Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp susc = Susc.out Ed = [-34.0861,-32.851] U = 6.5 T = 0.005 Q = 8 alpha = 0.4 max_diff = 0.001 max_steps = 40 StartLambda = -20 EndLambda = 2.5 dLambda = 0.1 followPeak = -1 prt = 1 MissDopSt = -100 N_ac = 50 dom_ac = 0.5 acore = 0 pcore = 0 lorentz = 1 SearchLorentz = 4 LorentzMaxRatio = 1 FirstLorentz = 0 LastLorentz = 10000 CmpDiff = -1 renorm_core = 0 renorm = 1 2 6 8 64 0 0 v 3.51438 0.485623 4 9-3.5135519 22 0 0 12.5906 x 25 0.447808 x 26 0.313623 x 27 0.802132 x 28 0.832229 x 29 0.294729 x 31 0.217495 x 32 0.155715 x 33 0.0156144 x 35 0.642531 x 36 0.00644404 x 38 0.517626 x 39 0.953989 x 40 0.85771 x 41 0.997671 x 42 0.144942 x 43 0.351346 x 44 1.97633 x 45 0.251729 x 46 1.98387 x 25 6.47359 x 26 5.45503 x 27 3.86156 x 28 3.28921 x 29 2.29464 x 30 3.02102 x 31 1.2759 x 32 2.18277 x 33 5.20956 x 34 0.149041 x 35 0.125014 x 36 9.1756 x 37 0.0501053 x 38 0.0031361 x 39 1.60487 x 40 8.96592 x 41 5.19172 x 42 0.0825895 x 43 0.387889 x 44 6.35612 x 45 0.489797 x 46 1 v 2.76649 1.23351 4 11-3.6789119 21 0 0 0.931326 x 25 12.1785 x 26 0.054133 x 27 2.96114 x 28 2.06085 x 31 1.34123 x 32 1.64215 x 33 1.80043 x 34 0.299988 x 35 0.00593254 x 36 2.0615 x 37 0.000695926 x 38 0.0734542 x 40 2.42834 x 41 1.15403 x 42 0.00184649 x 43 0.703699 x 44 3.96006 x 45 1.90901 x 46 1.22755 x 25 0.157219 x 26 5.74978 x 27 0.134463 x 28 0.521918 x 29 5.70394 x 31 1.44735 x 32 2.03806 x 33 0.217645 x 34 0.829617 x 35 5.86162 x 36 1.11991 x 37 0.394629 x 38 2.81098 x 39 3.6522 x 40 1.62125 x 41 3.84573 x 42 0.544387 x 43 0.554243 x 44 14.9509 x 45 21.0477 x 46 2 v 2.362 1.638 4 13-3.6292615 19 0 0 1.33192 x 26 12.9546 x 27 0.528811 x 31 4.84104 x 32 5.50384 x 33 2.52432 x 34 1.74508 x 35 0.0651301 x 37 0.191357 x 38 0.179248 x 40 0.418669 x 41 0.080479 x 42 0.01064 x 44 4.5308 x 45 12.3877 x 46 0.0712671 x 25 0.959134 x 26 0.027304 x 27 0.327708 x 28 5.71604 x 31 0.353789 x 32 4.67452 x 33 0.55312 x 34 0.807611 x 35 0.365608 x 36 0.784115 x 37 0.550564 x 38 1.31536 x 40 2.69399 x 41 0.786791 x 42 0.0670414 x 43 6.06146 x 44 25.3253 x 45 31.265 x 46 3 v 3.69885 0.301145 4 5-2.344815 17 0 0 5.61605 x 25 0.0575646 x 26 0.140014 x 27 2.90035 x 28 0.0435283 x 29 0.268762 x 30 0.00510996 x 32 5.6198e-05 x 35 0.327927 x 36 0.0284557 x 39 0.0370349 x 40 0.196821 x 43 0.0241325 x 44 0.750044 x 45 1.10981 x 46 0.331153 x 25 1.67436 x 26 0.126478 x 27 0.0149902 x 28 0.0982295 x 29 0.00220957 x 31 3.53589 x 32 3.46935 x 35 0.00136048 x 36 3.2045 x 38 0.0317827 x 39 1.40254 x 40 0.420704 x 42 1.44403 x 43 0.310171 x 44 12.8893 x 45 9.53709 x 46 4 v 2.8836 1.1164 4 3-2.8273511 12 0 0 0.555759 x 25 0.464035 x 26 1.85987 x 28 2.10106 x 29 0.0533406 x 32 0.00278841 x 36 0.0194387 x 39 0.0578915 x 43 0.120533 x 44 1.46659 x 45 2.64788 x 46 0.00360991 x 25 0.259537 x 26 0.394887 x 27 0.768557 x 28 2.12778 x 32 0.576169 x 35 1.07884 x 36 0.00293248 x 40 0.74265 x 43 1.79979 x 44 7.54258 x 45 5.35343 x 46 5 v 3.16585 0.834152 4 9-2.5201219 22 0 0 0.246409 x 25 0.772102 x 26 0.177809 x 27 6.18307 x 28 2.25089 x 29 1.87149 x 31 0.884089 x 32 0.060745 x 33 0.252376 x 35 1.56946 x 36 0.584507 x 38 0.473571 x 39 0.489619 x 40 0.830067 x 41 2.35294 x 42 1.1637 x 43 0.386741 x 44 3.43984 x 45 1.51778 x 46 0.00139984 x 25 0.0206507 x 26 0.368911 x 27 0.0541932 x 28 0.337349 x 29 0.149141 x 30 0.0612349 x 31 1.74388 x 32 3.00202 x 33 4.8512 x 34 0.164808 x 35 0.099884 x 36 0.599232 x 37 0.108015 x 38 1.3402 x 39 0.577457 x 40 0.0240592 x 41 0.507496 x 42 3.52056 x 43 1.54772 x 44 26.0069 x 45 19.4061 x 46 6 v 2.79486 1.20514 4 7-2.6828218 20 0 0 0.0533496 x 25 1.43736 x 26 1.86047 x 27 0.201655 x 28 3.71944 x 29 1.5623 x 30 0.553903 x 31 1.97247 x 32 0.251834 x 35 0.000854599 x 36 1.01897 x 38 0.0296237 x 39 1.15434 x 40 0.392653 x 42 0.0189251 x 43 0.00561152 x 44 2.65492 x 45 5.54718 x 46 0.0914791 x 25 0.0363441 x 26 0.283065 x 27 0.515178 x 28 0.00689132 x 29 0.328808 x 30 0.996122 x 31 0.0623165 x 32 1.92771 x 33 2.93677 x 35 0.448653 x 36 2.80587 x 38 0.94436 x 39 1.18017 x 40 0.0273707 x 41 0.0433414 x 42 0.61778 x 43 0.0771186 x 44 17.479 x 45 16.7555 x 46 7 v 2.91716 1.08284 4 5-2.4783115 17 0 0 0.954086 x 25 2.01429 x 26 0.25646 x 27 0.465247 x 28 1.45162 x 29 1.54058 x 30 0.203157 x 32 0.0498209 x 35 0.368963 x 36 0.170273 x 39 0.00511808 x 40 0.00841261 x 43 0.00443734 x 44 4.18466 x 45 3.73702 x 46 0.0887512 x 25 0.792904 x 26 2.48 x 27 0.322324 x 28 0.585066 x 29 1.53051 x 31 0.0697493 x 32 0.17511 x 35 1.53538 x 36 0.204071 x 38 0.594951 x 39 0.136835 x 40 0.52987 x 42 0.191602 x 43 0.294749 x 44 14.1663 x 45 10.8875 x 46 8 v 2.62399 1.37601 4 5-2.6746415 17 0 0 0.0403626 x 25 0.0361018 x 26 0.399763 x 27 0.835537 x 28 1.52713 x 29 1.92985 x 30 2.4049 x 32 2.93645 x 35 0.000962526 x 36 0.0102101 x 39 0.477796 x 40 0.0696272 x 43 0.011681 x 44 4.71576 x 45 1.48387 x 46 0.0282546 x 25 0.0297076 x 26 0.00833681 x 27 0.0988172 x 28 0.134999 x 29 0.24515 x 31 0.0942537 x 32 2.7549 x 35 0.149418 x 36 2.8603 x 38 0.58757 x 39 0.128089 x 40 0.339684 x 42 0.000160009 x 43 0.00359842 x 44 14.6873 x 45 10.9694 x 46 9 v 2.90608 1.09392 4 7-2.4095918 20 0 0 1.76681 x 25 3.50879 x 26 0.340733 x 27 2.08411 x 28 0.149726 x 29 0.430112 x 30 0.0106054 x 31 0.0097599 x 32 0.437827 x 35 0.0188808 x 36 0.323482 x 38 0.24422 x 39 0.202586 x 40 0.0200315 x 42 2.20996 x 43 0.0582356 x 44 6.79233 x 45 3.04918 x 46 0.290953 x 25 0.0734606 x 26 1.50178 x 27 0.259047 x 28 0.0531763 x 29 0.0868188 x 30 2.05473 x 31 1.06555 x 32 1.21834 x 33 1.56083 x 35 0.129102 x 36 0.753349 x 38 0.673695 x 39 1.95217 x 40 0.230828 x 41 0.267559 x 42 1.47085 x 43 0.21514 x 44 22.4357 x 45 12.0494 x 46 10 v 2.50148 1.49852 4 11-2.5335119 20 0 0 0.037491 x 25 0.223369 x 26 0.785679 x 27 0.718894 x 28 0.521243 x 31 5.17961 x 32 1.68083 x 33 4.44756 x 34 4.97623 x 35 0.344127 x 36 0.0441986 x 37 0.971676 x 38 0.0683563 x 40 0.318949 x 41 0.00972353 x 42 4.06061 x 43 0.709838 x 44 9.74087 x 45 3.64436 x 46 0.0142029 x 25 0.00148048 x 26 0.00623738 x 27 0.169689 x 28 0.105623 x 29 0.361372 x 31 0.0348676 x 32 0.254977 x 33 3.41332 x 34 1.59922 x 35 0.0188001 x 36 2.53011 x 37 0.419799 x 38 0.00605167 x 39 0.5194 x 40 0.0384377 x 41 0.213182 x 42 0.000365107 x 44 35.9836 x 45 25.8254 x 46 11 v 2.14985 1.85015 4 9-2.7539819 22 0 0 0.0571619 x 25 0.824732 x 26 3.23109 x 27 0.563634 x 28 0.136127 x 29 1.29591 x 31 3.36791 x 32 0.0410699 x 33 0.0014302 x 35 3.02461 x 36 3.49579 x 38 0.384402 x 39 0.182361 x 40 0.146133 x 41 0.665717 x 42 0.402195 x 43 0.312759 x 44 7.35203 x 45 9.16616 x 46 0.0311817 x 25 0.149962 x 26 0.0177131 x 27 0.0150041 x 28 0.0134488 x 29 0.0105272 x 30 1.00507 x 31 0.11307 x 32 0.0515414 x 33 0.0219649 x 34 1.25527 x 35 0.0019152 x 36 0.441147 x 37 4.12562 x 38 0.180604 x 39 0.218074 x 40 0.219311 x 41 0.842692 x 42 0.0359635 x 43 1.09582 x 44 18.5029 x 45 26.9997 x 46 12 v 2.10198 1.89802 4 9-2.4893519 22 0 0 0.16254 x 25 1.42276 x 26 2.01581 x 27 0.0359629 x 28 0.490852 x 29 0.106659 x 31 0.627445 x 32 0.458994 x 33 0.363734 x 35 2.94576 x 36 0.552595 x 38 0.745211 x 39 0.206929 x 40 0.59936 x 41 0.900401 x 42 1.48135 x 43 0.467749 x 44 12.1208 x 45 9.37725 x 46 0.0677958 x 25 0.0221384 x 26 0.17849 x 27 0.160258 x 28 0.0547835 x 29 0.105899 x 30 0.777432 x 31 0.249361 x 32 1.68422 x 33 0.243581 x 34 0.899133 x 35 0.0125978 x 36 0.591946 x 37 0.15073 x 38 0.027281 x 39 0.0407081 x 40 1.79927 x 41 1.56537 x 42 0.0243754 x 43 0.051331 x 44 19.3798 x 45 26.8311 x 46 13 v 2.09 1.91 4 5-2.458715 17 0 0 0.0505241 x 25 0.0399978 x 26 0.247136 x 27 0.00143085 x 28 0.000556201 x 29 0.0405058 x 30 0.118464 x 32 0.132269 x 35 4.71975 x 36 0.434058 x 39 0.0143528 x 40 0.0644408 x 43 1.14899 x 44 5.52874 x 45 7.00871 x 46 0.0108049 x 25 0.0685792 x 26 0.0175397 x 27 0.0108684 x 28 0.0123411 x 29 0.144113 x 31 0.136043 x 32 0.0149375 x 35 0.0414004 x 36 0.256573 x 38 0.0686439 x 39 0.00643849 x 40 0.0136992 x 42 0.0593487 x 43 2.24348 x 44 11.2947 x 45 16.0504 x 46 14 v 2.0472 1.9528 4 7-2.468718 20 0 0 0.104671 x 25 0.169638 x 26 0.406026 x 27 0.221992 x 28 0.0522911 x 29 0.297807 x 30 0.0131187 x 31 0.0366012 x 32 0.0511088 x 35 0.0960416 x 36 0.007185 x 38 3.58557 x 39 2.65437 x 40 1.4364 x 42 0.181274 x 43 1.39926 x 44 7.31776 x 45 9.63838 x 46 0.0292683 x 25 0.0265331 x 26 0.105674 x 27 0.0350964 x 28 0.100393 x 29 0.106402 x 30 0.770556 x 31 0.129693 x 32 0.296395 x 33 0.0213941 x 35 0.0477443 x 36 0.211792 x 38 0.0319305 x 39 0.576096 x 40 0.282542 x 41 0.829658 x 42 0.0163334 x 43 0.00721824 x 44 14.3899 x 45 24.3157 x 46 15 v 1.80208 2.19792 4 2-2.6482219 21 0 0 0.00210026 x 25 0.0284305 x 26 0.220203 x 27 0.000841817 x 28 0.684131 x 31 0.00687916 x 32 0.33087 x 33 0.0132226 x 34 0.658372 x 35 0.00196372 x 36 0.063858 x 37 1.20521 x 38 0.0230729 x 40 0.0538795 x 41 0.0481108 x 42 0.115239 x 43 0.358855 x 44 2.59547 x 45 1.98512 x 46 0.00226897 x 25 0.00491077 x 26 0.0158628 x 27 0.00173417 x 28 0.00110869 x 29 0.018086 x 31 0.00714654 x 32 0.236772 x 33 0.000529115 x 34 0.000570608 x 35 0.00996372 x 36 0.00506796 x 37 0.774715 x 38 0.00273822 x 39 0.0230871 x 40 0.0556605 x 41 0.00106062 x 42 0.000241996 x 43 2.39324e-05 x 44 4.12772 x 45 6.31487 x 46 16 v 3.34471 0.655291 4 1-1.23888 6 5 0 0 1.32216 x 25 0.401545 x 28 0.0606779 x 36 0.0747799 x 43 0.249954 x 45 0.54617 x 46 0.293925 x 26 0.425191 x 32 0.0172266 x 44 0.807269 x 45 5.8011 x 46 17 v 2.01093 1.98907 4 1-2.10074 6 5 0 0 0.102851 x 25 0.000460019 x 28 0.186253 x 36 0.313107 x 43 2.13483 x 45 1.25157 x 46 0.0230805 x 26 0.0106835 x 32 0.188837 x 44 1.55277 x 45 4.23555 x 46 18 v 2.68675 1.31325 4 3-1.4776711 12 0 0 0.753772 x 25 1.73291 x 26 1.11992 x 28 0.804618 x 29 0.106162 x 32 0.0418724 x 36 0.0587695 x 39 0.629555 x 43 0.0153438 x 44 0.558499 x 45 4.11833 x 46 0.0134675 x 25 0.106325 x 26 0.702546 x 27 0.0498522 x 28 0.252682 x 32 0.581158 x 35 0.439566 x 36 0.250148 x 40 0.0025376 x 43 0.0735503 x 44 5.94735 x 45 11.641 x 46 19 v 2.08259 1.91741 4 5-1.8978115 17 0 0 0.0359005 x 25 0.00131126 x 26 0.0333311 x 27 0.0999661 x 28 0.00796162 x 29 0.0308361 x 30 0.00152916 x 32 0.00185117 x 35 0.864509 x 36 0.84297 x 39 0.0225427 x 40 0.569518 x 43 0.216445 x 44 9.30778 x 45 7.55054 x 46 0.0013374 x 25 0.0316972 x 26 0.0334729 x 27 0.00802625 x 28 0.00403617 x 29 0.0766522 x 31 0.0196088 x 32 0.00104353 x 35 0.23176 x 36 0.00042502 x 38 0.118519 x 39 0.00119591 x 40 0.000120443 x 42 0.0947347 x 43 0.877117 x 44 9.39196 x 45 19.5212 x 46 20 v 2.17372 1.82628 4 5-1.632315 17 0 0 0.13266 x 25 0.897412 x 26 1.85485 x 27 0.136775 x 28 0.21317 x 29 0.640872 x 30 1.23553 x 32 0.0089354 x 35 0.0139196 x 36 0.365761 x 39 0.000576528 x 40 1.20191 x 43 0.294458 x 44 5.03088 x 45 7.10363 x 46 0.00175598 x 25 0.000870253 x 26 0.267107 x 27 0.0561583 x 28 0.0399062 x 29 1.0769 x 31 0.0240555 x 32 0.72719 x 35 0.0132863 x 36 0.331521 x 38 0.139669 x 39 0.0116225 x 40 0.405585 x 42 0.0231276 x 43 0.167549 x 44 7.81329 x 45 19.769 x 46 21 v 1.84585 2.15415 4 7-1.7147218 20 0 0 0.026804 x 25 0.124667 x 26 0.633229 x 27 0.132743 x 28 0.245625 x 29 0.0442645 x 30 1.3281 x 31 0.00424013 x 32 0.395069 x 35 0.444424 x 36 0.154437 x 38 0.00434909 x 39 0.211173 x 40 0.34377 x 42 0.161068 x 43 1.6716 x 44 8.47186 x 45 14.6816 x 46 2.64366e-05 x 25 0.000184314 x 26 0.0113732 x 27 0.0312078 x 28 0.00357009 x 29 0.00167971 x 30 0.27601 x 31 0.0952586 x 32 1.13925 x 33 0.0227966 x 35 4.15042e-05 x 36 0.900152 x 38 0.0298974 x 39 0.0360379 x 40 0.0639865 x 41 0.000429727 x 42 0.0367302 x 43 0.00241645 x 44 11.0717 x 45 27.1981 x 46 22 v 1.05725 2.94275 4 1-2.2784811 12 0 0 0.00287576 x 25 0.00184195 x 26 0.00530513 x 28 4.93579e-05 x 29 0.000208352 x 32 0.00737087 x 36 0.0005775 x 39 0.00545637 x 43 0.00374409 x 44 1.33301 x 45 3.58231 x 46 4.54915e-05 x 25 0.00114554 x 26 0.000195821 x 27 0.000157164 x 28 0.00363129 x 32 0.00215636 x 35 9.7309e-05 x 36 7.79213e-05 x 40 0.0029528 x 43 0.000785736 x 44 1.73663 x 45 3.30936 x 46 23 v 1.17776 2.82224 4 5-2.145915 17 0 0 0.0172315 x 25 0.0178284 x 26 0.0491642 x 27 0.016036 x 28 0.000187162 x 29 0.0165642 x 30 0.0441027 x 32 0.0170021 x 35 0.0041434 x 36 0.00779786 x 39 0.673323 x 40 0.131167 x 43 0.00364047 x 44 8.89403 x 45 14.2189 x 46 0.00146899 x 25 0.00650951 x 26 0.0008376 x 27 2.55244e-05 x 28 0.00494035 x 29 0.0393969 x 31 0.0019435 x 32 0.0565798 x 35 0.014658 x 36 0.00591677 x 38 0.00658497 x 39 0.0301818 x 40 0.0746591 x 42 0.00317544 x 43 0.013621 x 44 6.08858 x 45 19.5397 x 46 24 v 1.57856 2.42144 4 856-1.1706422 22 0 0 0.0783223 x 25 0.766069 x 26 5.17756 x 27 1.16983 x 28 0.481448 x 29 0.0764017 x 30 25.5684 x 31 3.05929 x 32 30.2644 x 33 44.7187 x 34 16.2931 x 35 3.02135 x 36 45.6113 x 37 23.8702 x 38 4.15392 x 39 25.2465 x 40 39.069 x 41 29.9362 x 42 7.0016 x 43 14.0396 x 44 814.178 x 45 2650.96 x 46 0.0659419 x 25 0.285841 x 26 1.09513 x 27 0.186393 x 28 0.124356 x 29 0.0372053 x 30 1.28489 x 31 0.9995 x 32 11.1543 x 33 11.9845 x 34 2.50584 x 35 0.657984 x 36 16.9066 x 37 9.50841 x 38 0.32452 x 39 3.45736 x 40 9.25501 x 41 5.78221 x 42 0.753262 x 43 1.6892 x 44 660.782 x 45 4036.4 x 46 25 v 4.27365 0.726348 5 6-4.80310 10 24 23 3.56552 x 47 1.0497 x 48 0.00564456 x 49 0.107571 x 50 0.0963554 x 51 0.0519573 x 52 0.273842 x 54 0.377092 x 55 4.65378 x 57 0.176361 x 58 2.84149 x 48 4.47014 x 49 3.11524 x 50 1.67489 x 51 0.798567 x 52 0.737904 x 53 0.0886372 x 55 10.0814 x 56 19.5144 x 57 0.31878 x 58 12.5906 x 0 0.931326 x 1 5.61605 x 3 0.555759 x 4 0.246409 x 5 0.0533496 x 6 0.954086 x 7 0.0403626 x 8 1.76681 x 9 0.037491 x 10 0.0571619 x 11 0.16254 x 12 0.0505241 x 13 0.104671 x 14 0.00210026 x 15 1.32216 x 16 0.102851 x 17 0.753772 x 18 0.0359005 x 19 0.13266 x 20 0.026804 x 21 0.00287576 x 22 0.0172315 x 23 0.0783223 x 24 1.98387 x 0 1.22755 x 1 0.0712671 x 2 0.331153 x 3 0.00360991 x 4 0.00139984 x 5 0.0914791 x 6 0.0887512 x 7 0.0282546 x 8 0.290953 x 9 0.0142029 x 10 0.0311817 x 11 0.0677958 x 12 0.0108049 x 13 0.0292683 x 14 0.00226897 x 15 0.0134675 x 18 0.0013374 x 19 0.00175598 x 20 2.64366e-05 x 21 4.54915e-05 x 22 0.00146899 x 23 0.0659419 x 24 26 v 3.56245 1.43755 5 8-5.0536310 12 23 25 5.22039 x 48 0.817313 x 49 0.288035 x 50 0.753845 x 51 0.530986 x 52 0.299753 x 53 0.333834 x 55 2.12007 x 56 8.08938 x 57 1.04636 x 58 0.65552 x 47 0.246747 x 48 1.34831 x 49 4.36955 x 50 3.67864 x 51 1.6767 x 52 0.345743 x 53 1.55393 x 54 0.886576 x 55 0.97755 x 56 23.2495 x 57 13.5102 x 58 0.447808 x 0 12.1785 x 1 1.33192 x 2 0.0575646 x 3 0.464035 x 4 0.772102 x 5 1.43736 x 6 2.01429 x 7 0.0361018 x 8 3.50879 x 9 0.223369 x 10 0.824732 x 11 1.42276 x 12 0.0399978 x 13 0.169638 x 14 0.0284305 x 15 1.73291 x 18 0.00131126 x 19 0.897412 x 20 0.124667 x 21 0.00184195 x 22 0.0178284 x 23 0.766069 x 24 6.47359 x 0 0.157219 x 1 0.959134 x 2 1.67436 x 3 0.259537 x 4 0.0206507 x 5 0.0363441 x 6 0.792904 x 7 0.0297076 x 8 0.0734606 x 9 0.00148048 x 10 0.149962 x 11 0.0221384 x 12 0.0685792 x 13 0.0265331 x 14 0.00491077 x 15 0.293925 x 16 0.0230805 x 17 0.106325 x 18 0.0316972 x 19 0.000870253 x 20 0.000184314 x 21 0.00114554 x 22 0.00650951 x 23 0.285841 x 24 27 v 3.11519 1.88481 5 10-5.1197 8 10 20 23 7.1952 x 49 0.261662 x 50 1.60828 x 51 2.01981 x 52 0.780688 x 53 0.202861 x 56 8.91727 x 57 7.86176 x 58 0.832512 x 48 0.261597 x 49 1.58874 x 50 4.86077 x 51 3.29002 x 52 0.772456 x 53 2.1388 x 55 0.00688934 x 56 24.651 x 57 22.7482 x 58 0.313623 x 0 0.054133 x 1 12.9546 x 2 0.140014 x 3 0.177809 x 5 1.86047 x 6 0.25646 x 7 0.399763 x 8 0.340733 x 9 0.785679 x 10 3.23109 x 11 2.01581 x 12 0.247136 x 13 0.406026 x 14 0.220203 x 15 0.0333311 x 19 1.85485 x 20 0.633229 x 21 0.0491642 x 23 5.17756 x 24 5.45503 x 0 5.74978 x 1 0.027304 x 2 0.126478 x 3 0.394887 x 4 0.368911 x 5 0.283065 x 6 2.48 x 7 0.00833681 x 8 1.50178 x 9 0.00623738 x 10 0.0177131 x 11 0.17849 x 12 0.0175397 x 13 0.105674 x 14 0.0158628 x 15 0.702546 x 18 0.0334729 x 19 0.267107 x 20 0.0113732 x 21 0.000195821 x 22 0.0008376 x 23 1.09513 x 24 28 v 3.81975 1.18025 5 6-4.4513510 10 24 23 1.22102 x 47 1.96991 x 48 0.267793 x 49 1.62105 x 50 0.428499 x 51 0.0831911 x 52 0.123555 x 54 0.131609 x 55 5.9081 x 57 1.32655 x 58 0.378273 x 48 1.01621 x 49 1.291 x 50 0.431723 x 51 2.93733 x 52 2.60712 x 53 0.77574 x 55 0.088973 x 56 28.4532 x 57 2.93868 x 58 0.802132 x 0 2.96114 x 1 2.90035 x 3 1.85987 x 4 6.18307 x 5 0.201655 x 6 0.465247 x 7 0.835537 x 8 2.08411 x 9 0.718894 x 10 0.563634 x 11 0.0359629 x 12 0.00143085 x 13 0.221992 x 14 0.000841817 x 15 0.401545 x 16 0.000460019 x 17 1.11992 x 18 0.0999661 x 19 0.136775 x 20 0.132743 x 21 0.00530513 x 22 0.016036 x 23 1.16983 x 24 3.86156 x 0 0.134463 x 1 0.327708 x 2 0.0149902 x 3 0.768557 x 4 0.0541932 x 5 0.515178 x 6 0.322324 x 7 0.0988172 x 8 0.259047 x 9 0.169689 x 10 0.0150041 x 11 0.160258 x 12 0.0108684 x 13 0.0350964 x 14 0.00173417 x 15 0.0498522 x 18 0.00802625 x 19 0.0561583 x 20 0.0312078 x 21 0.000157164 x 22 2.55244e-05 x 23 0.186393 x 24 29 v 3.62714 1.37286 5 4-4.60026 7 6 19 19 1.7243 x 48 0.586311 x 49 1.09708 x 50 0.00585718 x 51 0.00194064 x 55 5.0845 x 57 0.99138 x 58 1.56903 x 49 0.148539 x 50 2.86715 x 51 1.8111 x 52 18.3359 x 57 1.7767 x 58 0.832229 x 0 0.0435283 x 3 2.10106 x 4 2.25089 x 5 3.71944 x 6 1.45162 x 7 1.52713 x 8 0.149726 x 9 0.136127 x 11 0.490852 x 12 0.000556201 x 13 0.0522911 x 14 0.804618 x 18 0.00796162 x 19 0.21317 x 20 0.245625 x 21 4.93579e-05 x 22 0.000187162 x 23 0.481448 x 24 3.28921 x 0 0.521918 x 1 0.0982295 x 3 0.337349 x 5 0.00689132 x 6 0.585066 x 7 0.134999 x 8 0.0531763 x 9 0.105623 x 10 0.0134488 x 11 0.0547835 x 12 0.0123411 x 13 0.100393 x 14 0.00110869 x 15 0.00403617 x 19 0.0399062 x 20 0.00357009 x 21 0.00494035 x 23 0.124356 x 24 30 v 3.43943 1.56057 5 2-4.71808 4 4 12 9 1.43457 x 49 0.161992 x 50 2.83049 x 57 0.694064 x 58 2.24947 x 50 1.19607 x 51 8.42921 x 57 1.00406 x 58 0.268762 x 3 1.5623 x 6 1.54058 x 7 1.92985 x 8 0.430112 x 9 0.0405058 x 13 0.297807 x 14 0.0308361 x 19 0.640872 x 20 0.0442645 x 21 0.0165642 x 23 0.0764017 x 24 2.29464 x 0 0.149141 x 5 0.328808 x 6 0.0868188 x 9 0.0105272 x 11 0.105899 x 12 0.106402 x 14 0.00167971 x 21 0.0372053 x 24 31 v 2.90318 2.09682 5 12-5.03731 7 8 13 20 9.23085 x 50 0.122579 x 51 4.6601 x 52 2.75153 x 53 0.264646 x 56 5.98007 x 57 14.1515 x 58 0.850376 x 49 0.145609 x 50 2.36833 x 51 4.7875 x 52 1.57367 x 53 0.532413 x 56 25.4395 x 57 35.1399 x 58 0.294729 x 0 2.06085 x 1 0.528811 x 2 1.87149 x 5 0.553903 x 6 0.0106054 x 9 0.521243 x 10 1.29591 x 11 0.106659 x 12 0.0131187 x 14 0.684131 x 15 1.3281 x 21 25.5684 x 24 3.02102 x 0 5.70394 x 1 5.71604 x 2 0.00220957 x 3 0.0612349 x 5 0.996122 x 6 1.53051 x 7 0.24515 x 8 2.05473 x 9 0.361372 x 10 1.00507 x 11 0.777432 x 12 0.144113 x 13 0.770556 x 14 0.018086 x 15 0.0766522 x 19 1.0769 x 20 0.27601 x 21 0.0393969 x 23 1.28489 x 24 32 v 3.21508 1.78492 5 8-4.6554110 12 23 25 1.50539 x 48 3.81664 x 49 0.111204 x 50 2.90676 x 51 0.121703 x 52 1.62486 x 53 0.0403585 x 55 0.545069 x 56 8.46172 x 57 3.14531 x 58 0.108848 x 47 0.0901101 x 48 0.215782 x 49 1.50252 x 50 0.460282 x 51 2.5035 x 52 3.08594 x 53 0.0161912 x 54 0.182016 x 55 0.395396 x 56 21.716 x 57 19.4435 x 58 0.217495 x 0 1.34123 x 1 4.84104 x 2 0.00510996 x 3 0.0533406 x 4 0.884089 x 5 1.97247 x 6 0.203157 x 7 2.4049 x 8 0.0097599 x 9 5.17961 x 10 3.36791 x 11 0.627445 x 12 0.118464 x 13 0.0366012 x 14 0.00687916 x 15 0.106162 x 18 0.00152916 x 19 1.23553 x 20 0.00424013 x 21 0.000208352 x 22 0.0441027 x 23 3.05929 x 24 1.2759 x 0 1.44735 x 1 0.353789 x 2 3.53589 x 3 2.12778 x 4 1.74388 x 5 0.0623165 x 6 0.0697493 x 7 0.0942537 x 8 1.06555 x 9 0.0348676 x 10 0.11307 x 11 0.249361 x 12 0.136043 x 13 0.129693 x 14 0.00714654 x 15 0.425191 x 16 0.0106835 x 17 0.252682 x 18 0.0196088 x 19 0.0240555 x 20 0.0952586 x 21 0.00363129 x 22 0.0019435 x 23 0.9995 x 24 33 v 2.86705 2.13295 5 14-4.8526 6 7 9 13 10.1348 x 51 3.43327 x 52 8.31183 x 53 0.167051 x 56 3.77323 x 57 18.0406 x 58 0.659058 x 50 0.0211656 x 51 3.49232 x 52 3.03787 x 53 0.728292 x 56 23.7572 x 57 50.4421 x 58 0.155715 x 0 1.64215 x 1 5.50384 x 2 0.060745 x 5 1.68083 x 10 0.0410699 x 11 0.458994 x 12 0.33087 x 15 30.2644 x 24 2.18277 x 0 2.03806 x 1 4.67452 x 2 3.00202 x 5 1.92771 x 6 1.21834 x 9 0.254977 x 10 0.0515414 x 11 1.68422 x 12 0.296395 x 14 0.236772 x 15 1.13925 x 21 11.1543 x 24 34 v 3.34402 1.65598 5 16-4.33286 5 6 5 9 6.24857 x 52 16.5572 x 53 3.70421 x 56 3.83354 x 57 12.1517 x 58 0.233776 x 51 0.0251152 x 52 2.98213 x 53 1.80669 x 56 21.9686 x 57 74.4876 x 58 1.80043 x 1 2.52432 x 2 4.44756 x 10 0.0132226 x 15 44.7187 x 24 5.20956 x 0 0.217645 x 1 0.55312 x 2 4.8512 x 5 3.41332 x 10 0.0219649 x 11 0.243581 x 12 0.000529115 x 15 11.9845 x 24 35 v 2.88883 2.11117 5 10-4.63542 8 10 20 23 1.24246 x 49 5.39507 x 50 3.05557 x 51 0.796829 x 52 4.46496 x 53 0.202174 x 56 4.12125 x 57 11.833 x 58 0.0818193 x 48 0.151194 x 49 0.0687906 x 50 1.84767 x 51 0.161555 x 52 4.33091 x 53 0.0227867 x 55 0.854454 x 56 18.3358 x 57 33.0327 x 58 0.0156144 x 0 0.299988 x 1 1.74508 x 2 5.6198e-05 x 3 0.252376 x 5 0.251834 x 6 0.0498209 x 7 2.93645 x 8 0.437827 x 9 4.97623 x 10 0.0014302 x 11 0.363734 x 12 0.132269 x 13 0.0511088 x 14 0.658372 x 15 0.00185117 x 19 0.0089354 x 20 0.395069 x 21 0.0170021 x 23 16.2931 x 24 0.149041 x 0 0.829617 x 1 0.807611 x 2 3.46935 x 3 0.576169 x 4 0.164808 x 5 2.93677 x 6 0.17511 x 7 2.7549 x 8 1.56083 x 9 1.59922 x 10 1.25527 x 11 0.899133 x 12 0.0149375 x 13 0.0213941 x 14 0.000570608 x 15 0.581158 x 18 0.00104353 x 19 0.72719 x 20 0.0227966 x 21 0.00215636 x 22 0.0565798 x 23 2.50584 x 24 36 v 3.11919 1.88081 5 6-4.2992210 10 24 23 3.25653e-05 x 47 0.00269425 x 48 0.261313 x 49 0.558023 x 50 0.0291292 x 51 0.324887 x 52 2.95365 x 54 0.194076 x 55 10.0541 x 57 2.90687 x 58 0.0579428 x 48 0.00429321 x 49 0.115747 x 50 0.498114 x 51 0.928584 x 52 0.074477 x 53 2.38628 x 55 0.328784 x 56 21.686 x 57 10.6347 x 58 0.642531 x 0 0.00593254 x 1 0.327927 x 3 0.00278841 x 4 1.56946 x 5 0.000854599 x 6 0.368963 x 7 0.000962526 x 8 0.0188808 x 9 0.344127 x 10 3.02461 x 11 2.94576 x 12 4.71975 x 13 0.0960416 x 14 0.00196372 x 15 0.0606779 x 16 0.186253 x 17 0.0418724 x 18 0.864509 x 19 0.0139196 x 20 0.444424 x 21 0.00737087 x 22 0.0041434 x 23 3.02135 x 24 0.125014 x 0 5.86162 x 1 0.365608 x 2 0.00136048 x 3 1.07884 x 4 0.099884 x 5 0.448653 x 6 1.53538 x 7 0.149418 x 8 0.129102 x 9 0.0188001 x 10 0.0019152 x 11 0.0125978 x 12 0.0414004 x 13 0.0477443 x 14 0.00996372 x 15 0.439566 x 18 0.23176 x 19 0.0132863 x 20 4.15042e-05 x 21 9.7309e-05 x 22 0.014658 x 23 0.657984 x 24 37 v 2.99038 2.00962 5 16-4.28728 5 6 5 9 2.61224 x 52 3.05635 x 53 14.6927 x 56 7.67439 x 57 20.1179 x 58 0.138247 x 51 0.00192941 x 52 1.24975 x 53 0.567753 x 56 23.604 x 57 70.284 x 58 2.0615 x 1 0.0651301 x 2 0.0441986 x 10 0.063858 x 15 45.6113 x 24 9.1756 x 0 1.11991 x 1 0.784115 x 2 0.599232 x 5 2.53011 x 10 0.441147 x 11 0.591946 x 12 0.00506796 x 15 16.9066 x 24 38 v 2.69856 2.30144 5 12-4.52503 7 8 13 20 0.417362 x 50 4.2497 x 51 9.54129 x 52 5.61803 x 53 0.17227 x 56 3.12788 x 57 16.4903 x 58 0.0178005 x 49 0.120855 x 50 0.00105054 x 51 1.37901 x 52 3.11554 x 53 0.625701 x 56 17.0609 x 57 46.0613 x 58 0.00644404 x 0 0.000695926 x 1 0.191357 x 2 0.584507 x 5 1.01897 x 6 0.323482 x 9 0.971676 x 10 3.49579 x 11 0.552595 x 12 0.007185 x 14 1.20521 x 15 0.154437 x 21 23.8702 x 24 0.0501053 x 0 0.394629 x 1 0.550564 x 2 3.2045 x 3 0.108015 x 5 2.80587 x 6 0.204071 x 7 2.8603 x 8 0.753349 x 9 0.419799 x 10 4.12562 x 11 0.15073 x 12 0.256573 x 13 0.211792 x 14 0.774715 x 15 0.00042502 x 19 0.331521 x 20 0.900152 x 21 0.00591677 x 23 9.50841 x 24 39 v 3.0192 1.9808 5 4-4.18797 7 6 19 19 0.00136218 x 48 0.0310896 x 49 0.0980401 x 50 0.017527 x 51 1.72865 x 55 8.31212 x 57 1.73431 x 58 0.0196555 x 49 0.0288282 x 50 0.327871 x 51 0.0310896 x 52 19.9533 x 57 3.71603 x 58 0.517626 x 0 0.0284557 x 3 0.0194387 x 4 0.473571 x 5 0.0296237 x 6 0.170273 x 7 0.0102101 x 8 0.24422 x 9 0.384402 x 11 0.745211 x 12 0.434058 x 13 3.58557 x 14 0.0587695 x 18 0.84297 x 19 0.365761 x 20 0.00434909 x 21 0.0005775 x 22 0.00779786 x 23 4.15392 x 24 0.0031361 x 0 2.81098 x 1 0.0317827 x 3 1.3402 x 5 0.94436 x 6 0.594951 x 7 0.58757 x 8 0.673695 x 9 0.00605167 x 10 0.180604 x 11 0.027281 x 12 0.0686439 x 13 0.0319305 x 14 0.00273822 x 15 0.118519 x 19 0.139669 x 20 0.0298974 x 21 0.00658497 x 23 0.32452 x 24 40 v 3.28768 1.71232 5 10-3.84127 8 10 20 23 0.111034 x 49 0.0290825 x 50 0.0162021 x 51 0.00883115 x 52 0.00838845 x 53 4.68174 x 56 17.3823 x 57 4.88534 x 58 0.0308229 x 48 0.00599455 x 49 0.00631103 x 50 0.00146444 x 51 0.00704589 x 52 0.0305179 x 53 0.00185537 x 55 0.0262394 x 56 29.2032 x 57 33.5629 x 58 0.953989 x 0 0.0734542 x 1 0.179248 x 2 0.0370349 x 3 0.489619 x 5 1.15434 x 6 0.00511808 x 7 0.477796 x 8 0.202586 x 9 0.0683563 x 10 0.182361 x 11 0.206929 x 12 0.0143528 x 13 2.65437 x 14 0.0230729 x 15 0.0225427 x 19 0.000576528 x 20 0.211173 x 21 0.673323 x 23 25.2465 x 24 1.60487 x 0 3.6522 x 1 1.31536 x 2 1.40254 x 3 0.00293248 x 4 0.577457 x 5 1.18017 x 6 0.136835 x 7 0.128089 x 8 1.95217 x 9 0.5194 x 10 0.218074 x 11 0.0407081 x 12 0.00643849 x 13 0.576096 x 14 0.0230871 x 15 0.250148 x 18 0.00119591 x 19 0.0116225 x 20 0.0360379 x 21 7.79213e-05 x 22 0.0301818 x 23 3.45736 x 24 41 v 3.19444 1.80556 5 14-3.90722 6 7 9 13 0.62702 x 51 0.0788386 x 52 0.0207391 x 53 7.47899 x 56 16.8632 x 57 14.2088 x 58 0.0714886 x 50 0.0207536 x 51 0.137794 x 52 0.12052 x 53 0.0961546 x 56 29.2576 x 57 57.0174 x 58 0.85771 x 0 2.42834 x 1 0.418669 x 2 0.830067 x 5 0.318949 x 10 0.146133 x 11 0.59936 x 12 0.0538795 x 15 39.069 x 24 8.96592 x 0 1.62125 x 1 2.69399 x 2 0.0240592 x 5 0.0273707 x 6 0.230828 x 9 0.0384377 x 10 0.219311 x 11 1.79927 x 12 0.282542 x 14 0.0556605 x 15 0.0639865 x 21 9.25501 x 24 42 v 3.19485 1.80515 5 12-3.90255 7 8 13 20 0.368903 x 50 0.173558 x 51 0.204309 x 52 0.0721297 x 53 4.8204 x 56 18.0491 x 57 9.97304 x 58 0.0615739 x 49 0.00719841 x 50 0.0289739 x 51 6.24486e-05 x 52 0.22235 x 53 0.0402579 x 56 25.1639 x 57 48.8135 x 58 0.997671 x 0 1.15403 x 1 0.080479 x 2 2.35294 x 5 0.392653 x 6 0.0200315 x 9 0.00972353 x 10 0.665717 x 11 0.900401 x 12 1.4364 x 14 0.0481108 x 15 0.34377 x 21 29.9362 x 24 5.19172 x 0 3.84573 x 1 0.786791 x 2 0.420704 x 3 0.507496 x 5 0.0433414 x 6 0.52987 x 7 0.339684 x 8 0.267559 x 9 0.213182 x 10 0.842692 x 11 1.56537 x 12 0.0136992 x 13 0.829658 x 14 0.00106062 x 15 0.000120443 x 19 0.405585 x 20 0.000429727 x 21 0.0746591 x 23 5.78221 x 24 43 v 3.37757 1.62243 5 6-3.6507910 10 24 22 0.280393 x 47 0.978443 x 48 1.33681 x 49 0.636131 x 50 0.00861711 x 51 0.844405 x 52 0.0511462 x 54 0.570753 x 55 7.94421 x 57 3.08357 x 58 0.0425116 x 48 0.137058 x 49 0.496716 x 50 0.177269 x 51 0.231786 x 52 3.30083 x 53 0.00221132 x 55 0.0893623 x 56 16.0205 x 57 17.7669 x 58 0.144942 x 0 0.00184649 x 1 0.196821 x 3 0.0578915 x 4 1.1637 x 5 0.0189251 x 6 0.00841261 x 7 0.0696272 x 8 2.20996 x 9 4.06061 x 10 0.402195 x 11 1.48135 x 12 0.0644408 x 13 0.181274 x 14 0.115239 x 15 0.0747799 x 16 0.313107 x 17 0.629555 x 18 0.569518 x 19 1.20191 x 20 0.161068 x 21 0.00545637 x 22 0.131167 x 23 7.0016 x 24 0.0825895 x 0 0.544387 x 1 0.0670414 x 2 1.44403 x 3 0.74265 x 4 3.52056 x 5 0.61778 x 6 0.191602 x 7 0.000160009 x 8 1.47085 x 9 0.0359635 x 11 0.0243754 x 12 0.0593487 x 13 0.0163334 x 14 0.000241996 x 15 0.0025376 x 18 0.0947347 x 19 0.0231276 x 20 0.0367302 x 21 0.0029528 x 22 0.00317544 x 23 0.753262 x 24 44 v 2.78993 2.21007 5 8-4.1301310 12 23 25 0.00551596 x 48 0.0352458 x 49 0.000118899 x 50 0.133731 x 51 0.117812 x 52 0.00788222 x 53 4.17524 x 55 0.780053 x 56 16.2934 x 57 4.13131 x 58 0.000252577 x 47 0.00219908 x 48 0.0213931 x 49 0.00121601 x 50 0.00476599 x 51 0.364526 x 52 0.0578497 x 53 0.246092 x 54 0.00764123 x 55 0.128519 x 56 19.7516 x 57 25.7331 x 58 0.351346 x 0 0.703699 x 1 0.01064 x 2 0.0241325 x 3 0.120533 x 4 0.386741 x 5 0.00561152 x 6 0.00443734 x 7 0.011681 x 8 0.0582356 x 9 0.709838 x 10 0.312759 x 11 0.467749 x 12 1.14899 x 13 1.39926 x 14 0.358855 x 15 0.0153438 x 18 0.216445 x 19 0.294458 x 20 1.6716 x 21 0.00374409 x 22 0.00364047 x 23 14.0396 x 24 0.387889 x 0 0.554243 x 1 6.06146 x 2 0.310171 x 3 1.79979 x 4 1.54772 x 5 0.0771186 x 6 0.294749 x 7 0.00359842 x 8 0.21514 x 9 0.000365107 x 10 1.09582 x 11 0.051331 x 12 2.24348 x 13 0.00721824 x 14 2.39324e-05 x 15 0.0172266 x 16 0.188837 x 17 0.0735503 x 18 0.877117 x 19 0.167549 x 20 0.00241645 x 21 0.000785736 x 22 0.013621 x 23 1.6892 x 24 45 v 2.44549 2.55451 5 380-3.0183712 12 25 25 0.133316 x 47 0.615224 x 48 1.24198 x 49 2.03905 x 50 2.78707 x 51 3.09606 x 52 1.16286 x 53 0.661136 x 54 2.1519 x 55 11.6893 x 56 505.643 x 57 819.487 x 58 0.0142646 x 47 0.0816488 x 48 0.207269 x 49 0.273528 x 50 0.620058 x 51 1.45108 x 52 3.67001 x 53 0.00117191 x 54 0.412467 x 55 2.48718 x 56 330.584 x 57 1729.48 x 58 1.97633 x 0 3.96006 x 1 4.5308 x 2 0.750044 x 3 1.46659 x 4 3.43984 x 5 2.65492 x 6 4.18466 x 7 4.71576 x 8 6.79233 x 9 9.74087 x 10 7.35203 x 11 12.1208 x 12 5.52874 x 13 7.31776 x 14 2.59547 x 15 0.249954 x 16 2.13483 x 17 0.558499 x 18 9.30778 x 19 5.03088 x 20 8.47186 x 21 1.33301 x 22 8.89403 x 23 814.178 x 24 6.35612 x 0 14.9509 x 1 25.3253 x 2 12.8893 x 3 7.54258 x 4 26.0069 x 5 17.479 x 6 14.1663 x 7 14.6873 x 8 22.4357 x 9 35.9836 x 10 18.5029 x 11 19.3798 x 12 11.2947 x 13 14.3899 x 14 4.12772 x 15 0.807269 x 16 1.55277 x 17 5.94735 x 18 9.39196 x 19 7.81329 x 20 11.0717 x 21 1.73663 x 22 6.08858 x 23 660.782 x 24 46 v 1.93218 3.06782 5 1438-1.8472812 12 25 25 0.00619635 x 47 0.216861 x 48 1.15851 x 49 2.71322 x 50 3.42385 x 51 1.77354 x 52 0.877725 x 53 0.0708614 x 54 1.2439 x 55 4.66844 x 56 578.894 x 57 5254.45 x 58 0.0146122 x 47 0.0239251 x 48 0.0998799 x 49 0.604244 x 50 1.9607 x 51 3.43338 x 52 1.06819 x 53 0.0484019 x 54 0.145454 x 55 1.94705 x 56 297.957 x 57 6785.14 x 58 0.251729 x 0 1.90901 x 1 12.3877 x 2 1.10981 x 3 2.64788 x 4 1.51778 x 5 5.54718 x 6 3.73702 x 7 1.48387 x 8 3.04918 x 9 3.64436 x 10 9.16616 x 11 9.37725 x 12 7.00871 x 13 9.63838 x 14 1.98512 x 15 0.54617 x 16 1.25157 x 17 4.11833 x 18 7.55054 x 19 7.10363 x 20 14.6816 x 21 3.58231 x 22 14.2189 x 23 2650.96 x 24 0.489797 x 0 21.0477 x 1 31.265 x 2 9.53709 x 3 5.35343 x 4 19.4061 x 5 16.7555 x 6 10.8875 x 7 10.9694 x 8 12.0494 x 9 25.8254 x 10 26.9997 x 11 26.8311 x 12 16.0504 x 13 24.3157 x 14 6.31487 x 15 5.8011 x 16 4.23555 x 17 11.641 x 18 19.5212 x 19 19.769 x 20 27.1981 x 21 3.30936 x 22 19.5397 x 23 4036.4 x 24 47 v 5.20648 0.79352 6 1-6.53691 3 4 6 5 0.430373 x 61 0.344462 x 62 0.018675 x 63 1.35031 x 59 3.76584 x 60 2.06807 x 62 0.0222418 x 63 3.56552 x 25 1.22102 x 28 3.25653e-05 x 36 0.280393 x 43 0.133316 x 45 0.00619635 x 46 0.65552 x 26 0.108848 x 32 0.000252577 x 44 0.0142646 x 45 0.0146122 x 46 48 v 4.42995 1.57005 6 3-6.94361 5 5 11 12 0.361403 x 59 1.76816 x 60 0.582414 x 61 1.37359 x 62 0.624441 x 63 3.50771 x 59 0.0326628 x 60 2.09158 x 61 7.78909 x 62 5.86861 x 63 1.0497 x 25 5.22039 x 26 1.96991 x 28 1.7243 x 29 1.50539 x 32 0.00269425 x 36 0.00136218 x 39 0.978443 x 43 0.00551596 x 44 0.615224 x 45 0.216861 x 46 2.84149 x 25 0.246747 x 26 0.832512 x 27 0.378273 x 28 0.0901101 x 32 0.0818193 x 35 0.0579428 x 36 0.0308229 x 40 0.0425116 x 43 0.00219908 x 44 0.0816488 x 45 0.0239251 x 46 49 v 3.90842 2.09158 6 5-7.14069 5 5 15 17 1.46165 x 59 1.18146 x 60 0.0789133 x 61 1.99524 x 62 5.74027 x 63 4.65861 x 59 0.0848229 x 60 1.24386 x 61 7.76913 x 62 15.7852 x 63 0.00564456 x 25 0.817313 x 26 7.1952 x 27 0.267793 x 28 0.586311 x 29 1.43457 x 30 3.81664 x 32 1.24246 x 35 0.261313 x 36 0.0310896 x 39 0.111034 x 40 1.33681 x 43 0.0352458 x 44 1.24198 x 45 1.15851 x 46 4.47014 x 25 1.34831 x 26 0.261597 x 27 1.01621 x 28 1.56903 x 29 0.850376 x 31 0.215782 x 32 0.151194 x 35 0.00429321 x 36 0.0178005 x 38 0.0196555 x 39 0.00599455 x 40 0.0615739 x 42 0.137058 x 43 0.0213931 x 44 0.207269 x 45 0.0998799 x 46 50 v 3.59068 2.40932 6 7-7.19638 5 5 18 20 3.30692 x 59 0.986706 x 60 0.0168908 x 61 1.37007 x 62 11.184 x 63 4.80767 x 59 1.36465 x 60 0.0830054 x 61 6.12478 x 62 26.7538 x 63 0.107571 x 25 0.288035 x 26 0.261662 x 27 1.62105 x 28 1.09708 x 29 0.161992 x 30 9.23085 x 31 0.111204 x 32 5.39507 x 35 0.558023 x 36 0.417362 x 38 0.0980401 x 39 0.0290825 x 40 0.368903 x 42 0.636131 x 43 0.000118899 x 44 2.03905 x 45 2.71322 x 46 3.11524 x 25 4.36955 x 26 1.58874 x 27 1.291 x 28 0.148539 x 29 2.24947 x 30 0.145609 x 31 1.50252 x 32 0.659058 x 33 0.0687906 x 35 0.115747 x 36 0.120855 x 38 0.0288282 x 39 0.00631103 x 40 0.0714886 x 41 0.00719841 x 42 0.496716 x 43 0.00121601 x 44 0.273528 x 45 0.604244 x 46 51 v 3.39772 2.60228 6 9-7.17564 5 5 19 22 5.74039 x 59 0.425648 x 60 0.0733363 x 61 1.21396 x 62 15.9664 x 63 4.27123 x 59 1.00839 x 60 0.285544 x 61 7.66261 x 62 35.3507 x 63 0.0963554 x 25 0.753845 x 26 1.60828 x 27 0.428499 x 28 0.00585718 x 29 0.122579 x 31 2.90676 x 32 10.1348 x 33 3.05557 x 35 0.0291292 x 36 4.2497 x 38 0.017527 x 39 0.0162021 x 40 0.62702 x 41 0.173558 x 42 0.00861711 x 43 0.133731 x 44 2.78707 x 45 3.42385 x 46 1.67489 x 25 3.67864 x 26 4.86077 x 27 0.431723 x 28 2.86715 x 29 1.19607 x 30 2.36833 x 31 0.460282 x 32 0.0211656 x 33 0.233776 x 34 1.84767 x 35 0.498114 x 36 0.138247 x 37 0.00105054 x 38 0.327871 x 39 0.00146444 x 40 0.0207536 x 41 0.0289739 x 42 0.177269 x 43 0.00476599 x 44 0.620058 x 45 1.9607 x 46 52 v 3.32265 2.67735 6 11-7.08697 5 5 19 21 8.59873 x 59 0.246794 x 60 0.0101852 x 61 1.04931 x 62 19.5449 x 63 3.20114 x 59 0.756472 x 60 1.36537 x 61 7.08912 x 62 46.1358 x 63 0.0519573 x 25 0.530986 x 26 2.01981 x 27 0.0831911 x 28 4.6601 x 31 0.121703 x 32 3.43327 x 33 6.24857 x 34 0.796829 x 35 0.324887 x 36 2.61224 x 37 9.54129 x 38 0.00883115 x 40 0.0788386 x 41 0.204309 x 42 0.844405 x 43 0.117812 x 44 3.09606 x 45 1.77354 x 46 0.798567 x 25 1.6767 x 26 3.29002 x 27 2.93733 x 28 1.8111 x 29 4.7875 x 31 2.5035 x 32 3.49232 x 33 0.0251152 x 34 0.161555 x 35 0.928584 x 36 0.00192941 x 37 1.37901 x 38 0.0310896 x 39 0.00704589 x 40 0.137794 x 41 6.24486e-05 x 42 0.231786 x 43 0.364526 x 44 1.45108 x 45 3.43338 x 46 53 v 3.50888 2.49112 6 13-6.82946 4 5 15 19 11.319 x 59 0.880958 x 60 0.257672 x 62 19.9259 x 63 1.68458 x 59 0.161207 x 60 1.57919 x 61 10.3311 x 62 57.858 x 63 0.299753 x 26 0.780688 x 27 2.75153 x 31 1.62486 x 32 8.31183 x 33 16.5572 x 34 4.46496 x 35 3.05635 x 37 5.61803 x 38 0.00838845 x 40 0.0207391 x 41 0.0721297 x 42 0.00788222 x 44 1.16286 x 45 0.877725 x 46 0.737904 x 25 0.345743 x 26 0.772456 x 27 2.60712 x 28 1.57367 x 31 3.08594 x 32 3.03787 x 33 2.98213 x 34 4.33091 x 35 0.074477 x 36 1.24975 x 37 3.11554 x 38 0.0305179 x 40 0.12052 x 41 0.22235 x 42 3.30083 x 43 0.0578497 x 44 3.67001 x 45 1.06819 x 46 54 v 4.13419 1.86581 6 1-6.26118 3 4 6 5 1.01445 x 61 0.595322 x 62 0.256028 x 63 0.163862 x 59 1.60237 x 60 4.12795 x 62 0.240004 x 63 0.273842 x 25 0.123555 x 28 2.95365 x 36 0.0511462 x 43 0.661136 x 45 0.0708614 x 46 1.55393 x 26 0.0161912 x 32 0.246092 x 44 0.00117191 x 45 0.0484019 x 46 55 v 3.64981 2.35019 6 3-6.2271 5 5 11 12 0.0140318 x 59 0.270242 x 60 1.78352 x 61 3.31482 x 62 1.66788 x 63 0.176242 x 59 1.36399 x 60 0.611518 x 61 7.19368 x 62 7.60383 x 63 0.377092 x 25 0.333834 x 26 0.131609 x 28 0.00194064 x 29 0.0403585 x 32 0.194076 x 36 1.72865 x 39 0.570753 x 43 4.17524 x 44 2.1519 x 45 1.2439 x 46 0.0886372 x 25 0.886576 x 26 2.1388 x 27 0.77574 x 28 0.182016 x 32 0.0227867 x 35 2.38628 x 36 0.00185537 x 40 0.00221132 x 43 0.00764123 x 44 0.412467 x 45 0.145454 x 46 56 v 4.32233 1.67767 6 13-5.47989 4 5 15 19 0.388731 x 59 6.84778 x 60 4.50473 x 62 10.0679 x 63 0.0789952 x 59 0.0223112 x 60 0.138501 x 61 11.3012 x 62 70.6484 x 63 2.12007 x 26 0.202861 x 27 0.264646 x 31 0.545069 x 32 0.167051 x 33 3.70421 x 34 0.202174 x 35 14.6927 x 37 0.17227 x 38 4.68174 x 40 7.47899 x 41 4.8204 x 42 0.780053 x 44 11.6893 x 45 4.66844 x 46 10.0814 x 25 0.97755 x 26 0.00688934 x 27 0.088973 x 28 0.532413 x 31 0.395396 x 32 0.728292 x 33 1.80669 x 34 0.854454 x 35 0.328784 x 36 0.567753 x 37 0.625701 x 38 0.0262394 x 40 0.0961546 x 41 0.0402579 x 42 0.0893623 x 43 0.128519 x 44 2.48718 x 45 1.94705 x 46 57 v 3.24325 2.75675 6 386-4.85206 5 5 22 22 0.53183 x 59 26.1718 x 60 20.6836 x 61 178.648 x 62 838.057 x 63 0.304832 x 59 5.08135 x 60 8.5291 x 61 154.124 x 62 1855.84 x 63 4.65378 x 25 8.08938 x 26 8.91727 x 27 5.9081 x 28 5.0845 x 29 2.83049 x 30 5.98007 x 31 8.46172 x 32 3.77323 x 33 3.83354 x 34 4.12125 x 35 10.0541 x 36 7.67439 x 37 3.12788 x 38 8.31212 x 39 17.3823 x 40 16.8632 x 41 18.0491 x 42 7.94421 x 43 16.2934 x 44 505.643 x 45 578.894 x 46 19.5144 x 25 23.2495 x 26 24.651 x 27 28.4532 x 28 18.3359 x 29 8.42921 x 30 25.4395 x 31 21.716 x 32 23.7572 x 33 21.9686 x 34 18.3358 x 35 21.686 x 36 23.604 x 37 17.0609 x 38 19.9533 x 39 29.2032 x 40 29.2576 x 41 25.1639 x 42 16.0205 x 43 19.7516 x 44 330.584 x 45 297.957 x 46 58 v 2.4394 3.5606 6 2551-3.16784 5 5 22 22 0.0277127 x 59 1.09776 x 60 1.07876 x 61 168.975 x 62 8911.87 x 63 0.0426729 x 59 0.877156 x 60 0.318951 x 61 82.7688 x 62 11240.8 x 63 0.176361 x 25 1.04636 x 26 7.86176 x 27 1.32655 x 28 0.99138 x 29 0.694064 x 30 14.1515 x 31 3.14531 x 32 18.0406 x 33 12.1517 x 34 11.833 x 35 2.90687 x 36 20.1179 x 37 16.4903 x 38 1.73431 x 39 4.88534 x 40 14.2088 x 41 9.97304 x 42 3.08357 x 43 4.13131 x 44 819.487 x 45 5254.45 x 46 0.31878 x 25 13.5102 x 26 22.7482 x 27 2.93868 x 28 1.7767 x 29 1.00406 x 30 35.1399 x 31 19.4435 x 32 50.4421 x 33 74.4876 x 34 33.0327 x 35 10.6347 x 36 70.284 x 37 46.0613 x 38 3.71603 x 39 33.5629 x 40 57.0174 x 41 48.8135 x 42 17.7669 x 43 25.7331 x 44 1729.48 x 45 6785.14 x 46 59 v 3.96888 3.03112 7 8-10.0608 0 0 10 12 0.361403 x 48 1.46165 x 49 3.30692 x 50 5.74039 x 51 8.59873 x 52 11.319 x 53 0.0140318 x 55 0.388731 x 56 0.53183 x 57 0.0277127 x 58 1.35031 x 47 3.50771 x 48 4.65861 x 49 4.80767 x 50 4.27123 x 51 3.20114 x 52 1.68458 x 53 0.163862 x 54 0.176242 x 55 0.0789952 x 56 0.304832 x 57 0.0426729 x 58 60 v 4.98473 2.01527 7 8-7.49259 0 0 10 12 1.76816 x 48 1.18146 x 49 0.986706 x 50 0.425648 x 51 0.246794 x 52 0.880958 x 53 0.270242 x 55 6.84778 x 56 26.1718 x 57 1.09776 x 58 3.76584 x 47 0.0326628 x 48 0.0848229 x 49 1.36465 x 50 1.00839 x 51 0.756472 x 52 0.161207 x 53 1.60237 x 54 1.36399 x 55 0.0223112 x 56 5.08135 x 57 0.877156 x 58 61 v 4.29213 2.70787 7 6-7.83226 0 0 10 10 0.430373 x 47 0.582414 x 48 0.0789133 x 49 0.0168908 x 50 0.0733363 x 51 0.0101852 x 52 1.01445 x 54 1.78352 x 55 20.6836 x 57 1.07876 x 58 2.09158 x 48 1.24386 x 49 0.0830054 x 50 0.285544 x 51 1.36537 x 52 1.57919 x 53 0.611518 x 55 0.138501 x 56 8.5291 x 57 0.318951 x 58 62 v 3.78797 3.21203 7 96-6.79313 0 0 12 12 0.344462 x 47 1.37359 x 48 1.99524 x 49 1.37007 x 50 1.21396 x 51 1.04931 x 52 0.257672 x 53 0.595322 x 54 3.31482 x 55 4.50473 x 56 178.648 x 57 168.975 x 58 2.06807 x 47 7.78909 x 48 7.76913 x 49 6.12478 x 50 7.66261 x 51 7.08912 x 52 10.3311 x 53 4.12795 x 54 7.19368 x 55 11.3012 x 56 154.124 x 57 82.7688 x 58 63 v 2.9677 4.0323 7 3314-4.76537 0 0 12 12 0.018675 x 47 0.624441 x 48 5.74027 x 49 11.184 x 50 15.9664 x 51 19.5449 x 52 19.9259 x 53 0.256028 x 54 1.66788 x 55 10.0679 x 56 838.057 x 57 8911.87 x 58 0.0222418 x 47 5.86861 x 48 15.7852 x 49 26.7538 x 50 35.3507 x 51 46.1358 x 52 57.858 x 53 0.240004 x 54 7.60383 x 55 70.6484 x 56 1855.84 x 57 11240.8 x 58 Ac.inp: Number of entries: 864 Ac.inp: Number of columns: 3 Ac.inp: Peak-position 0 Premaknil na 0 ************* Parameters **************** U = 6.5 Ed0 = -34.0861 Ed1 = -32.851 T = 0.005 N0 = 6 N1 = 8 valence state0 = 3.514380.485623 with Energy0 = -100.258 valence state1 = 2.766491.23351 with Energy1 = -99.4997 valence state2 = 2.3621.638 with Energy2 = -98.9505 valence state3 = 3.698850.301145 with Energy3 = -99.317 valence state4 = 2.88361.1164 with Energy4 = -98.7928 valence state5 = 3.165850.834152 with Energy5 = -98.8342 valence state6 = 2.794861.20514 with Energy6 = -98.5386 valence state7 = 2.917161.08284 with Energy7 = -98.4852 valence state8 = 2.623991.37601 with Energy8 = -98.3194 valence state9 = 2.906081.09392 with Energy9 = -98.4028 valence state10 = 2.501481.49852 with Energy10 = -98.027 valence state11 = 2.149851.85015 with Energy11 = -97.8131 valence state12 = 2.101981.89802 with Energy12 = -97.4894 valence state13 = 2.091.91 with Energy13 = -97.4439 valence state14 = 2.04721.9528 with Energy14 = -97.4011 valence state15 = 1.802082.19792 with Energy15 = -97.2778 valence state16 = 3.344710.655291 with Energy16 = -97.7739 valence state17 = 2.010931.98907 with Energy17 = -96.9883 valence state18 = 2.686751.31325 with Energy18 = -97.2 valence state19 = 2.082591.91741 with Energy19 = -96.8739 valence state20 = 2.173721.82628 with Energy20 = -96.7209 valence state21 = 1.845852.15415 with Energy21 = -96.3984 valence state22 = 1.057252.94275 with Energy22 = -95.9882 valence state23 = 1.177762.82224 with Energy23 = -96.0044 valence state24 = 1.578562.42144 with Energy24 = -95.5242 valence state25 = 4.273650.726348 with Energy25 = -109.336 valence state26 = 3.562451.43755 with Energy26 = -108.708 valence state27 = 3.115191.88481 with Energy27 = -108.222 valence state28 = 3.819751.18025 with Energy28 = -108.424 valence state29 = 3.627141.37286 with Energy29 = -108.335 valence state30 = 3.439431.56057 with Energy30 = -108.221 valence state31 = 2.903182.09682 with Energy31 = -107.878 valence state32 = 3.215081.78492 with Energy32 = -107.881 valence state33 = 2.867052.13295 with Energy33 = -107.649 valence state34 = 3.344021.65598 with Energy34 = -107.718 valence state35 = 2.888832.11117 with Energy35 = -107.458 valence state36 = 3.119191.88081 with Energy36 = -107.407 valence state37 = 2.990382.00962 with Energy37 = -107.236 valence state38 = 2.698562.30144 with Energy38 = -107.113 valence state39 = 3.01921.9808 with Energy39 = -107.172 valence state40 = 3.287681.71232 with Energy40 = -107.157 valence state41 = 3.194441.80556 with Energy41 = -107.108 valence state42 = 3.194851.80515 with Energy42 = -107.103 valence state43 = 3.377571.62243 with Energy43 = -107.077 valence state44 = 2.789932.21007 with Energy44 = -106.831 valence state45 = 2.445492.55451 with Energy45 = -105.294 valence state46 = 1.932183.06782 with Energy46 = -103.489 valence state47 = 5.206480.79352 with Energy47 = -112.573 valence state48 = 4.429951.57005 with Energy48 = -112.021 valence state49 = 3.908422.09158 with Energy49 = -111.574 valence state50 = 3.590682.40932 with Energy50 = -111.237 valence state51 = 3.397722.60228 with Energy51 = -110.978 valence state52 = 3.322652.67735 with Energy52 = -110.797 valence state53 = 3.508882.49112 with Energy53 = -110.769 valence state54 = 4.134191.86581 with Energy54 = -110.973 valence state55 = 3.649812.35019 with Energy55 = -110.341 valence state56 = 4.322331.67767 with Energy56 = -110.424 valence state57 = 3.243252.75675 with Energy57 = -108.464 valence state58 = 2.43943.5606 with Energy58 = -105.787 valence state59 = 3.968883.03112 with Energy59 = -108.42 valence state60 = 4.984732.01527 with Energy60 = -107.106 valence state61 = 4.292132.70787 with Energy61 = -106.59 valence state62 = 3.787973.21203 with Energy62 = -104.928 valence state63 = 2.96774.0323 with Energy63 = -101.888 ***************************************** 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 = -115.5652836881513 -2.992006159722536 Found lorentz at 47 1.66058 lm= 1.66058 7.5175e-21 -0.75175 lp= 1.66058 7.5175e-21 -0.75175 r- 0 Found lorentz at 48 2.25023 lm= 2.25023 7.45773e-21 -0.745773 lp= 2.25023 7.45773e-21 -0.745773 r- 1.21131e-84 Found lorentz at 49 2.71603 lm= 2.71603 7.25727e-21 -0.725727 lp= 2.71603 7.25727e-21 -0.725727 r- 4.55764e-44 Found lorentz at 50 3.01965 lm= 3.01965 2.52475e-20 -0.186128 lp= 3.01965 2.52475e-20 -0.685511 r- 1.22767e-18 Found lorentz at 51 3.2417 lm= 3.23634 0.00970254 -4.01321e-19 lp= 3.2382 0.0121737 -0.741888 r- 0.592203 Found lorentz at 52 3.41569 lm= 3.41551 0.0085726 -5.18306e-19 lp= 3.4156 0.00857575 -0.66675 r- 0.428779 Found lorentz at 53 3.43886 lm= 3.43837 0.00706274 -6.70128e-19 lp= 3.43861 0.00709295 -0.690067 r- 0.343041 Found lorentz at 54 3.11202 lm= 3.11202 1.18717e-11 -2.47399e-10 lp= 3.11202 1.18717e-11 -0.541944 r- 7.30189e-10 Q = 7.999999999999833 n0=2.383015395996269e-284 n1=2.723828796712842e-285 n2=7.393479978649367e-287 n3=8.4242823777192e-285 n4=7.275625715316653e-286 n5=3.229689377352259e-286 n6=1.56863848761499e-286 n7=1.278317465478927e-285 n8=7.61620584366906e-287 n9=2.471610445280168e-285 n10=5.697741668155312e-287 n11=9.300529568171296e-287 n12=2.36081324345085e-286 n13=6.392751685319221e-287 n14=1.376600778567671e-286 n15=4.146034469240587e-288 n16=1.535043061014365e-285 n17=1.053318694143819e-286 n18=8.120656741801579e-286 n19=3.730037728877335e-287 n20=1.336639037992756e-286 n21=2.566764164778961e-287 n22=2.651368768145794e-288 n23=1.67984740791274e-287 n24=1.13564019918125e-286 n25=0.004132123247416066 n26=0.0005594853030273035 n27=7.209471307345588e-52 n28=0.001064824391628145 n29=1.710539140330745e-51 n30=2.635410398152854e-90 n31=1.168362962465766e-90 n32=7.632276213551941e-05 n33=4.820428709671803e-120 n34=5.575514559843299e-143 n35=5.886572981896956e-53 n36=2.207706330248455e-08 n37=2.887355936829544e-143 n38=2.030039253241933e-92 n39=9.89752819909104e-55 n40=2.056327364242916e-53 n41=4.509048420002944e-121 n42=6.926254380868372e-92 n43=0.0001778023633497398 n44=1.415198573575815e-07 n45=6.598612989022427e-05 n46=6.804664770354212e-06 n47=0.09396872800233604 n48=0.2796647336566236 n49=0.4535792487838502 n50=0.1628615860361434 n51=1.019177393458734e-19 n52=2.023460093106178e-19 n53=1.78851957346155e-19 n54=3.092488436761436e-11 n55=3.036204662634675e-284 n56=2.319825419148058e-283 n57=1.439717685373041e-283 n58=1.232314480229239e-285 n59=0.0009216152311573051 n60=0.001913543809459734 n61=0.0001817447725682271 n62=0.00081663129128376 n63=8.655926514655659e-06 Q is here equal to 7.999999999999833 1.) nd: 5.997758678571845 Norm of Spectral functions:  0: 0.6555  1: 0.1233  2: 1.3509  3: 0.1207  4: 0.1022  5: 0.1148  6: 0.1004  7: 0.1283  8: 0.1072  9:101.9227 10: 0.0828 11: 0.1263 12: 0.0758 13: 0.0864 14: 0.1138 15: 0.1942 16: 0.0959 17: 0.0710 18: 0.0804 19: 0.0776 20: 0.5997 21: 0.0607 22: 0.0627 23: 0.0649 24: 0.2686 25: 1.0087 26: 0.9892 27: 0.9954 28: 0.9847 29: 0.9947 30: 0.9926 31: 0.9985 32: 0.9933 33: 1.0094 34: 1.0170 35: 0.9965 36: 0.9989 37: 1.0028 38: 0.9944 39: 0.9929 40: 0.9865 41: 0.9940 42: 0.9960 43: 0.9869 44: 1.0003 45: 0.9089 46: 0.6321 47: 0.9967 48: 1.0018 49: 0.9972 50: 0.9978 51: 0.8924 52: 0.9966 53: 0.9936 54: 0.9940 55: 1.0222 56: 1.0292 57: 0.9960 58: 0.9980 59: 0.8386 60: 1.0912 61: 1.2386 62: 1.0811 63: 0.2227  0: 4.1275  1: 1.8702 1.) SelfConsistentStep 1.) Difference between steps: 0.9371 2.) DeterminSpectralFunctions ; lambda = -113.4270247612949 -0.853747232866084 Found lorentz at 47 -0.010768 lm= -0.0107684 4.82632e-05 -7.55204 lp= -0.0107682 4.82669e-05 -0.878542 r- 0.0497936 Found lorentz at 48 0.592247 lm= 0.592246 0.000446807 -1.78659e-17 lp= 0.592247 0.000446809 -0.893457 r- 0.00477016 Found lorentz at 49 1.07961 lm= 1.07961 0.00105115 -7.71573e-18 lp= 1.07961 0.00105116 -0.90058 r- 0.0389066 Found lorentz at 50 1.4241 lm= 1.4241 0.00143378 -5.56341e-18 lp= 1.4241 0.00143378 -0.893125 r- 0.0535118 Found lorentz at 51 1.67959 lm= 1.67959 0.00213986 -3.71025e-18 lp= 1.67959 0.00213986 -0.891034 r- 0.0800516 Found lorentz at 52 1.85511 lm= 1.85515 0.00395344 -2.06335e-18 lp= 1.85513 0.00395366 -0.903214 r- 0.145913 Found lorentz at 53 1.87578 lm= 1.87584 0.00404981 -1.9781e-18 lp= 1.87581 0.00405041 -0.895133 r- 0.150837 Found lorentz at 54 1.55153 lm= 1.55153 0.000859295 -8.86174e-18 lp= 1.55153 0.000859296 -0.872632 r- 0.0328239 Found lorentz at 55 2.23872 lm= 2.2387 0.00195775 -3.92846e-18 lp= 2.23871 0.00195785 -0.877013 r- 0.0744147 Found lorentz at 56 2.22315 lm= 2.22315 0.00274211 -2.8784e-18 lp= 2.22315 0.00274212 -0.888421 r- 0.102884 Q = 7.999999999999158 n0=7.982911558839873e-06 n1=1.846937322076112e-06 n2=1.856465086460401e-07 n3=3.033701792588863e-06 n4=5.547290181157572e-07 n5=8.812720906971673e-07 n6=2.070465874339953e-07 n7=6.046729728523983e-07 n8=1.366561042736602e-07 n9=1.244912000050509e-06 n10=2.063961681328987e-07 n11=1.471045773252766e-07 n12=1.782521521680771e-07 n13=3.091881715149269e-08 n14=8.236228754408326e-08 n15=5.183538542269957e-09 n16=5.378830452112403e-07 n17=4.051563380000874e-08 n18=4.426275971853475e-07 n19=3.364578577870214e-08 n20=1.129391156292729e-07 n21=3.038906210977366e-08 n22=1.775780539342164e-09 n23=1.083337445979486e-08 n24=4.011189889970551e-07 n25=0.01450410548367281 n26=0.005493083018111726 n27=0.003291127608709435 n28=0.003750784938333868 n29=0.001570064644490804 n30=0.0007769184059207475 n31=0.0009917291606075466 n32=0.002086931610406194 n33=4.358442881148431e-05 n34=1.026336482235367e-21 n35=0.0007913017147936492 n36=0.0001299127646477033 n37=2.459406084619805e-22 n38=3.529598962187496e-05 n39=2.147253991104962e-05 n40=4.082865059602573e-05 n41=3.869066259665427e-06 n42=3.565624439263535e-05 n43=0.001091126378374916 n44=1.473170382214272e-05 n45=0.0004980159448008903 n46=0.0002444230445467739 n47=0.9462910973616667 n48=4.914711924845e-05 n49=3.22988635897392e-05 n50=2.662553279637374e-05 n51=1.655545792033354e-05 n52=1.422860271218751e-05 n53=1.427926763002032e-05 n54=4.063464378953783e-06 n55=4.64133941675848e-06 n56=3.778591777206461e-05 n57=8.556026370092591e-05 n58=7.952434734785959e-06 n59=0.006471128776137457 n60=0.003655696674144821 n61=0.001196880815846009 n62=0.004035434851659486 n63=0.002622719483932806 Q is here equal to 7.999999999999158 2.) nd: 5.982529016397128 Norm of Spectral functions:  0: 0.9870  1: 0.9715  2: 0.9898  3: 1.0192  4: 0.9929  5: 1.0039  6: 0.9773  7: 0.9726  8: 0.9500  9: 0.9589 10: 1.1267 11: 0.8189 12: 1.3426 13: 1.0833 14: 0.9321 15: 0.6801 16: 0.8885 17: 1.5364 18: 0.7079 19: 0.8900 20: 0.5633 21: 2.0620 22: 0.4734 23: 0.4342 24: 0.2398 25: 1.0014 26: 1.0012 27: 1.0053 28: 1.0017 29: 1.0060 30: 1.0039 31: 1.0108 32: 1.0116 33: 0.9968 34: 0.9757 35: 0.9917 36: 0.9706 37: 0.9919 38: 0.9881 39: 0.9481 40: 0.9958 41: 0.9748 42: 0.9878 43: 0.9993 44: 0.9872 45: 1.0186 46: 1.0000 47: 0.9953 48: 1.0026 49: 1.0008 50: 1.0006 51: 1.0005 52: 1.0018 53: 1.0037 54: 0.9983 55: 0.9956 56: 1.0033 57: 0.5588 58: 1.1364 59: 1.0035 60: 0.9908 61: 0.9871 62: 1.0338 63: 1.0074  0: 5.1328  1: 0.8497 2.) SelfConsistentStep 2.) Difference between steps: 0.4794 3.) DeterminSpectralFunctions ; lambda = -113.459124823654 -0.8858472952251901 Found lorentz at 47 -0.0107335 lm= -0.0107381 0.00016472 -7.24033 lp= -0.0107353 0.000164865 -0.848122 r- 0.1762 Found lorentz at 48 0.580163 lm= 0.580156 0.0010538 -7.31607e-18 lp= 0.580159 0.00105384 -0.878069 r- 0.0114481 Found lorentz at 49 1.05712 lm= 1.05709 0.00259742 -3.10048e-18 lp= 1.05711 0.00259772 -0.897475 r- 0.096486 Found lorentz at 50 1.39726 lm= 1.39725 0.00357288 -2.201e-18 lp= 1.39726 0.00357291 -0.886793 r- 0.134301 Found lorentz at 51 1.65511 lm= 1.65505 0.0056652 -1.39578e-18 lp= 1.65508 0.00566564 -0.889285 r- 0.212372 Found lorentz at 52 1.83281 lm= 1.83274 0.0108556 -7.99173e-19 lp= 1.83278 0.0108561 -0.931455 r- 0.388505 Found lorentz at 53 1.85859 lm= 1.85882 0.0110036 -7.68984e-19 lp= 1.8587 0.0110081 -0.920136 r- 0.39883 Found lorentz at 54 1.55032 lm= 1.5503 0.0026437 -2.72679e-18 lp= 1.55031 0.0026438 -0.849071 r- 0.103793 Found lorentz at 55 2.21744 lm= 2.2171 0.0107279 -6.91612e-19 lp= 2.21727 0.0107374 -0.861913 r- 0.41536 Found lorentz at 56 2.18811 lm= 2.18707 0.0160498 -4.76325e-19 lp= 2.18759 0.0161096 -0.87668 r- 0.613176 Q = 7.999999999990519 n0=4.063956969125472e-05 n1=1.430446997484332e-05 n2=5.524490917233927e-06 n3=1.460608947507626e-05 n4=3.600336757566463e-06 n5=5.622651073599661e-06 n6=3.682323395272115e-06 n7=4.943931919839256e-06 n8=2.189197857868414e-06 n9=7.421655639734872e-06 n10=2.388080318078334e-06 n11=2.238712804172701e-06 n12=1.994180716134991e-06 n13=3.380990446492468e-07 n14=7.153004893354501e-07 n15=1.472298222168609e-07 n16=2.448940940877781e-06 n17=1.975862795262427e-07 n18=2.737600776901973e-06 n19=2.293381503333528e-07 n20=1.504987337556284e-06 n21=4.417975172783015e-07 n22=1.066189352824792e-08 n23=8.676433640850762e-08 n24=6.570625314263259e-06 n25=0.0351492269240771 n26=0.006260289273005298 n27=0.001894150054559892 n28=0.008141920195144451 n29=0.0009162633520477555 n30=0.0004383238484188778 n31=0.0005733875212184445 n32=0.001600999641024525 n33=2.562092785592726e-05 n34=9.334330852157148e-08 n35=0.0004585419054469845 n36=7.664198086495684e-05 n37=1.019416393597624e-07 n38=2.081630160234421e-05 n39=1.225385102644551e-05 n40=2.347465083797235e-05 n41=2.341904418765514e-06 n42=2.105773621909669e-05 n43=0.001533320544538564 n44=9.358109017921886e-06 n45=0.000586194010540747 n46=0.0001742023097371636 n47=0.9110333175741573 n48=0.0003289616626450866 n49=0.000249003660771092 n50=0.0002055685208734369 n51=0.0001670970748339905 n52=0.0001465833229828877 n53=0.0001425172857774421 n54=2.331170803200911e-05 n55=2.92652846220092e-05 n56=0.0001759244855406798 n57=0.000534545741259498 n58=0.0001246815706551602 n59=0.008606300229219556 n60=0.01113076705429638 n61=0.001538661757186352 n62=0.005914965882828663 n63=0.001605362235323565 Q is here equal to 7.999999999990519 3.) nd: 5.970628307587415 Norm of Spectral functions:  0: 0.9851  1: 0.9955  2: 0.9979  3: 1.0061  4: 0.9950  5: 0.9982  6: 0.9836  7: 0.9755  8: 0.9599  9: 0.9548 10: 1.0471 11: 0.8664 12: 1.0319 13: 0.8350 14: 0.7681 15: 0.6934 16: 1.0576 17: 1.0165 18: 0.9029 19: 0.6388 20: 0.5613 21: 0.9037 22: 1.4991 23: 1.1214 24: 0.3297 25: 1.0017 26: 1.0039 27: 1.0077 28: 1.0042 29: 1.0070 30: 1.0047 31: 1.0019 32: 1.0019 33: 0.9762 34: 0.9841 35: 0.9908 36: 0.9760 37: 0.9945 38: 1.0010 39: 0.9755 40: 0.9837 41: 0.9920 42: 0.9871 43: 0.9890 44: 0.9855 45: 1.0248 46: 0.9965 47: 0.9927 48: 1.0025 49: 1.0115 50: 0.9992 51: 1.0066 52: 1.0062 53: 1.0042 54: 0.9952 55: 0.9994 56: 0.9985 57: 0.6257 58: 0.9320 59: 1.0022 60: 0.9911 61: 0.9927 62: 1.0067 63: 1.0049  0: 5.1048  1: 0.8658 3.) SelfConsistentStep 3.) Difference between steps: 0.2716 4.) DeterminSpectralFunctions ; lambda = -113.4694115040109 -0.8961339755821456 Found lorentz at 47 -0.0106481 lm= -0.0106676 0.000349715 -7.00342 lp= -0.0106553 0.000351049 -0.834634 r- 0.381359 Found lorentz at 48 0.573563 lm= 0.573542 0.00164624 -4.62623e-18 lp= 0.573552 0.00164647 -0.872776 r- 0.017995 Found lorentz at 49 1.04303 lm= 1.04299 0.00301065 -2.61036e-18 lp= 1.04301 0.00301118 -0.886615 r- 0.113215 Found lorentz at 50 1.38087 lm= 1.38076 0.00420391 -1.82225e-18 lp= 1.38081 0.0042065 -0.875631 r- 0.16016 Found lorentz at 51 1.63896 lm= 1.63883 0.00722879 -1.06025e-18 lp= 1.6389 0.00723078 -0.875634 r- 0.275281 Found lorentz at 52 1.81555 lm= 1.81526 0.0143784 -5.97629e-19 lp= 1.81541 0.0143834 -0.927211 r- 0.517135 Found lorentz at 53 1.84341 lm= 1.84345 0.0155149 -5.47231e-19 lp= 1.84343 0.015515 -0.921429 r- 0.561267 Found lorentz at 54 1.55072 lm= 1.55066 0.00381377 -1.86135e-18 lp= 1.55069 0.00381446 -0.842651 r- 0.150899 Found lorentz at 55 2.20589 lm= 2.20534 0.012968 -5.59102e-19 lp= 2.20562 0.0129882 -0.852444 r- 0.508109 Found lorentz at 56 2.1688 lm= 2.16745 0.0176849 -4.02622e-19 lp= 2.16812 0.0177745 -0.846875 r- 0.700625 Q = 7.999999999998989 n0=9.772766015262941e-05 n1=2.761789910350495e-05 n2=7.49531223528544e-06 n3=3.601535014171879e-05 n4=7.434671430164722e-06 n5=1.140882138805715e-05 n6=5.482178743144741e-06 n7=9.453507536529689e-06 n8=3.325563498561818e-06 n9=1.615717296566294e-05 n10=3.885833480708256e-06 n11=3.438819870578586e-06 n12=3.360524696548254e-06 n13=5.818960078930637e-07 n14=1.32423896696969e-06 n15=2.008539846939172e-07 n16=6.244725291710175e-06 n17=4.8100588153624e-07 n18=5.846490492345034e-06 n19=4.55685378422916e-07 n20=2.402418518366713e-06 n21=6.879343556545219e-07 n22=2.261139741890326e-08 n23=1.633447702914741e-07 n24=9.739599445513177e-06 n25=0.04534842460851288 n26=0.00658538204282275 n27=0.001112174517538907 n28=0.01031061309830667 n29=0.0005445132645535385 n30=0.0002553854332357887 n31=0.0003376799811809943 n32=0.001313062401039955 n33=1.609055704885186e-05 n34=9.026478184199098e-07 n35=0.0002701957780434733 n36=4.60263203822071e-05 n37=6.800549197047478e-07 n38=1.300003704119776e-05 n39=7.283829871588833e-06 n40=1.399342289150471e-05 n41=1.747831626685135e-06 n42=1.277991203421242e-05 n43=0.001735560467429073 n44=6.381754933534604e-06 n45=0.0006282608600534402 n46=0.0001330571133056557 n47=0.8922238861589721 n48=0.0007043616124634832 n49=0.000499753946800005 n50=0.0004035885669692566 n51=0.0002932628266512931 n52=0.0002518049869422186 n53=0.0002459138390115401 n54=4.87394146530433e-05 n55=5.931083611198601e-05 n56=0.0004447575723178026 n57=0.001113962550113481 n58=0.0001853647628186819 n59=0.009721610304057786 n60=0.01522930296504257 n61=0.00171565363970338 n62=0.006904818495954765 n63=0.0009997574670916971 Q is here equal to 7.999999999998989 4.) nd: 5.965356038697792 Norm of Spectral functions:  0: 0.9856  1: 0.9992  2: 0.9987  3: 0.9996  4: 0.9960  5: 0.9951  6: 0.9845  7: 0.9743  8: 0.9761  9: 0.9509 10: 0.9896 11: 0.9522 12: 0.8875 13: 0.7757 14: 0.7571 15: 0.7816 16: 1.1137 17: 0.7865 18: 1.1849 19: 0.5948 20: 0.6486 21: 0.6493 22: 3.3384 23: 2.7462 24: 0.5018 25: 1.0022 26: 1.0054 27: 1.0067 28: 1.0040 29: 1.0056 30: 1.0055 31: 1.0010 32: 0.9970 33: 0.9755 34: 1.0052 35: 0.9935 36: 0.9872 37: 0.9975 38: 1.0053 39: 0.9895 40: 0.9925 41: 0.9974 42: 0.9968 43: 0.9941 44: 1.0095 45: 1.0306 46: 0.9949 47: 0.9980 48: 1.0027 49: 0.9998 50: 1.0101 51: 0.9981 52: 1.0001 53: 0.9985 54: 0.9939 55: 1.0019 56: 0.9978 57: 0.7151 58: 1.0596 59: 1.0024 60: 0.9944 61: 0.9983 62: 1.0017 63: 1.0043  0: 5.0897  1: 0.8756 4.) SelfConsistentStep 4.) Difference between steps: 0.1548 5.) DeterminSpectralFunctions ; lambda = -113.4719413223997 -0.898663793970897 Found lorentz at 47 -0.01055 lm= -0.0105912 0.000515628 -6.81259 lp= -0.0105646 0.000519852 -0.82889 r- 0.568863 Found lorentz at 48 0.570134 lm= 0.5701 0.00199784 -3.79815e-18 lp= 0.570117 0.00199834 -0.871251 r- 0.0218796 Found lorentz at 49 1.03467 lm= 1.03461 0.00307506 -2.50013e-18 lp= 1.03464 0.00307611 -0.877029 r- 0.116925 Found lorentz at 50 1.37115 lm= 1.37102 0.00432121 -1.73053e-18 lp= 1.37108 0.00432426 -0.86519 r- 0.166635 Found lorentz at 51 1.62881 lm= 1.62849 0.0078905 -9.37914e-19 lp= 1.62865 0.00790227 -0.861185 r- 0.305999 Found lorentz at 52 1.80384 lm= 1.80252 0.0154057 -5.22013e-19 lp= 1.80317 0.0155044 -0.900878 r- 0.574732 Found lorentz at 53 1.83137 lm= 1.83042 0.0182064 -4.78249e-19 lp= 1.83089 0.0182493 -0.934696 r- 0.651251 Found lorentz at 54 1.55013 lm= 1.55003 0.00455012 -1.55657e-18 lp= 1.55008 0.00455195 -0.841823 r- 0.180262 Found lorentz at 55 2.19843 lm= 2.19794 0.013527 -5.34261e-19 lp= 2.19818 0.0135426 -0.850815 r- 0.530749 Found lorentz at 56 2.15789 lm= 2.15659 0.0176832 -3.97965e-19 lp= 2.15724 0.0177676 -0.841746 r- 0.704561 Q = 8.000000000005793 n0=0.0001502334320525256 n1=3.834149855812256e-05 n2=7.947456451312157e-06 n3=5.592732489390363e-05 n4=1.068734046010804e-05 n5=1.6272274152963e-05 n6=6.34844984251592e-06 n7=1.304067239322054e-05 n8=3.917466399478796e-06 n9=2.382300717539164e-05 n10=4.834580969821249e-06 n11=4.089503806090374e-06 n12=4.28558150361448e-06 n13=7.518047990489425e-07 n14=1.793361562175743e-06 n15=2.139639748405644e-07 n16=9.821700094401002e-06 n17=7.434534657001478e-07 n18=8.544378298924782e-06 n19=6.426711107793058e-07 n20=2.945749754865438e-06 n21=8.265900029909671e-07 n22=3.297247089008836e-08 n23=2.235462829499048e-07 n24=1.124735863191116e-05 n25=0.05081133309059641 n26=0.006747313271596578 n27=0.0006659475692503319 n28=0.01148036958945447 n29=0.0003286327214451128 n30=0.0001522134390212066 n31=0.0002037049892109919 n32=0.001144658150553941 n33=1.128505581773309e-05 n34=2.102563518399309e-06 n35=0.0001628372878982824 n36=2.849283394951204e-05 n37=1.787075234302966e-06 n38=8.962717242855042e-06 n39=4.575768058056271e-06 n40=8.910618740283447e-06 n41=1.862514837643398e-06 n42=8.309297293444135e-06 n43=0.001840801364971351 n44=4.852616329788193e-06 n45=0.000653342929122243 n46=0.0001105464023817232 n47=0.8814749968116549 n48=0.001029451101586108 n49=0.0007074964067144949 n50=0.0005658235710729853 n51=0.0003851022583882583 n52=0.0003263750119416349 n53=0.0003199692476824734 n54=7.104883474435093e-05 n55=8.497897247805155e-05 n56=0.0006987761382156557 n57=0.001614273544277423 n58=0.0002147188566228782 n59=0.01030098890102944 n60=0.01753643191902429 n61=0.001811468590762887 n62=0.007450692970936913 n63=0.0006470288572340944 Q is here equal to 8.000000000005793 5.) nd: 5.962608697094246 Norm of Spectral functions:  0: 0.9845  1: 0.9993  2: 0.9981  3: 0.9986  4: 0.9986  5: 0.9955  6: 0.9827  7: 0.9712  8: 0.9844  9: 0.9456 10: 0.9614 11: 1.0059 12: 0.8325 13: 0.7608 14: 0.7681 15: 0.8504 16: 1.0989 17: 0.7116 18: 1.3614 19: 0.5902 20: 0.7291 21: 0.5815 22: 2.8292 23: 3.1176 24: 0.7131 25: 1.0020 26: 1.0051 27: 1.0049 28: 1.0026 29: 1.0038 30: 1.0050 31: 1.0011 32: 0.9984 33: 0.9863 34: 0.9831 35: 0.9952 36: 0.9956 37: 0.9989 38: 1.0049 39: 0.9959 40: 0.9954 41: 0.9984 42: 0.9970 43: 0.9980 44: 1.0079 45: 1.0241 46: 0.9933 47: 0.9992 48: 1.0023 49: 0.9848 50: 0.9946 51: 0.9963 52: 0.9925 53: 0.9999 54: 0.9927 55: 1.0006 56: 0.9980 57: 0.8004 58: 1.0227 59: 1.0023 60: 0.9976 61: 0.9992 62: 1.0012 63: 1.0038  0: 5.0809  1: 0.8817 5.) SelfConsistentStep 5.) Difference between steps: 0.09989 6.) DeterminSpectralFunctions ; lambda = -113.4720752388879 -0.8987977104590925 Found lorentz at 47 -0.010462 lm= -0.0105254 0.00064317 -6.66449 lp= -0.010484 0.00065136 -0.826349 r- 0.71521 Found lorentz at 48 0.568356 lm= 0.568314 0.00218731 -3.46603e-18 lp= 0.568335 0.00218801 -0.870904 r- 0.0239664 Found lorentz at 49 1.02954 lm= 1.02947 0.00296895 -2.50351e-18 lp= 1.02951 0.00297029 -0.862416 r- 0.11482 Found lorentz at 50 1.36507 lm= 1.36492 0.00436539 -1.68317e-18 lp= 1.36499 0.00437004 -0.857838 r- 0.16986 Found lorentz at 51 1.62185 lm= 1.62148 0.00824004 -8.79498e-19 lp= 1.62166 0.00825436 -0.852356 r- 0.322966 Found lorentz at 52 1.79657 lm= 1.79508 0.0161804 -4.89518e-19 lp= 1.79582 0.0163016 -0.894744 r- 0.608615 Found lorentz at 53 1.82426 lm= 1.8229 0.0197688 -4.39941e-19 lp= 1.82358 0.019851 -0.935354 r- 0.708276 Found lorentz at 54 1.54876 lm= 1.54862 0.00500318 -1.4166e-18 lp= 1.54869 0.00500637 -0.842256 r- 0.198169 Found lorentz at 55 2.19372 lm= 2.19319 0.013712 -5.24496e-19 lp= 2.19345 0.01373 -0.848845 r- 0.539366 Found lorentz at 56 2.15175 lm= 2.15048 0.0175331 -3.99686e-19 lp= 2.15111 0.0176138 -0.839878 r- 0.699985 Q = 7.999999999996874 n0=0.0001914580746091738 n1=4.620637302718483e-05 n2=7.791355240854793e-06 n3=7.164652486737364e-05 n4=1.313969237450959e-05 n5=1.992405860944631e-05 n6=6.731202034238444e-06 n7=1.564800757750526e-05 n8=4.211428043286875e-06 n9=2.97086083870325e-05 n10=5.419300769904209e-06 n11=4.430833776953403e-06 n12=4.888291166819098e-06 n13=8.648343262374496e-07 n14=2.127969122591255e-06 n15=2.106783942315943e-07 n16=1.266286695490143e-05 n17=9.502255661470636e-07 n18=1.060397811590788e-05 n19=7.817679570064277e-07 n20=3.266931414872266e-06 n21=9.02560579295118e-07 n22=4.089321452469998e-08 n23=2.670781440735884e-07 n24=1.191376015772779e-05 n25=0.05387459682743703 n26=0.006825132395656425 n27=0.0004037219373059766 n28=0.01214283896122439 n29=0.0002010908465855933 n30=9.216078840966561e-05 n31=0.000125233472827461 n32=0.001043019374924045 n33=8.927906317390619e-06 n34=3.376062365362607e-06 n35=9.989504922424319e-05 n36=1.835523220404909e-05 n37=3.131375093843979e-06 n38=6.910670689664699e-06 n39=3.089916594745385e-06 n40=6.202321743235211e-06 n41=2.343698680769319e-06 n42=5.948948831865745e-06 n43=0.001896104638631431 n44=4.115373546863317e-06 n45=0.000668069499193904 n46=9.828937983798029e-05 n47=0.8751645024902889 n48=0.001277285465436895 n49=0.0008619510080268221 n50=0.0006857846925204865 n51=0.0004480511388100318 n52=0.0003763869401526331 n53=0.000369926871800804 n54=8.829960169197501e-05 n55=0.0001045003548484121 n56=0.0009011870218342654 n57=0.001996067652760431 n58=0.0002278213179176213 n59=0.01059377819389178 n60=0.01885287368642099 n61=0.00186491706084547 n62=0.007748412175193235 n63=0.0004399023558015117 Q is here equal to 7.999999999996874 6.) nd: 5.961035734205965 Norm of Spectral functions:  0: 0.9836  1: 0.9989  2: 0.9980  3: 0.9988  4: 1.0016  5: 0.9974  6: 0.9806  7: 0.9691  8: 0.9912  9: 0.9425 10: 0.9452 11: 1.0415 12: 0.8067 13: 0.7594 14: 0.7838 15: 0.9038 16: 1.0741 17: 0.6804 18: 1.4540 19: 0.5956 20: 0.7951 21: 0.5572 22: 2.2595 23: 2.7381 24: 0.9140 25: 1.0015 26: 1.0043 27: 1.0034 28: 1.0015 29: 1.0024 30: 1.0042 31: 1.0009 32: 1.0002 33: 0.9971 34: 0.9614 35: 0.9957 36: 1.0021 37: 1.0001 38: 1.0054 39: 0.9995 40: 0.9958 41: 0.9990 42: 0.9964 43: 1.0004 44: 1.0032 45: 0.9906 46: 0.9951 47: 0.9987 48: 1.0019 49: 0.9948 50: 0.9874 51: 1.0001 52: 0.9982 53: 1.0020 54: 0.9914 55: 0.9988 56: 1.0014 57: 0.8702 58: 0.9870 59: 1.0023 60: 1.0003 61: 0.9998 62: 1.0012 63: 1.0036  0: 5.0756  1: 0.8854 6.) SelfConsistentStep 6.) Difference between steps: 0.07136 7.) DeterminSpectralFunctions ; lambda = -113.4717099898056 -0.8984324613767711 Found lorentz at 47 -0.0103976 lm= -0.0104794 0.000733497 -6.56092 lp= -0.0104256 0.000745676 -0.825064 r- 0.820275 Found lorentz at 48 0.567592 lm= 0.567546 0.00228679 -3.31469e-18 lp= 0.567569 0.00228759 -0.87085 r- 0.025059 Found lorentz at 49 1.02658 lm= 1.02651 0.00293225 -2.5063e-18 lp= 1.02655 0.0029335 -0.85753 r- 0.114043 Found lorentz at 50 1.36148 lm= 1.3613 0.00439215 -1.65657e-18 lp= 1.36139 0.00439912 -0.853955 r- 0.171793 Found lorentz at 51 1.6172 lm= 1.61676 0.0085702 -8.35403e-19 lp= 1.61698 0.00858973 -0.84752 r- 0.338058 Found lorentz at 52 1.79246 lm= 1.79078 0.0169784 -4.66257e-19 lp= 1.79162 0.0171231 -0.895156 r- 0.639178 Found lorentz at 53 1.82091 lm= 1.81929 0.021109 -4.15802e-19 lp= 1.8201 0.0212173 -0.940299 r- 0.753251 Found lorentz at 54 1.54734 lm= 1.54717 0.00528461 -1.34238e-18 lp= 1.54726 0.00528912 -0.842768 r- 0.209247 Found lorentz at 55 2.19117 lm= 2.19059 0.0138936 -5.17112e-19 lp= 2.19088 0.0139145 -0.848528 r- 0.546849 Found lorentz at 56 2.14898 lm= 2.14768 0.0175956 -3.98529e-19 lp= 2.14833 0.0176795 -0.840252 r- 0.702314 Q = 7.999999999995717 n0=0.0002216163185622691 n1=5.170315041019111e-05 n2=7.439660940257352e-06 n3=8.318012960683802e-05 n4=1.488680747605193e-05 n5=2.25196148274265e-05 n6=6.872924332732174e-06 n7=1.745674936492408e-05 n8=4.347429926032632e-06 n9=3.394863636210128e-05 n10=5.771868069792602e-06 n11=4.601807167905039e-06 n12=5.271285511913558e-06 n13=9.38051829444313e-07 n14=2.357220347336249e-06 n15=2.019808835232292e-07 n16=1.475684011570915e-05 n17=1.101669097969179e-06 n18=1.208347567569126e-05 n19=8.798854930750487e-07 n20=3.45273856130814e-06 n21=9.429398206462776e-07 n22=4.659187727434632e-08 n23=2.97193527555554e-07 n24=1.216696108143188e-05 n25=0.0556765094552754 n26=0.006864167839697427 n27=0.0002483861098963353 n28=0.01253523019734706 n29=0.0001252372034266745 n30=5.672376155243623e-05 n31=7.896337468769391e-05 n32=0.0009816693715370283 n33=7.856426065587812e-06 n34=4.536429790852048e-06 n35=6.277477739961452e-05 n36=1.251051782285398e-05 n37=4.468262175167079e-06 n38=5.920707220914154e-06 n39=2.282142556872226e-06 n40=4.810013051153114e-06 n41=2.954750580470922e-06 n42=4.771745778763015e-06 n43=0.001926180119235509 n44=3.806230175599647e-06 n45=0.0006772323347492865 n46=9.187760222709185e-05 n47=0.8713431935603611 n48=0.00145487570661059 n49=0.0009706825195853343 n50=0.0007698800133683764 n51=0.0004896181052985361 n52=0.0004087305521380251 n53=0.0004023323862928861 n54=0.0001008117724147534 n55=0.0001184827652852789 n56=0.001050465270647131 n57=0.002269809846536009 n58=0.0002327376053732756 n59=0.01074124854237466 n60=0.01961351313307693 n61=0.001895811931095687 n62=0.007910921511623441 n63=0.0003191734747987975 Q is here equal to 7.999999999995717 7.) nd: 5.960044115358978 Norm of Spectral functions:  0: 0.9828  1: 0.9987  2: 0.9980  3: 0.9991  4: 1.0033  5: 0.9984  6: 0.9792  7: 0.9673  8: 0.9917  9: 0.9395 10: 0.9411 11: 1.0553 12: 0.7967 13: 0.7564 14: 0.7869 15: 0.9188 16: 1.0623 17: 0.6699 18: 1.4929 19: 0.5965 20: 0.8193 21: 0.5521 22: 2.0752 23: 2.5423 24: 1.0315 25: 1.0010 26: 1.0034 27: 1.0020 28: 1.0007 29: 1.0011 30: 1.0033 31: 1.0009 32: 1.0011 33: 1.0055 34: 0.9494 35: 0.9958 36: 1.0068 37: 1.0022 38: 1.0057 39: 1.0028 40: 0.9960 41: 0.9981 42: 0.9954 43: 1.0017 44: 0.9996 45: 0.9866 46: 0.9965 47: 0.9985 48: 1.0017 49: 1.0095 50: 1.0038 51: 0.9984 52: 1.0031 53: 1.0032 54: 0.9912 55: 0.9985 56: 1.0029 57: 0.9055 58: 0.9769 59: 1.0025 60: 1.0027 61: 1.0012 62: 1.0014 63: 1.0037  0: 5.0723  1: 0.8877 7.) SelfConsistentStep 7.) Difference between steps: 0.05238 8.) DeterminSpectralFunctions ; lambda = -113.4716959887171 -0.8984184602883118 Found lorentz at 47 -0.0103548 lm= -0.0104506 0.00079451 -6.49192 lp= -0.0103875 0.000810037 -0.824177 r- 0.892216 Found lorentz at 48 0.567352 lm= 0.567305 0.00233831 -3.24078e-18 lp= 0.567328 0.00233914 -0.870735 r- 0.0256271 Found lorentz at 49 1.02486 lm= 1.02479 0.00297195 -2.45175e-18 lp= 1.02482 0.00297347 -0.853921 r- 0.116088 Found lorentz at 50 1.35934 lm= 1.35923 0.00444249 -1.59692e-18 lp= 1.35929 0.00444503 -0.84262 r- 0.17587 Found lorentz at 51 1.61401 lm= 1.61348 0.00890495 -8.00211e-19 lp= 1.61374 0.00893188 -0.845971 r- 0.352243 Found lorentz at 52 1.79005 lm= 1.78823 0.01782 -4.48401e-19 lp= 1.78913 0.0179836 -0.899764 r- 0.667989 Found lorentz at 53 1.81939 lm= 1.81769 0.0223161 -3.98287e-19 lp= 1.81853 0.0224305 -0.946228 r- 0.791335 Found lorentz at 54 1.54565 lm= 1.54547 0.00546399 -1.29878e-18 lp= 1.54556 0.00546966 -0.843035 r- 0.216333 Found lorentz at 55 2.18927 lm= 2.18864 0.0141391 -5.08441e-19 lp= 2.18895 0.0141633 -0.848911 r- 0.556408 Found lorentz at 56 2.14727 lm= 2.1459 0.0178542 -3.9405e-19 lp= 2.14658 0.0179466 -0.841877 r- 0.711632 Q = 8.000000000001995 n0=0.000242907997062647 n1=5.545438297712601e-05 n2=7.074282063776827e-06 n3=9.134217784127595e-05 n4=1.609787027797857e-05 n5=2.431614185029358e-05 n6=6.904837844581306e-06 n7=1.86852914278516e-05 n8=4.405106515663754e-06 n9=3.69102631020289e-05 n10=5.98340774045257e-06 n11=4.683703507726359e-06 n12=5.512797440838858e-06 n13=9.851438680862229e-07 n14=2.511591441359384e-06 n15=1.927652047978334e-07 n16=1.624276807017107e-05 n17=1.208650712199405e-06 n18=1.311433332915883e-05 n19=9.473232766801533e-07 n20=3.559389083594495e-06 n21=9.64028257218757e-07 n22=5.056953241592931e-08 n23=3.175981094810622e-07 n24=1.22334247015677e-05 n25=0.05673201834900175 n26=0.006882232774356984 n27=0.0001559105545796356 n28=0.012765967114077 n29=7.992221951195733e-05 n30=3.563253637048911e-05 n31=5.158604137123417e-05 n32=0.0009444011298516166 n33=7.432549931191779e-06 n34=5.502656187192677e-06 n35=4.082339838865694e-05 n36=9.15786534771659e-06 n37=5.65595065092083e-06 n38=5.480832512062202e-06 n39=1.850415058053444e-06 n40=4.13466468335567e-06 n41=3.556466337163266e-06 n42=4.235997803126429e-06 n43=0.001942383645126028 n44=3.714402883903851e-06 n45=0.0006831114882917349 n46=8.870234114531514e-05 n47=0.8690436480386398 n48=0.001578099173826473 n49=0.001045099121205425 n50=0.0008271962242197957 n51=0.0005165187840148462 n52=0.0004292314260787747 n53=0.0004229010286480648 n54=0.0001095778298257861 n55=0.0001281865077645303 n56=0.001156406464945823 n57=0.002460159134614077 n58=0.0002338446281441125 n59=0.0108137736109304 n60=0.02004872284567176 n61=0.001913135113190305 n62=0.007998099116377217 n63=0.0002493817131971395 Q is here equal to 8.000000000001995 8.) nd: 5.959424487315426 Norm of Spectral functions:  0: 0.9816  1: 0.9988  2: 0.9975  3: 0.9992  4: 1.0040  5: 0.9982  6: 0.9777  7: 0.9646  8: 0.9881  9: 0.9347 10: 0.9415 11: 1.0562 12: 0.7915 13: 0.7478 14: 0.7773 15: 0.9061 16: 1.0650 17: 0.6659 18: 1.5140 19: 0.5910 20: 0.8108 21: 0.5531 22: 2.0705 23: 2.5208 24: 1.0634 25: 1.0006 26: 1.0027 27: 1.0009 28: 1.0001 29: 1.0002 30: 1.0027 31: 1.0010 32: 1.0011 33: 1.0105 34: 0.9454 35: 0.9959 36: 1.0090 37: 1.0044 38: 1.0055 39: 1.0061 40: 0.9973 41: 0.9969 42: 0.9951 43: 1.0025 44: 0.9985 45: 0.9960 46: 0.9970 47: 0.9985 48: 1.0016 49: 1.0104 50: 0.9996 51: 0.9962 52: 1.0059 53: 1.0030 54: 0.9932 55: 0.9986 56: 1.0037 57: 0.9302 58: 0.9763 59: 1.0027 60: 1.0044 61: 1.0027 62: 1.0016 63: 1.0039  0: 5.0703  1: 0.8891 8.) SelfConsistentStep 8.) Difference between steps: 0.0383 9.) DeterminSpectralFunctions ; lambda = -113.4720653231689 -0.8987877947400591 Found lorentz at 47 -0.0103282 lm= -0.0104336 0.000834053 -6.4472 lp= -0.010364 0.000852062 -0.823423 r- 0.939495 Found lorentz at 48 0.567333 lm= 0.567286 0.00236438 -3.20346e-18 lp= 0.567309 0.0023652 -0.870515 r- 0.0259191 Found lorentz at 49 1.02382 lm= 1.02374 0.00305796 -2.3674e-18 lp= 1.02378 0.00306008 -0.851269 r- 0.119848 Found lorentz at 50 1.35798 lm= 1.35785 0.00461077 -1.53029e-18 lp= 1.35791 0.00461409 -0.84042 r- 0.183045 Found lorentz at 51 1.61178 lm= 1.61117 0.00924942 -7.70925e-19 lp= 1.61148 0.00928462 -0.846726 r- 0.365909 Found lorentz at 52 1.78852 lm= 1.78659 0.0186362 -4.34365e-19 lp= 1.78754 0.018811 -0.905752 r- 0.694144 Found lorentz at 53 1.81857 lm= 1.81687 0.0233312 -3.85315e-19 lp= 1.81771 0.023439 -0.951281 r- 0.822402 Found lorentz at 54 1.54393 lm= 1.54373 0.00559014 -1.26961e-18 lp= 1.54383 0.00559681 -0.843172 r- 0.221336 Found lorentz at 55 2.1875 lm= 2.18682 0.0144258 -4.98928e-19 lp= 2.18716 0.0144535 -0.849541 r- 0.567422 Found lorentz at 56 2.1457 lm= 2.14422 0.018222 -3.87767e-19 lp= 2.14495 0.0183257 -0.844009 r- 0.724937 Q = 7.999999999993652 n0=0.0002575590246600141 n1=5.796660351229762e-05 n2=6.761945035973954e-06 n3=9.697126872914327e-05 n4=1.692005894145784e-05 n5=2.553469299174084e-05 n6=6.891323167380916e-06 n7=1.950584999403283e-05 n8=4.425167131769849e-06 n9=3.893283396596576e-05 n10=6.109540302745393e-06 n11=4.719888443136918e-06 n12=5.663866575245008e-06 n13=1.015225681302182e-06 n14=2.614051110089359e-06 n15=1.848466442692897e-07 n16=1.726900061844352e-05 n17=1.282311567509889e-06 n18=1.381641503576476e-05 n19=9.927795445689073e-07 n20=3.619857006022115e-06 n21=9.747289009347697e-07 n22=5.328515556336011e-08 n23=3.311998023476959e-07 n24=1.22235256943323e-05 n25=0.0573368601967762 n26=0.006889220489416285 n27=0.0001007818465728027 n28=0.01290087961057206 n29=5.288180062794071e-05 n30=2.304278985624047e-05 n31=3.536890826057988e-05 n32=0.0009216905204253335 n33=7.316579845691032e-06 n34=6.26068704560846e-06 n35=2.783179752279273e-05 n36=7.254333210564349e-06 n37=6.637850043916435e-06 n38=5.314076395402969e-06 n39=1.62724414569587e-06 n40=3.840562863228987e-06 n41=4.082541645167095e-06 n42=4.034095829963353e-06 n43=0.001950847941061577 n44=3.724099882049961e-06 n45=0.0006868292026259141 n46=8.724165780316903e-05 n47=0.8676809536342979 n48=0.001661558057693524 n49=0.001094937972766754 n50=0.000865426463126811 n51=0.0005336276316121347 n52=0.0004420062349234308 n53=0.0004357345079512274 n54=0.0001155584139217689 n55=0.0001347636096161149 n56=0.001229605468307194 n57=0.002589585576934882 n58=0.0002333531728741593 n59=0.01084393078982091 n60=0.02029632792547359 n61=0.001922860558304601 n62=0.00804452169748196 n63=0.0002093401622529806 Q is here equal to 7.999999999993652 9.) nd: 5.959048733720485 Norm of Spectral functions:  0: 0.9801  1: 0.9991  2: 0.9967  3: 0.9992  4: 1.0039  5: 0.9972  6: 0.9761  7: 0.9612  8: 0.9827  9: 0.9289 10: 0.9433 11: 1.0501 12: 0.7880 13: 0.7369 14: 0.7620 15: 0.8820 16: 1.0771 17: 0.6645 18: 1.5241 19: 0.5827 20: 0.7883 21: 0.5560 22: 2.1375 23: 2.5740 24: 1.0460 25: 1.0004 26: 1.0023 27: 1.0002 28: 0.9998 29: 0.9996 30: 1.0022 31: 1.0012 32: 1.0009 33: 1.0130 34: 0.9457 35: 0.9961 36: 1.0096 37: 1.0062 38: 1.0050 39: 1.0091 40: 0.9992 41: 0.9962 42: 0.9955 43: 1.0028 44: 0.9989 45: 1.0064 46: 0.9971 47: 0.9985 48: 1.0015 49: 1.0092 50: 1.0001 51: 0.9962 52: 1.0070 53: 1.0024 54: 0.9983 55: 0.9989 56: 1.0041 57: 0.9539 58: 0.9791 59: 1.0029 60: 1.0054 61: 1.0040 62: 1.0017 63: 1.0041  0: 5.0691  1: 0.8900 9.) SelfConsistentStep 9.) Difference between steps: 0.02908 10.) DeterminSpectralFunctions ; lambda = -113.4726284202848 -0.8993508918560309 Found lorentz at 47 -0.0103123 lm= -0.0104239 0.000858588 -6.41865 lp= -0.0103501 0.000878269 -0.822759 r- 0.96926 Found lorentz at 48 0.567387 lm= 0.56734 0.00237735 -3.18402e-18 lp= 0.567364 0.00237816 -0.870243 r- 0.0260692 Found lorentz at 49 1.02318 lm= 1.02307 0.00315767 -2.28183e-18 lp= 1.02313 0.00316061 -0.849403 r- 0.124066 Found lorentz at 50 1.35708 lm= 1.35692 0.00479232 -1.46716e-18 lp= 1.357 0.00479681 -0.839079 r- 0.19061 Found lorentz at 51 1.61026 lm= 1.60957 0.0095754 -7.47633e-19 lp= 1.60991 0.00961837 -0.848816 r- 0.378203 Found lorentz at 52 1.78748 lm= 1.78549 0.0193378 -4.23899e-19 lp= 1.78648 0.0195163 -0.911362 r- 0.715703 Found lorentz at 53 1.81796 lm= 1.81633 0.0240996 -3.76189e-19 lp= 1.81714 0.0241963 -0.954887 r- 0.84562 Found lorentz at 54 1.5424 lm= 1.54218 0.00568886 -1.24802e-18 lp= 1.54229 0.00569637 -0.843398 r- 0.225221 Found lorentz at 55 2.18581 lm= 2.18509 0.0147018 -4.90181e-19 lp= 2.18545 0.0147328 -0.850194 r- 0.577975 Found lorentz at 56 2.14413 lm= 2.14256 0.018597 -3.81614e-19 lp= 2.14334 0.0187126 -0.846174 r- 0.73846 Q = 8.000000000004871 n0=0.0002674240968648281 n1=5.962004620964639e-05 n2=6.517956059811243e-06 n3=0.0001007697670055759 n4=1.74682605913795e-05 n5=2.634738292359461e-05 n6=6.862700896580927e-06 n7=2.00448640536908e-05 n8=4.428098821928216e-06 n9=4.028715617208566e-05 n10=6.183966497667051e-06 n11=4.733223615590111e-06 n12=5.757238057048178e-06 n13=1.034238234355628e-06 n14=2.681062202430893e-06 n15=1.78653633026707e-07 n16=1.796190549738381e-05 n17=1.33193652630754e-06 n18=1.428524401189164e-05 n19=1.02289362275186e-06 n20=3.65338354632225e-06 n21=9.798772953777903e-07 n22=5.510416716003431e-08 n23=3.401241552565034e-07 n24=1.218821877385439e-05 n25=0.05770009799058395 n26=0.006892688748503937 n27=6.79500388230253e-05 n28=0.01298385084676837 n29=3.680052600768179e-05 n30=1.553857146360409e-05 n31=2.57809106307985e-05 n32=0.0009079958345312519 n33=7.333662862395718e-06 n34=6.830688770977027e-06 n35=2.015479831302326e-05 n36=6.188107090185069e-06 n37=7.409894388327797e-06 n38=5.27474725711704e-06 n39=1.517873326548738e-06 n40=3.740570944934233e-06 n41=4.511057377525136e-06 n42=3.995246547940943e-06 n43=0.001955343556738273 n44=3.774154249567754e-06 n45=0.0006891345282220032 n46=8.665140091981572e-05 n47=0.866847048148213 n48=0.001716890262060242 n49=0.001127640923544688 n50=0.0008904137234656093 n51=0.000544285819703688 n52=0.0004497987283732475 n53=0.0004435750137740541 n54=0.0001195489999882263 n55=0.0001391349958082561 n56=0.001279067641091265 n57=0.002675904921763075 n58=0.0002323309854800114 n59=0.01085384979841734 n60=0.02044041321744851 n61=0.001928772580686139 n62=0.008070051918385224 n63=0.0001865511680407101 Q is here equal to 8.000000000004871 10.) nd: 5.958802760129786 Norm of Spectral functions:  0: 0.9786  1: 0.9993  2: 0.9957  3: 0.9991  4: 1.0037  5: 0.9960  6: 0.9747  7: 0.9578  8: 0.9773  9: 0.9231 10: 0.9450 11: 1.0416 12: 0.7855 13: 0.7268 14: 0.7472 15: 0.8581 16: 1.0925 17: 0.6641 18: 1.5250 19: 0.5748 20: 0.7654 21: 0.5590 22: 2.2187 23: 2.6401 24: 1.0146 25: 1.0002 26: 1.0020 27: 0.9998 28: 0.9995 29: 0.9992 30: 1.0019 31: 1.0015 32: 1.0006 33: 1.0142 34: 0.9477 35: 0.9962 36: 1.0094 37: 1.0075 38: 1.0046 39: 1.0118 40: 1.0013 41: 0.9960 42: 0.9963 43: 1.0030 44: 1.0001 45: 1.0133 46: 0.9970 47: 0.9986 48: 1.0015 49: 1.0081 50: 1.0014 51: 0.9977 52: 1.0070 53: 1.0018 54: 1.0039 55: 0.9994 56: 1.0042 57: 0.9756 58: 0.9827 59: 1.0030 60: 1.0061 61: 1.0051 62: 1.0017 63: 1.0042  0: 5.0683  1: 0.8905 10.) SelfConsistentStep 10.) Difference between steps: 0.02268 11.) DeterminSpectralFunctions ; lambda = -113.4732640390127 -0.8999865105838865 Found lorentz at 47 -0.0103032 lm= -0.0104186 0.000873311 -6.40057 lp= -0.0103423 0.000894046 -0.822166 r- 0.987439 Found lorentz at 48 0.567454 lm= 0.567408 0.00238461 -3.17226e-18 lp= 0.567431 0.0023854 -0.869952 r- 0.0261572 Found lorentz at 49 1.02278 lm= 1.02266 0.0032527 -2.20771e-18 lp= 1.02272 0.00325656 -0.848127 r- 0.128033 Found lorentz at 50 1.35649 lm= 1.3563 0.00496305 -1.41365e-18 lp= 1.35639 0.00496895 -0.838329 r- 0.197641 Found lorentz at 51 1.60925 lm= 1.6085 0.00987432 -7.29084e-19 lp= 1.60887 0.00992385 -0.851523 r- 0.389032 Found lorentz at 52 1.78679 lm= 1.78479 0.0199045 -4.16182e-19 lp= 1.78578 0.0200811 -0.915932 r- 0.732667 Found lorentz at 53 1.81747 lm= 1.81591 0.0246433 -3.69889e-19 lp= 1.81669 0.0247287 -0.957105 r- 0.862088 Found lorentz at 54 1.54115 lm= 1.54092 0.00577838 -1.22972e-18 lp= 1.54103 0.00578662 -0.843818 r- 0.228682 Found lorentz at 55 2.1843 lm= 2.18354 0.0149567 -4.82413e-19 lp= 2.18392 0.0149906 -0.850808 r- 0.587692 Found lorentz at 56 2.1427 lm= 2.14104 0.0189525 -3.76001e-19 lp= 2.14186 0.0190793 -0.848203 r- 0.751232 Q = 7.999999999978718 n0=0.0002739927471558896 n1=6.070042756746323e-05 n2=6.337749480050765e-06 n3=0.0001033032402900958 n4=1.783080444758259e-05 n5=2.688538622928744e-05 n6=6.833396736468948e-06 n7=2.039657559176067e-05 n8=4.424669122257053e-06 n9=4.118487720180661e-05 n10=6.227902525964941e-06 n11=4.736317106324287e-06 n12=5.814889340252771e-06 n13=1.046255858648716e-06 n14=2.72468570034036e-06 n15=1.740793846820399e-07 n16=1.8424123899629e-05 n17=1.364967054958375e-06 n18=1.459530378838843e-05 n19=1.042669351331937e-06 n20=3.671822249123855e-06 n21=9.822470915396245e-07 n22=5.631028805625582e-08 n23=3.459378181203575e-07 n24=1.215051077726073e-05 n25=0.05793297048514822 n26=0.006895561084276501 n27=4.841871633317094e-05 n28=0.01303831949950109 n29=2.726316063259852e-05 n30=1.107093317361986e-05 n31=2.012476911199959e-05 n32=0.0008998536473540267 n33=7.397301993918405e-06 n34=7.245779849510268e-06 n35=1.562654211887635e-05 n36=5.599994688297485e-06 n37=7.99476790558539e-06 n38=5.288456284224e-06 n39=1.468748554276377e-06 n40=3.732243448030294e-06 n41=4.843774852840736e-06 n42=4.027402165935495e-06 n43=0.001957859559292317 n44=3.833863818381092e-06 n45=0.000690544484872284 n46=8.647893694621727e-05 n47=0.8663134158869539 n48=0.001753198885392305 n49=0.001148889243763201 n50=0.0009065769411247682 n51=0.0005508457727930287 n52=0.0004544842914616654 n53=0.0004482939643590842 n54=0.0001221773826459816 n55=0.0001420109810770758 n56=0.001312085271876332 n57=0.002732888899442114 n58=0.0002312772800991139 n59=0.01085467603071322 n60=0.02052709448488224 n61=0.001932760100622242 n62=0.008084861188778197 n63=0.0001736913456364973 Q is here equal to 7.999999999978718 11.) nd: 5.958627063206198 Norm of Spectral functions:  0: 0.9775  1: 0.9996  2: 0.9949  3: 0.9989  4: 1.0034  5: 0.9950  6: 0.9734  7: 0.9550  8: 0.9732  9: 0.9184 10: 0.9457 11: 1.0341 12: 0.7833 13: 0.7190 14: 0.7359 15: 0.8403 16: 1.1062 17: 0.6637 18: 1.5219 19: 0.5688 20: 0.7485 21: 0.5611 22: 2.2821 23: 2.6897 24: 0.9889 25: 1.0000 26: 1.0017 27: 0.9994 28: 0.9993 29: 0.9989 30: 1.0016 31: 1.0017 32: 1.0004 33: 1.0149 34: 0.9500 35: 0.9964 36: 1.0088 37: 1.0084 38: 1.0041 39: 1.0141 40: 1.0034 41: 0.9961 42: 0.9971 43: 1.0031 44: 1.0014 45: 1.0165 46: 0.9969 47: 0.9987 48: 1.0015 49: 1.0072 50: 1.0021 51: 0.9999 52: 1.0066 53: 1.0014 54: 1.0066 55: 1.0001 56: 1.0039 57: 0.9929 58: 0.9859 59: 1.0031 60: 1.0065 61: 1.0060 62: 1.0018 63: 1.0043  0: 5.0678  1: 0.8908 11.) SelfConsistentStep 11.) Difference between steps: 0.01797 12.) DeterminSpectralFunctions ; lambda = -113.4739011711035 -0.9006236426747449 Found lorentz at 47 -0.0102983 lm= -0.010416 0.000881954 -6.38916 lp= -0.0103381 0.000903327 -0.821636 r- 0.998367 Found lorentz at 48 0.567512 lm= 0.567466 0.0023899 -3.16315e-18 lp= 0.567489 0.00239067 -0.869662 r- 0.0262237 Found lorentz at 49 1.02254 lm= 1.0224 0.00333521 -2.14798e-18 lp= 1.02247 0.00333994 -0.847261 r- 0.131455 Found lorentz at 50 1.3561 lm= 1.3559 0.00511203 -1.3707e-18 lp= 1.356 0.00511939 -0.837941 r- 0.203733 Found lorentz at 51 1.60861 lm= 1.60781 0.0101424 -7.14164e-19 lp= 1.6082 0.0101971 -0.854357 r- 0.39846 Found lorentz at 52 1.78637 lm= 1.78437 0.0203476 -4.10454e-19 lp= 1.78536 0.0205192 -0.919389 r- 0.745743 Found lorentz at 53 1.81708 lm= 1.81561 0.025012 -3.65541e-19 lp= 1.81635 0.0250878 -0.958256 r- 0.873447 Found lorentz at 54 1.5402 lm= 1.53995 0.00586722 -1.21271e-18 lp= 1.54007 0.00587611 -0.844431 r- 0.232056 Found lorentz at 55 2.183 lm= 2.18221 0.0151922 -4.7548e-19 lp= 2.18261 0.0152287 -0.851376 r- 0.596648 Found lorentz at 56 2.14148 lm= 2.13975 0.0192874 -3.70879e-19 lp= 2.14061 0.0194243 -0.850062 r- 0.763231 Q = 8.000000000000236 n0=0.0002783569056902081 n1=6.14079952832938e-05 n2=6.20989699534514e-06 n3=0.0001049877732342686 n4=1.807074862540329e-05 n5=2.7241969396571e-05 n6=6.809247125260844e-06 n7=2.0626733425361e-05 n8=4.420088622296882e-06 n9=4.17789227108317e-05 n10=6.254293115098374e-06 n11=4.735704958630269e-06 n12=5.850935160708645e-06 n13=1.053946407091765e-06 n14=2.753235680938537e-06 n15=1.708342408667958e-07 n16=1.87314578419157e-05 n17=1.386868347403455e-06 n18=1.480020700252295e-05 n19=1.055645197720171e-06 n20=3.682169015516134e-06 n21=9.83352247428999e-07 n22=5.71082026395541e-08 n23=3.497301233727566e-07 n24=1.211932005512429e-05 n25=0.05808794381729113 n26=0.006898275987125406 n27=3.68113727242469e-05 n28=0.01307551098942535 n29=2.16195986405922e-05 n30=8.413657697177192e-06 n31=1.67953746299926e-05 n32=0.0008950667868350693 n33=7.468151799911535e-06 n34=7.541017059444819e-06 n35=1.296044505172323e-05 n36=5.281496467520265e-06 n37=8.425979851877907e-06 n38=5.319433494086898e-06 n39=1.450230531059576e-06 n40=3.761772580272411e-06 n41=5.09360919203026e-06 n42=4.083661984150301e-06 n43=0.001959345487080147 n44=3.889388933649853e-06 n45=0.0006914093936901008 n46=8.649207905136764e-05 n47=0.8659624209739264 n48=0.001777019130499123 n49=0.001162696846468151 n50=0.0009170218745808848 n51=0.0005548738463479403 n52=0.000457284690246692 n53=0.0004511116095470131 n54=0.0001238997423667684 n55=0.0001438997105551059 n56=0.001334043088768933 n57=0.002770425041094502 n58=0.0002303916070232298 n59=0.01085171034196934 n60=0.02058043530077873 n61=0.001935602752504499 n62=0.008093804170923058 n63=0.0001665044525574307 Q is here equal to 8.000000000000236 12.) nd: 5.958497307110183 Norm of Spectral functions:  0: 0.9768  1: 0.9998  2: 0.9943  3: 0.9988  4: 1.0034  5: 0.9944  6: 0.9723  7: 0.9528  8: 0.9709  9: 0.9149 10: 0.9452 11: 1.0296 12: 0.7811 13: 0.7137 14: 0.7287 15: 0.8297 16: 1.1159 17: 0.6630 18: 1.5199 19: 0.5650 20: 0.7389 21: 0.5619 22: 2.3168 23: 2.7161 24: 0.9748 25: 0.9999 26: 1.0015 27: 0.9992 28: 0.9992 29: 0.9987 30: 1.0015 31: 1.0018 32: 1.0002 33: 1.0152 34: 0.9522 35: 0.9965 36: 1.0081 37: 1.0091 38: 1.0037 39: 1.0157 40: 1.0052 41: 0.9964 42: 0.9981 43: 1.0031 44: 1.0027 45: 1.0169 46: 0.9969 47: 0.9987 48: 1.0015 49: 1.0066 50: 1.0023 51: 1.0018 52: 1.0060 53: 1.0011 54: 1.0070 55: 1.0008 56: 1.0033 57: 1.0047 58: 0.9883 59: 1.0031 60: 1.0067 61: 1.0066 62: 1.0018 63: 1.0044  0: 5.0675  1: 0.8910 12.) SelfConsistentStep 12.) Difference between steps: 0.01429 13.) DeterminSpectralFunctions ; lambda = -113.47442973947 -0.9011522110411505 Found lorentz at 48 0.567501 lm= 0.567455 0.00239363 -3.15625e-18 lp= 0.567478 0.00239439 -0.869388 r- 0.0262728 Found lorentz at 49 1.02234 lm= 1.02219 0.00340053 -2.10318e-18 lp= 1.02227 0.00340604 -0.84667 r- 0.134158 Found lorentz at 50 1.35582 lm= 1.35559 0.00523329 -1.33793e-18 lp= 1.3557 0.00524202 -0.837763 r- 0.208671 Found lorentz at 51 1.60817 lm= 1.60733 0.0103715 -7.02478e-19 lp= 1.60775 0.01043 -0.857008 r- 0.406331 Found lorentz at 52 1.78607 lm= 1.78409 0.020681 -4.0629e-19 lp= 1.78507 0.0208463 -0.921889 r- 0.755482 Found lorentz at 53 1.81674 lm= 1.81534 0.0252516 -3.62579e-19 lp= 1.81604 0.0253196 -0.958696 r- 0.881027 Found lorentz at 54 1.53946 lm= 1.53934 0.00589778 -1.17959e-18 lp= 1.5394 0.00590001 -0.83431 r- 0.23575 Found lorentz at 55 2.1819 lm= 2.18107 0.015405 -4.69427e-19 lp= 2.18149 0.0154435 -0.851904 r- 0.604708 Found lorentz at 56 2.14047 lm= 2.13866 0.0195947 -3.66341e-19 lp= 2.13956 0.0197403 -0.851749 r- 0.774183 Q = 7.992536654324325 n0=0.0002815269743592829 n1=6.193277357537328e-05 n2=6.127655401370702e-06 n3=0.0001062087005229678 n4=1.824749237510091e-05 n5=2.750544021447646e-05 n6=6.79790410449018e-06 n7=2.079797858644532e-05 n8=4.420535152367472e-06 n9=4.221255390998922e-05 n10=6.276527396811035e-06 n11=4.738779034393542e-06 n12=5.879453654710821e-06 n13=1.059953345748457e-06 n14=2.774711697312849e-06 n15=1.687587387388692e-07 n16=1.895380473046159e-05 n17=1.402709041149698e-06 n18=1.49501268194689e-05 n19=1.065187046002392e-06 n20=3.691721736703747e-06 n21=9.848599043911983e-07 n22=5.769108575548587e-08 n23=3.525485891246915e-07 n24=1.210799360499115e-05 n25=0.05824641089451951 n26=0.006907146410549781 n27=2.994934516600543e-05 n28=0.01311341729877043 n29=1.830522656905185e-05 n30=6.841456372974976e-06 n31=1.485414831730153e-05 n32=0.0008931142716898032 n33=7.537899789962944e-06 n34=7.754904742865169e-06 n35=1.140465470091391e-05 n36=5.117944738149913e-06 n37=8.746113673907205e-06 n38=5.357038213793359e-06 n39=1.447733567436758e-06 n40=3.806101749139748e-06 n41=5.281859639641711e-06 n42=4.145934561718948e-06 n43=0.001962106357139794 n44=3.939469770178923e-06 n45=0.0006926107319314719 n46=8.66589710211859e-05 n47=0.8656034175969668 n48=0.001794512756436541 n49=0.001172850038560085 n50=0.000924687461710094 n51=0.0005578903955378936 n52=0.0004593963073072979 n53=0.0004532208222331208 n54=0.0001251474868891028 n55=0.0001452818496048455 n56=0.001349939203303005 n57=0.002797845419004895 n58=0.0002299376521827121 n59=0.01085781827187565 n60=0.02063283298174853 n61=0.001939452265521622 n62=0.008106883056527611 n63=0.0001626888327675696 Q is here equal to 7.992536654324325 13.) nd: 5.958363234971992 Norm of Spectral functions:  0: 0.9764  1: 0.9999  2: 0.9940  3: 0.9988  4: 1.0036  5: 0.9942  6: 0.9714  7: 0.9514  8: 0.9701  9: 0.9128 10: 0.9440 11: 1.0279 12: 0.7791 13: 0.7107 14: 0.7250 15: 0.8250 16: 1.1212 17: 0.6620 18: 1.5203 19: 0.5630 20: 0.7351 21: 0.5619 22: 2.3279 23: 2.7247 24: 0.9704 25: 0.9999 26: 1.0014 27: 0.9990 28: 0.9991 29: 0.9985 30: 1.0013 31: 1.0019 32: 1.0000 33: 1.0153 34: 0.9540 35: 0.9967 36: 1.0075 37: 1.0095 38: 1.0033 39: 1.0168 40: 1.0067 41: 0.9968 42: 0.9989 43: 1.0031 44: 1.0039 45: 1.0160 46: 0.9969 47: 0.9931 48: 1.0015 49: 1.0061 50: 1.0024 51: 1.0034 52: 1.0055 53: 1.0009 54: 1.0000 55: 1.0014 56: 1.0028 57: 1.0121 58: 0.9899 59: 1.0032 60: 1.0067 61: 1.0071 62: 1.0018 63: 1.0044  0: 5.0671  1: 0.8913 13.) SelfConsistentStep 13.) Difference between steps: 0.01137 14.) DeterminSpectralFunctions ; lambda = -113.4749341322568 -0.9016566038279592 Found lorentz at 48 0.567518 lm= 0.567473 0.00239795 -3.1488e-18 lp= 0.567496 0.00239871 -0.869143 r- 0.0263276 Found lorentz at 49 1.02225 lm= 1.02209 0.00345289 -2.06882e-18 lp= 1.02217 0.00345905 -0.846264 r- 0.136317 Found lorentz at 50 1.35566 lm= 1.35542 0.00533099 -1.31284e-18 lp= 1.35554 0.00534092 -0.837699 r- 0.212637 Found lorentz at 51 1.60794 lm= 1.60708 0.0105665 -6.93067e-19 lp= 1.60751 0.0106278 -0.859311 r- 0.412946 Found lorentz at 52 1.78595 lm= 1.78399 0.0209339 -4.03136e-19 lp= 1.78496 0.021093 -0.923642 r- 0.762883 Found lorentz at 53 1.81653 lm= 1.81519 0.0254075 -3.60503e-19 lp= 1.81586 0.0254694 -0.958719 r- 0.886155 Found lorentz at 54 1.53898 lm= 1.53885 0.00598169 -1.1618e-18 lp= 1.53891 0.00598435 -0.833904 r- 0.23924 Found lorentz at 55 2.18106 lm= 2.18022 0.0155966 -4.64144e-19 lp= 2.18064 0.0156368 -0.852395 r- 0.611938 Found lorentz at 56 2.13973 lm= 2.13824 0.0195397 -3.5496e-19 lp= 2.13898 0.0196399 -0.835868 r- 0.784365 Q = 7.999999999998455 n0=0.0002832041264213672 n1=6.218499405696544e-05 n2=6.062790649288554e-06 n3=0.0001068571492234446 n4=1.833723536086762e-05 n5=2.763913260709157e-05 n6=6.779513440592667e-06 n7=2.087934805864721e-05 n8=4.414028733303891e-06 n9=4.24352798463876e-05 n10=6.281168761226177e-06 n11=4.733287045424479e-06 n12=5.88896976830525e-06 n13=1.062290920043918e-06 n14=2.784723328985967e-06 n15=1.670992831392076e-07 n16=1.907252174857485e-05 n17=1.411043405277672e-06 n18=1.502668166740507e-05 n19=1.069842323526689e-06 n20=3.692096197802375e-06 n21=9.843261671327377e-07 n22=5.798865705952272e-08 n23=3.538625430695003e-07 n24=1.208161167986293e-05 n25=0.05821623717973858 n26=0.00689946779290026 n27=2.583702601354417e-05 n28=0.01311191812744889 n29=1.632685945934143e-05 n30=5.898679688765625e-06 n31=1.369515329651111e-05 n32=0.0008902862135961853 n33=7.581093741201284e-06 n34=7.89067725715143e-06 n35=1.047579077752917e-05 n36=5.027029017597544e-06 n37=8.960593818974882e-06 n38=5.380315363791739e-06 n39=1.448878623567392e-06 n40=3.842411467365514e-06 n41=5.409221173736883e-06 n42=4.1935488690253e-06 n43=0.001959989277844209 n44=3.971675286528729e-06 n45=0.0006920554683211285 n46=8.6656011997096e-05 n47=0.8656497229135319 n48=0.001803268751357297 n49=0.001177689310508041 n50=0.0009282474100408453 n51=0.0005589099717779489 n52=0.0004599693956678568 n53=0.0004537941595218431 n54=0.0001257694596074577 n55=0.0001459678558520286 n56=0.00135841134137561 n57=0.002811625723407769 n58=0.0002292474316086996 n59=0.01083902171844501 n60=0.02062452748275672 n61=0.001938168390672572 n62=0.008099299566448405 n63=0.0001603489798242041 Q is here equal to 7.999999999998455 14.) nd: 5.958371894888658 Norm of Spectral functions:  0: 0.9764  1: 0.9999  2: 0.9939  3: 0.9989  4: 1.0040  5: 0.9944  6: 0.9708  7: 0.9505  8: 0.9703  9: 0.9116 10: 0.9424 11: 1.0284 12: 0.7774 13: 0.7092 14: 0.7237 15: 0.8244 16: 1.1232 17: 0.6610 18: 1.5232 19: 0.5623 20: 0.7354 21: 0.5612 22: 2.3217 23: 2.7207 24: 0.9732 25: 0.9998 26: 1.0013 27: 0.9989 28: 0.9990 29: 0.9984 30: 1.0013 31: 1.0020 32: 0.9999 33: 1.0154 34: 0.9554 35: 0.9968 36: 1.0070 37: 1.0098 38: 1.0030 39: 1.0175 40: 1.0078 41: 0.9971 42: 0.9996 43: 1.0032 44: 1.0047 45: 1.0146 46: 0.9969 47: 0.9931 48: 1.0014 49: 1.0058 50: 1.0022 51: 1.0044 52: 1.0051 53: 1.0008 54: 0.9992 55: 1.0019 56: 1.0003 57: 1.0157 58: 0.9909 59: 1.0032 60: 1.0067 61: 1.0074 62: 1.0018 63: 1.0045  0: 5.0671  1: 0.8912 14.) SelfConsistentStep 14.) Difference between steps: 0.008343 15.) DeterminSpectralFunctions ; lambda = -113.475336908686 -0.9020593802572137 Found lorentz at 48 0.567519 lm= 0.567473 0.00239993 -3.14472e-18 lp= 0.567496 0.00240069 -0.868939 r- 0.0263555 Found lorentz at 49 1.02219 lm= 1.02202 0.00349085 -2.04463e-18 lp= 1.0221 0.00349751 -0.845988 r- 0.137883 Found lorentz at 50 1.35556 lm= 1.3553 0.00540484 -1.29463e-18 lp= 1.35543 0.00541575 -0.837703 r- 0.215624 Found lorentz at 51 1.6078 lm= 1.60692 0.0107227 -6.85922e-19 lp= 1.60736 0.0107859 -0.861222 r- 0.41817 Found lorentz at 52 1.78588 lm= 1.78396 0.0211178 -4.00864e-19 lp= 1.78491 0.0212713 -0.924855 r- 0.768251 Found lorentz at 53 1.81637 lm= 1.81508 0.0255042 -3.59096e-19 lp= 1.81572 0.0255616 -0.958537 r- 0.889482 Found lorentz at 54 1.53865 lm= 1.53851 0.00605186 -1.14754e-18 lp= 1.53858 0.00605492 -0.833651 r- 0.242139 Found lorentz at 55 2.18042 lm= 2.17956 0.0157564 -4.5989e-19 lp= 2.17999 0.0157979 -0.852848 r- 0.617921 Found lorentz at 56 2.13919 lm= 2.13763 0.0197537 -3.51137e-19 lp= 2.13841 0.019861 -0.836076 r- 0.793067 Q = 8.000000000000494 n0=0.0002844081399216312 n1=6.237492420580795e-05 n2=6.022493508905263e-06 n3=0.0001073213750911626 n4=1.840398590316701e-05 n5=2.774010483262942e-05 n6=6.770160842569011e-06 n7=2.094042461252222e-05 n8=4.411731664479031e-06 n9=4.259741250451867e-05 n10=6.286803388964732e-06 n11=4.731636202610675e-06 n12=5.897387408115968e-06 n13=1.064216394358531e-06 n14=2.792404992837411e-06 n15=1.660702409699145e-07 n16=1.915730362876046e-05 n17=1.416996421730626e-06 n18=1.508278149129927e-05 n19=1.073317254798567e-06 n20=3.693705329753572e-06 n21=9.843931452854214e-07 n22=5.820675637314634e-08 n23=3.548562360226566e-07 n24=1.206986662943512e-05 n25=0.05825501802586566 n26=0.006901907826853792 n27=2.341987991012571e-05 n28=0.01312501014527724 n29=1.51757211817503e-05 n30=5.34424284624622e-06 n31=1.302655904306604e-05 n32=0.0008895088921449593 n33=7.619245226789798e-06 n34=7.988930951009139e-06 n35=9.939098006973636e-06 n36=4.985369449793473e-06 n37=9.117942557911686e-06 n38=5.402804224423821e-06 n39=1.453557227733268e-06 n40=3.876631527865966e-06 n41=5.50354846395327e-06 n42=4.23545446116046e-06 n43=0.001960717344185958 n44=3.999675143765914e-06 n45=0.0006924648615655989 n46=8.677093897911436e-05 n47=0.8655487283091445 n48=0.001809559784963238 n49=0.001181203222709187 n50=0.0009308614187041119 n51=0.0005597166775476474 n52=0.0004604612586405669 n53=0.0004542810204419484 n54=0.000126220027257743 n55=0.0001464731527609854 n56=0.001364424664157756 n57=0.002821694291867269 n58=0.0002288809359595707 n59=0.01083767172188977 n60=0.02064002527221125 n61=0.001939417383610464 n62=0.008102853466658275 n63=0.0001592199977720524 Q is here equal to 8.000000000000494 15.) nd: 5.95833505974983 Norm of Spectral functions:  0: 0.9765  1: 0.9999  2: 0.9939  3: 0.9989  4: 1.0043  5: 0.9947  6: 0.9703  7: 0.9501  8: 0.9711  9: 0.9112 10: 0.9409 11: 1.0299 12: 0.7760 13: 0.7087 14: 0.7238 15: 0.8258 16: 1.1232 17: 0.6600 18: 1.5269 19: 0.5624 20: 0.7375 21: 0.5604 22: 2.3089 23: 2.7114 24: 0.9790 25: 0.9998 26: 1.0012 27: 0.9989 28: 0.9990 29: 0.9984 30: 1.0012 31: 1.0020 32: 0.9998 33: 1.0154 34: 0.9563 35: 0.9969 36: 1.0067 37: 1.0100 38: 1.0028 39: 1.0178 40: 1.0086 41: 0.9974 42: 1.0001 43: 1.0032 44: 1.0054 45: 1.0133 46: 0.9969 47: 0.9931 48: 1.0014 49: 1.0055 50: 1.0020 51: 1.0052 52: 1.0048 53: 1.0007 54: 0.9987 55: 1.0023 56: 0.9998 57: 1.0173 58: 0.9915 59: 1.0032 60: 1.0066 61: 1.0075 62: 1.0018 63: 1.0045  0: 5.0670  1: 0.8913 15.) SelfConsistentStep 15.) Difference between steps: 0.005999 16.) DeterminSpectralFunctions ; lambda = -113.4756364058852 -0.9023588774564217 Found lorentz at 48 0.567505 lm= 0.56746 0.00240069 -3.14256e-18 lp= 0.567482 0.00240145 -0.868776 r- 0.0263687 Found lorentz at 49 1.02213 lm= 1.02197 0.00351724 -2.02815e-18 lp= 1.02205 0.00352426 -0.845805 r- 0.138971 Found lorentz at 50 1.35549 lm= 1.35522 0.00545854 -1.28178e-18 lp= 1.35535 0.00547021 -0.837738 r- 0.217791 Found lorentz at 51 1.60771 lm= 1.60682 0.0108426 -6.80672e-19 lp= 1.60726 0.0109071 -0.862735 r- 0.422133 Found lorentz at 52 1.78584 lm= 1.78394 0.0212478 -3.99273e-19 lp= 1.78489 0.0213965 -0.925676 r- 0.772027 Found lorentz at 53 1.81624 lm= 1.81498 0.0255619 -3.58163e-19 lp= 1.81561 0.0256159 -0.958279 r- 0.891577 Found lorentz at 54 1.53843 lm= 1.53828 0.00610879 -1.13637e-18 lp= 1.53835 0.0061122 -0.833511 r- 0.244475 Found lorentz at 55 2.17994 lm= 2.17906 0.0158834 -4.56624e-19 lp= 2.1795 0.0159258 -0.853255 r- 0.622634 Found lorentz at 56 2.13879 lm= 2.13718 0.0199245 -3.48239e-19 lp= 2.13798 0.0200378 -0.83636 r- 0.79991 Q = 8.000000000002801 n0=0.000285203299543058 n1=6.250241412171167e-05 n2=5.996553994224072e-06 n3=0.0001076276111746254 n4=1.84490727054827e-05 n5=2.78093881861707e-05 n6=6.764538602802329e-06 n7=2.098106667550551e-05 n8=4.410690196441155e-06 n9=4.270504654139155e-05 n10=6.290988660462662e-06 n11=4.730931685163428e-06 n12=5.90313581659772e-06 n13=1.065515318639983e-06 n14=2.797589768516478e-06 n15=1.654066333969953e-07 n16=1.921319722932751e-05 n17=1.420906369785347e-06 n18=1.51202010298181e-05 n19=1.075650108184922e-06 n20=3.694925498647405e-06 n21=9.845216883108198e-07 n22=5.835250992940385e-08 n23=3.555205107475569e-07 n24=1.206362985207287e-05 n25=0.05827626634565274 n26=0.006903270845510268 n27=2.198947580782625e-05 n28=0.0131328920450296 n29=1.450053380930162e-05 n30=5.016053385216857e-06 n31=1.263619912534073e-05 n32=0.0008890427771172782 n33=7.646444151931804e-06 n34=8.055160600860496e-06 n35=9.625359333290765e-06 n36=4.966351490079561e-06 n37=9.22708566459215e-06 n38=5.419253428195232e-06 n39=1.458299619904668e-06 n40=3.903541998413535e-06 n41=5.56942928550361e-06 n42=4.267417202192397e-06 n43=0.001961145084589183 n44=4.020018705206718e-06 n45=0.0006927531160786817 n46=8.68646054417462e-05 n47=0.8654897383599255 n48=0.001813672985216249 n49=0.001183482784664953 n50=0.0009325646514751043 n51=0.0005602214284193219 n52=0.0004607670607353267 n53=0.0004545812338304856 n54=0.0001265165879337808 n55=0.0001468099698698458 n56=0.001368367400029773 n57=0.002828370214262863 n58=0.0002286552980670245 n59=0.01083608694059395 n60=0.02064868079295987 n61=0.001940150642708853 n62=0.00810477818452734 n63=0.0001586298673311421 Q is here equal to 8.000000000002801 16.) nd: 5.958313010676251 Norm of Spectral functions:  0: 0.9767  1: 0.9999  2: 0.9939  3: 0.9990  4: 1.0046  5: 0.9950  6: 0.9700  7: 0.9499  8: 0.9719  9: 0.9112 10: 0.9397 11: 1.0315 12: 0.7751 13: 0.7088 14: 0.7244 15: 0.8278 16: 1.1224 17: 0.6594 18: 1.5300 19: 0.5628 20: 0.7400 21: 0.5597 22: 2.2962 23: 2.7017 24: 0.9847 25: 0.9997 26: 1.0012 27: 0.9988 28: 0.9989 29: 0.9984 30: 1.0012 31: 1.0021 32: 0.9998 33: 1.0154 34: 0.9570 35: 0.9969 36: 1.0065 37: 1.0102 38: 1.0026 39: 1.0179 40: 1.0090 41: 0.9976 42: 1.0005 43: 1.0032 44: 1.0057 45: 1.0123 46: 0.9969 47: 0.9931 48: 1.0014 49: 1.0053 50: 1.0018 51: 1.0057 52: 1.0046 53: 1.0006 54: 0.9983 55: 1.0025 56: 0.9995 57: 1.0178 58: 0.9919 59: 1.0032 60: 1.0065 61: 1.0076 62: 1.0018 63: 1.0045  0: 5.0670  1: 0.8913 16.) SelfConsistentStep 16.) Difference between steps: 0.004316 17.) DeterminSpectralFunctions ; lambda = -113.4758497253457 -0.9025721969169354 Found lorentz at 48 0.567485 lm= 0.567439 0.00240078 -3.14156e-18 lp= 0.567462 0.00240154 -0.868653 r- 0.0263734 Found lorentz at 49 1.02209 lm= 1.02192 0.00353492 -2.01724e-18 lp= 1.022 0.00354221 -0.845684 r- 0.139701 Found lorentz at 50 1.35543 lm= 1.35515 0.0054964 -1.27294e-18 lp= 1.35529 0.00550863 -0.837787 r- 0.219313 Found lorentz at 51 1.60765 lm= 1.60674 0.0109317 -6.76916e-19 lp= 1.60719 0.010997 -0.863895 r- 0.425044 Found lorentz at 52 1.78581 lm= 1.78393 0.0213374 -3.98186e-19 lp= 1.78487 0.0214823 -0.926225 r- 0.774617 Found lorentz at 53 1.81613 lm= 1.8149 0.025595 -3.57556e-19 lp= 1.81551 0.0256465 -0.958018 r- 0.89286 Found lorentz at 54 1.53828 lm= 1.53812 0.00615362 -1.12785e-18 lp= 1.5382 0.00615734 -0.833447 r- 0.246303 Found lorentz at 55 2.17959 lm= 2.1787 0.0159818 -4.54185e-19 lp= 2.17914 0.0160247 -0.853616 r- 0.626241 Found lorentz at 56 2.1385 lm= 2.13685 0.0200571 -3.46101e-19 lp= 2.13767 0.0201751 -0.836678 r- 0.805134 Q = 7.999999999997505 n0=0.0002857205124002425 n1=6.25864740473029e-05 n2=5.979921696142861e-06 n3=0.0001078265696876045 n4=1.847903027200936e-05 n5=2.785614484685655e-05 n6=6.761132105778918e-06 n7=2.100761038322816e-05 n8=4.410261874513075e-06 n9=4.277536522173102e-05 n10=6.29397445938275e-06 n11=4.730664855599916e-06 n12=5.906955547226498e-06 n13=1.066371858488538e-06 n14=2.801024631345323e-06 n15=1.649808672229527e-07 n16=1.924949970052921e-05 n17=1.42343607419194e-06 n18=1.514476276740676e-05 n19=1.077192902269946e-06 n20=3.695784393851299e-06 n21=9.846499571261657e-07 n22=5.844856163991744e-08 n23=3.559576337504157e-07 n24=1.206051058906237e-05 n25=0.05828660767680151 n26=0.00690396895515478 n27=2.114432255953288e-05 n28=0.01313743450876485 n29=1.410564329290959e-05 n30=4.822127224936097e-06 n31=1.240907121049056e-05 n32=0.0008887606590243928 n33=7.665549669676446e-06 n34=8.099683118408248e-06 n35=9.442522410833765e-06 n36=4.958860276607146e-06 n37=9.30230610589102e-06 n38=5.431038735062562e-06 n39=1.462421607540254e-06 n40=3.923892828587525e-06 n41=5.615089560540932e-06 n42=4.291098195569003e-06 n43=0.001961396486769797 n44=4.034576265216874e-06 n45=0.0006929637896139571 n46=8.693848433961914e-05 n47=0.865457150910376 n48=0.001816323669530743 n49=0.001184936606933269 n50=0.0009336548743113536 n51=0.0005605270780989882 n52=0.0004609492933536191 n53=0.0004547584448274491 n54=0.0001267086125127277 n55=0.0001470307484750523 n56=0.001370915228652963 n57=0.002832724953271317 n58=0.0002285161777852733 n59=0.0108346638076839 n60=0.02065328758725744 n61=0.001940557662479448 n62=0.008105765181886057 n63=0.0001583331616990847 Q is here equal to 7.999999999997505 17.) nd: 5.958300994162806 Norm of Spectral functions:  0: 0.9769  1: 0.9999  2: 0.9940  3: 0.9991  4: 1.0049  5: 0.9952  6: 0.9699  7: 0.9499  8: 0.9725  9: 0.9113 10: 0.9389 11: 1.0328 12: 0.7747 13: 0.7091 14: 0.7252 15: 0.8295 16: 1.1215 17: 0.6591 18: 1.5322 19: 0.5632 20: 0.7421 21: 0.5593 22: 2.2870 23: 2.6944 24: 0.9890 25: 0.9997 26: 1.0012 27: 0.9988 28: 0.9989 29: 0.9984 30: 1.0012 31: 1.0021 32: 0.9998 33: 1.0154 34: 0.9574 35: 0.9970 36: 1.0064 37: 1.0103 38: 1.0025 39: 1.0179 40: 1.0093 41: 0.9978 42: 1.0007 43: 1.0032 44: 1.0060 45: 1.0116 46: 0.9969 47: 0.9930 48: 1.0014 49: 1.0052 50: 1.0017 51: 1.0060 52: 1.0044 53: 1.0006 54: 0.9980 55: 1.0027 56: 0.9992 57: 1.0179 58: 0.9922 59: 1.0032 60: 1.0065 61: 1.0076 62: 1.0018 63: 1.0045  0: 5.0669  1: 0.8914 17.) SelfConsistentStep 17.) Difference between steps: 0.003041 18.) DeterminSpectralFunctions ; lambda = -113.4759947650094 -0.9027172365805711 Found lorentz at 48 0.567463 lm= 0.567417 0.00240041 -3.14139e-18 lp= 0.56744 0.00240117 -0.868564 r- 0.0263721 Found lorentz at 49 1.02205 lm= 1.02188 0.00354631 -2.01027e-18 lp= 1.02197 0.00355378 -0.845608 r- 0.140172 Found lorentz at 50 1.35538 lm= 1.3551 0.00552233 -1.26701e-18 lp= 1.35524 0.00553497 -0.83784 r- 0.220352 Found lorentz at 51 1.6076 lm= 1.60669 0.010996 -6.74295e-19 lp= 1.60714 0.0110618 -0.864761 r- 0.427123 Found lorentz at 52 1.78579 lm= 1.78392 0.0213981 -3.9746e-19 lp= 1.78485 0.02154 -0.926591 r- 0.776356 Found lorentz at 53 1.81603 lm= 1.81483 0.0256132 -3.57169e-19 lp= 1.81543 0.0256628 -0.957788 r- 0.893624 Found lorentz at 54 1.53818 lm= 1.53801 0.00618789 -1.1215e-18 lp= 1.53809 0.00619188 -0.833433 r- 0.247691 Found lorentz at 55 2.17933 lm= 2.17844 0.0160558 -4.52418e-19 lp= 2.17888 0.0160992 -0.853932 r- 0.628919 Found lorentz at 56 2.13829 lm= 2.13661 0.020157 -3.44571e-19 lp= 2.13744 0.0202788 -0.836997 r- 0.809001 Q = 7.999999999994606 n0=0.0002860503683959738 n1=6.264069181711401e-05 n2=5.969269253178117e-06 n3=0.0001079533408862446 n4=1.849854857620364e-05 n5=2.788712516256202e-05 n6=6.759015025233059e-06 n7=2.102453251666501e-05 n8=4.410092925897442e-06 n9=4.282040150727805e-05 n10=6.296022862681206e-06 n11=4.73056454377218e-06 n12=5.909407689627734e-06 n13=1.066919744673468e-06 n14=2.803247546521408e-06 n15=1.64708451241342e-07 n16=1.9272630246578e-05 n17=1.425041795688572e-06 n18=1.516056803226569e-05 n19=1.078195634474422e-06 n20=3.696340367865738e-06 n21=9.847511874797516e-07 n22=5.851082498740279e-08 n23=3.562398156887799e-07 n24=1.205908706931602e-05 n25=0.05829068881362907 n26=0.006904284892494525 n27=2.064563541318309e-05 n28=0.01313992801361138 n29=1.38752921459678e-05 n30=4.707708462471964e-06 n31=1.227732176461173e-05 n32=0.0008885885896444394 n33=7.678740667156625e-06 n34=8.129448486945609e-06 n35=9.336263142278187e-06 n36=4.9568890055914e-06 n37=9.353737377392331e-06 n38=5.439299650548747e-06 n39=1.465721444173025e-06 n40=3.938823863222325e-06 n41=5.646457673736597e-06 n42=4.308224222382781e-06 n43=0.001961543416500012 n44=4.04483946719382e-06 n45=0.0006931182864156632 n46=8.69948347565884e-05 n47=0.8654403752462023 n48=0.001817996656534596 n49=0.001185841505027634 n50=0.0009343363551153257 n51=0.0005607035899152298 n52=0.0004610515784475897 n53=0.0004548568873843368 n54=0.0001268305622835151 n55=0.0001471726055676789 n56=0.001372530527325581 n57=0.002835509507793686 n58=0.0002284297792504965 n59=0.01083354052152451 n60=0.02065559726718445 n61=0.001940769469492259 n62=0.008106238781036884 n63=0.0001581922881960772 Q is here equal to 7.999999999994606 18.) nd: 5.958295235833835 Norm of Spectral functions:  0: 0.9770  1: 0.9998  2: 0.9941  3: 0.9991  4: 1.0050  5: 0.9954  6: 0.9698  7: 0.9500  8: 0.9730  9: 0.9114 10: 0.9385 11: 1.0335 12: 0.7745 13: 0.7094 14: 0.7258 15: 0.8307 16: 1.1207 17: 0.6590 18: 1.5333 19: 0.5636 20: 0.7435 21: 0.5591 22: 2.2819 23: 2.6902 24: 0.9915 25: 0.9997 26: 1.0012 27: 0.9988 28: 0.9990 29: 0.9984 30: 1.0012 31: 1.0021 32: 0.9998 33: 1.0154 34: 0.9577 35: 0.9970 36: 1.0063 37: 1.0103 38: 1.0024 39: 1.0179 40: 1.0095 41: 0.9979 42: 1.0009 43: 1.0032 44: 1.0061 45: 1.0110 46: 0.9969 47: 0.9929 48: 1.0014 49: 1.0051 50: 1.0017 51: 1.0063 52: 1.0043 53: 1.0005 54: 0.9978 55: 1.0028 56: 0.9990 57: 1.0177 58: 0.9923 59: 1.0032 60: 1.0064 61: 1.0076 62: 1.0018 63: 1.0045  0: 5.0669  1: 0.8914 18.) SelfConsistentStep 18.) Difference between steps: 0.002098 19.) DeterminSpectralFunctions ; lambda = -113.4761025850799 -0.9028250566511389 Found lorentz at 48 0.567454 lm= 0.567409 0.00239996 -3.14153e-18 lp= 0.567431 0.00240072 -0.868501 r- 0.026369 Found lorentz at 49 1.02203 lm= 1.02186 0.00355394 -2.00566e-18 lp= 1.02194 0.00356153 -0.845563 r- 0.140487 Found lorentz at 50 1.35535 lm= 1.35506 0.0055403 -1.26297e-18 lp= 1.35521 0.00555323 -0.83789 r- 0.221069 Found lorentz at 51 1.60757 lm= 1.60665 0.0110425 -6.72446e-19 lp= 1.60711 0.0111086 -0.865399 r- 0.428614 Found lorentz at 52 1.78577 lm= 1.78392 0.0214398 -3.96964e-19 lp= 1.78484 0.0215795 -0.926837 r- 0.777545 Found lorentz at 53 1.81597 lm= 1.81478 0.0256233 -3.56917e-19 lp= 1.81537 0.0256716 -0.957603 r- 0.894088 Found lorentz at 54 1.53812 lm= 1.53794 0.00621374 -1.11683e-18 lp= 1.53803 0.00621792 -0.833449 r- 0.24873 Found lorentz at 55 2.17917 lm= 2.17827 0.0161108 -4.51155e-19 lp= 2.17872 0.0161545 -0.854204 r- 0.630879 Found lorentz at 56 2.13815 lm= 2.13645 0.0202315 -3.4349e-19 lp= 2.13729 0.0203561 -0.837296 r- 0.811822 Q = 7.988031784150027 n0=0.0002866842871681717 n1=6.276859756019694e-05 n2=5.971365060846237e-06 n3=0.0001081939784188933 n4=1.853869678175648e-05 n5=2.794902914035133e-05 n6=6.767762040437268e-06 n7=2.106649926662833e-05 n8=4.416611578871459e-06 n9=4.291272584157008e-05 n10=6.306801359908815e-06 n11=4.737586662619118e-06 n12=5.919766558869549e-06 n13=1.068854956039819e-06 n14=2.808845866718187e-06 n15=1.64780589127075e-07 n16=1.93159080908852e-05 n17=1.428172929147856e-06 n18=1.519321830878953e-05 n19=1.080449915877807e-06 n20=3.702199239310694e-06 n21=9.862937069929808e-07 n22=5.863809952431647e-08 n23=3.569515709874482e-07 n24=1.207658962527842e-05 n25=0.05837849290464223 n26=0.006914711396469105 n27=2.038207237946093e-05 n28=0.01316084756392353 n29=1.376174033024627e-05 n30=4.647208552986501e-06 n31=1.221929902260679e-05 n32=0.0008898106152608726 n33=7.699155961267881e-06 n34=8.161358184657963e-06 n35=9.288491663141494e-06 n36=4.964706363132849e-06 n37=9.402596522612714e-06 n38=5.453092177223874e-06 n39=1.470419961788473e-06 n40=3.955405641172669e-06 n41=5.676260393014017e-06 n42=4.326802519985832e-06 n43=0.001964559060407837 n44=4.058023435940678e-06 n45=0.0006942652659000095 n46=8.716651414575173e-05 n47=0.8652316276371036 n48=0.001821723627910521 n49=0.001188155662093976 n50=0.0009361443228090761 n51=0.0005616356679190385 n52=0.0004617923911414515 n53=0.0004555859148590773 n54=0.0001270956461594146 n55=0.0001474815999598804 n56=0.001375582189947678 n57=0.0028414908677231 n58=0.0002287171027582563 n59=0.01084891064891512 n60=0.02068754872986709 n61=0.001943772827573184 n62=0.008118572664568727 n63=0.0001583679344944819 Q is here equal to 7.988031784150027 19.) nd: 5.958230903630886 Norm of Spectral functions:  0: 0.9772  1: 0.9998  2: 0.9941  3: 0.9991  4: 1.0051  5: 0.9955  6: 0.9698  7: 0.9500  8: 0.9732  9: 0.9116 10: 0.9384 11: 1.0339 12: 0.7745 13: 0.7096 14: 0.7262 15: 0.8314 16: 1.1203 17: 0.6591 18: 1.5338 19: 0.5638 20: 0.7443 21: 0.5590 22: 2.2798 23: 2.6884 24: 0.9925 25: 0.9997 26: 1.0012 27: 0.9988 28: 0.9990 29: 0.9984 30: 1.0011 31: 1.0021 32: 0.9998 33: 1.0154 34: 0.9579 35: 0.9970 36: 1.0063 37: 1.0103 38: 1.0024 39: 1.0179 40: 1.0096 41: 0.9980 42: 1.0009 43: 1.0032 44: 1.0062 45: 1.0107 46: 0.9969 47: 0.9933 48: 1.0014 49: 1.0050 50: 1.0016 51: 1.0065 52: 1.0042 53: 1.0005 54: 0.9976 55: 1.0029 56: 0.9989 57: 1.0175 58: 0.9924 59: 1.0032 60: 1.0064 61: 1.0075 62: 1.0018 63: 1.0045  0: 5.0667  1: 0.8915 19.) SelfConsistentStep 19.) Difference between steps: 0.001504 20.) DeterminSpectralFunctions ; lambda = -113.4761705921446 -0.9028930637158226 Found lorentz at 48 0.567445 lm= 0.5674 0.00239925 -3.14215e-18 lp= 0.567423 0.00240001 -0.868458 r- 0.0263625 Found lorentz at 49 1.02201 lm= 1.02184 0.00355855 -2.00289e-18 lp= 1.02193 0.00356623 -0.845539 r- 0.140677 Found lorentz at 50 1.35533 lm= 1.35504 0.00555222 -1.26035e-18 lp= 1.35518 0.00556535 -0.837937 r- 0.221541 Found lorentz at 51 1.60754 lm= 1.60662 0.011075 -6.71197e-19 lp= 1.60708 0.0111413 -0.865866 r- 0.429643 Found lorentz at 52 1.78576 lm= 1.78392 0.0214679 -3.96643e-19 lp= 1.78483 0.0216058 -0.927008 r- 0.778329 Found lorentz at 53 1.81591 lm= 1.81474 0.0256284 -3.56761e-19 lp= 1.81532 0.0256757 -0.957463 r- 0.894353 Found lorentz at 54 1.53808 lm= 1.5379 0.00623255 -1.1135e-18 lp= 1.53799 0.00623689 -0.833479 r- 0.249482 Found lorentz at 55 2.17905 lm= 2.17816 0.0161504 -4.50291e-19 lp= 2.1786 0.0161941 -0.854432 r- 0.632258 Found lorentz at 56 2.13805 lm= 2.13633 0.0202851 -3.42758e-19 lp= 2.13718 0.0204119 -0.837564 r- 0.813806 Q = 7.977867460220158 n0=0.0002871734495305706 n1=6.286926314334899e-05 n2=5.974555300541e-06 n3=0.000108379453730814 n4=1.85700211955377e-05 n5=2.799741216750345e-05 n6=6.775437387455455e-06 n7=2.109956123967805e-05 n8=4.422157755807335e-06 n9=4.298449266462502e-05 n10=6.315679020825183e-06 n11=4.743545108774192e-06 n12=5.928178260092156e-06 n13=1.070412596599965e-06 n14=2.81327278828929e-06 n15=1.648783079949873e-07 n16=1.934921932906242e-05 n17=1.430591835506127e-06 n18=1.521863859064573e-05 n19=1.082223527510011e-06 n20=3.707069248839087e-06 n21=9.875869499169499e-07 n22=5.873741040696165e-08 n23=3.575153310839333e-07 n24=1.209180866520991e-05 n25=0.05841228646880936 n26=0.006918729974899106 n27=2.023414427198027e-05 n28=0.01316909978711361 n29=1.370096359414102e-05 n30=4.613256252178087e-06 n31=1.219054908774457e-05 n32=0.0008902679058418678 n33=7.714829288933332e-06 n34=8.184669795593643e-06 n35=9.264432273415843e-06 n36=4.972047275636303e-06 n37=9.437898188091079e-06 n38=5.463783220038636e-06 n39=1.474113967249513e-06 n40=3.967903558518471e-06 n41=5.697835388276671e-06 n42=4.340716780303206e-06 n43=0.0019657457434517 n44=4.067004348348188e-06 n45=0.0006947637458508495 n46=8.726207044702364e-05 n47=0.8651422531022395 n48=0.001824632809384682 n49=0.001189976772166498 n50=0.0009375730724919994 n51=0.0005623935257086202 n52=0.0004624009057296371 n53=0.0004561851219145576 n54=0.0001273027566436162 n55=0.0001477233934033899 n56=0.001377931179784084 n57=0.002846160530298692 n58=0.0002289730145630215 n59=0.01085464648970348 n60=0.02069997701881002 n61=0.001944954194420699 n62=0.008123378785003606 n63=0.0001584923229436362 Q is here equal to 7.977867460220158 20.) nd: 5.958204838645007 Norm of Spectral functions:  0: 0.9772  1: 0.9998  2: 0.9941  3: 0.9991  4: 1.0051  5: 0.9955  6: 0.9698  7: 0.9501  8: 0.9733  9: 0.9117 10: 0.9384 11: 1.0341 12: 0.7746 13: 0.7098 14: 0.7264 15: 0.8317 16: 1.1200 17: 0.6592 18: 1.5338 19: 0.5640 20: 0.7446 21: 0.5591 22: 2.2800 23: 2.6883 24: 0.9925 25: 0.9997 26: 1.0012 27: 0.9988 28: 0.9990 29: 0.9984 30: 1.0011 31: 1.0021 32: 0.9998 33: 1.0154 34: 0.9580 35: 0.9970 36: 1.0062 37: 1.0104 38: 1.0023 39: 1.0178 40: 1.0096 41: 0.9980 42: 1.0010 43: 1.0032 44: 1.0063 45: 1.0104 46: 0.9969 47: 0.9936 48: 1.0014 49: 1.0050 50: 1.0016 51: 1.0066 52: 1.0041 53: 1.0005 54: 0.9975 55: 1.0030 56: 0.9988 57: 1.0173 58: 0.9925 59: 1.0032 60: 1.0063 61: 1.0075 62: 1.0018 63: 1.0045  0: 5.0666  1: 0.8916 20.) SelfConsistentStep 20.) Difference between steps: 0.001078 21.) DeterminSpectralFunctions ; lambda = -113.4762126837816 -0.9029351553527647 Found lorentz at 48 0.567439 lm= 0.567393 0.00239857 -3.14284e-18 lp= 0.567416 0.00239933 -0.86843 r- 0.0263559 Found lorentz at 49 1.022 lm= 1.02182 0.00356134 -2.00123e-18 lp= 1.02191 0.00356908 -0.845529 r- 0.140791 Found lorentz at 50 1.35531 lm= 1.35502 0.00556011 -1.25864e-18 lp= 1.35516 0.00557338 -0.837979 r- 0.221851 Found lorentz at 51 1.60752 lm= 1.6066 0.0110977 -6.70354e-19 lp= 1.60706 0.011164 -0.866204 r- 0.430351 Found lorentz at 52 1.78574 lm= 1.78391 0.0214869 -3.96433e-19 lp= 1.78482 0.0216235 -0.927129 r- 0.77885 Found lorentz at 53 1.81587 lm= 1.81471 0.025631 -3.56664e-19 lp= 1.81529 0.0256776 -0.957362 r- 0.894506 Found lorentz at 54 1.53805 lm= 1.53788 0.00624603 -1.11117e-18 lp= 1.53796 0.00625049 -0.833515 r- 0.250016 Found lorentz at 55 2.17898 lm= 2.17808 0.0161784 -4.49708e-19 lp= 2.17853 0.0162222 -0.854619 r- 0.633217 Found lorentz at 56 2.13798 lm= 2.13625 0.0203234 -3.42269e-19 lp= 2.13711 0.0204518 -0.837795 r- 0.815186 Q = 7.968583553845662 n0=0.0002875024265107865 n1=6.293747812448235e-05 n2=5.977029214095541e-06 n3=0.0001085041329766528 n4=1.859122103849014e-05 n5=2.803025947431694e-05 n6=6.780805473314357e-06 n7=2.112193972802069e-05 n8=4.426011873548605e-06 n9=4.303290631811853e-05 n10=6.321806473017292e-06 n11=4.747681390961642e-06 n12=5.933934311865356e-06 n13=1.071476975444819e-06 n14=2.816280156028345e-06 n15=1.649538904169302e-07 n16=1.937160416695568e-05 n17=1.432219316354199e-06 n18=1.523580571474634e-05 n19=1.083429463539449e-06 n20=3.710423273933388e-06 n21=9.884833667426103e-07 n22=5.880478470980048e-08 n23=3.578993816135875e-07 n24=1.210265524281407e-05 n25=0.05842373489830828 n26=0.00692007716156279 n27=2.015492747222097e-05 n28=0.01317199484069308 n29=1.367123658760902e-05 n30=4.595077362089382e-06 n31=1.217897859873184e-05 n32=0.0008904138533537783 n33=7.727554085407348e-06 n34=8.202517589833595e-06 n35=9.254312516762545e-06 n36=4.978867797316395e-06 n37=9.464278989239948e-06 n38=5.472546277071347e-06 n39=1.477111113197352e-06 n40=3.977615256843936e-06 n41=5.713975010477564e-06 n42=4.351472781600238e-06 n43=0.001966162144098558 n44=4.07353513727187e-06 n45=0.0006949789695894159 n46=8.73212327704171e-05 n47=0.8651060586912646 n48=0.001826594003394504 n49=0.001191206415242653 n50=0.0009385396607357769 n51=0.0005629092711973975 n52=0.0004628164919303426 n53=0.0004565944344442518 n54=0.0001274425529347859 n55=0.0001478868562168738 n56=0.001379508490797847 n57=0.002849314693593338 n58=0.0002291539626836595 n59=0.01085645487283474 n60=0.02070423123695372 n61=0.001945371419413412 n62=0.008125042788237974 n63=0.0001585953825312017 Q is here equal to 7.968583553845662 21.) nd: 5.958195115255737 Norm of Spectral functions:  0: 0.9773  1: 0.9998  2: 0.9941  3: 0.9991  4: 1.0051  5: 0.9955  6: 0.9699  7: 0.9501  8: 0.9733  9: 0.9118 10: 0.9385 11: 1.0341 12: 0.7748 13: 0.7100 14: 0.7266 15: 0.8318 16: 1.1199 17: 0.6594 18: 1.5335 19: 0.5641 20: 0.7447 21: 0.5591 22: 2.2811 23: 2.6890 24: 0.9921 25: 0.9997 26: 1.0012 27: 0.9989 28: 0.9990 29: 0.9984 30: 1.0011 31: 1.0022 32: 0.9998 33: 1.0154 34: 0.9580 35: 0.9970 36: 1.0062 37: 1.0104 38: 1.0023 39: 1.0178 40: 1.0096 41: 0.9980 42: 1.0010 43: 1.0032 44: 1.0063 45: 1.0103 46: 0.9970 47: 0.9938 48: 1.0014 49: 1.0049 50: 1.0016 51: 1.0067 52: 1.0040 53: 1.0005 54: 0.9974 55: 1.0030 56: 0.9987 57: 1.0171 58: 0.9926 59: 1.0032 60: 1.0063 61: 1.0075 62: 1.0018 63: 1.0045  0: 5.0666  1: 0.8916 21.) SelfConsistentStep 21.) Difference between steps: 0.0007861 Missing doping : 0 : 0.0428037 1 : 0.00942473