Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp susc = Susc.out Ed = [-15.2253,-14.227] 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 = -15.2253 Ed1 = -14.227 T = 0.01 N0 = 6 N1 = 8 valence state0 = 1 0 with Energy0 = -15.2253 valence state1 = 0 1 with Energy1 = -14.227 valence state2 = 1.966140.033856 with Energy2 = -25.2197 valence state3 = 1.832490.167513 with Energy3 = -24.6712 valence state4 = 1 1 with Energy4 = -24.3063 valence state5 = 1.028760.971242 with Energy5 = -23.9703 valence state6 = 1 1 with Energy6 = -23.9523 valence state7 = 0.337271.66273 with Energy7 = -23.5627 valence state8 = 0.005097561.9949 with Energy8 = -22.9297 valence state9 = 1.054410.945591 with Energy9 = -23.0528 valence state10 = 0.6165661.38343 with Energy10 = -22.31 valence state11 = 2.79480.205196 with Energy11 = -29.6534 valence state12 = 1.931211.06879 with Energy12 = -28.8907 valence state13 = 1.664671.33533 with Energy13 = -28.3547 valence state14 = 2.108810.891194 with Energy14 = -28.2383 valence state15 = 2.153780.846223 with Energy15 = -28.1276 valence state16 = 1.000591.99941 with Energy16 = -27.7707 valence state17 = 1.92251.0775 with Energy17 = -27.9302 valence state18 = 1.885391.11461 with Energy18 = -27.8833 valence state19 = 2.292740.707263 with Energy19 = -27.9386 valence state20 = 1.7711.229 with Energy20 = -27.5555 valence state21 = 1.154521.84548 with Energy21 = -27.2889 valence state22 = 1.572661.42734 with Energy22 = -27.3467 valence state23 = 1.234881.76512 with Energy23 = -27.2489 valence state24 = 1.089531.91047 with Energy24 = -26.0376 valence state25 = 0.7852882.21471 with Energy25 = -25.0792 valence state26 = 3.41850.581497 with Energy26 = -27.9114 valence state27 = 2.725871.27413 with Energy27 = -27.3408 valence state28 = 2.281961.71804 with Energy28 = -26.88 valence state29 = 2.088781.91122 with Energy29 = -26.5414 valence state30 = 3.55210.447899 with Energy30 = -26.9164 valence state31 = 2.851111.14889 with Energy31 = -26.6077 valence state32 = 3.180360.819638 with Energy32 = -26.5911 valence state33 = 2.044211.95579 with Energy33 = -26.2849 valence state34 = 2.719391.28061 with Energy34 = -26.3662 valence state35 = 2.853161.14684 with Energy35 = -26.2833 valence state36 = 2.614861.38514 with Energy36 = -26.2035 valence state37 = 2.893151.10685 with Energy37 = -26.2162 valence state38 = 2.368891.63111 with Energy38 = -26.0332 valence state39 = 2.318331.68167 with Energy39 = -25.9019 valence state40 = 2.410381.58962 with Energy40 = -25.921 valence state41 = 2.107851.89215 with Energy41 = -25.8004 valence state42 = 2.267881.73212 with Energy42 = -25.7397 valence state43 = 1.658412.34159 with Energy43 = -24.2032 valence state44 = 1.456222.54378 with Energy44 = -22.8885 valence state45 = 4.082260.917737 with Energy45 = -20.1675 valence state46 = 3.469821.53018 with Energy46 = -19.7272 valence state47 = 3.031281.96872 with Energy47 = -19.3486 valence state48 = 3.514731.48527 with Energy48 = -19.3344 valence state49 = 3.702491.29751 with Energy49 = -19.3762 valence state50 = 3.348631.65137 with Energy50 = -19.2692 valence state51 = 2.765322.23468 with Energy51 = -19.0444 valence state52 = 3.131261.86874 with Energy52 = -18.9837 valence state53 = 2.638152.36185 with Energy53 = -18.8064 valence state54 = 2.831292.16871 with Energy54 = -18.7073 valence state55 = 2.747332.25267 with Energy55 = -18.6274 valence state56 = 3.233081.76692 with Energy56 = -18.5706 valence state57 = 3.301681.69832 with Energy57 = -18.4674 valence state58 = 3.065741.93426 with Energy58 = -18.3461 valence state59 = 3.257691.74231 with Energy59 = -18.2521 valence state60 = 3.264591.73541 with Energy60 = -18.244 valence state61 = 3.239381.76062 with Energy61 = -18.2344 valence state62 = 2.808172.19183 with Energy62 = -18.0541 valence state63 = 3.390711.60929 with Energy63 = -18.1601 valence state64 = 2.37152.6285 with Energy64 = -16.4762 valence state65 = 1.966143.03386 with Energy65 = -14.9722 ***************************************** Sigma.000: Number of entries: 447 Sigma.000: Number of columns: 1 Sigma.000: Peak-position 0 WARRNING: Not enough columns is input self-energy for pseudoparticles.... Creating default! 1.) DeterminSpectralFunctions ; lambda = -33.40070001998637 -3.747337318544691 Found lorentz at 11 1.09 lm= 1.09 6.31296e-21 -0.631296 lp= 1.09 6.31296e-21 -0.631296 r- 4.34686e-28 Found lorentz at 13 2.39603 lm= 2.39548 0.0158914 -1.79517e-19 lp= 2.39575 0.0159083 -0.53452 r- 0.992363 Q = 8.000002664854001 n0=4.296927308621272e-196 n1=6.065691175106935e-198 n2=0.008610099599756985 n3=0.001934845598024898 n4=0.0003822051112640106 n5=2.226868787212464e-05 n6=7.727566647428338e-05 n7=8.853606090976137e-06 n8=2.620150598910198e-06 n9=2.367930842242728e-07 n10=9.200915381394605e-07 n11=0.7857149477751312 n12=1.411071377615355e-77 n13=2.796958284878506e-20 n14=6.605136390902082e-80 n15=2.052893730838507e-78 n16=2.198378942916666e-81 n17=7.557833269484681e-80 n18=9.516457784473179e-81 n19=2.371422163595257e-78 n20=4.246462066019078e-79 n21=4.029835209552225e-82 n22=2.436084706675748e-81 n23=3.157199202558926e-82 n24=5.05620563773173e-80 n25=1.014208754997699e-83 n26=0.0506341310353037 n27=0.01977768073140169 n28=0.01293943858132519 n29=0.006778563569879738 n30=0.008509927442202914 n31=0.005255613750850854 n32=0.01413100925448131 n33=0.004531182083252096 n34=0.004561009519057344 n35=0.009311799661899612 n36=0.001183381374245436 n37=0.007709663218529868 n38=0.00928224725703806 n39=0.01533047127350907 n40=0.001220268264227332 n41=0.001461292865127262 n42=0.01723350225324853 n43=0.01306368483269028 n44=0.0003308599518939494 n45=2.10178962702842e-78 n46=1.047312426641164e-78 n47=7.626530829765456e-79 n48=5.456931192801862e-79 n49=5.758839068989782e-79 n50=3.159828383259726e-79 n51=3.387625707978395e-79 n52=1.636531550804955e-79 n53=1.518946937210014e-79 n54=2.202518485098482e-79 n55=1.780182831715634e-80 n56=1.547608211515254e-79 n57=1.497637859925934e-78 n58=8.914766713166411e-80 n59=3.373133270110039e-79 n60=1.227498099479045e-78 n61=7.994257398497387e-79 n62=1.017828541057624e-79 n63=2.727266491367072e-80 n64=9.349560500552542e-79 n65=6.470593177270887e-80 Q is here equal to 8.000002664854001 1.) nd: 3.192206401615459 Norm of Spectral functions:  0: 0.2311  1: 0.1334  2: 0.7536  3: 0.5214  4: 0.8098  5: 0.4318  6: 0.4744  7: 1.0188  8: 0.5081  9: 1.4096 10: 0.4214 11: 1.0018 12: 0.9926 13: 1.0010 14: 0.8873 15: 1.0066 16: 0.9837 17: 1.0571 18: 0.9906 19: 1.0271 20: 0.9997 21: 0.9925 22: 1.7072 23: 0.9983 24: 1.1162 25: 0.9561 26: 1.0124 27: 0.9991 28: 0.9993 29: 0.9976 30: 1.0044 31: 1.1702 32: 0.9808 33: 1.0074 34: 1.0079 35: 1.0315 36: 0.9943 37: 0.9894 38: 0.9981 39: 1.0006 40: 0.9929 41: 0.9940 42: 1.0177 43: 1.0270 44: 0.8987 45: 0.0321 46: 0.0263 47: 0.0276 48: 0.0258 49: 0.0245 50: 0.0428 51: 0.0267 52: 0.0246 53: 0.0525 54: 0.0252 55: 0.0241 56: 0.0291 57: 1.0311 58: 0.0292 59: 0.0227 60: 0.0227 61: 0.0237 62: 0.5061 63: 0.0274 64: 0.0180 65: 0.0142  0: 2.7761  1: 0.4161 1.) SelfConsistentStep 1.) Difference between steps: 0.9557 2.) DeterminSpectralFunctions ; lambda = -31.57380550421618 -1.920442802774495 Found lorentz at 11 0.00309512 lm= 0.00309493 5.42615e-05 -0.574033 lp= 0.00309508 5.42626e-05 -0.782256 r- 0.220744 Found lorentz at 12 0.797754 lm= 0.797752 0.000727034 -8.35898e-18 lp= 0.797753 0.000727036 -0.77957 r- 0.00772801 Found lorentz at 13 1.31831 lm= 1.31831 0.00095843 -6.15534e-18 lp= 1.31831 0.00095843 -0.768079 r- 0.0415942 Found lorentz at 14 1.43454 lm= 1.43454 0.00097916 -6.15184e-18 lp= 1.43454 0.000979164 -0.776123 r- 0.0420537 Found lorentz at 15 1.5025 lm= 1.50249 0.00123676 -4.23873e-18 lp= 1.50249 0.00123677 -0.72404 r- 0.0569384 Found lorentz at 16 1.89926 lm= 1.89926 0.00149707 -3.95475e-18 lp= 1.89926 0.00149708 -0.769454 r- 0.0648547 Found lorentz at 17 1.72653 lm= 1.72637 0.00233232 -2.44475e-18 lp= 1.72645 0.00234142 -0.757218 r- 0.103187 Found lorentz at 18 1.77112 lm= 1.77111 0.00203726 -2.90107e-18 lp= 1.77112 0.0020373 -0.768792 r- 0.0883339 Found lorentz at 19 1.59554 lm= 1.59554 0.00145162 -3.06511e-18 lp= 1.59554 0.00145162 -0.667037 r- 0.0725409 Found lorentz at 21 2.30946 lm= 2.30938 0.00294858 -1.92365e-18 lp= 2.30942 0.00295078 -0.753532 r- 0.130559 Found lorentz at 22 2.30282 lm= 2.30269 0.00429666 -1.33181e-18 lp= 2.30276 0.00429987 -0.756865 r- 0.189412 Found lorentz at 23 2.40383 lm= 2.40382 0.00259526 -2.25669e-18 lp= 2.40382 0.00259534 -0.765307 r- 0.113042 Q = 7.999999999996821 n0=4.529277530277733e-06 n1=2.172545806676566e-07 n2=0.01107686172633095 n3=0.002356926333678865 n4=0.0004591664275852089 n5=2.610340018099884e-05 n6=9.052964882439125e-05 n7=1.007001883970828e-05 n8=2.943388653452227e-06 n9=2.632298166033466e-07 n10=1.009327698996398e-06 n11=0.7186307681772638 n12=0.0003139476484501145 n13=0.0002500592688613489 n14=0.0001414459467366169 n15=0.0001073189617642267 n16=5.615248637166901e-05 n17=3.763531345957809e-05 n18=8.035566224010591e-05 n19=0.0001381638463990434 n20=7.273589632558409e-05 n21=1.93476210830184e-05 n22=8.650857381454764e-05 n23=1.737997467833248e-05 n24=0.0003172214791860632 n25=4.755951399065891e-06 n26=0.07118313046939942 n27=0.02651427292506192 n28=0.0168005089685676 n29=0.00861533301680246 n30=0.01099413571434506 n31=0.006734074951246591 n32=0.0179850286094463 n33=0.005676768289210384 n34=0.00573556370408679 n35=0.0116834537067951 n36=0.001473447309143332 n37=0.00965194001019256 n38=0.01154422371744919 n39=0.01893303264610291 n40=0.001504270637211296 n41=0.001784989132386493 n42=0.02117648877101035 n43=0.01505052258175929 n44=0.0003665412271352301 n45=0.0001475498810714508 n46=0.00011292554900908 n47=9.302090434704675e-05 n48=5.108960302451725e-05 n49=7.282143769555666e-05 n50=2.85625129765745e-05 n51=7.007013129137688e-05 n52=4.995974499648354e-05 n53=5.173901363015209e-05 n54=4.707329552415934e-05 n55=3.143702897192047e-05 n56=3.370783966078677e-05 n57=0.0001386463219027248 n58=1.98319902826136e-05 n59=5.240118165968986e-05 n60=0.0001133421111175845 n61=8.781030421269052e-05 n62=2.599015803776167e-05 n63=2.376129202897278e-05 n64=0.0004987055371874618 n65=0.0005394109322661165 Q is here equal to 7.999999999996821 2.) nd: 3.253954073363312 Norm of Spectral functions:  0: 0.9988  1: 0.9713  2: 1.0169  3: 0.9947  4: 0.9974  5: 1.0025  6: 1.0060  7: 0.9817  8: 0.9966  9: 1.0695 10: 0.9740 11: 1.0002 12: 0.9988 13: 1.0004 14: 0.9994 15: 1.0032 16: 1.0027 17: 0.9591 18: 1.0036 19: 1.0077 20: 0.9986 21: 1.0067 22: 0.9958 23: 1.0053 24: 1.0031 25: 0.6270 26: 1.0003 27: 1.0021 28: 1.0229 29: 0.9640 30: 1.0115 31: 1.0246 32: 0.9538 33: 1.0265 34: 0.9920 35: 1.0324 36: 0.9902 37: 1.0129 38: 0.9958 39: 1.0057 40: 1.0024 41: 1.0105 42: 0.9968 43: 0.9832 44: 0.9888 45: 0.6646 46: 0.8336 47: 1.3728 48: 1.6947 49: 0.6820 50: 0.6350 51: 1.0122 52: 0.9417 53: 1.0248 54: 1.1259 55: 1.1662 56: 1.1985 57: 0.5210 58: 0.9153 59: 0.5652 60: 0.6319 61: 0.9264 62: 0.2657 63: 1.3387 64: 0.0801 65: 0.6863  0: 2.7762  1: 0.4778 2.) SelfConsistentStep 2.) Difference between steps: 0.4697 3.) DeterminSpectralFunctions ; lambda = -31.53752205726088 -1.884159355819193 Found lorentz at 11 0.0027686 lm= 0.00276796 0.000101719 -0.597797 lp= 0.00276848 0.000101726 -0.78849 r- 0.455857 Found lorentz at 12 0.790966 lm= 0.79096 0.00135879 -4.53112e-18 lp= 0.790963 0.00135881 -0.784663 r- 0.0143497 Found lorentz at 13 1.30766 lm= 1.30766 0.002218 -2.70149e-18 lp= 1.30766 0.00221801 -0.774076 r- 0.0955123 Found lorentz at 14 1.42631 lm= 1.4263 0.00255737 -2.36973e-18 lp= 1.4263 0.00255745 -0.778495 r- 0.109505 Found lorentz at 15 1.4952 lm= 1.49518 0.00338201 -1.62817e-18 lp= 1.49519 0.00338209 -0.742069 r- 0.151923 Found lorentz at 16 1.88311 lm= 1.88308 0.00344499 -1.72527e-18 lp= 1.8831 0.00344516 -0.770969 r- 0.148956 Found lorentz at 17 1.71059 lm= 1.71054 0.0036123 -1.57107e-18 lp= 1.71057 0.00361286 -0.753423 r- 0.159849 Found lorentz at 18 1.75414 lm= 1.75409 0.00467536 -1.25774e-18 lp= 1.75412 0.00467597 -0.766906 r- 0.203247 Found lorentz at 19 1.60025 lm= 1.60022 0.00445732 -1.04179e-18 lp= 1.60023 0.00445754 -0.681463 r- 0.218041 Found lorentz at 21 2.29713 lm= 2.297 0.00564981 -1.01659e-18 lp= 2.29706 0.0056524 -0.758111 r- 0.248563 Found lorentz at 22 2.28386 lm= 2.28348 0.0211989 -3.1328e-19 lp= 2.28367 0.0212046 -0.815092 r- 0.867234 Found lorentz at 23 2.38421 lm= 2.38416 0.00562057 -1.04081e-18 lp= 2.38419 0.00562094 -0.764885 r- 0.244962 Q = 8.000000000002872 n0=8.622698438813717e-06 n1=4.023684304739004e-07 n2=0.009966778085361852 n3=0.002121357737935099 n4=0.0004111259620389749 n5=2.366947716503618e-05 n6=8.150398210751744e-05 n7=9.201721095208893e-06 n8=2.716117562164695e-06 n9=3.182297803065372e-07 n10=1.12914508697718e-06 n11=0.7523050751767533 n12=0.0006303664996596335 n13=0.000496536342404592 n14=0.0002759635796354586 n15=0.0002151006833962202 n16=0.0001099032800371257 n17=7.352454303556404e-05 n18=0.0001563355144402497 n19=0.000277298236888662 n20=0.0001441882664818983 n21=3.73463257298385e-05 n22=0.0001673851688331483 n23=3.346753594218458e-05 n24=0.0006089855868815476 n25=8.830335647060566e-06 n26=0.06224299982270042 n27=0.02296368391433456 n28=0.01446172229939023 n29=0.007421853137678921 n30=0.009523986694780367 n31=0.005803819988800807 n32=0.01554656444348899 n33=0.0048695601696276 n34=0.004959175689174121 n35=0.0100554509255474 n36=0.001274706665866448 n37=0.00828740826206127 n38=0.009782208882045803 n39=0.01613401540183544 n40=0.001296378053857801 n41=0.001536941183864536 n42=0.01796419730440784 n43=0.01290764882145481 n44=0.0003243079987707974 n45=0.0003016635401815074 n46=0.000228039057935658 n47=0.0001866395204415281 n48=0.000102801775447833 n49=0.0001454934798148149 n50=5.738687918453999e-05 n51=0.0001390138709204233 n52=9.815511245268968e-05 n53=0.000101458385476251 n54=9.225276458741988e-05 n55=6.066202159233706e-05 n56=6.689109205359024e-05 n57=0.0002778490822051606 n58=3.916059286832512e-05 n59=0.0001036340244978747 n60=0.0002276144826462945 n61=0.0001753273529861385 n62=5.112238610114828e-05 n63=4.583547486601227e-05 n64=0.0009582071131079001 n65=0.001017029730175726 Q is here equal to 8.000000000002872 3.) nd: 3.223673254546904 Norm of Spectral functions:  0: 1.0602  1: 0.9272  2: 1.0010  3: 1.0003  4: 0.9975  5: 0.9975  6: 0.9985  7: 1.0120  8: 1.0203  9: 1.0040 10: 0.9962 11: 0.9998 12: 0.9979 13: 0.9977 14: 0.9954 15: 1.0001 16: 0.9988 17: 1.0025 18: 0.9969 19: 0.9941 20: 1.0010 21: 0.9968 22: 1.0013 23: 0.9987 24: 1.0020 25: 1.1917 26: 1.0001 27: 1.0023 28: 1.0195 29: 0.9528 30: 1.0093 31: 1.0402 32: 0.9632 33: 1.0178 34: 0.9844 35: 1.0052 36: 0.9751 37: 1.0088 38: 0.9958 39: 0.9993 40: 0.9953 41: 1.0007 42: 1.0054 43: 1.0080 44: 1.0032 45: 0.5695 46: 1.4540 47: 0.9034 48: 0.7655 49: 0.6967 50: 1.4120 51: 1.0059 52: 1.1326 53: 0.9601 54: 0.8714 55: 0.8455 56: 1.0406 57: 1.1735 58: 1.7094 59: 0.4835 60: 0.4936 61: 0.5312 62: 0.3077 63: 3.4764 64: 0.0952 65: 0.1910  0: 2.7773  1: 0.4463 3.) SelfConsistentStep 3.) Difference between steps: 0.2809 4.) DeterminSpectralFunctions ; lambda = -31.51798151902588 -1.864618817584201 Found lorentz at 11 0.00257111 lm= 0.00257007 0.000130517 -0.612482 lp= 0.00257092 0.000130532 -0.792095 r- 0.582281 Found lorentz at 12 0.785508 lm= 0.785498 0.00184244 -3.36644e-18 lp= 0.785503 0.00184249 -0.787572 r- 0.0193858 Found lorentz at 13 1.29993 lm= 1.29992 0.00304064 -2.00198e-18 lp= 1.29992 0.00304066 -0.780216 r- 0.129907 Found lorentz at 14 1.41909 lm= 1.41907 0.00338556 -1.80043e-18 lp= 1.41908 0.00338572 -0.78076 r- 0.14455 Found lorentz at 15 1.48801 lm= 1.48797 0.00469188 -1.20518e-18 lp= 1.48799 0.00469213 -0.751998 r- 0.207988 Found lorentz at 16 1.87129 lm= 1.87124 0.0047589 -1.25354e-18 lp= 1.87126 0.00475938 -0.772419 r- 0.205394 Found lorentz at 17 1.69806 lm= 1.69799 0.00484106 -1.19942e-18 lp= 1.69803 0.00484194 -0.762101 r- 0.211791 Found lorentz at 18 1.74273 lm= 1.74262 0.00652292 -9.06185e-19 lp= 1.74267 0.00652463 -0.768972 r- 0.28285 Found lorentz at 19 1.59961 lm= 1.59953 0.00668512 -7.67505e-19 lp= 1.59957 0.00668592 -0.716361 r- 0.311116 Found lorentz at 20 1.98468 lm= 1.98375 0.0232378 -2.66097e-19 lp= 1.98421 0.0232697 -0.787126 r- 0.985819 Found lorentz at 21 2.28704 lm= 2.28696 0.00755587 -7.67286e-19 lp= 2.287 0.00755673 -0.761476 r- 0.330804 Found lorentz at 23 2.36978 lm= 2.36971 0.00764312 -7.73624e-19 lp= 2.36974 0.0076436 -0.768988 r- 0.331333 Q = 7.99999999999678 n0=1.052905841999376e-05 n1=4.880196817230205e-07 n2=0.009445218272377421 n3=0.002014114640453354 n4=0.0003916331998396034 n5=2.290088432038777e-05 n6=7.77990345364981e-05 n7=9.192569955550725e-06 n8=2.731133921188193e-06 n9=4.366512984902043e-07 n10=1.459490614082154e-06 n11=0.7710288441852654 n12=0.0007686108863734544 n13=0.0006044870842544153 n14=0.0003356330485291774 n15=0.0002632350200809952 n16=0.0001323779074460585 n17=8.896312866783883e-05 n18=0.0001896937533528299 n19=0.0003396490417459311 n20=0.0001754229600476824 n21=4.467893844489811e-05 n22=0.0002029992173620727 n23=4.015593692672239e-05 n24=0.0007365048975620254 n25=1.051040570827388e-05 n26=0.05781994935709647 n27=0.02104802043050044 n28=0.01308885441340857 n29=0.006686595681636375 n30=0.008722152597265135 n31=0.005296172617204029 n32=0.01422868281295677 n33=0.004371213011881371 n34=0.004494641825323385 n35=0.00915375929729647 n36=0.001155631210672727 n37=0.007584441885006252 n38=0.008818292468620866 n39=0.01450735754739326 n40=0.001180681244837315 n41=0.001392555755754308 n42=0.01618178222673519 n43=0.01166942330694187 n44=0.0003077424079361052 n45=0.0003665103342689967 n46=0.0002756799933797241 n47=0.0002251135565536131 n48=0.0001242641834936022 n49=0.0001754169767835014 n50=6.934199932863391e-05 n51=0.0001669840272564778 n52=0.0001176176779262566 n53=0.0001213781768970703 n54=0.0001104290051694541 n55=7.227103640001188e-05 n56=8.040628730426735e-05 n57=0.0003349330816818733 n58=4.701201309558141e-05 n59=0.0001243103297613365 n60=0.000274639757525937 n61=0.0002111868644910156 n62=6.1265024098063e-05 n63=5.463120398354636e-05 n64=0.001138771880800904 n65=0.0012016171241469 Q is here equal to 7.99999999999678 4.) nd: 3.206427991133642 Norm of Spectral functions:  0: 1.0245  1: 0.9520  2: 1.0001  3: 1.0087  4: 0.9979  5: 0.9984  6: 0.9992  7: 1.0060  8: 0.9737  9: 0.9312 10: 1.0127 11: 0.9999 12: 0.9965 13: 1.0009 14: 1.0006 15: 0.9966 16: 0.9992 17: 0.9930 18: 1.0025 19: 1.0027 20: 0.9989 21: 1.0011 22: 0.9996 23: 1.0012 24: 1.0010 25: 0.9658 26: 0.9998 27: 1.0021 28: 1.0282 29: 0.9534 30: 1.0057 31: 1.0420 32: 0.9717 33: 0.9900 34: 1.0022 35: 0.9987 36: 1.0068 37: 1.0067 38: 0.9942 39: 0.9983 40: 0.9982 41: 1.0013 42: 1.0080 43: 0.9794 44: 0.9946 45: 0.5726 46: 1.8961 47: 0.8163 48: 0.6630 49: 0.9039 50: 1.9202 51: 1.0455 52: 0.9652 53: 1.0036 54: 0.9748 55: 1.0266 56: 1.1422 57: 1.7918 58: 1.5653 59: 0.5847 60: 0.5700 61: 0.5442 62: 0.3514 63: 1.8850 64: 0.1087 65: 0.1609  0: 2.7787  1: 0.4278 4.) SelfConsistentStep 4.) Difference between steps: 0.2059 5.) DeterminSpectralFunctions ; lambda = -31.50420654654824 -1.850843845106557 Found lorentz at 11 0.00249199 lm= 0.00249062 0.000148828 -0.619478 lp= 0.00249173 0.00014885 -0.794829 r- 0.734721 Found lorentz at 12 0.786978 lm= 0.786963 0.00223883 -2.78956e-18 lp= 0.786971 0.00223892 -0.790297 r- 0.0234757 Found lorentz at 13 1.30202 lm= 1.30201 0.00359 -1.69772e-18 lp= 1.30202 0.00359003 -0.780699 r- 0.153283 Found lorentz at 14 1.42338 lm= 1.42334 0.00388937 -1.5622e-18 lp= 1.42336 0.00388968 -0.77953 r- 0.16633 Found lorentz at 15 1.48867 lm= 1.48861 0.00557169 -1.03197e-18 lp= 1.48864 0.00557219 -0.758322 r- 0.244941 Found lorentz at 16 1.87633 lm= 1.87626 0.00580822 -1.03617e-18 lp= 1.87629 0.00580904 -0.775856 r- 0.249585 Found lorentz at 17 1.69515 lm= 1.69506 0.00582331 -1.0147e-18 lp= 1.69511 0.00582457 -0.768812 r- 0.252551 Found lorentz at 18 1.74397 lm= 1.7438 0.00800708 -7.43213e-19 lp= 1.74389 0.00801026 -0.771644 r- 0.346065 Found lorentz at 19 1.60615 lm= 1.606 0.00818067 -6.33494e-19 lp= 1.60607 0.00818331 -0.720055 r- 0.378863 Found lorentz at 20 1.98759 lm= 1.98669 0.0216688 -2.74075e-19 lp= 1.98714 0.0217018 -0.771479 r- 0.938078 Found lorentz at 21 2.29288 lm= 2.29272 0.00904249 -6.46791e-19 lp= 2.2928 0.00904498 -0.764912 r- 0.394193 Found lorentz at 23 2.37445 lm= 2.37436 0.00912799 -6.52127e-19 lp= 2.3744 0.00912879 -0.77158 r- 0.394386 Q = 8.000000000000238 n0=1.141492254666545e-05 n1=5.282236558883368e-07 n2=0.009240618638422208 n3=0.001970524818514175 n4=0.000383293647269643 n5=2.278729877060676e-05 n6=7.638137083454383e-05 n7=9.318919991631316e-06 n8=2.795542741481838e-06 n9=5.44917116898767e-07 n10=1.762031156209061e-06 n11=0.779601467930739 n12=0.0008222770016113888 n13=0.0006466005810845973 n14=0.0003596496378791924 n15=0.0002831825857263296 n16=0.0001399787927731332 n17=9.482455314738495e-05 n18=0.000202859956529946 n19=0.0003655324071537793 n20=0.0001877161577522444 n21=4.701849647579209e-05 n22=0.0002172019873609432 n23=4.240185449696924e-05 n24=0.0007867310797047052 n25=1.109443099301763e-05 n26=0.05650986992306747 n27=0.02018163465167001 n28=0.01239583705312978 n29=0.00632076775929318 n30=0.008301576809840248 n31=0.005025719414867483 n32=0.01349173279198133 n33=0.004123804243863567 n34=0.00426015126977479 n35=0.008714169910960823 n36=0.001096606828483155 n37=0.007202385920839233 n38=0.008347504007796229 n39=0.01371179240878287 n40=0.001119701795735184 n41=0.00131945029313494 n42=0.01535278161114823 n43=0.01105010654525161 n44=0.0003040868809475445 n45=0.0003913245611724394 n46=0.0002929870051098509 n47=0.0002386764028128004 n48=0.0001321274797101034 n49=0.0001861392835580649 n50=7.372021741745545e-05 n51=0.0001763696907386459 n52=0.0001240845728305494 n53=0.0001276751651938136 n54=0.000116275710705393 n55=7.583904405405891e-05 n56=8.505917170466557e-05 n57=0.0003552806367242875 n58=4.970355939137117e-05 n59=0.0001313253905832879 n60=0.000291535775935039 n61=0.0002238240592077423 n62=6.461689588547459e-05 n63=5.748589136298587e-05 n64=0.001193938717282205 n65=0.001253822863603771 Q is here equal to 8.000000000000238 5.) nd: 3.198381390833315 Norm of Spectral functions:  0: 1.0079  1: 0.9737  2: 1.0018  3: 1.0093  4: 0.9989  5: 0.9989  6: 0.9993  7: 1.0019  8: 0.9874  9: 0.9357 10: 1.0047 11: 0.9998 12: 0.9963 13: 0.9983 14: 0.9959 15: 0.9970 16: 0.9970 17: 0.9959 18: 1.0010 19: 0.9976 20: 0.9994 21: 1.0013 22: 0.9999 23: 1.0011 24: 1.0009 25: 0.9705 26: 0.9999 27: 1.0013 28: 1.0330 29: 0.9646 30: 1.0009 31: 1.0310 32: 0.9806 33: 0.9886 34: 1.0074 35: 0.9986 36: 1.0053 37: 1.0056 38: 0.9935 39: 0.9982 40: 1.0010 41: 1.0019 42: 0.9965 43: 1.0033 44: 1.0029 45: 0.6078 46: 1.9298 47: 0.8615 48: 0.7218 49: 1.1374 50: 1.6838 51: 1.0478 52: 0.9217 53: 1.0227 54: 1.0556 55: 1.1372 56: 1.1435 57: 1.7248 58: 1.3467 59: 0.7198 60: 0.6913 61: 0.6367 62: 0.4125 63: 1.5336 64: 0.1216 65: 0.1674  0: 2.7798  1: 0.4186 5.) SelfConsistentStep 5.) Difference between steps: 0.1479 6.) DeterminSpectralFunctions ; lambda = -31.49750274321529 -1.84414004177361 Found lorentz at 11 0.00243919 lm= 0.00243756 0.000162183 -0.623749 lp= 0.00243887 0.000162213 -0.796101 r- 0.799398 Found lorentz at 12 0.785871 lm= 0.785852 0.00253551 -2.47237e-18 lp= 0.785861 0.00253564 -0.791782 r- 0.0265372 Found lorentz at 13 1.30147 lm= 1.30146 0.00398255 -1.53771e-18 lp= 1.30147 0.00398258 -0.782565 r- 0.169638 Found lorentz at 14 1.42258 lm= 1.42254 0.00416062 -1.46034e-18 lp= 1.42256 0.00416101 -0.779536 r- 0.177932 Found lorentz at 15 1.48621 lm= 1.48614 0.00619402 -9.35605e-19 lp= 1.48618 0.0061948 -0.761328 r- 0.271238 Found lorentz at 16 1.87814 lm= 1.87805 0.00656096 -9.23172e-19 lp= 1.87809 0.00656209 -0.778357 r- 0.281037 Found lorentz at 17 1.6924 lm= 1.69229 0.00654497 -9.1343e-19 lp= 1.69234 0.00654663 -0.77334 r- 0.282201 Found lorentz at 18 1.74135 lm= 1.74112 0.00906842 -6.59695e-19 lp= 1.74124 0.00907323 -0.773752 r- 0.390935 Found lorentz at 19 1.60538 lm= 1.60515 0.00935043 -5.67348e-19 lp= 1.60526 0.00935532 -0.728623 r- 0.428055 Found lorentz at 20 1.98532 lm= 1.98439 0.0209862 -2.75933e-19 lp= 1.98485 0.0210217 -0.761893 r- 0.92016 Found lorentz at 21 2.29263 lm= 2.29246 0.00998616 -5.88918e-19 lp= 2.29255 0.0099887 -0.767018 r- 0.434124 Found lorentz at 23 2.37341 lm= 2.37329 0.0101143 -5.90438e-19 lp= 2.37335 0.0101155 -0.772844 r- 0.436304 Q = 7.999999999999593 n0=1.184342972735448e-05 n1=5.47840168338421e-07 n2=0.009148334572908361 n3=0.001951626619901499 n4=0.0003798594691982285 n5=2.284528180742896e-05 n6=7.587937084037617e-05 n7=9.464383047203092e-06 n8=2.859599745913857e-06 n9=6.25176299271938e-07 n10=1.988921478144216e-06 n11=0.7838928667073196 n12=0.0008430832194403346 n13=0.0006627729742503167 n14=0.0003692164935962536 n15=0.0002920573540547665 n16=0.0001418865189745025 n17=9.669737968389844e-05 n18=0.0002078572691314255 n19=0.0003774168036735448 n20=0.0001925396732258011 n21=4.747807244733442e-05 n22=0.000222848283789267 n23=4.294159240522876e-05 n24=0.000805512239575588 n25=1.124172849414476e-05 n26=0.05604559199307525 n27=0.0197542491718652 n28=0.01204277366315477 n29=0.006133164393388721 n30=0.00808938377856743 n31=0.004888815994048726 n32=0.01310771721979147 n33=0.003996651447191817 n34=0.004138777169499918 n35=0.008481703779987753 n36=0.001066973967583747 n37=0.006999628200102899 n38=0.0081099015764896 n39=0.01330247564272956 n40=0.001087957897234515 n41=0.001281726479231124 n42=0.01491698149277398 n43=0.01073309814801246 n44=0.0003045077223528338 n45=0.0004012878771071154 n46=0.0002988410015800162 n47=0.0002428291624925686 n48=0.0001348459262614011 n49=0.0001894100351417893 n50=7.526805987773771e-05 n51=0.000178638890493693 n52=0.0001254164230015514 n53=0.0001287073918409242 n54=0.0001173962891269211 n55=7.622336176515142e-05 n56=8.627406420754573e-05 n57=0.0003622268069114612 n58=5.038187302027474e-05 n59=0.0001331786922120601 n60=0.0002973696336272077 n61=0.000227805922677026 n62=6.531382793331781e-05 n63=5.789629068500238e-05 n64=0.001200924358306537 n65=0.001255393399464777 Q is here equal to 7.999999999999593 6.) nd: 3.194275072377533 Norm of Spectral functions:  0: 1.0032  1: 0.9841  2: 1.0023  3: 1.0069  4: 1.0003  5: 0.9970  6: 0.9993  7: 1.0022  8: 1.0209  9: 0.9451 10: 1.0024 11: 0.9999 12: 0.9958 13: 0.9989 14: 0.9975 15: 0.9976 16: 0.9976 17: 0.9994 18: 1.0011 19: 0.9993 20: 0.9997 21: 1.0012 22: 1.0003 23: 1.0010 24: 1.0008 25: 0.9834 26: 1.0000 27: 1.0010 28: 1.0345 29: 0.9714 30: 0.9988 31: 1.0270 32: 0.9853 33: 0.9918 34: 1.0080 35: 0.9985 36: 0.9967 37: 1.0054 38: 0.9934 39: 0.9980 40: 1.0022 41: 1.0018 42: 0.9893 43: 1.0124 44: 1.0060 45: 0.6474 46: 1.7739 47: 0.9348 48: 0.8089 49: 1.2178 50: 1.5097 51: 1.0256 52: 0.9577 53: 1.0047 54: 1.0348 55: 1.0975 56: 1.1219 57: 1.6396 58: 1.2956 59: 0.7586 60: 0.7486 61: 0.7120 62: 0.4470 63: 1.6526 64: 0.1293 65: 0.1967  0: 2.7806  1: 0.4137 6.) SelfConsistentStep 6.) Difference between steps: 0.1036 7.) DeterminSpectralFunctions ; lambda = -31.49438741999875 -1.841024718557065 Found lorentz at 11 0.00240661 lm= 0.00240477 0.000172105 -0.626199 lp= 0.00240624 0.00017214 -0.796637 r- 0.847753 Found lorentz at 12 0.784889 lm= 0.784866 0.00275757 -2.27798e-18 lp= 0.784878 0.00275774 -0.792604 r- 0.0288317 Found lorentz at 13 1.30113 lm= 1.30112 0.00426295 -1.44068e-18 lp= 1.30112 0.00426298 -0.783684 r- 0.181323 Found lorentz at 14 1.42162 lm= 1.42157 0.00430837 -1.40946e-18 lp= 1.4216 0.00430883 -0.77932 r- 0.184304 Found lorentz at 15 1.48445 lm= 1.48437 0.00664588 -8.74937e-19 lp= 1.48441 0.00664694 -0.76263 r- 0.29054 Found lorentz at 16 1.87928 lm= 1.87918 0.00709478 -8.57634e-19 lp= 1.87923 0.00709617 -0.780156 r- 0.303212 Found lorentz at 17 1.69128 lm= 1.69115 0.00707806 -8.5134e-19 lp= 1.69122 0.0070801 -0.776423 r- 0.303988 Found lorentz at 18 1.73958 lm= 1.73931 0.00984055 -6.10575e-19 lp= 1.73944 0.00984693 -0.775497 r- 0.423331 Found lorentz at 19 1.60355 lm= 1.60326 0.0101891 -5.27117e-19 lp= 1.6034 0.0101965 -0.733242 r- 0.463632 Found lorentz at 20 1.98331 lm= 1.98235 0.0208181 -2.73925e-19 lp= 1.98283 0.0208566 -0.756152 r- 0.919903 Found lorentz at 21 2.29215 lm= 2.29197 0.0106113 -5.56076e-19 lp= 2.29206 0.010614 -0.768296 r- 0.46053 Found lorentz at 23 2.37229 lm= 2.37214 0.0107789 -5.55053e-19 lp= 2.37222 0.0107805 -0.773573 r- 0.464554 Q = 8.000000000000423 n0=1.205457279761185e-05 n1=5.579040222802171e-07 n2=0.009113486604705318 n3=0.001944596873792672 n4=0.0003786986081983209 n5=2.294814727221545e-05 n6=7.576523136517846e-05 n7=9.586650758338212e-06 n8=2.909534242858117e-06 n9=6.797169028901624e-07 n10=2.144684325288143e-06 n11=0.7860651301518923 n12=0.0008499274373028277 n13=0.0006679530824486099 n14=0.0003724379372107388 n15=0.0002959632183449553 n16=0.0001416341895576273 n17=9.696314943789782e-05 n18=0.0002093289017051994 n19=0.0003828940632975057 n20=0.0001941546640342242 n21=4.724855666326755e-05 n22=0.0002247571162393865 n23=4.28365739433594e-05 n24=0.0008109495748455336 n25=1.122581622115309e-05 n26=0.05585646695155077 n27=0.01952646518514138 n28=0.01186597557456146 n29=0.006036572623151625 n30=0.007988570736861642 n31=0.004823873804991163 n32=0.01292492297844711 n33=0.003931369427675194 n34=0.004077442936047628 n35=0.008358652427641737 n36=0.001052291478072691 n37=0.006896975784983729 n38=0.007990311974012093 n39=0.01309716366052995 n40=0.001072129589296872 n41=0.001262977816441042 n42=0.01468905909475917 n43=0.01057588654960932 n44=0.0003060780141392623 n45=0.0004052418387242333 n46=0.0003002717167530844 n47=0.0002434435744269196 n48=0.000135572771803803 n49=0.000189873443352697 n50=7.571004394766416e-05 n51=0.0001783388468377868 n52=0.0001249323776720972 n53=0.0001279340329556973 n54=0.0001168768993954388 n55=7.554083810003062e-05 n56=8.622504810723522e-05 n57=0.0003640351683929007 n58=5.032227373195768e-05 n59=0.0001331588979300702 n60=0.000298949074745707 n61=0.0002285320047824018 n62=6.507489996526775e-05 n63=5.746261038907412e-05 n64=0.001191709462090024 n65=0.001240774606454634 Q is here equal to 8.000000000000423 7.) nd: 3.192137106463828 Norm of Spectral functions:  0: 1.0012  1: 0.9888  2: 1.0023  3: 1.0052  4: 1.0001  5: 0.9956  6: 0.9995  7: 1.0032  8: 1.0477  9: 0.9543 10: 1.0012 11: 1.0000 12: 0.9954 13: 0.9992 14: 0.9990 15: 0.9989 16: 0.9982 17: 1.0002 18: 1.0010 19: 1.0006 20: 0.9998 21: 1.0011 22: 1.0004 23: 1.0009 24: 1.0006 25: 0.9930 26: 1.0000 27: 1.0009 28: 1.0347 29: 0.9746 30: 0.9996 31: 1.0295 32: 0.9863 33: 0.9938 34: 1.0075 35: 0.9983 36: 0.9948 37: 1.0051 38: 0.9934 39: 0.9971 40: 1.0028 41: 1.0019 42: 0.9866 43: 1.0124 44: 1.0028 45: 0.6798 46: 1.6617 47: 0.9856 48: 0.8767 49: 1.2326 50: 1.4057 51: 1.0153 52: 0.9981 53: 0.9880 54: 0.9994 55: 1.0338 56: 1.0934 57: 1.5755 58: 1.2701 59: 0.7576 60: 0.7709 61: 0.7645 62: 0.4646 63: 1.7802 64: 0.1337 65: 0.2359  0: 2.7810  1: 0.4111 7.) SelfConsistentStep 7.) Difference between steps: 0.07258 8.) DeterminSpectralFunctions ; lambda = -31.49302417549404 -1.839661474052352 Found lorentz at 11 0.00238716 lm= 0.00238516 0.000179334 -0.627533 lp= 0.00238677 0.000179373 -0.796792 r- 0.883201 Found lorentz at 12 0.785019 lm= 0.784993 0.00292773 -2.14825e-18 lp= 0.785006 0.00292793 -0.793102 r- 0.0305919 Found lorentz at 13 1.30197 lm= 1.30196 0.00446512 -1.37788e-18 lp= 1.30196 0.00446514 -0.784374 r- 0.189754 Found lorentz at 14 1.42211 lm= 1.42206 0.00440912 -1.37643e-18 lp= 1.42209 0.00440963 -0.779092 r- 0.188671 Found lorentz at 15 1.48427 lm= 1.48417 0.00698848 -8.33067e-19 lp= 1.48422 0.00698978 -0.763114 r- 0.305335 Found lorentz at 16 1.88141 lm= 1.8813 0.00749634 -8.14408e-19 lp= 1.88135 0.00749793 -0.781469 r- 0.319842 Found lorentz at 17 1.69183 lm= 1.69168 0.00749282 -8.08473e-19 lp= 1.69176 0.00749521 -0.778492 r- 0.320958 Found lorentz at 18 1.73982 lm= 1.73951 0.0104499 -5.77027e-19 lp= 1.73967 0.0104577 -0.776935 r- 0.448767 Found lorentz at 19 1.60295 lm= 1.6026 0.0108266 -4.99328e-19 lp= 1.60278 0.0108364 -0.735733 r- 0.491085 Found lorentz at 20 1.9833 lm= 1.9823 0.0209581 -2.69616e-19 lp= 1.9828 0.0209998 -0.752775 r- 0.93041 Found lorentz at 21 2.2934 lm= 2.29322 0.0110658 -5.34383e-19 lp= 2.29331 0.0110686 -0.769124 r- 0.479741 Found lorentz at 23 2.37325 lm= 2.37308 0.0112655 -5.31721e-19 lp= 2.37317 0.0112676 -0.774059 r- 0.485241 Q = 8.000000000000103 n0=1.216477422391284e-05 n1=5.634923832593291e-07 n2=0.009103516461605425 n3=0.001942624681165862 n4=0.0003784666184407894 n5=2.304216063560158e-05 n6=7.579010005693297e-05 n7=9.675517086854012e-06 n8=2.9442139386409e-06 n9=7.147937100444009e-07 n10=2.245986985828961e-06 n11=0.7871273565670308 n12=0.0008510453849892325 n13=0.0006687274264813408 n14=0.0003730830320471762 n15=0.0002976072986381902 n16=0.0001407314945065495 n17=9.668719594461628e-05 n18=0.000209414150834467 n19=0.0003853520972516997 n20=0.0001944473309714145 n21=4.683685025462206e-05 n22=0.0002251393830455904 n23=4.254321682836126e-05 n24=0.0008112124158639176 n25=1.116236260244847e-05 n26=0.05577291340528907 n27=0.01940461207460261 n28=0.01178240602708615 n29=0.00598941069356948 n30=0.007945206467762733 n31=0.004795411580059077 n32=0.01284644484183431 n33=0.003899740754325336 n34=0.004048448103101976 n35=0.008295803901430081 n36=0.001045408181921674 n37=0.006847888008199722 n38=0.007931756203215141 n39=0.01300139506964451 n40=0.001064734849028549 n41=0.001254396633744016 n42=0.01457540853465763 n43=0.01050434499553044 n44=0.0003077745002236979 n45=0.0004066909377644839 n46=0.0003000936837753201 n47=0.0002428730108482321 n48=0.0001355784178731714 n49=0.000189426505204244 n50=7.573888530035498e-05 n51=0.0001773043011761592 n52=0.0001239994200454514 n53=0.0001267574183473346 n54=0.0001159651667467331 n55=7.466485694698123e-05 n56=8.579799052226697e-05 n57=0.0003639702100123891 n58=5.004844097998092e-05 n59=0.0001325804429005893 n60=0.0002989658029464866 n61=0.0002281543488770441 n62=6.460316716439641e-05 n63=5.686410536886627e-05 n64=0.001179323794810272 n65=0.001223999259639704 Q is here equal to 8.000000000000103 8.) nd: 3.191055828092887 Norm of Spectral functions:  0: 0.9995  1: 0.9909  2: 1.0023  3: 1.0045  4: 0.9993  5: 0.9989  6: 0.9997  7: 1.0040  8: 1.0617  9: 0.9627 10: 1.0004 11: 1.0000 12: 0.9954 13: 0.9992 14: 0.9986 15: 0.9994 16: 0.9989 17: 1.0006 18: 1.0008 19: 1.0011 20: 0.9999 21: 1.0011 22: 1.0005 23: 1.0007 24: 1.0006 25: 0.9995 26: 0.9999 27: 1.0009 28: 1.0342 29: 0.9753 30: 1.0019 31: 1.0340 32: 0.9856 33: 0.9944 34: 1.0068 35: 0.9981 36: 0.9984 37: 1.0047 38: 0.9935 39: 0.9966 40: 1.0030 41: 1.0022 42: 0.9858 43: 1.0117 44: 1.0011 45: 0.7027 46: 1.5967 47: 1.0119 48: 0.9195 49: 1.2332 50: 1.3397 51: 1.0148 52: 1.0215 53: 0.9829 54: 0.9757 55: 0.9872 56: 1.0693 57: 1.5047 58: 1.2497 59: 0.7517 60: 0.7816 61: 0.8000 62: 0.4744 63: 1.8406 64: 0.1362 65: 0.2755  0: 2.7812  1: 0.4098 8.) SelfConsistentStep 8.) Difference between steps: 0.04913 9.) DeterminSpectralFunctions ; lambda = -31.49270008784899 -1.839337386407305 Found lorentz at 11 0.00237471 lm= 0.0023726 0.000184452 -0.628277 lp= 0.00237429 0.000184494 -0.79675 r- 0.908466 Found lorentz at 12 0.785634 lm= 0.785606 0.00305501 -2.0601e-18 lp= 0.78562 0.00305524 -0.793367 r- 0.0319115 Found lorentz at 13 1.30302 lm= 1.30301 0.00460822 -1.33624e-18 lp= 1.30302 0.00460824 -0.784711 r- 0.195751 Found lorentz at 14 1.423 lm= 1.42294 0.00448113 -1.35325e-18 lp= 1.42297 0.00448166 -0.778789 r- 0.191828 Found lorentz at 15 1.48442 lm= 1.4843 0.00723888 -8.04252e-19 lp= 1.48436 0.0072404 -0.763127 r- 0.316279 Found lorentz at 16 1.88351 lm= 1.88338 0.00779335 -7.85016e-19 lp= 1.88344 0.0077951 -0.782296 r- 0.332168 Found lorentz at 17 1.69255 lm= 1.69239 0.00780521 -7.78591e-19 lp= 1.69247 0.00780788 -0.779746 r- 0.333811 Found lorentz at 18 1.74052 lm= 1.74019 0.0109162 -5.53759e-19 lp= 1.74036 0.0109251 -0.777946 r- 0.468227 Found lorentz at 19 1.6028 lm= 1.6024 0.0113009 -4.7992e-19 lp= 1.6026 0.0113129 -0.737005 r- 0.511816 Found lorentz at 20 1.98395 lm= 1.98291 0.0211971 -2.65062e-19 lp= 1.98343 0.0212416 -0.750696 r- 0.943765 Found lorentz at 21 2.29487 lm= 2.29467 0.0113931 -5.19534e-19 lp= 2.29477 0.011396 -0.7695 r- 0.493693 Found lorentz at 23 2.37459 lm= 2.37441 0.0116218 -5.1559e-19 lp= 2.3745 0.0116242 -0.7742 r- 0.500512 Q = 8.000000000000234 n0=1.222717546933407e-05 n1=5.668449424948505e-07 n2=0.009100789060549171 n3=0.001942227111741587 n4=0.0003785049895486673 n5=2.310839187327775e-05 n6=7.584176049576817e-05 n7=9.733581324909191e-06 n8=2.96638044224967e-06 n9=7.364139892667173e-07 n10=2.309310271084836e-06 n11=0.7876516232898987 n12=0.00085025352766989 n13=0.0006681208390066307 n14=0.0003729012687140567 n15=0.0002983101429121138 n16=0.0001398178625161209 n17=9.632574912050396e-05 n18=0.0002090988535434414 n19=0.0003864784961589944 n20=0.0001942989630346055 n21=4.645390337252237e-05 n22=0.0002250238487029357 n23=4.22556863825388e-05 n24=0.0008100096701197208 n25=1.109943712340943e-05 n26=0.0557022495269266 n27=0.01933830039758559 n28=0.01174666021730685 n29=0.00596906188453933 n30=0.007929675517556843 n31=0.004784176372499085 n32=0.01281822173995109 n33=0.003886384721291733 n34=0.004036365265061151 n35=0.008265074186856318 n36=0.001042534788865913 n37=0.006825852335308114 n38=0.007904278292648512 n39=0.01296186313847646 n40=0.001061614819239852 n41=0.00125105052706324 n42=0.01452075041410154 n43=0.01047753566347337 n44=0.0003092592225991926 n45=0.000407113348227528 n46=0.0002994557105657187 n47=0.0002420550003422805 n48=0.0001353742985003718 n49=0.0001888113204017162 n50=7.563847638277596e-05 n51=0.0001762459383741794 n52=0.0001231274775510222 n53=0.0001256961061932165 n54=0.0001151240938044688 n55=7.391075099712612e-05 n56=8.533920146897615e-05 n57=0.0003633551228801316 n58=4.97639116861675e-05 n59=0.0001319489166040169 n60=0.0002985120662326541 n61=0.0002275271514607555 n62=6.416059704361538e-05 n63=5.634559700671676e-05 n64=0.001168499290120528 n65=0.001210004033881322 Q is here equal to 8.000000000000234 9.) nd: 3.190505120809742 Norm of Spectral functions:  0: 0.9970  1: 0.9918  2: 1.0025  3: 1.0044  4: 0.9988  5: 1.0004  6: 0.9998  7: 1.0043  8: 1.0662  9: 0.9684 10: 1.0000 11: 1.0000 12: 0.9954 13: 0.9991 14: 0.9975 15: 0.9996 16: 0.9998 17: 1.0009 18: 1.0006 19: 1.0015 20: 1.0000 21: 1.0011 22: 1.0006 23: 1.0006 24: 1.0006 25: 1.0035 26: 0.9999 27: 1.0009 28: 1.0333 29: 0.9744 30: 1.0040 31: 1.0377 32: 0.9845 33: 0.9941 34: 1.0063 35: 0.9980 36: 1.0049 37: 1.0044 38: 0.9936 39: 0.9967 40: 1.0030 41: 1.0024 42: 0.9858 43: 1.0114 44: 1.0017 45: 0.7161 46: 1.5608 47: 1.0248 48: 0.9438 49: 1.2288 50: 1.3017 51: 1.0161 52: 1.0319 53: 0.9838 54: 0.9636 55: 0.9604 56: 1.0554 57: 1.4417 58: 1.2347 59: 0.7464 60: 0.7866 61: 0.8230 62: 0.4791 63: 1.8659 64: 0.1372 65: 0.3108  0: 2.7813  1: 0.4092 9.) SelfConsistentStep 9.) Difference between steps: 0.03235 10.) DeterminSpectralFunctions ; lambda = -31.49293208160066 -1.839569380158981 Found lorentz at 11 0.00236633 lm= 0.00236413 0.000187913 -0.628704 lp= 0.00236589 0.000187958 -0.796627 r- 0.925665 Found lorentz at 12 0.786207 lm= 0.786177 0.00314524 -2.00146e-18 lp= 0.786192 0.00314549 -0.793462 r- 0.0328503 Found lorentz at 13 1.30367 lm= 1.30366 0.00470597 -1.30874e-18 lp= 1.30367 0.00470599 -0.784789 r- 0.199884 Found lorentz at 14 1.42357 lm= 1.42352 0.00452801 -1.33796e-18 lp= 1.42354 0.00452857 -0.778418 r- 0.193929 Found lorentz at 15 1.48415 lm= 1.48403 0.00740444 -7.85744e-19 lp= 1.48409 0.00740613 -0.762882 r- 0.323624 Found lorentz at 16 1.88489 lm= 1.88476 0.00800098 -7.65468e-19 lp= 1.88482 0.00800284 -0.782721 r- 0.340835 Found lorentz at 17 1.69271 lm= 1.69255 0.00802355 -7.58661e-19 lp= 1.69263 0.00802646 -0.780404 r- 0.342869 Found lorentz at 18 1.74084 lm= 1.74048 0.0112458 -5.38332e-19 lp= 1.74066 0.0112556 -0.778557 r- 0.48202 Found lorentz at 19 1.60249 lm= 1.60206 0.0116244 -4.67219e-19 lp= 1.60227 0.0116382 -0.737587 r- 0.526136 Found lorentz at 20 1.9843 lm= 1.98323 0.021408 -2.61466e-19 lp= 1.98377 0.0214548 -0.749332 r- 0.954996 Found lorentz at 21 2.29565 lm= 2.29545 0.0116175 -5.09544e-19 lp= 2.29555 0.0116206 -0.769537 r- 0.503396 Found lorentz at 23 2.37534 lm= 2.37515 0.0118708 -5.0461e-19 lp= 2.37525 0.0118736 -0.774087 r- 0.511327 Q = 7.999999999999297 n0=1.226392778616827e-05 n1=5.689191026419311e-07 n2=0.009099332980719434 n3=0.001942149457985726 n4=0.0003785823107020754 n5=2.314912040211041e-05 n6=7.588466179488772e-05 n7=9.768990306413212e-06 n8=2.979792370883787e-06 n9=7.493500736442268e-07 n10=2.347854809005392e-06 n11=0.7879149755914641 n12=0.0008490534545060822 n13=0.0006672840267556369 n14=0.000372562979698952 n15=0.0002986195440801182 n16=0.0001390973056248692 n17=9.603027163219075e-05 n18=0.0002087535866746161 n19=0.0003869927228945121 n20=0.0001940560602957673 n21=4.616205189910035e-05 n22=0.0002248081757570652 n23=4.2034372565261e-05 n24=0.0008087282214734126 n25=1.105202865501571e-05 n26=0.05562157446751564 n27=0.01930172220977519 n28=0.01173471458867911 n29=0.005962910377388069 n30=0.007927018335221621 n31=0.00478071402201701 n32=0.01281324713052131 n33=0.003882765960474217 n34=0.004032921472732346 n35=0.008251410031041795 n36=0.001041691244176347 n37=0.00681723057488608 n38=0.007892472441194526 n39=0.01295039191439917 n40=0.001060632521175355 n41=0.001250320444353364 n42=0.01449658025133605 n43=0.01047329752245445 n44=0.0003104707047046735 n45=0.0004070602745362609 n46=0.0002987549524439415 n47=0.0002412943616919761 n48=0.0001351310625428102 n49=0.0001882576920149838 n50=7.550703795917014e-05 n51=0.0001753776652766392 n52=0.0001224531304675202 n53=0.0001248850148541085 n54=0.0001144757264471509 n55=7.335317223931693e-05 n56=8.495539711720387e-05 n57=0.0003626341278482834 n58=4.952994122168711e-05 n59=0.0001314152585837534 n60=0.0002979573855436589 n61=0.0002269242135772346 n62=6.381701565960702e-05 n63=5.596378735525113e-05 n64=0.001160368861251212 n65=0.001199809947292259 Q is here equal to 7.999999999999297 10.) nd: 3.190221328052953 Norm of Spectral functions:  0: 0.9936  1: 0.9923  2: 1.0026  3: 1.0047  4: 0.9986  5: 1.0006  6: 0.9999  7: 1.0043  8: 1.0666  9: 0.9714 10: 1.0000 11: 1.0000 12: 0.9955 13: 0.9991 14: 0.9969 15: 0.9998 16: 1.0003 17: 1.0010 18: 1.0005 19: 1.0016 20: 1.0001 21: 1.0011 22: 1.0006 23: 1.0006 24: 1.0007 25: 1.0056 26: 0.9998 27: 1.0009 28: 1.0322 29: 0.9725 30: 1.0057 31: 1.0400 32: 0.9833 33: 0.9933 34: 1.0059 35: 0.9980 36: 1.0121 37: 1.0043 38: 0.9936 39: 0.9971 40: 1.0029 41: 1.0025 42: 0.9861 43: 1.0114 44: 1.0033 45: 0.7222 46: 1.5420 47: 1.0311 48: 0.9562 49: 1.2222 50: 1.2823 51: 1.0169 52: 1.0365 53: 0.9857 54: 0.9581 55: 0.9463 56: 1.0489 57: 1.3960 58: 1.2249 59: 0.7420 60: 0.7884 61: 0.8371 62: 0.4802 63: 1.8790 64: 0.1372 65: 0.3387  0: 2.7813  1: 0.4089 10.) SelfConsistentStep 10.) Difference between steps: 0.02035 11.) DeterminSpectralFunctions ; lambda = -31.49338629850414 -1.840023597062455 Found lorentz at 11 0.00236062 lm= 0.00235837 0.00019012 -0.628952 lp= 0.00236017 0.000190167 -0.796489 r- 0.936707 Found lorentz at 12 0.786549 lm= 0.786517 0.00320546 -1.96377e-18 lp= 0.786533 0.00320573 -0.793445 r- 0.03348 Found lorentz at 13 1.3038 lm= 1.30379 0.0047701 -1.29087e-18 lp= 1.30379 0.00477012 -0.784704 r- 0.20263 Found lorentz at 14 1.42367 lm= 1.42361 0.00455397 -1.32895e-18 lp= 1.42364 0.00455455 -0.778017 r- 0.195142 Found lorentz at 15 1.48337 lm= 1.48325 0.00749976 -7.75016e-19 lp= 1.48331 0.00750156 -0.762524 r- 0.327949 Found lorentz at 16 1.88545 lm= 1.88532 0.00813719 -7.52912e-19 lp= 1.88538 0.00813912 -0.782858 r- 0.346579 Found lorentz at 17 1.69226 lm= 1.69209 0.00816397 -7.46102e-19 lp= 1.69217 0.00816704 -0.780668 r- 0.348758 Found lorentz at 18 1.74059 lm= 1.74022 0.0114585 -5.28713e-19 lp= 1.7404 0.011469 -0.778856 r- 0.490975 Found lorentz at 19 1.60191 lm= 1.60146 0.0118215 -4.5964e-19 lp= 1.60168 0.0118365 -0.737802 r- 0.53496 Found lorentz at 20 1.98413 lm= 1.98304 0.0215458 -2.59115e-19 lp= 1.98358 0.0215942 -0.748384 r- 0.962435 Found lorentz at 21 2.29563 lm= 2.29542 0.0117622 -5.0304e-19 lp= 2.29552 0.0117654 -0.769361 r- 0.509788 Found lorentz at 23 2.37533 lm= 2.37513 0.0120345 -4.97402e-19 lp= 2.37523 0.0120375 -0.773828 r- 0.518561 Q = 7.999999999998131 n0=1.228546331408361e-05 n1=5.701990579812664e-07 n2=0.009098086966205926 n3=0.001942103430629645 n4=0.0003786434043172247 n5=2.317258489151669e-05 n6=7.591372939776391e-05 n7=9.78961870497204e-06 n8=2.987617203748262e-06 n9=7.569396454739117e-07 n10=2.370898808270621e-06 n11=0.7880474234378496 n12=0.0008479465966390211 n13=0.0006665709796622974 n14=0.000372279259409531 n15=0.0002987485398910585 n16=0.0001385936115148034 n17=9.58276629490197e-05 n18=0.0002084868202287624 n19=0.0003871954366198434 n20=0.0001938330091351309 n21=4.596251393477672e-05 n22=0.0002246201258525717 n23=4.188414659373503e-05 n24=0.0008077634504587453 n25=1.102133706489589e-05 n26=0.05553741960467865 n27=0.01928154843805518 n28=0.01173378981595504 n29=0.005963635793457167 n30=0.007929691496360325 n31=0.004780501193271171 n32=0.01281800615646634 n33=0.003883872199904732 n34=0.004033546217938195 n35=0.008246533319309204 n36=0.00104179644552266 n37=0.006815006203637375 n38=0.007888283928188151 n39=0.01295191676991289 n40=0.001060658919917666 n41=0.001250783472271502 n42=0.01448808096310131 n43=0.01047924484283933 n44=0.0003114218995736052 n45=0.0004067542338856467 n46=0.0002981100942842543 n47=0.0002406622420348852 n48=0.0001348978004034745 n49=0.0001878110237718467 n50=7.537551446559129e-05 n51=0.0001747256804597932 n52=0.0001219755901910209 n53=0.0001243158485100333 n54=0.0001140172009940407 n55=7.297671557310073e-05 n56=8.466288827818283e-05 n57=0.0003619389416552331 n58=4.935434308985124e-05 n59=0.0001310012767132371 n60=0.0002974133881801525 n61=0.0002264103463657076 n62=6.357203962395709e-05 n63=5.570726481351654e-05 n64=0.001154743579043835 n65=0.001192998527321849 Q is here equal to 7.999999999998131 11.) nd: 3.19007505024513 Norm of Spectral functions:  0: 0.9895  1: 0.9927  2: 1.0028  3: 1.0051  4: 0.9985  5: 1.0004  6: 1.0000  7: 1.0041  8: 1.0660  9: 0.9730 10: 1.0000 11: 1.0000 12: 0.9956 13: 0.9991 14: 0.9968 15: 1.0002 16: 1.0005 17: 1.0011 18: 1.0004 19: 1.0015 20: 1.0001 21: 1.0011 22: 1.0006 23: 1.0006 24: 1.0007 25: 1.0064 26: 0.9998 27: 1.0009 28: 1.0312 29: 0.9704 30: 1.0069 31: 1.0408 32: 0.9823 33: 0.9922 34: 1.0055 35: 0.9981 36: 1.0184 37: 1.0042 38: 0.9937 39: 0.9975 40: 1.0027 41: 1.0025 42: 0.9865 43: 1.0112 44: 1.0048 45: 0.7231 46: 1.5335 47: 1.0342 48: 0.9614 49: 1.2150 50: 1.2748 51: 1.0172 52: 1.0388 53: 0.9867 54: 0.9555 55: 0.9392 56: 1.0462 57: 1.3688 58: 1.2192 59: 0.7382 60: 0.7881 61: 0.8447 62: 0.4790 63: 1.8893 64: 0.1365 65: 0.3577  0: 2.7813  1: 0.4088 11.) SelfConsistentStep 11.) Difference between steps: 0.01239 12.) DeterminSpectralFunctions ; lambda = -31.49385797093015 -1.840495269488471 Found lorentz at 11 0.00235678 lm= 0.0023545 0.000191435 -0.629096 lp= 0.00235632 0.000191483 -0.796368 r- 0.94333 Found lorentz at 12 0.786685 lm= 0.786653 0.00324361 -1.9403e-18 lp= 0.786669 0.00324388 -0.793368 r- 0.0338818 Found lorentz at 13 1.30356 lm= 1.30355 0.00481075 -1.27942e-18 lp= 1.30356 0.00481077 -0.784537 r- 0.2044 Found lorentz at 14 1.42342 lm= 1.42337 0.00456578 -1.32418e-18 lp= 1.4234 0.00456636 -0.777627 r- 0.195746 Found lorentz at 15 1.48231 lm= 1.48218 0.00754588 -7.69514e-19 lp= 1.48225 0.00754776 -0.76215 r- 0.330132 Found lorentz at 16 1.88544 lm= 1.8853 0.00822249 -7.45016e-19 lp= 1.88537 0.00822446 -0.782814 r- 0.350233 Found lorentz at 17 1.69144 lm= 1.69126 0.00824867 -7.38494e-19 lp= 1.69135 0.00825186 -0.780702 r- 0.352365 Found lorentz at 18 1.73996 lm= 1.73958 0.0115861 -5.22997e-19 lp= 1.73977 0.011597 -0.778949 r- 0.496398 Found lorentz at 19 1.6012 lm= 1.60073 0.0119288 -4.55517e-19 lp= 1.60097 0.0119447 -0.737841 r- 0.539827 Found lorentz at 20 1.98358 lm= 1.98247 0.0216164 -2.5778e-19 lp= 1.98303 0.0216658 -0.747694 r- 0.966523 Found lorentz at 21 2.29505 lm= 2.29483 0.0118513 -4.98887e-19 lp= 2.29494 0.0118546 -0.769078 r- 0.513842 Found lorentz at 23 2.37479 lm= 2.37458 0.0121369 -4.92783e-19 lp= 2.37468 0.0121401 -0.773504 r- 0.523202 Q = 7.999999999998479 n0=1.229779304556261e-05 n1=5.709788723553262e-07 n2=0.009097240394564042 n3=0.001942084160205497 n4=0.0003786874725651197 n5=2.318612137314282e-05 n6=7.593228876952772e-05 n7=9.80134692118174e-06 n8=2.992086193778319e-06 n9=7.613423089620419e-07 n10=2.384507657886428e-06 n11=0.7881137015984966 n12=0.0008470553256796326 n13=0.0006660428679595272 n14=0.0003720897466758859 n15=0.0002987827244055252 n16=0.0001382687928777116 n17=9.570276474156361e-05 n18=0.0002083090866136435 n19=0.0003872266219874386 n20=0.0001936561973262632 n21=4.583626839855821e-05 n22=0.0002244861661341547 n23=4.179103939892417e-05 n24=0.0008071430145418966 n25=1.100383754410633e-05 n26=0.05546108833461903 n27=0.01927046454823103 n28=0.01173699625758817 n29=0.005966936040472231 n30=0.007933809954172441 n31=0.004781361543788739 n32=0.01282557742896093 n33=0.003886699134343327 n34=0.004035649841286035 n35=0.008245748571614156 n36=0.001042240746913259 n37=0.00681548170582259 n38=0.00788740170528621 n39=0.01295816408437871 n40=0.00106107187338021 n41=0.001251643663180785 n42=0.014487064791331 n43=0.01048832196640317 n44=0.0003121361348746258 n45=0.0004063198622174946 n46=0.0002975528379597056 n47=0.0002401588565495588 n48=0.0001346885852113605 n49=0.000187464013632599 n50=7.525460765851995e-05 n51=0.0001742580279941312 n52=0.0001216547541596073 n53=0.0001239383586896565 n54=0.0001137099233499002 n55=7.273994123834586e-05 n56=8.444984465809986e-05 n57=0.000361311791813512 n58=4.922852312725238e-05 n59=0.0001306914168504565 n60=0.0002969171973557935 n61=0.0002259901032223005 n62=6.340558280131926e-05 n63=5.554630650793838e-05 n64=0.001151066802290057 n65=0.001188759790807366 Q is here equal to 7.999999999998479 12.) nd: 3.18999926531844 Norm of Spectral functions:  0: 0.9851  1: 0.9931  2: 1.0029  3: 1.0054  4: 0.9984  5: 1.0003  6: 1.0001  7: 1.0039  8: 1.0653  9: 0.9740 10: 0.9999 11: 1.0000 12: 0.9956 13: 0.9991 14: 0.9970 15: 1.0006 16: 1.0005 17: 1.0010 18: 1.0004 19: 1.0013 20: 1.0000 21: 1.0011 22: 1.0006 23: 1.0005 24: 1.0006 25: 1.0066 26: 0.9997 27: 1.0008 28: 1.0303 29: 0.9685 30: 1.0077 31: 1.0408 32: 0.9814 33: 0.9913 34: 1.0050 35: 0.9981 36: 1.0230 37: 1.0041 38: 0.9937 39: 0.9978 40: 1.0026 41: 1.0026 42: 0.9871 43: 1.0108 44: 1.0058 45: 0.7211 46: 1.5312 47: 1.0356 48: 0.9622 49: 1.2083 50: 1.2747 51: 1.0171 52: 1.0404 53: 0.9866 54: 0.9542 55: 0.9357 56: 1.0452 57: 1.3572 58: 1.2170 59: 0.7348 60: 0.7864 61: 0.8475 62: 0.4764 63: 1.9000 64: 0.1354 65: 0.3682  0: 2.7812  1: 0.4088 12.) SelfConsistentStep 12.) Difference between steps: 0.01022 13.) DeterminSpectralFunctions ; lambda = -31.49424082299633 -1.840878121554645 Found lorentz at 11 0.00235422 lm= 0.00235192 0.000192156 -0.629181 lp= 0.00235376 0.000192205 -0.796273 r- 0.947 Found lorentz at 12 0.786714 lm= 0.786682 0.003267 -1.92593e-18 lp= 0.786698 0.00326729 -0.793271 r- 0.0341305 Found lorentz at 13 1.30319 lm= 1.30318 0.00483602 -1.27212e-18 lp= 1.30319 0.00483604 -0.784348 r- 0.205523 Found lorentz at 14 1.42306 lm= 1.423 0.00457042 -1.32166e-18 lp= 1.42303 0.00457101 -0.777281 r- 0.196033 Found lorentz at 15 1.48125 lm= 1.48112 0.00756367 -7.67033e-19 lp= 1.48119 0.00756559 -0.761819 r- 0.331056 Found lorentz at 16 1.88516 lm= 1.88502 0.00827533 -7.40003e-19 lp= 1.88509 0.00827733 -0.78268 r- 0.352545 Found lorentz at 17 1.69055 lm= 1.69037 0.00829917 -7.33854e-19 lp= 1.69046 0.00830244 -0.780628 r- 0.354559 Found lorentz at 18 1.73923 lm= 1.73885 0.0116609 -5.19609e-19 lp= 1.73904 0.011672 -0.778933 r- 0.499624 Found lorentz at 19 1.60055 lm= 1.60008 0.0119833 -4.53395e-19 lp= 1.60031 0.0119997 -0.737821 r- 0.542335 Found lorentz at 20 1.98293 lm= 1.98182 0.0216442 -2.57087e-19 lp= 1.98237 0.0216941 -0.747179 r- 0.968459 Found lorentz at 21 2.29428 lm= 2.29406 0.0119061 -4.96191e-19 lp= 2.29417 0.0119095 -0.768771 r- 0.516427 Found lorentz at 23 2.37407 lm= 2.37385 0.0122007 -4.89788e-19 lp= 2.37396 0.012204 -0.773179 r- 0.52618 Q = 7.999999999999286 n0=1.230478261334604e-05 n1=5.714522893137735e-07 n2=0.00909698592748891 n3=0.001942112721370836 n4=0.0003787241444261735 n5=2.319451709065808e-05 n6=7.594424658524619e-05 n7=9.808056216359594e-06 n8=2.994633604783238e-06 n9=7.638881224208705e-07 n10=2.3924845026187e-06 n11=0.7881479198880409 n12=0.0008463748514534322 n13=0.0006656712171691549 n14=0.0003719789246171954 n15=0.0002987624397520028 n16=0.000138072340339103 n17=9.563163299797732e-05 n18=0.0002082007000039999 n19=0.0003871639314879226 n20=0.0001935231415287605 n21=4.576121072624643e-05 n22=0.0002243997735732816 n23=4.173766573770387e-05 n24=0.0008067855363956463 n25=1.09951944732224e-05 n26=0.05540026599388446 n27=0.01926431090458696 n28=0.01174074996991863 n29=0.005970419777686788 n30=0.007937466714751727 n31=0.00478228478799822 n32=0.01283255049316149 n33=0.003889552696284389 n34=0.004037825273524857 n35=0.008246441122056818 n36=0.001042695834556082 n37=0.006816737346716462 n38=0.007887562370841601 n39=0.01296471380392567 n40=0.001061536571283163 n41=0.001252472217831674 n42=0.01448890649190199 n43=0.0104967168637451 n44=0.0003126384585264419 n45=0.0004058465761229595 n46=0.0002970898837492001 n47=0.0002397677125377588 n48=0.0001345086948459117 n49=0.000187199379290742 n50=7.514919629789647e-05 n51=0.0001739317971902492 n52=0.00012144670104937 n53=0.0001236983510192205 n54=0.0001135117743244669 n55=7.260024223747722e-05 n56=8.429873012546937e-05 n57=0.0003607713441098902 n58=4.914084162990181e-05 n59=0.0001304638115856793 n60=0.0002964860058057023 n61=0.0002256547738188945 n62=6.329586355180759e-05 n63=5.545118359036786e-05 n64=0.001148768594890416 n65=0.001186295546436899 Q is here equal to 7.999999999999286 13.) nd: 3.189957928612389 Norm of Spectral functions:  0: 0.9809  1: 0.9935  2: 1.0030  3: 1.0056  4: 0.9984  5: 1.0002  6: 1.0001  7: 1.0038  8: 1.0649  9: 0.9749 10: 0.9998 11: 1.0000 12: 0.9955 13: 0.9992 14: 0.9975 15: 1.0005 16: 1.0004 17: 1.0007 18: 1.0005 19: 1.0010 20: 1.0000 21: 1.0011 22: 1.0006 23: 1.0004 24: 1.0006 25: 1.0066 26: 0.9997 27: 1.0008 28: 1.0296 29: 0.9670 30: 1.0082 31: 1.0403 32: 0.9807 33: 0.9905 34: 1.0046 35: 0.9981 36: 1.0260 37: 1.0040 38: 0.9937 39: 0.9980 40: 1.0025 41: 1.0026 42: 0.9875 43: 1.0102 44: 1.0062 45: 0.7177 46: 1.5324 47: 1.0360 48: 0.9606 49: 1.2028 50: 1.2788 51: 1.0168 52: 1.0416 53: 0.9857 54: 0.9536 55: 0.9345 56: 1.0451 57: 1.3570 58: 1.2172 59: 0.7319 60: 0.7840 61: 0.8468 62: 0.4732 63: 1.9109 64: 0.1342 65: 0.3719  0: 2.7812  1: 0.4088 13.) SelfConsistentStep 13.) Difference between steps: 0.008704 14.) DeterminSpectralFunctions ; lambda = -31.49450028764487 -1.841137586203185 Found lorentz at 11 0.00235254 lm= 0.00235023 0.000192514 -0.629233 lp= 0.00235207 0.000192563 -0.796205 r- 0.948843 Found lorentz at 12 0.786719 lm= 0.786686 0.00328125 -1.91712e-18 lp= 0.786702 0.00328153 -0.793178 r- 0.0342833 Found lorentz at 13 1.30284 lm= 1.30283 0.00485172 -1.26744e-18 lp= 1.30284 0.00485173 -0.784173 r- 0.206236 Found lorentz at 14 1.42273 lm= 1.42267 0.00457288 -1.31999e-18 lp= 1.4227 0.00457348 -0.776998 r- 0.19621 Found lorentz at 15 1.48038 lm= 1.48025 0.0075686 -7.6601e-19 lp= 1.48032 0.00757055 -0.761562 r- 0.331385 Found lorentz at 16 1.88484 lm= 1.8847 0.00830897 -7.367e-19 lp= 1.88477 0.00831097 -0.782516 r- 0.354052 Found lorentz at 17 1.68979 lm= 1.68961 0.00834568 -7.32129e-19 lp= 1.6897 0.0083491 -0.781901 r- 0.355973 Found lorentz at 18 1.73862 lm= 1.73823 0.0117073 -5.1747e-19 lp= 1.73843 0.0117186 -0.778879 r- 0.501653 Found lorentz at 19 1.60008 lm= 1.5996 0.0120125 -4.52246e-19 lp= 1.59984 0.0120293 -0.737799 r- 0.543694 Found lorentz at 20 1.98237 lm= 1.98125 0.0216519 -2.56725e-19 lp= 1.98181 0.0217021 -0.746793 r- 0.96932 Found lorentz at 21 2.29358 lm= 2.29337 0.0119416 -4.94353e-19 lp= 2.29348 0.011945 -0.76849 r- 0.518158 Found lorentz at 23 2.37342 lm= 2.3732 0.0122424 -4.87754e-19 lp= 2.37331 0.0122457 -0.772891 r- 0.528177 Q = 7.999999999998843 n0=1.230890865693612e-05 n1=5.717462813527396e-07 n2=0.009097272765624411 n3=0.001942179994820266 n4=0.0003787597312563629 n5=2.320032776870351e-05 n6=7.595229968630834e-05 n7=9.812058914846338e-06 n8=2.996118727611311e-06 n9=7.653669460819687e-07 n10=2.397145234958409e-06 n11=0.7881677752390073 n12=0.0008458698836640566 n13=0.0006654145851122541 n14=0.0003719214079815523 n15=0.0002987136853340454 n16=0.0001379600498794575 n17=9.559363842792819e-05 n18=0.0002081387340950283 n19=0.0003870586676841277 n20=0.0001934253118482716 n21=4.571874859866529e-05 n22=0.0002243478728647865 n23=4.170921040424701e-05 n24=0.0008066009763626695 n25=1.09917868604565e-05 n26=0.05535782575288382 n27=0.01926075839303601 n28=0.01174344387116038 n29=0.005972974406521237 n30=0.007939913901139666 n31=0.004782873808183779 n32=0.01283753603221045 n33=0.003891644989737093 n34=0.00403942701626302 n35=0.008247285135821961 n36=0.0010430148498304 n37=0.006817864099926883 n38=0.007887701619080442 n39=0.01296954612053275 n40=0.001061896989135503 n41=0.00125307606742762 n42=0.01449117689678661 n43=0.01050274741438743 n44=0.0003129595299819786 n45=0.0004053990700582936 n46=0.000296719557086415 n47=0.0002394706811415884 n48=0.0001343605161715458 n49=0.0001870009566944112 n50=7.506176033212825e-05 n51=0.0001737083640090963 n52=0.000121314750500846 n53=0.0001235502697733847 n54=0.0001133873025742464 n55=7.25224419576315e-05 n56=8.419345189389954e-05 n57=0.0003603267606725817 n58=4.908086374411634e-05 n59=0.0001302989861437297 n60=0.0002961288855794813 n61=0.0002253940203692345 n62=6.322482021273439e-05 n63=5.539789777531814e-05 n64=0.001147379753796611 n65=0.001184955733422922 Q is here equal to 7.999999999998843 14.) nd: 3.189932323463011 Norm of Spectral functions:  0: 0.9774  1: 0.9939  2: 1.0030  3: 1.0056  4: 0.9984  5: 1.0001  6: 1.0002  7: 1.0038  8: 1.0647  9: 0.9760 10: 0.9996 11: 1.0000 12: 0.9955 13: 0.9992 14: 0.9979 15: 1.0003 16: 1.0003 17: 1.0010 18: 1.0005 19: 1.0008 20: 0.9999 21: 1.0011 22: 1.0006 23: 1.0004 24: 1.0006 25: 1.0066 26: 0.9997 27: 1.0008 28: 1.0292 29: 0.9659 30: 1.0086 31: 1.0398 32: 0.9803 33: 0.9900 34: 1.0042 35: 0.9981 36: 1.0277 37: 1.0038 38: 0.9937 39: 0.9980 40: 1.0025 41: 1.0027 42: 0.9878 43: 1.0095 44: 1.0063 45: 0.7139 46: 1.5355 47: 1.0357 48: 0.9579 49: 1.1988 50: 1.2847 51: 1.0164 52: 1.0423 53: 0.9845 54: 0.9536 55: 0.9348 56: 1.0456 57: 1.3635 58: 1.2188 59: 0.7295 60: 0.7813 61: 0.8443 62: 0.4702 63: 1.9207 64: 0.1331 65: 0.3711  0: 2.7812  1: 0.4088 14.) SelfConsistentStep 14.) Difference between steps: 0.007196 15.) DeterminSpectralFunctions ; lambda = -31.4946472227555 -1.841284521313817 Found lorentz at 11 0.00235145 lm= 0.00234913 0.000192668 -0.629266 lp= 0.00235098 0.000192716 -0.79616 r- 0.949655 Found lorentz at 12 0.786735 lm= 0.786702 0.00329002 -1.91164e-18 lp= 0.786718 0.00329031 -0.793104 r- 0.0343783 Found lorentz at 13 1.30257 lm= 1.30257 0.00486164 -1.26439e-18 lp= 1.30257 0.00486165 -0.784031 r- 0.206695 Found lorentz at 14 1.42251 lm= 1.42245 0.00457553 -1.31849e-18 lp= 1.42248 0.00457613 -0.776784 r- 0.196378 Found lorentz at 15 1.47976 lm= 1.47966 0.0075926 -7.67565e-19 lp= 1.47971 0.00759378 -0.763486 r- 0.331554 Found lorentz at 16 1.88458 lm= 1.88444 0.00833138 -7.34429e-19 lp= 1.88451 0.00833339 -0.782363 r- 0.355077 Found lorentz at 17 1.68922 lm= 1.68904 0.00836784 -7.29972e-19 lp= 1.68913 0.00837131 -0.781787 r- 0.356973 Found lorentz at 18 1.73819 lm= 1.7378 0.0117394 -5.15979e-19 lp= 1.73799 0.0117508 -0.778826 r- 0.503068 Found lorentz at 19 1.59981 lm= 1.5994 0.0120618 -4.52324e-19 lp= 1.59961 0.0120743 -0.739185 r- 0.54465 Found lorentz at 20 1.98197 lm= 1.98085 0.0216533 -2.56508e-19 lp= 1.98141 0.0217036 -0.746506 r- 0.969766 Found lorentz at 21 2.29308 lm= 2.29286 0.0119664 -4.93036e-19 lp= 2.29297 0.0119699 -0.768264 r- 0.519389 Found lorentz at 23 2.37295 lm= 2.37273 0.0122716 -4.86298e-19 lp= 2.37284 0.012275 -0.772658 r- 0.529598 Q = 7.999999999999458 n0=1.231162534787847e-05 n1=5.719389479895436e-07 n2=0.00909791502724683 n3=0.001942291716744783 n4=0.000378795355753372 n5=2.320478035039649e-05 n6=7.595880163523754e-05 n7=9.814607409652364e-06 n8=2.997025477927451e-06 n9=7.662352806919975e-07 n10=2.399870470406256e-06 n11=0.7881813507881561 n12=0.0008455056007339489 n13=0.0006652403824413814 n14=0.000371896312916353 n15=0.0002986565658539301 n16=0.0001378990119064039 n17=9.557425743049573e-05 n18=0.0002081053553653577 n19=0.0003869468090153505 n20=0.000193355099458992 n21=4.56954589829867e-05 n22=0.0002243191201682842 n23=4.169497976738892e-05 n24=0.0008065198251233781 n25=1.099107046042754e-05 n26=0.05533275440103067 n27=0.019258579410335 n28=0.01174466478015203 n29=0.0059743229768312 n30=0.007941088680024166 n31=0.004783067795949288 n32=0.012840332937852 n33=0.003892791979512279 n34=0.004040300534622407 n35=0.008247758318258606 n36=0.001043166529482515 n37=0.00681853916386157 n38=0.007887466045559989 n39=0.01297216349062468 n40=0.001062109690404706 n41=0.001253415690565342 n42=0.01449286506077434 n43=0.01050612105926164 n44=0.0003131374815383927 n45=0.0004050183245755527 n46=0.0002964357234172739 n47=0.0002392512741903774 n48=0.0001342443271051313 n49=0.0001868554800098018 n50=7.499302477787038e-05 n51=0.0001735572642327764 n52=0.0001212316775378625 n53=0.0001234600974614221 n54=0.0001133099831099426 n55=7.24807787954875e-05 n56=8.412116055170807e-05 n57=0.0003599795964164828 n58=4.904039361120581e-05 n59=0.0001301814724031672 n60=0.0002958484169081299 n61=0.0002251977974709107 n62=6.317907734573221e-05 n63=5.536914781032438e-05 n64=0.001146554520981744 n65=0.001184266812200391 Q is here equal to 7.999999999999458 15.) nd: 3.189913888179505 Norm of Spectral functions:  0: 0.9747  1: 0.9941  2: 1.0030  3: 1.0055  4: 0.9984  5: 1.0000  6: 1.0002  7: 1.0038  8: 1.0646  9: 0.9771 10: 0.9994 11: 1.0000 12: 0.9955 13: 0.9992 14: 0.9982 15: 1.0012 16: 1.0002 17: 1.0008 18: 1.0005 19: 1.0011 20: 0.9999 21: 1.0010 22: 1.0006 23: 1.0004 24: 1.0006 25: 1.0067 26: 0.9997 27: 1.0008 28: 1.0291 29: 0.9653 30: 1.0088 31: 1.0393 32: 0.9800 33: 0.9898 34: 1.0040 35: 0.9981 36: 1.0286 37: 1.0037 38: 0.9937 39: 0.9980 40: 1.0025 41: 1.0028 42: 0.9881 43: 1.0090 44: 1.0063 45: 0.7106 46: 1.5391 47: 1.0352 48: 0.9551 49: 1.1962 50: 1.2907 51: 1.0160 52: 1.0426 53: 0.9834 54: 0.9540 55: 0.9359 56: 1.0464 57: 1.3729 58: 1.2209 59: 0.7278 60: 0.7790 61: 0.8412 62: 0.4677 63: 1.9284 64: 0.1323 65: 0.3683  0: 2.7811  1: 0.4088 15.) SelfConsistentStep 15.) Difference between steps: 0.005498 16.) DeterminSpectralFunctions ; lambda = -31.49471260363109 -1.841349902189403 Found lorentz at 11 0.00235076 lm= 0.00234845 0.000192721 -0.629286 lp= 0.0023503 0.000192769 -0.796132 r- 0.94995 Found lorentz at 12 0.786766 lm= 0.786733 0.00329554 -1.90818e-18 lp= 0.78675 0.00329584 -0.79305 r- 0.0344383 Found lorentz at 13 1.3024 lm= 1.30239 0.0048681 -1.26237e-18 lp= 1.3024 0.00486812 -0.783925 r- 0.206998 Found lorentz at 14 1.42239 lm= 1.42233 0.00457892 -1.317e-18 lp= 1.42236 0.00457953 -0.776633 r- 0.196562 Found lorentz at 15 1.47935 lm= 1.47925 0.00759534 -7.67032e-19 lp= 1.4793 0.00759652 -0.763359 r- 0.33173 Found lorentz at 16 1.88441 lm= 1.88427 0.00834689 -7.32829e-19 lp= 1.88434 0.00834891 -0.782238 r- 0.355795 Found lorentz at 17 1.68885 lm= 1.68867 0.00838507 -7.28325e-19 lp= 1.68876 0.00838857 -0.781709 r- 0.357745 Found lorentz at 18 1.73793 lm= 1.73754 0.011764 -5.14852e-19 lp= 1.73773 0.0117754 -0.77879 r- 0.504146 Found lorentz at 19 1.59969 lm= 1.59928 0.0120788 -4.51648e-19 lp= 1.59949 0.0120915 -0.739157 r- 0.545444 Found lorentz at 20 1.98173 lm= 1.98061 0.0216546 -2.56343e-19 lp= 1.98117 0.0217052 -0.746294 r- 0.970112 Found lorentz at 21 2.29276 lm= 2.29254 0.0119848 -4.92064e-19 lp= 2.29265 0.0119883 -0.768097 r- 0.520302 Found lorentz at 23 2.37265 lm= 2.37243 0.0122932 -4.8522e-19 lp= 2.37254 0.0122967 -0.772485 r- 0.530655 Q = 7.99999999999863 n0=1.231369574471855e-05 n1=5.720756552395493e-07 n2=0.00909886568387162 n3=0.00194246385357761 n4=0.0003788314004968637 n5=2.320826389072273e-05 n6=7.596477143522684e-05 n7=9.81633522174444e-06 n8=2.997610720970789e-06 n9=7.667535763944326e-07 n10=2.401474580847488e-06 n11=0.7881912049939346 n12=0.0008452532096813667 n13=0.0006651264435469421 n14=0.0003718894928274524 n15=0.0002986056661201986 n16=0.0001378670287921615 n17=9.556460401026262e-05 n18=0.0002080887843807361 n19=0.00038685117960385 n20=0.0001933067829176149 n21=4.568267008702492e-05 n22=0.0002243052273416287 n23=4.168812180049819e-05 n24=0.0008064959651443121 n25=1.099146762327123e-05 n26=0.05532171133181979 n27=0.01925719944672977 n28=0.01174465396767028 n29=0.005974659742764802 n30=0.007941287548461779 n31=0.004782953006063391 n32=0.0128413460698061 n33=0.003893151720171485 n34=0.004040562640253252 n35=0.008247792855550943 n36=0.001043185027088086 n37=0.006818762002743045 n38=0.007886884001876794 n39=0.01297292121372273 n40=0.001062192153467007 n41=0.001253537221156257 n42=0.01449378736199348 n43=0.01050732936412414 n44=0.0003132142611079163 n45=0.0004047235772074173 n46=0.0002962289097849838 n47=0.0002390948850037115 n48=0.0001341583452790088 n49=0.0001867521478222981 n50=7.494217402158134e-05 n51=0.0001734561246520426 n52=0.0001211788832157026 n53=0.0001234046071264119 n54=0.0001132616215514921 n55=7.245822756667308e-05 n56=8.407225580750528e-05 n57=0.0003597243537000675 n58=4.901342006435555e-05 n59=0.0001300994280206353 n60=0.0002956411360382276 n61=0.0002250562669085392 n62=6.314945062035708e-05 n63=5.535358285558304e-05 n64=0.001146059476134942 n65=0.001183916633463298 Q is here equal to 7.99999999999863 16.) nd: 3.189899534260089 Norm of Spectral functions:  0: 0.9728  1: 0.9942  2: 1.0030  3: 1.0054  4: 0.9984  5: 0.9999  6: 1.0002  7: 1.0038  8: 1.0645  9: 0.9781 10: 0.9992 11: 1.0000 12: 0.9954 13: 0.9992 14: 0.9983 15: 1.0010 16: 1.0001 17: 1.0006 18: 1.0005 19: 1.0010 20: 0.9999 21: 1.0009 22: 1.0006 23: 1.0003 24: 1.0006 25: 1.0069 26: 0.9997 27: 1.0008 28: 1.0290 29: 0.9651 30: 1.0089 31: 1.0390 32: 0.9799 33: 0.9896 34: 1.0038 35: 0.9981 36: 1.0291 37: 1.0036 38: 0.9937 39: 0.9980 40: 1.0026 41: 1.0028 42: 0.9882 43: 1.0087 44: 1.0064 45: 0.7079 46: 1.5422 47: 1.0346 48: 0.9527 49: 1.1946 50: 1.2957 51: 1.0156 52: 1.0426 53: 0.9825 54: 0.9546 55: 0.9374 56: 1.0473 57: 1.3820 58: 1.2228 59: 0.7267 60: 0.7773 61: 0.8383 62: 0.4659 63: 1.9335 64: 0.1316 65: 0.3650  0: 2.7811  1: 0.4088 16.) SelfConsistentStep 16.) Difference between steps: 0.003878 17.) DeterminSpectralFunctions ; lambda = -31.4947294818036 -1.84136678036192 Found lorentz at 11 0.00235033 lm= 0.00234802 0.000192734 -0.6293 lp= 0.00234987 0.000192783 -0.796115 r- 0.950038 Found lorentz at 12 0.786806 lm= 0.786773 0.0032991 -1.90596e-18 lp= 0.78679 0.00329939 -0.793016 r- 0.034477 Found lorentz at 13 1.3023 lm= 1.30229 0.00487251 -1.261e-18 lp= 1.3023 0.00487253 -0.783853 r- 0.207204 Found lorentz at 14 1.42235 lm= 1.42229 0.00458282 -1.31554e-18 lp= 1.42232 0.00458343 -0.776533 r- 0.196755 Found lorentz at 15 1.47911 lm= 1.47901 0.00759888 -7.66517e-19 lp= 1.47906 0.00760007 -0.763281 r- 0.331919 Found lorentz at 16 1.88431 lm= 1.88417 0.00835814 -7.31673e-19 lp= 1.88424 0.00836016 -0.782147 r- 0.356316 Found lorentz at 17 1.68863 lm= 1.68845 0.00839959 -7.26985e-19 lp= 1.68854 0.00840311 -0.781667 r- 0.358384 Found lorentz at 18 1.7378 lm= 1.7374 0.0117844 -5.13937e-19 lp= 1.7376 0.0117959 -0.778776 r- 0.505034 Found lorentz at 19 1.59967 lm= 1.59925 0.0120951 -4.51032e-19 lp= 1.59946 0.0121078 -0.739152 r- 0.546186 Found lorentz at 20 1.98161 lm= 1.98048 0.0216591 -2.56185e-19 lp= 1.98104 0.0217098 -0.746145 r- 0.970517 Found lorentz at 21 2.29258 lm= 2.29237 0.0119989 -4.91338e-19 lp= 2.29248 0.0120024 -0.767982 r- 0.520992 Found lorentz at 23 2.37249 lm= 2.37227 0.0123098 -4.84411e-19 lp= 2.37238 0.0123133 -0.772362 r- 0.531457 Q = 7.999999999999162 n0=1.231554274632349e-05 n1=5.72182993373826e-07 n2=0.009099690813921653 n3=0.001942599486881343 n4=0.0003788625936261332 n5=2.321087464244365e-05 n6=7.596921513326578e-05 n7=9.817549828439803e-06 n8=2.998004087953068e-06 n9=7.670679660981332e-07 n10=2.402426541761993e-06 n11=0.7881988751832377 n12=0.0008450911841617068 n13=0.0006650593952268701 n14=0.0003718938939978111 n15=0.0002985698767674424 n16=0.0001378507981445992 n17=9.555994875141407e-05 n18=0.0002080826479051121 n19=0.0003867840113830989 n20=0.00019327636963519 n21=4.567535328231734e-05 n22=0.0002243015905528653 n23=4.168477255446853e-05 n24=0.0008065043784906659 n25=1.099213110055452e-05 n26=0.05531991712706198 n27=0.01925628610892169 n28=0.01174388131767662 n29=0.005974355950401759 n30=0.007940872820591206 n31=0.004782650928723017 n32=0.01284119110385846 n33=0.003893008788714338 n34=0.004040427186981271 n35=0.008247513862064786 n36=0.001043119704911073 n37=0.006818657302954745 n38=0.007886123717522491 n39=0.01297249476260683 n40=0.001062187188396302 n41=0.001253515603641913 n42=0.01449412546231886 n43=0.01050714139759424 n44=0.000313229036680014 n45=0.0004045167269016267 n46=0.0002960873335230546 n47=0.0002389885814794933 n48=0.0001340990422167897 n49=0.0001866819624726063 n50=7.490718907432355e-05 n51=0.0001733892999161551 n52=0.0001211445699689398 n53=0.0001233692537838534 n54=0.0001132307040288312 n55=7.244474573894374e-05 n56=8.403983341804862e-05 n57=0.0003595499551953466 n58=4.899572319337116e-05 n59=0.0001300438701423863 n60=0.0002954987513596972 n61=0.0002249597247157951 n62=6.313001741642632e-05 n63=5.534446841622043e-05 n64=0.001145750184209127 n65=0.00118372139764667 Q is here equal to 7.999999999999162 17.) nd: 3.189888392557149 Norm of Spectral functions:  0: 0.9716  1: 0.9942  2: 1.0030  3: 1.0053  4: 0.9984  5: 0.9998  6: 1.0002  7: 1.0039  8: 1.0644  9: 0.9790 10: 0.9991 11: 1.0000 12: 0.9954 13: 0.9992 14: 0.9984 15: 1.0009 16: 1.0000 17: 1.0005 18: 1.0005 19: 1.0010 20: 0.9999 21: 1.0009 22: 1.0006 23: 1.0003 24: 1.0006 25: 1.0070 26: 0.9997 27: 1.0008 28: 1.0291 29: 0.9651 30: 1.0089 31: 1.0387 32: 0.9798 33: 0.9896 34: 1.0038 35: 0.9981 36: 1.0293 37: 1.0035 38: 0.9937 39: 0.9980 40: 1.0026 41: 1.0029 42: 0.9882 43: 1.0085 44: 1.0064 45: 0.7061 46: 1.5446 47: 1.0342 48: 0.9509 49: 1.1937 50: 1.2992 51: 1.0153 52: 1.0424 53: 0.9819 54: 0.9552 55: 0.9388 56: 1.0481 57: 1.3893 58: 1.2242 59: 0.7261 60: 0.7761 61: 0.8362 62: 0.4647 63: 1.9365 64: 0.1312 65: 0.3624  0: 2.7811  1: 0.4088 17.) SelfConsistentStep 17.) Difference between steps: 0.002649 18.) DeterminSpectralFunctions ; lambda = -31.49472217196612 -1.841359470524434 Found lorentz at 11 0.00235008 lm= 0.00234776 0.000192738 -0.629308 lp= 0.00234961 0.000192787 -0.796106 r- 0.950069 Found lorentz at 12 0.786847 lm= 0.786814 0.00330141 -1.90453e-18 lp= 0.786831 0.0033017 -0.792997 r- 0.0345019 Found lorentz at 13 1.30225 lm= 1.30224 0.00487562 -1.26005e-18 lp= 1.30225 0.00487564 -0.783809 r- 0.207348 Found lorentz at 14 1.42235 lm= 1.4223 0.00458667 -1.31423e-18 lp= 1.42232 0.00458729 -0.776473 r- 0.196936 Found lorentz at 15 1.47898 lm= 1.47888 0.00760313 -7.66e-19 lp= 1.47893 0.00760433 -0.763237 r- 0.332124 Found lorentz at 16 1.88427 lm= 1.88413 0.00836616 -7.30862e-19 lp= 1.8842 0.00836818 -0.782088 r- 0.356684 Found lorentz at 17 1.68852 lm= 1.68834 0.00841152 -7.25923e-19 lp= 1.68843 0.00841505 -0.781651 r- 0.358901 Found lorentz at 18 1.73775 lm= 1.73735 0.011801 -5.13217e-19 lp= 1.73755 0.0118126 -0.778777 r- 0.505744 Found lorentz at 19 1.5997 lm= 1.59928 0.0121102 -4.50477e-19 lp= 1.59949 0.012123 -0.739161 r- 0.546864 Found lorentz at 20 1.98156 lm= 1.98044 0.0216654 -2.56037e-19 lp= 1.981 0.0217164 -0.746043 r- 0.970944 Found lorentz at 21 2.29252 lm= 2.2923 0.0120094 -4.90817e-19 lp= 2.29241 0.0120129 -0.767911 r- 0.521498 Found lorentz at 23 2.37242 lm= 2.3722 0.0123223 -4.83822e-19 lp= 2.37231 0.0123258 -0.772284 r- 0.53205 Q = 7.999999999997685 n0=1.231716202634934e-05 n1=5.722683693369277e-07 n2=0.009100348303310933 n3=0.001942704283607348 n4=0.0003788881308199123 n5=2.321277488056074e-05 n6=7.597258034203776e-05 n7=9.81841864173893e-06 n8=2.998277630518234e-06 n9=7.672639674845879e-07 n10=2.403006008415479e-06 n11=0.7882043423545957 n12=0.0008449931759526732 n13=0.0006650225947895589 n14=0.0003719014774000691 n15=0.0002985488783534199 n16=0.0001378419063689744 n17=9.555707046608758e-05 n18=0.0002080809453926008 n19=0.0003867437632202081 n20=0.0001932584036495035 n21=4.56705744570175e-05 n22=0.0002243027058048782 n23=4.168269647805213e-05 n24=0.0008065227645483289 n25=1.099265296205584e-05 n26=0.05532318285483567 n27=0.01925570472187417 n28=0.0117428234924904 n29=0.005973773647753117 n30=0.00794020434964453 n31=0.004782292176969851 n32=0.01284047085695342 n33=0.003892637266572698 n34=0.004040111331375659 n35=0.008247101984334686 n36=0.001043021448037179 n37=0.006818390413417657 n38=0.007885366404348027 n39=0.01297154453337831 n40=0.001062139129189486 n41=0.001253426240495093 n42=0.01449415073324224 n43=0.01050629101893185 n44=0.0003132132522380165 n45=0.0004043863186114792 n46=0.0002959971636716801 n47=0.0002389202703687175 n48=0.0001340613190574815 n49=0.0001866367551685671 n50=7.48850517358163e-05 n51=0.000173345794182813 n52=0.0001211215175008471 n53=0.0001233455201998474 n54=0.0001132102898606188 n55=7.243511960967655e-05 n56=8.40188297310469e-05 n57=0.0003594407084118129 n58=4.898431333891661e-05 n59=0.000130007612830126 n60=0.0002954089570878268 n61=0.0002248981123601942 n62=6.311704059068363e-05 n63=5.533822560196734e-05 n64=0.001145543797223089 n65=0.00118358699273097 Q is here equal to 7.999999999997685 18.) nd: 3.189880333375831 Norm of Spectral functions:  0: 0.9709  1: 0.9942  2: 1.0029  3: 1.0052  4: 0.9984  5: 0.9997  6: 1.0002  7: 1.0039  8: 1.0643  9: 0.9797 10: 0.9990 11: 1.0000 12: 0.9954 13: 0.9992 14: 0.9984 15: 1.0009 16: 1.0000 17: 1.0005 18: 1.0005 19: 1.0010 20: 0.9999 21: 1.0009 22: 1.0006 23: 1.0003 24: 1.0006 25: 1.0071 26: 0.9997 27: 1.0008 28: 1.0292 29: 0.9652 30: 1.0089 31: 1.0386 32: 0.9798 33: 0.9896 34: 1.0038 35: 0.9980 36: 1.0293 37: 1.0035 38: 0.9937 39: 0.9980 40: 1.0026 41: 1.0029 42: 0.9882 43: 1.0084 44: 1.0064 45: 0.7049 46: 1.5461 47: 1.0339 48: 0.9499 49: 1.1933 50: 1.3014 51: 1.0151 52: 1.0423 53: 0.9815 54: 0.9556 55: 0.9398 56: 1.0487 57: 1.3942 58: 1.2251 59: 0.7259 60: 0.7755 61: 0.8348 62: 0.4640 63: 1.9378 64: 0.1310 65: 0.3606  0: 2.7811  1: 0.4088 18.) SelfConsistentStep 18.) Difference between steps: 0.001692 19.) DeterminSpectralFunctions ; lambda = -31.49470633269772 -1.841343631256038 Found lorentz at 11 0.00234993 lm= 0.00234762 0.000192744 -0.629313 lp= 0.00234947 0.000192793 -0.7961 r- 0.950106 Found lorentz at 12 0.786884 lm= 0.786851 0.00330292 -1.90362e-18 lp= 0.786868 0.00330321 -0.792988 r- 0.034518 Found lorentz at 13 1.30224 lm= 1.30223 0.00487786 -1.2594e-18 lp= 1.30223 0.00487788 -0.783786 r- 0.20745 Found lorentz at 14 1.42238 lm= 1.42233 0.00459011 -1.31314e-18 lp= 1.42235 0.00459072 -0.776442 r- 0.197091 Found lorentz at 15 1.47893 lm= 1.47883 0.00760765 -7.65502e-19 lp= 1.47888 0.00760886 -0.763216 r- 0.332331 Found lorentz at 16 1.88426 lm= 1.88412 0.00837175 -7.3031e-19 lp= 1.88419 0.00837378 -0.782054 r- 0.356939 Found lorentz at 17 1.68848 lm= 1.6883 0.00842103 -7.25106e-19 lp= 1.68839 0.00842457 -0.781652 r- 0.359307 Found lorentz at 18 1.73775 lm= 1.73735 0.011814 -5.12667e-19 lp= 1.73755 0.0118256 -0.778789 r- 0.506293 Found lorentz at 19 1.59975 lm= 1.59933 0.0121235 -4.49996e-19 lp= 1.59954 0.0121364 -0.739174 r- 0.547459 Found lorentz at 20 1.98156 lm= 1.98043 0.0216725 -2.55904e-19 lp= 1.981 0.0217237 -0.745977 r- 0.971361 Found lorentz at 21 2.29251 lm= 2.2923 0.0120171 -4.90455e-19 lp= 2.2924 0.0120206 -0.767872 r- 0.521856 Found lorentz at 23 2.37241 lm= 2.37219 0.0123314 -4.83406e-19 lp= 2.3723 0.0123349 -0.772237 r- 0.532476 Q = 7.999999999997716 n0=1.231853309086026e-05 n1=5.723359715939528e-07 n2=0.00910083122567542 n3=0.00194278170618972 n4=0.0003789078430298192 n5=2.321409508424994e-05 n6=7.59750989464655e-05 n7=9.819033649958903e-06 n8=2.99846914005318e-06 n9=7.673889402818039e-07 n10=2.403369475182504e-06 n11=0.7882077369235684 n12=0.0008449384486509864 n13=0.0006650045255034216 n14=0.0003719083937209161 n15=0.000298539704371019 n16=0.000137836181770643 n17=9.555463681481467e-05 n18=0.0002080806404217954 n19=0.0003867246898924877 n20=0.0001932486924885768 n21=4.566697893018851e-05 n22=0.0002243054665955401 n23=4.168096367661855e-05 n24=0.0008065405669489642 n25=1.099292486761844e-05 n26=0.05532833123776155 n27=0.01925536511969058 n28=0.01174181319654173 n29=0.00597316773915587 n30=0.007939529788647618 n31=0.004781964789564216 n32=0.01283961924824743 n33=0.003892230405004385 n34=0.004039769698304387 n35=0.008246695377327848 n36=0.001042925058664828 n37=0.006818090139226837 n38=0.007884730721534498 n39=0.01297053608395222 n40=0.001062080441715389 n41=0.001253322915108941 n42=0.01449407305315718 n43=0.01050529950633727 n44=0.0003131878265077846 n45=0.000404314856917249 n46=0.0002959447715324268 n47=0.0002388793942849528 n48=0.0001340397014293728 n49=0.0001866095520420908 n50=7.487248678653755e-05 n51=0.0001733180784084114 n52=0.0001211056054710667 n53=0.0001233288349528646 n54=0.0001131964607492978 n55=7.24271790415953e-05 n56=8.400563412860525e-05 n57=0.0003593797981066319 n58=4.897713289455236e-05 n59=0.000129985041928868 n60=0.000295358360557185 n61=0.0002248620483088463 n62=6.310827407262108e-05 n63=5.533328082888876e-05 n64=0.00114539733727299 n65=0.001183474986418884 Q is here equal to 7.999999999997716 19.) nd: 3.189875090010462 Norm of Spectral functions:  0: 0.9706  1: 0.9941  2: 1.0029  3: 1.0052  4: 0.9984  5: 0.9997  6: 1.0002  7: 1.0040  8: 1.0643  9: 0.9801 10: 0.9989 11: 1.0000 12: 0.9955 13: 0.9992 14: 0.9983 15: 1.0009 16: 1.0000 17: 1.0005 18: 1.0005 19: 1.0010 20: 0.9999 21: 1.0009 22: 1.0006 23: 1.0003 24: 1.0006 25: 1.0071 26: 0.9997 27: 1.0008 28: 1.0293 29: 0.9654 30: 1.0088 31: 1.0385 32: 0.9798 33: 0.9897 34: 1.0038 35: 0.9980 36: 1.0292 37: 1.0034 38: 0.9937 39: 0.9979 40: 1.0027 41: 1.0029 42: 0.9882 43: 1.0083 44: 1.0065 45: 0.7043 46: 1.5468 47: 1.0338 48: 0.9495 49: 1.1931 50: 1.3024 51: 1.0150 52: 1.0422 53: 0.9813 54: 0.9559 55: 0.9403 56: 1.0491 57: 1.3970 58: 1.2255 59: 0.7258 60: 0.7753 61: 0.8341 62: 0.4637 63: 1.9382 64: 0.1309 65: 0.3597  0: 2.7811  1: 0.4087 19.) SelfConsistentStep 19.) Difference between steps: 0.0009912 Missing doping : 0 : -0.0010226 1 : 2.12585e-05