Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp susc = Susc.out Ed = [-22.1911,-21.074] U = 6.5 T = 0.01 Q = 8 alpha = 0.4 max_diff = 0.001 max_steps = 40 StartLambda = -20 EndLambda = 1 dLambda = 0.1 followPeak = -1 prt = 1 MissDopSt = -100 N_ac = 50 dom_ac = 0.5 acore = 0 pcore = 0 lorentz = 1 SearchLorentz = 2.5 LorentzMaxRatio = 1 FirstLorentz = 0 LastLorentz = 10000 CmpDiff = -1 renorm_core = 0 renorm = 1 2 6 8 51 0 0 v 2.76361 0.23639 3 10-2.6445116 18 0 0 16.0166 x 13 0.104898 x 14 0.391361 x 15 0.145535 x 16 3.37313 x 17 3.25828 x 20 0.765158 x 21 0.0229088 x 22 1.74362 x 23 1.21219 x 24 0.383219 x 25 0.715376 x 26 0.1757 x 27 0.689903 x 28 3.21596 x 29 0.14997 x 30 3.8223 x 13 9.24663 x 14 5.80631 x 15 2.63983 x 16 0.605774 x 17 2.86685 x 18 1.48327 x 19 4.15708 x 20 1.59313 x 21 0.675881 x 22 3.85565 x 23 4.98019 x 24 4.43287 x 25 9.29814 x 26 0.470664 x 27 0.503499 x 28 20.9719 x 29 0.226026 x 30 1 v 1.9222 1.0778 3 12-2.7455414 17 0 0 1.78493 x 13 14.9744 x 14 0.290526 x 15 2.70227 x 16 1.06436 x 19 3.20269 x 20 2.18708 x 21 0.661736 x 24 3.78987 x 25 3.5527 x 26 2.35749 x 27 0.0258967 x 28 11.321 x 29 1.01852 x 30 1.17099 x 13 0.550969 x 14 9.28533 x 15 6.24465 x 16 0.901503 x 17 1.59408 x 19 0.0189631 x 20 0.820631 x 21 0.122186 x 22 0.0349627 x 23 8.25719 x 24 0.0172231 x 25 2.1691 x 26 0.920105 x 27 1.27379 x 28 36.5632 x 29 13.1215 x 30 2 v 1.3251 1.6749 3 14-2.7110412 14 0 0 0.0524843 x 13 2.03868 x 14 14.9695 x 15 4.32866 x 16 5.58301 x 19 0.175008 x 20 0.0581601 x 24 0.309088 x 26 4.98256 x 27 5.47043 x 28 15.0203 x 29 12.4607 x 30 0.0935142 x 13 0.711369 x 14 0.133771 x 15 9.50295 x 16 4.22677 x 19 0.149353 x 20 0.686215 x 21 1.12397 x 24 0.164558 x 25 5.11252 x 26 0.00311073 x 27 0.530955 x 28 42.5668 x 29 23.5455 x 30 3 v 2.65933 0.340671 3 4-1.5354711 12 0 0 3.08796 x 13 5.96154 x 17 0.49277 x 18 0.0823874 x 20 0.0312016 x 21 0.292289 x 22 0.220447 x 23 0.440082 x 25 0.00916561 x 28 1.22631 x 29 1.51853 x 30 0.110732 x 13 0.976534 x 14 0.0315685 x 17 0.187858 x 20 3.04867 x 21 3.3907 x 22 0.326381 x 23 1.08898 x 25 1.85099 x 27 1.00369 x 28 9.088 x 29 9.5332 x 30 4 v 2.12329 0.876706 3 10-1.7304816 18 0 0 0.0291849 x 13 0.25111 x 14 0.718319 x 15 1.26468 x 16 0.921036 x 17 9.37845 x 20 3.24241 x 21 1.27241 x 22 0.653418 x 23 2.94438 x 24 1.32109 x 25 3.68681 x 26 1.78731 x 27 0.303749 x 28 9.14149 x 29 1.85114 x 30 0.0464405 x 13 0.154685 x 14 0.207923 x 15 0.570593 x 16 0.0159285 x 17 0.044587 x 18 6.14253 x 19 0.025556 x 20 0.0403628 x 21 0.448717 x 22 0.000513417 x 23 0.272344 x 24 0.609315 x 25 0.311173 x 26 2.99111 x 27 1.35089 x 28 47.8316 x 29 10.1686 x 30 5 v 2.05893 0.941069 3 6-1.6342913 15 0 0 2.4162 x 13 2.64987 x 14 1.97987 x 17 1.72267 x 18 0.614828 x 20 1.06753 x 21 0.855643 x 22 1.6935 x 23 1.25761 x 25 0.362656 x 27 0.00909192 x 28 5.01851 x 29 3.99843 x 30 0.164941 x 13 0.291244 x 14 1.23845 x 15 0.309073 x 17 0.0999439 x 18 0.706853 x 20 0.633464 x 21 1.19204 x 22 0.306212 x 23 0.634191 x 24 0.0714431 x 25 0.0409602 x 27 3.70581 x 28 20.0736 x 29 12.8853 x 30 6 v 1.89989 1.10011 3 4-1.614511 12 0 0 0.144532 x 13 0.880476 x 17 2.76403 x 18 2.96831 x 20 2.61802 x 21 0.453031 x 22 0.0748946 x 23 0.167714 x 25 0.890833 x 28 1.58152 x 29 3.85706 x 30 0.00745257 x 13 0.0528975 x 14 0.244106 x 17 0.156495 x 20 0.133641 x 21 0.219581 x 22 0.000317967 x 23 0.110546 x 25 3.73057 x 27 2.50511 x 28 10.7872 x 29 9.65164 x 30 7 v 2.31752 0.682476 3 6-1.1417313 15 0 0 5.08961 x 13 1.26202 x 14 1.07415 x 17 1.6088 x 18 0.223457 x 20 0.37559 x 21 0.00221382 x 22 2.65857 x 23 0.377373 x 25 0.0272357 x 27 0.0239651 x 28 6.17174 x 29 3.20011 x 30 0.223713 x 13 2.13325 x 14 2.05941 x 15 0.647725 x 17 0.115739 x 18 0.368761 x 20 1.06416 x 21 0.057149 x 22 0.00367355 x 23 0.17756 x 24 0.537176 x 25 0.012953 x 27 0.0015823 x 28 30.9792 x 29 5.52306 x 30 8 v 1.74725 1.25275 3 8-1.3473615 17 0 0 1.14733 x 13 5.99431 x 14 0.190729 x 15 0.0619935 x 17 0.165902 x 18 1.42284 x 20 0.864659 x 21 0.283361 x 22 1.10248 x 23 0.328255 x 24 1.73291 x 25 0.369704 x 27 0.0508699 x 28 15.1564 x 29 5.15028 x 30 0.128603 x 13 0.00125972 x 14 3.01969 x 15 0.28258 x 16 0.0645526 x 17 0.0496815 x 18 0.0371517 x 20 0.00741761 x 21 0.0935422 x 22 0.000907379 x 23 0.713232 x 24 0.0426997 x 25 0.402766 x 26 0.372305 x 27 3.90172 x 28 29.5241 x 29 15.3358 x 30 9 v 1.14912 1.85088 3 8-1.4086215 17 0 0 0.21436 x 13 0.812099 x 14 0.331378 x 15 0.186629 x 17 0.160886 x 18 0.4167 x 20 0.00149691 x 21 0.476983 x 22 0.405633 x 23 4.76476 x 24 0.0264677 x 25 0.0567569 x 27 0.0153056 x 28 21.5483 x 29 9.38921 x 30 0.0283113 x 13 0.0122309 x 14 0.575254 x 15 1.26781 x 16 1.29236e-05 x 17 0.0872334 x 18 0.000745946 x 20 0.302344 x 21 0.0676709 x 22 0.0880759 x 23 0.733348 x 24 0.0108126 x 25 1.20967 x 26 0.00806041 x 27 0.331462 x 28 26.5957 x 29 17.8742 x 30 10 v 1.49468 1.50532 3 4-1.1123611 12 0 0 0.0388496 x 13 0.0016628 x 17 0.0891983 x 18 1.03473 x 20 0.571441 x 21 0.258404 x 22 1.01301 x 23 0.273848 x 25 1.78689 x 28 6.53198 x 29 6.42125 x 30 0.00118583 x 13 0.020376 x 14 0.0161304 x 17 0.232072 x 20 0.0898078 x 21 0.0240637 x 22 0.0412247 x 23 0.016173 x 25 0.269817 x 27 0.111152 x 28 11.3682 x 29 13.7886 x 30 11 v 1.22456 1.77544 3 10-1.2518316 18 0 0 0.0986655 x 13 1.26086 x 14 5.14952 x 15 0.37048 x 16 0.117293 x 17 0.000427424 x 20 1.13717 x 21 0.330571 x 22 0.101216 x 23 0.316143 x 24 0.164883 x 25 0.557224 x 26 2.18007 x 27 0.00430911 x 28 24.4061 x 29 11.5595 x 30 0.022923 x 13 0.028199 x 14 0.127083 x 15 4.13377 x 16 0.022358 x 17 0.0233635 x 18 1.01749 x 19 0.176945 x 20 0.0152864 x 21 0.047213 x 22 0.0486788 x 23 0.0703899 x 24 0.10867 x 25 2.25802 x 26 0.0171471 x 27 0.133885 x 28 30.2887 x 29 23.7054 x 30 12 v 1.08814 1.91186 3 268-0.44581218 18 0 0 0.0387182 x 13 0.312213 x 14 6.99849 x 15 20.7925 x 16 2.50331 x 17 1.46854 x 18 24.7588 x 19 5.76471 x 20 5.74246 x 21 8.26467 x 22 4.95233 x 23 20.6813 x 24 10.2487 x 25 26.565 x 26 13.3742 x 27 9.59689 x 28 571.094 x 29 583.221 x 30 0.019163 x 13 0.159671 x 14 0.506785 x 15 5.75353 x 16 0.0801085 x 17 0.23979 x 18 22.1297 x 19 1.23926 x 20 0.960583 x 21 1.14872 x 22 0.674235 x 23 4.0705 x 24 0.605708 x 25 3.8523 x 26 7.63847 x 27 1.76909 x 28 655.928 x 29 924.845 x 30 13 v 3.35106 0.64894 4 9-4.3645617 20 13 13 10.495 x 31 0.447466 x 32 0.286253 x 33 0.836812 x 34 0.23019 x 36 1.00296 x 37 0.0604855 x 38 0.231807 x 39 0.0199962 x 41 1.36287 x 42 0.909801 x 44 1.33362 x 45 1.52904 x 46 1.16074 x 47 0.547428 x 48 3.07835 x 49 0.307335 x 50 2.95635 x 31 7.12201 x 32 5.21324 x 33 3.07857 x 34 2.36972 x 35 1.99015 x 36 2.82038 x 37 0.692001 x 38 0.875407 x 39 0.64658 x 40 0.106812 x 41 0.328219 x 42 13.14 x 43 0.0207482 x 44 1.68936 x 45 5.36764 x 46 9.04459 x 47 0.432188 x 48 7.77158 x 49 0.493614 x 50 16.0166 x 0 1.78493 x 1 0.0524843 x 2 3.08796 x 3 0.0291849 x 4 2.4162 x 5 0.144532 x 6 5.08961 x 7 1.14733 x 8 0.21436 x 9 0.0388496 x 10 0.0986655 x 11 0.0387182 x 12 3.8223 x 0 1.17099 x 1 0.0935142 x 2 0.110732 x 3 0.0464405 x 4 0.164941 x 5 0.00745257 x 6 0.223713 x 7 0.128603 x 8 0.0283113 x 9 0.00118583 x 10 0.022923 x 11 0.019163 x 12 14 v 2.69641 1.30359 4 11-4.4782217 19 10 13 1.3264 x 31 10.7807 x 32 0.0693576 x 33 1.64438 x 36 2.47766 x 37 0.908138 x 38 1.49503 x 39 0.356916 x 40 0.300761 x 41 0.0216943 x 42 3.53154 x 43 0.0287232 x 45 1.492 x 46 3.26262 x 47 1.24327 x 48 6.00394 x 49 1.39603 x 50 1.80721 x 31 0.224591 x 32 6.72387 x 33 0.880274 x 34 6.62226 x 36 0.759053 x 37 2.09977 x 38 1.55242 x 39 0.320826 x 40 0.586117 x 41 4.94199 x 42 0.503943 x 43 2.41817 x 44 3.44351 x 45 2.74879 x 46 0.586379 x 47 0.305043 x 48 22.4236 x 49 14.7123 x 50 0.104898 x 0 14.9744 x 1 2.03868 x 2 0.25111 x 4 2.64987 x 5 1.26202 x 7 5.99431 x 8 0.812099 x 9 1.26086 x 11 0.312213 x 12 9.24663 x 0 0.550969 x 1 0.711369 x 2 0.976534 x 3 0.154685 x 4 0.291244 x 5 0.0528975 x 6 2.13325 x 7 0.00125972 x 8 0.0122309 x 9 0.020376 x 10 0.028199 x 11 0.159671 x 12 15 v 2.23384 1.76616 4 13-4.4724514 17 8 10 1.77433 x 32 12.1564 x 33 0.425027 x 36 4.33399 x 38 4.32753 x 39 1.31528 x 40 1.80123 x 41 0.51375 x 43 0.145381 x 45 0.0221257 x 46 0.812342 x 47 0.060685 x 48 9.83783 x 49 11.434 x 50 0.133811 x 31 1.37938 x 32 0.0173061 x 33 7.03332 x 36 0.595963 x 37 6.29055 x 38 0.870832 x 39 1.09646 x 40 1.04817 x 41 0.336376 x 42 0.19879 x 43 1.18807 x 45 0.693208 x 46 1.81557 x 47 5.48236 x 48 27.0282 x 49 25.8312 x 50 0.391361 x 0 0.290526 x 1 14.9695 x 2 0.718319 x 4 0.190729 x 8 0.331378 x 9 5.14952 x 11 6.99849 x 12 5.80631 x 0 9.28533 x 1 0.133771 x 2 0.207923 x 4 1.23845 x 5 2.05941 x 7 3.01969 x 8 0.575254 x 9 0.127083 x 11 0.506785 x 12 16 v 1.97361 2.02639 4 15-4.3530111 14 6 8 1.55116 x 33 13.0824 x 36 4.9179 x 38 6.78368 x 40 6.69036 x 41 0.267337 x 43 0.00900676 x 45 0.275236 x 46 0.159397 x 47 3.46634 x 49 23.1928 x 50 0.113311 x 32 0.876133 x 33 0.0101726 x 36 7.859 x 38 0.486747 x 39 3.77013 x 40 1.07113 x 41 1.19259 x 43 0.0539422 x 45 0.986382 x 46 0.765176 x 47 0.320851 x 48 25.5644 x 49 46.534 x 50 0.145535 x 0 2.70227 x 1 4.32866 x 2 1.26468 x 4 0.37048 x 11 20.7925 x 12 2.63983 x 0 6.24465 x 1 9.50295 x 2 0.570593 x 4 0.28258 x 8 1.26781 x 9 4.13377 x 11 5.75353 x 12 17 v 3.41222 0.587781 4 5-3.0698314 15 11 12 3.71312 x 31 0.186309 x 32 0.251175 x 33 0.0964903 x 34 0.598329 x 35 3.33364 x 37 0.0160914 x 39 0.000793023 x 41 0.496211 x 42 0.0609648 x 44 0.039196 x 45 0.047036 x 48 2.10299 x 49 1.99653 x 50 0.316604 x 31 1.08522 x 32 0.000299304 x 33 0.290828 x 34 0.209902 x 36 0.017983 x 37 3.67311 x 39 2.88024 x 41 0.0554883 x 42 0.0852505 x 44 1.17027 x 45 0.404608 x 46 0.317444 x 48 16.9867 x 49 9.56702 x 50 3.37313 x 0 5.96154 x 3 0.921036 x 4 1.97987 x 5 0.880476 x 6 1.07415 x 7 0.0619935 x 8 0.186629 x 9 0.0016628 x 10 0.117293 x 11 2.50331 x 12 0.605774 x 0 0.901503 x 1 0.0315685 x 3 0.0159285 x 4 0.309073 x 5 0.244106 x 6 0.647725 x 7 0.0645526 x 8 1.29236e-05 x 9 0.0161304 x 10 0.022358 x 11 0.0801085 x 12 18 v 2.82427 1.17573 4 3-3.4462410 11 8 8 0.787229 x 31 0.49608 x 32 1.94142 x 34 1.37487 x 37 0.020385 x 39 0.040825 x 42 0.0571897 x 44 0.113995 x 48 1.80769 x 49 2.88748 x 50 0.0143018 x 31 0.362939 x 32 0.472947 x 33 1.25738 x 37 2.36577 x 39 0.56083 x 41 0.695335 x 42 0.0174837 x 45 1.19832 x 48 10.982 x 49 2.54544 x 50 0.49277 x 3 1.72267 x 5 2.76403 x 6 1.6088 x 7 0.165902 x 8 0.160886 x 9 0.0891983 x 10 1.46854 x 12 2.86685 x 0 0.044587 x 4 0.0999439 x 5 0.115739 x 7 0.0496815 x 8 0.0872334 x 9 0.0233635 x 11 0.23979 x 12 19 v 1.84742 2.15258 4 17-4.16588 8 10 3 6 0.783943 x 36 10.7556 x 38 21.9735 x 40 0.131183 x 43 0.0176077 x 46 0.295438 x 47 2.66364 x 49 33.9728 x 50 0.0444289 x 33 0.39035 x 36 0.0437342 x 38 8.05554 x 40 0.28999 x 41 1.88427 x 43 0.0189339 x 46 0.854821 x 47 20.35 x 49 67.4739 x 50 1.06436 x 1 5.58301 x 2 24.7588 x 12 1.48327 x 0 1.59408 x 1 4.22677 x 2 6.14253 x 4 1.01749 x 11 22.1297 x 12 20 v 3.17142 0.828576 4 9-3.0169417 20 13 13 0.115047 x 31 0.400116 x 32 0.0287026 x 33 1.8277 x 34 1.42649 x 36 5.36944 x 37 0.00122327 x 38 0.914759 x 39 0.237007 x 41 2.36283 x 42 0.546927 x 44 0.321713 x 45 2.57135 x 46 0.539172 x 47 0.345473 x 48 5.20097 x 49 3.24814 x 50 0.000137908 x 31 0.0116596 x 32 0.275964 x 33 0.3587 x 34 0.169605 x 35 0.0208175 x 36 0.0741016 x 37 2.95909 x 38 1.58354 x 39 3.94358 x 40 0.0358647 x 41 0.137674 x 42 0.240027 x 43 1.42937 x 44 0.415426 x 45 0.545988 x 46 0.135288 x 47 1.7016 x 48 26.095 x 49 24.4092 x 50 3.25828 x 0 3.20269 x 1 0.175008 x 2 0.0823874 x 3 9.37845 x 4 0.614828 x 5 2.96831 x 6 0.223457 x 7 1.42284 x 8 0.4167 x 9 1.03473 x 10 0.000427424 x 11 5.76471 x 12 4.15708 x 0 0.0189631 x 1 0.149353 x 2 0.187858 x 3 0.025556 x 4 0.706853 x 5 0.156495 x 6 0.368761 x 7 0.0371517 x 8 0.000745946 x 9 0.232072 x 10 0.176945 x 11 1.23926 x 12 21 v 2.65775 1.34225 4 7-3.3428916 18 12 13 0.175725 x 31 1.58803 x 32 1.46995 x 33 3.42758 x 34 1.36316 x 35 0.374355 x 36 0.25332 x 37 2.03924 x 39 0.234523 x 41 1.1845e-05 x 42 0.0235578 x 44 0.809627 x 45 0.336426 x 46 0.0185916 x 48 5.42828 x 49 5.8533 x 50 0.115833 x 31 0.029753 x 32 0.401135 x 33 0.0233563 x 34 0.412872 x 35 0.924178 x 36 0.84548 x 37 1.81808 x 38 0.0168725 x 39 4.05186 x 41 0.214301 x 42 0.707197 x 44 0.76968 x 45 0.000694304 x 46 0.0111283 x 47 0.0529789 x 48 15.6839 x 49 20.5248 x 50 0.765158 x 0 2.18708 x 1 0.0312016 x 3 3.24241 x 4 1.06753 x 5 2.61802 x 6 0.37559 x 7 0.864659 x 8 0.00149691 x 9 0.571441 x 10 1.13717 x 11 5.74246 x 12 1.59313 x 0 0.820631 x 1 0.686215 x 2 3.04867 x 3 0.0403628 x 4 0.633464 x 5 0.133641 x 6 1.06416 x 7 0.00741761 x 8 0.302344 x 9 0.0898078 x 10 0.0152864 x 11 0.960583 x 12 22 v 2.5025 1.4975 4 5-3.325613 15 11 12 0.0189495 x 31 0.0942482 x 32 0.282713 x 33 0.800368 x 34 2.43416 x 35 0.793111 x 37 2.53821 x 39 2.0699 x 41 0.0682493 x 42 0.182181 x 45 0.0192345 x 48 5.82401 x 49 2.36214 x 50 0.000901346 x 31 0.0256006 x 32 0.176305 x 33 0.441425 x 34 0.509013 x 36 0.0333021 x 37 0.202333 x 39 3.18908 x 41 0.0007011 x 42 0.65448 x 44 0.0944247 x 45 0.0149666 x 46 0.00316181 x 48 10.7966 x 49 16.3701 x 50 0.0229088 x 0 0.292289 x 3 1.27241 x 4 0.855643 x 5 0.453031 x 6 0.00221382 x 7 0.283361 x 8 0.476983 x 9 0.258404 x 10 0.330571 x 11 8.26467 x 12 0.675881 x 0 0.122186 x 1 3.3907 x 3 0.448717 x 4 1.19204 x 5 0.219581 x 6 0.057149 x 7 0.0935422 x 8 0.0676709 x 9 0.0240637 x 10 0.047213 x 11 1.14872 x 12 23 v 2.92383 1.07617 4 5-2.9633314 15 11 12 1.70972 x 31 1.747 x 32 0.0951962 x 33 1.85608 x 34 0.512212 x 35 0.363332 x 37 0.0196506 x 39 0.303104 x 41 0.519638 x 42 0.214528 x 44 0.108157 x 45 0.00371406 x 48 3.29829 x 49 4.63021 x 50 0.17755 x 31 1.23246 x 32 2.45723 x 33 0.504939 x 34 1.02831 x 36 0.870956 x 37 0.00180158 x 39 0.101915 x 41 1.15593 x 42 0.186654 x 44 0.434245 x 45 1.09158 x 46 0.110008 x 48 16.5454 x 49 8.72011 x 50 1.74362 x 0 0.220447 x 3 0.653418 x 4 1.6935 x 5 0.0748946 x 6 2.65857 x 7 1.10248 x 8 0.405633 x 9 1.01301 x 10 0.101216 x 11 4.95233 x 12 3.85565 x 0 0.0349627 x 1 0.326381 x 3 0.000513417 x 4 0.306212 x 5 0.000317967 x 6 0.00367355 x 7 0.000907379 x 8 0.0880759 x 9 0.0412247 x 10 0.0486788 x 11 0.674235 x 12 24 v 2.38207 1.61793 4 13-3.3015513 17 8 10 0.0236356 x 32 0.069277 x 33 0.00222613 x 36 0.00135282 x 38 0.0481408 x 39 0.0544483 x 40 3.7734 x 43 11.7649 x 45 1.99359 x 46 4.59007 x 47 0.00848809 x 48 20.0039 x 49 4.6995 x 50 6.69441e-05 x 31 0.0449878 x 32 0.0160593 x 33 0.0121449 x 36 0.0236952 x 37 0.0146611 x 38 0.021455 x 39 0.00281239 x 40 0.0105661 x 41 0.0467802 x 42 0.178787 x 43 3.03907 x 45 0.74522 x 46 0.0261886 x 47 0.187906 x 48 50.4395 x 49 28.1569 x 50 1.21219 x 0 0.661736 x 1 0.0581601 x 2 2.94438 x 4 0.328255 x 8 4.76476 x 9 0.316143 x 11 20.6813 x 12 4.98019 x 0 8.25719 x 1 1.12397 x 2 0.272344 x 4 0.634191 x 5 0.17756 x 7 0.713232 x 8 0.733348 x 9 0.0703899 x 11 4.0705 x 12 25 v 2.8834 1.1166 4 7-2.9120416 18 12 13 2.07208 x 31 2.72193 x 32 0.489058 x 33 0.233939 x 34 0.473621 x 35 0.00697063 x 36 1.19348 x 37 0.0082088 x 39 0.25437 x 41 0.0048365 x 42 0.35376 x 44 0.382502 x 45 0.00479417 x 46 0.116408 x 48 9.05726 x 49 4.44293 x 50 0.405778 x 31 0.125792 x 32 1.43974 x 33 0.0994449 x 34 0.140805 x 35 2.3237 x 36 0.250812 x 37 1.01869 x 38 1.21579 x 39 1.46906 x 41 0.217002 x 42 0.82742 x 44 1.15448 x 45 0.00156077 x 46 0.917013 x 47 0.114353 x 48 22.3945 x 49 14.0676 x 50 0.383219 x 0 3.78987 x 1 0.440082 x 3 1.32109 x 4 1.25761 x 5 0.167714 x 6 0.377373 x 7 1.73291 x 8 0.0264677 x 9 0.273848 x 10 0.164883 x 11 10.2487 x 12 4.43287 x 0 0.0172231 x 1 0.164558 x 2 1.08898 x 3 0.609315 x 4 0.0714431 x 5 0.110546 x 6 0.537176 x 7 0.0426997 x 8 0.0108126 x 9 0.016173 x 10 0.10867 x 11 0.605708 x 12 26 v 2.35908 1.64092 4 15-3.1816111 14 6 8 0.0920689 x 33 0.246185 x 36 0.00485858 x 38 0.0358013 x 40 0.205351 x 41 7.22128 x 43 0.000851879 x 45 11.0288 x 46 7.16943 x 47 12.9381 x 49 15.671 x 50 0.00716458 x 32 0.0476566 x 33 0.0272791 x 36 0.0929644 x 38 0.0386016 x 39 0.073808 x 40 0.0513879 x 41 0.422446 x 43 0.0966615 x 45 3.07767 x 46 0.500035 x 47 0.0850106 x 48 40.8759 x 49 49.9894 x 50 0.715376 x 0 3.5527 x 1 0.309088 x 2 3.68681 x 4 0.557224 x 11 26.565 x 12 9.29814 x 0 2.1691 x 1 5.11252 x 2 0.311173 x 4 0.402766 x 8 1.20967 x 9 2.25802 x 11 3.8523 x 12 27 v 2.33397 1.66603 4 11-3.1909617 19 10 13 0.0148186 x 31 0.108974 x 32 0.352332 x 33 0.0974598 x 36 0.992124 x 37 1.65127 x 38 5.24636 x 39 2.64349 x 40 5.51308 x 41 0.0695205 x 42 0.589458 x 43 0.0708361 x 45 0.0193625 x 46 0.416829 x 47 0.788028 x 48 13.0149 x 49 8.73737 x 50 0.00610188 x 31 0.00235888 x 32 0.000610839 x 33 0.123178 x 34 0.268737 x 36 0.227208 x 37 0.0847142 x 38 0.0402218 x 39 6.1051 x 40 1.90031 x 41 0.0539235 x 42 0.477568 x 43 0.0164873 x 44 0.258628 x 45 0.0555145 x 46 0.0708318 x 47 0.000101165 x 48 22.0021 x 49 37.9798 x 50 0.1757 x 0 2.35749 x 1 4.98256 x 2 1.78731 x 4 0.362656 x 5 0.0272357 x 7 0.369704 x 8 0.0567569 x 9 2.18007 x 11 13.3742 x 12 0.470664 x 0 0.920105 x 1 0.00311073 x 2 1.85099 x 3 2.99111 x 4 0.0409602 x 5 3.73057 x 6 0.012953 x 7 0.372305 x 8 0.00806041 x 9 0.269817 x 10 0.0171471 x 11 7.63847 x 12 28 v 2.09748 1.90252 4 9-3.3545317 20 13 13 0.0784273 x 31 0.942527 x 32 2.78418 x 33 0.183984 x 34 1.05196 x 36 0.843935 x 37 0.0329973 x 38 2.81461 x 39 0.00517432 x 41 3.04494 x 42 0.425662 x 44 0.268175 x 45 0.419898 x 46 0.137145 x 47 0.246979 x 48 7.98704 x 49 13.8549 x 50 0.0418053 x 31 0.162653 x 32 0.0409824 x 33 0.0288608 x 34 0.0167441 x 35 1.05949 x 36 0.0107388 x 37 0.120545 x 38 0.244047 x 39 0.23171 x 40 1.39605 x 41 0.00587691 x 42 0.463777 x 43 0.302452 x 44 0.363272 x 45 0.111735 x 46 0.468374 x 47 1.30783 x 48 20.6951 x 49 27.8051 x 50 0.689903 x 0 0.0258967 x 1 5.47043 x 2 0.00916561 x 3 0.303749 x 4 0.00909192 x 5 0.890833 x 6 0.0239651 x 7 0.0508699 x 8 0.0153056 x 9 1.78689 x 10 0.00430911 x 11 9.59689 x 12 0.503499 x 0 1.27379 x 1 0.530955 x 2 1.00369 x 3 1.35089 x 4 3.70581 x 5 2.50511 x 6 0.0015823 x 7 3.90172 x 8 0.331462 x 9 0.111152 x 10 0.133885 x 11 1.76909 x 12 29 v 1.6621 2.3379 4 416-1.9685820 20 13 13 3.16202 x 31 5.52008 x 32 7.93154 x 33 1.98368 x 34 1.09381 x 35 8.90215 x 36 2.46261 x 37 10.4415 x 38 3.53463 x 39 6.81665 x 40 7.28805 x 41 9.8228 x 42 37.7977 x 43 6.88913 x 44 12.6773 x 45 11.7635 x 46 21.9177 x 47 12.8716 x 48 596.73 x 49 1034.96 x 50 0.303601 x 31 0.791771 x 32 1.9321 x 33 0.401934 x 34 0.293147 x 35 4.56581 x 36 0.647242 x 37 8.05194 x 38 1.87859 x 39 10.2824 x 40 3.8439 x 41 1.42306 x 42 4.39175 x 43 0.822391 x 44 3.31127 x 45 4.81383 x 46 7.29686 x 47 4.94692 x 48 575.089 x 49 1720.34 x 50 3.21596 x 0 11.321 x 1 15.0203 x 2 1.22631 x 3 9.14149 x 4 5.01851 x 5 1.58152 x 6 6.17174 x 7 15.1564 x 8 21.5483 x 9 6.53198 x 10 24.4061 x 11 571.094 x 12 20.9719 x 0 36.5632 x 1 42.5668 x 2 9.088 x 3 47.8316 x 4 20.0736 x 5 10.7872 x 6 30.9792 x 7 29.5241 x 8 26.5957 x 9 11.3682 x 10 30.2887 x 11 655.928 x 12 30 v 1.49373 2.50627 4 431-0.64377620 20 13 13 0.0405356 x 31 0.403765 x 32 1.8774 x 33 0.524555 x 34 0.0995991 x 35 3.97173 x 36 1.02082 x 37 2.02595 x 38 1.25858 x 39 0.561292 x 40 1.7122 x 41 2.20736 x 42 1.33858 x 43 2.9317 x 44 4.01842 x 45 7.27256 x 46 5.48364 x 47 6.23959 x 48 310.663 x 49 1588.55 x 50 0.0105452 x 31 0.0426224 x 32 0.0766358 x 33 0.055756 x 34 0.0221941 x 35 0.758143 x 36 0.0841965 x 37 3.7185 x 38 0.41888 x 39 4.92965 x 40 0.770237 x 41 0.365399 x 42 1.74148 x 43 0.116074 x 44 0.339339 x 45 0.57516 x 46 1.56299 x 47 0.763256 x 48 239.165 x 49 2112.27 x 50 0.14997 x 0 1.01852 x 1 12.4607 x 2 1.51853 x 3 1.85114 x 4 3.99843 x 5 3.85706 x 6 3.20011 x 7 5.15028 x 8 9.38921 x 9 6.42125 x 10 11.5595 x 11 583.221 x 12 0.226026 x 0 13.1215 x 1 23.5455 x 2 9.5332 x 3 10.1686 x 4 12.8853 x 5 9.65164 x 6 5.52306 x 7 15.3358 x 8 17.8742 x 9 13.7886 x 10 23.7054 x 11 924.845 x 12 31 v 3.95153 1.04847 5 6-6.0565 0 0 13 15 10.495 x 13 1.3264 x 14 3.71312 x 17 0.787229 x 18 0.115047 x 20 0.175725 x 21 0.0189495 x 22 1.70972 x 23 2.07208 x 25 0.0148186 x 27 0.0784273 x 28 3.16202 x 29 0.0405356 x 30 2.95635 x 13 1.80721 x 14 0.133811 x 15 0.316604 x 17 0.0143018 x 18 0.000137908 x 20 0.115833 x 21 0.000901346 x 22 0.17755 x 23 6.69441e-05 x 24 0.405778 x 25 0.00610188 x 27 0.0418053 x 28 0.303601 x 29 0.0105452 x 30 32 v 3.40443 1.59557 5 8-6.20782 0 0 15 17 0.447466 x 13 10.7807 x 14 1.77433 x 15 0.186309 x 17 0.49608 x 18 0.400116 x 20 1.58803 x 21 0.0942482 x 22 1.747 x 23 0.0236356 x 24 2.72193 x 25 0.108974 x 27 0.942527 x 28 5.52008 x 29 0.403765 x 30 7.12201 x 13 0.224591 x 14 1.37938 x 15 0.113311 x 16 1.08522 x 17 0.362939 x 18 0.0116596 x 20 0.029753 x 21 0.0256006 x 22 1.23246 x 23 0.0449878 x 24 0.125792 x 25 0.00716458 x 26 0.00235888 x 27 0.162653 x 28 0.791771 x 29 0.0426224 x 30 33 v 2.9787 2.0213 5 10-6.26836 0 0 16 18 0.286253 x 13 0.0693576 x 14 12.1564 x 15 1.55116 x 16 0.251175 x 17 0.0287026 x 20 1.46995 x 21 0.282713 x 22 0.0951962 x 23 0.069277 x 24 0.489058 x 25 0.0920689 x 26 0.352332 x 27 2.78418 x 28 7.93154 x 29 1.8774 x 30 5.21324 x 13 6.72387 x 14 0.0173061 x 15 0.876133 x 16 0.000299304 x 17 0.472947 x 18 0.0444289 x 19 0.275964 x 20 0.401135 x 21 0.176305 x 22 2.45723 x 23 0.0160593 x 24 1.43974 x 25 0.0476566 x 26 0.000610839 x 27 0.0409824 x 28 1.9321 x 29 0.0766358 x 30 34 v 3.42816 1.57184 5 4-5.70011 0 0 11 12 0.836812 x 13 0.0964903 x 17 1.94142 x 18 1.8277 x 20 3.42758 x 21 0.800368 x 22 1.85608 x 23 0.233939 x 25 0.183984 x 28 1.98368 x 29 0.524555 x 30 3.07857 x 13 0.880274 x 14 0.290828 x 17 0.3587 x 20 0.0233563 x 21 0.441425 x 22 0.504939 x 23 0.0994449 x 25 0.123178 x 27 0.0288608 x 28 0.401934 x 29 0.055756 x 30 35 v 3.28745 1.71255 5 2-5.80001 0 0 7 7 0.598329 x 17 1.36316 x 21 2.43416 x 22 0.512212 x 23 0.473621 x 25 1.09381 x 29 0.0995991 x 30 2.36972 x 13 0.169605 x 20 0.412872 x 21 0.140805 x 25 0.0167441 x 28 0.293147 x 29 0.0221941 x 30 36 v 2.68715 2.31285 5 12-6.24318 0 0 14 17 0.23019 x 13 1.64438 x 14 0.425027 x 15 13.0824 x 16 0.783943 x 19 1.42649 x 20 0.374355 x 21 0.00222613 x 24 0.00697063 x 25 0.246185 x 26 0.0974598 x 27 1.05196 x 28 8.90215 x 29 3.97173 x 30 1.99015 x 13 6.62226 x 14 7.03332 x 15 0.0101726 x 16 0.209902 x 17 0.39035 x 19 0.0208175 x 20 0.924178 x 21 0.509013 x 22 1.02831 x 23 0.0121449 x 24 2.3237 x 25 0.0272791 x 26 0.268737 x 27 1.05949 x 28 4.56581 x 29 0.758143 x 30 37 v 3.58023 1.41977 5 6-5.5545 0 0 13 15 1.00296 x 13 2.47766 x 14 3.33364 x 17 1.37487 x 18 5.36944 x 20 0.25332 x 21 0.793111 x 22 0.363332 x 23 1.19348 x 25 0.992124 x 27 0.843935 x 28 2.46261 x 29 1.02082 x 30 2.82038 x 13 0.759053 x 14 0.595963 x 15 0.017983 x 17 1.25738 x 18 0.0741016 x 20 0.84548 x 21 0.0333021 x 22 0.870956 x 23 0.0236952 x 24 0.250812 x 25 0.227208 x 27 0.0107388 x 28 0.647242 x 29 0.0841965 x 30 38 v 2.50967 2.49033 5 14-6.15146 0 0 12 14 0.0604855 x 13 0.908138 x 14 4.33399 x 15 4.9179 x 16 10.7556 x 19 0.00122327 x 20 0.00135282 x 24 0.00485858 x 26 1.65127 x 27 0.0329973 x 28 10.4415 x 29 2.02595 x 30 0.692001 x 13 2.09977 x 14 6.29055 x 15 7.859 x 16 0.0437342 x 19 2.95909 x 20 1.81808 x 21 0.0146611 x 24 1.01869 x 25 0.0929644 x 26 0.0847142 x 27 0.120545 x 28 8.05194 x 29 3.7185 x 30 39 v 3.06417 1.93583 5 8-5.7226 0 0 15 17 0.231807 x 13 1.49503 x 14 4.32753 x 15 0.0160914 x 17 0.020385 x 18 0.914759 x 20 2.03924 x 21 2.53821 x 22 0.0196506 x 23 0.0481408 x 24 0.0082088 x 25 5.24636 x 27 2.81461 x 28 3.53463 x 29 1.25858 x 30 0.875407 x 13 1.55242 x 14 0.870832 x 15 0.486747 x 16 3.67311 x 17 2.36577 x 18 1.58354 x 20 0.0168725 x 21 0.202333 x 22 0.00180158 x 23 0.021455 x 24 1.21579 x 25 0.0386016 x 26 0.0402218 x 27 0.244047 x 28 1.87859 x 29 0.41888 x 30 40 v 2.53382 2.46618 5 16-5.94104 0 0 9 12 0.356916 x 14 1.31528 x 15 6.78368 x 16 21.9735 x 19 0.0544483 x 24 0.0358013 x 26 2.64349 x 27 6.81665 x 29 0.561292 x 30 0.64658 x 13 0.320826 x 14 1.09646 x 15 3.77013 x 16 8.05554 x 19 3.94358 x 20 0.00281239 x 24 0.073808 x 26 6.1051 x 27 0.23171 x 28 10.2824 x 29 4.92965 x 30 41 v 2.66361 2.33639 5 10-5.7689 0 0 15 18 0.0199962 x 13 0.300761 x 14 1.80123 x 15 6.69036 x 16 0.000793023 x 17 0.237007 x 20 0.234523 x 21 2.0699 x 22 0.303104 x 23 0.25437 x 25 0.205351 x 26 5.51308 x 27 0.00517432 x 28 7.28805 x 29 1.7122 x 30 0.106812 x 13 0.586117 x 14 1.04817 x 15 1.07113 x 16 2.88024 x 17 0.56083 x 18 0.28999 x 19 0.0358647 x 20 4.05186 x 21 3.18908 x 22 0.101915 x 23 0.0105661 x 24 1.46906 x 25 0.0513879 x 26 1.90031 x 27 1.39605 x 28 3.8439 x 29 0.770237 x 30 42 v 3.33697 1.66303 5 6-4.96414 0 0 13 15 1.36287 x 13 0.0216943 x 14 0.496211 x 17 0.040825 x 18 2.36283 x 20 1.1845e-05 x 21 0.0682493 x 22 0.519638 x 23 0.0048365 x 25 0.0695205 x 27 3.04494 x 28 9.8228 x 29 2.20736 x 30 0.328219 x 13 4.94199 x 14 0.336376 x 15 0.0554883 x 17 0.695335 x 18 0.137674 x 20 0.214301 x 21 0.0007011 x 22 1.15593 x 23 0.0467802 x 24 0.217002 x 25 0.0539235 x 27 0.00587691 x 28 1.42306 x 29 0.365399 x 30 43 v 3.44777 1.55223 5 16-4.72234 0 0 9 12 3.53154 x 14 0.51375 x 15 0.267337 x 16 0.131183 x 19 3.7734 x 24 7.22128 x 26 0.589458 x 27 37.7977 x 29 1.33858 x 30 13.14 x 13 0.503943 x 14 0.19879 x 15 1.19259 x 16 1.88427 x 19 0.240027 x 20 0.178787 x 24 0.422446 x 26 0.477568 x 27 0.463777 x 28 4.39175 x 29 1.74148 x 30 44 v 3.10331 1.89669 5 4-4.94978 0 0 10 12 0.909801 x 13 0.0609648 x 17 0.0571897 x 18 0.546927 x 20 0.0235578 x 21 0.214528 x 23 0.35376 x 25 0.425662 x 28 6.88913 x 29 2.9317 x 30 0.0207482 x 13 2.41817 x 14 0.0852505 x 17 1.42937 x 20 0.707197 x 21 0.65448 x 22 0.186654 x 23 0.82742 x 25 0.0164873 x 27 0.302452 x 28 0.822391 x 29 0.116074 x 30 45 v 3.21606 1.78394 5 10-4.6721 0 0 16 17 1.33362 x 13 0.0287232 x 14 0.145381 x 15 0.00900676 x 16 0.039196 x 17 0.321713 x 20 0.809627 x 21 0.182181 x 22 0.108157 x 23 11.7649 x 24 0.382502 x 25 0.000851879 x 26 0.0708361 x 27 0.268175 x 28 12.6773 x 29 4.01842 x 30 1.68936 x 13 3.44351 x 14 1.18807 x 15 0.0539422 x 16 1.17027 x 17 0.0174837 x 18 0.415426 x 20 0.76968 x 21 0.0944247 x 22 0.434245 x 23 3.03907 x 24 1.15448 x 25 0.0966615 x 26 0.258628 x 27 0.363272 x 28 3.31127 x 29 0.339339 x 30 46 v 3.22886 1.77114 5 12-4.64708 0 0 14 17 1.52904 x 13 1.492 x 14 0.0221257 x 15 0.275236 x 16 0.0176077 x 19 2.57135 x 20 0.336426 x 21 1.99359 x 24 0.00479417 x 25 11.0288 x 26 0.0193625 x 27 0.419898 x 28 11.7635 x 29 7.27256 x 30 5.36764 x 13 2.74879 x 14 0.693208 x 15 0.986382 x 16 0.404608 x 17 0.0189339 x 19 0.545988 x 20 0.000694304 x 21 0.0149666 x 22 1.09158 x 23 0.74522 x 24 0.00156077 x 25 3.07767 x 26 0.0555145 x 27 0.111735 x 28 4.81383 x 29 0.57516 x 30 47 v 3.28175 1.71825 5 14-4.60561 0 0 12 14 1.16074 x 13 3.26262 x 14 0.812342 x 15 0.159397 x 16 0.295438 x 19 0.539172 x 20 4.59007 x 24 7.16943 x 26 0.416829 x 27 0.137145 x 28 21.9177 x 29 5.48364 x 30 9.04459 x 13 0.586379 x 14 1.81557 x 15 0.765176 x 16 0.854821 x 19 0.135288 x 20 0.0111283 x 21 0.0261886 x 24 0.917013 x 25 0.500035 x 26 0.0708318 x 27 0.468374 x 28 7.29686 x 29 1.56299 x 30 48 v 2.83382 2.16618 5 8-4.91781 0 0 15 17 0.547428 x 13 1.24327 x 14 0.060685 x 15 0.047036 x 17 0.113995 x 18 0.345473 x 20 0.0185916 x 21 0.0192345 x 22 0.00371406 x 23 0.00848809 x 24 0.116408 x 25 0.788028 x 27 0.246979 x 28 12.8716 x 29 6.23959 x 30 0.432188 x 13 0.305043 x 14 5.48236 x 15 0.320851 x 16 0.317444 x 17 1.19832 x 18 1.7016 x 20 0.0529789 x 21 0.00316181 x 22 0.110008 x 23 0.187906 x 24 0.114353 x 25 0.0850106 x 26 0.000101165 x 27 1.30783 x 28 4.94692 x 29 0.763256 x 30 49 v 2.32673 2.67327 5 438-3.62882 0 0 18 18 3.07835 x 13 6.00394 x 14 9.83783 x 15 3.46634 x 16 2.10299 x 17 1.80769 x 18 2.66364 x 19 5.20097 x 20 5.42828 x 21 5.82401 x 22 3.29829 x 23 20.0039 x 24 9.05726 x 25 12.9381 x 26 13.0149 x 27 7.98704 x 28 596.73 x 29 310.663 x 30 7.77158 x 13 22.4236 x 14 27.0282 x 15 25.5644 x 16 16.9867 x 17 10.982 x 18 20.35 x 19 26.095 x 20 15.6839 x 21 10.7966 x 22 16.5454 x 23 50.4395 x 24 22.3945 x 25 40.8759 x 26 22.0021 x 27 20.6951 x 28 575.089 x 29 239.165 x 30 50 v 1.97582 3.02418 5 1398-2.17965 0 0 18 18 0.307335 x 13 1.39603 x 14 11.434 x 15 23.1928 x 16 1.99653 x 17 2.88748 x 18 33.9728 x 19 3.24814 x 20 5.8533 x 21 2.36214 x 22 4.63021 x 23 4.6995 x 24 4.44293 x 25 15.671 x 26 8.73737 x 27 13.8549 x 28 1034.96 x 29 1588.55 x 30 0.493614 x 13 14.7123 x 14 25.8312 x 15 46.534 x 16 9.56702 x 17 2.54544 x 18 67.4739 x 19 24.4092 x 20 20.5248 x 21 16.3701 x 22 8.72011 x 23 28.1569 x 24 14.0676 x 25 49.9894 x 26 37.9798 x 27 27.8051 x 28 1720.34 x 29 2112.27 x 30 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 = -22.1911 Ed1 = -21.074 T = 0.01 N0 = 6 N1 = 8 valence state0 = 2.763610.23639 with Energy0 = -49.4539 valence state1 = 1.92221.0778 with Energy1 = -48.6149 valence state2 = 1.32511.6749 with Energy2 = -47.9134 valence state3 = 2.659330.340671 with Energy3 = -48.2283 valence state4 = 2.123290.876706 with Energy4 = -47.8244 valence state5 = 2.058930.941069 with Energy5 = -47.6564 valence state6 = 1.899891.10011 with Energy6 = -47.459 valence state7 = 2.317520.682476 with Energy7 = -47.4527 valence state8 = 1.747251.25275 with Energy8 = -47.0213 valence state9 = 1.149121.85088 with Energy9 = -46.4144 valence state10 = 1.494681.50532 with Energy10 = -46.5041 valence state11 = 1.224561.77544 with Energy11 = -46.3419 valence state12 = 1.088141.91186 with Energy12 = -45.3834 valence state13 = 3.351060.64894 with Energy13 = -53.4042 valence state14 = 2.696411.30359 with Energy14 = -52.7865 valence state15 = 2.233841.76616 with Energy15 = -52.264 valence state16 = 1.973612.02639 with Energy16 = -51.8538 valence state17 = 3.412220.587781 with Energy17 = -52.1778 valence state18 = 2.824271.17573 with Energy18 = -51.8974 valence state19 = 1.847422.15258 with Energy19 = -51.5257 valence state20 = 3.171420.828576 with Energy20 = -51.8558 valence state21 = 2.657751.34225 with Energy21 = -51.608 valence state22 = 2.50251.4975 with Energy22 = -51.4173 valence state23 = 2.923831.07617 with Energy23 = -51.5257 valence state24 = 2.382071.61793 with Energy24 = -51.2587 valence state25 = 2.88341.1166 with Energy25 = -51.4292 valence state26 = 2.359081.64092 with Energy26 = -51.1131 valence state27 = 2.333971.66603 with Energy27 = -51.0944 valence state28 = 2.097481.90252 with Energy28 = -50.9937 valence state29 = 1.66212.3379 with Energy29 = -49.1214 valence state30 = 1.493732.50627 with Energy30 = -47.6085 valence state31 = 3.951531.04847 with Energy31 = -50.8409 valence state32 = 3.404431.59557 with Energy32 = -50.3811 valence state33 = 2.97872.0213 with Energy33 = -49.966 valence state34 = 3.428161.57184 with Energy34 = -49.8999 valence state35 = 3.287451.71255 with Energy35 = -49.8426 valence state36 = 2.687152.31285 with Energy36 = -49.6151 valence state37 = 3.580231.41977 with Energy37 = -49.9241 valence state38 = 2.509672.49033 with Energy38 = -49.3251 valence state39 = 3.064171.93583 with Energy39 = -49.5157 valence state40 = 2.533822.46618 with Energy40 = -49.1417 valence state41 = 2.663612.33639 with Energy41 = -49.1146 valence state42 = 3.336971.66303 with Energy42 = -49.062 valence state43 = 3.447771.55223 with Energy43 = -48.944 valence state44 = 3.103311.89669 with Energy44 = -48.7866 valence state45 = 3.216061.78394 with Energy45 = -48.6349 valence state46 = 3.228861.77114 with Energy46 = -48.6242 valence state47 = 3.281751.71825 with Energy47 = -48.6418 valence state48 = 2.833822.16618 with Energy48 = -48.4536 valence state49 = 2.326732.67327 with Energy49 = -46.5981 valence state50 = 1.975823.02418 with Energy50 = -44.757 ***************************************** 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 = -57.03172652426991 -3.627548019671508 Found lorentz at 13 1.55079 lm= 1.55079 7.05569e-21 -0.705569 lp= 1.55079 7.05569e-21 -0.705569 r- 3.53583e-43 Found lorentz at 14 2.17121 lm= 2.17121 7.11286e-20 -0.0667183 lp= 2.17121 7.11286e-20 -0.688882 r- 3.44174e-18 Q = 8.000000000000002 n0=0.007062475997436119 n1=0.0008353964422172894 n2=3.632902236352087e-05 n3=0.0007324417777385651 n4=1.843005697630711e-05 n5=0.0005173462273389575 n6=2.878997784233812e-05 n7=0.001031580832131198 n8=0.0002263444503204768 n9=3.797539364980163e-05 n10=6.121178704357464e-06 n11=1.925161205013798e-05 n12=7.97570762179318e-06 n13=0.7937654601728505 n14=0.09173762545509016 n15=2.430005244582643e-114 n16=3.534364888628686e-134 n17=1.391211212919034e-112 n18=2.362273416404233e-114 n19=1.522522170451146e-151 n20=2.241615530295102e-115 n21=5.056997927281726e-115 n22=2.186243643207513e-116 n23=2.867919883271256e-114 n24=8.676057532334357e-119 n25=3.258068594417037e-114 n26=1.467140614316761e-136 n27=1.863453784025683e-116 n28=9.857997238792712e-116 n29=9.208366721487927e-115 n30=8.603513319786189e-117 n31=0.02103099536962507 n32=0.01068371928502928 n33=0.007126748879228865 n34=0.005010424314221137 n35=0.00300137315992478 n36=0.002684124076945836 n37=0.004911977973741538 n38=0.0008605689932281641 n39=0.001312995149720353 n40=0.0007148638353616898 n41=0.0001394904449284376 n42=0.001837669673793517 n43=0.01402734586495453 n44=0.0009609365858213564 n45=0.003048990934226572 n46=0.006954565952796104 n47=0.0103262395135208 n48=0.0009557631628430138 n49=0.007895987929257163 n50=0.0004516745965000311 Q is here equal to 8.000000000000002 1.) nd: 4.093375997019278 Norm of Spectral functions:  0: 0.9000  1: 0.9532  2: 0.6113  3: 2.4861  4: 0.5644  5: 3.5281  6: 0.8019  7: 0.6827  8: 1.8465  9: 2.6067 10: 1.3034 11: 0.7537 12: 9.6428 13: 1.0000 14: 0.9942 15: 0.3805 16: 0.3919 17: 0.9860 18: 0.9952 19: 0.4140 20: 0.7428 21: 0.9873 22: 1.6241 23: 0.9925 24: 5.4010 25: 0.9931 26: 1.6052 27: 0.9781 28: 1.0219 29: 0.8841 30: 0.7518 31: 1.0200 32: 1.0089 33: 0.9809 34: 0.9979 35: 0.9994 36: 0.9114 37: 0.9942 38: 0.8388 39: 0.9779 40: 0.9636 41: 0.9991 42: 0.8808 43: 0.9343 44: 0.9841 45: 0.9848 46: 0.9361 47: 1.0434 48: 1.1172 49: 0.7031 50: 0.1643  0: 3.2810  1: 0.8124 1.) SelfConsistentStep 1.) Difference between steps: 0.9436 2.) DeterminSpectralFunctions ; lambda = -54.78418813603146 -1.380009631433055 Found lorentz at 13 0.00170681 lm= 0.00170675 2.65494e-05 -0.714249 lp= 0.00170679 2.65496e-05 -0.847179 r- 0.168303 Found lorentz at 14 0.673633 lm= 0.673633 0.00035219 -2.04896e-17 lp= 0.673633 0.00035219 -0.849484 r- 0.00344159 Found lorentz at 15 1.22177 lm= 1.22177 0.000585336 -1.2384e-17 lp= 1.22177 0.000585336 -0.851398 r- 0.0229167 Found lorentz at 16 1.63373 lm= 1.63373 0.000695888 -1.04727e-17 lp= 1.63373 0.00069589 -0.85369 r- 0.0271718 Found lorentz at 17 1.2422 lm= 1.2422 0.000917888 -7.66922e-18 lp= 1.2422 0.000917889 -0.839017 r- 0.0364668 Found lorentz at 18 1.48714 lm= 1.48714 0.000910475 -7.54341e-18 lp= 1.48714 0.000910477 -0.828741 r- 0.036621 Found lorentz at 19 1.96015 lm= 1.96015 0.000664945 -1.10388e-17 lp= 1.96015 0.000664946 -0.856752 r- 0.0258708 Found lorentz at 20 1.6124 lm= 1.6124 0.000949026 -7.56977e-18 lp= 1.6124 0.000949031 -0.847583 r- 0.0373231 Found lorentz at 21 1.82442 lm= 1.82442 0.000972414 -7.16297e-18 lp= 1.82442 0.000972416 -0.834589 r- 0.0388381 Found lorentz at 22 1.96854 lm= 1.96854 0.000910245 -7.65361e-18 lp= 1.96854 0.000910248 -0.834667 r- 0.0363518 Found lorentz at 23 1.82074 lm= 1.82074 0.00142563 -4.60973e-18 lp= 1.82074 0.00142563 -0.810666 r- 0.0586199 Found lorentz at 24 2.16669 lm= 2.16667 0.0022874 -3.10871e-18 lp= 2.16668 0.00228759 -0.843307 r- 0.0904233 Found lorentz at 25 1.92205 lm= 1.92204 0.00158364 -4.2146e-18 lp= 1.92205 0.00158367 -0.816981 r- 0.064615 Found lorentz at 26 2.3479 lm= 2.3476 0.00925121 -8.45357e-19 lp= 2.34775 0.00925953 -0.884908 r- 0.348884 Found lorentz at 27 2.29776 lm= 2.29775 0.00147967 -4.7248e-18 lp= 2.29776 0.0014797 -0.836142 r- 0.0589894 Found lorentz at 28 2.43342 lm= 2.43342 0.00234932 -2.94859e-18 lp= 2.43342 0.00234932 -0.832298 r- 0.0940899 Q = 7.999999999997851 n0=0.01084821794093543 n1=0.001252009504888874 n2=6.058261812787207e-05 n3=0.0009539401614384293 n4=2.534925264707647e-05 n5=0.0006589379996893551 n6=3.546855917726845e-05 n7=0.001273604534511835 n8=0.0002997025330054973 n9=4.889492820859887e-05 n10=7.236866346405331e-06 n11=2.743453547595257e-05 n12=1.04701845364174e-05 n13=0.8058703959085085 n14=0.0002348619503529096 n15=9.531796006779719e-05 n16=3.748086100801131e-05 n17=8.306205560150181e-05 n18=3.841234662277226e-05 n19=1.735425111016244e-05 n20=7.357663233868997e-05 n21=4.17512096110069e-05 n22=1.933478003583743e-05 n23=6.397816910417039e-05 n24=5.480024984556838e-05 n25=5.802132170397121e-05 n26=7.637404324504779e-05 n27=1.383195542728571e-05 n28=2.017138603396626e-05 n29=0.0002343530386600208 n30=3.901927434741285e-05 n31=0.03832136310187441 n32=0.01989094855137996 n33=0.01268187044840861 n34=0.008459854035589659 n35=0.005022111735503584 n36=0.005128354335392125 n37=0.00852173466630239 n38=0.001620284246445301 n39=0.002390425202214035 n40=0.001181633194962895 n41=0.0002880437750427701 n42=0.003235008602820537 n43=0.02230461548516805 n44=0.001633031621756402 n45=0.004946622060284444 n46=0.01095473666119965 n47=0.01613955534307864 n48=0.001531199289033608 n49=0.0121247599870503 n50=0.001049900643879187 Q is here equal to 7.999999999997851 2.) nd: 4.161924203368396 Norm of Spectral functions:  0: 1.0044  1: 1.0008  2: 1.0045  3: 0.9972  4: 0.9985  5: 1.0017  6: 1.0033  7: 1.0027  8: 1.0018  9: 1.0318 10: 1.0179 11: 1.0029 12: 1.0057 13: 0.9987 14: 0.9986 15: 0.9992 16: 0.9962 17: 0.9978 18: 0.9984 19: 0.9983 20: 1.0007 21: 0.9998 22: 0.9976 23: 0.9998 24: 1.0133 25: 1.0058 26: 0.9989 27: 0.9961 28: 1.0008 29: 0.4728 30: 0.7507 31: 1.0019 32: 1.0004 33: 1.0284 34: 0.9787 35: 0.9730 36: 0.9844 37: 1.0055 38: 1.0073 39: 0.9997 40: 0.9923 41: 1.0026 42: 1.0020 43: 0.9935 44: 0.9944 45: 0.9979 46: 0.9972 47: 0.9996 48: 1.0074 49: 1.0000 50: 1.0249  0: 3.3370  1: 0.8249 2.) SelfConsistentStep 2.) Difference between steps: 0.5355 3.) DeterminSpectralFunctions ; lambda = -54.77836297427871 -1.374184469680301 Found lorentz at 13 0.00146699 lm= 0.00146675 5.58366e-05 -0.731366 lp= 0.00146691 5.58379e-05 -0.84693 r- 0.436516 Found lorentz at 14 0.659277 lm= 0.659276 0.000758733 -9.48145e-18 lp= 0.659276 0.000758736 -0.84817 r- 0.00742584 Found lorentz at 15 1.20142 lm= 1.20141 0.0013401 -5.38716e-18 lp= 1.20141 0.00134011 -0.849672 r- 0.0525739 Found lorentz at 16 1.62044 lm= 1.62041 0.00260132 -2.8157e-18 lp= 1.62042 0.00260164 -0.85591 r- 0.101324 Found lorentz at 17 1.23691 lm= 1.2369 0.00221354 -3.19712e-18 lp= 1.2369 0.00221356 -0.841252 r- 0.0877092 Found lorentz at 18 1.47365 lm= 1.47362 0.0028311 -2.31207e-18 lp= 1.47363 0.00283139 -0.809114 r- 0.116649 Found lorentz at 19 1.95837 lm= 1.95837 0.00290904 -2.55703e-18 lp= 1.95837 0.00290904 -0.862468 r- 0.112431 Found lorentz at 20 1.59049 lm= 1.59032 0.00498829 -1.42976e-18 lp= 1.5904 0.00499328 -0.845118 r- 0.197002 Found lorentz at 21 1.8073 lm= 1.80712 0.00679323 -1.05801e-18 lp= 1.80721 0.00679707 -0.848121 r- 0.267186 Found lorentz at 22 1.97328 lm= 1.97327 0.00441141 -1.59415e-18 lp= 1.97327 0.00441141 -0.838598 r- 0.175349 Found lorentz at 23 1.8066 lm= 1.80511 0.0185975 -3.92233e-19 lp= 1.80585 0.0187018 -0.857504 r- 0.728152 Found lorentz at 24 2.16313 lm= 2.16308 0.00983278 -7.09738e-19 lp= 2.1631 0.00983301 -0.8354 r- 0.39235 Found lorentz at 25 1.92216 lm= 1.92241 0.0155413 -4.64629e-19 lp= 1.92228 0.0155451 -0.849909 r- 0.609719 Found lorentz at 26 2.33154 lm= 2.33031 0.0205095 -3.72044e-19 lp= 2.33092 0.0205737 -0.875477 r- 0.784033 Found lorentz at 27 2.29467 lm= 2.29463 0.00382771 -1.81814e-18 lp= 2.29465 0.00382815 -0.834295 r- 0.152955 Found lorentz at 28 2.41128 lm= 2.4112 0.00673641 -1.02948e-18 lp= 2.41124 0.00673716 -0.83283 r- 0.269657 Q = 7.999999999993779 n0=0.01035266335998691 n1=0.001137047753782988 n2=5.240383843281996e-05 n3=0.0009064029203893352 n4=2.310802215951972e-05 n5=0.0006156048708051335 n6=3.368953043786741e-05 n7=0.001185951225940728 n8=0.0002708682059410591 n9=4.406643481295898e-05 n10=6.798387402173771e-06 n11=2.403516597852454e-05 n12=9.824679651781555e-06 n13=0.8275391767601623 n14=0.0005932675008278242 n15=0.000233592792983089 n16=9.077444649046788e-05 n17=0.0002005067022296973 n18=9.143449795093407e-05 n19=4.120479637095362e-05 n20=0.0001712880844065215 n21=9.948750043921752e-05 n22=4.491775665864689e-05 n23=0.0001535698208058967 n24=0.0001245548511460154 n25=0.0001400098646015781 n26=0.0001741261264612619 n27=3.223631737668295e-05 n28=4.828162126298446e-05 n29=0.0005270461239430409 n30=8.461899303446359e-05 n31=0.03377995916711386 n32=0.01715130638895516 n33=0.01099372814111512 n34=0.007452249667076744 n35=0.004427513531451272 n36=0.004326585149979959 n37=0.007447477645204798 n38=0.001366735770691854 n39=0.002043493867597716 n40=0.00103334591628587 n41=0.000236555158583151 n42=0.002773701450660846 n43=0.01964414998841 n44=0.001409685420373495 n45=0.004312947112521506 n46=0.009645833955431185 n47=0.01423877374161252 n48=0.001338431436210863 n49=0.01051268014055171 n50=0.000812287397298615 Q is here equal to 7.999999999993779 3.) nd: 4.140284976651404 Norm of Spectral functions:  0: 0.9999  1: 1.0014  2: 1.0018  3: 0.9984  4: 1.0002  5: 1.0003  6: 1.0008  7: 1.0014  8: 0.9992  9: 1.0038 10: 1.0003 11: 1.0058 12: 0.9937 13: 0.9995 14: 0.9970 15: 1.0010 16: 1.0044 17: 1.0029 18: 1.0064 19: 0.9998 20: 1.0071 21: 0.9976 22: 0.9979 23: 0.9960 24: 1.0001 25: 1.0017 26: 1.0006 27: 0.9926 28: 0.9985 29: 0.5348 30: 0.8137 31: 1.0008 32: 1.0163 33: 1.0273 34: 0.9727 35: 0.9614 36: 0.9820 37: 1.0190 38: 0.9999 39: 0.9976 40: 0.9975 41: 1.0014 42: 1.0047 43: 0.9953 44: 0.9953 45: 1.0043 46: 0.9983 47: 0.9994 48: 1.0016 49: 1.0043 50: 1.1358  0: 3.3370  1: 0.8033 3.) SelfConsistentStep 3.) Difference between steps: 0.3323 4.) DeterminSpectralFunctions ; lambda = -54.77565934549231 -1.371480840893909 Found lorentz at 13 0.00134132 lm= 0.00134088 7.68185e-05 -0.740288 lp= 0.00134117 7.68219e-05 -0.846563 r- 0.667113 Found lorentz at 14 0.646001 lm= 0.645998 0.00100308 -7.15315e-18 lp= 0.645999 0.00100308 -0.847067 r- 0.00983008 Found lorentz at 15 1.18093 lm= 1.18093 0.00175585 -4.09148e-18 lp= 1.18093 0.00175587 -0.847594 r- 0.0690535 Found lorentz at 16 1.59768 lm= 1.59763 0.00311659 -2.33103e-18 lp= 1.59766 0.00311737 -0.852492 r- 0.121901 Found lorentz at 17 1.22631 lm= 1.2263 0.00309061 -2.29157e-18 lp= 1.22631 0.00309067 -0.841579 r- 0.122416 Found lorentz at 18 1.46124 lm= 1.46119 0.00385984 -1.66193e-18 lp= 1.46122 0.00386049 -0.801019 r- 0.160657 Found lorentz at 19 1.93631 lm= 1.9363 0.00431748 -1.7356e-18 lp= 1.9363 0.00431749 -0.865646 r- 0.166253 Found lorentz at 20 1.56833 lm= 1.5681 0.00559809 -1.23046e-18 lp= 1.56821 0.00560658 -0.830851 r- 0.225031 Found lorentz at 21 1.78454 lm= 1.78418 0.00876783 -8.19948e-19 lp= 1.78436 0.00878112 -0.848807 r- 0.344991 Found lorentz at 22 1.96421 lm= 1.96422 0.00668924 -1.06169e-18 lp= 1.96421 0.00668924 -0.842729 r- 0.264587 Found lorentz at 23 1.78773 lm= 1.78451 0.0241066 -3.02169e-19 lp= 1.78609 0.0244819 -0.862984 r- 0.949864 Found lorentz at 24 2.15415 lm= 2.15416 0.0137891 -5.02093e-19 lp= 2.15416 0.0137891 -0.832071 r- 0.552401 Found lorentz at 25 1.91234 lm= 1.91279 0.0256615 -3.07233e-19 lp= 1.91257 0.0256683 -0.88809 r- 0.963499 Found lorentz at 26 2.3075 lm= 2.30585 0.0235761 -3.03252e-19 lp= 2.30667 0.0236778 -0.848154 r- 0.931712 Found lorentz at 27 2.27871 lm= 2.27865 0.00497419 -1.39703e-18 lp= 2.27868 0.00497478 -0.833682 r- 0.198915 Found lorentz at 28 2.38267 lm= 2.38252 0.00853477 -8.15655e-19 lp= 2.38259 0.00853703 -0.83451 r- 0.341026 Q = 7.999999999998983 n0=0.01019296551939502 n1=0.001087432181070241 n2=4.848077334398424e-05 n3=0.000891622270634638 n4=2.226676178045786e-05 n5=0.0005994756488678991 n6=3.317253583490971e-05 n7=0.001153440936049239 n8=0.0002582413371943968 n9=4.201810221805398e-05 n10=6.664917468801243e-06 n11=2.246450031449427e-05 n12=1.027877318804145e-05 n13=0.8392552843259014 n14=0.0007627055466649626 n15=0.0002997529746226583 n16=0.000116173112724867 n17=0.0002573065861366027 n18=0.0001171663931285264 n19=5.263793190546554e-05 n20=0.0002212448553276135 n21=0.0001268997646988157 n22=5.680043776073018e-05 n23=0.00019700279093511 n24=0.0001594420518355324 n25=0.0001792328221891485 n26=0.0002240992328893648 n27=4.077284031181596e-05 n28=6.129393904059878e-05 n29=0.0006669677959855077 n30=0.0001055417482854728 n31=0.03131740673107715 n32=0.01563458037456117 n33=0.010064792979176 n34=0.006906552377918572 n35=0.00410624057374704 n36=0.003877417893657112 n37=0.006861087963778303 n38=0.001225219497630929 n39=0.001851401601659018 n40=0.0009528739604135428 n41=0.0002080137040056402 n42=0.002519540427589843 n43=0.01821847037153967 n44=0.001287480725832526 n45=0.003972551033715851 n46=0.00894315870091736 n47=0.01322199336702226 n48=0.001234417547755205 n49=0.009644645224597174 n50=0.000683305535701443 Q is here equal to 7.999999999998983 4.) nd: 4.128362626334936 Norm of Spectral functions:  0: 1.0004  1: 1.0017  2: 1.0032  3: 0.9988  4: 1.0004  5: 1.0013  6: 1.0015  7: 1.0010  8: 0.9984  9: 0.9988 10: 0.9985 11: 1.0061 12: 0.9982 13: 0.9996 14: 0.9948 15: 0.9969 16: 1.0045 17: 0.9993 18: 0.9930 19: 0.9977 20: 0.9966 21: 1.0018 22: 0.9977 23: 1.0026 24: 0.9982 25: 0.9990 26: 0.9982 27: 1.0003 28: 0.9991 29: 0.4957 30: 1.0359 31: 1.0000 32: 1.0279 33: 1.0252 34: 0.9653 35: 0.9542 36: 0.9787 37: 1.0352 38: 0.9984 39: 0.9973 40: 1.0028 41: 1.0036 42: 1.0053 43: 0.9953 44: 0.9950 45: 1.0074 46: 0.9985 47: 1.0000 48: 0.9986 49: 1.0044 50: 1.0808  0: 3.3370  1: 0.7914 4.) SelfConsistentStep 4.) Difference between steps: 0.2028 5.) DeterminSpectralFunctions ; lambda = -54.77424905230684 -1.37007054770843 Found lorentz at 13 0.00126772 lm= 0.00126709 9.17789e-05 -0.745423 lp= 0.00126751 9.17847e-05 -0.84619 r- 0.797401 Found lorentz at 14 0.640198 lm= 0.640195 0.00116441 -6.15366e-18 lp= 0.640197 0.00116441 -0.846489 r- 0.0114189 Found lorentz at 15 1.17396 lm= 1.17396 0.00205562 -3.50089e-18 lp= 1.17396 0.00205563 -0.848326 r- 0.0807723 Found lorentz at 16 1.5926 lm= 1.59254 0.00345428 -2.09959e-18 lp= 1.59257 0.00345528 -0.851797 r- 0.135227 Found lorentz at 17 1.22359 lm= 1.22357 0.00372476 -1.90435e-18 lp= 1.22358 0.00372487 -0.842234 r- 0.147422 Found lorentz at 18 1.45697 lm= 1.4569 0.00456316 -1.39487e-18 lp= 1.45693 0.00456409 -0.797927 r- 0.190676 Found lorentz at 19 1.93361 lm= 1.9336 0.00524212 -1.44137e-18 lp= 1.93361 0.00524214 -0.869244 r- 0.201023 Found lorentz at 20 1.56091 lm= 1.56065 0.00595584 -1.1463e-18 lp= 1.56078 0.00596568 -0.827243 r- 0.240498 Found lorentz at 21 1.77813 lm= 1.77772 0.00962414 -7.24453e-19 lp= 1.77793 0.00963927 -0.835937 r- 0.384543 Found lorentz at 22 1.96591 lm= 1.96592 0.00819025 -8.76114e-19 lp= 1.96592 0.00819027 -0.84709 r- 0.32229 Found lorentz at 24 2.15436 lm= 2.15444 0.015924 -4.33251e-19 lp= 2.1544 0.0159244 -0.830622 r- 0.639059 Found lorentz at 27 2.27695 lm= 2.27687 0.0057655 -1.20592e-18 lp= 2.27691 0.00576631 -0.833914 r- 0.230501 Found lorentz at 28 2.37456 lm= 2.37435 0.00960695 -7.2655e-19 lp= 2.37446 0.00961071 -0.835693 r- 0.383386 Q = 8.00000000000052 n0=0.01012782687625673 n1=0.001064581239418103 n2=4.663175715794335e-05 n3=0.0008940164128589946 n4=2.196713498920664e-05 n5=0.000596074016320626 n6=3.32932948968289e-05 n7=0.001141063934148093 n8=0.0002529936386026398 n9=4.124064423929602e-05 n10=6.686584365615038e-06 n11=2.177616861398725e-05 n12=1.100624775903663e-05 n13=0.8456445941427722 n14=0.0008379756440480997 n15=0.0003296056489008247 n16=0.0001274942177938233 n17=0.0002837486564592267 n18=0.0001293409752511286 n19=5.776844651138836e-05 n20=0.0002465016503309304 n21=0.0001391344908580176 n22=6.196707522806842e-05 n23=0.000217355304711853 n24=0.0001768426189013252 n25=0.0001972936623481386 n26=0.0002493539467202275 n27=4.446819892161024e-05 n28=6.68216110948437e-05 n29=0.0007306422553013222 n30=0.0001144055812836055 n31=0.02998442623976969 n32=0.01479485859233207 n33=0.009553430614356333 n34=0.006611482928482992 n35=0.003932713293861076 n36=0.003625475358398769 n37=0.006541289283301389 n38=0.001146057290086322 n39=0.00174491005916488 n40=0.0009092253921951374 n41=0.0001921156013174298 n42=0.002379069006974269 n43=0.01745014441053378 n44=0.00122050958096449 n45=0.003788959480979264 n46=0.008566284447589246 n47=0.01267703524010523 n48=0.001178220745779148 n49=0.009176444880236032 n50=0.000612875476508878 Q is here equal to 8.00000000000052 5.) nd: 4.121826369973309 Norm of Spectral functions:  0: 1.0004  1: 1.0019  2: 1.0055  3: 0.9983  4: 1.0009  5: 1.0017  6: 1.0018  7: 1.0003  8: 0.9981  9: 0.9999 10: 0.9992 11: 1.0054 12: 0.9943 13: 0.9999 14: 0.9929 15: 1.0020 16: 1.0081 17: 0.9984 18: 0.9904 19: 0.9982 20: 1.0050 21: 0.9965 22: 0.9981 23: 1.0071 24: 0.9985 25: 0.9973 26: 0.9938 27: 0.9995 28: 0.9988 29: 0.5044 30: 1.0867 31: 0.9998 32: 1.0353 33: 1.0221 34: 0.9621 35: 0.9485 36: 0.9782 37: 1.0432 38: 0.9972 39: 0.9979 40: 1.0137 41: 1.0075 42: 1.0057 43: 0.9954 44: 0.9945 45: 1.0089 46: 0.9985 47: 1.0003 48: 0.9997 49: 1.0058 50: 1.0233  0: 3.3370  1: 0.7848 5.) SelfConsistentStep 5.) Difference between steps: 0.116 6.) DeterminSpectralFunctions ; lambda = -54.77354086890162 -1.369362364303214 Found lorentz at 13 0.00123067 lm= 0.00122989 0.000102227 -0.747919 lp= 0.00123041 0.000102235 -0.845889 r- 0.986542 Found lorentz at 14 0.638893 lm= 0.638889 0.00127792 -5.60416e-18 lp= 0.638891 0.00127793 -0.846273 r- 0.0125354 Found lorentz at 15 1.17484 lm= 1.17483 0.00227313 -3.16561e-18 lp= 1.17483 0.00227315 -0.848288 r- 0.0893231 Found lorentz at 16 1.59774 lm= 1.59767 0.00379669 -1.91141e-18 lp= 1.59771 0.00379782 -0.852064 r- 0.148586 Found lorentz at 17 1.2256 lm= 1.22557 0.00420067 -1.69227e-18 lp= 1.22558 0.00420084 -0.843154 r- 0.166078 Found lorentz at 18 1.45728 lm= 1.45719 0.00506236 -1.25512e-18 lp= 1.45724 0.00506358 -0.797248 r- 0.211725 Found lorentz at 19 1.94233 lm= 1.94231 0.00587317 -1.29688e-18 lp= 1.94232 0.00587321 -0.872748 r- 0.224319 Found lorentz at 20 1.56184 lm= 1.56157 0.00635142 -1.0725e-18 lp= 1.56171 0.00636165 -0.826291 r- 0.256753 Found lorentz at 21 1.78125 lm= 1.78066 0.0104409 -6.81639e-19 lp= 1.78096 0.0104695 -0.84527 r- 0.41319 Found lorentz at 22 1.9738 lm= 1.97381 0.00919271 -7.88165e-19 lp= 1.9738 0.00919273 -0.851199 r- 0.359992 Found lorentz at 24 2.15958 lm= 2.15973 0.0170394 -4.04619e-19 lp= 2.15966 0.0170406 -0.830373 r- 0.684071 Found lorentz at 27 2.28323 lm= 2.28315 0.00636968 -1.09299e-18 lp= 2.28319 0.00637067 -0.834478 r- 0.254489 Found lorentz at 28 2.37848 lm= 2.37825 0.0104175 -6.70928e-19 lp= 2.37836 0.0104223 -0.8363 r- 0.415467 Q = 7.999999999998224 n0=0.01012856451184714 n1=0.001055635082377439 n2=4.579140556999483e-05 n3=0.0009000020542823678 n4=2.19301168513032e-05 n5=0.0005970006231684851 n6=3.354679944308477e-05 n7=0.001138751088461285 n8=0.000251085000811301 n9=4.099713149519843e-05 n10=6.746602107182994e-06 n11=2.149071770621899e-05 n12=1.164416521177974e-05 n13=0.8491020755303875 n14=0.0008675682349320666 n15=0.0003416213294683415 n16=0.0001319158704858006 n17=0.0002953180186151703 n18=0.0001348064376182614 n19=5.979486355283784e-05 n20=0.0002588554768572529 n21=0.0001440397658461158 n22=6.399927345001657e-05 n23=0.0002262650137814465 n24=0.0001853028761256694 n25=0.0002050109173304025 n26=0.0002616734949031952 n27=4.588904526419282e-05 n28=6.881591172756561e-05 n29=0.00075716973506625 n30=0.0001177124919464329 n31=0.02926621900402897 n32=0.01433086334380051 n33=0.009272487844419959 n34=0.006452551458106506 n35=0.003839325038624965 n36=0.003484093023208778 n37=0.006367392442786489 n38=0.001101756177010236 n39=0.001685857330007422 n40=0.0008856061760179262 n41=0.0001832244959713197 n42=0.002301475898822722 n43=0.01703842324557029 n44=0.001183808116348967 n45=0.003689892727596166 n46=0.008364484376318261 n47=0.01238606318588894 n48=0.001147915925730656 n49=0.008923626984994409 n50=0.0005739136180551153 Q is here equal to 7.999999999998224 6.) nd: 4.118225795113974 Norm of Spectral functions:  0: 1.0007  1: 1.0021  2: 1.0072  3: 0.9982  4: 1.0007  5: 1.0020  6: 1.0019  7: 1.0001  8: 0.9981  9: 1.0007 10: 1.0013 11: 1.0046 12: 0.9912 13: 0.9998 14: 0.9921 15: 1.0023 16: 1.0022 17: 0.9994 18: 0.9913 19: 0.9994 20: 1.0044 21: 1.0039 22: 0.9991 23: 1.0065 24: 0.9995 25: 0.9981 26: 0.9930 27: 1.0012 28: 0.9989 29: 0.5205 30: 0.9719 31: 0.9999 32: 1.0398 33: 1.0188 34: 0.9601 35: 0.9455 36: 0.9790 37: 1.0464 38: 0.9963 39: 0.9988 40: 1.0240 41: 1.0105 42: 1.0053 43: 0.9955 44: 0.9944 45: 1.0090 46: 0.9985 47: 1.0002 48: 0.9997 49: 1.0065 50: 0.9957  0: 3.3370  1: 0.7812 6.) SelfConsistentStep 6.) Difference between steps: 0.06287 7.) DeterminSpectralFunctions ; lambda = -54.77321089665621 -1.369032392057804 Found lorentz at 13 0.00123285 lm= 0.00123195 0.000109652 -0.747539 lp= 0.00123255 0.000109661 -0.845646 r- 0.953325 Found lorentz at 14 0.639128 lm= 0.639123 0.00136207 -5.25703e-18 lp= 0.639126 0.00136209 -0.846201 r- 0.0133619 Found lorentz at 15 1.17775 lm= 1.17774 0.00243374 -2.95719e-18 lp= 1.17774 0.00243376 -0.848358 r- 0.0956265 Found lorentz at 16 1.60446 lm= 1.60439 0.00409064 -1.77997e-18 lp= 1.60443 0.00409188 -0.853484 r- 0.159825 Found lorentz at 17 1.22849 lm= 1.22846 0.00455714 -1.56308e-18 lp= 1.22848 0.00455737 -0.844019 r- 0.17999 Found lorentz at 18 1.45882 lm= 1.45873 0.00543421 -1.16969e-18 lp= 1.45878 0.00543574 -0.797428 r- 0.227238 Found lorentz at 19 1.95197 lm= 1.95194 0.00631916 -1.21263e-18 lp= 1.95195 0.00631926 -0.875383 r- 0.240629 Found lorentz at 20 1.56488 lm= 1.56459 0.00671459 -1.01518e-18 lp= 1.56473 0.00672492 -0.826528 r- 0.271331 Found lorentz at 21 1.78642 lm= 1.78578 0.0109994 -6.44232e-19 lp= 1.7861 0.0110322 -0.843586 r- 0.436296 Found lorentz at 22 1.98173 lm= 1.98174 0.00986127 -7.40139e-19 lp= 1.98173 0.00986128 -0.854326 r- 0.384759 Found lorentz at 24 2.16518 lm= 2.1654 0.0175983 -3.91825e-19 lp= 2.16529 0.0176006 -0.830468 r- 0.706482 Found lorentz at 27 2.29015 lm= 2.29003 0.00681773 -1.02161e-18 lp= 2.29009 0.0068195 -0.834725 r- 0.272345 Found lorentz at 28 2.38496 lm= 2.3847 0.0110355 -6.34255e-19 lp= 2.38483 0.0110409 -0.836909 r- 0.439808 Q = 7.984044866283312 n0=0.01017199769770979 n1=0.001053283079627838 n2=4.534580877216889e-05 n3=0.0009038339671398576 n4=2.198859604582955e-05 n5=0.0005981768894507466 n6=3.371369249751165e-05 n7=0.001140916899762409 n8=0.0002504120564058656 n9=4.090353121692988e-05 n10=6.780101993573217e-06 n11=2.134615640350837e-05 n12=1.208118100883726e-05 n13=0.8506888696058866 n14=0.000878964186996311 n15=0.0003465233436356263 n16=0.0001336470830362037 n17=0.0003007560434632345 n18=0.0001374642101880756 n19=6.06118682152263e-05 n20=0.0002655477014357098 n21=0.0001460499950372022 n22=6.48207682993645e-05 n23=0.0002304424097607058 n24=0.0001898793200089082 n25=0.0002085103531619778 n26=0.0002683417272744718 n27=4.643855003941595e-05 n28=6.94711538759766e-05 n29=0.0007689219593258885 n30=0.0001189501148944881 n31=0.02893726713245786 n32=0.01410202887861361 n33=0.009135797157442165 n34=0.006379637142359069 n35=0.003796767768440522 n36=0.00341099627632752 n37=0.006285025305580208 n38=0.001078928364226429 n39=0.001656270116922123 n40=0.000874493846052502 n41=0.000178564815417071 n42=0.002262854007792569 n43=0.01685146954124703 n44=0.001165823323676887 n45=0.003643380417909178 n46=0.008271993803600063 n47=0.01225439084180538 n48=0.00113366074730388 n49=0.008802725659801983 n50=0.0005529348004537223 Q is here equal to 7.984044866283312 7.) nd: 4.116474230289394 Norm of Spectral functions:  0: 1.0010  1: 1.0023  2: 1.0080  3: 0.9981  4: 1.0007  5: 1.0020  6: 1.0016  7: 0.9999  8: 0.9982  9: 1.0000 10: 1.0023 11: 1.0038 12: 0.9918 13: 0.9998 14: 0.9918 15: 1.0020 16: 0.9918 17: 1.0008 18: 0.9923 19: 1.0013 20: 1.0014 21: 1.0026 22: 1.0001 23: 1.0055 24: 1.0005 25: 0.9987 26: 1.0001 27: 0.9996 28: 1.0005 29: 0.5621 30: 0.9020 31: 1.0000 32: 1.0424 33: 1.0170 34: 0.9587 35: 0.9438 36: 0.9799 37: 1.0474 38: 0.9960 39: 0.9995 40: 1.0276 41: 1.0115 42: 1.0051 43: 0.9952 44: 0.9941 45: 1.0085 46: 0.9985 47: 1.0004 48: 0.9991 49: 1.0059 50: 0.9766  0: 3.3370  1: 0.7795 7.) SelfConsistentStep 7.) Difference between steps: 0.04148 8.) DeterminSpectralFunctions ; lambda = -54.77292711675679 -1.368748612158385 Found lorentz at 13 0.00123285 lm= 0.00123186 0.000114769 -0.747384 lp= 0.00123252 0.000114781 -0.845473 r- 0.998032 Found lorentz at 14 0.640009 lm= 0.640004 0.00142436 -5.02741e-18 lp= 0.640006 0.00142437 -0.846224 r- 0.0139726 Found lorentz at 15 1.1812 lm= 1.18119 0.00254661 -2.81533e-18 lp= 1.1812 0.00254667 -0.846745 r- 0.100254 Found lorentz at 16 1.61117 lm= 1.61109 0.00431851 -1.68727e-18 lp= 1.61113 0.00431979 -0.85379 r- 0.168666 Found lorentz at 17 1.23156 lm= 1.23152 0.00481595 -1.48169e-18 lp= 1.23154 0.00481623 -0.844766 r- 0.190045 Found lorentz at 18 1.46085 lm= 1.46074 0.00571268 -1.11393e-18 lp= 1.4608 0.00571449 -0.7979 r- 0.238752 Found lorentz at 19 1.96121 lm= 1.96119 0.00661348 -1.15632e-18 lp= 1.9612 0.00661351 -0.874491 r- 0.252091 Found lorentz at 20 1.56857 lm= 1.56828 0.00702167 -9.72293e-19 lp= 1.56842 0.00703202 -0.827134 r- 0.283508 Found lorentz at 21 1.79192 lm= 1.79124 0.0114602 -6.16692e-19 lp= 1.79158 0.0114957 -0.842539 r- 0.455206 Found lorentz at 22 1.98893 lm= 1.98894 0.0102971 -7.12787e-19 lp= 1.98893 0.0102971 -0.856717 r- 0.400642 Found lorentz at 24 2.17044 lm= 2.17047 0.0176425 -3.82186e-19 lp= 2.17046 0.0176426 -0.821143 r- 0.71618 Found lorentz at 27 2.29684 lm= 2.29672 0.00716358 -9.73593e-19 lp= 2.29678 0.00716554 -0.835293 r- 0.285972 Found lorentz at 28 2.3919 lm= 2.39162 0.0114985 -6.09987e-19 lp= 2.39176 0.0115044 -0.8378 r- 0.45779 Q = 7.975381994838545 n0=0.01021862368852931 n1=0.001053361318741072 n2=4.508650436431346e-05 n3=0.0009049170416334363 n4=2.206673855442303e-05 n5=0.0005988001558945121 n6=3.377380602611326e-05 n7=0.001144315952825951 n8=0.0002501883552624848 n9=4.085837521944291e-05 n10=6.791112687776325e-06 n11=2.126103266021798e-05 n12=1.234924594840003e-05 n13=0.8516491719535331 n14=0.0008813490468932865 n15=0.0003478513629505262 n16=0.0001340410634899441 n17=0.0003028545729637363 n18=0.0001385944424340924 n19=6.082140325741058e-05 n20=0.0002689776413265904 n21=0.0001465709290821044 n22=6.500127289463722e-05 n23=0.0002321055776954055 n24=0.0001922212644275474 n25=0.0002097928442575331 n26=0.0002717686056672079 n27=4.653866299839564e-05 n28=6.947597729342146e-05 n29=0.0007728713699708726 n30=0.0001190979546063888 n31=0.02873637503879128 n32=0.01396289414516738 n33=0.009052535160504475 n34=0.006334911319599924 n35=0.003770752756527831 n36=0.003366531825898664 n37=0.006234550465664407 n38=0.001065068671937462 n39=0.001638273015686956 n40=0.0008677053223934078 n41=0.0001757597400807648 n42=0.002239470257811973 n43=0.01673908477629113 n44=0.001154888095297759 n45=0.00361511622710743 n46=0.008215390303734756 n47=0.01217443011768993 n48=0.001124988504226362 n49=0.008729332575333081 n50=0.0005404424061652875 Q is here equal to 7.975381994838545 8.) nd: 4.115386107397562 Norm of Spectral functions:  0: 1.0012  1: 1.0023  2: 1.0085  3: 0.9981  4: 1.0006  5: 1.0020  6: 1.0018  7: 0.9997  8: 0.9980  9: 0.9998 10: 1.0020 11: 1.0033 12: 0.9985 13: 0.9998 14: 0.9919 15: 0.9977 16: 0.9953 17: 1.0019 18: 0.9938 19: 0.9990 20: 0.9977 21: 0.9989 22: 1.0006 23: 1.0025 24: 0.9992 25: 0.9991 26: 1.0037 27: 0.9973 28: 0.9996 29: 0.6323 30: 0.8932 31: 1.0000 32: 1.0446 33: 1.0149 34: 0.9569 35: 0.9452 36: 0.9809 37: 1.0484 38: 0.9964 39: 0.9998 40: 1.0259 41: 1.0109 42: 1.0049 43: 0.9944 44: 0.9940 45: 1.0078 46: 0.9986 47: 1.0008 48: 0.9985 49: 1.0061 50: 0.9673  0: 3.3370  1: 0.7784 8.) SelfConsistentStep 8.) Difference between steps: 0.03533 9.) DeterminSpectralFunctions ; lambda = -54.77281104815962 -1.368632543561219 Found lorentz at 14 0.64087 lm= 0.640864 0.00146987 -4.87189e-18 lp= 0.640867 0.00146989 -0.846236 r- 0.0144189 Found lorentz at 15 1.18414 lm= 1.18412 0.0026358 -2.72112e-18 lp= 1.18413 0.00263587 -0.846911 r- 0.103745 Found lorentz at 16 1.61659 lm= 1.61651 0.00449078 -1.62334e-18 lp= 1.61655 0.00449209 -0.853998 r- 0.17535 Found lorentz at 17 1.23401 lm= 1.23396 0.00499799 -1.42944e-18 lp= 1.23398 0.00499829 -0.845278 r- 0.19711 Found lorentz at 18 1.46253 lm= 1.46242 0.00592269 -1.07517e-18 lp= 1.46248 0.00592475 -0.798191 r- 0.247449 Found lorentz at 19 1.96877 lm= 1.96875 0.00680716 -1.1271e-18 lp= 1.96876 0.0068072 -0.875924 r- 0.259049 Found lorentz at 20 1.57167 lm= 1.57134 0.00731754 -9.44669e-19 lp= 1.5715 0.00733119 -0.832531 r- 0.293686 Found lorentz at 21 1.79637 lm= 1.79565 0.0118681 -5.95033e-19 lp= 1.79601 0.0119059 -0.842265 r- 0.471616 Found lorentz at 22 1.99444 lm= 1.99446 0.0104878 -6.93014e-19 lp= 1.99445 0.0104878 -0.852539 r- 0.410063 Found lorentz at 24 2.17432 lm= 2.17436 0.0177655 -3.79394e-19 lp= 2.17434 0.0177656 -0.820986 r- 0.721313 Found lorentz at 27 2.30224 lm= 2.30211 0.00741147 -9.42053e-19 lp= 2.30217 0.00741358 -0.835753 r- 0.295709 Found lorentz at 28 2.39754 lm= 2.39724 0.011843 -5.93266e-19 lp= 2.39739 0.0118494 -0.838539 r- 0.471107 Q = 7.999999999992171 n0=0.01024498331753107 n1=0.001054089110524312 n2=4.492881761380189e-05 n3=0.0009037611944412448 n4=2.213583295950121e-05 n5=0.0005988412769557433 n6=3.374767964588118e-05 n7=0.001147723079139124 n8=0.0002501173137643181 n9=4.083600403581283e-05 n10=6.789663726316416e-06 n11=2.120582105630977e-05 n12=1.249365477157804e-05 n13=0.8527133220608344 n14=0.0008773635036746165 n15=0.0003466378191455359 n16=0.0001334926695776174 n17=0.0003024320522495169 n18=0.0001385685745245715 n19=6.059586065115571e-05 n20=0.0002699017645410383 n21=0.0001460015336813531 n22=6.469502351445917e-05 n23=0.000231894530340471 n24=0.0001928254165187125 n25=0.0002094256733470874 n26=0.0002727005887009949 n27=4.630505084136353e-05 n28=6.902027446129107e-05 n29=0.0007709811409922115 n30=0.0001184177217441451 n31=0.0285113261586605 n32=0.01382879716113212 n33=0.008969923781526976 n34=0.006284884557315924 n35=0.003741413628506168 n36=0.003327814085889952 n37=0.006181386943262096 n38=0.001052968881112641 n39=0.001621508170980885 n40=0.0008605208285831121 n41=0.0001734502541337134 n42=0.002217597257162763 n43=0.01661438680464705 n44=0.001144276535405985 n45=0.003585335702025576 n46=0.008152131850027233 n47=0.01208398122135205 n48=0.001115868138123513 n49=0.008655103123275056 n50=0.0005310908913711589 Q is here equal to 7.999999999992171 9.) nd: 4.11427211320833 Norm of Spectral functions:  0: 1.0011  1: 1.0023  2: 1.0086  3: 0.9982  4: 1.0014  5: 1.0019  6: 1.0014  7: 0.9996  8: 0.9976  9: 1.0004 10: 1.0015 11: 1.0026 12: 0.9995 13: 1.0058 14: 0.9920 15: 0.9939 16: 1.0010 17: 1.0021 18: 0.9952 19: 0.9993 20: 1.0026 21: 0.9976 22: 0.9987 23: 0.9996 24: 0.9988 25: 0.9992 26: 1.0005 27: 0.9978 28: 0.9995 29: 0.7177 30: 0.9221 31: 1.0001 32: 1.0470 33: 1.0114 34: 0.9545 35: 0.9505 36: 0.9821 37: 1.0500 38: 0.9977 39: 0.9997 40: 1.0213 41: 1.0091 42: 1.0045 43: 0.9934 44: 0.9941 45: 1.0068 46: 0.9988 47: 1.0012 48: 0.9981 49: 1.0068 50: 0.9711  0: 3.3370  1: 0.7773 9.) SelfConsistentStep 9.) Difference between steps: 0.03584 10.) DeterminSpectralFunctions ; lambda = -54.77288351049744 -1.368705005899031 Found lorentz at 14 0.641092 lm= 0.641086 0.0015021 -4.76625e-18 lp= 0.641089 0.00150212 -0.846138 r- 0.0147367 Found lorentz at 15 1.18556 lm= 1.18554 0.00269773 -2.65819e-18 lp= 1.18555 0.0026978 -0.846839 r- 0.106192 Found lorentz at 16 1.6193 lm= 1.61921 0.00461351 -1.57984e-18 lp= 1.61925 0.00461487 -0.853913 r- 0.180161 Found lorentz at 17 1.23502 lm= 1.23498 0.00512068 -1.39575e-18 lp= 1.235 0.00512101 -0.84545 r- 0.201908 Found lorentz at 18 1.46314 lm= 1.46302 0.00608231 -1.04631e-18 lp= 1.46308 0.00608459 -0.797959 r- 0.2542 Found lorentz at 19 1.97296 lm= 1.97294 0.006915 -1.11073e-18 lp= 1.97295 0.00691502 -0.876397 r- 0.26301 Found lorentz at 20 1.57299 lm= 1.57264 0.00751175 -9.19582e-19 lp= 1.57282 0.00752587 -0.83224 r- 0.301592 Found lorentz at 21 1.79848 lm= 1.79772 0.0122488 -5.77296e-19 lp= 1.7981 0.0122896 -0.842903 r- 0.486464 Found lorentz at 22 1.99722 lm= 1.99724 0.0106058 -6.85341e-19 lp= 1.99723 0.0106058 -0.852563 r- 0.414666 Found lorentz at 24 2.17602 lm= 2.17603 0.0178177 -3.77685e-19 lp= 2.17602 0.0178177 -0.820333 r- 0.724002 Found lorentz at 27 2.30503 lm= 2.30489 0.00758879 -9.20369e-19 lp= 2.30496 0.00759103 -0.835909 r- 0.302731 Found lorentz at 28 2.40018 lm= 2.39988 0.0121028 -5.81012e-19 lp= 2.40003 0.0121095 -0.838894 r- 0.481246 Q = 7.999999999993946 n0=0.01035069004592377 n1=0.001064726377930901 n2=4.524780914799235e-05 n3=0.0009096959577241561 n4=2.240030233811336e-05 n5=0.0006041228137580932 n6=3.398349385714654e-05 n7=0.001161724476854179 n8=0.0002524433236086808 n9=4.120791599125892e-05 n10=6.845884995617836e-06 n11=2.136371901170138e-05 n12=1.266603934088894e-05 n13=0.8527150363674323 n14=0.0008764465182331702 n15=0.0003466324950917492 n16=0.0001334534899535852 n17=0.0003027719246864678 n18=0.000138876815033096 n19=6.059132747489771e-05 n20=0.0002713121918690644 n21=0.0001459145905851194 n22=6.459363939237024e-05 n23=0.0002322993259815326 n24=0.0001937877373621133 n25=0.0002096443971301447 n26=0.0002741389252112924 n27=4.623380722199219e-05 n28=6.883901300924377e-05 n29=0.0007715447319270244 n30=0.0001181818433360759 n31=0.02848527710673773 n32=0.01380106605937194 n33=0.008954705686705066 n34=0.006278657816339461 n35=0.003738022993547084 n36=0.003317414595149506 n37=0.006172771718045009 n38=0.001049796144674708 n39=0.001617544161207315 n40=0.000859533469362315 n41=0.0001727173121106287 n42=0.002213194096240678 n43=0.01660693739302832 n44=0.001142419119033929 n45=0.003581406106851471 n46=0.008145797539735364 n47=0.01207781921037973 n48=0.001114841325605649 n49=0.008645203647172054 n50=0.0005274571972883799 Q is here equal to 7.999999999993946 10.) nd: 4.113975464538104 Norm of Spectral functions:  0: 1.0010  1: 1.0022  2: 1.0077  3: 0.9981  4: 0.9998  5: 1.0019  6: 1.0015  7: 1.0000  8: 0.9970  9: 1.0013 10: 1.0013 11: 1.0003 12: 0.9876 13: 1.0059 14: 0.9919 15: 0.9942 16: 1.0036 17: 1.0016 18: 0.9957 19: 0.9999 20: 1.0018 21: 0.9969 22: 0.9988 23: 0.9989 24: 0.9988 25: 0.9992 26: 0.9986 27: 0.9989 28: 0.9992 29: 0.7749 30: 0.9480 31: 1.0001 32: 1.0496 33: 1.0067 34: 0.9516 35: 0.9581 36: 0.9838 37: 1.0518 38: 0.9997 39: 0.9991 40: 1.0161 41: 1.0069 42: 1.0037 43: 0.9926 44: 0.9944 45: 1.0056 46: 0.9989 47: 1.0014 48: 0.9979 49: 1.0033 50: 0.9905  0: 3.3369  1: 0.7771 10.) SelfConsistentStep 10.) Difference between steps: 0.03437 11.) DeterminSpectralFunctions ; lambda = -54.77304837489034 -1.368869870291931 Found lorentz at 14 0.640491 lm= 0.640485 0.00152691 -4.686e-18 lp= 0.640488 0.00152693 -0.845887 r- 0.0149847 Found lorentz at 15 1.18502 lm= 1.18501 0.00274175 -2.61311e-18 lp= 1.18502 0.00274183 -0.846452 r- 0.107975 Found lorentz at 16 1.61825 lm= 1.61817 0.00470144 -1.5486e-18 lp= 1.61821 0.00470289 -0.853454 r- 0.183697 Found lorentz at 17 1.23448 lm= 1.23444 0.00520878 -1.37158e-18 lp= 1.23446 0.00520912 -0.845276 r- 0.205425 Found lorentz at 18 1.46268 lm= 1.46254 0.00622537 -1.01965e-18 lp= 1.46261 0.0062279 -0.796956 r- 0.260518 Found lorentz at 19 1.97229 lm= 1.97228 0.00694527 -1.1039e-18 lp= 1.97228 0.00694527 -0.875608 r- 0.264398 Found lorentz at 20 1.57203 lm= 1.57167 0.00767334 -8.98486e-19 lp= 1.57185 0.00768864 -0.831508 r- 0.308397 Found lorentz at 21 1.79763 lm= 1.79682 0.01267 -5.60702e-19 lp= 1.79723 0.0127149 -0.844992 r- 0.502087 Found lorentz at 22 1.99687 lm= 1.99691 0.0106084 -6.82756e-19 lp= 1.99689 0.0106085 -0.851061 r- 0.415502 Found lorentz at 24 2.17576 lm= 2.17571 0.0178772 -3.75377e-19 lp= 2.17574 0.0178773 -0.819191 r- 0.727438 Found lorentz at 27 2.30451 lm= 2.30436 0.00772858 -9.03204e-19 lp= 2.30444 0.00773099 -0.835679 r- 0.308399 Found lorentz at 28 2.39894 lm= 2.39863 0.0123179 -5.70632e-19 lp= 2.39878 0.012325 -0.838733 r- 0.489904 Q = 7.999999999997543 n0=0.01044621226147006 n1=0.001075620969091372 n2=4.562363057610085e-05 n3=0.0009157538013926541 n4=2.266137826090714e-05 n5=0.0006095378313974932 n6=3.422176463396335e-05 n7=0.001175615991255239 n8=0.000254897933046859 n9=4.160465291887471e-05 n10=6.904282369421468e-06 n11=2.154255176624712e-05 n12=1.280660971984737e-05 n13=0.8526408487990648 n14=0.0008780247825383199 n15=0.0003476658471644889 n16=0.0001338735024963924 n17=0.000303743797130906 n18=0.000139452439906329 n19=6.078855882883863e-05 n20=0.000273203036548782 n21=0.000146237455526844 n22=6.466128938293997e-05 n23=0.0002332073613416518 n24=0.0001950537468965864 n25=0.000210326115937384 n26=0.0002760681108715859 n27=4.62993481460559e-05 n28=6.888487151548417e-05 n29=0.0007742348493895443 n30=0.0001183328585961458 n31=0.02847069301771852 n32=0.01378520912305651 n33=0.008946339619231147 n34=0.006275145206483837 n35=0.003736141489961669 n36=0.003311547924029323 n37=0.006167784917006711 n38=0.001048035140010583 n39=0.001615247396858546 n40=0.000859038844161837 n41=0.0001722926049135534 n42=0.002210932116897992 n43=0.0166062032362611 n44=0.001141513955795581 n45=0.003579537724488154 n46=0.008142979819800313 n47=0.01207635083909888 n48=0.001114463785063729 n49=0.008641257941924945 n50=0.0005253748680549282 Q is here equal to 7.999999999997543 11.) nd: 4.113763085912919 Norm of Spectral functions:  0: 1.0010  1: 1.0021  2: 1.0076  3: 0.9981  4: 0.9998  5: 1.0019  6: 1.0016  7: 1.0013  8: 0.9967  9: 1.0017 10: 1.0011 11: 0.9967 12: 0.9797 13: 1.0059 14: 0.9916 15: 0.9940 16: 1.0026 17: 1.0017 18: 0.9953 19: 0.9998 20: 1.0026 21: 0.9971 22: 0.9986 23: 0.9996 24: 0.9989 25: 0.9991 26: 0.9994 27: 0.9987 28: 0.9993 29: 0.7622 30: 0.9432 31: 1.0001 32: 1.0517 33: 1.0021 34: 0.9493 35: 0.9648 36: 0.9858 37: 1.0532 38: 1.0014 39: 0.9985 40: 1.0122 41: 1.0050 42: 1.0029 43: 0.9923 44: 0.9947 45: 1.0046 46: 0.9990 47: 1.0013 48: 0.9977 49: 0.9951 50: 1.0172  0: 3.3368  1: 0.7770 11.) SelfConsistentStep 11.) Difference between steps: 0.02342 12.) DeterminSpectralFunctions ; lambda = -54.77307138058269 -1.368892875984287 Found lorentz at 14 0.639344 lm= 0.639338 0.00154586 -4.62491e-18 lp= 0.639341 0.00154588 -0.845554 r- 0.0151766 Found lorentz at 15 1.18296 lm= 1.18294 0.00277202 -2.58094e-18 lp= 1.18295 0.0027721 -0.845857 r- 0.109243 Found lorentz at 16 1.61394 lm= 1.61385 0.00475105 -1.52977e-18 lp= 1.6139 0.00475263 -0.85273 r- 0.185799 Found lorentz at 17 1.23298 lm= 1.23294 0.00527257 -1.35376e-18 lp= 1.23296 0.00527293 -0.844897 r- 0.208035 Found lorentz at 18 1.46171 lm= 1.46157 0.00635951 -9.94362e-19 lp= 1.46164 0.00636236 -0.795468 r- 0.266642 Found lorentz at 19 1.96709 lm= 1.96709 0.00693073 -1.10176e-18 lp= 1.96709 0.00693073 -0.873844 r- 0.264377 Found lorentz at 20 1.5694 lm= 1.56906 0.00776477 -8.75947e-19 lp= 1.56923 0.00777758 -0.825686 r- 0.314133 Found lorentz at 21 1.79446 lm= 1.7936 0.0130812 -5.46978e-19 lp= 1.79403 0.0131307 -0.848166 r- 0.516601 Found lorentz at 22 1.99412 lm= 1.99417 0.0105469 -6.82757e-19 lp= 1.99414 0.0105471 -0.848597 r- 0.414298 Found lorentz at 24 2.17449 lm= 2.17436 0.0179785 -3.72131e-19 lp= 2.17443 0.0179794 -0.817974 r- 0.732688 Found lorentz at 27 2.30125 lm= 2.3011 0.00783769 -8.89469e-19 lp= 2.30117 0.00784028 -0.835145 r- 0.31296 Found lorentz at 28 2.3946 lm= 2.39428 0.012491 -5.61877e-19 lp= 2.39444 0.0124984 -0.838112 r- 0.497168 Q = 7.999999999999154 n0=0.01049703880476645 n1=0.001081221416184892 n2=4.580983430912708e-05 n3=0.0009188729293218787 n4=2.279908397080737e-05 n5=0.0006123291730075434 n6=3.434472883738405e-05 n7=0.00118285323449737 n8=0.0002561558642204588 n9=4.180775415086377e-05 n10=6.934487183700153e-06 n11=2.163261902838909e-05 n12=1.288966258038545e-05 n13=0.8525994256742242 n14=0.0008812612457161428 n15=0.00034939968488556 n16=0.0001346222627594588 n17=0.0003051220026072119 n18=0.0001401827560724409 n19=6.113407536423889e-05 n20=0.0002753726521758155 n21=0.0001468492180033902 n22=6.485353337953806e-05 n23=0.0002344250129542746 n24=0.000196470833670965 n25=0.0002112949166018425 n26=0.0002782878746536494 n27=4.646496916834774e-05 n28=6.909447079867178e-05 n29=0.0007784301378417901 n30=0.0001187841322021002 n31=0.02846103330149843 n32=0.01377517626398209 n33=0.008940902348063273 n34=0.006272825875946719 n35=0.003734873692665535 n36=0.003307853460949554 n37=0.006164605645742853 n38=0.001046921350267596 n39=0.00161381349290635 n40=0.0008587001064834973 n41=0.0001720332775739814 n42=0.002209434647203888 n43=0.01660445692741694 n44=0.00114089617397891 n45=0.003578214501838949 n46=0.008140861308035383 n47=0.01207463763923229 n48=0.001114156089255967 n49=0.008638279746078933 n50=0.0005241591057402569 Q is here equal to 7.999999999999154 12.) nd: 4.113639145362803 Norm of Spectral functions:  0: 1.0010  1: 1.0020  2: 1.0070  3: 0.9981  4: 1.0011  5: 1.0020  6: 1.0009  7: 1.0023  8: 0.9967  9: 1.0015 10: 1.0013 11: 0.9945 12: 0.9818 13: 1.0060 14: 0.9911 15: 0.9946 16: 0.9981 17: 1.0019 18: 0.9944 19: 0.9993 20: 0.9985 21: 0.9986 22: 0.9982 23: 1.0006 24: 0.9992 25: 0.9991 26: 1.0013 27: 0.9976 28: 0.9996 29: 0.7003 30: 0.9235 31: 1.0002 32: 1.0527 33: 0.9998 34: 0.9483 35: 0.9676 36: 0.9870 37: 1.0535 38: 1.0021 39: 0.9982 40: 1.0105 41: 1.0041 42: 1.0025 43: 0.9923 44: 0.9948 45: 1.0040 46: 0.9990 47: 1.0012 48: 0.9976 49: 0.9903 50: 1.0309  0: 3.3367  1: 0.7769 12.) SelfConsistentStep 12.) Difference between steps: 0.01434 13.) DeterminSpectralFunctions ; lambda = -54.77301499073469 -1.368836486136288 Found lorentz at 14 0.63829 lm= 0.638283 0.00155999 -4.57992e-18 lp= 0.638287 0.00156001 -0.845268 r- 0.0153205 Found lorentz at 15 1.18086 lm= 1.18084 0.00279259 -2.55869e-18 lp= 1.18085 0.00279267 -0.84532 r- 0.110124 Found lorentz at 16 1.60943 lm= 1.60933 0.00477542 -1.51957e-18 lp= 1.60938 0.00477713 -0.852074 r- 0.186901 Found lorentz at 17 1.23155 lm= 1.2315 0.00531765 -1.34115e-18 lp= 1.23153 0.00531802 -0.844538 r- 0.209903 Found lorentz at 18 1.46085 lm= 1.4607 0.00646783 -9.7435e-19 lp= 1.46078 0.00647095 -0.794121 r- 0.271657 Found lorentz at 19 1.96141 lm= 1.96142 0.00691232 -1.10025e-18 lp= 1.96141 0.00691234 -0.872085 r- 0.264208 Found lorentz at 20 1.56682 lm= 1.56646 0.0078724 -8.61734e-19 lp= 1.56664 0.00788642 -0.824693 r- 0.318924 Found lorentz at 21 1.79122 lm= 1.79032 0.0134105 -5.37201e-19 lp= 1.79077 0.0134637 -0.851176 r- 0.527855 Found lorentz at 22 1.99118 lm= 1.99124 0.0104789 -6.83489e-19 lp= 1.99121 0.0104793 -0.846318 r- 0.412742 Found lorentz at 24 2.17322 lm= 2.17301 0.0180753 -3.69265e-19 lp= 2.17312 0.0180774 -0.817048 r- 0.737533 Found lorentz at 27 2.29776 lm= 2.29761 0.00791379 -8.79786e-19 lp= 2.29768 0.00791655 -0.83462 r- 0.316205 Found lorentz at 28 2.39018 lm= 2.38985 0.0126171 -5.55389e-19 lp= 2.39002 0.0126247 -0.83746 r- 0.502584 Q = 8.000000000006903 n0=0.01049146568875813 n1=0.00107975172847237 n2=4.572956766373426e-05 n3=0.0009182830848961866 n4=2.277481145268531e-05 n5=0.0006117148687800007 n6=3.432154606572526e-05 n7=0.001181432055717807 n8=0.0002558169315018739 n9=4.175252783607519e-05 n10=6.92853509192323e-06 n11=2.160100464576312e-05 n12=1.291363267481232e-05 n13=0.8526411466309317 n14=0.0008843626278985615 n15=0.0003510135110665424 n16=0.0001353306566379467 n17=0.0003063534841549418 n18=0.0001408184147931013 n19=6.146114034986095e-05 n20=0.0002772166955132212 n21=0.0001474305233939 n22=6.504579781647593e-05 n23=0.0002355040435270727 n24=0.000197664329906092 n25=0.0002121647418303863 n26=0.0002801799428334128 n27=4.662893590264214e-05 n28=6.931262711317014e-05 n29=0.0007822911748894761 n30=0.0001192396066396741 n31=0.0284528229229133 n32=0.01376775203988594 n33=0.008936464035917155 n34=0.006270898645876819 n35=0.003733785090196899 n36=0.003305104970156328 n37=0.006162201245152143 n38=0.001046064001015205 n39=0.001612808163049341 n40=0.000858361169416809 n41=0.0001718609429974843 n42=0.002208042772017458 n43=0.01659872016836415 n44=0.001140260582345267 n45=0.003576776609323044 n46=0.008138253379154019 n47=0.01207078884181451 n48=0.001113684200436863 n49=0.008634263276536219 n50=0.0005234360746758433 Q is here equal to 8.000000000006903 13.) nd: 4.113597863147688 Norm of Spectral functions:  0: 1.0010  1: 1.0020  2: 1.0074  3: 0.9981  4: 1.0009  5: 1.0020  6: 1.0012  7: 1.0020  8: 0.9967  9: 1.0015 10: 1.0012 11: 0.9952 12: 0.9806 13: 1.0061 14: 0.9906 15: 0.9984 16: 0.9935 17: 1.0017 18: 0.9938 19: 0.9986 20: 0.9977 21: 1.0008 22: 0.9982 23: 1.0009 24: 0.9994 25: 0.9991 26: 1.0017 27: 0.9977 28: 1.0001 29: 0.6507 30: 0.9213 31: 1.0002 32: 1.0524 33: 1.0005 34: 0.9487 35: 0.9666 36: 0.9869 37: 1.0528 38: 1.0019 39: 0.9984 40: 1.0108 41: 1.0043 42: 1.0026 43: 0.9922 44: 0.9948 45: 1.0039 46: 0.9990 47: 1.0013 48: 0.9976 49: 0.9917 50: 1.0249  0: 3.3367  1: 0.7769 13.) SelfConsistentStep 13.) Difference between steps: 0.01696 14.) DeterminSpectralFunctions ; lambda = -54.77298640533565 -1.368807900737245 Found lorentz at 14 0.63784 lm= 0.637834 0.00156997 -4.54935e-18 lp= 0.637837 0.00156999 -0.845132 r- 0.015421 Found lorentz at 15 1.18002 lm= 1.18 0.00280627 -2.54469e-18 lp= 1.18001 0.00280635 -0.845068 r- 0.110696 Found lorentz at 16 1.60758 lm= 1.60748 0.00479449 -1.51239e-18 lp= 1.60753 0.00479626 -0.851762 r- 0.187719 Found lorentz at 17 1.231 lm= 1.23095 0.00534736 -1.33321e-18 lp= 1.23098 0.00534774 -0.844386 r- 0.211114 Found lorentz at 18 1.46054 lm= 1.46039 0.00653115 -9.63319e-19 lp= 1.46046 0.00653444 -0.79348 r- 0.274545 Found lorentz at 19 1.95918 lm= 1.95919 0.00694899 -1.10518e-18 lp= 1.95918 0.006949 -0.876349 r- 0.264316 Found lorentz at 20 1.56577 lm= 1.56541 0.00793842 -8.53534e-19 lp= 1.56559 0.00795307 -0.824233 r- 0.321805 Found lorentz at 21 1.78991 lm= 1.78898 0.0136 -5.31541e-19 lp= 1.78944 0.0136554 -0.852707 r- 0.534428 Found lorentz at 22 1.99007 lm= 1.99014 0.0104463 -6.83785e-19 lp= 1.9901 0.0104467 -0.845186 r- 0.412011 Found lorentz at 24 2.17279 lm= 2.17254 0.0181057 -3.6815e-19 lp= 2.17267 0.0181087 -0.816528 r- 0.73929 Found lorentz at 27 2.29642 lm= 2.29626 0.00795749 -8.74465e-19 lp= 2.29634 0.00796033 -0.834392 r- 0.318042 Found lorentz at 28 2.38838 lm= 2.38805 0.0126926 -5.51749e-19 lp= 2.38822 0.0127003 -0.83721 r- 0.505747 Q = 7.999999999996621 n0=0.01046026818456763 n1=0.001075280241381332 n2=4.554837109662002e-05 n3=0.0009164548873079219 n4=2.268101152370963e-05 n5=0.0006097943682004646 n6=3.424959667612994e-05 n7=0.001176259252951041 n8=0.0002548355289396619 n9=4.159540729971569e-05 n10=6.910090361605665e-06 n11=2.152315741178438e-05 n12=1.291503227669565e-05 n13=0.8527208143408616 n14=0.0008857981687196658 n15=0.0003517939671554215 n16=0.0001356681136801931 n17=0.0003069628833232903 n18=0.0001411462843370477 n19=6.161741364095217e-05 n20=0.0002781987764715932 n21=0.0001477022866699269 n22=6.512884089281624e-05 n23=0.0002360538644649924 n24=0.0001983057435598663 n25=0.0002125999477105307 n26=0.0002811889936212191 n27=4.670143687724787e-05 n28=6.940444915094059e-05 n29=0.0007841793020585519 n30=0.0001194368481929988 n31=0.02844644106671797 n32=0.01376251787182628 n33=0.008933167440408165 n34=0.006269491532669194 n35=0.003732960744888211 n36=0.003303145071150213 n37=0.006160557002786804 n38=0.001045437116543331 n39=0.001612145893698468 n40=0.0008580739087518093 n41=0.0001717504759556919 n42=0.002206886482719295 n43=0.01659193092910822 n44=0.001139713843295928 n45=0.003575513735472888 n46=0.008135890369829018 n47=0.01206660844925454 n48=0.001113223717271837 n49=0.00863047390871071 n50=0.0005230536475583553 Q is here equal to 7.999999999996621 14.) nd: 4.113600668078623 Norm of Spectral functions:  0: 1.0010  1: 1.0021  2: 1.0077  3: 0.9981  4: 0.9995  5: 1.0019  6: 1.0018  7: 1.0012  8: 0.9968  9: 1.0015 10: 1.0012 11: 0.9971 12: 0.9802 13: 1.0062 14: 0.9903 15: 0.9987 16: 0.9922 17: 1.0016 18: 0.9936 19: 1.0012 20: 0.9984 21: 1.0019 22: 0.9983 23: 1.0009 24: 0.9994 25: 0.9991 26: 1.0013 27: 0.9982 28: 1.0004 29: 0.6353 30: 0.9260 31: 1.0002 32: 1.0516 33: 1.0024 34: 0.9498 35: 0.9638 36: 0.9862 37: 1.0514 38: 1.0012 39: 0.9988 40: 1.0123 41: 1.0051 42: 1.0029 43: 0.9922 44: 0.9946 45: 1.0041 46: 0.9990 47: 1.0013 48: 0.9977 49: 0.9961 50: 1.0110  0: 3.3368  1: 0.7769 14.) SelfConsistentStep 14.) Difference between steps: 0.01203 15.) DeterminSpectralFunctions ; lambda = -54.77301394394503 -1.368835439346626 Found lorentz at 14 0.637959 lm= 0.637953 0.00157683 -4.52963e-18 lp= 0.637956 0.00157685 -0.845139 r- 0.0154882 Found lorentz at 15 1.1804 lm= 1.18039 0.00281546 -2.53652e-18 lp= 1.1804 0.00281555 -0.845091 r- 0.111056 Found lorentz at 16 1.60841 lm= 1.60831 0.00481757 -1.50527e-18 lp= 1.60836 0.00481933 -0.851796 r- 0.188615 Found lorentz at 17 1.23128 lm= 1.23123 0.00536603 -1.32873e-18 lp= 1.23126 0.00536641 -0.844436 r- 0.211838 Found lorentz at 18 1.4607 lm= 1.46054 0.00655453 -9.5997e-19 lp= 1.46062 0.00655786 -0.793518 r- 0.275516 Found lorentz at 19 1.96046 lm= 1.96048 0.00692089 -1.09725e-18 lp= 1.96047 0.00692093 -0.871435 r- 0.264733 Found lorentz at 20 1.56622 lm= 1.56586 0.00797418 -8.49861e-19 lp= 1.56604 0.00798887 -0.824306 r- 0.323225 Found lorentz at 21 1.79051 lm= 1.78957 0.0136615 -5.29146e-19 lp= 1.79004 0.0137176 -0.852724 r- 0.536855 Found lorentz at 22 1.99075 lm= 1.99082 0.0104529 -6.8335e-19 lp= 1.99079 0.0104533 -0.845187 r- 0.412274 Found lorentz at 24 2.17313 lm= 2.17288 0.018078 -3.68556e-19 lp= 2.173 0.018081 -0.816353 r- 0.738317 Found lorentz at 27 2.29719 lm= 2.29703 0.00797812 -8.72323e-19 lp= 2.29711 0.00798099 -0.83445 r- 0.318845 Found lorentz at 28 2.38916 lm= 2.38882 0.0127293 -5.50354e-19 lp= 2.38899 0.0127371 -0.837362 r- 0.507121 Q = 7.999999999997612 n0=0.01043323445846825 n1=0.001071604491782783 n2=4.540768079357594e-05 n3=0.00091511333714515 n4=2.26043598124776e-05 n5=0.0006082812856519936 n6=3.419681859552738e-05 n7=0.00117195880652151 n8=0.0002540477927375772 n9=4.147094914743699e-05 n10=6.896341459900386e-06 n11=2.146245145486785e-05 n12=1.291625544827686e-05 n13=0.8527868206067255 n14=0.0008855657947314857 n15=0.0003517500544433361 n16=0.000135636338902923 n17=0.0003069808338670018 n18=0.0001411827305007569 n19=6.160387252822113e-05 n20=0.0002783740536948789 n21=0.0001476690004943795 n22=6.510497109179421e-05 n23=0.0002360956097021189 n24=0.0001984350598954091 n25=0.0002126161809452347 n26=0.0002813696489826001 n27=4.668331534706483e-05 n28=6.936759341880243e-05 n29=0.0007841439010308296 n30=0.0001193780279235248 n31=0.02844266903179444 n32=0.01375939528161853 n33=0.008931158663595401 n34=0.006268715043287185 n35=0.003732494076726359 n36=0.00330195156805633 n37=0.006159655633426128 n38=0.001045057235465879 n39=0.001611767812598537 n40=0.0008579082813084488 n41=0.0001716872681068386 n42=0.002206149767813137 n43=0.01658720576234033 n44=0.001139367768268284 n45=0.003574721001904077 n46=0.008134434952396985 n47=0.01206382285220994 n48=0.00111292322306251 n49=0.008628064810869323 n50=0.0005228773419061176 Q is here equal to 7.999999999997612 15.) nd: 4.113612832347735 Norm of Spectral functions:  0: 1.0010  1: 1.0021  2: 1.0077  3: 0.9982  4: 0.9998  5: 1.0019  6: 1.0021  7: 1.0006  8: 0.9970  9: 1.0014 10: 1.0014 11: 0.9985 12: 0.9819 13: 1.0063 14: 0.9903 15: 0.9987 16: 0.9927 17: 1.0016 18: 0.9937 19: 0.9984 20: 0.9980 21: 1.0015 22: 0.9982 23: 1.0008 24: 0.9994 25: 0.9990 26: 1.0014 27: 0.9979 28: 1.0003 29: 0.6440 30: 0.9248 31: 1.0002 32: 1.0508 33: 1.0041 34: 0.9508 35: 0.9612 36: 0.9856 37: 1.0503 38: 1.0005 39: 0.9991 40: 1.0139 41: 1.0059 42: 1.0031 43: 0.9923 44: 0.9945 45: 1.0042 46: 0.9990 47: 1.0014 48: 0.9978 49: 0.9996 50: 1.0005  0: 3.3368  1: 0.7768 15.) SelfConsistentStep 15.) Difference between steps: 0.007831 16.) DeterminSpectralFunctions ; lambda = -54.7730634227247 -1.368884918126298 Found lorentz at 14 0.638322 lm= 0.638315 0.00158147 -4.51714e-18 lp= 0.638318 0.00158149 -0.845214 r- 0.0155324 Found lorentz at 15 1.1813 lm= 1.18128 0.00282141 -2.5321e-18 lp= 1.18129 0.0028215 -0.845247 r- 0.11127 Found lorentz at 16 1.61034 lm= 1.61024 0.00483811 -1.4996e-18 lp= 1.61029 0.00483985 -0.851995 r- 0.189373 Found lorentz at 17 1.23189 lm= 1.23184 0.00537722 -1.32642e-18 lp= 1.23187 0.00537761 -0.844581 r- 0.212244 Found lorentz at 18 1.46105 lm= 1.46089 0.00655528 -9.60754e-19 lp= 1.46097 0.00655857 -0.793885 r- 0.275418 Found lorentz at 19 1.96311 lm= 1.96313 0.00693729 -1.09619e-18 lp= 1.96312 0.00693732 -0.872045 r- 0.265175 Found lorentz at 20 1.56728 lm= 1.56692 0.00798849 -8.49058e-19 lp= 1.5671 0.00800293 -0.824635 r- 0.323661 Found lorentz at 21 1.79189 lm= 1.79096 0.0136459 -5.28844e-19 lp= 1.79142 0.0137017 -0.851984 r- 0.536697 Found lorentz at 22 1.99214 lm= 1.99221 0.0104795 -6.82525e-19 lp= 1.99217 0.01048 -0.845752 r- 0.413048 Found lorentz at 24 2.17374 lm= 2.1735 0.0180281 -3.69614e-19 lp= 2.17362 0.0180307 -0.816382 r- 0.736232 Found lorentz at 27 2.29878 lm= 2.29862 0.00798399 -8.72045e-19 lp= 2.2987 0.00798686 -0.834624 r- 0.319013 Found lorentz at 28 2.39101 lm= 2.39067 0.0127411 -5.50256e-19 lp= 2.39084 0.0127489 -0.837675 r- 0.507402 Q = 7.999999999996105 n0=0.01042203543059533 n1=0.001070021611852397 n2=4.534455123146572e-05 n3=0.0009145306777706085 n4=2.25717722305092e-05 n5=0.0006076339112895932 n6=3.417390022705594e-05 n7=0.001170150396666871 n8=0.000253710763711537 n9=4.141756989863897e-05 n10=6.890439111404337e-06 n11=2.143606242536218e-05 n12=1.292005940691311e-05 n13=0.8528186669263473 n14=0.0008845430782380259 n15=0.0003513090789392854 n16=0.0001354298482968886 n17=0.0003067137541187209 n18=0.0001410728995005093 n19=6.151062277344071e-05 n20=0.0002781387163034743 n21=0.0001474935528798146 n22=6.503433844117457e-05 n23=0.0002358853534653103 n24=0.0001983006448724478 n25=0.0002124272512850684 n26=0.0002811286377724581 n27=4.662457888038555e-05 n28=6.927343477871073e-05 n29=0.0007831907427773095 n30=0.0001192068255539244 n31=0.02844133693569324 n32=0.01375800351195207 n33=0.008930298706388225 n34=0.006268440344467528 n35=0.00373233464204576 n36=0.003301369045792635 n37=0.006159293520818019 n38=0.001044870705425516 n39=0.00161159248688565 n40=0.0008578341828538659 n41=0.000171655419181335 n42=0.002205818286650305 n43=0.01658536855918366 n44=0.001139216278026354 n45=0.003574407203233048 n46=0.008133904877168068 n47=0.01206278145522594 n48=0.001112802922725404 n49=0.008627094116110318 n50=0.0005227893685308528 Q is here equal to 7.999999999996105 16.) nd: 4.11361837542194 Norm of Spectral functions:  0: 1.0010  1: 1.0021  2: 1.0077  3: 0.9982  4: 0.9999  5: 1.0018  6: 1.0021  7: 1.0004  8: 0.9971  9: 1.0013 10: 1.0014 11: 0.9990 12: 0.9834 13: 1.0063 14: 0.9905 15: 0.9977 16: 0.9943 17: 1.0017 18: 0.9939 19: 0.9987 20: 0.9975 21: 1.0004 22: 0.9980 23: 1.0007 24: 0.9994 25: 0.9990 26: 1.0015 27: 0.9975 28: 1.0000 29: 0.6640 30: 0.9232 31: 1.0003 32: 1.0505 33: 1.0048 34: 0.9513 35: 0.9600 36: 0.9854 37: 1.0497 38: 1.0002 39: 0.9993 40: 1.0146 41: 1.0062 42: 1.0032 43: 0.9923 44: 0.9945 45: 1.0043 46: 0.9990 47: 1.0014 48: 0.9978 49: 1.0009 50: 0.9961  0: 3.3368  1: 0.7768 16.) SelfConsistentStep 16.) Difference between steps: 0.004225 17.) DeterminSpectralFunctions ; lambda = -54.77309612141205 -1.36891761681364 Found lorentz at 14 0.638663 lm= 0.638656 0.00158461 -4.50902e-18 lp= 0.638659 0.00158464 -0.845293 r- 0.0155619 Found lorentz at 15 1.18211 lm= 1.1821 0.00282515 -2.52969e-18 lp= 1.1821 0.00282524 -0.845403 r- 0.111397 Found lorentz at 16 1.61208 lm= 1.61199 0.004852 -1.49602e-18 lp= 1.61204 0.00485371 -0.852193 r- 0.189871 Found lorentz at 17 1.23245 lm= 1.2324 0.00538403 -1.32518e-18 lp= 1.23243 0.00538441 -0.84472 r- 0.212477 Found lorentz at 18 1.46136 lm= 1.46121 0.00655021 -9.62412e-19 lp= 1.46129 0.00655348 -0.79426 r- 0.275074 Found lorentz at 19 1.96548 lm= 1.96549 0.00695173 -1.09539e-18 lp= 1.96549 0.00695175 -0.872636 r- 0.265547 Found lorentz at 20 1.56825 lm= 1.56789 0.00799297 -8.49294e-19 lp= 1.56807 0.00800713 -0.824959 r- 0.3237 Found lorentz at 21 1.79315 lm= 1.79223 0.0136117 -5.29241e-19 lp= 1.79269 0.0136669 -0.851217 r- 0.535813 Found lorentz at 22 1.99338 lm= 1.99345 0.0105053 -6.81804e-19 lp= 1.99341 0.0105057 -0.846342 r- 0.413773 Found lorentz at 24 2.17428 lm= 2.17407 0.0179826 -3.70635e-19 lp= 2.17417 0.0179848 -0.816464 r- 0.734281 Found lorentz at 27 2.30021 lm= 2.30005 0.00798338 -8.72459e-19 lp= 2.30013 0.00798623 -0.834788 r- 0.318925 Found lorentz at 28 2.39269 lm= 2.39235 0.0127424 -5.50575e-19 lp= 2.39252 0.0127502 -0.83796 r- 0.50728 Q = 8.000000000004064 n0=0.0104266138238006 n1=0.00107048715330556 n2=4.535765417124909e-05 n3=0.0009146977714301966 n4=2.258329708989865e-05 n5=0.0006078308000120072 n6=3.41804134668312e-05 n7=0.001170768306715715 n8=0.0002538095000987727 n9=4.143302038500282e-05 n10=6.892239970512409e-06 n11=2.144271293439227e-05 n12=1.29277891955187e-05 n13=0.8528161916926429 n14=0.0008835532023669794 n15=0.0003508691556873967 n16=0.0001352269802956842 n17=0.0003064353659796771 n18=0.0001409511910319744 n19=6.141900317016105e-05 n20=0.0002778545090809744 n21=0.0001473224233038201 n22=6.4967915090088e-05 n23=0.0002356601753048852 n24=0.0001981309248465099 n25=0.0002122299638028192 n26=0.0002808384537596718 n27=4.656891543230864e-05 n28=6.918630497229823e-05 n29=0.0007822278065032311 n30=0.0001190464670758865 n31=0.02844171246113606 n32=0.01375776923448102 n33=0.008930227652255105 n34=0.006268490644738341 n35=0.003732379481952647 n36=0.003301207944540289 n37=0.006159267325742217 n38=0.001044824568235839 n39=0.00161154298016022 n40=0.0008578396110847426 n41=0.00017164292403689 n42=0.002205789305177674 n43=0.01658594569252467 n44=0.001139211229615342 n45=0.00357444952590525 n46=0.008134061011669571 n47=0.01206314341601809 n48=0.001112822923973432 n49=0.008627230591130994 n50=0.0005227365426982254 Q is here equal to 8.000000000004064 17.) nd: 4.1136132705845 Norm of Spectral functions:  0: 1.0010  1: 1.0021  2: 1.0077  3: 0.9982  4: 0.9999  5: 1.0018  6: 1.0021  7: 1.0005  8: 0.9971  9: 1.0013 10: 1.0014 11: 0.9989 12: 0.9832 13: 1.0063 14: 0.9907 15: 0.9960 16: 0.9961 17: 1.0018 18: 0.9942 19: 0.9991 20: 0.9976 21: 0.9995 22: 0.9980 23: 1.0007 24: 0.9993 25: 0.9990 26: 1.0015 27: 0.9975 28: 0.9998 29: 0.6841 30: 0.9245 31: 1.0003 32: 1.0505 33: 1.0047 34: 0.9512 35: 0.9602 36: 0.9855 37: 1.0496 38: 1.0003 39: 0.9992 40: 1.0143 41: 1.0061 42: 1.0032 43: 0.9923 44: 0.9945 45: 1.0042 46: 0.9990 47: 1.0014 48: 0.9978 49: 1.0006 50: 0.9970  0: 3.3368  1: 0.7768 17.) SelfConsistentStep 17.) Difference between steps: 0.006158 18.) DeterminSpectralFunctions ; lambda = -54.77310687082664 -1.368928366228232 Found lorentz at 14 0.63884 lm= 0.638834 0.00158681 -4.50321e-18 lp= 0.638837 0.00158684 -0.845334 r- 0.0155827 Found lorentz at 15 1.18254 lm= 1.18252 0.00282751 -2.52806e-18 lp= 1.18253 0.0028276 -0.845484 r- 0.11148 Found lorentz at 16 1.61301 lm= 1.61291 0.00485963 -1.49402e-18 lp= 1.61296 0.00486133 -0.852292 r- 0.190147 Found lorentz at 17 1.23276 lm= 1.23271 0.00538858 -1.32429e-18 lp= 1.23273 0.00538897 -0.844795 r- 0.212638 Found lorentz at 18 1.46154 lm= 1.46138 0.0065494 -9.6301e-19 lp= 1.46146 0.00655264 -0.794456 r- 0.274971 Found lorentz at 19 1.96675 lm= 1.96676 0.00695926 -1.09498e-18 lp= 1.96675 0.00695928 -0.872941 r- 0.265741 Found lorentz at 20 1.56877 lm= 1.56841 0.00799694 -8.4924e-19 lp= 1.56859 0.00801096 -0.825127 r- 0.323788 Found lorentz at 21 1.79382 lm= 1.79289 0.013598 -5.29307e-19 lp= 1.79335 0.013653 -0.850834 r- 0.535507 Found lorentz at 22 1.99404 lm= 1.99411 0.0105175 -6.81482e-19 lp= 1.99408 0.010518 -0.846637 r- 0.414113 Found lorentz at 24 2.17457 lm= 2.17437 0.0179556 -3.71219e-19 lp= 2.17447 0.0179576 -0.816489 r- 0.733147 Found lorentz at 27 2.30097 lm= 2.30081 0.00798319 -8.72664e-19 lp= 2.30089 0.00798602 -0.834876 r- 0.318883 Found lorentz at 28 2.39358 lm= 2.39324 0.0127445 -5.50693e-19 lp= 2.39341 0.0127522 -0.838116 r- 0.507266 Q = 7.999999999998652 n0=0.01044059751671714 n1=0.001072217108945099 n2=4.541962472737204e-05 n3=0.0009154110050352993 n4=2.262263570475428e-05 n5=0.0006085854182570777 n6=3.420840532812441e-05 n7=0.0011728902441539 n8=0.0002541861925612535 n9=4.14931179743657e-05 n10=6.899517340085506e-06 n11=2.147085076516074e-05 n12=1.293920739662546e-05 n13=0.8527918321977287 n14=0.0008830641834402493 n15=0.0003506559862353288 n16=0.0001351272479331399 n17=0.0003063025080326294 n18=0.0001408959187024597 n19=6.137401901399472e-05 n20=0.0002777309296796025 n21=0.0001472377241460855 n22=6.493387111176193e-05 n23=0.0002355564034382494 n24=0.0001980597363390665 n25=0.0002121374636272753 n26=0.0002807131879060297 n27=4.654063144613537e-05 n28=6.914176251819763e-05 n29=0.0007817635440727643 n30=0.0001189641960213017 n31=0.02844275928853512 n32=0.01375805111677848 n33=0.008930505128515153 n34=0.006268668775868871 n35=0.003732503010015016 n36=0.003301261719232661 n37=0.006159379340260256 n38=0.001044851103876623 n39=0.001611549942826727 n40=0.0008578844518422461 n41=0.0001716402938032246 n42=0.002205919572180583 n43=0.01658777515765701 n44=0.001139284426161033 n45=0.003574665481489584 n46=0.008134542668282453 n47=0.01206421211842744 n48=0.001112915704480858 n49=0.008627955740601946 n50=0.0005227026028655091 Q is here equal to 7.999999999998652 18.) nd: 4.113600086798794 Norm of Spectral functions:  0: 1.0010  1: 1.0021  2: 1.0077  3: 0.9982  4: 0.9998  5: 1.0019  6: 1.0021  7: 1.0007  8: 0.9970  9: 1.0014 10: 1.0013 11: 0.9983 12: 0.9820 13: 1.0063 14: 0.9907 15: 0.9952 16: 0.9971 17: 1.0018 18: 0.9943 19: 0.9993 20: 0.9980 21: 0.9991 22: 0.9980 23: 1.0006 24: 0.9993 25: 0.9990 26: 1.0013 27: 0.9976 28: 0.9997 29: 0.6958 30: 0.9263 31: 1.0003 32: 1.0509 33: 1.0039 34: 0.9508 35: 0.9613 36: 0.9858 37: 1.0499 38: 1.0006 39: 0.9991 40: 1.0135 41: 1.0057 42: 1.0031 43: 0.9923 44: 0.9945 45: 1.0041 46: 0.9990 47: 1.0014 48: 0.9977 49: 0.9992 50: 1.0013  0: 3.3368  1: 0.7768 18.) SelfConsistentStep 18.) Difference between steps: 0.005333 19.) DeterminSpectralFunctions ; lambda = -54.7730997929002 -1.368921288301792 Found lorentz at 14 0.638826 lm= 0.638819 0.00158843 -4.49857e-18 lp= 0.638823 0.00158846 -0.84533 r- 0.0155987 Found lorentz at 15 1.18252 lm= 1.1825 0.00282903 -2.52663e-18 lp= 1.18251 0.00282912 -0.845473 r- 0.111541 Found lorentz at 16 1.61298 lm= 1.61288 0.00486236 -1.49311e-18 lp= 1.61293 0.00486406 -0.852272 r- 0.190258 Found lorentz at 17 1.23276 lm= 1.23271 0.00539207 -1.32343e-18 lp= 1.23273 0.00539245 -0.844793 r- 0.212776 Found lorentz at 18 1.46154 lm= 1.46139 0.00655578 -9.62007e-19 lp= 1.46147 0.00655904 -0.79443 r- 0.275249 Found lorentz at 19 1.96675 lm= 1.96677 0.00695889 -1.09495e-18 lp= 1.96676 0.00695892 -0.872907 r- 0.265738 Found lorentz at 20 1.56876 lm= 1.5684 0.0080044 -8.48407e-19 lp= 1.56858 0.00801846 -0.825109 r- 0.324098 Found lorentz at 21 1.7938 lm= 1.79287 0.0136158 -5.28725e-19 lp= 1.79333 0.013671 -0.850929 r- 0.536155 Found lorentz at 22 1.99404 lm= 1.99412 0.0105142 -6.81572e-19 lp= 1.99408 0.0105147 -0.84656 r- 0.414021 Found lorentz at 24 2.17458 lm= 2.17437 0.0179508 -3.71261e-19 lp= 2.17448 0.0179529 -0.816427 r- 0.73301 Found lorentz at 27 2.30097 lm= 2.30081 0.00798617 -8.7232e-19 lp= 2.30089 0.00798902 -0.834868 r- 0.319006 Found lorentz at 28 2.39355 lm= 2.39321 0.0127514 -5.50402e-19 lp= 2.39338 0.0127591 -0.838123 r- 0.507537 Q = 8.000000000000913 n0=0.0104554954861642 n1=0.0010741089456206 n2=4.548935028747309e-05 n3=0.0009162241844228176 n4=2.266543575484426e-05 n5=0.0006094233493578584 n6=3.424038252719518e-05 n7=0.001175192499008596 n8=0.0002546015210998781 n9=4.155965331557067e-05 n10=6.907755672936388e-06 n11=2.150228068586493e-05 n12=1.295063731779452e-05 n13=0.8527631071139229 n14=0.0008831660497228111 n15=0.0003507155162548967 n16=0.000135150702817707 n17=0.0003063505976473146 n18=0.0001409249136197041 n19=6.138477395124664e-05 n20=0.0002778182919597961 n21=0.0001472564481776585 n22=6.493822408851635e-05 n23=0.0002356039696375166 n24=0.0001981195464508887 n25=0.0002121740930961906 n26=0.0002808038896159652 n27=4.654471361869026e-05 n28=6.914643985079665e-05 n29=0.0007819075681150743 n30=0.000118974261503438 n31=0.0284436229027992 n32=0.01375835308737699 n33=0.00893078804787505 n34=0.006268811551800434 n35=0.003732601782944374 n36=0.003301355905891033 n37=0.006159473899252509 n38=0.001044890632315147 n39=0.001611563329471058 n40=0.0008579284927039194 n41=0.0001716403918772486 n42=0.002206066038483665 n43=0.0165895862863822 n44=0.001139364183510996 n45=0.003574876295195707 n46=0.008134990702519622 n47=0.01206524659983186 n48=0.001113010265989439 n49=0.008628700385515978 n50=0.0005226806229767486 Q is here equal to 8.000000000000913 19.) nd: 4.113585189923477 Norm of Spectral functions:  0: 1.0010  1: 1.0021  2: 1.0077  3: 0.9982  4: 0.9995  5: 1.0019  6: 1.0020  7: 1.0010  8: 0.9969  9: 1.0014 10: 1.0013 11: 0.9977 12: 0.9811 13: 1.0062 14: 0.9907 15: 0.9953 16: 0.9970 17: 1.0018 18: 0.9943 19: 0.9993 20: 0.9980 21: 0.9991 22: 0.9980 23: 1.0006 24: 0.9993 25: 0.9990 26: 1.0013 27: 0.9976 28: 0.9997 29: 0.6957 30: 0.9264 31: 1.0003 32: 1.0512 33: 1.0032 34: 0.9504 35: 0.9626 36: 0.9862 37: 1.0502 38: 1.0009 39: 0.9990 40: 1.0128 41: 1.0054 42: 1.0029 43: 0.9922 44: 0.9946 45: 1.0039 46: 0.9990 47: 1.0013 48: 0.9977 49: 0.9976 50: 1.0062  0: 3.3368  1: 0.7768 19.) SelfConsistentStep 19.) Difference between steps: 0.004186 20.) DeterminSpectralFunctions ; lambda = -54.77308011336324 -1.36890160876483 Found lorentz at 14 0.638682 lm= 0.638675 0.00158967 -4.49468e-18 lp= 0.638679 0.0015897 -0.845294 r- 0.0156115 Found lorentz at 15 1.1822 lm= 1.18218 0.00283005 -2.52529e-18 lp= 1.18219 0.00283014 -0.8454 r- 0.111591 Found lorentz at 16 1.61229 lm= 1.61219 0.00486188 -1.49291e-18 lp= 1.61224 0.00486359 -0.852174 r- 0.190262 Found lorentz at 17 1.23256 lm= 1.23251 0.00539495 -1.32256e-18 lp= 1.23254 0.00539533 -0.84474 r- 0.212903 Found lorentz at 18 1.46144 lm= 1.46128 0.00656722 -9.59898e-19 lp= 1.46136 0.00657051 -0.794253 r- 0.275792 Found lorentz at 19 1.96588 lm= 1.9659 0.00695346 -1.09513e-18 lp= 1.96589 0.00695349 -0.87264 r- 0.265612 Found lorentz at 20 1.56839 lm= 1.56803 0.00801471 -8.47001e-19 lp= 1.56821 0.00802893 -0.824966 r- 0.324579 Found lorentz at 21 1.79331 lm= 1.79238 0.0136547 -5.27722e-19 lp= 1.79284 0.0137104 -0.85135 r- 0.537438 Found lorentz at 22 1.9936 lm= 1.99367 0.0105008 -6.81915e-19 lp= 1.99363 0.0105013 -0.846234 r- 0.413653 Found lorentz at 24 2.1744 lm= 2.17418 0.0179624 -3.7091e-19 lp= 2.17429 0.0179647 -0.816312 r- 0.733599 Found lorentz at 27 2.30045 lm= 2.30029 0.00799162 -8.71569e-19 lp= 2.30037 0.00799448 -0.834794 r- 0.319252 Found lorentz at 28 2.39288 lm= 2.39255 0.0127619 -5.4982e-19 lp= 2.39271 0.0127696 -0.838024 r- 0.508015 Q = 8.000000000003022 n0=0.01046428538012526 n1=0.001075228846170511 n2=4.553062782694488e-05 n3=0.0009167011528849012 n4=2.26908832341144e-05 n5=0.0006099183265358608 n6=3.42591985897494e-05 n7=0.001176556639716283 n8=0.0002548472828205777 n9=4.159903541652551e-05 n10=6.912625359340625e-06 n11=2.152087361026687e-05 n12=1.295771490392689e-05 n13=0.8527450037472414 n14=0.0008836580264517795 n15=0.0003509558656770084 n16=0.0001352564326771702 n17=0.000306519115144123 n18=0.0001410094797175497 n19=6.143286590162624e-05 n20=0.0002780456846310793 n21=0.0001473442225310711 n22=6.49685234393532e-05 n23=0.0002357515049590032 n24=0.0001982658464456685 n25=0.0002122960253768128 n26=0.0002810380677943983 n27=4.65705618932671e-05 n28=6.91839961471633e-05 n29=0.0007824581848427824 n30=0.0001190469083855739 n31=0.02844387597198394 n32=0.01375840249714885 n33=0.008930870318635648 n34=0.006268835420242625 n35=0.00373262369044549 n36=0.003301379633772893 n37=0.006159470720172819 n38=0.001044904086894705 n39=0.001611555777220707 n40=0.000857946352336653 n41=0.0001716389932465666 n42=0.002206131313038615 n43=0.01659049566666527 n44=0.001139400268896642 n45=0.003574965575236013 n46=0.008135174276570175 n47=0.01206573888404485 n48=0.001113055416716884 n49=0.008629055534152901 n50=0.000522665956126272 Q is here equal to 8.000000000003022 20.) nd: 4.113575177766353 Norm of Spectral functions:  0: 1.0010  1: 1.0021  2: 1.0077  3: 0.9982  4: 0.9995  5: 1.0019  6: 1.0019  7: 1.0012  8: 0.9969  9: 1.0014 10: 1.0013 11: 0.9973 12: 0.9807 13: 1.0062 14: 0.9907 15: 0.9959 16: 0.9963 17: 1.0018 18: 0.9942 19: 0.9992 20: 0.9977 21: 0.9995 22: 0.9980 23: 1.0006 24: 0.9993 25: 0.9990 26: 1.0014 27: 0.9975 28: 0.9998 29: 0.6874 30: 0.9252 31: 1.0003 32: 1.0514 33: 1.0027 34: 0.9502 35: 0.9634 36: 0.9864 37: 1.0504 38: 1.0011 39: 0.9989 40: 1.0124 41: 1.0052 42: 1.0029 43: 0.9922 44: 0.9946 45: 1.0039 46: 0.9990 47: 1.0013 48: 0.9977 49: 0.9966 50: 1.0092  0: 3.3368  1: 0.7768 20.) SelfConsistentStep 20.) Difference between steps: 0.001614 21.) DeterminSpectralFunctions ; lambda = -54.77305856063204 -1.368880056033632 Found lorentz at 14 0.638516 lm= 0.63851 0.00159059 -4.49166e-18 lp= 0.638513 0.00159061 -0.845253 r- 0.0156213 Found lorentz at 15 1.18183 lm= 1.18181 0.00283074 -2.52417e-18 lp= 1.18182 0.00283083 -0.845316 r- 0.111629 Found lorentz at 16 1.61147 lm= 1.61138 0.00486015 -1.49304e-18 lp= 1.61143 0.00486189 -0.852063 r- 0.19022 Found lorentz at 17 1.23232 lm= 1.23227 0.00539716 -1.32182e-18 lp= 1.2323 0.00539754 -0.844677 r- 0.213007 Found lorentz at 18 1.46131 lm= 1.46115 0.0065787 -9.57725e-19 lp= 1.46123 0.00658203 -0.794049 r- 0.276346 Found lorentz at 19 1.96483 lm= 1.96485 0.00694727 -1.09533e-18 lp= 1.96484 0.00694731 -0.87233 r- 0.26547 Found lorentz at 20 1.56796 lm= 1.5676 0.0080243 -8.45627e-19 lp= 1.56778 0.0080387 -0.824801 r- 0.325041 Found lorentz at 21 1.79273 lm= 1.79179 0.0136947 -5.26743e-19 lp= 1.79226 0.013751 -0.851822 r- 0.538734 Found lorentz at 22 1.99306 lm= 1.99313 0.010486 -6.8229e-19 lp= 1.99309 0.0104865 -0.84587 r- 0.413248 Found lorentz at 24 2.17418 lm= 2.17395 0.0179784 -3.70471e-19 lp= 2.17406 0.0179809 -0.8162 r- 0.734366 Found lorentz at 27 2.29982 lm= 2.29966 0.00799699 -8.70801e-19 lp= 2.29974 0.00799987 -0.834708 r- 0.319501 Found lorentz at 28 2.3921 lm= 2.39176 0.0127719 -5.49227e-19 lp= 2.39193 0.0127797 -0.837903 r- 0.50849 Q = 7.999999999998301 n0=0.01046481757211969 n1=0.001075284178422294 n2=4.553195582317973e-05 n3=0.0009167048013667648 n4=2.269244935160744e-05 n5=0.0006099367575978665 n6=3.425944970068913e-05 n7=0.001176633854543598 n8=0.0002548582082738928 n9=4.160071764865884e-05 n10=6.912759292880632e-06 n11=2.152154797130461e-05 n12=1.2959148750907e-05 n13=0.8527429237107035 n14=0.0008842067028483768 n15=0.0003512209771394844 n16=0.0001353743257103109 n17=0.0003067023392596457 n18=0.0001410996741757232 n19=6.148651706794223e-05 n20=0.0002782856157189847 n21=0.0001474421088315752 n22=6.500303335379553e-05 n23=0.000235910152275211 n24=0.0001984187008200754 n25=0.0002124280337996801 n26=0.0002812850139758793 n27=4.659991256662632e-05 n28=6.922705914377319e-05 n29=0.0007830637681261933 n30=0.0001191300305285285 n31=0.02844354066696905 n32=0.01375817890241467 n33=0.008930731749151561 n34=0.006268749285312181 n35=0.003732573996973512 n36=0.003301310754977131 n37=0.00615937664705965 n38=0.001044883271313116 n39=0.001611525907772802 n40=0.0008579347329178929 n41=0.0001716352779521439 n42=0.002206095363866812 n43=0.01659032763143779 n44=0.001139382627192112 n45=0.003574917215212926 n46=0.008135069603399792 n47=0.0120656035379185 n48=0.001113041330988525 n49=0.008628942660911729 n50=0.0005226577593494206 Q is here equal to 7.999999999998301 21.) nd: 4.113572765522229 Norm of Spectral functions:  0: 1.0010  1: 1.0021  2: 1.0077  3: 0.9982  4: 0.9995  5: 1.0019  6: 1.0019  7: 1.0012  8: 0.9969  9: 1.0014 10: 1.0013 11: 0.9972 12: 0.9807 13: 1.0062 14: 0.9906 15: 0.9966 16: 0.9955 17: 1.0018 18: 0.9941 19: 0.9990 20: 0.9975 21: 0.9999 22: 0.9979 23: 1.0007 24: 0.9994 25: 0.9990 26: 1.0015 27: 0.9975 28: 0.9999 29: 0.6780 30: 0.9243 31: 1.0003 32: 1.0514 33: 1.0026 34: 0.9501 35: 0.9634 36: 0.9864 37: 1.0504 38: 1.0011 39: 0.9989 40: 1.0123 41: 1.0051 42: 1.0029 43: 0.9922 44: 0.9946 45: 1.0038 46: 0.9990 47: 1.0013 48: 0.9977 49: 0.9965 50: 1.0093  0: 3.3368  1: 0.7768 21.) SelfConsistentStep 21.) Difference between steps: 0.00262 22.) DeterminSpectralFunctions ; lambda = -54.7730456038654 -1.368867099266993 Found lorentz at 14 0.638415 lm= 0.638408 0.0015912 -4.48966e-18 lp= 0.638411 0.00159122 -0.845227 r- 0.0156277 Found lorentz at 15 1.18159 lm= 1.18158 0.0028312 -2.52345e-18 lp= 1.18159 0.00283129 -0.845264 r- 0.111654 Found lorentz at 16 1.61097 lm= 1.61087 0.00485905 -1.49313e-18 lp= 1.61092 0.0048608 -0.851993 r- 0.190193 Found lorentz at 17 1.23218 lm= 1.23213 0.00539857 -1.32135e-18 lp= 1.23215 0.00539895 -0.844637 r- 0.213072 Found lorentz at 18 1.46123 lm= 1.46107 0.00658595 -9.56362e-19 lp= 1.46115 0.0065893 -0.793922 r- 0.276696 Found lorentz at 19 1.96418 lm= 1.9642 0.00694348 -1.09544e-18 lp= 1.96419 0.00694352 -0.872137 r- 0.265384 Found lorentz at 20 1.56769 lm= 1.56733 0.00803031 -8.44766e-19 lp= 1.56751 0.00804482 -0.824697 r- 0.325331 Found lorentz at 21 1.79238 lm= 1.79143 0.0137201 -5.26121e-19 lp= 1.7919 0.0137767 -0.852118 r- 0.539556 Found lorentz at 22 1.99272 lm= 1.9928 0.0104766 -6.82534e-19 lp= 1.99276 0.0104771 -0.845642 r- 0.412989 Found lorentz at 24 2.17405 lm= 2.17381 0.0179881 -3.70202e-19 lp= 2.17393 0.0179908 -0.81613 r- 0.734835 Found lorentz at 27 2.29944 lm= 2.29927 0.00800028 -8.7033e-19 lp= 2.29936 0.00800317 -0.834654 r- 0.319653 Found lorentz at 28 2.39162 lm= 2.39128 0.0127783 -5.48854e-19 lp= 2.39145 0.0127861 -0.837828 r- 0.50879 Q = 8.000000000007207 n0=0.01045980656116483 n1=0.00107462696004741 n2=4.550685910393661e-05 n3=0.0009164063150504213 n4=2.267801565998193e-05 n5=0.0006096422091221341 n6=3.42478343992308e-05 n7=0.001175848749470479 n8=0.000254713307282977 n9=4.15774533243131e-05 n10=6.909838540788888e-06 n11=2.151040717797724e-05 n12=1.295701317725214e-05 n13=0.8527522728513482 n14=0.0008845455242534345 n15=0.000351385187809218 n16=0.0001354474319237146 n17=0.0003068151445433799 n18=0.0001411554847846796 n19=6.151977919052919e-05 n20=0.000278434650990593 n21=0.0001475024613281586 n22=6.502410074827579e-05 n23=0.000236008430084621 n24=0.000198513618599564 n25=0.000212509672176598 n26=0.0002814385088744266 n27=4.661794310236719e-05 n28=6.925355232569708e-05 n29=0.0007834386859549151 n30=0.0001191810974741461 n31=0.02844294040251778 n32=0.01375783779925543 n33=0.008930491419880627 n34=0.006268622216203167 n35=0.003732495573359372 n36=0.003301195944140416 n37=0.006159254076703446 n38=0.001044844597710209 n39=0.001611489522702667 n40=0.0008579076133885644 n41=0.0001716308181585955 n42=0.002206002470668164 n43=0.0165895173078581 n44=0.001139334997241585 n45=0.003574795550107829 n46=0.0081348162932075 n47=0.01206511111422812 n48=0.001112993810278041 n49=0.008628565962269831 n50=0.0005226568610861778 Q is here equal to 8.000000000007207 22.) nd: 4.113576072827445 Norm of Spectral functions:  0: 1.0010  1: 1.0021  2: 1.0077  3: 0.9982  4: 0.9995  5: 1.0019  6: 1.0020  7: 1.0011  8: 0.9969  9: 1.0014 10: 1.0013 11: 0.9975 12: 0.9809 13: 1.0063 14: 0.9905 15: 0.9971 16: 0.9949 17: 1.0017 18: 0.9941 19: 0.9988 20: 0.9975 21: 1.0001 22: 0.9979 23: 1.0007 24: 0.9994 25: 0.9990 26: 1.0015 27: 0.9975 28: 0.9999 29: 0.6724 30: 0.9240 31: 1.0003 32: 1.0513 33: 1.0029 34: 0.9503 35: 0.9630 36: 0.9863 37: 1.0503 38: 1.0010 39: 0.9990 40: 1.0126 41: 1.0053 42: 1.0029 43: 0.9922 44: 0.9946 45: 1.0039 46: 0.9990 47: 1.0013 48: 0.9977 49: 0.9971 50: 1.0075  0: 3.3368  1: 0.7768 22.) SelfConsistentStep 22.) Difference between steps: 0.002298 23.) DeterminSpectralFunctions ; lambda = -54.77304424741942 -1.368865742821015 Found lorentz at 14 0.638403 lm= 0.638396 0.00159156 -4.48861e-18 lp= 0.6384 0.00159158 -0.845224 r- 0.0156313 Found lorentz at 15 1.18157 lm= 1.18155 0.00283149 -2.52314e-18 lp= 1.18156 0.00283158 -0.845256 r- 0.111667 Found lorentz at 16 1.61091 lm= 1.61082 0.00485941 -1.49298e-18 lp= 1.61087 0.00486116 -0.851982 r- 0.19021 Found lorentz at 17 1.23217 lm= 1.23212 0.00539922 -1.32117e-18 lp= 1.23214 0.00539961 -0.844632 r- 0.213099 Found lorentz at 18 1.46123 lm= 1.46107 0.00658778 -9.5605e-19 lp= 1.46115 0.00659113 -0.793904 r- 0.27678 Found lorentz at 19 1.96411 lm= 1.96413 0.0069429 -1.09546e-18 lp= 1.96412 0.00694294 -0.872109 r- 0.26537 Found lorentz at 20 1.56767 lm= 1.5673 0.00803221 -8.44529e-19 lp= 1.56748 0.00804674 -0.824681 r- 0.325415 Found lorentz at 21 1.79234 lm= 1.79139 0.0137262 -5.25944e-19 lp= 1.79186 0.0137829 -0.852165 r- 0.539768 Found lorentz at 22 1.99269 lm= 1.99277 0.0104748 -6.8259e-19 lp= 1.99273 0.0104753 -0.845603 r- 0.412936 Found lorentz at 24 2.17404 lm= 2.1738 0.0179882 -3.70182e-19 lp= 2.17392 0.0179909 -0.816111 r- 0.734856 Found lorentz at 27 2.2994 lm= 2.29924 0.008001 -8.70234e-19 lp= 2.29932 0.0080039 -0.834647 r- 0.319685 Found lorentz at 28 2.39156 lm= 2.39123 0.0127802 -5.48763e-19 lp= 2.39139 0.012788 -0.837821 r- 0.50887 Q = 7.999999999998573 n0=0.01045369907815139 n1=0.001073833176034422 n2=4.54770298389789e-05 n3=0.000916062443385718 n4=2.266048447899052e-05 n5=0.0006092925690959911 n6=3.423441683454711e-05 n7=0.001174896781187591 n8=0.000254539703621949 n9=4.15496615697553e-05 n10=6.906425434475275e-06 n11=2.149716663806313e-05 n12=1.295416143195884e-05 n13=0.8527644650272705 n14=0.0008845955853923452 n15=0.0003514113510037695 n16=0.0001354586980378579 n17=0.0003068330819294407 n18=0.0001411654894753129 n19=6.152486812769628e-05 n20=0.0002784631683519921 n21=0.0001475112389980763 n22=6.50265736910455e-05 n23=0.000236025681846946 n24=0.000198532393800827 n25=0.0002125234492949127 n26=0.0002814680941594797 n27=4.66202673983199e-05 n28=6.925687532961144e-05 n29=0.0007834988494713892 n30=0.0001191874857242296 n31=0.02844243195490164 n32=0.0137575564064037 n33=0.008930285610170136 n34=0.006268523519378804 n35=0.003732432735810217 n36=0.003301095561337989 n37=0.006159163447585038 n38=0.00104480977378653 n39=0.00161146265728248 n40=0.0008578825251716347 n41=0.0001716274649105629 n42=0.002205912782601361 n43=0.01658867133027155 n44=0.001139288980245091 n45=0.003574681195891614 n46=0.008134582611957358 n47=0.01206461799333482 n48=0.001112946677367244 n49=0.00862819411138842 n50=0.0005226613831962318 Q is here equal to 7.999999999998573 23.) nd: 4.113581225625288 Norm of Spectral functions:  0: 1.0010  1: 1.0021  2: 1.0077  3: 0.9982  4: 0.9996  5: 1.0019  6: 1.0020  7: 1.0010  8: 0.9970  9: 1.0014 10: 1.0013 11: 0.9978 12: 0.9813 13: 1.0063 14: 0.9905 15: 0.9972 16: 0.9949 17: 1.0017 18: 0.9941 19: 0.9988 20: 0.9975 21: 1.0002 22: 0.9979 23: 1.0007 24: 0.9994 25: 0.9990 26: 1.0015 27: 0.9975 28: 1.0000 29: 0.6718 30: 0.9240 31: 1.0003 32: 1.0512 33: 1.0032 34: 0.9505 35: 0.9625 36: 0.9861 37: 1.0501 38: 1.0009 39: 0.9990 40: 1.0129 41: 1.0054 42: 1.0030 43: 0.9922 44: 0.9946 45: 1.0039 46: 0.9990 47: 1.0013 48: 0.9977 49: 0.9978 50: 1.0054  0: 3.3368  1: 0.7768 23.) SelfConsistentStep 23.) Difference between steps: 0.001834 24.) DeterminSpectralFunctions ; lambda = -54.77305036029672 -1.368871855698316 Found lorentz at 14 0.638454 lm= 0.638448 0.00159174 -4.48823e-18 lp= 0.638451 0.00159176 -0.845236 r- 0.0156329 Found lorentz at 15 1.18169 lm= 1.18167 0.00283167 -2.52313e-18 lp= 1.18168 0.00283176 -0.84528 r- 0.11167 Found lorentz at 16 1.61117 lm= 1.61107 0.0048608 -1.49266e-18 lp= 1.61112 0.00486254 -0.852012 r- 0.190257 Found lorentz at 17 1.23225 lm= 1.2322 0.00539937 -1.3212e-18 lp= 1.23222 0.00539975 -0.844652 r- 0.2131 Found lorentz at 18 1.46127 lm= 1.46111 0.00658576 -9.56487e-19 lp= 1.46119 0.00658911 -0.793963 r- 0.276674 Found lorentz at 19 1.96446 lm= 1.96448 0.00694459 -1.09542e-18 lp= 1.96447 0.00694463 -0.872199 r- 0.265408 Found lorentz at 20 1.56781 lm= 1.56744 0.00803116 -8.4474e-19 lp= 1.56762 0.00804565 -0.824726 r- 0.325352 Found lorentz at 21 1.79252 lm= 1.79158 0.0137183 -5.26092e-19 lp= 1.79205 0.0137748 -0.852035 r- 0.539533 Found lorentz at 22 1.99287 lm= 1.99295 0.0104784 -6.82508e-19 lp= 1.99291 0.0104789 -0.845698 r- 0.413032 Found lorentz at 24 2.17411 lm= 2.17388 0.0179816 -3.70338e-19 lp= 2.174 0.0179842 -0.816129 r- 0.734565 Found lorentz at 27 2.29961 lm= 2.29945 0.00799989 -8.70408e-19 lp= 2.29953 0.00800278 -0.834671 r- 0.319631 Found lorentz at 28 2.39181 lm= 2.39147 0.0127789 -5.48875e-19 lp= 2.39164 0.0127867 -0.837863 r- 0.508792 Q = 7.999999999998628 n0=0.01044976082767813 n1=0.001073320899442088 n2=4.54578436085874e-05 n3=0.0009158435210540949 n4=2.264918250385713e-05 n5=0.0006090682728303429 n6=3.422587821075505e-05 n7=0.001174283014770577 n8=0.0002544280615557092 n9=4.153180671260218e-05 n10=6.904246514464817e-06 n11=2.14886697749811e-05 n12=1.295238525577446e-05 n13=0.8527728200662583 n14=0.0008844421745822335 n15=0.0003513401838956082 n16=0.0001354263461142171 n17=0.0003067845618058523 n18=0.0001411432832371285 n19=6.151010934262798e-05 n20=0.0002784068418697743 n21=0.0001474838135563771 n22=6.501610343907552e-05 n23=0.0002359859176614086 n24=0.0001984975934764777 n25=0.0002124895195767911 n26=0.0002814104377027348 n27=4.661159614202782e-05 n28=6.924393181259894e-05 n29=0.0007833377055559165 n30=0.0001191626349776686 n31=0.02844220948598223 n32=0.01375742905876476 n33=0.00893018864093229 n34=0.00626848516637531 n35=0.003732407283557848 n36=0.003301044460124857 n37=0.006159129978143605 n38=0.001044791685254479 n39=0.001611452085184702 n40=0.0008578698741229926 n41=0.000171626051670233 n42=0.002205864001602922 n43=0.01658819185960208 n44=0.001139264040066826 n45=0.003574622389109434 n46=0.008134466047751993 n47=0.01206434958522313 n48=0.00111292092872252 n49=0.008627992750788419 n50=0.000522667196100653 Q is here equal to 7.999999999998628 24.) nd: 4.11358505795917 Norm of Spectral functions:  0: 1.0010  1: 1.0021  2: 1.0077  3: 0.9982  4: 0.9996  5: 1.0019  6: 1.0020  7: 1.0009  8: 0.9970  9: 1.0014 10: 1.0013 11: 0.9980 12: 0.9815 13: 1.0063 14: 0.9906 15: 0.9969 16: 0.9951 17: 1.0018 18: 0.9941 19: 0.9989 20: 0.9975 21: 1.0000 22: 0.9979 23: 1.0007 24: 0.9994 25: 0.9990 26: 1.0015 27: 0.9975 28: 0.9999 29: 0.6747 30: 0.9241 31: 1.0003 32: 1.0511 33: 1.0034 34: 0.9506 35: 0.9621 36: 0.9861 37: 1.0500 38: 1.0008 39: 0.9991 40: 1.0131 41: 1.0055 42: 1.0030 43: 0.9922 44: 0.9946 45: 1.0039 46: 0.9990 47: 1.0014 48: 0.9977 49: 0.9983 50: 1.0040  0: 3.3368  1: 0.7768 24.) SelfConsistentStep 24.) Difference between steps: 0.0008459 Missing doping : 0 : 0.0826209 1 : 0.018906