 38: 0.9867 39: 0.9970 40: 0.9861 41: 0.9936 42: 0.9982 43: 0.9985 44: 1.0006 45: 0.8757 46: 0.9897 47: 0.9420 48: 0.7732 49: 0.7629 50: 1.2261 51: 1.0531 52: 1.2757 53: 0.8090 54: 1.1023 55: 1.0934 56: 1.0492 57: 1.0181 58: 1.0307 59: 1.0234 60: 1.0211 61: 1.0178 62: 1.0025 63: 1.0050 64: 0.2578 65: 0.5823  0: 2.7889  1: 0.4313 23.) SelfConsistentStep 23.) Difference between steps: 0.06229 24.) DeterminSpectralFunctions ; lambda = -33.05150994526262 -1.967052657928907 Found lorentz at 11 0.00225013 lm= 0.00225013 7.47846e-08 -0.618173 lp= 0.00225013 7.47846e-08 -0.774152 r- 0.00042081 Found lorentz at 12 0.818639 lm= 0.818639 2.18591e-06 -2.76575e-15 lp= 0.818639 2.18591e-06 -0.77754 r- 2.32957e-05 Found lorentz at 13 1.3418 lm= 1.3418 6.94462e-06 -8.55394e-16 lp= 1.3418 6.94462e-06 -0.770739 r- 0.000300345 Found lorentz at 14 1.4598 lm= 1.4598 2.43189e-05 -2.47501e-16 lp= 1.4598 2.43189e-05 -0.775818 r- 0.00104487 Found lorentz at 15 1.51213 lm= 1.51213 4.44609e-05 -1.28497e-16 lp= 1.51213 4.44609e-05 -0.755851 r- 0.00196075 Found lorentz at 16 1.9378 lm= 1.9378 0.00011079 -5.36468e-17 lp= 1.9378 0.00011079 -0.770943 r- 0.00479024 Found lorentz at 17 1.73278 lm= 1.73278 8.65992e-05 -6.76499e-17 lp= 1.73278 8.65993e-05 -0.765404 r- 0.0037714 Found lorentz at 18 1.79003 lm= 1.79003 0.000261635 -2.25908e-17 lp= 1.79003 0.000261635 -0.768802 r- 0.0113439 Found lorentz at 19 1.63105 lm= 1.63105 0.000284019 -1.92798e-17 lp= 1.63105 0.00028402 -0.739991 r- 0.0127939 Found lorentz at 20 2.02936 lm= 2.02936 0.000516836 -1.06932e-17 lp= 2.02936 0.000516837 -0.743415 r- 0.023174 Found lorentz at 21 2.35623 lm= 2.35623 0.000120763 -4.78937e-17 lp= 2.35623 0.000120763 -0.760513 r- 0.00529307 Found lorentz at 22 2.33759 lm= 2.33759 0.000483169 -1.23275e-17 lp= 2.33759 0.000483169 -0.77177 r- 0.0208684 Found lorentz at 23 2.43714 lm= 2.43714 0.00013801 -4.29693e-17 lp= 2.43714 0.00013801 -0.770077 r- 0.00597386 Q = 8.000000000000258 n0=3.655621268491711e-06 n1=1.863046607404224e-07 n2=0.004203647265469511 n3=0.001006937200643042 n4=0.0001968633461598986 n5=1.191875056911228e-05 n6=4.165961672471695e-05 n7=4.959607636995368e-06 n8=1.55535761154959e-06 n9=2.5421562807282e-07 n10=9.230568085624615e-07 n11=0.7738614384468039 n12=0.000384056829429 n13=0.0003176884647038299 n14=0.0001616166303033655 n15=0.0001470207169809274 n16=7.472103486740476e-05 n17=5.342789622962205e-05 n18=9.90593043209679e-05 n19=0.000182489706834757 n20=0.0001029080904133507 n21=2.807647685273584e-05 n22=0.0001012516812742728 n23=2.460243894877814e-05 n24=0.0004144621959215667 n25=6.937202040554849e-06 n26=0.06072793243033495 n27=0.02210086623523327 n28=0.01341892044695995 n29=0.006777736338500705 n30=0.008820414370081324 n31=0.005376423243735863 n32=0.01431083898827088 n33=0.00441091595540827 n34=0.004515753553606628 n35=0.009186322247456568 n36=0.001149401475348977 n37=0.007569963004405894 n38=0.008789923729722614 n39=0.01442799140709316 n40=0.0011726612306494 n41=0.001367727112410825 n42=0.0159618388433622 n43=0.01115232188512347 n44=0.0002955345524412275 n45=0.000509274726532453 n46=0.0003810164756582612 n47=0.0003079766291101559 n48=0.0001699252469513194 n49=0.0002385725175611444 n50=9.456613639231563e-05 n51=0.0002260652797068144 n52=0.0001572045180809545 n53=0.0001616011504646016 n54=0.0001464044092948661 n55=9.43477588342448e-05 n56=0.0001087890930618627 n57=0.0004521432956269873 n58=6.311997127224521e-05 n59=0.0001657921250818247 n60=0.0003712405979811457 n61=0.0002842502496048519 n62=8.147795508131458e-05 n63=7.133468785885593e-05 n64=0.001457926507651697 n65=0.001491166158940413 Q is here equal to 8.000000000000258 24.) nd: 3.220125475762532 Norm of Spectral functions:  0: 1.0054  1: 0.9908  2: 0.9999  3: 0.9995  4: 0.9989  5: 0.9997  6: 0.9996  7: 1.0023  8: 0.9979  9: 0.9998 10: 1.0001 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9993 15: 0.9969 16: 0.9995 17: 0.9997 18: 0.9993 19: 0.9871 20: 0.9988 21: 0.9989 22: 1.0003 23: 1.0020 24: 0.6708 25: 0.6610 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0062 30: 1.0011 31: 1.0066 32: 0.9983 33: 1.0053 34: 1.0027 35: 0.9825 36: 1.0080 37: 0.9910 38: 0.9870 39: 0.9973 40: 0.9869 41: 0.9940 42: 0.9986 43: 0.9987 44: 1.0009 45: 0.8775 46: 0.9872 47: 0.9457 48: 0.7740 49: 0.7623 50: 1.2331 51: 1.0596 52: 1.2846 53: 0.8062 54: 1.1071 55: 1.0918 56: 1.0497 57: 1.0201 58: 1.0315 59: 1.0235 60: 1.0209 61: 1.0175 62: 1.0022 63: 1.0044 64: 0.2565 65: 0.5903  0: 2.7890  1: 0.4312 24.) SelfConsistentStep 24.) Difference between steps: 0.03605 25.) DeterminSpectralFunctions ; lambda = -33.05086809926762 -1.966410811933908 Found lorentz at 11 0.00225245 lm= 0.00225245 7.432e-08 -0.618154 lp= 0.00225245 7.432e-08 -0.774307 r- 0.000418112 Found lorentz at 12 0.818858 lm= 0.818858 2.15946e-06 -2.80141e-15 lp= 0.818858 2.15946e-06 -0.777787 r- 2.30065e-05 Found lorentz at 13 1.34226 lm= 1.34226 6.71646e-06 -8.85259e-16 lp= 1.34226 6.71646e-06 -0.77109 r- 0.000290345 Found lorentz at 14 1.46039 lm= 1.46039 2.15736e-05 -2.7931e-16 lp= 1.46039 2.15736e-05 -0.776255 r- 0.000926396 Found lorentz at 15 1.51266 lm= 1.51266 4.0115e-05 -1.42562e-16 lp= 1.51266 4.0115e-05 -0.756232 r- 0.0017682 Found lorentz at 16 1.93869 lm= 1.93869 0.000106635 -5.58077e-17 lp= 1.93869 0.000106635 -0.771433 r- 0.00460768 Found lorentz at 17 1.73337 lm= 1.73337 8.00634e-05 -7.32537e-17 lp= 1.73337 8.00634e-05 -0.765829 r- 0.00348482 Found lorentz at 18 1.79078 lm= 1.79078 0.000242239 -2.4426e-17 lp= 1.79078 0.000242239 -0.769216 r- 0.0104972 Found lorentz at 19 1.63171 lm= 1.63171 0.000254053 -2.15707e-17 lp= 1.63171 0.000254054 -0.740278 r- 0.0114396 Found lorentz at 20 2.03019 lm= 2.03019 0.000501354 -1.10382e-17 lp= 2.03019 0.000501355 -0.743911 r- 0.0224648 Found lorentz at 21 2.35735 lm= 2.35735 0.000111969 -5.17445e-17 lp= 2.35735 0.000111969 -0.761171 r- 0.00490339 Found lorentz at 22 2.3387 lm= 2.3387 0.000464487 -1.28464e-17 lp= 2.3387 0.000464487 -0.772463 r- 0.0200436 Found lorentz at 23 2.43832 lm= 2.43832 0.000126177 -4.70799e-17 lp= 2.43832 0.000126177 -0.770739 r- 0.00545696 Q = 8.000000000000572 n0=3.621428861303886e-06 n1=1.842053336286104e-07 n2=0.004189161517515573 n3=0.001001947641854902 n4=0.0001959259517099359 n5=1.186158285984401e-05 n6=4.140082182314373e-05 n7=4.933507529968408e-06 n8=1.543564277558946e-06 n9=2.52945695872108e-07 n10=9.179236102041566e-07 n11=0.7738339445406559 n12=0.0003829526992189486 n13=0.0003166308586460044 n14=0.0001608641157451691 n15=0.0001465631252175436 n16=7.449360190801844e-05 n17=5.324037128735389e-05 n18=9.859866408772878e-05 n19=0.0001819121414008975 n20=0.0001025585333239263 n21=2.799707703284214e-05 n22=0.000100734945352539 n23=2.45226836811416e-05 n24=0.0004124300340422725 n25=6.90932858951152e-06 n26=0.06075211316206545 n27=0.0221089762088411 n28=0.01342304685998825 n29=0.006779974968665796 n30=0.008823531459422844 n31=0.005378017879850744 n32=0.01431444561180769 n33=0.004412550861053581 n34=0.0045170547716763 n35=0.009187553702944079 n36=0.001149825422494417 n37=0.007570931586917542 n38=0.008791719446888639 n39=0.0144294942998882 n40=0.001172948736169 n41=0.001368080509326252 n42=0.01596332916757032 n43=0.01115281511992908 n44=0.0002955322296849917 n45=0.0005092311475123814 n46=0.0003809646415653453 n47=0.0003079226474401595 n48=0.0001698992025023497 n49=0.0002385318556939721 n50=9.454706923502798e-05 n51=0.0002260151250006188 n52=0.0001571674457045406 n53=0.0001615569374675572 n54=0.0001463648763954534 n55=9.431626285785593e-05 n56=0.0001087672250156611 n57=0.0004520389188213606 n58=6.310402324546347e-05 n59=0.0001657575984438665 n60=0.0003711653696891207 n61=0.0002841854656318498 n62=8.145803498533142e-05 n63=7.13082063289074e-05 n64=0.001457312731984456 n65=0.001490339398032392 Q is here equal to 8.000000000000572 25.) nd: 3.220200293647025 Norm of Spectral functions:  0: 1.0061  1: 0.9851  2: 0.9993  3: 1.0006  4: 0.9987  5: 0.9994  6: 0.9994  7: 1.0017  8: 0.9981  9: 1.0001 10: 1.0023 11: 1.0000 12: 1.0009 13: 0.9998 14: 0.9994 15: 0.9976 16: 0.9996 17: 0.9998 18: 0.9994 19: 0.9914 20: 0.9990 21: 0.9992 22: 1.0005 23: 1.0027 24: 0.8756 25: 0.7705 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0062 30: 1.0011 31: 1.0066 32: 0.9983 33: 1.0053 34: 1.0027 35: 0.9824 36: 1.0080 37: 0.9911 38: 0.9871 39: 0.9973 40: 0.9871 41: 0.9941 42: 0.9987 43: 0.9988 44: 1.0011 45: 0.8799 46: 0.9835 47: 0.9513 48: 0.7756 49: 0.7616 50: 1.2439 51: 1.0701 52: 1.2992 53: 0.8022 54: 1.1143 55: 1.0889 56: 1.0505 57: 1.0228 58: 1.0325 59: 1.0236 60: 1.0205 61: 1.0170 62: 1.0018 63: 1.0035 64: 0.2548 65: 0.5990  0: 2.7890  1: 0.4312 25.) SelfConsistentStep 25.) Difference between steps: 0.04037 26.) DeterminSpectralFunctions ; lambda = -33.05048571448832 -1.966028427154601 Found lorentz at 11 0.00225583 lm= 0.00225583 7.39833e-08 -0.618024 lp= 0.00225583 7.39833e-08 -0.774407 r- 0.000416164 Found lorentz at 12 0.819023 lm= 0.819023 2.13974e-06 -2.82844e-15 lp= 0.819023 2.13974e-06 -0.777954 r- 2.27915e-05 Found lorentz at 13 1.34259 lm= 1.34259 6.54747e-06 -9.08678e-16 lp= 1.34259 6.54747e-06 -0.771332 r- 0.00028295 Found lorentz at 14 1.46082 lm= 1.46082 1.95928e-05 -3.07793e-16 lp= 1.46082 1.95928e-05 -0.776564 r- 0.000841003 Found lorentz at 15 1.51304 lm= 1.51304 3.69944e-05 -1.54696e-16 lp= 1.51304 3.69944e-05 -0.756497 r- 0.00163007 Found lorentz at 16 1.93932 lm= 1.93932 0.000103351 -5.76319e-17 lp= 1.93932 0.000103351 -0.771771 r- 0.0044638 Found lorentz at 17 1.7338 lm= 1.7338 7.51799e-05 -7.80728e-17 lp= 1.7338 7.51799e-05 -0.766127 r- 0.00327099 Found lorentz at 18 1.79133 lm= 1.79133 0.000227355 -2.60445e-17 lp= 1.79133 0.000227355 -0.769504 r- 0.00984857 Found lorentz at 19 1.63218 lm= 1.63218 0.000232058 -2.36277e-17 lp= 1.63218 0.000232059 -0.740474 r- 0.0104464 Found lorentz at 20 2.03078 lm= 2.03078 0.000489979 -1.13051e-17 lp= 2.03078 0.00048998 -0.744263 r- 0.0219448 Found lorentz at 21 2.35817 lm= 2.35817 0.000105538 -5.49656e-17 lp= 2.35817 0.000105538 -0.761642 r- 0.0046189 Found lorentz at 22 2.33951 lm= 2.33951 0.000450637 -1.32585e-17 lp= 2.33951 0.000450637 -0.772966 r- 0.0194332 Found lorentz at 23 2.43918 lm= 2.43918 0.000117634 -5.0561e-17 lp= 2.43918 0.000117635 -0.771214 r- 0.00508438 Q = 7.999999999999177 n0=3.595295987125309e-06 n1=1.825987450003716e-07 n2=0.004212833544044195 n3=0.001009731779409547 n4=0.0001974145759861425 n5=1.194959117816635e-05 n6=4.179733918670884e-05 n7=4.974776371875696e-06 n8=1.561118110272541e-06 n9=2.544992294097797e-07 n10=9.247781585262062e-07 n11=0.7736691414493365 n12=0.0003821504159457992 n13=0.0003158566356377477 n14=0.000160301472479808 n15=0.0001462294654084 n16=7.432933003412881e-05 n17=5.310255884570244e-05 n18=9.82544480328295e-05 n19=0.0001814898496952856 n20=0.0001023020074795492 n21=2.793987996094807e-05 n22=0.0001003467607926101 n23=2.446466318874347e-05 n24=0.0004109107623560455 n25=6.888786700028459e-06 n26=0.06077758486963582 n27=0.02211951573737813 n28=0.01343183624853923 n29=0.006785240438447108 n30=0.008828784651244424 n31=0.005380865880537129 n32=0.01432437150603117 n33=0.004416142799699259 n34=0.004520372930503821 n35=0.009195139607687997 n36=0.001150430147773344 n37=0.007576596005317101 n38=0.008796835120152949 n39=0.01444316363037153 n40=0.001173806885830197 n41=0.001369142829779759 n42=0.01597966883103881 n43=0.01116434719494718 n44=0.0002958041544861332 n45=0.0005092831837893161 n46=0.0003809884171262156 n47=0.0003079330015665361 n48=0.000169907635708835 n49=0.0002385405708582632 n50=9.454819513408285e-05 n51=0.0002260150706413902 n52=0.0001571654852936216 n53=0.0001615512732901361 n54=0.0001463607224167686 n55=9.430838044588277e-05 n56=0.0001087685787983575 n57=0.0004520354441187475 n58=6.31022591632955e-05 n59=0.0001657581879350592 n60=0.0003711702877638395 n61=0.0002841835702430029 n62=8.145647662268121e-05 n63=7.129960566210949e-05 n64=0.001457084940905718 n65=0.001489960860813441 Q is here equal to 7.999999999999177 26.) nd: 3.220303495974856 Norm of Spectral functions:  0: 1.0065  1: 0.9812  2: 1.0002  3: 0.9991  4: 0.9990  5: 0.9998  6: 0.9998  7: 1.0023  8: 0.9973  9: 0.9999 10: 0.9987 11: 1.0000 12: 1.0009 13: 0.9998 14: 0.9995 15: 0.9980 16: 0.9997 17: 0.9999 18: 0.9995 19: 0.9933 20: 0.9992 21: 0.9994 22: 1.0006 23: 1.0041 24: 1.2016 25: 0.9030 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0061 30: 1.0011 31: 1.0065 32: 0.9984 33: 1.0059 34: 1.0027 35: 0.9826 36: 1.0082 37: 0.9909 38: 0.9869 39: 0.9972 40: 0.9865 41: 0.9938 42: 0.9985 43: 0.9987 44: 1.0008 45: 0.8816 46: 0.9802 47: 0.9560 48: 0.7770 49: 0.7607 50: 1.2536 51: 1.0793 52: 1.3125 53: 0.7987 54: 1.1206 55: 1.0861 56: 1.0511 57: 1.0250 58: 1.0334 59: 1.0237 60: 1.0201 61: 1.0166 62: 1.0015 63: 1.0028 64: 0.2533 65: 0.6046  0: 2.7890  1: 0.4313 26.) SelfConsistentStep 26.) Difference between steps: 0.07054 27.) DeterminSpectralFunctions ; lambda = -33.05052223462002 -1.966064947286302 Found lorentz at 11 0.00225929 lm= 0.00225929 7.39147e-08 -0.61781 lp= 0.00225929 7.39147e-08 -0.774406 r- 0.000415778 Found lorentz at 12 0.819053 lm= 0.819053 2.13453e-06 -2.83544e-15 lp= 0.819053 2.13453e-06 -0.777967 r- 2.27356e-05 Found lorentz at 13 1.34263 lm= 1.34263 6.49356e-06 -9.1628e-16 lp= 1.34263 6.49356e-06 -0.771357 r- 0.000280612 Found lorentz at 14 1.46088 lm= 1.46088 1.88136e-05 -3.20577e-16 lp= 1.46088 1.88136e-05 -0.776607 r- 0.000807511 Found lorentz at 15 1.51311 lm= 1.51311 3.58156e-05 -1.598e-16 lp= 1.51311 3.58156e-05 -0.756528 r- 0.00157807 Found lorentz at 16 1.93937 lm= 1.93937 0.000102534 -5.80965e-17 lp= 1.93937 0.000102534 -0.771806 r- 0.0044283 Found lorentz at 17 1.73389 lm= 1.73389 7.36751e-05 -7.96764e-17 lp= 1.73389 7.36751e-05 -0.76617 r- 0.00320534 Found lorentz at 18 1.79144 lm= 1.79144 0.000223209 -2.6531e-17 lp= 1.79144 0.000223209 -0.769543 r- 0.00966848 Found lorentz at 19 1.63227 lm= 1.63227 0.000224719 -2.43995e-17 lp= 1.63227 0.00022472 -0.740475 r- 0.010116 Found lorentz at 20 2.0309 lm= 2.0309 0.000486623 -1.13846e-17 lp= 2.0309 0.000486623 -0.744312 r- 0.021793 Found lorentz at 21 2.35832 lm= 2.35832 0.000103247 -5.61972e-17 lp= 2.35832 0.000103247 -0.761723 r- 0.00451815 Found lorentz at 22 2.3397 lm= 2.3397 0.000445967 -1.34007e-17 lp= 2.3397 0.000445967 -0.773064 r- 0.0192294 Found lorentz at 23 2.43933 lm= 2.43933 0.0001145 -5.19556e-17 lp= 2.43933 0.0001145 -0.771293 r- 0.00494841 Q = 8.000000000000814 n0=3.588582793023011e-06 n1=1.821777771898017e-07 n2=0.004278834048037926 n3=0.001031910811540611 n4=0.000201584515661863 n5=1.220062784023143e-05 n6=4.293587755714203e-05 n7=5.089307147281261e-06 n8=1.612152254222326e-06 n9=2.594037399736121e-07 n10=9.453787152743536e-07 n11=0.7734004734503649 n12=0.0003819953216271621 n13=0.000315700298448942 n14=0.0001601741272806027 n15=0.0001461616318836926 n16=7.430054108438478e-05 n17=5.307351467318263e-05 n18=9.817605027107317e-05 n19=0.0001814036157106469 n20=0.0001022484267362442 n21=2.792970018498632e-05 n22=0.000100256042376813 n23=2.445369212783958e-05 n24=0.000410562959243396 n25=6.884478803778013e-06 n26=0.06079187858145858 n27=0.02212798991554727 n28=0.01344218093875988 n29=0.006791626595810361 n30=0.008834088759528052 n31=0.005383953687046271 n32=0.01433778464053206 n33=0.004420268669305401 n34=0.004524638496753483 n35=0.009207533037604437 n36=0.001150960880959339 n37=0.007585981461970114 n38=0.008804228052757324 n39=0.01446658713202247 n40=0.001174989183063711 n41=0.00137059348886411 n42=0.01600786439876742 n43=0.01118490072655629 n44=0.0002963128215792771 n45=0.0005093919760814969 n46=0.0003810665887392908 n47=0.0003079954462735291 n48=0.0001699421596756493 n49=0.0002385886674305209 n50=9.45665106903891e-05 n51=0.0002260604962079806 n52=0.0001571963747367855 n53=0.0001615844368504556 n54=0.0001463920557844322 n55=9.432648000100345e-05 n56=0.0001087899578569553 n57=0.0004521230170275282 n58=6.311402424626505e-05 n59=0.0001657890944461498 n60=0.0003712432869998526 n61=0.0002842381920918609 n62=8.147233717659782e-05 n63=7.131145385886613e-05 n64=0.001457321250636663 n65=0.001490187990419501 Q is here equal to 8.000000000000814 27.) nd: 3.220386851419715 Norm of Spectral functions:  0: 1.0065  1: 0.9802  2: 1.0026  3: 0.9992  4: 0.9994  5: 0.9991  6: 0.9994  7: 0.9997  8: 1.0005  9: 1.0015 10: 0.9983 11: 1.0000 12: 1.0009 13: 0.9998 14: 0.9995 15: 0.9981 16: 0.9997 17: 0.9999 18: 0.9995 19: 0.9936 20: 0.9992 21: 0.9994 22: 1.0006 23: 1.0046 24: 1.3094 25: 0.9340 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0059 30: 1.0010 31: 1.0064 32: 0.9984 33: 1.0068 34: 1.0028 35: 0.9835 36: 1.0085 37: 0.9903 38: 0.9864 39: 0.9968 40: 0.9852 41: 0.9932 42: 0.9980 43: 0.9983 44: 1.0004 45: 0.8816 46: 0.9788 47: 0.9573 48: 0.7771 49: 0.7598 50: 1.2575 51: 1.0819 52: 1.3169 53: 0.7975 54: 1.1230 55: 1.0850 56: 1.0514 57: 1.0252 58: 1.0337 59: 1.0236 60: 1.0199 61: 1.0164 62: 1.0013 63: 1.0024 64: 0.2526 65: 0.6047  0: 2.7888  1: 0.4316 27.) SelfConsistentStep 27.) Difference between steps: 0.06799 28.) DeterminSpectralFunctions ; lambda = -33.05104214590573 -1.966584858572016 Found lorentz at 11 0.00225993 lm= 0.00225993 7.42139e-08 -0.617676 lp= 0.00225993 7.42139e-08 -0.774287 r- 0.000417525 Found lorentz at 12 0.818934 lm= 0.818934 2.15066e-06 -2.81289e-15 lp= 0.818934 2.15066e-06 -0.777789 r- 2.29127e-05 Found lorentz at 13 1.34234 lm= 1.34234 6.61808e-06 -8.98459e-16 lp= 1.34234 6.61808e-06 -0.771108 r- 0.000286085 Found lorentz at 14 1.46052 lm= 1.46052 2.00372e-05 -3.00768e-16 lp= 1.46052 2.00372e-05 -0.776308 r- 0.000860362 Found lorentz at 15 1.5128 lm= 1.5128 3.78298e-05 -1.51185e-16 lp= 1.5128 3.78298e-05 -0.756261 r- 0.00166741 Found lorentz at 16 1.93874 lm= 1.93874 0.000105199 -5.65732e-17 lp= 1.93874 0.000105199 -0.771456 r- 0.00454548 Found lorentz at 17 1.73354 lm= 1.73354 7.73638e-05 -7.58199e-17 lp= 1.73354 7.73638e-05 -0.765879 r- 0.0033671 Found lorentz at 18 1.79099 lm= 1.79099 0.000235037 -2.51774e-17 lp= 1.79099 0.000235037 -0.769261 r- 0.0101845 Found lorentz at 19 1.63188 lm= 1.63188 0.000240755 -2.27606e-17 lp= 1.63188 0.000240755 -0.740253 r- 0.0108411 Found lorentz at 20 2.0304 lm= 2.0304 0.000495193 -1.11772e-17 lp= 2.0304 0.000495194 -0.743968 r- 0.0221871 Found lorentz at 21 2.35764 lm= 2.35764 0.000107471 -5.39267e-17 lp= 2.35764 0.000107471 -0.761286 r- 0.00470569 Found lorentz at 22 2.33903 lm= 2.33903 0.000455346 -1.31092e-17 lp= 2.33903 0.000455346 -0.772608 r- 0.0196454 Found lorentz at 23 2.4386 lm= 2.4386 0.000120054 -4.94946e-17 lp= 2.4386 0.000120054 -0.770846 r- 0.00519145 Q = 8.000000000001515 n0=3.609962243230263e-06 n1=1.83478406331958e-07 n2=0.004335906919471179 n3=0.001051387129122142 n4=0.0002052171456255283 n5=1.242054731242036e-05 n6=4.39445461518549e-05 n7=5.188869343905163e-06 n8=1.657809216595721e-06 n9=2.637831258279209e-07 n10=9.636439143080913e-07 n11=0.7732344939209617 n12=0.0003827244120598998 n13=0.000316394607866842 n14=0.0001606573704744231 n15=0.0001464605085465932 n16=7.44545659211949e-05 n17=5.319572725085821e-05 n18=9.847151763303396e-05 n19=0.0001817801424746285 n20=0.0001024758977623329 n21=2.798310506161232e-05 n22=0.0001005854973150306 n23=2.450690016408727e-05 n24=0.0004118679958168264 n25=6.902714389884613e-06 n26=0.06078241543552406 n27=0.02212759271859668 n28=0.01344634629275332 n29=0.006794589813155896 n30=0.008835478578342309 n31=0.005384829933693359 n32=0.01434440135302968 n33=0.004422134873683918 n34=0.004526699891313549 n35=0.009215168963090567 n36=0.001151025067434276 n37=0.007591626766810647 n38=0.008807858805173274 n39=0.01448178633858063 n40=0.001175612769864873 n41=0.001371364486834341 n42=0.01602650240609467 n43=0.01119889827209841 n44=0.0002966640918118839 n45=0.0005094935056582647 n46=0.000381156464687493 n47=0.0003080778499554497 n48=0.0001699843008330756 n49=0.0002386512270682442 n50=9.459291864482935e-05 n51=0.000226130003651344 n52=0.0001572459434712138 n53=0.0001616422619316879 n54=0.0001464453407062239 n55=9.436390754372499e-05 n56=0.0001088209106645447 n57=0.0004522604118770858 n58=6.313411618695735e-05 n59=0.0001658354463841453 n60=0.0003713482407038832 n61=0.0002843236334437131 n62=8.149841317574888e-05 n63=7.134003110576642e-05 n64=0.001457960393308282 n65=0.001490999103479957 Q is here equal to 8.000000000001515 28.) nd: 3.220387068432267 Norm of Spectral functions:  0: 1.0063  1: 0.9832  2: 1.0010  3: 0.9995  4: 0.9996  5: 0.9999  6: 0.9988  7: 0.9999  8: 1.0024  9: 0.9987 10: 0.9947 11: 1.0000 12: 1.0009 13: 0.9998 14: 0.9994 15: 0.9978 16: 0.9996 17: 0.9999 18: 0.9994 19: 0.9922 20: 0.9991 21: 0.9993 22: 1.0005 23: 1.0029 24: 0.9543 25: 0.7908 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0058 30: 1.0010 31: 1.0064 32: 0.9984 33: 1.0075 34: 1.0029 35: 0.9846 36: 1.0086 37: 0.9901 38: 0.9860 39: 0.9964 40: 0.9841 41: 0.9927 42: 0.9976 43: 0.9983 44: 1.0000 45: 0.8797 46: 0.9808 47: 0.9535 48: 0.7757 49: 0.7596 50: 1.2516 51: 1.0749 52: 1.3078 53: 0.7999 54: 1.1189 55: 1.0870 56: 1.0510 57: 1.0230 58: 1.0331 59: 1.0234 60: 1.0201 61: 1.0167 62: 1.0015 63: 1.0030 64: 0.2533 65: 0.5980  0: 2.7887  1: 0.4317 28.) SelfConsistentStep 28.) Difference between steps: 0.04028 29.) DeterminSpectralFunctions ; lambda = -33.05169368030896 -1.967236392975241 Found lorentz at 11 0.00225585 lm= 0.00225585 7.46852e-08 -0.6178 lp= 0.00225585 7.46852e-08 -0.774128 r- 0.000420264 Found lorentz at 12 0.818695 lm= 0.818695 2.17789e-06 -2.77587e-15 lp= 0.818695 2.17789e-06 -0.777531 r- 2.32105e-05 Found lorentz at 13 1.34184 lm= 1.34184 6.85611e-06 -8.66436e-16 lp= 1.34184 6.85611e-06 -0.770739 r- 0.000296517 Found lorentz at 14 1.45989 lm= 1.45989 2.29555e-05 -2.62221e-16 lp= 1.45989 2.29555e-05 -0.775849 r- 0.000986252 Found lorentz at 15 1.51224 lm= 1.51224 4.24805e-05 -1.34494e-16 lp= 1.51224 4.24805e-05 -0.755867 r- 0.00187337 Found lorentz at 16 1.93774 lm= 1.93774 0.000109351 -5.43515e-17 lp= 1.93774 0.000109351 -0.770935 r- 0.00472808 Found lorentz at 17 1.7329 lm= 1.7329 8.4178e-05 -6.96014e-17 lp= 1.7329 8.41781e-05 -0.765435 r- 0.0036658 Found lorentz at 18 1.79018 lm= 1.79018 0.000254918 -2.31876e-17 lp= 1.79018 0.000254918 -0.768825 r- 0.0110523 Found lorentz at 19 1.63121 lm= 1.63121 0.000272565 -2.00887e-17 lp= 1.63121 0.000272566 -0.739967 r- 0.0122783 Found lorentz at 20 2.02954 lm= 2.02954 0.00051128 -1.08106e-17 lp= 2.02954 0.000511281 -0.743456 r- 0.0229236 Found lorentz at 21 2.35645 lm= 2.35645 0.000116645 -4.95953e-17 lp= 2.35645 0.000116645 -0.760596 r- 0.00511202 Found lorentz at 22 2.33789 lm= 2.33789 0.000474666 -1.25522e-17 lp= 2.33789 0.000474667 -0.771888 r- 0.0204981 Found lorentz at 23 2.43734 lm= 2.43734 0.000132611 -4.47273e-17 lp= 2.43734 0.000132611 -0.770151 r- 0.00573961 Q = 7.999999999999885 n0=3.644733327816078e-06 n1=1.856141060273071e-07 n2=0.004311101969024567 n3=0.001043090871789469 n4=0.000203662583979442 n5=1.232643990544222e-05 n6=4.351873230843004e-05 n7=5.146243642752974e-06 n8=1.638536720678107e-06 n9=2.618368535052191e-07 n10=9.556514846037998e-07 n11=0.7733939623540957 n12=0.0003838477946729957 n13=0.0003174751599203251 n14=0.0001614260692019384 n15=0.0001469255001699486 n16=7.468963762520145e-05 n17=5.33876498095423e-05 n18=9.894264969546262e-05 n19=0.0001823653681340138 n20=0.0001028315804625502 n21=2.806490095289567e-05 n22=0.0001011123537902471 n23=2.458914085520736e-05 n24=0.0004139467388026068 n25=6.931242532604205e-06 n26=0.060753431416751 n27=0.02211646243133401 n28=0.01343841967625472 n29=0.006790394774657521 n30=0.008830614819234951 n31=0.005381877478599338 n32=0.01433492362752813 n33=0.004419558197161286 n34=0.004523805070010298 n35=0.009207953501883704 n36=0.001150453961541143 n37=0.007585652328606743 n38=0.008801971635402178 n39=0.01446888295861182 n40=0.00117485325985653 n41=0.001370458636252017 n42=0.01601170923254266 n43=0.01118862188892965 n44=0.0002964033897547904 n45=0.0005095176580885059 n46=0.0003811971311606289 n47=0.0003081252774689216 n48=0.0001700055533736413 n49=0.0002386863267439217 n50=9.460957718913275e-05 n51=0.0002261781933386646 n52=0.0001572818004690626 n53=0.0001616879964428928 n54=0.0001464871339490462 n55=9.439680733964153e-05 n56=0.000108840870254293 n57=0.0004523554370949624 n58=6.314917666223836e-05 n59=0.0001658657974457907 n60=0.000371414341376175 n61=0.0002843825242855072 n62=8.151763445810573e-05 n63=7.136652346714983e-05 n64=0.00145858336805539 n65=0.001491871232559611 Q is here equal to 7.999999999999885 29.) nd: 3.220292125446782 Norm of Spectral functions:  0: 1.0057  1: 0.9888  2: 1.0020  3: 0.9995  4: 0.9994  5: 0.9997  6: 0.9993  7: 0.9993  8: 1.0023  9: 0.9993 10: 0.9982 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9993 15: 0.9972 16: 0.9995 17: 0.9998 18: 0.9993 19: 0.9883 20: 0.9988 21: 0.9990 22: 1.0004 23: 1.0020 24: 0.6957 25: 0.6729 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0058 30: 1.0010 31: 1.0064 32: 0.9984 33: 1.0072 34: 1.0028 35: 0.9840 36: 1.0085 37: 0.9902 38: 0.9862 39: 0.9966 40: 0.9847 41: 0.9929 42: 0.9978 43: 0.9982 44: 1.0002 45: 0.8772 46: 0.9845 47: 0.9477 48: 0.7740 49: 0.7602 50: 1.2405 51: 1.0643 52: 1.2932 53: 0.8038 54: 1.1113 55: 1.0902 56: 1.0502 57: 1.0204 58: 1.0320 59: 1.0233 60: 1.0205 61: 1.0172 62: 1.0020 63: 1.0039 64: 0.2549 65: 0.5895  0: 2.7887  1: 0.4316 29.) SelfConsistentStep 29.) Difference between steps: 0.06032 30.) DeterminSpectralFunctions ; lambda = -33.0518488068127 -1.967391519478983 Found lorentz at 11 0.00225212 lm= 0.00225212 7.48277e-08 -0.617997 lp= 0.00225212 7.48277e-08 -0.774085 r- 0.000421088 Found lorentz at 12 0.818622 lm= 0.818622 2.18654e-06 -2.76435e-15 lp= 0.818622 2.18654e-06 -0.777456 r- 2.3305e-05 Found lorentz at 13 1.34167 lm= 1.34167 6.92653e-06 -8.57374e-16 lp= 1.34167 6.92653e-06 -0.770625 r- 0.000299607 Found lorentz at 14 1.45969 lm= 1.45969 2.36744e-05 -2.54164e-16 lp= 1.45969 2.36744e-05 -0.775706 r- 0.00101733 Found lorentz at 15 1.51206 lm= 1.51206 4.36775e-05 -1.30766e-16 lp= 1.51206 4.36775e-05 -0.755747 r- 0.00192646 Found lorentz at 16 1.93741 lm= 1.93741 0.000110831 -5.36027e-17 lp= 1.93741 0.000110831 -0.770768 r- 0.00479309 Found lorentz at 17 1.73269 lm= 1.73269 8.62945e-05 -6.787e-17 lp= 1.73269 8.62945e-05 -0.765298 r- 0.00375865 Found lorentz at 18 1.78993 lm= 1.78993 0.000261624 -2.25855e-17 lp= 1.78993 0.000261624 -0.768694 r- 0.011345 Found lorentz at 19 1.631 lm= 1.631 0.000282027 -1.94102e-17 lp= 1.631 0.000282028 -0.73988 r- 0.012706 Found lorentz at 20 2.02927 lm= 2.02927 0.000515938 -1.07084e-17 lp= 2.02927 0.000515939 -0.743294 r- 0.0231375 Found lorentz at 21 2.35607 lm= 2.35607 0.000119113 -4.85397e-17 lp= 2.35607 0.000119113 -0.760377 r- 0.00522168 Found lorentz at 22 2.33751 lm= 2.33751 0.000480061 -1.24037e-17 lp= 2.33751 0.000480062 -0.771656 r- 0.0207373 Found lorentz at 23 2.43694 lm= 2.43694 0.000135929 -4.36101e-17 lp= 2.43694 0.000135929 -0.769927 r- 0.00588493 Q = 7.999999999999633 n0=3.65620837343576e-06 n1=1.863224325904208e-07 n2=0.00425485121173881 n3=0.00102412097278628 n4=0.00020009818124476 n5=1.21117535750386e-05 n6=4.25411478916483e-05 n7=5.048115560740693e-06 n8=1.594446796424454e-06 n9=2.575976121464895e-07 n10=9.378583099111581e-07 n11=0.7736412569760546 n12=0.0003841776305628891 n13=0.0003178005723606406 n14=0.000161667275900201 n15=0.0001470624545992295 n16=7.476107021482241e-05 n17=5.344584432400271e-05 n18=9.909034330656701e-05 n19=0.0001825384865629628 n20=0.0001029382722124355 n21=2.808921906683267e-05 n22=0.0001012789401622401 n23=2.461415248012704e-05 n24=0.0004146032988211397 n25=6.940164745779559e-06 n26=0.06073394035881408 n27=0.02210679434528393 n28=0.01342841527236657 n29=0.006784450639251293 n30=0.008825229344530477 n31=0.005378692646349424 n32=0.01432218425047836 n33=0.004415763785968327 n34=0.004519800496687101 n35=0.009196691780678227 n36=0.001149887830999341 n37=0.007576923370851609 n38=0.00879469847557398 n39=0.01444777550337777 n40=0.00117376203761063 n41=0.001369122078064178 n42=0.01598655528071488 n43=0.01117043232164149 n44=0.0002959523735085069 n45=0.0005094437957347291 n46=0.0003811514108241986 n47=0.0003080946706184734 n48=0.0001699863897169898 n49=0.0002386617759960981 n50=9.460068361977926e-05 n51=0.0002261615833726154 n52=0.0001572713491802584 n53=0.0001616814325770041 n54=0.000146481603830146 n55=9.439541094667596e-05 n56=0.0001088313344840967 n57=0.0004523178459695147 n58=6.314491756313549e-05 n59=0.0001658504637437844 n60=0.0003713788615884611 n61=0.0002843587409805302 n62=8.151241059140635e-05 n63=7.136551171274205e-05 n64=0.001458592233213968 n65=0.001491976863289288 Q is here equal to 7.999999999999633 30.) nd: 3.220202344424731 Norm of Spectral functions:  0: 1.0054  1: 0.9908  2: 1.0023  3: 0.9987  4: 0.9993  5: 0.9993  6: 0.9993  7: 1.0001  8: 0.9989  9: 0.9997 10: 0.9995 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9993 15: 0.9969 16: 0.9994 17: 0.9997 18: 0.9992 19: 0.9865 20: 0.9988 21: 0.9989 22: 1.0003 23: 1.0019 24: 0.6481 25: 0.6410 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0060 30: 1.0010 31: 1.0065 32: 0.9984 33: 1.0064 34: 1.0028 35: 0.9831 36: 1.0083 37: 0.9905 38: 0.9866 39: 0.9969 40: 0.9858 41: 0.9935 42: 0.9982 43: 0.9985 44: 1.0005 45: 0.8764 46: 0.9861 47: 0.9455 48: 0.7732 49: 0.7606 50: 1.2359 51: 1.0602 52: 1.2872 53: 0.8051 54: 1.1084 55: 1.0915 56: 1.0499 57: 1.0198 58: 1.0317 59: 1.0233 60: 1.0207 61: 1.0174 62: 1.0021 63: 1.0042 64: 0.2555 65: 0.5880  0: 2.7888  1: 0.4314 30.) SelfConsistentStep 30.) Difference between steps: 0.04855 31.) DeterminSpectralFunctions ; lambda = -33.05151083890985 -1.967053551576132 Found lorentz at 11 0.00225137 lm= 0.00225137 7.46145e-08 -0.618106 lp= 0.00225137 7.46145e-08 -0.774163 r- 0.000419846 Found lorentz at 12 0.818711 lm= 0.818711 2.17467e-06 -2.78028e-15 lp= 0.818711 2.17467e-06 -0.777573 r- 2.31749e-05 Found lorentz at 13 1.34187 lm= 1.34187 6.82087e-06 -8.71024e-16 lp= 1.34187 6.82087e-06 -0.770788 r- 0.000294974 Found lorentz at 14 1.45994 lm= 1.45994 2.2322e-05 -2.69702e-16 lp= 1.45994 2.2322e-05 -0.775906 r- 0.000958967 Found lorentz at 15 1.5123 lm= 1.5123 4.15268e-05 -1.37603e-16 lp= 1.5123 4.15269e-05 -0.755924 r- 0.00183117 Found lorentz at 16 1.9378 lm= 1.9378 0.00010917 -5.44496e-17 lp= 1.9378 0.00010917 -0.77099 r- 0.0047199 Found lorentz at 17 1.73295 lm= 1.73295 8.33244e-05 -7.0325e-17 lp= 1.73295 8.33244e-05 -0.765493 r- 0.00362836 Found lorentz at 18 1.79026 lm= 1.79026 0.000253309 -2.33384e-17 lp= 1.79026 0.00025331 -0.768885 r- 0.0109817 Found lorentz at 19 1.63128 lm= 1.63128 0.000267817 -2.04472e-17 lp= 1.63128 0.000267818 -0.740009 r- 0.0120638 Found lorentz at 20 2.02963 lm= 2.02963 0.000508729 -1.08667e-17 lp= 2.02963 0.00050873 -0.743519 r- 0.0228073 Found lorentz at 21 2.35656 lm= 2.35656 0.00011498 -5.03239e-17 lp= 2.35656 0.00011498 -0.760675 r- 0.00503853 Found lorentz at 22 2.33798 lm= 2.33798 0.00047151 -1.26388e-17 lp= 2.33798 0.00047151 -0.771968 r- 0.0203597 Found lorentz at 23 2.43745 lm= 2.43745 0.000130174 -4.55729e-17 lp= 2.43745 0.000130174 -0.770223 r- 0.00563363 Q = 7.999999999998988 n0=3.641470811997191e-06 n1=1.854161788676922e-07 n2=0.004215007056357118 n3=0.00101068692062612 n4=0.0001975585316103657 n5=1.195938752389898e-05 n6=4.18491696258817e-05 n7=4.97775176804735e-06 n8=1.563323182636748e-06 n9=2.546219089234017e-07 n10=9.252540591735721e-07 n11=0.7737758813741619 n12=0.0003836620070897803 n13=0.0003173133950903168 n14=0.0001613311128782439 n15=0.0001468492384297387 n16=7.465597873947241e-05 n17=5.335963912943216e-05 n18=9.888413906007973e-05 n19=0.0001822710518149329 n20=0.000102777262993286 n21=2.805206887729786e-05 n22=0.0001010494540765402 n23=2.457740929511823e-05 n24=0.0004136961412373968 n25=6.927572449027445e-06 n26=0.06073574716575092 n27=0.0221053326620844 n28=0.01342422886013586 n29=0.006781647606268365 n30=0.008823434376183841 n31=0.005377636324424668 n32=0.01431628652527287 n33=0.004413956909727659 n34=0.004517920113457369 n35=0.009190521914646015 n36=0.001149749933717644 n37=0.007572363864711942 n38=0.00879158288600718 n39=0.01443576741710699 n40=0.001173224745236845 n41=0.001368448925997445 n42=0.01597185298971612 n43=0.01115945635723528 n44=0.0002956803806892419 n45=0.0005093449524691414 n46=0.0003810703901197813 n47=0.0003080248624367437 n48=0.0001699491560770277 n49=0.0002386080061588428 n50=9.457813745398853e-05 n51=0.0002261064503091246 n52=0.0001572323507339403 n53=0.0001616391608015036 n54=0.0001464435624103053 n55=9.436856629312706e-05 n56=0.0001088055902366332 n57=0.0004522035377293361 n58=6.312865708432117e-05 n59=0.0001658103062967146 n60=0.0003712892113475123 n61=0.0002842873722542878 n62=8.149190720324053e-05 n63=7.134390668137244e-05 n64=0.001458119909041798 n65=0.001491417299514826 Q is here equal to 7.999999999998988 31.) nd: 3.220182930753034 Norm of Spectral functions:  0: 1.0057  1: 0.9885  2: 1.0004  3: 0.9988  4: 0.9990  5: 0.9999  6: 0.9999  7: 1.0022  8: 0.9969  9: 1.0000 10: 0.9983 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9993 15: 0.9972 16: 0.9995 17: 0.9998 18: 0.9993 19: 0.9888 20: 0.9989 21: 0.9991 22: 1.0004 23: 1.0020 24: 0.7077 25: 0.6725 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0061 30: 1.0011 31: 1.0066 32: 0.9983 33: 1.0058 34: 1.0027 35: 0.9826 36: 1.0082 37: 0.9909 38: 0.9869 39: 0.9972 40: 0.9866 41: 0.9938 42: 0.9985 43: 0.9987 44: 1.0008 45: 0.8775 46: 0.9848 47: 0.9476 48: 0.7737 49: 0.7604 50: 1.2397 51: 1.0639 52: 1.2921 53: 0.8037 54: 1.1109 55: 1.0905 56: 1.0502 57: 1.0210 58: 1.0321 59: 1.0233 60: 1.0206 61: 1.0172 62: 1.0020 63: 1.0038 64: 0.2549 65: 0.5926  0: 2.7889  1: 0.4312 31.) SelfConsistentStep 31.) Difference between steps: 0.02891 32.) DeterminSpectralFunctions ; lambda = -33.05103097112961 -1.96657368379589 Found lorentz at 11 0.00225285 lm= 0.00225285 7.4285e-08 -0.618106 lp= 0.00225285 7.4285e-08 -0.774279 r- 0.00041793 Found lorentz at 12 0.818849 lm= 0.818849 2.15599e-06 -2.80566e-15 lp= 0.818849 2.15599e-06 -0.777752 r- 2.29706e-05 Found lorentz at 13 1.34218 lm= 1.34218 6.66486e-06 -8.92e-16 lp= 1.34218 6.66486e-06 -0.771042 r- 0.000288132 Found lorentz at 14 1.46033 lm= 1.46033 2.0556e-05 -2.9311e-16 lp= 1.46033 2.0556e-05 -0.776219 r- 0.000882739 Found lorentz at 15 1.51266 lm= 1.51266 3.86862e-05 -1.47814e-16 lp= 1.51266 3.86862e-05 -0.7562 r- 0.00170529 Found lorentz at 16 1.93843 lm= 1.93843 0.00010621 -5.60184e-17 lp= 1.93843 0.00010621 -0.771344 r- 0.00458982 Found lorentz at 17 1.73335 lm= 1.73335 7.88007e-05 -7.44215e-17 lp= 1.73335 7.88007e-05 -0.765798 r- 0.00343001 Found lorentz at 18 1.79077 lm= 1.79077 0.000239599 -2.46929e-17 lp= 1.79077 0.000239599 -0.769181 r- 0.0103833 Found lorentz at 19 1.63173 lm= 1.63173 0.000247275 -2.21584e-17 lp= 1.63173 0.000247276 -0.74022 r- 0.0111353 Found lorentz at 20 2.03019 lm= 2.03019 0.000498152 -1.11081e-17 lp= 2.03019 0.000498153 -0.743878 r- 0.0223223 Found lorentz at 21 2.35732 lm= 2.35732 0.000109236 -5.30358e-17 lp= 2.35732 0.000109236 -0.761144 r- 0.00478384 Found lorentz at 22 2.33874 lm= 2.33874 0.000459205 -1.29942e-17 lp= 2.33874 0.000459205 -0.772463 r- 0.0198156 Found lorentz at 23 2.43825 lm= 2.43825 0.000122427 -4.85165e-17 lp= 2.43825 0.000122427 -0.770697 r- 0.00529509 Q = 8.000000000001675 n0=3.617240233887582e-06 n1=1.839288301247444e-07 n2=0.004201468744893762 n3=0.001006041187456817 n4=0.0001966814051665487 n5=1.190640007565914e-05 n6=4.160846813145944e-05 n7=4.953311399335882e-06 n8=1.55240347782838e-06 n9=2.53517139421957e-07 n10=9.206724476952531e-07 n11=0.7737740901846403 n12=0.0003828715740094831 n13=0.0003165571062039144 n14=0.0001607957163662547 n15=0.0001465222289933455 n16=7.449235164809315e-05 n17=5.322553829080519e-05 n18=9.855628252316282e-05 n19=0.0001818590644103524 n20=0.0001025277016771194 n21=2.799495730976012e-05 n22=0.0001006821135321101 n23=2.452016220338727e-05 n24=0.000412247887297878 n25=6.907602312444905e-06 n26=0.06075204000021665 n27=0.0221104274091916 n28=0.01342628839570731 n29=0.006782608637816694 n30=0.00882515683257017 n31=0.005378553435807874 n32=0.01431785507506964 n33=0.00441465718803442 n34=0.004518474528124734 n35=0.00919057806893063 n36=0.00114999606280966 n37=0.007572499944459255 n38=0.008792444988063147 n39=0.01443521989699779 n40=0.001173332822662574 n41=0.001368574312445718 n42=0.01597088046899054 n43=0.0111583408977733 n44=0.0002956451629543347 n45=0.0005092970015391913 n46=0.0003810202301623238 n47=0.0003079752974258456 n48=0.0001699247045041999 n49=0.0002385704573177953 n50=9.456128512231345e-05 n51=0.0002260619361394515 n52=0.0001571998399576639 n53=0.0001616007684812716 n54=0.0001464089365927778 n55=9.43420388331813e-05 n56=0.0001087860019810565 n57=0.0004521125606915891 n58=6.311494237728892e-05 n59=0.0001657798335601713 n60=0.000371222273138863 n61=0.0002842308044222012 n62=8.147459048080065e-05 n63=7.132220826184667e-05 n64=0.001457622741291799 n65=0.001490759668421362 Q is here equal to 8.000000000001675 32.) nd: 3.220227361921715 Norm of Spectral functions:  0: 1.0062  1: 0.9845  2: 0.9998  3: 0.9997  4: 0.9989  5: 0.9996  6: 0.9996  7: 1.0023  8: 0.9981  9: 0.9997 10: 1.0007 11: 1.0000 12: 1.0009 13: 0.9998 14: 0.9994 15: 0.9977 16: 0.9996 17: 0.9998 18: 0.9994 19: 0.9915 20: 0.9990 21: 0.9992 22: 1.0005 23: 1.0025 24: 0.8677 25: 0.7536 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0062 30: 1.0011 31: 1.0066 32: 0.9983 33: 1.0057 34: 1.0027 35: 0.9825 36: 1.0081 37: 0.9910 38: 0.9870 39: 0.9972 40: 0.9868 41: 0.9939 42: 0.9986 43: 0.9987 44: 1.0009 45: 0.8793 46: 0.9822 47: 0.9516 48: 0.7750 49: 0.7600 50: 1.2473 51: 1.0715 52: 1.3025 53: 0.8008 54: 1.1160 55: 1.0884 56: 1.0507 57: 1.0231 58: 1.0328 59: 1.0235 60: 1.0203 61: 1.0169 62: 1.0017 63: 1.0032 64: 0.2537 65: 0.5991  0: 2.7890  1: 0.4313 32.) SelfConsistentStep 32.) Difference between steps: 0.02954 33.) DeterminSpectralFunctions ; lambda = -33.05070848352739 -1.966251196193678 Found lorentz at 11 0.00225542 lm= 0.00225542 7.40281e-08 -0.618012 lp= 0.00225542 7.40281e-08 -0.77436 r- 0.000416441 Found lorentz at 12 0.818967 lm= 0.818967 2.14107e-06 -2.82619e-15 lp= 0.818967 2.14107e-06 -0.777886 r- 2.28077e-05 Found lorentz at 13 1.34243 lm= 1.34243 6.54104e-06 -9.09339e-16 lp= 1.34243 6.54104e-06 -0.771234 r- 0.000282709 Found lorentz at 14 1.46064 lm= 1.46064 1.91923e-05 -3.14132e-16 lp= 1.46064 1.91923e-05 -0.776461 r- 0.000823923 Found lorentz at 15 1.51294 lm= 1.51294 3.64972e-05 -1.56767e-16 lp= 1.51294 3.64972e-05 -0.756409 r- 0.00160836 Found lorentz at 16 1.93892 lm= 1.93892 0.000103715 -5.7406e-17 lp= 1.93892 0.000103715 -0.771615 r- 0.00448045 Found lorentz at 17 1.73368 lm= 1.73368 7.51775e-05 -7.8056e-17 lp= 1.73368 7.51775e-05 -0.766032 r- 0.00327129 Found lorentz at 18 1.79118 lm= 1.79118 0.000228349 -2.59246e-17 lp= 1.79118 0.00022835 -0.769407 r- 0.00989288 Found lorentz at 19 1.63207 lm= 1.63207 0.000231096 -2.37199e-17 lp= 1.63207 0.000231097 -0.740378 r- 0.0104045 Found lorentz at 20 2.03064 lm= 2.03064 0.000489808 -1.13057e-17 lp= 2.03064 0.000489809 -0.744154 r- 0.0219403 Found lorentz at 21 2.35793 lm= 2.35793 0.000104715 -5.53788e-17 lp= 2.35793 0.000104715 -0.76151 r- 0.00458365 Found lorentz at 22 2.33934 lm= 2.33934 0.000449391 -1.32913e-17 lp= 2.33934 0.000449391 -0.772853 r- 0.0193824 Found lorentz at 23 2.4389 lm= 2.4389 0.000116413 -5.10722e-17 lp= 2.4389 0.000116413 -0.771069 r- 0.00503254 Q = 7.999999999999821 n0=3.597467118237782e-06 n1=1.827148670260296e-07 n2=0.004218769886251508 n3=0.001011733162599583 n4=0.0001977629046174108 n5=1.197074539226471e-05 n6=4.18980771328735e-05 n7=4.983084171546253e-06 n8=1.565225679256379e-06 n9=2.546881213916536e-07 n10=9.257381168786006e-07 n11=0.7736545578185275 n12=0.0003822562386652496 n13=0.0003159636730853007 n14=0.0001603672644562037 n15=0.0001462670243579104 n16=7.436503511229802e-05 n17=5.311994331097932e-05 n18=9.829406702676283e-05 n19=0.0001815368394187763 n20=0.0001023316826011814 n21=2.795068756253246e-05 n22=0.0001003870249051109 n23=2.447536609241044e-05 n24=0.0004110889955783886 n25=6.891792065137871e-06 n26=0.06077141627524407 n27=0.02211826489560217 n28=0.01343259817904133 n29=0.00678628688441015 n30=0.008828934792650837 n31=0.005380657200825153 n32=0.01432503652045016 n33=0.004417121999185691 n34=0.004520829801331161 n35=0.009196067776987059 n36=0.00115043118216971 n37=0.007576678369109501 n38=0.008796286617250711 n39=0.01444503783512514 n40=0.001173943324765545 n41=0.001369324466329524 n42=0.01598251646310869 n43=0.01116652460754667 n44=0.0002958400411841973 n45=0.000509321426749458 n46=0.0003810261347027199 n47=0.0003079726055373509 n48=0.000169925635983516 n49=0.0002385689892412719 n50=9.45590808972769e-05 n51=0.0002260532284339657 n52=0.0001571922876999081 n53=0.0001615892842948206 n54=0.0001463989331115191 n55=9.43317371179934e-05 n56=0.0001087832002674186 n57=0.0004520941454448406 n58=6.311133842709937e-05 n59=0.0001657748656623248 n60=0.000371213511978233 n61=0.0002842195181035427 n62=8.147030253784449e-05 n63=7.131283811028213e-05 n64=0.001457388570137593 n65=0.001490397986409427 Q is here equal to 7.999999999999821 33.) nd: 3.220301784597961 Norm of Spectral functions:  0: 1.0064  1: 0.9815  2: 1.0005  3: 0.9988  4: 0.9991  5: 0.9999  6: 0.9999  7: 1.0021  8: 0.9967  9: 0.9999 10: 0.9981 11: 1.0000 12: 1.0009 13: 0.9998 14: 0.9995 15: 0.9979 16: 0.9996 17: 0.9999 18: 0.9995 19: 0.9929 20: 0.9991 21: 0.9993 22: 1.0005 23: 1.0033 24: 1.0940 25: 0.8483 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0061 30: 1.0011 31: 1.0065 32: 0.9984 33: 1.0061 34: 1.0027 35: 0.9827 36: 1.0083 37: 0.9908 38: 0.9868 39: 0.9971 40: 0.9863 41: 0.9937 42: 0.9985 43: 0.9987 44: 1.0008 45: 0.8806 46: 0.9798 47: 0.9552 48: 0.7761 49: 0.7595 50: 1.2544 51: 1.0785 52: 1.3124 53: 0.7983 54: 1.1207 55: 1.0863 56: 1.0512 57: 1.0247 58: 1.0335 59: 1.0236 60: 1.0200 61: 1.0165 62: 1.0014 63: 1.0026 64: 0.2527 65: 0.6035  0: 2.7889  1: 0.4314 33.) SelfConsistentStep 33.) Difference between steps: 0.04975 34.) DeterminSpectralFunctions ; lambda = -33.05070502700318 -1.966247739669459 Found lorentz at 11 0.00225798 lm= 0.00225798 7.39709e-08 -0.617859 lp= 0.00225798 7.39709e-08 -0.774366 r- 0.000416115 Found lorentz at 12 0.818993 lm= 0.818993 2.13701e-06 -2.83169e-15 lp= 0.818993 2.13701e-06 -0.777905 r- 2.27639e-05 Found lorentz at 13 1.34247 lm= 1.34247 6.50254e-06 -9.14796e-16 lp= 1.34247 6.50254e-06 -0.771265 r- 0.000281034 Found lorentz at 14 1.46071 lm= 1.46071 1.8698e-05 -3.22474e-16 lp= 1.46071 1.8698e-05 -0.776507 r- 0.000802656 Found lorentz at 15 1.51301 lm= 1.51301 3.57247e-05 -1.60171e-16 lp= 1.51301 3.57247e-05 -0.756444 r- 0.00157424 Found lorentz at 16 1.939 lm= 1.939 0.000103052 -5.77822e-17 lp= 1.939 0.000103052 -0.77166 r- 0.00445155 Found lorentz at 17 1.73376 lm= 1.73376 7.40691e-05 -7.92333e-17 lp= 1.73376 7.40691e-05 -0.766077 r- 0.00322287 Found lorentz at 18 1.79127 lm= 1.79127 0.000225121 -2.62991e-17 lp= 1.79127 0.000225122 -0.769448 r- 0.00975251 Found lorentz at 19 1.63215 lm= 1.63215 0.000225842 -2.42726e-17 lp= 1.63215 0.000225843 -0.740392 r- 0.0101677 Found lorentz at 20 2.03074 lm= 2.03074 0.000487381 -1.13636e-17 lp= 2.03074 0.000487382 -0.744206 r- 0.0218301 Found lorentz at 21 2.35807 lm= 2.35807 0.000103195 -5.62059e-17 lp= 2.35807 0.000103195 -0.761588 r- 0.00451666 Found lorentz at 22 2.3395 lm= 2.3395 0.000446233 -1.33885e-17 lp= 2.3395 0.000446233 -0.772941 r- 0.0192439 Found lorentz at 23 2.43905 lm= 2.43905 0.000114327 -5.20146e-17 lp= 2.43905 0.000114327 -0.771147 r- 0.00494186 Q = 8.000000000001025 n0=3.592160233306405e-06 n1=1.823811856957486e-07 n2=0.004265004337891365 n3=0.001027255533039599 n4=0.000200680838562253 n5=1.21464320490251e-05 n6=4.269437459497685e-05 n7=5.063166155153999e-06 n8=1.600888761334274e-06 n9=2.581241659303468e-07 n10=9.401540106169731e-07 n11=0.7734624192542519 n12=0.0003821255637322665 n13=0.0003158323875044309 n14=0.0001602634897727359 n15=0.000146210954850159 n16=7.43389811249982e-05 n17=5.3095805510645e-05 n18=9.823026774173552e-05 n19=0.000181465951279628 n20=0.0001022874743622196 n21=2.794160483187198e-05 n22=0.0001003137351904319 n23=2.446574623879967e-05 n24=0.0004108047461572162 n25=6.888111490490604e-06 n26=0.06078292061052225 n27=0.02212469567763684 n28=0.01344010377961843 n29=0.006790862990508315 n30=0.008832821009882278 n31=0.005382935026485547 n32=0.01433470335095195 n33=0.004420064720422072 n34=0.004523893218513112 n35=0.009204919131051642 n36=0.001150823044647634 n37=0.007583409970102789 n38=0.00880164944341196 n39=0.01446168741880486 n40=0.001174788597018913 n41=0.001370361697271339 n42=0.01600251593165801 n43=0.01118107684337375 n44=0.0002962003490458375 n45=0.0005093950381663214 n46=0.0003810777066686328 n47=0.0003080127944094439 n48=0.0001699482646372204 n49=0.0002386000383792926 n50=9.457092875990237e-05 n51=0.0002260813701916243 n52=0.0001572112419692764 n53=0.0001616087741450295 n54=0.0001464171961443999 n55=9.434197114052338e-05 n56=0.0001087967648231259 n57=0.0004521496601306896 n58=6.311865253745082e-05 n59=0.0001657947532623327 n60=0.0003712605022100108 n61=0.0002842541839048234 n62=8.148004009361658e-05 n63=7.131962539374501e-05 n64=0.001457519045307861 n65=0.001490506172108629 Q is here equal to 8.000000000001025 34.) nd: 3.220364169327628 Norm of Spectral functions:  0: 1.0065  1: 0.9807  2: 1.0025  3: 0.9989  4: 0.9993  5: 0.9992  6: 0.9992  7: 0.9999  8: 0.9999  9: 1.0003 10: 0.9992 11: 1.0000 12: 1.0009 13: 0.9998 14: 0.9995 15: 0.9980 16: 0.9996 17: 0.9999 18: 0.9995 19: 0.9932 20: 0.9992 21: 0.9994 22: 1.0006 23: 1.0035 24: 1.1738 25: 0.8749 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0059 30: 1.0010 31: 1.0065 32: 0.9984 33: 1.0068 34: 1.0028 35: 0.9833 36: 1.0084 37: 0.9904 38: 0.9865 39: 0.9968 40: 0.9854 41: 0.9933 42: 0.9981 43: 0.9984 44: 1.0005 45: 0.8808 46: 0.9788 47: 0.9563 48: 0.7763 49: 0.7590 50: 1.2573 51: 1.0806 52: 1.3158 53: 0.7974 54: 1.1225 55: 1.0854 56: 1.0514 57: 1.0249 58: 1.0337 59: 1.0235 60: 1.0199 61: 1.0164 62: 1.0013 63: 1.0024 64: 0.2522 65: 0.6037  0: 2.7888  1: 0.4315 34.) SelfConsistentStep 34.) Difference between steps: 0.04839 35.) DeterminSpectralFunctions ; lambda = -33.05105750743497 -1.966600220101252 Found lorentz at 11 0.00225853 lm= 0.00225853 7.41749e-08 -0.617761 lp= 0.00225853 7.41749e-08 -0.774286 r- 0.000417306 Found lorentz at 12 0.818917 lm= 0.818917 2.14803e-06 -2.8163e-15 lp= 0.818917 2.14803e-06 -0.777785 r- 2.28848e-05 Found lorentz at 13 1.34229 lm= 1.34229 6.58803e-06 -9.02537e-16 lp= 1.34229 6.58803e-06 -0.771099 r- 0.000284789 Found lorentz at 14 1.46047 lm= 1.46047 1.95514e-05 -3.0824e-16 lp= 1.46047 1.95514e-05 -0.776307 r- 0.000839506 Found lorentz at 15 1.5128 lm= 1.5128 3.71162e-05 -1.54094e-16 lp= 1.5128 3.71162e-05 -0.756265 r- 0.00163594 Found lorentz at 16 1.9386 lm= 1.9386 0.000104877 -5.67429e-17 lp= 1.9386 0.000104877 -0.771429 r- 0.00453172 Found lorentz at 17 1.73353 lm= 1.73353 7.65905e-05 -7.65859e-17 lp= 1.73353 7.65905e-05 -0.765882 r- 0.00333343 Found lorentz at 18 1.79097 lm= 1.79097 0.000233191 -2.53766e-17 lp= 1.79097 0.000233191 -0.769259 r- 0.0101046 Found lorentz at 19 1.63188 lm= 1.63188 0.000236778 -2.31422e-17 lp= 1.63188 0.000236779 -0.740242 r- 0.0106622 Found lorentz at 20 2.03041 lm= 2.0304 0.00049326 -1.12212e-17 lp= 2.03041 0.000493261 -0.743975 r- 0.0221003 Found lorentz at 21 2.35763 lm= 2.35763 0.000106119 -5.46154e-17 lp= 2.35763 0.000106119 -0.761297 r- 0.00464641 Found lorentz at 22 2.33906 lm= 2.33906 0.000452718 -1.31863e-17 lp= 2.33906 0.000452718 -0.772636 r- 0.0195313 Found lorentz at 23 2.43857 lm= 2.43857 0.000118141 -5.02964e-17 lp= 2.43857 0.000118141 -0.770849 r- 0.00510871 Q = 8.000000000000986 n0=3.606782087463213e-06 n1=1.832690781517539e-07 n2=0.00430537593611473 n3=0.001040984442777339 n4=0.0002032468449414199 n5=1.230159198715858e-05 n6=4.340374215649638e-05 n7=5.133538781184615e-06 n8=1.632910368252369e-06 n9=2.612113753901919e-07 n10=9.530336604262883e-07 n11=0.7733413058242145 n12=0.0003826245015736478 n13=0.0003163065430929253 n14=0.0001605934357024224 n15=0.0001464157584819989 n16=7.444345715281223e-05 n17=5.317925195254296e-05 n18=9.843201536465728e-05 n19=0.0001817242635435189 n20=0.0001024431912798258 n21=2.797790145965133e-05 n22=0.0001005388597825918 n23=2.450188497156296e-05 n24=0.0004116952999075456 n25=6.900500874939164e-06 n26=0.06077742352007341 n27=0.02212482234726576 n28=0.01344329448887324 n29=0.006793066100569742 n30=0.008833958454491544 n31=0.005383656442564512 n32=0.01433964420282977 n33=0.004421443108953762 n34=0.004525426339878685 n35=0.009210498129474281 n36=0.00115088540030988 n37=0.007587557249932643 n38=0.008804376785308005 n39=0.01447270838954525 n40=0.001175246985167909 n41=0.001370929116858484 n42=0.01601599811942485 n43=0.01119118509256081 n44=0.0002964543705045926 n45=0.0005094691636581818 n46=0.0003811420438197364 n47=0.0003080709644285116 n48=0.0001699783055482693 n49=0.0002386442696765502 n50=9.458964078047687e-05 n51=0.000226129641282466 n52=0.0001572455741565867 n53=0.00016164820696358 n54=0.0001464533305342759 n55=9.43673723480643e-05 n56=0.0001088184908404498 n57=0.0004522461939000635 n58=6.313267914645029e-05 n59=0.000165827550145076 n60=0.0003713346950486525 n61=0.0002843142498781004 n62=8.149812272968451e-05 n63=7.133926358058678e-05 n64=0.001457956285443248 n65=0.00149105331882057 Q is here equal to 8.000000000000986 35.) nd: 3.220368220015552 Norm of Spectral functions:  0: 1.0063  1: 0.9828  2: 1.0023  3: 0.9995  4: 0.9994  5: 0.9996  6: 0.9995  7: 0.9993  8: 1.0017  9: 1.0001 10: 0.9984 11: 1.0000 12: 1.0009 13: 0.9998 14: 0.9994 15: 0.9978 16: 0.9996 17: 0.9999 18: 0.9994 19: 0.9922 20: 0.9991 21: 0.9993 22: 1.0005 23: 1.0028 24: 0.9596 25: 0.7865 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0058 30: 1.0010 31: 1.0064 32: 0.9984 33: 1.0073 34: 1.0028 35: 0.9840 36: 1.0086 37: 0.9902 38: 0.9862 39: 0.9966 40: 0.9847 41: 0.9929 42: 0.9978 43: 0.9982 44: 1.0002 45: 0.8795 46: 0.9802 47: 0.9538 48: 0.7754 49: 0.7589 50: 1.2532 51: 1.0758 52: 1.3096 53: 0.7992 54: 1.1197 55: 1.0867 56: 1.0511 57: 1.0233 58: 1.0333 59: 1.0234 60: 1.0200 61: 1.0166 62: 1.0015 63: 1.0028 64: 0.2527 65: 0.5990  0: 2.7888  1: 0.4316 35.) SelfConsistentStep 35.) Difference between steps: 0.02313 36.) DeterminSpectralFunctions ; lambda = -33.05151392187754 -1.967056634543827 Found lorentz at 11 0.00225595 lm= 0.00225595 7.45019e-08 -0.617832 lp= 0.00225595 7.45019e-08 -0.774175 r- 0.000419206 Found lorentz at 12 0.818773 lm= 0.818773 2.16687e-06 -2.79054e-15 lp= 0.818773 2.16687e-06 -0.777609 r- 2.30908e-05 Found lorentz at 13 1.34197 lm= 1.34197 6.7476e-06 -8.80616e-16 lp= 1.34197 6.7476e-06 -0.770846 r- 0.000291783 Found lorentz at 14 1.46007 lm= 1.46007 2.13975e-05 -2.81418e-16 lp= 1.46007 2.13975e-05 -0.775993 r- 0.000919146 Found lorentz at 15 1.51243 lm= 1.51243 4.00774e-05 -1.42605e-16 lp= 1.51243 4.00774e-05 -0.755993 r- 0.0017671 Found lorentz at 16 1.93795 lm= 1.93795 0.000107833 -5.51367e-17 lp= 1.93795 0.000107833 -0.771074 r- 0.00466159 Found lorentz at 17 1.73311 lm= 1.73311 8.12087e-05 -7.21733e-17 lp= 1.73311 8.12087e-05 -0.765578 r- 0.00353583 Found lorentz at 18 1.79046 lm= 1.79045 0.000247062 -2.39335e-17 lp= 1.79046 0.000247063 -0.768965 r- 0.0107098 Found lorentz at 19 1.63144 lm= 1.63144 0.000257956 -2.12306e-17 lp= 1.63144 0.000257957 -0.74004 r- 0.0116191 Found lorentz at 20 2.02984 lm= 2.02983 0.000503994 -1.09717e-17 lp= 2.02984 0.000503995 -0.743619 r- 0.022592 Found lorentz at 21 2.35684 lm= 2.35684 0.000112021 -5.16739e-17 lp= 2.35684 0.000112021 -0.760825 r- 0.00490786 Found lorentz at 22 2.33829 lm= 2.33829 0.000465304 -1.28131e-17 lp= 2.33829 0.000465304 -0.772139 r- 0.0200872 Found lorentz at 23 2.43774 lm= 2.43774 0.000126138 -4.70496e-17 lp= 2.43774 0.000126138 -0.770373 r- 0.00545788 Q = 8.000000000001243 n0=3.631143437261981e-06 n1=1.8476368283207e-07 n2=0.00429420801599681 n3=0.001037299916334342 n4=0.0002025549921560375 n5=1.22597965378093e-05 n6=4.321614351890784e-05 n7=5.114640491027948e-06 n8=1.624486114309926e-06 n9=2.603553313683971e-07 n10=9.495213261328134e-07 n11=0.7734318685880858 n12=0.0003834085788754296 n13=0.000317059747030778 n14=0.0001611292416874522 n15=0.0001467403188992257 n16=7.460688682879188e-05 n17=5.331300288500872e-05 n18=9.876029868118551e-05 n19=0.000182133096197178 n20=0.0001026913958498338 n21=2.803474947473804e-05 n22=0.0001009064630887093 n23=2.455903569374142e-05 n24=0.0004131454711125596 n25=6.920392697362464e-06 n26=0.06075789084790442 n27=0.02211752406636041 n28=0.01343838195643931 n29=0.006790475353845473 n30=0.008830849056412699 n31=0.005381804468935392 n32=0.01433395693844173 n33=0.004419825064163921 n34=0.004523665627739421 n35=0.009206391919729967 n36=0.001150511608474766 n37=0.007584149578075922 n38=0.008800880079144211 n39=0.01446547501582154 n40=0.001174792521056802 n41=0.001370386772762145 n42=0.01600775206652147 n43=0.01118554548007525 n44=0.0002963125682076111 n45=0.0005094913479232668 n46=0.0003811739983323559 n47=0.0003081066297096402 n48=0.000169994701794109 n49=0.0002386707845229909 n50=9.460212701177504e-05 n51=0.0002261647521691672 n52=0.0001572715838659308 n53=0.0001616807487297767 n54=0.0001464829045426745 n55=9.439061738187456e-05 n56=0.0001088332645489047 n57=0.0004523162807949685 n58=6.314366237453974e-05 n59=0.0001658501878221636 n60=0.0003713841037165125 n61=0.0002843577209725873 n62=8.151206257405676e-05 n63=7.13581499062915e-05 n64=0.001458398019308379 n65=0.001491664319871185 Q is here equal to 8.000000000001243 36.) nd: 3.22030514724381 Norm of Spectral functions:  0: 1.0060  1: 0.9866  2: 1.0025  3: 0.9994  4: 0.9994  5: 0.9994  6: 0.9995  7: 0.9994  8: 1.0010  9: 1.0012 10: 0.9983 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9994 15: 0.9974 16: 0.9995 17: 0.9998 18: 0.9993 19: 0.9899 20: 0.9989 21: 0.9991 22: 1.0004 23: 1.0022 24: 0.7527 25: 0.6942 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0059 30: 1.0010 31: 1.0064 32: 0.9984 33: 1.0071 34: 1.0028 35: 0.9838 36: 1.0085 37: 0.9903 38: 0.9863 39: 0.9967 40: 0.9849 41: 0.9930 42: 0.9979 43: 0.9983 44: 1.0003 45: 0.8778 46: 0.9828 47: 0.9496 48: 0.7742 49: 0.7594 50: 1.2453 51: 1.0681 52: 1.2989 53: 0.8020 54: 1.1144 55: 1.0890 56: 1.0505 57: 1.0214 58: 1.0325 59: 1.0232 60: 1.0203 61: 1.0170 62: 1.0017 63: 1.0035 64: 0.2539 65: 0.5930  0: 2.7888  1: 0.4315 36.) SelfConsistentStep 36.) Difference between steps: 0.04427 37.) DeterminSpectralFunctions ; lambda = -33.05166285550433 -1.967205568170616 Found lorentz at 11 0.00225314 lm= 0.00225314 7.46327e-08 -0.617974 lp= 0.00225314 7.46327e-08 -0.774136 r- 0.000419964 Found lorentz at 12 0.81871 lm= 0.81871 2.17477e-06 -2.77992e-15 lp= 0.81871 2.17477e-06 -0.777541 r- 2.31769e-05 Found lorentz at 13 1.34183 lm= 1.34183 6.81343e-06 -8.7188e-16 lp= 1.34183 6.81343e-06 -0.770746 r- 0.000294668 Found lorentz at 14 1.4599 lm= 1.4599 2.21154e-05 -2.72194e-16 lp= 1.4599 2.21154e-05 -0.775867 r- 0.000950139 Found lorentz at 15 1.51228 lm= 1.51228 4.12453e-05 -1.38528e-16 lp= 1.51228 4.12453e-05 -0.755885 r- 0.00181885 Found lorentz at 16 1.93767 lm= 1.93767 0.000109149 -5.44515e-17 lp= 1.93767 0.000109149 -0.770929 r- 0.00471936 Found lorentz at 17 1.73293 lm= 1.73293 8.31531e-05 -7.0463e-17 lp= 1.73293 8.31531e-05 -0.765455 r- 0.00362108 Found lorentz at 18 1.79024 lm= 1.79024 0.000253092 -2.33562e-17 lp= 1.79024 0.000253092 -0.768847 r- 0.0109728 Found lorentz at 19 1.63126 lm= 1.63126 0.000266735 -2.05275e-17 lp= 1.63126 0.000266736 -0.739962 r- 0.0120158 Found lorentz at 20 2.0296 lm= 2.0296 0.000508364 -1.08732e-17 lp= 2.0296 0.000508365 -0.743476 r- 0.0227923 Found lorentz at 21 2.35651 lm= 2.35651 0.000114402 -5.05723e-17 lp= 2.35651 0.000114402 -0.760631 r- 0.00501349 Found lorentz at 22 2.33796 lm= 2.33796 0.000470456 -1.2666e-17 lp= 2.33796 0.000470456 -0.771933 r- 0.0203151 Found lorentz at 23 2.43739 lm= 2.43739 0.000129332 -4.58642e-17 lp= 2.43739 0.000129332 -0.770175 r- 0.00559751 Q = 7.999999999999987 n0=3.641524967131002e-06 n1=1.854024293491263e-07 n2=0.004254322040226452 n3=0.001023870804844322 n4=0.0002000319740558665 n5=1.210781796959226e-05 n6=4.252515312658429e-05 n7=5.045275990426424e-06 n8=1.593378911880862e-06 n9=2.573547715493027e-07 n10=9.369458996846629e-07 n11=0.7736111081366047 n12=0.0003837154069557311 n13=0.000317359790924449 n14=0.0001613495926237372 n15=0.0001468678950970258 n16=7.467188649775185e-05 n17=5.336660958739147e-05 n18=9.889526718359253e-05 n19=0.0001822942151095969 n20=0.0001027901648827071 n21=2.805707794529624e-05 n22=0.0001010584497153107 n23=2.458187854432091e-05 n24=0.0004137436290403532 n25=6.928499748067979e-06 n26=0.06074273401854245 n27=0.02211018467307835 n28=0.01343100275968602 n29=0.006786113112049279 n30=0.008826838195221415 n31=0.005379437573726777 n32=0.01432462171114965 n33=0.004417042309380538 n34=0.004520727961204561 n35=0.009198209726280727 n36=0.001150086037806621 n37=0.007577800739691135 n38=0.008795538028585502 n39=0.01445018631522726 n40=0.001173993310190484 n41=0.00136940950160562 n42=0.01598955039932673 n43=0.01117242025092189 n44=0.0002959865145565017 n45=0.0005094442666660635 n46=0.0003811464147638604 n47=0.0003080892477750507 n48=0.0001699834062350979 n49=0.0002386567079252318 n50=9.459737352546417e-05 n51=0.0002261564357488973 n52=0.0001572666776014514 n53=0.0001616786439903647 n54=0.0001464810891727012 n55=9.439141343971679e-05 n56=0.0001088281784575322 n57=0.0004522976029933641 n58=6.314180788867097e-05 n59=0.000165842164312669 n60=0.0003713650245063565 n61=0.0002843458579323813 n62=8.150971766307882e-05 n63=7.135916326299444e-05 n64=0.001458443059424665 n65=0.001491786434829986 Q is here equal to 7.999999999999987 37.) nd: 3.220237159913873 Norm of Spectral functions:  0: 1.0057  1: 0.9883  2: 1.0023  3: 0.9987  4: 0.9993  5: 0.9994  6: 0.9993  7: 1.0002  8: 0.9988  9: 0.9996 10: 0.9996 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9993 15: 0.9972 16: 0.9995 17: 0.9998 18: 0.9993 19: 0.9886 20: 0.9989 21: 0.9990 22: 1.0004 23: 1.0020 24: 0.6978 25: 0.6633 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0060 30: 1.0010 31: 1.0065 32: 0.9984 33: 1.0065 34: 1.0028 35: 0.9831 36: 1.0083 37: 0.9905 38: 0.9866 39: 0.9969 40: 0.9857 41: 0.9934 42: 0.9982 43: 0.9985 44: 1.0005 45: 0.8771 46: 0.9842 47: 0.9477 48: 0.7735 49: 0.7597 50: 1.2413 51: 1.0645 52: 1.2937 53: 0.8033 54: 1.1118 55: 1.0902 56: 1.0503 57: 1.0207 58: 1.0322 59: 1.0232 60: 1.0205 61: 1.0172 62: 1.0019 63: 1.0037 64: 0.2544 65: 0.5912  0: 2.7888  1: 0.4314 37.) SelfConsistentStep 37.) Difference between steps: 0.03717 38.) DeterminSpectralFunctions ; lambda = -33.05144066279183 -1.96698337545811 Found lorentz at 11 0.00225235 lm= 0.00225235 7.45003e-08 -0.618064 lp= 0.00225235 7.45003e-08 -0.774186 r- 0.000419191 Found lorentz at 12 0.81876 lm= 0.81876 2.1675e-06 -2.78979e-15 lp= 0.81876 2.1675e-06 -0.777615 r- 2.30972e-05 Found lorentz at 13 1.34195 lm= 1.34195 6.7507e-06 -8.80217e-16 lp= 1.34195 6.7507e-06 -0.770849 r- 0.000291916 Found lorentz at 14 1.46004 lm= 1.46004 2.13489e-05 -2.82058e-16 lp= 1.46004 2.13489e-05 -0.775992 r- 0.000917059 Found lorentz at 15 1.51242 lm= 1.51242 4.00185e-05 -1.42817e-16 lp= 1.51242 4.00185e-05 -0.755997 r- 0.00176449 Found lorentz at 16 1.93792 lm= 1.93792 0.000108113 -5.49931e-17 lp= 1.93792 0.000108113 -0.771069 r- 0.00467373 Found lorentz at 17 1.73308 lm= 1.73308 8.13745e-05 -7.20261e-17 lp= 1.73308 8.13745e-05 -0.765577 r- 0.00354306 Found lorentz at 18 1.79043 lm= 1.79043 0.000247992 -2.38438e-17 lp= 1.79043 0.000247992 -0.768966 r- 0.01075 Found lorentz at 19 1.63143 lm= 1.63143 0.000258342 -2.11993e-17 lp= 1.63143 0.000258343 -0.740047 r- 0.0116363 Found lorentz at 20 2.02982 lm= 2.02981 0.000504084 -1.09697e-17 lp= 2.02981 0.000504085 -0.743618 r- 0.022596 Found lorentz at 21 2.35681 lm= 2.35681 0.000112035 -5.16662e-17 lp= 2.35681 0.000112035 -0.760817 r- 0.00490854 Found lorentz at 22 2.33824 lm= 2.33824 0.000465511 -1.2807e-17 lp= 2.33824 0.000465511 -0.772127 r- 0.0200965 Found lorentz at 23 2.4377 lm= 2.4377 0.000126054 -4.70794e-17 lp= 2.4377 0.000126054 -0.77036 r- 0.00545433 Q = 7.999999999999218 n0=3.632411186215319e-06 n1=1.848430918788244e-07 n2=0.004222582888273567 n3=0.001013169001195562 n4=0.0001980121414340242 n5=1.198651620077738e-05 n6=4.197423157751282e-05 n7=4.989452392302644e-06 n8=1.568615598812745e-06 n9=2.549833025678104e-07 n10=9.269273592352937e-07 n11=0.7737225540836844 n12=0.0003833923808276383 n13=0.0003170552229349413 n14=0.0001611406875750651 n15=0.000146734662273538 n16=7.460575113091567e-05 n17=5.33128101769106e-05 n18=9.876716937909944e-05 n19=0.0001821271885556331 n20=0.000102689678551529 n21=2.803372713892146e-05 n22=0.0001009160272832623 n23=2.455883843531465e-05 n24=0.000413179590478448 n25=6.920627566400545e-06 n26=0.06074269514846071 n27=0.02210847056086883 n28=0.0134273550769613 n29=0.006783715216981207 n30=0.008825194250997663 n31=0.005378476870837258 n32=0.01431958753932567 n33=0.004415496145560324 n34=0.004519121240408755 n35=0.009193091915072003 n36=0.001149947835819803 n37=0.00757399711768451 n38=0.008792842544240389 n39=0.01444027345362223 n40=0.001173537436028971 n41=0.001368840655410423 n42=0.01597745218806125 n43=0.01116344338282044 n44=0.0002957636560719246 n45=0.0005093732305567963 n46=0.0003810887912513558 n47=0.0003080398627040214 n48=0.0001699570147705042 n49=0.0002386186690956341 n50=9.458155485157122e-05 n51=0.0002261176006181864 n52=0.0001572392761728906 n53=0.0001616489098650464 n54=0.0001464542095696266 n55=9.437269838497447e-05 n56=0.0001088100569968354 n57=0.0004522176188204596 n58=6.313047133006176e-05 n59=0.0001658140678270619 n60=0.0003713020632634275 n61=0.0002842959339339332 n62=8.149535015339635e-05 n63=7.134432179262889e-05 n64=0.001458119681939773 n65=0.001491405923263763 Q is here equal to 7.999999999999218 38.) nd: 3.220217057583667 Norm of Spectral functions:  0: 1.0059  1: 0.9869  2: 1.0008  3: 0.9986  4: 0.9991  5: 0.9999  6: 0.9999  7: 1.0020  8: 0.9962  9: 0.9999 10: 0.9979 11: 1.0000 12: 1.0009 13: 0.9997 14: 0.9994 15: 0.9974 16: 0.9995 17: 0.9998 18: 0.9993 19: 0.9898 20: 0.9989 21: 0.9991 22: 1.0004 23: 1.0021 24: 0.7457 25: 0.6870 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0061 30: 1.0011 31: 1.0066 32: 0.9984 33: 1.0061 34: 1.0027 35: 0.9827 36: 1.0082 37: 0.9908 38: 0.9868 39: 0.9971 40: 0.9863 41: 0.9937 42: 0.9984 43: 0.9987 44: 1.0007 45: 0.8778 46: 0.9834 47: 0.9490 48: 0.7739 49: 0.7596 50: 1.2435 51: 1.0668 52: 1.2967 53: 0.8023 54: 1.1133 55: 1.0896 56: 1.0505 57: 1.0215 58: 1.0324 59: 1.0233 60: 1.0204 61: 1.0170 62: 1.0018 63: 1.0035 64: 0.2541 65: 0.5943  0: 2.7889  1: 0.4313 38.) SelfConsistentStep 38.) Difference between steps: 0.02203 39.) DeterminSpectralFunctions ; lambda = -33.05108232123913 -1.966625033905412 Found lorentz at 11 0.00225338 lm= 0.00225338 7.426e-08 -0.618068 lp= 0.00225338 7.426e-08 -0.774272 r- 0.000417793 Found lorentz at 12 0.818855 lm= 0.818855 2.15389e-06 -2.80837e-15 lp= 0.818855 2.15389e-06 -0.777747 r- 2.29483e-05 Found lorentz at 13 1.34217 lm= 1.34217 6.63869e-06 -8.95502e-16 lp= 1.34217 6.63869e-06 -0.771036 r- 0.000287003 Found lorentz at 14 1.46032 lm= 1.46032 2.01146e-05 -2.99543e-16 lp= 1.46032 2.01147e-05 -0.776221 r- 0.000863785 Found lorentz at 15 1.51268 lm= 1.51268 3.80262e-05 -1.5038e-16 lp= 1.51268 3.80262e-05 -0.7562 r- 0.0016762 Found lorentz at 16 1.93838 lm= 1.93838 0.000105939 -5.61597e-17 lp= 1.93838 0.000105939 -0.77133 r- 0.00457819 Found lorentz at 17 1.73338 lm= 1.73338 7.81107e-05 -7.50796e-17 lp= 1.73338 7.81107e-05 -0.765801 r- 0.00339995 Found lorentz at 18 1.79079 lm= 1.79079 0.000237986 -2.48604e-17 lp= 1.79079 0.000237986 -0.769183 r- 0.0103134 Found lorentz at 19 1.63174 lm= 1.63174 0.000243633 -2.24886e-17 lp= 1.63174 0.000243634 -0.740203 r- 0.0109715 Found lorentz at 20 2.03022 lm= 2.03022 0.000496508 -1.1145e-17 lp= 2.03022 0.000496509 -0.743882 r- 0.0222486 Found lorentz at 21 2.35736 lm= 2.35736 0.000107989 -5.36501e-17 lp= 2.35736 0.000107989 -0.76116 r- 0.00472916 Found lorentz at 22 2.33879 lm= 2.33879 0.000456798 -1.30636e-17 lp= 2.33879 0.000456799 -0.77249 r- 0.0197111 Found lorentz at 23 2.43828 lm= 2.43828 0.000120625 -4.92427e-17 lp= 2.43828 0.000120625 -0.770707 r- 0.00521707 Q = 7.999999999999859 n0=3.614678698451138e-06 n1=1.837547942761302e-07 n2=0.004211830187725244 n3=0.001009483767039093 n4=0.0001973168696423984 n5=1.194458076552945e-05 n6=4.178329175456476e-05 n7=4.970114155466247e-06 n8=1.559969052585386e-06 n9=2.541264441900287e-07 n10=9.23349870182907e-07 n11=0.7737258589444602 n12=0.0003828131910257024 n13=0.0003165011594498858 n14=0.0001607489629734507 n15=0.0001464952370330339 n16=7.448553612339598e-05 n17=5.321460012868523e-05 n18=9.852729357009366e-05 n19=0.0001818255864002122 n20=0.0001025069487838428 n21=2.799180119402502e-05 n22=0.0001006472662325474 n23=2.451683621145106e-05 n24=0.0004121190687747659 n25=6.905979334718308e-06 n26=0.060754397167091 n27=0.02211202545131847 n28=0.01342862576338533 n29=0.006784244578517278 n30=0.008826323755741326 n31=0.005379092377761901 n32=0.01432047630202453 n33=0.004415877303493156 n34=0.004519426692451284 n35=0.009192916234335229 n36=0.001150113275304619 n37=0.007573960909053767 n38=0.008793377233286364 n39=0.01443945534515725 n40=0.00117359044020055 n41=0.001368898438521775 n42=0.0159762088823036 n43=0.01116224393056524 n44=0.00029572945920323 n45=0.0005093349552422509 n46=0.0003810494704190837 n47=0.0003080012960718298 n48=0.0001699379478537579 n49=0.0002385894551436805 n50=9.456855575053319e-05 n51=0.0002260831143821012 n52=0.0001572141529188797 n53=0.000161619215539768 n54=0.0001464273393873258 n55=9.435231448210352e-05 n56=0.000108794886029181 n57=0.0004521475934395702 n58=6.31199393035933e-05 n59=0.0001657905959075998 n60=0.0003712503686532893 n61=0.0002842523971289748 n62=8.148200118674106e-05 n63=7.132782282018841e-05 n64=0.001457742157646738 n65=0.001490907779338727 Q is here equal to 7.999999999999859 39.) nd: 3.220247307133572 Norm of Spectral functions:  0: 1.0062  1: 0.9841  2: 1.0002  3: 0.9990  4: 0.9990  5: 0.9998  6: 0.9998  7: 1.0023  8: 0.9974  9: 0.9999 10: 0.9989 11: 1.0000 12: 1.0009 13: 0.9998 14: 0.9994 15: 0.9977 16: 0.9996 17: 0.9998 18: 0.9994 19: 0.9915 20: 0.9990 21: 0.9992 22: 1.0005 23: 1.0025 24: 0.8767 25: 0.7510 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0061 30: 1.0011 31: 1.0066 32: 0.9983 33: 1.0060 34: 1.0027 35: 0.9826 36: 1.0082 37: 0.9909 38: 0.9869 39: 0.9972 40: 0.9865 41: 0.9938 42: 0.9985 43: 0.9987 44: 1.0008 45: 0.8791 46: 0.9816 47: 0.9520 48: 0.7749 49: 0.7594 50: 1.2491 51: 1.0724 52: 1.3044 53: 0.8003 54: 1.1170 55: 1.0880 56: 1.0508 57: 1.0231 58: 1.0330 59: 1.0234 60: 1.0202 61: 1.0168 62: 1.0016 63: 1.0031 64: 0.2533 65: 0.5990  0: 2.7889  1: 0.4313 39.) SelfConsistentStep 39.) Difference between steps: 0.0234 40.) DeterminSpectralFunctions ; lambda = -33.05083184891702 -1.966374561583304 Found lorentz at 11 0.00225538 lm= 0.00225538 7.40677e-08 -0.617994 lp= 0.00225538 7.40677e-08 -0.774334 r- 0.000416678 Found lorentz at 12 0.818938 lm= 0.818938 2.14272e-06 -2.82374e-15 lp= 0.818938 2.14272e-06 -0.777849 r- 2.28263e-05 Found lorentz at 13 1.34235 lm= 1.34235 6.547e-06 -9.08387e-16 lp= 1.34235 6.547e-06 -0.771181 r- 0.000282986 Found lorentz at 14 1.46055 lm= 1.46055 1.91256e-05 -3.15181e-16 lp= 1.46055 1.91256e-05 -0.776404 r- 0.000821119 Found lorentz at 15 1.51289 lm= 1.51289 3.64319e-05 -1.57026e-16 lp= 1.51289 3.6432e-05 -0.756358 r- 0.00160559 Found lorentz at 16 1.93874 lm= 1.93874 0.000104071 -5.71982e-17 lp= 1.93874 0.000104071 -0.771535 r- 0.00449627 Found lorentz at 17 1.73362 lm= 1.73362 7.54173e-05 -7.77968e-17 lp= 1.73362 7.54174e-05 -0.765979 r- 0.00328196 Found lorentz at 18 1.79109 lm= 1.79109 0.000229567 -2.57835e-17 lp= 1.79109 0.000229567 -0.769353 r- 0.00994633 Found lorentz at 19 1.632 lm= 1.632 0.000231653 -2.36594e-17 lp= 1.632 0.000231654 -0.740324 r- 0.0104303 Found lorentz at 20 2.03055 lm= 2.03055 0.000490349 -1.12914e-17 lp= 2.03055 0.00049035 -0.744091 r- 0.0219664 Found lorentz at 21 2.35781 lm= 2.35781 0.000104693 -5.53796e-17 lp= 2.35781 0.000104693 -0.761435 r- 0.00458313 Found lorentz at 22 2.33925 lm= 2.33925 0.000449624 -1.32821e-17 lp= 2.33925 0.000449624 -0.772784 r- 0.0193941 Found lorentz at 23 2.43876 lm= 2.43876 0.00011625 -5.11329e-17 lp= 2.43876 0.00011625 -0.770988 r- 0.00502604 Q = 7.999999999999873 n0=3.599870717607021e-06 n1=1.828462415246053e-07 n2=0.004226250411908726 n3=0.001014245560131814 n4=0.0001982186556781161 n5=1.199845397572541e-05 n6=4.202580122763567e-05 n7=4.994890481188297e-06 n8=1.570736474466585e-06 n9=2.551349512405754e-07 n10=9.276550205740061e-07 n11=0.7736322432653399 n12=0.0003823517040097552 n13=0.0003160560788557712 n14=0.0001604281837982085 n15=0.000146303976787286 n16=7.438965647638921e-05 n17=5.313542204881791e-05 n18=9.833094632218736e-05 n19=0.000181584159965185 n20=0.0001023600362718869 n21=2.795850078272336e-05 n22=0.0001004263543532786 n23=2.448316216544071e-05 n24=0.0004112503759094894 n25=6.894095558299357e-06 n26=0.06076903966614898 n27=0.02211796825668754 n28=0.01343341710833732 n29=0.006787006459026731 n30=0.008829173955197802 n31=0.005380706469142787 n32=0.01432601411581397 n33=0.004417702024392857 n34=0.004521218508374227 n35=0.009197208873626891 n36=0.001150439784059015 n37=0.007577269350227989 n38=0.008796416576040378 n39=0.01444715951439406 n40=0.001174057755724665 n41=0.001369470362250323 n42=0.01598530689055731 n43=0.01116865228011995 n44=0.0002958839633641481 n45=0.0005093503753715121 n46=0.0003810514875884329 n47=0.000307997101081791 n48=0.0001699375539173977 n49=0.0002385867233923652 n50=9.456628428437489e-05 n51=0.0002260747262467804 n52=0.0001572071912317689 n53=0.0001616089803271324 n54=0.0001464182566197419 n55=9.434360883730182e-05 n56=0.0001087919953711014 n57=0.0004521305765345889 n58=6.311677088816625e-05 n59=0.0001657858173789113 n60=0.0003712412956761028 n61=0.0002842419487865785 n62=8.147812499926015e-05 n63=7.132020464390271e-05 n64=0.001457553399738141 n65=0.001490619728144485 Q is here equal to 7.999999999999873 40.) nd: 3.220302903481838 Norm of Spectral functions:  0: 1.0064  1: 0.9818  2: 1.0009  3: 0.9985  4: 0.9991  5: 0.9999  6: 0.9999  7: 1.0018  8: 0.9960  9: 0.9998 10: 0.9980 11: 1.0000 12: 1.0009 13: 0.9998 14: 0.9995 15: 0.9979 16: 0.9996 17: 0.9999 18: 0.9994 19: 0.9926 20: 0.9991 21: 0.9993 22: 1.0005 23: 1.0030 24: 1.0420 25: 0.8214 26: 0.9998 27: 1.0003 28: 1.0016 29: 1.0061 30: 1.0011 31: 1.0065 32: 0.9984 33: 1.0063 34: 1.0028 35: 0.9828 36: 1.0083 37: 0.9907 38: 0.9868 39: 0.9971 40: 0.9862 41: 0.9936 42: 0.9984 43: 0.9986 44: 1.0007 45: 0.8802 46: 0.9798 47: 0.9548 48: 0.7757 49: 0.7591 50: 1.2544 51: 1.0776 52: 1.3117 53: 0.7984 54: 1.1205 55: 1.0864 56: 1.0512 57: 1.0243 58: 1.0335 59: 1.0235 60: 1.0200 61: 1.0165 62: 1.0014 63: 1.0026 64: 0.2525 65: 0.6024  0: 2.7889  1: 0.4314 40.) SelfConsistentStep 40.) Difference between steps: 0.03702 Missing doping : 0 : 0.0123413 1 : 0.00146481