Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp susc = Susc.out Ed = [-31.4758,-30.1738] U = 7 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 59 0 0 v 2.79524 0.204764 3 10-2.6184513 15 0 0 16.7321 x 14 0.099233 x 15 0.406199 x 16 0.172963 x 17 3.93821 x 18 3.12979 x 20 0.767186 x 22 1.01586 x 23 0.404356 x 24 0.286389 x 25 1.00812 x 26 3.95936 x 27 0.127758 x 28 3.44981 x 14 9.1226 x 15 6.23778 x 16 3.5573 x 17 0.404985 x 18 2.8802 x 19 4.60324 x 20 2.62273 x 21 1.84585 x 22 4.45886 x 23 0.253437 x 24 4.27354 x 25 4.67964 x 26 29.3457 x 27 0.216552 x 28 1 v 1.93134 1.06866 3 12-2.7380111 14 0 0 1.63693 x 14 15.3432 x 15 0.344237 x 16 3.16148 x 17 3.35789 x 20 1.60324 x 21 2.08949 x 22 4.10945 x 25 0.650685 x 26 15.5076 x 27 1.01968 x 28 1.01772 x 14 0.505258 x 15 8.53995 x 16 5.77196 x 17 0.710875 x 18 0.0444754 x 20 1.6696 x 21 0.659884 x 22 0.0202739 x 23 0.139777 x 24 0.0262103 x 25 8.93633 x 26 42.3635 x 27 12.7701 x 28 2 v 2.7157 0.284296 3 4-1.4890210 10 0 0 3.08076 x 14 6.55328 x 18 0.416192 x 19 0.105178 x 20 0.0482974 x 22 0.274627 x 23 0.026322 x 24 0.373042 x 25 1.06928 x 27 1.1902 x 28 0.106007 x 14 0.95354 x 15 0.0107835 x 18 0.15106 x 20 2.90565 x 22 0.381803 x 23 3.35317 x 24 1.30697 x 25 13.5732 x 27 8.12062 x 28 3 v 1.36521 1.63479 3 14-2.67788 9 11 0 0 0.0491955 x 14 1.90867 x 15 15.1384 x 16 4.67393 x 17 0.106635 x 20 6.46678 x 21 0.0431656 x 26 24.9565 x 27 11.5437 x 28 0.082864 x 14 0.613021 x 15 0.154427 x 16 8.20314 x 17 0.103324 x 20 3.50108 x 21 0.573598 x 22 0.153271 x 25 1.14832 x 26 53.3326 x 27 21.2473 x 28 4 v 2.1086 0.891404 3 10-1.742613 15 0 0 0.027236 x 14 0.296806 x 15 0.936215 x 16 1.67576 x 17 0.89841 x 18 9.44735 x 20 3.81605 x 22 0.00828008 x 23 2.21056 x 24 1.16444 x 25 2.84664 x 26 13.7842 x 27 1.80201 x 28 0.0525201 x 14 0.165663 x 15 0.230594 x 16 0.643502 x 17 0.0232883 x 18 0.0429063 x 19 0.0151199 x 20 6.68088 x 21 0.0526986 x 22 0.120617 x 23 0.304573 x 24 0.531331 x 25 0.282478 x 26 51.694 x 27 10.2457 x 28 5 v 2.15541 0.844591 3 6-1.5543711 13 0 0 3.29163 x 14 2.24151 x 15 2.31285 x 18 1.37919 x 19 0.658518 x 20 0.86339 x 22 0.211719 x 23 2.09353 x 24 1.43237 x 25 5.53158 x 27 3.05125 x 28 0.186169 x 14 0.487138 x 15 0.801319 x 16 0.160806 x 18 0.0636126 x 19 0.675541 x 20 0.785566 x 22 0.0271165 x 23 1.40547 x 24 0.148399 x 25 0.822139 x 26 25.4171 x 27 11.952 x 28 6 v 1.92278 1.07722 3 4-1.5956810 10 0 0 0.160936 x 14 0.659758 x 18 2.91087 x 19 3.04239 x 20 2.4782 x 22 0.446937 x 23 0.171419 x 24 0.266677 x 25 2.67485 x 27 3.49682 x 28 0.00855814 x 14 0.0606677 x 15 0.195944 x 18 0.0837064 x 20 0.0774487 x 22 0.1075 x 23 0.138704 x 24 0.107388 x 25 16.772 x 27 10.1392 x 28 7 v 1.88579 1.11421 3 4-1.5837713 14 0 0 0.0109876 x 14 0.00384593 x 15 1.86495 x 16 0.317197 x 18 0.302199 x 19 0.000963822 x 20 1.38465 x 22 2.08781 x 23 1.29185 x 24 0.847407 x 25 1.18894 x 26 5.27093 x 27 1.8851 x 28 0.000360963 x 14 0.0106177 x 15 0.0361715 x 16 2.30329 x 17 0.0016726 x 18 0.0736266 x 19 0.171519 x 20 0.0991724 x 22 0.000195315 x 23 0.354085 x 24 0.112898 x 25 0.0445495 x 26 17.0359 x 27 7.29912 x 28 8 v 2.29211 0.707889 3 6-1.1630311 13 0 0 4.38352 x 14 1.70258 x 15 1.03069 x 18 1.96893 x 19 0.131524 x 20 0.570118 x 22 1.77202 x 23 1.22021 x 24 0.169896 x 25 6.20875 x 27 3.0891 x 28 0.154522 x 14 1.88988 x 15 2.38321 x 16 0.585001 x 18 0.115559 x 19 0.287321 x 20 0.879562 x 22 0.0219359 x 23 0.0255063 x 24 0.507077 x 25 0.0565679 x 26 31.2212 x 27 5.62534 x 28 9 v 1.77134 1.22866 3 8-1.3274813 14 0 0 1.09619 x 14 6.38531 x 15 0.235205 x 16 0.0419069 x 18 0.164734 x 19 1.67531 x 20 0.938379 x 22 0.288227 x 23 1.2412 x 24 1.76039 x 25 0.134645 x 26 15.29 x 27 4.57772 x 28 0.110013 x 14 0.00130881 x 15 2.95127 x 16 0.291062 x 17 0.0482711 x 18 0.0435603 x 19 0.0542122 x 20 0.00487432 x 22 0.0285951 x 23 0.0435471 x 24 0.0335169 x 25 1.01464 x 26 33.8484 x 27 15.6975 x 28 10 v 1.52484 1.47516 3 4-1.0871310 10 0 0 0.0333953 x 14 0.0155378 x 18 0.120209 x 19 1.04502 x 20 0.812829 x 22 1.50435 x 23 0.0446572 x 24 0.369054 x 25 7.79007 x 27 6.16552 x 28 0.000805742 x 14 0.0194703 x 15 0.0105102 x 18 0.229858 x 20 0.0762911 x 22 0.0855396 x 23 2.71103e-05 x 24 0.0150258 x 25 12.7321 x 27 12.9297 x 28 11 v 1.11742 1.88258 3 8-1.4347213 13 0 0 0.14108 x 14 0.565153 x 15 0.323749 x 16 0.109199 x 18 0.132254 x 19 0.322681 x 20 0.000245649 x 22 0.792098 x 23 0.0458579 x 24 0.0150355 x 25 4.75996 x 26 22.2969 x 27 9.55644 x 28 0.017454 x 14 0.0117377 x 15 0.383236 x 16 1.04083 x 17 0.0684956 x 19 0.000106403 x 20 0.253903 x 22 0.00434025 x 23 0.142938 x 24 0.0140243 x 25 0.640715 x 26 27.727 x 27 18.6345 x 28 12 v 1.24022 1.75978 3 10-1.2389312 15 0 0 0.088135 x 14 1.15392 x 15 4.95446 x 16 0.39947 x 17 0.0778963 x 18 1.11232 x 22 0.364898 x 23 0.0641689 x 24 0.107698 x 25 0.376505 x 26 27.3806 x 27 11.5177 x 28 0.0179876 x 14 0.0193185 x 15 0.109133 x 16 3.46272 x 17 0.0138406 x 18 0.0189394 x 19 0.142607 x 20 0.896051 x 21 0.00960312 x 22 0.0898014 x 23 0.00616221 x 24 0.0906555 x 25 0.0803219 x 26 32.0773 x 27 25.3677 x 28 13 v 1.06924 1.93076 3 264-0.43420315 15 0 0 0.0431023 x 14 0.288899 x 15 5.47165 x 16 21.2751 x 17 1.81456 x 18 1.15983 x 19 5.59982 x 20 26.7325 x 21 4.16043 x 22 5.51787 x 23 4.24461 x 24 9.35112 x 25 19.7837 x 26 620.566 x 27 575.711 x 28 0.0196798 x 14 0.150453 x 15 0.497674 x 16 3.36745 x 17 0.0644667 x 18 0.138684 x 19 0.814725 x 20 17.8271 x 21 0.734226 x 22 0.368666 x 23 0.773821 x 24 0.426668 x 25 3.50178 x 26 624.572 x 27 949.019 x 28 14 v 3.41948 0.580518 4 9-4.308113 16 14 14 11.3459 x 29 0.4535 x 30 0.298512 x 31 0.852699 x 32 0.974844 x 33 0.256311 x 35 0.231951 x 36 0.0904916 x 37 0.0191466 x 39 1.01987 x 40 0.733072 x 42 6.68053 x 43 0.267534 x 44 2.56488 x 29 6.86445 x 30 5.30212 x 31 3.1651 x 32 3.24822 x 33 2.34062 x 34 2.33564 x 35 1.02953 x 36 1.11179 x 37 1.77548 x 38 0.124179 x 39 0.234062 x 40 12.234 x 41 0.011223 x 42 23.9537 x 43 0.479952 x 44 16.7321 x 0 1.63693 x 1 3.08076 x 2 0.0491955 x 3 0.027236 x 4 3.29163 x 5 0.160936 x 6 0.0109876 x 7 4.38352 x 8 1.09619 x 9 0.0333953 x 10 0.14108 x 11 0.088135 x 12 0.0431023 x 13 3.44981 x 0 1.01772 x 1 0.106007 x 2 0.082864 x 3 0.0525201 x 4 0.186169 x 5 0.00855814 x 6 0.000360963 x 7 0.154522 x 8 0.110013 x 9 0.000805742 x 10 0.017454 x 11 0.0179876 x 12 0.0196798 x 13 15 v 2.72629 1.27371 4 11-4.4535713 15 11 14 1.17451 x 29 11.352 x 30 0.0641619 x 31 2.68686 x 33 1.79972 x 35 1.461 x 36 1.15285 x 37 0.768342 x 38 0.304955 x 39 0.00222693 x 40 3.10453 x 41 10.3627 x 43 1.77656 x 44 1.56383 x 29 0.196832 x 30 6.35659 x 31 0.721099 x 32 0.425907 x 33 6.32846 x 35 1.51727 x 36 2.13926 x 37 0.327122 x 38 0.663964 x 39 5.41811 x 40 0.669338 x 41 2.59255 x 42 29.4312 x 43 15.6372 x 44 0.099233 x 0 15.3432 x 1 1.90867 x 3 0.296806 x 4 2.24151 x 5 0.00384593 x 7 1.70258 x 8 6.38531 x 9 0.565153 x 11 1.15392 x 12 0.288899 x 13 9.1226 x 0 0.505258 x 1 0.95354 x 2 0.613021 x 3 0.165663 x 4 0.487138 x 5 0.0606677 x 6 0.0106177 x 7 1.88988 x 8 0.00130881 x 9 0.0194703 x 10 0.0117377 x 11 0.0193185 x 12 0.150453 x 13 16 v 2.2827 1.7173 4 13-4.4320810 13 9 11 1.59894 x 30 12.484 x 31 0.463094 x 35 4.55175 x 36 4.77893 x 37 1.78043 x 38 1.78937 x 39 0.353657 x 41 8.84471 x 43 11.6798 x 44 0.104964 x 29 1.20243 x 30 0.0204785 x 31 0.470104 x 33 6.53762 x 35 0.624415 x 36 5.72748 x 37 0.937031 x 38 0.961678 x 39 0.357545 x 40 0.38836 x 41 36.8189 x 43 27.5237 x 44 0.406199 x 0 0.344237 x 1 15.1384 x 3 0.936215 x 4 1.86495 x 7 0.235205 x 9 0.323749 x 11 4.95446 x 12 5.47165 x 13 6.23778 x 0 8.53995 x 1 0.154427 x 3 0.230594 x 4 0.801319 x 5 0.0361715 x 7 2.38321 x 8 2.95127 x 9 0.383236 x 11 0.109133 x 12 0.497674 x 13 17 v 2.09058 1.90942 4 15-4.25633 8 10 6 9 1.3841 x 31 13.1407 x 35 5.1755 x 37 7.66298 x 38 6.77021 x 39 0.0919442 x 41 3.44107 x 43 20.9747 x 44 0.0894533 x 30 0.767603 x 31 0.0189178 x 35 0.39344 x 36 6.98738 x 37 2.79994 x 38 0.863016 x 39 1.88492 x 41 25.4962 x 43 52.0575 x 44 0.172963 x 0 3.16148 x 1 4.67393 x 3 1.67576 x 4 0.39947 x 12 21.2751 x 13 3.5573 x 0 5.77196 x 1 8.20314 x 3 0.643502 x 4 2.30329 x 7 0.291062 x 9 1.04083 x 11 3.46272 x 12 3.36745 x 13 18 v 3.5539 0.446102 4 5-2.9532312 12 12 12 4.48622 x 29 0.116892 x 30 0.196456 x 31 0.0716663 x 32 3.26911 x 33 0.429088 x 34 0.00999346 x 36 5.72694e-05 x 39 0.44127 x 40 0.0450603 x 42 1.72208 x 43 1.44258 x 44 0.330456 x 29 1.33263 x 30 0.0207105 x 31 0.18473 x 32 0.0116907 x 33 0.0829702 x 35 3.64062 x 36 3.02705 x 39 0.0161206 x 40 0.0593038 x 42 16.4283 x 43 12.6348 x 44 3.93821 x 0 6.55328 x 2 0.89841 x 4 2.31285 x 5 0.659758 x 6 0.317197 x 7 1.03069 x 8 0.0419069 x 9 0.0155378 x 10 0.109199 x 11 0.0778963 x 12 1.81456 x 13 0.404985 x 0 0.710875 x 1 0.0107835 x 2 0.0232883 x 4 0.160806 x 5 0.195944 x 6 0.0016726 x 7 0.585001 x 8 0.0482711 x 9 0.0105102 x 10 0.0138406 x 12 0.0644667 x 13 19 v 2.85147 1.14853 4 3-3.42382 9 9 9 9 0.700407 x 29 0.483747 x 30 2.01344 x 32 1.57294 x 33 0.0313798 x 36 0.0197755 x 40 0.0399855 x 42 2.01334 x 43 2.57054 x 44 0.00905524 x 29 0.320311 x 30 0.442056 x 31 1.04027 x 33 2.27517 x 36 0.571096 x 39 0.863654 x 40 11.2476 x 43 3.78513 x 44 0.416192 x 2 1.37919 x 5 2.91087 x 6 0.302199 x 7 1.96893 x 8 0.164734 x 9 0.120209 x 10 0.132254 x 11 1.15983 x 13 2.8802 x 0 0.0429063 x 4 0.0636126 x 5 0.0736266 x 7 0.115559 x 8 0.0435603 x 9 0.0684956 x 11 0.0189394 x 12 0.138684 x 13 20 v 3.18034 0.819657 4 9-3.0097913 16 13 14 0.165235 x 29 0.550031 x 30 0.0814336 x 31 1.98059 x 32 5.74963 x 33 1.53981 x 35 0.875427 x 36 0.0107736 x 37 0.240971 x 39 2.04793 x 40 0.531409 x 42 8.912 x 43 2.69154 x 44 1.83012e-05 x 29 0.0164619 x 30 0.317704 x 31 0.352679 x 32 0.0664409 x 33 0.160771 x 34 0.0389382 x 35 1.63943 x 36 3.00176 x 37 4.65341 x 38 0.0808545 x 39 0.123968 x 40 0.0067469 x 41 1.40652 x 42 27.423 x 43 25.3342 x 44 3.12979 x 0 3.35789 x 1 0.105178 x 2 0.106635 x 3 9.44735 x 4 0.658518 x 5 3.04239 x 6 0.000963822 x 7 0.131524 x 8 1.67531 x 9 1.04502 x 10 0.322681 x 11 5.59982 x 13 4.60324 x 0 0.0444754 x 1 0.15106 x 2 0.103324 x 3 0.0151199 x 4 0.675541 x 5 0.0837064 x 6 0.171519 x 7 0.287321 x 8 0.0542122 x 9 0.229858 x 10 0.000106403 x 11 0.142607 x 12 0.814725 x 13 21 v 2.04721 1.95279 4 17-4.00083 6 8 3 6 0.659916 x 35 10.5514 x 37 23.0512 x 38 0.0131982 x 41 3.31279 x 43 29.6089 x 44 0.0336059 x 31 0.34255 x 35 0.0781072 x 37 5.81357 x 38 0.227826 x 39 3.28675 x 41 17.5777 x 43 75.4422 x 44 1.60324 x 1 6.46678 x 3 26.7325 x 13 2.62273 x 0 1.6696 x 1 3.50108 x 3 6.68088 x 4 0.896051 x 12 17.8271 x 13 22 v 2.72023 1.27977 4 7-3.291413 14 13 14 0.120149 x 29 1.54405 x 30 1.6071 x 31 3.54365 x 32 0.242254 x 33 1.43289 x 34 0.430233 x 35 2.01719 x 36 0.2406 x 39 0.000121458 x 40 0.0268421 x 42 4.23614 x 43 7.5171 x 44 0.106615 x 29 0.0328318 x 30 0.357005 x 31 0.0151969 x 32 0.69864 x 33 0.377437 x 34 0.951762 x 35 0.0309989 x 36 1.8671 x 37 3.64235 x 39 0.310627 x 40 0.804176 x 42 17.2017 x 43 20.6451 x 44 0.767186 x 0 2.08949 x 1 0.0482974 x 2 3.81605 x 4 0.86339 x 5 2.4782 x 6 1.38465 x 7 0.570118 x 8 0.938379 x 9 0.812829 x 10 0.000245649 x 11 1.11232 x 12 4.16043 x 13 1.84585 x 0 0.659884 x 1 2.90565 x 2 0.573598 x 3 0.0526986 x 4 0.785566 x 5 0.0774487 x 6 0.0991724 x 7 0.879562 x 8 0.00487432 x 9 0.0762911 x 10 0.253903 x 11 0.00960312 x 12 0.734226 x 13 23 v 2.85694 1.14306 4 5-3.0290812 12 12 13 1.01773 x 29 1.5897 x 30 0.390166 x 31 0.387351 x 32 0.0130554 x 33 2.48495 x 34 0.784475 x 36 0.165068 x 39 0.420982 x 40 0.135988 x 42 4.53003 x 43 3.79573 x 44 0.0753073 x 29 0.800197 x 30 2.22222 x 31 0.861668 x 32 0.302539 x 33 1.67419 x 35 0.00341177 x 36 0.795299 x 39 0.876859 x 40 0.819103 x 42 15.3361 x 43 10.5177 x 44 1.01586 x 0 0.274627 x 2 0.00828008 x 4 0.211719 x 5 0.446937 x 6 2.08781 x 7 1.77202 x 8 0.288227 x 9 1.50435 x 10 0.792098 x 11 0.364898 x 12 5.51787 x 13 4.45886 x 0 0.0202739 x 1 0.381803 x 2 0.120617 x 4 0.0271165 x 5 0.1075 x 6 0.000195315 x 7 0.0219359 x 8 0.0285951 x 9 0.0855396 x 10 0.00434025 x 11 0.0898014 x 12 0.368666 x 13 24 v 2.61175 1.38825 4 5-3.2248312 12 12 13 0.38425 x 29 0.353818 x 30 0.0940042 x 31 2.40781 x 32 1.16695 x 33 0.708919 x 34 1.79647 x 36 2.41616 x 39 0.0517245 x 40 0.0697029 x 42 5.34074 x 43 2.15066 x 44 0.073748 x 29 0.261459 x 30 0.378903 x 31 0.00939025 x 32 0.377861 x 33 2.93237e-05 x 35 0.144886 x 36 2.39934 x 39 0.528964 x 40 0.173374 x 42 12.874 x 43 15.8367 x 44 0.404356 x 0 0.026322 x 2 2.21056 x 4 2.09353 x 5 0.171419 x 6 1.29185 x 7 1.22021 x 8 1.2412 x 9 0.0446572 x 10 0.0458579 x 11 0.0641689 x 12 4.24461 x 13 0.253437 x 0 0.139777 x 1 3.35317 x 2 0.304573 x 4 1.40547 x 5 0.138704 x 6 0.354085 x 7 0.0255063 x 8 0.0435471 x 9 2.71103e-05 x 10 0.142938 x 11 0.00616221 x 12 0.773821 x 13 25 v 2.89328 1.10672 4 7-2.9038913 14 13 14 1.98363 x 29 3.0251 x 30 0.431261 x 31 0.204188 x 32 1.51079 x 33 0.459086 x 34 0.00764317 x 35 0.0103031 x 36 0.31658 x 39 0.00922166 x 40 0.310286 x 42 9.45932 x 43 4.01952 x 44 0.358747 x 29 0.103488 x 30 1.47205 x 31 0.0769667 x 32 0.2588 x 33 0.117439 x 34 2.22985 x 35 1.1625 x 36 1.11489 x 37 1.55233 x 39 0.172488 x 40 0.770202 x 42 24.0066 x 43 14.8564 x 44 0.286389 x 0 4.10945 x 1 0.373042 x 2 1.16444 x 4 1.43237 x 5 0.266677 x 6 0.847407 x 7 0.169896 x 8 1.76039 x 9 0.369054 x 10 0.0150355 x 11 0.107698 x 12 9.35112 x 13 4.27354 x 0 0.0262103 x 1 1.30697 x 2 0.153271 x 3 0.531331 x 4 0.148399 x 5 0.107388 x 6 0.112898 x 7 0.507077 x 8 0.0335169 x 9 0.0150258 x 10 0.0140243 x 11 0.0906555 x 12 0.426668 x 13 26 v 2.36865 1.63135 4 13-3.312710 13 9 11 0.0327859 x 30 0.099619 x 31 0.00398607 x 35 0.0729655 x 36 0.00583241 x 37 0.188532 x 38 0.00310707 x 39 3.58266 x 41 37.9143 x 43 5.30367 x 44 6.65242e-05 x 29 0.0590688 x 30 0.0209274 x 31 0.0296369 x 33 0.0188095 x 35 0.0254069 x 36 0.0218865 x 37 0.00669388 x 38 0.0156688 x 39 0.0301332 x 40 0.131718 x 41 50.7461 x 43 31.6861 x 44 1.00812 x 0 0.650685 x 1 0.0431656 x 3 2.84664 x 4 1.18894 x 7 0.134645 x 9 4.75996 x 11 0.376505 x 12 19.7837 x 13 4.67964 x 0 8.93633 x 1 1.14832 x 3 0.282478 x 4 0.822139 x 5 0.0445495 x 7 0.0565679 x 8 1.01464 x 9 0.640715 x 11 0.0803219 x 12 3.50178 x 13 27 v 1.73159 2.26841 4 446-2.1083616 16 14 14 3.0974 x 29 6.41173 x 30 12.1894 x 31 2.21891 x 32 4.34754 x 33 1.10265 x 34 12.2742 x 35 12.1464 x 36 13.0545 x 37 11.6691 x 38 13.5213 x 39 13.4775 x 40 44.4232 x 41 7.39413 x 42 684.333 x 43 1062.05 x 44 0.299623 x 29 0.935855 x 30 1.88835 x 31 0.526202 x 32 0.792489 x 33 0.283486 x 34 5.78081 x 35 2.16895 x 36 8.40762 x 37 14.8461 x 38 6.97953 x 39 1.40395 x 40 6.82782 x 41 0.996979 x 42 616.546 x 43 1887.6 x 44 3.95936 x 0 15.5076 x 1 1.06928 x 2 24.9565 x 3 13.7842 x 4 5.53158 x 5 2.67485 x 6 5.27093 x 7 6.20875 x 8 15.29 x 9 7.79007 x 10 22.2969 x 11 27.3806 x 12 620.566 x 13 29.3457 x 0 42.3635 x 1 13.5732 x 2 53.3326 x 3 51.694 x 4 25.4171 x 5 16.772 x 6 17.0359 x 7 31.2212 x 8 33.8484 x 9 12.7321 x 10 27.727 x 11 32.0773 x 12 624.572 x 13 28 v 1.45581 2.54419 4 436-0.63258516 16 14 14 0.0296387 x 29 0.253665 x 30 1.0003 x 31 0.383453 x 32 0.690161 x 33 0.0814706 x 34 2.62262 x 35 1.06794 x 36 2.1424 x 37 0.259425 x 38 1.69852 x 39 1.89944 x 40 1.21251 x 41 2.97439 x 42 313.979 x 43 1650.97 x 44 0.00727667 x 29 0.0180025 x 30 0.0786134 x 31 0.0230892 x 32 0.0530273 x 33 0.0211645 x 34 0.460439 x 35 0.286317 x 36 2.57965 x 37 3.46031 x 38 0.609274 x 39 0.273262 x 40 1.78839 x 41 0.105641 x 42 209.825 x 43 2159.14 x 44 0.127758 x 0 1.01968 x 1 1.1902 x 2 11.5437 x 3 1.80201 x 4 3.05125 x 5 3.49682 x 6 1.8851 x 7 3.0891 x 8 4.57772 x 9 6.16552 x 10 9.55644 x 11 11.5177 x 12 575.711 x 13 0.216552 x 0 12.7701 x 1 8.12062 x 2 21.2473 x 3 10.2457 x 4 11.952 x 5 10.1392 x 6 7.29912 x 7 5.62534 x 8 15.6975 x 9 12.9297 x 10 18.6345 x 11 25.3677 x 12 949.019 x 13 29 v 4.08419 0.915805 5 6-5.9469910 9 11 13 2.95064 x 45 1.15238 x 46 0.00163334 x 47 0.129965 x 48 0.0941029 x 49 0.0322106 x 50 0.397778 x 52 0.532877 x 53 6.03104 x 54 0.171947 x 55 2.79616 x 46 4.72587 x 47 3.14391 x 48 1.36373 x 49 0.456806 x 50 0.202374 x 51 0.104773 x 53 29.3904 x 54 0.32066 x 55 11.3459 x 14 1.17451 x 15 4.48622 x 18 0.700407 x 19 0.165235 x 20 0.120149 x 22 1.01773 x 23 0.38425 x 24 1.98363 x 25 3.0974 x 27 0.0296387 x 28 2.56488 x 14 1.56383 x 15 0.104964 x 16 0.330456 x 18 0.00905524 x 19 1.83012e-05 x 20 0.106615 x 22 0.0753073 x 23 0.073748 x 24 0.358747 x 25 6.65242e-05 x 26 0.299623 x 27 0.00727667 x 28 30 v 3.47077 1.52923 5 8-6.15308 9 11 13 14 4.69673 x 46 0.912081 x 47 0.26261 x 48 0.727043 x 49 0.389554 x 50 0.115099 x 51 0.458733 x 53 11.658 x 54 1.01352 x 55 0.922816 x 45 0.335578 x 46 1.36605 x 47 4.76672 x 48 3.79723 x 49 1.45879 x 50 0.260968 x 51 1.32476 x 52 0.807689 x 53 23.0549 x 54 13.67 x 55 0.4535 x 14 11.352 x 15 1.59894 x 16 0.116892 x 18 0.483747 x 19 0.550031 x 20 1.54405 x 22 1.5897 x 23 0.353818 x 24 3.0251 x 25 0.0327859 x 26 6.41173 x 27 0.253665 x 28 6.86445 x 14 0.196832 x 15 1.20243 x 16 0.0894533 x 17 1.33263 x 18 0.320311 x 19 0.0164619 x 20 0.0328318 x 22 0.800197 x 23 0.261459 x 24 0.103488 x 25 0.0590688 x 26 0.935855 x 27 0.0180025 x 28 31 v 3.03207 1.96793 5 10-6.22428 7 9 13 15 6.81665 x 47 0.314698 x 48 1.54926 x 49 1.78173 x 50 0.496383 x 51 9.36677 x 54 9.35316 x 55 1.09013 x 46 0.343602 x 47 1.68447 x 48 5.3747 x 49 3.41753 x 50 0.715729 x 51 1.96953 x 53 22.3309 x 54 23.3932 x 55 0.298512 x 14 0.0641619 x 15 12.484 x 16 1.3841 x 17 0.196456 x 18 0.0814336 x 20 1.6071 x 22 0.390166 x 23 0.0940042 x 24 0.431261 x 25 0.099619 x 26 12.1894 x 27 1.0003 x 28 5.30212 x 14 6.35659 x 15 0.0204785 x 16 0.767603 x 17 0.0207105 x 18 0.442056 x 19 0.317704 x 20 0.0336059 x 21 0.357005 x 22 2.22222 x 23 0.378903 x 24 1.47205 x 25 0.0209274 x 26 1.88835 x 27 0.0786134 x 28 32 v 3.51595 1.48405 5 4-5.62772 7 6 10 10 1.67406 x 46 0.528391 x 47 1.03184 x 48 0.00164008 x 49 0.00297746 x 53 5.47106 x 54 1.22617 x 55 1.63151 x 47 0.164887 x 48 3.07384 x 49 1.61884 x 50 17.3512 x 54 2.22339 x 55 0.852699 x 14 0.0716663 x 18 2.01344 x 19 1.98059 x 20 3.54365 x 22 0.387351 x 23 2.40781 x 24 0.204188 x 25 2.21891 x 27 0.383453 x 28 3.1651 x 14 0.721099 x 15 0.18473 x 18 0.352679 x 20 0.0151969 x 22 0.861668 x 23 0.00939025 x 24 0.0769667 x 25 0.526202 x 27 0.0230892 x 28 33 v 3.70403 1.29597 5 6-5.4526210 9 11 13 1.3974 x 45 1.55401 x 46 0.364995 x 47 1.60975 x 48 0.346372 x 49 0.134573 x 50 0.121689 x 52 0.0972837 x 53 6.62145 x 54 1.52802 x 55 0.528103 x 46 0.8009 x 47 1.25169 x 48 0.672645 x 49 3.42482 x 50 1.87708 x 51 0.517973 x 53 24.0809 x 54 7.06976 x 55 0.974844 x 14 2.68686 x 15 3.26911 x 18 1.57294 x 19 5.74963 x 20 0.242254 x 22 0.0130554 x 23 1.16695 x 24 1.51079 x 25 4.34754 x 27 0.690161 x 28 3.24822 x 14 0.425907 x 15 0.470104 x 16 0.0116907 x 18 1.04027 x 19 0.0664409 x 20 0.69864 x 22 0.302539 x 23 0.377861 x 24 0.2588 x 25 0.0296369 x 26 0.792489 x 27 0.0530273 x 28 34 v 3.34954 1.65046 5 2-5.74877 4 4 7 6 1.35468 x 47 0.14569 x 48 3.23965 x 54 0.560895 x 55 2.32535 x 48 1.17291 x 49 7.97954 x 54 1.22122 x 55 0.429088 x 18 1.43289 x 22 2.48495 x 23 0.708919 x 24 0.459086 x 25 1.10265 x 27 0.0814706 x 28 2.34062 x 14 0.160771 x 20 0.377437 x 22 0.117439 x 25 0.283486 x 27 0.0211645 x 28 35 v 2.76655 2.23345 5 12-6.17754 6 7 11 14 9.076 x 48 0.0899168 x 49 4.52214 x 50 2.17341 x 51 4.51098 x 54 18.4284 x 55 1.07404 x 47 0.196587 x 48 2.61946 x 49 5.44355 x 50 1.79226 x 51 24.5017 x 54 33.5701 x 55 0.256311 x 14 1.79972 x 15 0.463094 x 16 13.1407 x 17 1.53981 x 20 0.659916 x 21 0.430233 x 22 0.00764317 x 25 0.00398607 x 26 12.2742 x 27 2.62262 x 28 2.33564 x 14 6.32846 x 15 6.53762 x 16 0.0189178 x 17 0.0829702 x 18 0.0389382 x 20 0.34255 x 21 0.951762 x 22 1.67419 x 23 2.93237e-05 x 24 2.22985 x 25 0.0188095 x 26 5.78081 x 27 0.460439 x 28 36 v 3.13218 1.86782 5 8-5.66655 9 11 13 14 1.7296 x 46 3.55245 x 47 0.0770634 x 48 2.66911 x 49 0.158061 x 50 1.18213 x 51 0.0392879 x 53 8.63471 x 54 4.89977 x 55 0.162741 x 45 0.102327 x 46 0.291363 x 47 1.44192 x 48 0.416734 x 49 3.02001 x 50 3.45515 x 51 0.0150038 x 52 0.132877 x 53 21.7571 x 54 18.2617 x 55 0.231951 x 14 1.461 x 15 4.55175 x 16 0.00999346 x 18 0.0313798 x 19 0.875427 x 20 2.01719 x 22 0.784475 x 23 1.79647 x 24 0.0103031 x 25 0.0729655 x 26 12.1464 x 27 1.06794 x 28 1.02953 x 14 1.51727 x 15 0.624415 x 16 0.39344 x 17 3.64062 x 18 2.27517 x 19 1.63943 x 20 0.0309989 x 22 0.00341177 x 23 0.144886 x 24 1.1625 x 25 0.0254069 x 26 2.16895 x 27 0.286317 x 28 37 v 2.6402 2.3598 5 14-6.04354 5 6 9 11 10.4044 x 49 3.34852 x 50 7.67421 x 51 2.05214 x 54 23.5575 x 55 0.83773 x 48 0.0381646 x 49 4.02032 x 50 3.8205 x 51 21.0528 x 54 49.1925 x 55 0.0904916 x 14 1.15285 x 15 4.77893 x 16 5.1755 x 17 0.0107736 x 20 10.5514 x 21 0.00583241 x 26 13.0545 x 27 2.1424 x 28 1.11179 x 14 2.13926 x 15 5.72748 x 16 6.98738 x 17 3.00176 x 20 0.0781072 x 21 1.8671 x 22 1.11489 x 25 0.0218865 x 26 8.40762 x 27 2.57965 x 28 38 v 2.83626 2.16374 5 16-5.69063 4 5 7 9 7.99881 x 50 17.8968 x 51 3.44425 x 54 21.2796 x 55 0.381177 x 49 0.0102634 x 50 4.79478 x 51 16.0467 x 54 72.1466 x 55 0.768342 x 15 1.78043 x 16 7.66298 x 17 23.0512 x 21 0.188532 x 26 11.6691 x 27 0.259425 x 28 1.77548 x 14 0.327122 x 15 0.937031 x 16 2.79994 x 17 4.65341 x 20 5.81357 x 21 0.00669388 x 26 14.8461 x 27 3.46031 x 28 39 v 2.74863 2.25137 5 10-5.69865 7 9 13 15 1.45475 x 47 5.33289 x 48 2.85403 x 49 0.678931 x 50 3.87824 x 51 4.85229 x 54 13.4621 x 55 0.122221 x 46 0.165815 x 47 0.102352 x 48 1.95497 x 49 0.206633 x 50 5.40151 x 51 0.024311 x 53 17.4337 x 54 32.0742 x 55 0.0191466 x 14 0.304955 x 15 1.78937 x 16 6.77021 x 17 5.72694e-05 x 18 0.240971 x 20 0.2406 x 22 0.165068 x 23 2.41616 x 24 0.31658 x 25 0.00310707 x 26 13.5213 x 27 1.69852 x 28 0.124179 x 14 0.663964 x 15 0.961678 x 16 0.863016 x 17 3.02705 x 18 0.571096 x 19 0.0808545 x 20 0.227826 x 21 3.64235 x 22 0.795299 x 23 2.39934 x 24 1.55233 x 25 0.0156688 x 26 6.97953 x 27 0.609274 x 28 40 v 3.23169 1.76831 5 6-5.050910 9 11 13 0.000459442 x 45 0.00241933 x 46 0.174459 x 47 0.378855 x 48 0.0183171 x 49 0.192485 x 50 3.03025 x 52 0.150585 x 53 9.77553 x 54 2.88638 x 55 0.0528018 x 46 0.00613557 x 47 0.0710139 x 48 0.424264 x 49 0.749442 x 50 0.0374814 x 51 2.67464 x 53 24.5293 x 54 8.84482 x 55 1.01987 x 14 0.00222693 x 15 0.44127 x 18 0.0197755 x 19 2.04793 x 20 0.000121458 x 22 0.420982 x 23 0.0517245 x 24 0.00922166 x 25 13.4775 x 27 1.89944 x 28 0.234062 x 14 5.41811 x 15 0.357545 x 16 0.0161206 x 18 0.863654 x 19 0.123968 x 20 0.310627 x 22 0.876859 x 23 0.528964 x 24 0.172488 x 25 0.0301332 x 26 1.40395 x 27 0.273262 x 28 41 v 3.29886 1.70114 5 16-4.84614 4 5 7 9 0.991382 x 50 1.11471 x 51 24.094 x 54 17.0179 x 55 0.0632815 x 49 0.00291637 x 50 0.51548 x 51 24.8842 x 54 75.3154 x 55 3.10453 x 15 0.353657 x 16 0.0919442 x 17 0.0131982 x 21 3.58266 x 26 44.4232 x 27 1.21251 x 28 12.234 x 14 0.669338 x 15 0.38836 x 16 1.88492 x 17 0.0067469 x 20 3.28675 x 21 0.131718 x 26 6.82782 x 27 1.78839 x 28 42 v 3.06522 1.93478 5 4-4.98118 7 6 10 10 0.00117628 x 46 0.0240807 x 47 0.0740375 x 48 0.0107011 x 49 1.61475 x 53 8.39488 x 54 1.61946 x 55 0.0135085 x 47 0.0269533 x 48 0.270484 x 49 0.0248373 x 50 20.5843 x 54 3.34071 x 55 0.733072 x 14 0.0450603 x 18 0.0399855 x 19 0.531409 x 20 0.0268421 x 22 0.135988 x 23 0.0697029 x 24 0.310286 x 25 7.39413 x 27 2.97439 x 28 0.011223 x 14 2.59255 x 15 0.0593038 x 18 1.40652 x 20 0.804176 x 22 0.819103 x 23 0.173374 x 24 0.770202 x 25 0.996979 x 27 0.105641 x 28 43 v 2.4667 2.5333 5 448-3.720711 11 15 15 0.52455 x 45 1.71795 x 46 2.59605 x 47 2.67839 x 48 3.00553 x 49 3.70814 x 50 1.01797 x 51 0.598206 x 52 7.05562 x 53 614.028 x 54 945.979 x 55 0.0173642 x 45 0.155257 x 46 0.44376 x 47 0.852788 x 48 0.886327 x 49 2.19454 x 50 7.92047 x 51 0.348306 x 52 0.481003 x 53 533.865 x 54 1901.91 x 55 6.68053 x 14 10.3627 x 15 8.84471 x 16 3.44107 x 17 1.72208 x 18 2.01334 x 19 8.912 x 20 3.31279 x 21 4.23614 x 22 4.53003 x 23 5.34074 x 24 9.45932 x 25 37.9143 x 26 684.333 x 27 313.979 x 28 23.9537 x 14 29.4312 x 15 36.8189 x 16 25.4962 x 17 16.4283 x 18 11.2476 x 19 27.423 x 20 17.5777 x 21 17.2017 x 22 15.3361 x 23 12.874 x 24 24.0066 x 25 50.7461 x 26 616.546 x 27 209.825 x 28 44 v 1.96007 3.03993 5 1432-2.2230311 11 15 15 0.00941701 x 45 0.263595 x 46 1.20741 x 47 3.25482 x 48 7.65525 x 49 10.7672 x 50 6.0282 x 51 0.131246 x 52 1.14214 x 53 629.552 x 54 5125.15 x 55 0.01459 x 45 0.0252691 x 46 0.14929 x 47 0.766172 x 48 2.06309 x 49 5.24557 x 50 5.62759 x 51 0.0327255 x 52 0.192828 x 53 399.412 x 54 6689.25 x 55 0.267534 x 14 1.77656 x 15 11.6798 x 16 20.9747 x 17 1.44258 x 18 2.57054 x 19 2.69154 x 20 29.6089 x 21 7.5171 x 22 3.79573 x 23 2.15066 x 24 4.01952 x 25 5.30367 x 26 1062.05 x 27 1650.97 x 28 0.479952 x 14 15.6372 x 15 27.5237 x 16 52.0575 x 17 12.6348 x 18 3.78513 x 19 25.3342 x 20 75.4422 x 21 20.6451 x 22 10.5177 x 23 15.8367 x 24 14.8564 x 25 31.6861 x 26 1887.6 x 27 2159.14 x 28 45 v 4.88247 1.11753 6 1-8.1572 2 3 5 4 1.10204 x 57 0.0154801 x 58 1.26074 x 56 5.6046 x 57 0.0171155 x 58 2.95064 x 29 1.3974 x 33 0.000459442 x 40 0.52455 x 43 0.00941701 x 44 0.922816 x 30 0.162741 x 36 0.0173642 x 43 0.01459 x 44 46 v 4.264 1.736 6 3-8.49272 3 3 9 9 0.288632 x 56 4.25062 x 57 0.668621 x 58 3.47182 x 56 9.74659 x 57 5.57337 x 58 1.15238 x 29 4.69673 x 30 1.67406 x 32 1.55401 x 33 1.7296 x 36 0.00241933 x 40 0.00117628 x 42 1.71795 x 43 0.263595 x 44 2.79616 x 29 0.335578 x 30 1.09013 x 31 0.528103 x 33 0.102327 x 36 0.122221 x 39 0.0528018 x 40 0.155257 x 43 0.0252691 x 44 47 v 3.79757 2.20243 6 5-8.67617 3 3 12 12 1.25269 x 56 3.82077 x 57 5.93835 x 58 4.81455 x 56 9.81314 x 57 14.3596 x 58 0.00163334 x 29 0.912081 x 30 6.81665 x 31 0.528391 x 32 0.364995 x 33 1.35468 x 34 3.55245 x 36 1.45475 x 39 0.174459 x 40 0.0240807 x 42 2.59605 x 43 1.20741 x 44 4.72587 x 29 1.36605 x 30 0.343602 x 31 1.63151 x 32 0.8009 x 33 1.07404 x 35 0.291363 x 36 0.165815 x 39 0.00613557 x 40 0.0135085 x 42 0.44376 x 43 0.14929 x 44 48 v 3.48099 2.51901 6 7-8.7421 3 3 13 14 2.98026 x 56 2.90968 x 57 11.7424 x 58 5.17346 x 56 10.1817 x 57 23.011 x 58 0.129965 x 29 0.26261 x 30 0.314698 x 31 1.03184 x 32 1.60975 x 33 0.14569 x 34 9.076 x 35 0.0770634 x 36 5.33289 x 39 0.378855 x 40 0.0740375 x 42 2.67839 x 43 3.25482 x 44 3.14391 x 29 4.76672 x 30 1.68447 x 31 0.164887 x 32 1.25169 x 33 2.32535 x 34 0.196587 x 35 1.44192 x 36 0.83773 x 37 0.102352 x 39 0.0710139 x 40 0.0269533 x 42 0.852788 x 43 0.766172 x 44 49 v 3.26957 2.73043 6 9-8.73518 3 3 13 16 5.38788 x 56 2.11988 x 57 17.0653 x 58 4.72754 x 56 10.8144 x 57 31.883 x 58 0.0941029 x 29 0.727043 x 30 1.54926 x 31 0.00164008 x 32 0.346372 x 33 0.0899168 x 35 2.66911 x 36 10.4044 x 37 2.85403 x 39 0.0183171 x 40 0.0107011 x 42 3.00553 x 43 7.65525 x 44 1.36373 x 29 3.79723 x 30 5.3747 x 31 3.07384 x 32 0.672645 x 33 1.17291 x 34 2.61946 x 35 0.416734 x 36 0.0381646 x 37 0.381177 x 38 1.95497 x 39 0.424264 x 40 0.0632815 x 41 0.270484 x 42 0.886327 x 43 2.06309 x 44 50 v 3.15494 2.84506 6 11-8.6672 3 3 13 15 8.3467 x 56 1.4435 x 57 21.5044 x 58 3.63202 x 56 11.452 x 57 41.6191 x 58 0.0322106 x 29 0.389554 x 30 1.78173 x 31 0.134573 x 33 4.52214 x 35 0.158061 x 36 3.34852 x 37 7.99881 x 38 0.678931 x 39 0.192485 x 40 0.991382 x 41 3.70814 x 43 10.7672 x 44 0.456806 x 29 1.45879 x 30 3.41753 x 31 1.61884 x 32 3.42482 x 33 5.44355 x 35 3.02001 x 36 4.02032 x 37 0.0102634 x 38 0.206633 x 39 0.749442 x 40 0.00291637 x 41 0.0248373 x 42 2.19454 x 43 5.24557 x 44 51 v 3.19829 2.80171 6 13-8.49757 3 3 10 13 11.5811 x 56 0.78253 x 57 24.0574 x 58 2.00404 x 56 12.7418 x 57 52.8305 x 58 0.115099 x 30 0.496383 x 31 2.17341 x 35 1.18213 x 36 7.67421 x 37 17.8968 x 38 3.87824 x 39 1.11471 x 41 1.01797 x 43 6.0282 x 44 0.202374 x 29 0.260968 x 30 0.715729 x 31 1.87708 x 33 1.79226 x 35 3.45515 x 36 3.8205 x 37 4.79478 x 38 5.40151 x 39 0.0374814 x 40 0.51548 x 41 7.92047 x 43 5.62759 x 44 52 v 4.27918 1.72082 6 1-7.37333 2 3 5 4 1.64838 x 57 0.0724302 x 58 0.124671 x 56 5.95316 x 57 0.201349 x 58 0.397778 x 29 0.121689 x 33 3.03025 x 40 0.598206 x 43 0.131246 x 44 1.32476 x 30 0.0150038 x 36 0.348306 x 43 0.0327255 x 44 53 v 3.6981 2.3019 6 3-7.426 3 3 9 9 0.0103029 x 56 5.34458 x 57 1.55073 x 58 0.146748 x 56 10.7131 x 57 6.23433 x 58 0.532877 x 29 0.458733 x 30 0.00297746 x 32 0.0972837 x 33 0.0392879 x 36 0.150585 x 40 1.61475 x 42 7.05562 x 43 1.14214 x 44 0.104773 x 29 0.807689 x 30 1.96953 x 31 0.517973 x 33 0.132877 x 36 0.024311 x 39 2.67464 x 40 0.481003 x 43 0.192828 x 44 54 v 3.14356 2.85644 6 430-5.76581 3 3 16 16 0.478655 x 56 255.189 x 57 972.589 x 58 0.259799 x 56 214.129 x 57 1997.33 x 58 6.03104 x 29 11.658 x 30 9.36677 x 31 5.47106 x 32 6.62145 x 33 3.23965 x 34 4.51098 x 35 8.63471 x 36 2.05214 x 37 3.44425 x 38 4.85229 x 39 9.77553 x 40 24.094 x 41 8.39488 x 42 614.028 x 43 629.552 x 44 29.3904 x 29 23.0549 x 30 22.3309 x 31 17.3512 x 32 24.0809 x 33 7.97954 x 34 24.5017 x 35 21.7571 x 36 21.0528 x 37 16.0467 x 38 17.4337 x 39 24.5293 x 40 24.8842 x 41 20.5843 x 42 533.865 x 43 399.412 x 44 55 v 2.45562 3.54438 6 2520-3.78667 3 3 16 16 0.0206863 x 56 210.298 x 57 8721.48 x 58 0.036004 x 56 119.93 x 57 11108.1 x 58 0.171947 x 29 1.01352 x 30 9.35316 x 31 1.22617 x 32 1.52802 x 33 0.560895 x 34 18.4284 x 35 4.89977 x 36 23.5575 x 37 21.2796 x 38 13.4621 x 39 2.88638 x 40 17.0179 x 41 1.61946 x 42 945.979 x 43 5125.15 x 44 0.32066 x 29 13.67 x 30 23.3932 x 31 2.22339 x 32 7.06976 x 33 1.22122 x 34 33.5701 x 35 18.2617 x 36 49.1925 x 37 72.1466 x 38 32.0742 x 39 8.84482 x 40 75.3154 x 41 3.34071 x 42 1901.91 x 43 6689.25 x 44 56 v 3.79347 3.20653 7 8-12.2433 0 0 9 11 0.288632 x 46 1.25269 x 47 2.98026 x 48 5.38788 x 49 8.3467 x 50 11.5811 x 51 0.0103029 x 53 0.478655 x 54 0.0206863 x 55 1.26074 x 45 3.47182 x 46 4.81455 x 47 5.17346 x 48 4.72754 x 49 3.63202 x 50 2.00404 x 51 0.124671 x 52 0.146748 x 53 0.259799 x 54 0.036004 x 55 57 v 3.76087 3.23913 7 130-8.29778 0 0 11 11 1.10204 x 45 4.25062 x 46 3.82077 x 47 2.90968 x 48 2.11988 x 49 1.4435 x 50 0.78253 x 51 1.64838 x 52 5.34458 x 53 255.189 x 54 210.298 x 55 5.6046 x 45 9.74659 x 46 9.81314 x 47 10.1817 x 48 10.8144 x 49 11.452 x 50 12.7418 x 51 5.95316 x 52 10.7131 x 53 214.129 x 54 119.93 x 55 58 v 2.96804 4.03196 7 3294-5.7018 0 0 11 11 0.0154801 x 45 0.668621 x 46 5.93835 x 47 11.7424 x 48 17.0653 x 49 21.5044 x 50 24.0574 x 51 0.0724302 x 52 1.55073 x 53 972.589 x 54 8721.48 x 55 0.0171155 x 45 5.57337 x 46 14.3596 x 47 23.011 x 48 31.883 x 49 41.6191 x 50 52.8305 x 51 0.201349 x 52 6.23433 x 53 1997.33 x 54 11108.1 x 55 Ac.inp: Number of entries: 501 Ac.inp: Number of columns: 3 Ac.inp: Peak-position 0 Premaknil na 0 ************* Parameters **************** U = 7 Ed0 = -31.4758 Ed1 = -30.1738 T = 0.01 N0 = 6 N1 = 8 valence state0 = 2.795240.204764 with Energy0 = -75.7793 valence state1 = 1.931341.06866 with Energy1 = -74.7739 valence state2 = 2.71570.284296 with Energy2 = -74.546 valence state3 = 1.365211.63479 with Energy3 = -73.9767 valence state4 = 2.10860.891404 with Energy4 = -74.0094 valence state5 = 2.155410.844591 with Energy5 = -73.882 valence state6 = 1.922781.07722 with Energy6 = -73.6204 valence state7 = 1.885791.11421 with Energy7 = -73.5604 valence state8 = 2.292110.707889 with Energy8 = -73.6686 valence state9 = 1.771341.22866 with Energy9 = -73.1551 valence state10 = 1.524841.47516 with Energy10 = -72.5938 valence state11 = 1.117421.88258 with Energy11 = -72.4109 valence state12 = 1.240221.75978 with Energy12 = -72.375 valence state13 = 1.069241.93076 with Energy13 = -71.3477 valence state14 = 3.419480.580518 with Energy14 = -87.4553 valence state15 = 2.726291.27371 with Energy15 = -86.6983 valence state16 = 2.28271.7173 with Energy16 = -86.0992 valence state17 = 2.090581.90942 with Energy17 = -85.6733 valence state18 = 3.55390.446102 with Energy18 = -86.2755 valence state19 = 2.851471.14853 with Energy19 = -85.8315 valence state20 = 3.180340.819657 with Energy20 = -85.8456 valence state21 = 2.047211.95279 with Energy21 = -85.3614 valence state22 = 2.720231.27977 with Energy22 = -85.5282 valence state23 = 2.856941.14306 with Energy23 = -85.4439 valence state24 = 2.611751.38825 with Energy24 = -85.3204 valence state25 = 2.893281.10672 with Energy25 = -85.366 valence state26 = 2.368651.63135 with Energy26 = -85.0918 valence state27 = 1.731592.26841 with Energy27 = -83.058 valence state28 = 1.455812.54419 with Energy28 = -81.2231 valence state29 = 4.084190.915805 with Energy29 = -92.1333 valence state30 = 3.470771.52923 with Energy30 = -91.5409 valence state31 = 3.032071.96793 with Energy31 = -91.0409 valence state32 = 3.515951.48405 with Energy32 = -91.0743 valence state33 = 3.704031.29597 with Energy33 = -91.1441 valence state34 = 3.349541.65046 with Energy34 = -90.9787 valence state35 = 2.766552.23345 with Energy35 = -90.6484 valence state36 = 3.132181.86782 with Energy36 = -90.6135 valence state37 = 2.64022.3598 with Energy37 = -90.3499 valence state38 = 2.836262.16374 with Energy38 = -90.2523 valence state39 = 2.748632.25137 with Energy39 = -90.1462 valence state40 = 3.231691.76831 with Energy40 = -90.1274 valence state41 = 3.298861.70114 with Energy41 = -90.0101 valence state42 = 3.065221.93478 with Energy42 = -89.8409 valence state43 = 2.46672.5333 with Energy43 = -87.8012 valence state44 = 1.960073.03993 with Energy44 = -85.6439 valence state45 = 4.882471.11753 with Energy45 = -90.5568 valence state46 = 4.2641.736 with Energy46 = -90.0871 valence state47 = 3.797572.20243 with Energy47 = -89.6632 valence state48 = 3.480992.51901 with Energy48 = -89.317 valence state49 = 3.269572.73043 with Energy49 = -89.0348 valence state50 = 3.154942.84506 with Energy50 = -88.8175 valence state51 = 3.198292.80171 with Energy51 = -88.7044 valence state52 = 4.279181.72082 with Energy52 = -88.9874 valence state53 = 3.69812.3019 with Energy53 = -88.2835 valence state54 = 3.143562.85644 with Energy54 = -85.9013 valence state55 = 2.455623.54438 with Energy55 = -83.0265 valence state56 = 3.793473.20653 with Energy56 = -81.3988 valence state57 = 3.760873.23913 with Energy57 = -77.4108 valence state58 = 2.968044.03196 with Energy58 = -73.7826 ***************************************** Sigma.000: Number of entries: 447 Sigma.000: Number of columns: 119 Sigma.000: Peak-position 0 1.) DeterminSpectralFunctions ; lambda = -94.14142052447183 -2.008123211687817 Found lorentz at 41 2.49694 lm= 2.49714 0.010834 -5.16324e-19 lp= 2.49704 0.0108369 -0.748066 r- 0.482925 Q = 7.999999999999739 n0=3.443520760661486e-07 n1=8.823321846911724e-08 n2=8.110353184266192e-08 n3=1.401501310721993e-08 n4=1.885230826819266e-08 n5=6.49195842380443e-08 n6=1.475836438286708e-08 n7=8.859288857585248e-09 n8=7.357224943884301e-08 n9=3.309870308599174e-08 n10=4.319952306115784e-09 n11=6.338313751074716e-09 n12=7.764179058910794e-09 n13=7.395082921198364e-08 n14=0.0007395628881224378 n15=0.0001704282460142868 n16=1.8130436411492e-05 n17=6.46228565987081e-07 n18=0.0001702968510593302 n19=3.189012083395196e-05 n20=2.32859849817294e-05 n21=9.406783917524629e-08 n22=1.489435268113697e-05 n23=3.830299193944555e-05 n24=1.833467859408855e-05 n25=7.632273246132525e-05 n26=6.657134275220639e-07 n27=8.52346501467495e-05 n28=2.960509582708057e-06 n29=0.9166348632556995 n30=0.02572989059410127 n31=9.214495230500069e-05 n32=5.970657697648644e-05 n33=0.01518863052078573 n34=2.039676989416274e-05 n35=3.693421819294841e-05 n36=0.001659876274290106 n37=1.459968758616646e-05 n38=7.013428238808002e-06 n39=2.467753213350173e-05 n40=1.557325396050636e-05 n41=1.240280855351271e-05 n42=4.419146435537785e-06 n43=0.001205032668420214 n44=8.260711642208412e-05 n45=0.001793455423333345 n46=0.002245906346880561 n47=0.002118402789758784 n48=0.001551772936141915 n49=0.0007501756570015089 n50=0.0003801321303722234 n51=0.0001847332469748344 n52=0.0001929383610961617 n53=0.0002414680698910916 n54=0.007237414483352465 n55=0.0004389454240242066 n56=0.004730694918198513 n57=0.0156052208065658 n58=0.000348086012139086 Q is here equal to 7.999999999999739 1.) nd: 5.057110629614746 Norm of Spectral functions:  0: 0.9969  1: 1.0136  2: 0.9931  3: 1.0636  4: 0.9757  5: 1.0714  6: 0.9479  7: 1.0241  8: 1.1642  9: 0.8034 10: 0.8991 11: 0.8245 12: 0.7808 13: 0.6450 14: 0.9994 15: 1.0002 16: 1.0004 17: 1.0009 18: 1.0003 19: 1.0000 20: 0.9996 21: 0.9969 22: 1.0004 23: 0.9999 24: 1.0000 25: 0.9996 26: 0.9929 27: 0.9986 28: 1.0047 29: 1.0009 30: 0.9949 31: 1.0122 32: 1.0138 33: 1.0416 34: 0.9937 35: 1.0002 36: 1.0010 37: 1.0005 38: 1.0014 39: 1.0014 40: 0.9996 41: 1.0014 42: 0.9998 43: 0.9019 44: 1.0292 45: 0.9994 46: 0.9990 47: 0.9995 48: 1.0196 49: 0.7793 50: 0.9808 51: 0.9807 52: 0.8208 53: 1.0445 54: 1.0034 55: 1.0179 56: 0.6235 57: 0.2700 58: 3.7092  0: 4.0421  1: 1.0150 1.) SelfConsistentStep 1.) Difference between steps: 0.8259 2.) DeterminSpectralFunctions ; lambda = -93.83735910823518 -1.704061795451167 Found lorentz at 30 0.611087 lm= 0.603344 0.0626634 -1.01648e-19 lp= 0.607159 0.0634995 -0.805713 r- 0.754628 Found lorentz at 41 2.40231 lm= 2.40252 0.00933467 -6.88917e-19 lp= 2.40242 0.00933873 -0.802173 r- 0.388108 Q = 8.000000000000471 n0=4.344272520163419e-07 n1=1.08986102052221e-07 n2=1.017559625922507e-07 n3=1.65719615616421e-08 n4=2.221301012144833e-08 n5=8.232482620353918e-08 n6=1.778308207679533e-08 n7=1.048766376037679e-08 n8=9.33345154924301e-08 n9=4.14472949834948e-08 n10=5.092321723793595e-09 n11=7.592933563903697e-09 n12=9.269338871007307e-09 n13=8.397712722172695e-08 n14=0.002311342024431516 n15=0.0003979825885396011 n16=2.516624637156033e-05 n17=6.18146876116764e-07 n18=0.0005550569519990921 n19=8.365287003869669e-05 n20=3.598253413620184e-05 n21=8.644867519484997e-08 n22=2.941687184284241e-05 n23=0.0001110858393068715 n24=4.720968668551357e-05 n25=0.000226858597495733 n26=6.459930534273211e-07 n27=0.0002281264451588838 n28=4.140008145257409e-06 n29=0.8796618460448832 n30=0.01781724939506583 n31=7.292841163538042e-05 n32=4.673558497693083e-05 n33=0.01025492578162081 n34=1.721796803197583e-05 n35=3.065081823136096e-05 n36=0.00110976882218939 n37=1.234862097275011e-05 n38=6.705903395240328e-06 n39=1.942352207510411e-05 n40=1.304678071637359e-05 n41=1.706369593515644e-05 n42=4.207473850136478e-06 n43=0.0008021776123472809 n44=6.373411445996138e-05 n45=0.008078437738111677 n46=0.01004147856611103 n47=0.01056952412023692 n48=0.006894604528283549 n49=0.00296042092466245 n50=0.001103701266986732 n51=0.000470975396476454 n52=0.0006879680220657465 n53=0.0009191614408657343 n54=0.03066365869334073 n55=0.0007005044408126222 n56=0.002953188598514226 n57=0.009680452869354227 n58=0.0002674863276423076 Q is here equal to 8.000000000000471 2.) nd: 5.094833248949434 Norm of Spectral functions:  0: 0.9977  1: 1.0213  2: 0.9989  3: 1.0153  4: 1.0494  5: 1.0074  6: 0.9607  7: 0.9324  8: 1.0035  9: 1.0942 10: 0.8050 11: 0.7476 12: 0.7677 13: 0.5048 14: 1.0001 15: 1.0004 16: 1.0004 17: 1.0003 18: 1.0004 19: 1.0003 20: 1.0001 21: 0.9996 22: 1.0003 23: 1.0002 24: 1.0001 25: 1.0002 26: 1.0006 27: 0.9988 28: 1.0035 29: 1.0010 30: 1.0039 31: 1.0119 32: 1.0330 33: 1.0963 34: 1.0437 35: 0.9999 36: 1.0005 37: 1.0003 38: 1.0010 39: 1.0010 40: 0.9998 41: 0.9998 42: 1.0012 43: 0.8711 44: 1.0259 45: 0.9994 46: 0.9995 47: 0.9993 48: 0.9996 49: 1.0026 50: 1.0391 51: 1.0488 52: 0.7777 53: 1.0251 54: 0.9948 55: 0.9964 56: 1.2784 57: 0.3167 58: 0.2778  0: 4.0257  1: 1.0691 2.) SelfConsistentStep 2.) Difference between steps: 0.5202 3.) DeterminSpectralFunctions ; lambda = -93.6785739845361 -1.545276671752092 Found lorentz at 30 0.600781 lm= 0.597935 0.0377851 -1.75509e-19 lp= 0.59935 0.0379727 -0.817236 r- 0.443837 Found lorentz at 33 0.962209 lm= 0.96312 0.029494 -2.10939e-19 lp= 0.962665 0.0295186 -0.78923 r- 0.30936 Found lorentz at 41 2.33806 lm= 2.33815 0.00864795 -7.99797e-19 lp= 2.3381 0.00864883 -0.831722 r- 0.346634 Found lorentz at 42 2.23327 lm= 2.23266 0.0147262 -4.11479e-19 lp= 2.23297 0.0147478 -0.779246 r- 0.631125 Q = 8.000000000001265 n0=9.345155114305144e-07 n1=2.116894309254713e-07 n2=2.226402156527449e-07 n3=2.768596463094311e-08 n4=4.07553969038258e-08 n5=1.768814507286458e-07 n6=3.496687160495874e-08 n7=2.031731050800122e-08 n8=2.000296902495891e-07 n9=8.159244445708425e-08 n10=9.631707760937421e-09 n11=1.468382286141596e-08 n12=1.670641873735176e-08 n13=1.556417416034224e-07 n14=0.003300251432165273 n15=0.000530144744116881 n16=2.762051663028274e-05 n17=5.324821973229336e-07 n18=0.0007924152960616404 n19=0.0001140464485498749 n20=4.121454031490686e-05 n21=7.389827485383521e-08 n22=3.718438858822387e-05 n23=0.0001542695336343261 n24=6.406961555568618e-05 n25=0.0003164153459251176 n26=5.570021971720435e-07 n27=0.0003100072686251662 n28=4.525315025259092e-06 n29=0.8635578935098368 n30=0.01186291005450062 n31=9.545403357698917e-05 n32=5.923909224816353e-05 n33=0.006670741042247576 n34=2.586614288746029e-05 n35=4.412272195119321e-05 n36=0.0007396381292908469 n37=1.792391650146043e-05 n38=1.115430530366074e-05 n39=2.704953780609065e-05 n40=1.838701717493704e-05 n41=3.933047968247878e-05 n42=7.251569497487192e-06 n43=0.0006088896937019373 n44=8.215825384412485e-05 n45=0.01188716243399942 n46=0.01436772238878651 n47=0.01502070196406305 n48=0.009578023406975984 n49=0.004029560481154917 n50=0.001417770334388854 n51=0.0005891962377785741 n52=0.0009649468316967158 n53=0.001276102890612877 n54=0.0421961973762737 n55=0.0007478331099313958 n56=0.001877073500510004 n57=0.006083447599285868 n58=0.0004007763786503586 Q is here equal to 8.000000000001265 3.) nd: 5.113100189108736 Norm of Spectral functions:  0: 1.0043  1: 0.9872  2: 1.0195  3: 0.9652  4: 0.9637  5: 0.9632  6: 1.0375  7: 1.0545  8: 0.9510  9: 0.9342 10: 1.1633 11: 1.1226 12: 1.0541 13: 0.7227 14: 1.0004 15: 1.0005 16: 1.0006 17: 1.0005 18: 1.0006 19: 1.0004 20: 1.0005 21: 0.9999 22: 1.0007 23: 1.0005 24: 1.0006 25: 1.0004 26: 0.9985 27: 0.9996 28: 1.0024 29: 1.0012 30: 1.0030 31: 1.0122 32: 1.0930 33: 1.0062 34: 1.0610 35: 0.9999 36: 1.0008 37: 1.0001 38: 1.0006 39: 1.0006 40: 0.9996 41: 0.9995 42: 1.0015 43: 0.8008 44: 0.8440 45: 0.9996 46: 0.9998 47: 0.9998 48: 1.0003 49: 1.0075 50: 1.3210 51: 0.6930 52: 0.7765 53: 1.0385 54: 0.9978 55: 1.0064 56: 1.2943 57: 0.4166 58: 0.5591  0: 4.0198  1: 1.0932 3.) SelfConsistentStep 3.) Difference between steps: 0.3656 4.) DeterminSpectralFunctions ; lambda = -93.58165531975213 -1.448358006968121 Found lorentz at 30 0.591741 lm= 0.590709 0.0225804 -3.00799e-19 lp= 0.591224 0.0226216 -0.825221 r- 0.261616 Found lorentz at 33 0.945427 lm= 0.94577 0.0184005 -3.5062e-19 lp= 0.945599 0.018406 -0.803391 r- 0.18947 Found lorentz at 41 2.30077 lm= 2.30073 0.00861112 -8.4175e-19 lp= 2.30075 0.00861129 -0.851388 r- 0.337149 Found lorentz at 42 2.22349 lm= 2.2232 0.0102928 -6.21304e-19 lp= 2.22335 0.0103002 -0.800098 r- 0.429213 Q = 8.000000000001833 n0=1.526872170897611e-06 n1=3.305067876655571e-07 n2=3.655856355211896e-07 n3=4.00756860885812e-08 n4=6.200848459188355e-08 n5=2.88054602193046e-07 n6=5.490276107692872e-08 n7=3.169168400988601e-08 n8=3.255513293285855e-07 n9=1.278604387471628e-07 n10=1.485084138480209e-08 n11=2.289460208981546e-08 n12=2.515308723345591e-08 n13=2.385115448333915e-07 n14=0.003915612221367945 n15=0.0006025558771450669 n16=2.759934287740751e-05 n17=4.421300072567231e-07 n18=0.0009313245866355186 n19=0.000130894478137045 n20=4.221405883962213e-05 n21=6.69909522586324e-08 n22=4.083162945595484e-05 n23=0.0001787793716969845 n24=7.329111120528089e-05 n25=0.000367165992900507 n26=4.507907053693327e-07 n27=0.0003535868277642431 n28=4.517246655776655e-06 n29=0.8547299993118203 n30=0.007741160919901186 n31=0.0001312918054390412 n32=8.033304779408823e-05 n33=0.004279248206572354 n34=3.795832673533869e-05 n35=6.303191082828434e-05 n36=0.0005023851341992508 n37=2.540493025037022e-05 n38=1.670902497988957e-05 n39=3.797436657629921e-05 n40=2.597789548114133e-05 n41=6.607932437611454e-05 n42=1.105478498993418e-05 n43=0.0005310697965407231 n44=0.0001100735683707735 n45=0.01431213819529141 n46=0.01702573818980522 n47=0.01773043705107644 n48=0.0111607584121772 n49=0.004641654445646221 n50=0.001579831834312201 n51=0.0006483749482005923 n52=0.001126905743703282 n53=0.001482325000080758 n54=0.04872722847279459 n55=0.0007310378313751762 n56=0.001243332107023718 n57=0.003952425551883823 n58=0.0005752726857728963 Q is here equal to 8.000000000001833 4.) nd: 5.124032249118168 Norm of Spectral functions:  0: 0.9961  1: 1.0129  2: 0.9814  3: 1.0644  4: 1.0876  5: 1.0464  6: 0.9275  7: 0.8956  8: 0.9902  9: 1.1691 10: 0.9170 11: 1.0295 12: 1.1235 13: 2.3052 14: 1.0004 15: 1.0004 16: 1.0006 17: 1.0005 18: 1.0006 19: 1.0005 20: 1.0007 21: 0.9998 22: 1.0009 23: 1.0006 24: 1.0008 25: 1.0005 26: 0.9983 27: 0.9993 28: 1.0025 29: 1.0013 30: 1.0116 31: 1.0088 32: 1.2882 33: 1.0027 34: 1.0436 35: 0.9997 36: 1.0102 37: 0.9999 38: 1.0004 39: 1.0002 40: 1.0042 41: 0.9995 42: 0.9995 43: 0.7620 44: 0.8599 45: 0.9998 46: 0.9999 47: 1.0000 48: 1.0007 49: 1.0082 50: 1.0238 51: 0.7640 52: 1.0671 53: 1.0360 54: 1.0082 55: 0.9494 56: 0.9061 57: 1.0562 58: 2.5093  0: 4.0171  1: 1.1069 4.) SelfConsistentStep 4.) Difference between steps: 0.3028 5.) DeterminSpectralFunctions ; lambda = -93.52614494783769 -1.392847635053684 Found lorentz at 30 0.591057 lm= 0.590681 0.0136434 -5.05125e-19 lp= 0.590869 0.0136525 -0.830552 r- 0.156824 Found lorentz at 31 1.0879 lm= 1.08681 0.0189718 -3.62132e-19 lp= 1.08735 0.0190268 -0.830589 r- 0.764219 Found lorentz at 33 0.947627 lm= 0.947752 0.0112137 -5.90437e-19 lp= 0.94769 0.0112149 -0.813756 r- 0.113968 Found lorentz at 34 1.0471 lm= 1.04481 0.0221955 -2.92176e-19 lp= 1.04594 0.0224031 -0.810681 r- 0.923637 Found lorentz at 36 1.46459 lm= 1.46449 0.0143271 -4.2175e-19 lp= 1.46454 0.0143277 -0.777356 r- 0.614386 Found lorentz at 40 1.94592 lm= 1.94592 0.0170008 -3.97003e-19 lp= 1.94592 0.0170008 -0.821547 r- 0.68979 Found lorentz at 41 2.29423 lm= 2.29405 0.00980483 -7.78236e-19 lp= 2.29414 0.00980764 -0.873705 r- 0.374209 Found lorentz at 42 2.22105 lm= 2.22088 0.00810571 -8.18685e-19 lp= 2.22097 0.00810881 -0.81484 r- 0.33175 Q = 7.999999999999478 n0=2.065522617676217e-06 n1=4.360086132842352e-07 n2=4.945181899960859e-07 n3=5.063427616874994e-08 n4=8.043826780720605e-08 n5=3.882968870996116e-07 n6=7.246141502466473e-08 n7=4.164858767543966e-08 n8=4.389915718489865e-07 n9=1.688731398581931e-07 n10=1.940055682490727e-08 n11=3.013916186769169e-08 n12=3.247238867599683e-08 n13=3.104931396496543e-07 n14=0.004305195219116644 n15=0.0006419801413204543 n16=2.66438024461653e-05 n17=3.722494818375623e-07 n18=0.001014565648754684 n19=0.0001405751781637868 n20=4.153480970412822e-05 n21=6.753695766925264e-08 n22=4.250647672229004e-05 n23=0.0001930098973436644 n24=7.851991484965062e-05 n25=0.0003964670272995571 n26=3.568439482190874e-07 n27=0.0003777550754454428 n28=4.396554287050552e-06 n29=0.8434930316848254 n30=0.004951297075270747 n31=0.0001664259106626977 n32=0.0001015835980945168 n33=0.002705540123235104 n34=4.967409952368469e-05 n35=8.070253342317897e-05 n36=0.0003560981567846762 n37=3.231402051756671e-05 n38=2.178198621711182e-05 n39=4.839733057671942e-05 n40=3.326557257425656e-05 n41=9.0565850586404e-05 n42=1.45464997203578e-05 n43=0.0005083210862224615 n44=0.0001363252111011168 n45=0.01631551407026477 n46=0.01947956535768136 n47=0.02047657986217733 n48=0.01281567139760261 n49=0.00529107844041391 n50=0.001758425836113209 n51=0.0007164732547607869 n52=0.001258846295476236 n53=0.001669084434541856 n54=0.05512842161233925 n55=0.0007186187974092713 n56=0.0008750747274746389 n57=0.002703113776811662 n58=0.0007350851229424302 Q is here equal to 7.999999999999478 5.) nd: 5.136981620439771 Norm of Spectral functions:  0: 1.0044  1: 0.9890  2: 1.0173  3: 1.0282  4: 0.9389  5: 1.0846  6: 0.9942  7: 1.0298  8: 1.2048  9: 0.8504 10: 0.7426 11: 0.6532 12: 0.6609 13: 0.5663 14: 1.0005 15: 1.0004 16: 1.0007 17: 1.0005 18: 1.0006 19: 1.0006 20: 1.0008 21: 0.9997 22: 1.0010 23: 1.0008 24: 1.0009 25: 1.0005 26: 0.9982 27: 0.9986 28: 1.0029 29: 1.0013 30: 1.0148 31: 0.9975 32: 1.6238 33: 1.0019 34: 0.9940 35: 1.0020 36: 0.9996 37: 1.0000 38: 1.0004 39: 1.0031 40: 1.0002 41: 1.0017 42: 1.0015 43: 1.0373 44: 1.2376 45: 0.9998 46: 0.9999 47: 0.9999 48: 0.9997 49: 0.9992 50: 1.0082 51: 1.0917 52: 1.0218 53: 1.2266 54: 0.9927 55: 1.0178 56: 1.1085 57: 1.7715 58: 5.6591  0: 4.0127  1: 1.1243 5.) SelfConsistentStep 5.) Difference between steps: 0.3335 6.) DeterminSpectralFunctions ; lambda = -93.50340828317701 -1.370110970393 Found lorentz at 30 0.584502 lm= 0.584368 0.00808344 -8.52158e-19 lp= 0.584435 0.0080854 -0.830106 r- 0.0929142 Found lorentz at 31 1.07953 lm= 1.07915 0.0111286 -6.14594e-19 lp= 1.07934 0.0111403 -0.827637 r- 0.448813 Found lorentz at 32 0.980515 lm= 0.980683 0.0102125 -6.75127e-19 lp= 0.980599 0.0102149 -0.830486 r- 0.101719 Found lorentz at 33 0.937587 lm= 0.937631 0.00686106 -9.68633e-19 lp= 0.937609 0.0068613 -0.815242 r- 0.0695975 Found lorentz at 34 1.04887 lm= 1.04802 0.013576 -4.80939e-19 lp= 1.04844 0.0136222 -0.810001 r- 0.561129 Found lorentz at 35 1.47749 lm= 1.47706 0.0152228 -4.56249e-19 lp= 1.47727 0.015233 -0.833789 r- 0.609105 Found lorentz at 36 1.44943 lm= 1.44941 0.0089005 -7.04929e-19 lp= 1.44942 0.00890052 -0.792101 r- 0.374553 Found lorentz at 37 1.7883 lm= 1.78785 0.0241991 -3.13986e-19 lp= 1.78808 0.0242065 -0.871864 r- 0.925547 Found lorentz at 38 1.92505 lm= 1.92415 0.0231971 -3.13815e-19 lp= 1.9246 0.0232277 -0.854009 r- 0.906956 Found lorentz at 39 1.92392 lm= 1.9242 0.0175605 -3.68805e-19 lp= 1.92406 0.0175644 -0.804888 r- 0.727451 Found lorentz at 40 1.92839 lm= 1.92833 0.0110683 -6.06238e-19 lp= 1.92836 0.0110685 -0.81916 r- 0.450405 Found lorentz at 41 2.27218 lm= 2.27187 0.0112646 -6.98443e-19 lp= 2.27202 0.0112718 -0.887406 r- 0.423477 Found lorentz at 42 2.2103 lm= 2.2102 0.00685032 -9.80114e-19 lp= 2.21025 0.00685172 -0.819515 r- 0.278706 Q = 8.000000000000934 n0=2.503153428019658e-06 n1=5.196268333028058e-07 n2=5.983477021980412e-07 n3=5.864207819328482e-08 n4=9.46714374761246e-08 n5=4.691035138829192e-07 n6=8.627049778595314e-08 n7=4.941944574886356e-08 n8=5.30676405899561e-07 n9=2.013643215812449e-07 n10=2.293850738448178e-08 n11=3.584928262829085e-08 n12=3.813080162473881e-08 n13=3.662262350753346e-07 n14=0.004614148973243659 n15=0.0006721769900690847 n16=2.58220184866541e-05 n17=3.282041205488255e-07 n18=0.001083538573130829 n19=0.0001489023509403197 n20=4.103072812654124e-05 n21=7.379945303706516e-08 n22=4.392586443777484e-05 n23=0.0002044376657796363 n24=8.290464283582296e-05 n25=0.0004201363016410829 n26=2.876500272189001e-07 n27=0.000396936502536398 n28=4.309614335190657e-06 n29=0.8234385024043475 n30=0.003225003040795435 n31=0.000199959556547913 n32=0.0001213804834792152 n33=0.00175448833669499 n34=6.023536621561597e-05 n35=9.72330689645053e-05 n36=0.0002753119770710933 n37=3.87816466094907e-05 n38=2.638427627366266e-05 n39=5.846771439222776e-05 n40=3.975421885322122e-05 n41=0.0001112991828676471 n42=1.756128997497161e-05 n43=0.0005165994908777648 n44=0.0001605385689847717 n45=0.0183445495852544 n46=0.02264437920781644 n47=0.02456878474202295 n48=0.0154202711370203 n49=0.006343429460807109 n50=0.002070930068892536 n51=0.0008399971880102438 n52=0.001386660170398323 n53=0.001895909293063768 n54=0.06431500070077727 n55=0.0007376899226925672 n56=0.0006700073253162531 n57=0.001991335668947497 n58=0.0008850206063759546 Q is here equal to 8.000000000000934 6.) nd: 5.157910219957889 Norm of Spectral functions:  0: 0.9885  1: 0.9707  2: 1.0137  3: 0.8969  4: 0.8690  5: 0.9249  6: 1.2040  7: 1.2914  8: 1.0357  9: 0.7176 10: 0.8375 11: 0.6275 12: 0.6017 13: 0.4079 14: 1.0006 15: 1.0004 16: 1.0003 17: 1.0003 18: 0.9999 19: 1.0006 20: 1.0004 21: 1.0000 22: 1.0006 23: 1.0006 24: 1.0006 25: 1.0001 26: 1.0006 27: 1.0045 28: 1.0024 29: 1.0013 30: 1.0090 31: 0.9984 32: 1.0027 33: 1.0019 34: 0.9945 35: 0.9994 36: 1.0010 37: 1.0007 38: 0.9997 39: 1.0012 40: 1.0004 41: 1.0010 42: 0.9980 43: 0.7407 44: 1.2291 45: 0.9996 46: 0.9998 47: 0.9997 48: 1.0001 49: 1.0000 50: 1.0001 51: 1.0004 52: 1.0002 53: 1.7606 54: 1.0140 55: 0.7789 56: 1.2407 57: 2.3423 58: 2.8465  0: 4.0032  1: 1.1547 6.) SelfConsistentStep 6.) Difference between steps: 0.2433 7.) DeterminSpectralFunctions ; lambda = -93.52891751809409 -1.395620205310081 Found lorentz at 30 0.590388 lm= 0.590339 0.00486295 -1.38577e-18 lp= 0.590364 0.00486336 -0.820961 r- 0.0565079 Found lorentz at 31 1.09183 lm= 1.09169 0.00692061 -9.66986e-19 lp= 1.09176 0.00692329 -0.818281 r- 0.282057 Found lorentz at 32 0.976716 lm= 0.976773 0.00609512 -1.0858e-18 lp= 0.976745 0.00609559 -0.813561 r- 0.061959 Found lorentz at 33 0.936627 lm= 0.936642 0.00413796 -1.56975e-18 lp= 0.936635 0.004138 -0.805956 r- 0.042457 Found lorentz at 34 1.04662 lm= 1.04633 0.00802626 -7.90761e-19 lp= 1.04647 0.00803597 -0.79736 r- 0.336057 Found lorentz at 35 1.50539 lm= 1.50524 0.00960819 -6.96788e-19 lp= 1.50532 0.00961037 -0.818355 r- 0.391476 Found lorentz at 36 1.45785 lm= 1.45782 0.00559447 -1.09528e-18 lp= 1.45784 0.00559456 -0.782791 r- 0.238232 Found lorentz at 37 1.81965 lm= 1.81959 0.0144257 -4.81865e-19 lp= 1.81962 0.0144259 -0.833751 r- 0.576751 Found lorentz at 38 1.96198 lm= 1.96153 0.0150006 -4.67962e-19 lp= 1.96175 0.0150122 -0.838299 r- 0.597061 Found lorentz at 39 1.93834 lm= 1.93839 0.0106865 -5.7376e-19 lp= 1.93836 0.0106867 -0.783048 r- 0.45492 Found lorentz at 40 1.90632 lm= 1.90625 0.00752584 -8.5268e-19 lp= 1.90628 0.00752635 -0.801109 r- 0.31317 Found lorentz at 41 2.32008 lm= 2.32036 0.0137385 -5.81117e-19 lp= 2.32022 0.0137434 -0.893742 r- 0.512631 Found lorentz at 42 2.18262 lm= 2.18255 0.00611669 -1.06757e-18 lp= 2.18258 0.00611741 -0.808152 r- 0.252329 Q = 8.000000000000391 n0=2.851398218792e-06 n1=5.847979437088398e-07 n2=6.808289812194965e-07 n3=6.463891778117062e-08 n4=1.056296924365211e-07 n5=5.332289515224144e-07 n6=9.710192808570526e-08 n7=5.545670181346098e-08 n8=6.035205123307904e-07 n9=2.267118414608095e-07 n10=2.567066688651582e-08 n11=4.029960443169273e-08 n12=4.246024046462118e-08 n13=4.091486671286992e-07 n14=0.00460187724658636 n15=0.0006675930606870367 n16=2.429679935438178e-05 n17=2.983907946652042e-07 n18=0.001091849810888605 n19=0.0001479808415580052 n20=3.896211523678931e-05 n21=8.224125751125591e-08 n22=4.32583238653205e-05 n23=0.0002047730602541764 n24=8.280053055161514e-05 n25=0.0004211355059704619 n26=2.299944014523394e-07 n27=0.0003994757673621585 n28=4.162022559909516e-06 n29=0.8219172672719096 n30=0.002098354603103363 n31=0.0002319503208102069 n32=0.0001405025999356821 n33=0.001158665142274652 n34=7.024770420506943e-05 n35=0.0001126875247182016 n36=0.0002292191163250433 n37=4.467746611129005e-05 n38=3.004892766040971e-05 n39=6.83469041967362e-05 n40=4.563524112101375e-05 n41=0.0001264942838727927 n42=2.030263532805831e-05 n43=0.0005382375347113712 n44=0.0001834632521794499 n45=0.01993956486336343 n46=0.02372289543106321 n47=0.02511177233042905 n48=0.01554899098473129 n49=0.006343625110054857 n50=0.00204202052438369 n51=0.0008250308891383728 n52=0.001473703529643933 n53=0.001964166346466626 n54=0.06435968342638382 n55=0.0006814000478543809 n56=0.0005692562420976957 n57=0.001615861570089607 n58=0.001050831571640633 Q is here equal to 8.000000000000391 7.) nd: 5.160743334754106 Norm of Spectral functions:  0: 0.9661  1: 0.9747  2: 0.9821  3: 0.8395  4: 0.8558  5: 0.8385  6: 1.3311  7: 1.4040  8: 0.9013  9: 0.6689 10: 0.8959 11: 0.6031 12: 0.5655 13: 0.3583 14: 1.0006 15: 1.0006 16: 1.0003 17: 1.0002 18: 0.9998 19: 1.0008 20: 1.0004 21: 1.0001 22: 1.0005 23: 1.0007 24: 1.0004 25: 1.0004 26: 0.9984 27: 1.0042 28: 1.0022 29: 1.0012 30: 1.0085 31: 1.0011 32: 0.9987 33: 1.0016 34: 0.9981 35: 0.9999 36: 0.9981 37: 1.0004 38: 1.0015 39: 0.9995 40: 0.9990 41: 0.9982 42: 0.9990 43: 1.7547 44: 1.0133 45: 0.9995 46: 0.9994 47: 0.9997 48: 1.0003 49: 0.9998 50: 0.9994 51: 1.0002 52: 1.0001 53: 1.0748 54: 1.0108 55: 1.0270 56: 1.1270 57: 2.7661 58: 2.8581  0: 4.0052  1: 1.1555 7.) SelfConsistentStep 7.) Difference between steps: 0.2197 8.) DeterminSpectralFunctions ; lambda = -93.54037301919092 -1.407075706406914 Found lorentz at 30 0.582156 lm= 0.582139 0.00285552 -2.32562e-18 lp= 0.582148 0.00285561 -0.814932 r- 0.0334246 Found lorentz at 31 1.07834 lm= 1.07829 0.00398924 -1.63627e-18 lp= 1.07832 0.0039898 -0.808008 r- 0.164601 Found lorentz at 32 0.966698 lm= 0.966718 0.00371888 -1.73589e-18 lp= 0.966708 0.00371898 -0.803479 r- 0.0382755 Found lorentz at 33 0.926405 lm= 0.926409 0.00255432 -2.50461e-18 lp= 0.926407 0.00255433 -0.79985 r- 0.0264081 Found lorentz at 34 1.03779 lm= 1.03769 0.00464175 -1.34399e-18 lp= 1.03774 0.00464379 -0.790087 r- 0.195944 Found lorentz at 35 1.48252 lm= 1.48246 0.00565042 -1.15217e-18 lp= 1.48249 0.00565094 -0.806915 r- 0.233444 Found lorentz at 36 1.43777 lm= 1.43776 0.00360654 -1.69352e-18 lp= 1.43776 0.00360656 -0.781524 r- 0.153826 Found lorentz at 37 1.78854 lm= 1.78847 0.00853004 -7.82163e-19 lp= 1.7885 0.00853052 -0.816849 r- 0.348113 Found lorentz at 38 1.9268 lm= 1.92667 0.00852398 -7.85785e-19 lp= 1.92673 0.00852572 -0.818533 r- 0.347215 Found lorentz at 39 1.90551 lm= 1.90553 0.00695004 -8.65993e-19 lp= 1.90552 0.00695008 -0.775805 r- 0.298618 Found lorentz at 40 1.89767 lm= 1.89762 0.00547545 -1.15529e-18 lp= 1.89764 0.00547591 -0.795392 r- 0.22949 Found lorentz at 41 2.2847 lm= 2.28461 0.0151009 -5.48805e-19 lp= 2.28466 0.0151014 -0.910375 r- 0.552942 Found lorentz at 42 2.17643 lm= 2.17638 0.00583856 -1.10882e-18 lp= 2.17641 0.005839 -0.804648 r- 0.241891 Q = 8.000000000000323 n0=3.058337018702964e-06 n1=6.231434870546877e-07 n2=7.311954719330469e-07 n3=6.803069679633078e-08 n4=1.122004141238596e-07 n5=5.716757283909728e-07 n6=1.036134945856328e-07 n7=5.914474467281387e-08 n8=6.469026147810761e-07 n9=2.416202402399997e-07 n10=2.731292562513959e-08 n11=4.297169366987308e-08 n12=4.501259612915109e-08 n13=4.357423971409555e-07 n14=0.00486808737228562 n15=0.0006929348706115634 n16=2.390211910359765e-05 n17=2.867758377745286e-07 n18=0.001141477763413566 n19=0.000154438932566144 n20=3.891511834058547e-05 n21=9.197790788947541e-08 n22=4.37941387940236e-05 n23=0.0002127345632686857 n24=8.527844171451951e-05 n25=0.000441047175393094 n26=1.992745153957559e-07 n27=0.000406053516060961 n28=4.05112962604954e-06 n29=0.8183103400549208 n30=0.001479220481821078 n31=0.0002544960362135922 n32=0.0001536001716443377 n33=0.0008199489611521033 n34=7.675481830140506e-05 n35=0.0001235000696824676 n36=0.0002066492006520426 n37=4.874636393234357e-05 n38=3.261150184134701e-05 n39=7.53739186415954e-05 n40=4.956966311360376e-05 n41=0.000137194930307 n42=2.198972930372819e-05 n43=0.0005583183055660766 n44=0.0001991887270974041 n45=0.02165605562148606 n46=0.02488778087204617 n47=0.02573896613645622 n48=0.01574024643743673 n49=0.00637377229979776 n50=0.002029219706373795 n51=0.0008178841444730779 n52=0.001568691272019923 n53=0.002045957103101829 n54=0.06474941033721204 n55=0.000641405827054108 n56=0.0005162236786788321 n57=0.001411763977229796 n58=0.001155059579479134 Q is here equal to 8.000000000000323 8.) nd: 5.164288657251744 Norm of Spectral functions:  0: 0.9439  1: 0.9881  2: 0.9454  3: 0.8083  4: 0.8585  5: 0.7862  6: 1.3930  7: 1.4237  8: 0.8112  9: 0.6429 10: 0.9410 11: 0.5859 12: 0.5414 13: 0.3303 14: 1.0004 15: 1.0001 16: 1.0003 17: 0.9997 18: 0.9997 19: 1.0002 20: 1.0004 21: 0.9997 22: 0.9995 23: 0.9996 24: 0.9991 25: 0.9996 26: 0.9919 27: 1.0061 28: 1.0016 29: 0.9996 30: 1.0036 31: 1.0021 32: 1.0000 33: 1.0008 34: 0.9910 35: 0.9995 36: 1.0004 37: 0.9999 38: 0.9999 39: 0.9993 40: 1.0008 41: 1.0008 42: 0.9979 43: 0.6227 44: 0.8726 45: 1.0000 46: 0.9991 47: 0.9995 48: 1.0003 49: 0.9994 50: 0.9973 51: 0.9994 52: 1.0007 53: 1.0130 54: 0.9969 55: 0.9646 56: 1.0689 57: 2.7672 58: 5.2832  0: 4.0062  1: 1.1580 8.) SelfConsistentStep 8.) Difference between steps: 0.2112 9.) DeterminSpectralFunctions ; lambda = -93.54608791793558 -1.412790605151571 Found lorentz at 30 0.58113 lm= 0.581124 0.00170978 -3.84417e-18 lp= 0.581127 0.0017098 -0.810727 r- 0.0201166 Found lorentz at 31 1.07875 lm= 1.07873 0.00244423 -2.64241e-18 lp= 1.07874 0.00244436 -0.803689 r- 0.101382 Found lorentz at 32 0.963922 lm= 0.963929 0.00227852 -2.78841e-18 lp= 0.963925 0.00227853 -0.797089 r- 0.0236384 Found lorentz at 33 0.92394 lm= 0.923941 0.00161043 -3.92788e-18 lp= 0.923941 0.00161043 -0.795334 r- 0.016744 Found lorentz at 34 1.0362 lm= 1.03616 0.00281491 -2.19197e-18 lp= 1.03618 0.00281537 -0.785598 r- 0.119463 Found lorentz at 35 1.48009 lm= 1.48006 0.00355652 -1.80356e-18 lp= 1.48007 0.00355666 -0.800922 r- 0.148026 Found lorentz at 36 1.43293 lm= 1.43292 0.00248116 -2.44193e-18 lp= 1.43292 0.00248117 -0.778387 r- 0.106253 Found lorentz at 37 1.78417 lm= 1.78413 0.00528563 -1.22771e-18 lp= 1.78415 0.0052858 -0.805576 r- 0.218719 Found lorentz at 38 1.92195 lm= 1.92189 0.00540027 -1.21852e-18 lp= 1.92192 0.0054008 -0.811251 r- 0.221919 Found lorentz at 39 1.89762 lm= 1.89763 0.0046553 -1.28517e-18 lp= 1.89762 0.00465531 -0.77349 r- 0.200619 Found lorentz at 40 1.89918 lm= 1.89912 0.00469866 -1.32797e-18 lp= 1.89915 0.00469933 -0.789996 r- 0.198293 Found lorentz at 41 2.28432 lm= 2.28468 0.0158003 -5.2372e-19 lp= 2.2845 0.0158074 -0.909958 r- 0.579126 Found lorentz at 42 2.18147 lm= 2.18143 0.00605364 -1.06702e-18 lp= 2.18145 0.00605389 -0.803724 r- 0.25108 Q = 8.000000000001242 n0=3.265613719206758e-06 n1=6.607454490000742e-07 n2=7.796887550191999e-07 n3=7.116217368778503e-08 n4=1.181834806808302e-07 n5=6.0933820145427e-07 n6=1.097273161978844e-07 n7=6.248314976727271e-08 n8=6.897874578370021e-07 n9=2.561525307479118e-07 n10=2.879981618351634e-08 n11=4.543793369231259e-08 n12=4.733550731470642e-08 n13=4.583264877754296e-07 n14=0.004717055659138036 n15=0.0006703029302864792 n16=2.247523078948314e-05 n17=2.79404485127286e-07 n18=0.001108582792812835 n19=0.0001489891040117929 n20=3.66124115799873e-05 n21=1.00148031073639e-07 n22=4.228109999844349e-05 n23=0.0002065255723011539 n24=8.276222553463183e-05 n25=0.0004269771536845451 n26=1.679068077991008e-07 n27=0.0003971529222522778 n28=3.921134571759577e-06 n29=0.8072909207253062 n30=0.001106690829922759 n31=0.0002726706085135886 n32=0.0001649921964438663 n33=0.0006215709376387861 n34=8.227141749340314e-05 n35=0.0001316850081952959 n36=0.0001953589053457724 n37=5.173982862959354e-05 n38=3.473596546353507e-05 n39=8.041612322152642e-05 n40=5.295261420723781e-05 n41=0.000147272842062428 n42=2.33866158554096e-05 n43=0.0005786480782164777 n44=0.0002099565475917263 n45=0.0227410081606068 n46=0.02660272168536186 n47=0.02798169648508014 n48=0.0171494787548515 n49=0.006931951188366647 n50=0.002191656429846008 n51=0.0008827530485727374 n52=0.001631415295852132 n53=0.002158644518801987 n54=0.06913769585049875 n55=0.0006467633419866308 n56=0.0004921462134994025 n57=0.001311059112992051 n58=0.001224352191311514 Q is here equal to 8.000000000001242 9.) nd: 5.176232308535187 Norm of Spectral functions:  0: 0.9246  1: 0.9911  2: 0.9182  3: 0.7826  4: 0.8493  5: 0.7502  6: 1.4381  7: 1.4383  8: 0.7615  9: 0.6183 10: 0.9538 11: 0.5631 12: 0.5169 13: 0.3111 14: 1.0009 15: 1.0004 16: 1.0001 17: 1.0003 18: 0.9995 19: 1.0003 20: 1.0001 21: 0.9998 22: 1.0005 23: 1.0005 24: 1.0001 25: 0.9999 26: 0.9917 27: 1.0033 28: 1.0018 29: 0.9906 30: 1.0024 31: 1.0021 32: 1.0019 33: 1.0004 34: 0.9896 35: 0.9993 36: 0.9993 37: 0.9987 38: 1.0027 39: 1.0012 40: 1.0004 41: 1.0033 42: 0.9992 43: 0.5891 44: 0.8206 45: 0.9992 46: 0.9996 47: 1.0003 48: 0.9999 49: 0.9996 50: 1.0000 51: 0.9999 52: 0.9997 53: 1.0067 54: 1.0165 55: 1.3587 56: 1.0479 57: 2.9079 58: 6.4068  0: 4.0015  1: 1.1748 9.) SelfConsistentStep 9.) Difference between steps: 0.2151 10.) DeterminSpectralFunctions ; lambda = -93.57536450534889 -1.442067192564878 Found lorentz at 30 0.55549 lm= 0.555488 0.000965975 -6.63222e-18 lp= 0.555489 0.000965979 -0.800412 r- 0.0115117 Found lorentz at 31 1.03139 lm= 1.03138 0.00128891 -4.86359e-18 lp= 1.03139 0.00128893 -0.791762 r- 0.0542645 Found lorentz at 32 0.945115 lm= 0.945117 0.00143546 -4.29405e-18 lp= 0.945116 0.00143546 -0.785107 r- 0.0151193 Found lorentz at 33 0.89942 lm= 0.89942 0.00104607 -5.87965e-18 lp= 0.89942 0.00104607 -0.784252 r- 0.0110299 Found lorentz at 34 1.01708 lm= 1.01707 0.00158774 -3.78757e-18 lp= 1.01708 0.00158782 -0.775506 r- 0.0682496 Found lorentz at 35 1.41251 lm= 1.41249 0.00197052 -3.16649e-18 lp= 1.4125 0.00197057 -0.789928 r- 0.0831547 Found lorentz at 36 1.38339 lm= 1.38339 0.00172715 -3.43395e-18 lp= 1.38339 0.00172716 -0.770129 r- 0.0747564 Found lorentz at 37 1.69967 lm= 1.69965 0.00272778 -2.27775e-18 lp= 1.69966 0.00272797 -0.788278 r- 0.115358 Found lorentz at 38 1.8259 lm= 1.82588 0.00287321 -2.21448e-18 lp= 1.82589 0.00287331 -0.797684 r- 0.12007 Found lorentz at 39 1.81908 lm= 1.81907 0.00318314 -1.81658e-18 lp= 1.81908 0.00318316 -0.760426 r- 0.139534 Found lorentz at 40 1.86378 lm= 1.86374 0.00354149 -1.71185e-18 lp= 1.86376 0.00354189 -0.778683 r- 0.151624 Found lorentz at 41 2.17656 lm= 2.17586 0.0137488 -5.59136e-19 lp= 2.17621 0.0137802 -0.878212 r- 0.523382 Found lorentz at 42 2.15336 lm= 2.15332 0.00574023 -1.09793e-18 lp= 2.15334 0.00574048 -0.793898 r- 0.241028 Q = 8.000000000000066 n0=3.33418785464526e-06 n1=6.720919959983498e-07 n2=7.960127676435937e-07 n3=7.185081690037528e-08 n4=1.198167177343289e-07 n5=6.218223378624795e-07 n6=1.115547991881134e-07 n7=6.349080989664121e-08 n8=7.040143156424906e-07 n9=2.605971701188985e-07 n10=2.923498409212789e-08 n11=4.620735968627458e-08 n12=4.797887947055263e-08 n13=4.653224285870591e-07 n14=0.004559869451829308 n15=0.0006479053606197723 n16=2.131112292772872e-05 n17=2.780737725040022e-07 n18=0.001074086168811615 n19=0.0001438653641614656 n20=3.472220964732348e-05 n21=1.072955680724729e-07 n22=4.082959419522519e-05 n23=0.0002002483164596373 n24=8.022447753937004e-05 n25=0.0004133354594826144 n26=1.488284588801413e-07 n27=0.0003871773309748182 n28=3.80650471855372e-06 n29=0.7968888795709864 n30=0.0009084927024015072 n31=0.0002907475655784758 n32=0.0001737489276944162 n33=0.0005105617446640572 n34=8.634539256232782e-05 n35=0.0001405400846983559 n36=0.0001937211045747018 n37=5.5089102985953e-05 n38=3.663556277400055e-05 n39=8.633836378639638e-05 n40=5.550950182002436e-05 n41=0.0001540366794377397 n42=2.435151858650688e-05 n43=0.0006011922119300418 n44=0.0002224031529896648 n45=0.02324119523707091 n46=0.02795737520838498 n47=0.03013246923824825 n48=0.01857514087556832 n49=0.007509214081341239 n50=0.002364298378404964 n51=0.0009524925548059897 n52=0.001662996340158571 n53=0.002248964142469388 n54=0.07357904352040295 n55=0.0006589863506230136 n56=0.0004901809204724967 n57=0.001279701419536356 n58=0.001304088802637724 Q is here equal to 8.000000000000066 10.) nd: 5.18740751428713 Norm of Spectral functions:  0: 0.9047  1: 0.9774  2: 0.9006  3: 0.7481  4: 0.8139  5: 0.7168  6: 1.5309  7: 1.5350  8: 0.7405  9: 0.5782 10: 0.8707 11: 0.5132 12: 0.4733 13: 0.2929 14: 1.0007 15: 1.0009 16: 1.0005 17: 1.0004 18: 1.0001 19: 1.0009 20: 1.0007 21: 0.9995 22: 1.0011 23: 1.0009 24: 1.0006 25: 1.0008 26: 0.9975 27: 0.9979 28: 1.0021 29: 0.9996 30: 0.9987 31: 0.9919 32: 1.0022 33: 0.9980 34: 1.0001 35: 1.0040 36: 1.0023 37: 0.9965 38: 1.0007 39: 0.9987 40: 1.0061 41: 1.0048 42: 0.9996 43: 1.5149 44: 1.1995 45: 0.9993 46: 1.0003 47: 1.0001 48: 1.0001 49: 0.9988 50: 0.9975 51: 0.9962 52: 1.0000 53: 1.0046 54: 1.0245 55: 1.3453 56: 0.7801 57: 1.5804 58: 2.0123  0: 3.9959  1: 1.1915 10.) SelfConsistentStep 10.) Difference between steps: 0.3222 11.) DeterminSpectralFunctions ; lambda = -93.6139900399925 -1.480692727208492 Found lorentz at 30 0.537353 lm= 0.537352 0.000554428 -1.1207e-17 lp= 0.537352 0.000554429 -0.788258 r- 0.00670907 Found lorentz at 31 0.997297 lm= 0.997295 0.000735542 -8.27694e-18 lp= 0.997296 0.000735544 -0.780261 r- 0.0534429 Found lorentz at 32 0.926411 lm= 0.926412 0.0009187 -6.45951e-18 lp= 0.926411 0.0009187 -0.770347 r- 0.00986179 Found lorentz at 33 0.879174 lm= 0.879174 0.000697524 -8.51403e-18 lp= 0.879174 0.000697524 -0.770632 r- 0.00748481 Found lorentz at 34 0.997013 lm= 0.997009 0.00091213 -6.37099e-18 lp= 0.997011 0.000912142 -0.762318 r- 0.0678342 Found lorentz at 35 1.36425 lm= 1.36424 0.00114211 -5.23911e-18 lp= 1.36424 0.00114213 -0.773548 r- 0.0492162 Found lorentz at 36 1.34447 lm= 1.34447 0.00128187 -4.45241e-18 lp= 1.34447 0.00128188 -0.755477 r- 0.0565594 Found lorentz at 37 1.64037 lm= 1.64036 0.00142724 -4.15179e-18 lp= 1.64036 0.00142728 -0.769795 r- 0.061804 Found lorentz at 38 1.75988 lm= 1.75987 0.00152522 -3.98636e-18 lp= 1.75987 0.00152527 -0.779768 r- 0.0652027 Found lorentz at 39 1.76004 lm= 1.76003 0.0022058 -2.50025e-18 lp= 1.76003 0.00220584 -0.742643 r- 0.0990088 Found lorentz at 40 1.83318 lm= 1.83315 0.00270041 -2.1679e-18 lp= 1.83316 0.00270062 -0.765172 r- 0.117651 Found lorentz at 41 2.10802 lm= 2.10769 0.00896797 -7.5225e-19 lp= 2.10786 0.00897903 -0.822073 r- 0.364209 Found lorentz at 42 2.1229 lm= 2.12287 0.00530144 -1.14657e-18 lp= 2.12288 0.00530167 -0.77967 r- 0.226666 Q = 7.999999999998286 n0=3.320150776333142e-06 n1=6.679752373097907e-07 n2=7.93096480116963e-07 n3=7.112380124561747e-08 n4=1.189123971992323e-07 n5=6.192854359163806e-07 n6=1.108780787727441e-07 n7=6.313097661026085e-08 n8=7.011306263070642e-07 n9=2.590820938536138e-07 n10=2.905414707999155e-08 n11=4.596592496848705e-08 n12=4.763137598167444e-08 n13=4.630019618078124e-07 n14=0.004657464913043413 n15=0.00065942010797961 n16=2.131217060659552e-05 n17=2.87113865053645e-07 n18=0.001099821028154628 n19=0.000147284254483656 n20=3.503479675796588e-05 n21=1.154693218071471e-07 n22=4.127802127953997e-05 n23=0.0002044201493210365 n24=8.165846112112056e-05 n25=0.0004239929459755414 n26=1.433339549975332e-07 n27=0.0003920068289484318 n28=3.804121188980687e-06 n29=0.8172894545501552 n30=0.0007823355180943884 n31=0.0003049062293532392 n32=0.0001800951677285173 n33=0.000443176096362997 n34=8.927502453442826e-05 n35=0.0001478020908514008 n36=0.0001948653383011526 n37=5.780514669250927e-05 n38=3.771549530545764e-05 n39=9.16442974668503e-05 n40=5.714104894568309e-05 n41=0.0001558131898621075 n42=2.496938044448355e-05 n43=0.0006164519970183901 n44=0.0002330798790778973 n45=0.02104009281691398 n46=0.02479458136869147 n47=0.02627845177068315 n48=0.01614359364292688 n49=0.006531045821106871 n50=0.002055399091392535 n51=0.0008280394640111771 n52=0.001534066960643984 n53=0.002047196195351007 n54=0.06649643460472912 n55=0.0005966914100877826 n56=0.0004996989326269781 n57=0.001283816793982344 n58=0.001389006541342269 Q is here equal to 7.999999999998286 11.) nd: 5.166907973127815 Norm of Spectral functions:  0: 0.8884  1: 0.9449  2: 0.8973  3: 0.7108  4: 0.7616  5: 0.6898  6: 1.6682  7: 1.7194  8: 0.7473  9: 0.5350 10: 0.7463 11: 0.4590 12: 0.4281 13: 0.2785 14: 1.0011 15: 1.0003 16: 1.0003 17: 1.0001 18: 0.9998 19: 0.9997 20: 1.0002 21: 0.9998 22: 0.9998 23: 0.9994 24: 0.9991 25: 0.9996 26: 0.9947 27: 1.0089 28: 1.0023 29: 1.0043 30: 0.9966 31: 1.0024 32: 1.0007 33: 0.9952 34: 1.0031 35: 0.9938 36: 0.9997 37: 0.9974 38: 0.9973 39: 0.9981 40: 1.0063 41: 0.9985 42: 0.9993 43: 1.0212 44: 1.4592 45: 1.0028 46: 0.9992 47: 0.9997 48: 1.0004 49: 0.9988 50: 1.0043 51: 1.0008 52: 0.9981 53: 1.0978 54: 0.9934 55: 0.6610 56: 0.6626 57: 0.7155 58: 0.3238  0: 4.0039  1: 1.1630 11.) SelfConsistentStep 11.) Difference between steps: 0.2534 12.) DeterminSpectralFunctions ; lambda = -93.59498877336439 -1.461691460580383 Found lorentz at 30 0.570495 lm= 0.570495 0.000371426 -1.6988e-17 lp= 0.570495 0.000371426 -0.794343 r- 0.00446015 Found lorentz at 31 1.05969 lm= 1.05969 0.000600091 -1.02854e-17 lp= 1.05969 0.000600094 -0.785635 r- 0.0254611 Found lorentz at 32 0.944604 lm= 0.944604 0.000598114 -1.00538e-17 lp= 0.944604 0.000598114 -0.775456 r- 0.00637816 Found lorentz at 33 0.906531 lm= 0.90653 0.000503454 -1.19853e-17 lp= 0.90653 0.000503454 -0.776792 r- 0.0053595 Found lorentz at 34 1.01627 lm= 1.01627 0.000660925 -8.89859e-18 lp= 1.01627 0.000660931 -0.766901 r- 0.0287274 Found lorentz at 35 1.45019 lm= 1.45018 0.00107234 -5.64534e-18 lp= 1.45019 0.00107235 -0.778061 r- 0.0459412 Found lorentz at 36 1.40235 lm= 1.40235 0.00116356 -4.95783e-18 lp= 1.40235 0.00116357 -0.759526 r- 0.0510657 Found lorentz at 37 1.74671 lm= 1.74671 0.00144356 -4.17957e-18 lp= 1.74671 0.00144359 -0.776763 r- 0.0619491 Found lorentz at 38 1.88215 lm= 1.88214 0.00157542 -3.90385e-18 lp= 1.88215 0.00157544 -0.784239 r- 0.0669628 Found lorentz at 39 1.85278 lm= 1.85277 0.00196203 -2.82773e-18 lp= 1.85278 0.00196206 -0.744862 r- 0.0878043 Found lorentz at 40 1.87493 lm= 1.87489 0.00297548 -1.97882e-18 lp= 1.87491 0.00297594 -0.767413 r- 0.129268 Found lorentz at 41 2.24761 lm= 2.24752 0.0168119 -4.89456e-19 lp= 2.24756 0.0168123 -0.907135 r- 0.617783 Found lorentz at 42 2.15389 lm= 2.15385 0.00559464 -1.10057e-18 lp= 2.15387 0.00559485 -0.784705 r- 0.237665 Q = 7.999999999996539 n0=3.358245267377303e-06 n1=6.743578807476437e-07 n2=8.025197097024906e-07 n3=7.14858060254284e-08 n4=1.199299034587484e-07 n5=6.262266444975465e-07 n6=1.119984150292206e-07 n7=6.375963125358778e-08 n8=7.088973439943872e-07 n9=2.615095549648446e-07 n10=2.931230721113185e-08 n11=4.638571390242931e-08 n12=4.797692630492621e-08 n13=4.670088413176533e-07 n14=0.004701450947394743 n15=0.0006683360095496234 n16=2.146186119744033e-05 n17=2.990238923859185e-07 n18=0.001122679190409982 n19=0.0001493981691601893 n20=3.537053619435956e-05 n21=1.232019266931202e-07 n22=4.207594858088595e-05 n23=0.0002080835719161631 n24=8.328551746379791e-05 n25=0.000431023574251562 n26=1.385864766529077e-07 n27=0.0004019216409272963 n28=3.892396573082363e-06 n29=0.8335829594856357 n30=0.0006740015857827886 n31=0.0002990773038426441 n32=0.0001794792279609424 n33=0.0003905742385744339 n34=8.913606390725742e-05 n35=0.0001443478250302378 n36=0.0001863271365190342 n37=5.630096220921803e-05 n38=3.684136114724807e-05 n39=8.941797391676623e-05 n40=5.683086774768915e-05 n41=0.0001533453070693601 n42=2.496644430105574e-05 n43=0.0006032253957577899 n44=0.0002282017849997203 n45=0.01928546932208099 n46=0.0223318638072717 n47=0.02333262280833313 n48=0.01429650667896252 n49=0.005790254551510464 n50=0.001822129173228042 n51=0.0007337958010691341 n52=0.001426928611355802 n53=0.001878689869009417 n54=0.06078545536734999 n55=0.0005504086115257383 n56=0.0004832033245982633 n57=0.001234093836716388 n58=0.00137661548272584 Q is here equal to 7.999999999996539 12.) nd: 5.150537630485968 Norm of Spectral functions:  0: 0.8916  1: 0.9470  2: 0.8965  3: 0.7119  4: 0.7668  5: 0.6885  6: 1.6621  7: 1.6916  8: 0.7333  9: 0.5374 10: 0.7660 11: 0.4632 12: 0.4305 13: 0.2753 14: 1.0012 15: 1.0007 16: 1.0006 17: 1.0000 18: 1.0005 19: 1.0001 20: 1.0006 21: 1.0008 22: 1.0005 23: 1.0002 24: 1.0001 25: 1.0000 26: 1.0115 27: 1.0064 28: 1.0017 29: 1.0018 30: 1.0002 31: 1.0031 32: 1.0021 33: 0.9983 34: 0.9999 35: 0.9987 36: 0.9990 37: 1.0072 38: 0.9987 39: 0.9990 40: 0.9900 41: 1.0021 42: 0.9998 43: 0.6772 44: 0.8293 45: 0.9996 46: 1.0014 47: 0.9942 48: 1.0120 49: 1.0088 50: 1.0603 51: 1.0368 52: 1.0002 53: 1.3828 54: 1.0010 55: 0.9928 56: 0.6605 57: 1.7246 58: 1.8755  0: 4.0105  1: 1.1400 12.) SelfConsistentStep 12.) Difference between steps: 0.2412 13.) DeterminSpectralFunctions ; lambda = -93.56156071357432 -1.428263400790314 Found lorentz at 30 0.571221 lm= 0.57122 0.000232307 -2.77995e-17 lp= 0.571221 0.000232307 -0.803618 r- 0.00275738 Found lorentz at 31 1.06135 lm= 1.06135 0.000410925 -1.53464e-17 lp= 1.06135 0.000410926 -0.794118 r- 0.0172488 Found lorentz at 32 0.952972 lm= 0.952972 0.000406563 -1.52191e-17 lp= 0.952972 0.000406563 -0.786608 r- 0.00427403 Found lorentz at 33 0.909837 lm= 0.909836 0.00036515 -1.69795e-17 lp= 0.909837 0.00036515 -0.787404 r- 0.0038348 Found lorentz at 34 1.02768 lm= 1.02768 0.000478583 -1.26913e-17 lp= 1.02768 0.000478585 -0.779351 r- 0.0204694 Found lorentz at 35 1.4558 lm= 1.4558 0.000824564 -7.57093e-18 lp= 1.4558 0.000824568 -0.790112 r- 0.0347871 Found lorentz at 36 1.41185 lm= 1.41185 0.000963544 -6.20282e-18 lp= 1.41185 0.000963551 -0.773094 r- 0.0415453 Found lorentz at 37 1.75374 lm= 1.75373 0.00108548 -5.70214e-18 lp= 1.75374 0.00108549 -0.786743 r- 0.045991 Found lorentz at 38 1.88713 lm= 1.88712 0.0012523 -5.0641e-18 lp= 1.88712 0.00125232 -0.796361 r- 0.0524186 Found lorentz at 39 1.86649 lm= 1.86649 0.00157275 -3.68035e-18 lp= 1.86649 0.00157276 -0.760812 r- 0.0689075 Found lorentz at 40 1.87621 lm= 1.87617 0.00289468 -2.08799e-18 lp= 1.87619 0.00289517 -0.777529 r- 0.124124 Found lorentz at 41 2.25369 lm= 2.25373 0.0173844 -4.88927e-19 lp= 2.25371 0.0173845 -0.921941 r- 0.628547 Found lorentz at 42 2.16031 lm= 2.16028 0.00571509 -1.10815e-18 lp= 2.16029 0.00571527 -0.795831 r- 0.239386 Q = 7.999999999995362 n0=3.403835962039469e-06 n1=6.83131410863095e-07 n2=8.149125916075342e-07 n3=7.228846908547184e-08 n4=1.217147499223701e-07 n5=6.349886522525946e-07 n6=1.136788265263785e-07 n7=6.476544279993645e-08 n8=7.184128932243715e-07 n9=2.648305053379237e-07 n10=2.97368438299334e-08 n11=4.703169898641118e-08 n12=4.85986862695141e-08 n13=4.743684791908424e-07 n14=0.00469379096595573 n15=0.0006641090106983252 n16=2.114874970977537e-05 n17=2.985194177057747e-07 n18=0.001111800995133682 n19=0.0001479360949433012 n20=3.475011010685255e-05 n21=1.248136856771052e-07 n22=4.165923332308483e-05 n23=0.000206319684403816 n24=8.251025850729847e-05 n25=0.0004265299875681489 n26=1.319963915662754e-07 n27=0.0003983652508872199 n28=3.857356933464332e-06 n29=0.8321666825647145 n30=0.0006140355746997051 n31=0.0002934376189598747 n32=0.0001766564311294613 n33=0.0003574852852336246 n34=8.803357236482227e-05 n35=0.0001413544138682152 n36=0.0001789848195840614 n37=5.519922816928349e-05 n38=3.676536106708046e-05 n39=8.691584143884879e-05 n40=5.638143357043823e-05 n41=0.0001554748777152673 n42=2.483987425269004e-05 n43=0.0005964230856147387 n44=0.0002235515663626574 n45=0.01992084415723139 n46=0.02277664675485709 n47=0.02358119160828889 n48=0.01439133453987058 n49=0.005816133357492034 n50=0.001825712725160179 n51=0.0007349935236308744 n52=0.001465881687502693 n53=0.001909580179094702 n54=0.0610002660574567 n55=0.0005464727453333936 n56=0.000455366832990505 n57=0.00116254016629382 n58=0.001319988793174484 Q is here equal to 7.999999999995362 13.) nd: 5.151996531302747 Norm of Spectral functions:  0: 0.9034  1: 0.9603  2: 0.9034  3: 0.7296  4: 0.7923  5: 0.7023  6: 1.5992  7: 1.5956  8: 0.7238  9: 0.5575 10: 0.8260 11: 0.4871 12: 0.4497 13: 0.2780 14: 1.0009 15: 1.0008 16: 1.0008 17: 1.0004 18: 1.0005 19: 1.0004 20: 1.0008 21: 0.9996 22: 1.0009 23: 1.0006 24: 1.0003 25: 1.0003 26: 0.9996 27: 1.0024 28: 1.0017 29: 0.9965 30: 1.0003 31: 0.9913 32: 1.0026 33: 0.9987 34: 1.0069 35: 0.9966 36: 1.0024 37: 0.9938 38: 1.0007 39: 1.0059 40: 0.9900 41: 1.0015 42: 1.0015 43: 0.5206 44: 1.2333 45: 0.9987 46: 0.9928 47: 1.0078 48: 1.0024 49: 1.0290 50: 0.9647 51: 0.9750 52: 0.9886 53: 0.9494 54: 0.9970 55: 1.0097 56: 0.8122 57: 2.7004 58: 25.4448  0: 4.0110  1: 1.1410 13.) SelfConsistentStep 13.) Difference between steps: 0.6541 14.) DeterminSpectralFunctions ; lambda = -93.53895623018374 -1.405658917399734 Found lorentz at 30 0.575975 lm= 0.575975 0.000149213 -4.40199e-17 lp= 0.575975 0.000149213 -0.810454 r- 0.00175616 Found lorentz at 31 1.06893 lm= 1.06893 0.000302198 -2.13117e-17 lp= 1.06893 0.000302198 -0.802517 r- 0.0125521 Found lorentz at 32 0.959955 lm= 0.959955 0.000290679 -2.17113e-17 lp= 0.959955 0.000290679 -0.794419 r- 0.00302575 Found lorentz at 33 0.919566 lm= 0.919566 0.000288206 -2.19674e-17 lp= 0.919566 0.000288206 -0.795685 r- 0.00299523 Found lorentz at 34 1.03473 lm= 1.03473 0.000353552 -1.74589e-17 lp= 1.03473 0.000353553 -0.785663 r- 0.0150002 Found lorentz at 35 1.46543 lm= 1.46543 0.000673714 -9.49413e-18 lp= 1.46543 0.000673717 -0.799773 r- 0.0280795 Found lorentz at 36 1.42213 lm= 1.42213 0.000843309 -7.22642e-18 lp= 1.42213 0.000843315 -0.780651 r- 0.0360091 Found lorentz at 37 1.76268 lm= 1.76268 0.000860944 -7.37082e-18 lp= 1.76268 0.00086095 -0.796613 r- 0.0360255 Found lorentz at 38 1.89825 lm= 1.89825 0.00105225 -6.18594e-18 lp= 1.89825 0.00105226 -0.806797 r- 0.0434747 Found lorentz at 39 1.87791 lm= 1.87791 0.00131768 -4.49387e-18 lp= 1.87791 0.00131769 -0.769517 r- 0.0570789 Found lorentz at 40 1.89401 lm= 1.89397 0.00297304 -2.0855e-18 lp= 1.89399 0.00297351 -0.787507 r- 0.125868 Found lorentz at 41 2.25547 lm= 2.25545 0.0173474 -4.98176e-19 lp= 2.25546 0.0173474 -0.929626 r- 0.62202 Found lorentz at 42 2.17941 lm= 2.17938 0.00574559 -1.1274e-18 lp= 2.17939 0.00574574 -0.804849 r- 0.237965 Found lorentz at 48 0.81194 lm= 0.783451 0.0647364 -1.4373e-19 lp= 0.794937 0.0753795 -1.08035 r- 0.607586 Found lorentz at 49 0.88932 lm= 0.891603 0.026415 -2.69683e-19 lp= 0.89047 0.0265874 -0.847956 r- 0.259766 Found lorentz at 50 0.967797 lm= 0.96788 0.00673607 -9.77642e-19 lp= 0.967839 0.00673697 -0.811586 r- 0.068646 Found lorentz at 51 0.996531 lm= 0.99654 0.00172377 -3.73144e-18 lp= 0.996536 0.00172381 -0.80202 r- 0.121851 Q = 8.000000000000906 n0=3.425477883721335e-06 n1=6.867098009362968e-07 n2=8.200262166324297e-07 n3=7.253834402311836e-08 n4=1.222411119357829e-07 n5=6.38824193188519e-07 n6=1.14232251413171e-07 n7=6.50848010045387e-08 n8=7.227549042109333e-07 n9=2.661939836937539e-07 n10=2.987440969459968e-08 n11=4.727886664864856e-08 n12=4.881311510408364e-08 n13=4.767469821482441e-07 n14=0.004654048404493052 n15=0.0006615849741480401 n16=2.105068291886445e-05 n17=2.983749481477192e-07 n18=0.001111097281414694 n19=0.0001471457431209265 n20=3.454231880112341e-05 n21=1.267969065606133e-07 n22=4.178104304886049e-05 n23=0.0002060593257909239 n24=8.261918820459965e-05 n25=0.0004246823036856878 n26=1.277970616457275e-07 n27=0.0004015809993595632 n28=3.895093280164742e-06 n29=0.6741072943460336 n30=0.0005781672575426921 n31=0.0002901482120674127 n32=0.000175263860835282 n33=0.0003380633489155852 n34=8.742622742778099e-05 n35=0.0001395258479728861 n36=0.0001749220033148355 n37=5.452099547856884e-05 n38=3.666013974469142e-05 n39=8.548038766940328e-05 n40=5.606341030440152e-05 n41=0.0001566505886720784 n42=2.47062800613494e-05 n43=0.0005925808564460382 n44=0.0002208469484720317 n45=0.02189621307852536 n46=0.03671815285666689 n47=0.05507746946901376 n48=0.03836190231964853 n49=0.01610391960566742 n50=0.005113045717593295 n51=0.002084773415880513 n52=0.001634595490321509 n53=0.002864902523024124 n54=0.1313733408430682 n55=0.0009967915275600756 n56=0.0004414932840822405 n57=0.001127708139763069 n58=0.001289193894179379 Q is here equal to 8.000000000000906 14.) nd: 5.310136183562109 Norm of Spectral functions:  0: 0.9035  1: 0.9931  2: 0.8785  3: 0.7388  4: 0.8324  5: 0.6935  6: 1.5054  7: 1.4183  8: 0.6736  9: 0.5744 10: 0.9658 11: 0.5174 12: 0.4693 13: 0.2747 14: 1.0004 15: 1.0011 16: 1.0009 17: 1.0003 18: 1.0005 19: 1.0009 20: 1.0009 21: 0.9996 22: 1.0012 23: 1.0013 24: 1.0006 25: 1.0010 26: 0.9984 27: 0.9973 28: 1.0019 29: 0.9979 30: 1.0005 31: 0.9987 32: 1.0031 33: 0.9995 34: 0.9965 35: 1.0001 36: 0.9916 37: 0.9992 38: 1.0083 39: 0.9968 40: 1.0086 41: 1.0007 42: 0.9989 43: 0.4798 44: 0.9774 45: 0.9938 46: 1.0015 47: 1.1225 48: 0.8750 49: 0.9021 50: 0.9103 51: 0.9158 52: 0.9990 53: 0.9886 54: 0.8534 55: 0.8120 56: 1.0359 57: 3.1856 58: 4.6713  0: 3.9118  1: 1.3983 14.) SelfConsistentStep 14.) Difference between steps: 0.522 15.) DeterminSpectralFunctions ; lambda = -93.7152835563527 -1.581986243568693 Found lorentz at 29 -0.00283177 lm= -0.00283259 9.45096e-05 -1.02942 lp= -0.00283214 9.45168e-05 -0.775573 r- 0.43061 Found lorentz at 30 0.537359 lm= 0.537359 7.20895e-05 -7.46116e-17 lp= 0.537359 7.20895e-05 -0.733397 r- 0.000937599 Found lorentz at 31 0.969139 lm= 0.969108 0.00197596 -2.47247e-18 lp= 0.969123 0.00197637 -0.699069 r- 0.02338 Found lorentz at 32 0.858411 lm= 0.858411 0.000247912 -1.9566e-17 lp= 0.858411 0.000247912 -0.696467 r- 0.0029496 Found lorentz at 33 0.840717 lm= 0.840717 0.000123469 -4.06901e-17 lp= 0.840717 0.000123469 -0.7088 r- 0.00144345 Found lorentz at 34 0.917102 lm= 0.917094 0.000712185 -6.28548e-18 lp= 0.917098 0.000712265 -0.669114 r- 0.00880286 Found lorentz at 35 1.3075 lm= 1.3068 0.0097614 -4.18452e-19 lp= 1.30715 0.00980494 -0.641152 r- 0.510407 Found lorentz at 36 1.26802 lm= 1.2677 0.00750804 -5.44996e-19 lp= 1.26786 0.00751941 -0.640368 r- 0.391581 Found lorentz at 40 1.77904 lm= 1.77892 0.0105246 -4.53902e-19 lp= 1.77898 0.0105257 -0.69122 r- 0.507605 Found lorentz at 41 2.14314 lm= 2.14256 0.0142846 -3.77423e-19 lp= 2.14285 0.0143056 -0.735028 r- 0.649028 Found lorentz at 42 2.01642 lm= 2.01635 0.00694561 -6.73058e-19 lp= 2.01639 0.0069461 -0.683759 r- 0.33863 Q = 7.999999999998637 n0=3.369565483759374e-06 n1=6.761882172050486e-07 n2=8.084105408983638e-07 n3=7.151240024290208e-08 n4=1.20615002405129e-07 n5=6.295675896632926e-07 n6=1.126758027473513e-07 n7=6.426233847148394e-08 n8=7.121421904218656e-07 n9=2.623833545337562e-07 n10=2.950406412032803e-08 n11=4.669173292514635e-08 n12=4.820431666734194e-08 n13=4.72030983598798e-07 n14=0.00403610367632786 n15=0.0005796306966736262 n16=1.855707277335612e-05 n17=2.874116066041843e-07 n18=0.0009732716534401982 n19=0.0001292045083673996 n20=3.031214624219251e-05 n21=1.237107221641009e-07 n22=3.689043940272327e-05 n23=0.0001815869793505845 n24=7.290400237346128e-05 n25=0.000373960593129872 n26=1.205890735896451e-07 n27=0.0003579946700517062 n28=3.535006003448052e-06 n29=0.7671476402748102 n30=0.0006278890311586674 n31=0.0003642703014341333 n32=0.0002070013521365508 n33=0.0003577956481729977 n34=0.00010696523785982 n35=0.0001853602428115688 n36=0.0002170943433811866 n37=7.271239813304047e-05 n38=4.247600298391713e-05 n39=0.0001182007930590276 n40=6.265325585504257e-05 n41=0.0001566159204041011 n42=2.838117882990269e-05 n43=0.0006868274623559799 n44=0.0002837604333196794 n45=0.02016543837533706 n46=0.02891768770482593 n47=0.03656603976114163 n48=0.02383703769060082 n49=0.00981115958901666 n50=0.003093796695003564 n51=0.001253602492446912 n52=0.00149853474459719 n53=0.002327772352346315 n54=0.09048165248765194 n55=0.0007345256497959865 n56=0.0005828743441343518 n57=0.001398742058381105 n58=0.00186358526845849 Q is here equal to 7.999999999998637 15.) nd: 5.21956832022114 Norm of Spectral functions:  0: 0.9592  1: 0.8141  2: 1.1011  3: 0.6901  4: 0.6352  5: 0.7714  6: 1.3952  7: 1.6235  8: 1.2105  9: 0.4734 10: 0.4704 11: 0.3624 12: 0.3535 13: 0.2768 14: 1.0004 15: 1.0011 16: 1.0010 17: 1.0001 18: 1.0010 19: 1.0013 20: 1.0015 21: 0.9993 22: 1.0007 23: 1.0010 24: 1.0006 25: 1.0018 26: 0.9962 27: 0.9969 28: 1.0023 29: 1.0004 30: 0.9961 31: 1.0246 32: 1.0201 33: 1.0056 34: 0.9963 35: 0.9981 36: 1.0007 37: 1.0000 38: 0.9998 39: 0.9999 40: 1.0009 41: 1.0016 42: 1.0016 43: 1.0038 44: 0.9992 45: 0.9957 46: 1.0008 47: 0.9851 48: 1.0472 49: 1.1199 50: 0.9987 51: 0.9644 52: 1.0032 53: 0.9997 54: 0.5532 55: 1.3137 56: 1.2920 57: 0.2603 58: 0.0754  0: 3.9694  1: 1.2502 15.) SelfConsistentStep 15.) Difference between steps: 0.4928 16.) DeterminSpectralFunctions ; lambda = -93.57633857193095 -1.443041259146938 Found lorentz at 29 -0.00329431 lm= -0.00329459 5.50434e-05 -1.08643 lp= -0.00329444 5.50447e-05 -0.781561 r- 0.201854 Found lorentz at 30 0.474913 lm= 0.474913 3.85945e-05 -1.45583e-16 lp= 0.474913 3.85945e-05 -0.749581 r- 0.00179789 Found lorentz at 31 0.863841 lm= 0.863838 0.000264254 -1.87476e-17 lp= 0.86384 0.000264275 -0.703896 r- 0.00310475 Found lorentz at 32 0.853221 lm= 0.853221 0.000210506 -2.40489e-17 lp= 0.853221 0.000210506 -0.711508 r- 0.00245161 Found lorentz at 33 0.81207 lm= 0.81207 0.0001312 -3.96229e-17 lp= 0.81207 0.0001312 -0.721008 r- 0.00150786 Found lorentz at 34 0.906513 lm= 0.906509 0.000445512 -1.05202e-17 lp= 0.906511 0.000445533 -0.684631 r- 0.00538144 Found lorentz at 35 1.17645 lm= 1.17642 0.00257388 -1.78704e-18 lp= 1.17644 0.00257426 -0.678277 r- 0.126515 Found lorentz at 36 1.19419 lm= 1.19413 0.00335915 -1.32138e-18 lp= 1.19416 0.00336011 -0.666374 r- 0.168093 Found lorentz at 37 1.39817 lm= 1.39767 0.00755622 -5.49295e-19 lp= 1.39792 0.00758608 -0.64607 r- 0.391839 Found lorentz at 38 1.50221 lm= 1.50115 0.0108693 -3.91874e-19 lp= 1.50168 0.0109592 -0.656501 r- 0.557767 Found lorentz at 40 1.77838 lm= 1.77829 0.00762728 -6.567e-19 lp= 1.77834 0.00762821 -0.707793 r- 0.359261 Found lorentz at 41 1.97713 lm= 1.97683 0.00868588 -6.6649e-19 lp= 1.97698 0.0086952 -0.761441 r- 0.380763 Found lorentz at 42 2.08466 lm= 2.08455 0.00729849 -6.71201e-19 lp= 2.0846 0.00730002 -0.700016 r- 0.347633 Q = 8.000000000003141 n0=3.224020191572426e-06 n1=6.477537286530918e-07 n2=7.747323751565254e-07 n3=6.86696943313288e-08 n4=1.159281665687435e-07 n5=6.025989175355618e-07 n6=1.08137314388783e-07 n7=6.181017211442802e-08 n8=6.811943090451201e-07 n9=2.512366525163948e-07 n10=2.836436092114229e-08 n11=4.481238689240948e-08 n12=4.629133474788639e-08 n13=4.548731397664603e-07 n14=0.004283085323639871 n15=0.0006078412967542847 n16=1.931940245999363e-05 n17=3.237305591394166e-07 n18=0.001018926327021224 n19=0.0001353501654604552 n20=3.16111907000203e-05 n21=1.352712987600537e-07 n22=3.82782522830804e-05 n23=0.0001893263216200636 n24=7.580341896222785e-05 n25=0.000390599484818876 n26=1.273551676380783e-07 n27=0.000367956367065238 n28=3.638704735592631e-06 n29=0.8128314138597209 n30=0.0006336619248863871 n31=0.0003765914604742345 n32=0.0002068684505153477 n33=0.0003551375152867139 n34=0.0001064678605802411 n35=0.000192043130902162 n36=0.0002225623528699001 n37=7.552522902467026e-05 n38=4.38975565740653e-05 n39=0.0001227299091445419 n40=6.247588997782733e-05 n41=0.0001575314604066656 n42=2.795100793744756e-05 n43=0.0006977823312933631 n44=0.000291828912744144 n45=0.0186283736581267 n46=0.02410935159746244 n47=0.02765713790405247 n48=0.01744872818559245 n49=0.007122598070277987 n50=0.002240994832483421 n51=0.000905187048592729 n52=0.001373486457534112 n53=0.00197350913208294 n54=0.07048558172041586 n55=0.0006072160951353261 n56=0.0005874530496890188 n57=0.00140490761863932 n58=0.001881572742285934 Q is here equal to 8.000000000003141 16.) nd: 5.173123488064951 Norm of Spectral functions:  0: 0.8947  1: 0.9433  2: 0.9050  3: 0.7050  4: 0.7625  5: 0.6832  6: 1.7021  7: 1.7082  8: 0.7113  9: 0.5299 10: 0.7495 11: 0.4548 12: 0.4216 13: 0.2674 14: 1.0003 15: 1.0008 16: 1.0007 17: 1.0004 18: 1.0005 19: 1.0005 20: 1.0008 21: 0.9997 22: 1.0005 23: 1.0004 24: 1.0002 25: 1.0007 26: 0.9985 27: 0.9988 28: 1.0019 29: 1.0005 30: 1.0004 31: 0.8860 32: 1.0107 33: 1.0006 34: 0.9941 35: 1.0107 36: 0.9980 37: 0.9929 38: 0.9958 39: 1.0125 40: 1.0008 41: 1.0002 42: 0.9981 43: 1.0006 44: 1.0100 45: 0.9995 46: 0.9995 47: 1.0000 48: 0.9995 49: 0.9974 50: 0.9955 51: 0.9949 52: 1.0056 53: 0.9662 54: 1.0333 55: 1.3069 56: 1.3360 57: 5.8056 58: 14.3052  0: 3.9957  1: 1.1774 16.) SelfConsistentStep 16.) Difference between steps: 0.5345 17.) DeterminSpectralFunctions ; lambda = -93.6057786066182 -1.472481293834193 Found lorentz at 29 -0.00218278 lm= -0.00218291 3.66404e-05 -0.981771 lp= -0.00218284 3.66408e-05 -0.78927 r- 0.202227 Found lorentz at 30 0.487406 lm= 0.487406 2.80985e-05 -2.05592e-16 lp= 0.487406 2.80985e-05 -0.760054 r- 0.00121468 Found lorentz at 31 0.88977 lm= 0.889768 0.000343744 -1.54043e-17 lp= 0.889769 0.000343755 -0.727694 r- 0.00390637 Found lorentz at 32 0.86805 lm= 0.868049 0.000201678 -2.54763e-17 lp= 0.868049 0.000201684 -0.716815 r- 0.00232668 Found lorentz at 33 0.824678 lm= 0.824678 0.000124187 -4.39722e-17 lp= 0.824678 0.000124187 -0.738972 r- 0.00139257 Found lorentz at 34 0.92532 lm= 0.925318 0.000402614 -1.25015e-17 lp= 0.925319 0.000402623 -0.709465 r- 0.00469287 Found lorentz at 35 1.21071 lm= 1.21068 0.00205567 -2.38405e-18 lp= 1.21069 0.0020561 -0.700163 r- 0.0978924 Found lorentz at 36 1.22384 lm= 1.22381 0.00258571 -1.84994e-18 lp= 1.22383 0.0025862 -0.691715 r- 0.124634 Found lorentz at 37 1.44376 lm= 1.44341 0.00700553 -6.68984e-19 lp= 1.44359 0.00702107 -0.685672 r- 0.34154 Found lorentz at 38 1.54898 lm= 1.54812 0.0102825 -4.77012e-19 lp= 1.54854 0.0103451 -0.703396 r- 0.491101 Found lorentz at 39 1.56523 lm= 1.56422 0.0166209 -2.80128e-19 lp= 1.56472 0.0166738 -0.683899 r- 0.813424 Found lorentz at 40 1.78257 lm= 1.78251 0.00525527 -9.92347e-19 lp= 1.78254 0.00525597 -0.722222 r- 0.242593 Found lorentz at 41 1.97737 lm= 1.97717 0.00706756 -8.48576e-19 lp= 1.97727 0.00707263 -0.774823 r- 0.304331 Found lorentz at 42 2.07904 lm= 2.07897 0.00624006 -8.50812e-19 lp= 2.07901 0.00624081 -0.728699 r- 0.285487 Found lorentz at 51 1.57057 lm= 1.56825 0.0197942 -2.69879e-19 lp= 1.56939 0.02003 -0.737118 r- 0.908878 Q = 7.99999999999953 n0=3.178645499264101e-06 n1=6.382008989359102e-07 n2=7.634515037952805e-07 n3=6.758018230319497e-08 n4=1.140719116196903e-07 n5=5.940021226235224e-07 n6=1.064731038290315e-07 n7=6.083255672211154e-08 n8=6.716048854100013e-07 n9=2.475630149797501e-07 n10=2.791798589600188e-08 n11=4.41361072333696e-08 n12=4.55721995134161e-08 n13=4.475551940148932e-07 n14=0.004399802568082876 n15=0.0006238492661168368 n16=1.978398966332872e-05 n17=3.461161079553796e-07 n18=0.001046725724333487 n19=0.0001392405766854067 n20=3.244998464860182e-05 n21=1.420503987257815e-07 n22=3.921198560499912e-05 n23=0.0001943502708634375 n24=7.780378747236599e-05 n25=0.000401857671271969 n26=1.302973264980253e-07 n27=0.0003767823718175325 n28=3.729464082691091e-06 n29=0.7345978806934357 n30=0.0005901067824580538 n31=0.0003479178946825971 n32=0.000194267945000201 n33=0.0003339846358923636 n34=9.931304164688474e-05 n35=0.0001756384247107067 n36=0.0002056829721867657 n37=6.903475988282573e-05 n38=4.140194099939329e-05 n39=0.0001114057270770337 n40=5.947138797520462e-05 n41=0.0001549022404268317 n42=2.659779861689146e-05 n43=0.0006609801476179867 n44=0.0002705844978427945 n45=0.02554397372025257 n46=0.03529168454259277 n47=0.04315483799777869 n48=0.02756402464893816 n49=0.01118976171246704 n50=0.003497398632829485 n51=0.001412555461606476 n52=0.001793486293771481 n53=0.002701075111020048 n54=0.09823842643783355 n55=0.0007807955438385165 n56=0.0005342517578458073 n57=0.001294356976005729 n58=0.001700986541124548 Q is here equal to 7.99999999999953 17.) nd: 5.25085698931407 Norm of Spectral functions:  0: 0.8907  1: 0.9082  2: 0.9198  3: 0.6810  4: 0.7185  5: 0.6715  6: 1.8092  7: 1.9028  8: 0.7353  9: 0.5018 10: 0.6610 11: 0.4212 12: 0.3948 13: 0.2616 14: 1.0002 15: 1.0007 16: 1.0005 17: 1.0003 18: 1.0001 19: 1.0003 20: 1.0007 21: 0.9998 22: 1.0004 23: 1.0005 24: 1.0001 25: 1.0008 26: 0.9984 27: 0.9991 28: 1.0011 29: 1.0000 30: 0.9982 31: 0.9907 32: 0.9692 33: 1.0024 34: 0.9997 35: 0.9961 36: 0.9979 37: 1.0037 38: 0.9988 39: 0.9988 40: 0.9985 41: 1.0011 42: 1.0015 43: 1.0009 44: 1.0401 45: 0.9954 46: 1.0023 47: 0.9834 48: 1.0911 49: 1.0693 50: 0.9772 51: 0.9524 52: 0.9996 53: 0.9976 54: 0.9280 55: 0.8237 56: 0.5512 57: 1.7176 58: 0.3777  0: 3.9615  1: 1.2893 17.) SelfConsistentStep 17.) Difference between steps: 0.3993 18.) DeterminSpectralFunctions ; lambda = -93.63609209380883 -1.502794781024818 Found lorentz at 29 -0.00328427 lm= -0.0032843 1.97062e-05 -1.07221 lp= -0.00328429 1.97063e-05 -0.772101 r- 0.0731498 Found lorentz at 30 0.494446 lm= 0.494446 1.71836e-05 -3.21466e-16 lp= 0.494446 1.71836e-05 -0.743233 r- 0.000759651 Found lorentz at 31 0.904119 lm= 0.904118 0.000341416 -1.47022e-17 lp= 0.904118 0.000341422 -0.708498 r- 0.00398496 Found lorentz at 32 0.861928 lm= 0.861927 0.000238081 -2.02813e-17 lp= 0.861928 0.000238085 -0.69489 r- 0.00283327 Found lorentz at 33 0.826509 lm= 0.826509 8.70138e-05 -5.96444e-17 lp= 0.826509 8.70138e-05 -0.720409 r- 0.00100086 Found lorentz at 34 0.913529 lm= 0.913528 0.000378374 -1.24643e-17 lp= 0.913528 0.000378379 -0.68675 r- 0.00455616 Found lorentz at 35 1.23026 lm= 1.23023 0.00188696 -2.46017e-18 lp= 1.23024 0.00188731 -0.681429 r- 0.0923257 Found lorentz at 36 1.22882 lm= 1.22879 0.00245545 -1.82405e-18 lp= 1.22881 0.00245595 -0.66934 r- 0.122314 Found lorentz at 37 1.47115 lm= 1.47089 0.00588565 -7.45826e-19 lp= 1.47102 0.00589562 -0.663348 r- 0.296399 Found lorentz at 38 1.5877 lm= 1.58705 0.00922875 -5.12377e-19 lp= 1.58737 0.00926812 -0.689745 r- 0.448448 Found lorentz at 39 1.57351 lm= 1.57273 0.0132651 -3.07423e-19 lp= 1.57312 0.0133044 -0.639943 r- 0.693585 Found lorentz at 40 1.79512 lm= 1.79499 0.00612439 -8.07732e-19 lp= 1.79505 0.00612691 -0.703546 r- 0.290321 Found lorentz at 41 2.0516 lm= 2.05134 0.00906527 -6.35997e-19 lp= 2.05147 0.00907208 -0.759716 r- 0.398133 Found lorentz at 42 2.09585 lm= 2.09573 0.00829517 -6.15642e-19 lp= 2.09579 0.00829677 -0.714721 r- 0.386968 Q = 7.999999999997363 n0=3.182643246012593e-06 n1=6.386962838965884e-07 n2=7.642143809396587e-07 n3=6.755630742103231e-08 n4=1.14069039676328e-07 n5=5.94715158745377e-07 n6=1.065380490558862e-07 n7=6.084166505579489e-08 n8=6.724873980519728e-07 n9=2.477833236751146e-07 n10=2.792037525411355e-08 n11=4.415366344724846e-08 n12=4.557180041998723e-08 n13=4.474002061899135e-07 n14=0.004287639000231563 n15=0.0006080478168366486 n16=1.928577820528905e-05 n17=3.473586294227131e-07 n18=0.001020117724418668 n19=0.0001357903843015746 n20=3.162704594672352e-05 n21=1.423862747111399e-07 n22=3.817940632098534e-05 n23=0.0001895093811313676 n24=7.579900715260029e-05 n25=0.0003922223469407676 n26=1.293654808742537e-07 n27=0.0003670016485100542 n28=3.644484698785357e-06 n29=0.8041700352884802 n30=0.0006240612925583192 n31=0.000370291740039921 n32=0.0002069003616326281 n33=0.0003544893892879066 n34=0.000104988715049486 n35=0.000185933289355056 n36=0.0002211552887759658 n37=7.244173825122852e-05 n38=4.214197725257795e-05 n39=0.000119417683943056 n40=6.198854642138019e-05 n41=0.0001529098426004134 n42=2.750200467802183e-05 n43=0.0006812765755293377 n44=0.0002831232567153149 n45=0.02151095020573312 n46=0.02641434571059659 n47=0.02903973988432402 n48=0.01799529101299067 n49=0.007278227753494815 n50=0.00227815204593474 n51=0.00091866773831002 n52=0.001552123005692897 n53=0.002140379265498652 n54=0.0715246633759523 n55=0.0006097099435503214 n56=0.0005958177388010231 n57=0.001432945401627081 n58=0.001853832200945268 Q is here equal to 7.999999999997363 18.) nd: 5.18184392830795 Norm of Spectral functions:  0: 0.9036  1: 0.8598  2: 0.9635  3: 0.6587  4: 0.6679  5: 0.6702  6: 1.8583  7: 2.1087  8: 0.7985  9: 0.4735 10: 0.5699 11: 0.3877 12: 0.3684 13: 0.2578 14: 1.0002 15: 1.0008 16: 1.0005 17: 1.0004 18: 1.0001 19: 1.0004 20: 1.0006 21: 0.9999 22: 1.0006 23: 1.0008 24: 1.0004 25: 1.0006 26: 0.9995 27: 0.9997 28: 1.0012 29: 1.0004 30: 0.9992 31: 0.9953 32: 0.8247 33: 1.0031 34: 0.9973 35: 1.0056 36: 1.0037 37: 1.0061 38: 1.0001 39: 1.0020 40: 0.9996 41: 0.9993 42: 1.0003 43: 1.0019 44: 1.0851 45: 1.0027 46: 1.0002 47: 1.0001 48: 0.9985 49: 0.9957 50: 0.9924 51: 0.9902 52: 0.9977 53: 0.9927 54: 1.0440 55: 0.6030 56: 0.3794 57: 1.1553 58: 0.1875  0: 3.9966  1: 1.1852 18.) SelfConsistentStep 18.) Difference between steps: 0.2866 19.) DeterminSpectralFunctions ; lambda = -93.6327171485284 -1.499419835744391 Found lorentz at 29 -0.00347693 lm= -0.00347694 1.18064e-05 -1.10438 lp= -0.00347693 1.18064e-05 -0.780059 r- 0.0433782 Found lorentz at 30 0.539034 lm= 0.539034 2.29229e-05 -2.4719e-16 lp= 0.539034 2.29229e-05 -0.752748 r- 0.000290471 Found lorentz at 31 0.990069 lm= 0.990067 0.000497564 -1.06173e-17 lp= 0.990068 0.000497569 -0.726833 r- 0.0388097 Found lorentz at 32 0.89343 lm= 0.893429 0.000285282 -1.80212e-17 lp= 0.89343 0.000285284 -0.71702 r- 0.00329015 Found lorentz at 33 0.866054 lm= 0.866054 0.000141562 -3.70915e-17 lp= 0.866054 0.000141563 -0.724624 r- 0.0016155 Found lorentz at 34 0.951269 lm= 0.951268 0.000376341 -1.34489e-17 lp= 0.951268 0.000376343 -0.711435 r- 0.00437439 Found lorentz at 35 1.34599 lm= 1.34594 0.0028712 -1.71041e-18 lp= 1.34597 0.00287207 -0.700932 r- 0.136595 Found lorentz at 36 1.31179 lm= 1.31174 0.00281843 -1.67682e-18 lp= 1.31177 0.00281919 -0.687591 r- 0.13668 Found lorentz at 37 1.61561 lm= 1.61534 0.00891257 -5.58596e-19 lp= 1.61548 0.00891984 -0.705998 r- 0.421244 Found lorentz at 38 1.75046 lm= 1.75042 0.00850574 -5.63927e-19 lp= 1.75044 0.00850593 -0.692587 r- 0.409382 Found lorentz at 39 1.70646 lm= 1.70603 0.0127275 -3.36515e-19 lp= 1.70625 0.0127401 -0.654908 r- 0.648625 Found lorentz at 40 1.84439 lm= 1.84428 0.00535053 -9.63797e-19 lp= 1.84434 0.0053525 -0.718299 r- 0.248414 Found lorentz at 41 2.19896 lm= 2.19801 0.0156657 -4.20411e-19 lp= 2.19848 0.0157161 -0.813409 r- 0.644635 Found lorentz at 42 2.12844 lm= 2.12834 0.00744253 -7.19184e-19 lp= 2.12839 0.00744359 -0.731686 r- 0.339121 Q = 8.000000000000822 n0=3.158946593856047e-06 n1=6.337304009327885e-07 n2=7.583222075290285e-07 n3=6.697588287922907e-08 n4=1.131212233240931e-07 n5=5.901744021160811e-07 n6=1.056919585683892e-07 n7=6.03458630442079e-08 n8=6.67384263787902e-07 n9=2.458417271806885e-07 n10=2.76897507283767e-08 n11=4.37898832428035e-08 n12=4.518492997310311e-08 n13=4.435056765995817e-07 n14=0.004386087734588776 n15=0.000623358017421988 n16=1.976836043163758e-05 n17=3.56454331526895e-07 n18=0.001046462843315929 n19=0.0001390306381566251 n20=3.240888341770618e-05 n21=1.445232065126419e-07 n22=3.908873663226593e-05 n23=0.0001942507034331417 n24=7.763122911193491e-05 n25=0.0004024141089343104 n26=1.304877634804388e-07 n27=0.0003761515888443282 n28=3.727624197335392e-06 n29=0.8292392149032706 n30=0.0005874348497567974 n31=0.0003399946555004764 n32=0.0001958630868899038 n33=0.0003387554236985969 n34=9.858767916073363e-05 n35=0.0001683519386101881 n36=0.0002044803423657988 n37=6.539437468954894e-05 n38=3.896975659291619e-05 n39=0.0001075866874900911 n40=5.933417937378078e-05 n41=0.0001465961333475866 n42=2.629175778848167e-05 n43=0.0006381827395805315 n44=0.0002600767534281646 n45=0.01961591983689473 n46=0.02294847014458352 n47=0.02423370864851914 n48=0.01487081186026612 n49=0.00601319128476168 n50=0.001885090593318818 n51=0.0007599989209759311 n52=0.001445491196934224 n53=0.001919754061492681 n54=0.06228905467493503 n55=0.0005499511333891011 n56=0.0005544537719476208 n57=0.001350920542118785 n58=0.001700095429767476 Q is here equal to 8.000000000000822 19.) nd: 5.156387448500426 Norm of Spectral functions:  0: 0.9154  1: 0.8516  2: 0.9786  3: 0.6568  4: 0.6604  5: 0.6723  6: 1.8543  7: 2.1333  8: 0.8092  9: 0.4693 10: 0.5589 11: 0.3830 12: 0.3645 13: 0.2563 14: 1.0004 15: 1.0010 16: 1.0005 17: 1.0004 18: 0.9999 19: 1.0003 20: 1.0005 21: 1.0001 22: 1.0007 23: 1.0009 24: 1.0003 25: 1.0003 26: 1.0005 27: 1.0006 28: 1.0009 29: 0.9978 30: 0.9968 31: 0.9956 32: 0.9938 33: 0.9760 34: 1.0050 35: 1.0006 36: 0.9956 37: 1.0012 38: 0.9974 39: 0.9995 40: 0.9959 41: 0.9983 42: 1.0010 43: 1.0291 44: 1.0032 45: 0.9996 46: 1.0015 47: 0.9999 48: 0.9938 49: 1.0111 50: 1.0014 51: 0.9996 52: 0.9975 53: 1.0067 54: 0.9939 55: 0.9726 56: 0.4045 57: 1.9438 58: 0.4075  0: 4.0084  1: 1.1479 19.) SelfConsistentStep 19.) Difference between steps: 0.3095 20.) DeterminSpectralFunctions ; lambda = -93.59611401069243 -1.462816697908423 Found lorentz at 29 -0.00336242 lm= -0.00336243 7.32785e-06 -1.11204 lp= -0.00336243 7.32785e-06 -0.794551 r- 0.0264324 Found lorentz at 30 0.552868 lm= 0.552868 2.21588e-05 -2.70265e-16 lp= 0.552868 2.21588e-05 -0.773871 r- 0.000273125 Found lorentz at 31 1.01964 lm= 1.01964 0.000408422 -1.39021e-17 lp= 1.01964 0.000408424 -0.753524 r- 0.0180673 Found lorentz at 32 0.916379 lm= 0.916378 0.00025989 -2.13428e-17 lp= 0.916378 0.000259891 -0.744769 r- 0.00288562 Found lorentz at 33 0.885335 lm= 0.885335 0.000174976 -3.21843e-17 lp= 0.885335 0.000174977 -0.750434 r- 0.00192813 Found lorentz at 34 0.981184 lm= 0.981183 0.000326106 -1.68558e-17 lp= 0.981184 0.000326107 -0.741404 r- 0.00363725 Found lorentz at 35 1.3895 lm= 1.38946 0.00249944 -2.16328e-18 lp= 1.38948 0.00249991 -0.735421 r- 0.113316 Found lorentz at 36 1.35077 lm= 1.35074 0.0024151 -2.14659e-18 lp= 1.35075 0.00241546 -0.720093 r- 0.111817 Found lorentz at 37 1.66899 lm= 1.66893 0.00631323 -8.40483e-19 lp= 1.66896 0.00631367 -0.728471 r- 0.288907 Found lorentz at 38 1.80331 lm= 1.80326 0.00580294 -9.13913e-19 lp= 1.80328 0.0058033 -0.728275 r- 0.265623 Found lorentz at 39 1.7665 lm= 1.76622 0.00977954 -4.85457e-19 lp= 1.76636 0.00978687 -0.689394 r- 0.473313 Found lorentz at 40 1.8643 lm= 1.86423 0.00445345 -1.24368e-18 lp= 1.86427 0.00445454 -0.744351 r- 0.199496 Found lorentz at 41 2.22058 lm= 2.21978 0.0163624 -4.47649e-19 lp= 2.22018 0.0163967 -0.857121 r- 0.638048 Found lorentz at 42 2.1479 lm= 2.14782 0.00677748 -8.43111e-19 lp= 2.14786 0.00677822 -0.75598 r- 0.29888 Q = 7.999999999992736 n0=3.183857293646207e-06 n1=6.387136921181745e-07 n2=7.643544007330479e-07 n3=6.747251543062517e-08 n4=1.140099637912295e-07 n5=5.947148424080316e-07 n6=1.065151377661118e-07 n7=6.082144130573984e-08 n8=6.724482049402963e-07 n9=2.477065081167981e-07 n10=2.789876913321248e-08 n11=4.411102655043423e-08 n12=4.551501338690313e-08 n13=4.467391764009632e-07 n14=0.004554988326980126 n15=0.0006450782241726327 n16=2.038158140455887e-05 n17=3.499142423048101e-07 n18=0.001082142024882881 n19=0.000143922818544412 n20=3.347182504852328e-05 n21=1.41695145757971e-07 n22=4.034263649125395e-05 n23=0.0002008267288683155 n24=8.018047143064397e-05 n25=0.0004160706506480045 n26=1.291367153086598e-07 n27=0.0003871212848556526 n28=3.800014700210874e-06 n29=0.8347885298976148 n30=0.0005570604836255983 n31=0.0003163253930213476 n32=0.0001851760900499759 n33=0.0003237516869000933 n34=9.285174094006392e-05 n35=0.0001551206862123637 n36=0.0001897205485899636 n37=6.035233794662178e-05 n38=3.737762065443285e-05 n39=9.7949097843886e-05 n40=5.718402852264642e-05 n41=0.0001469561007098028 n42=2.528245749313446e-05 n43=0.0006102808820452272 n44=0.0002420552646712585 n45=0.02018375593740468 n46=0.02259201559052335 n47=0.02305217766350035 n48=0.0139863624559179 n49=0.00563568595850167 n50=0.001763867525353683 n51=0.0007102556145228379 n52=0.001482808774842436 n53=0.001901289220844388 n54=0.05938660544645175 n55=0.0005283946971485471 n56=0.0005030899218822494 n57=0.001243335033388128 n58=0.001528419630760724 Q is here equal to 7.999999999992736 20.) nd: 5.150149930966974 Norm of Spectral functions:  0: 0.9095  1: 0.8756  2: 0.9434  3: 0.6594  4: 0.6843  5: 0.6568  6: 1.9257  7: 2.0664  8: 0.7251  9: 0.4792 10: 0.6238 11: 0.4007 12: 0.3769 13: 0.2543 14: 1.0006 15: 1.0009 16: 1.0005 17: 1.0005 18: 1.0001 19: 1.0002 20: 1.0007 21: 1.0003 22: 1.0006 23: 1.0007 24: 1.0003 25: 1.0005 26: 1.0012 27: 0.9997 28: 1.0006 29: 0.9998 30: 0.9985 31: 1.0011 32: 0.9987 33: 0.9935 34: 1.0294 35: 1.0013 36: 1.0057 37: 0.9978 38: 1.0022 39: 0.9998 40: 1.0061 41: 0.9986 42: 0.9981 43: 1.1620 44: 0.9979 45: 0.9989 46: 0.9971 47: 0.9955 48: 1.0057 49: 0.9938 50: 0.9896 51: 1.0034 52: 0.9984 53: 1.0385 54: 0.9998 55: 0.9881 56: 0.6029 57: 4.3398 58: 3.7552  0: 4.0132  1: 1.1370 20.) SelfConsistentStep 20.) Difference between steps: 0.3109 21.) DeterminSpectralFunctions ; lambda = -93.55894100384704 -1.42564369106303 Found lorentz at 29 -0.00296666 lm= -0.00296667 4.66073e-06 -1.08592 lp= -0.00296666 4.66073e-06 -0.807201 r- 0.0183742 Found lorentz at 30 0.56439 lm= 0.56439 2.14468e-05 -2.92298e-16 lp= 0.56439 2.14468e-05 -0.791762 r- 0.000258376 Found lorentz at 31 1.04487 lm= 1.04487 0.000333136 -1.80663e-17 lp= 1.04487 0.000333138 -0.775795 r- 0.0143138 Found lorentz at 32 0.938361 lm= 0.938361 0.000228878 -2.58015e-17 lp= 0.938361 0.000228878 -0.768466 r- 0.00246291 Found lorentz at 33 0.902038 lm= 0.902038 0.000187659 -3.1759e-17 lp= 0.902038 0.000187659 -0.772002 r- 0.00201011 Found lorentz at 34 1.00725 lm= 1.00725 0.000278591 -2.05686e-17 lp= 1.00725 0.000278591 -0.756984 r- 0.0122676 Found lorentz at 35 1.42535 lm= 1.42533 0.00206869 -2.80847e-18 lp= 1.42534 0.00206895 -0.762293 r- 0.0904738 Found lorentz at 36 1.38449 lm= 1.38447 0.00201683 -2.77021e-18 lp= 1.38448 0.00201702 -0.747515 r- 0.0899456 Found lorentz at 37 1.71298 lm= 1.71295 0.00433649 -1.32046e-18 lp= 1.71296 0.00433666 -0.756737 r- 0.191027 Found lorentz at 38 1.84618 lm= 1.84614 0.00412898 -1.38354e-18 lp= 1.84616 0.00412935 -0.755866 r- 0.182107 Found lorentz at 39 1.81686 lm= 1.81667 0.00748577 -6.98184e-19 lp= 1.81677 0.00748982 -0.72322 r- 0.34526 Found lorentz at 40 1.88152 lm= 1.88145 0.00389724 -1.49499e-18 lp= 1.88149 0.00389815 -0.763432 r- 0.170214 Found lorentz at 41 2.23956 lm= 2.23924 0.0170746 -4.68782e-19 lp= 2.2394 0.0170797 -0.894857 r- 0.636272 Found lorentz at 42 2.16789 lm= 2.16783 0.00644917 -9.4424e-19 lp= 2.16786 0.00644966 -0.780399 r- 0.275492 Q = 7.999999999996834 n0=3.252922506532099e-06 n1=6.520989762796947e-07 n2=7.803605467548421e-07 n3=6.879572936699142e-08 n4=1.162561203187063e-07 n5=6.072293055731154e-07 n6=1.08664299049181e-07 n7=6.201835621814422e-08 n8=6.866696096631997e-07 n9=2.52824885333959e-07 n10=2.844305678767571e-08 n11=4.49841972162486e-08 n12=4.640070816006686e-08 n13=4.549886134457492e-07 n14=0.004739477519615555 n15=0.0006673014393030306 n16=2.096766073047017e-05 n17=3.379567952773756e-07 n18=0.001118822689091298 n19=0.0001489763556303154 n20=3.454535521743372e-05 n21=1.379493738935732e-07 n22=4.15292782571335e-05 n23=0.0002073679961565284 n24=8.266044943494953e-05 n25=0.0004299532656805827 n26=1.277928971845216e-07 n27=0.0003968966346707464 n28=3.849848812145101e-06 n29=0.8152602097412799 n30=0.0005409099143763229 n31=0.0003012139132161357 n32=0.0001789058556676493 n33=0.0003168486514250939 n34=8.94198396473886e-05 n35=0.0001463366784254086 n36=0.0001801645543860432 n37=5.698687685837006e-05 n38=3.65925165724848e-05 n39=9.127938211953582e-05 n40=5.620073819427703e-05 n41=0.0001495211583495916 n42=2.474718200452485e-05 n43=0.0005947432622111851 n44=0.0002296214952160066 n45=0.02468657467837766 n46=0.02645355803759783 n47=0.0262065382219447 n48=0.01567701597181637 n49=0.006265956767965517 n50=0.001950709878384531 n51=0.0007836883102959843 n52=0.001746953709663156 n53=0.002168677780756031 n54=0.06430460739219072 n55=0.0005573777052114424 n56=0.0004684730164913575 n57=0.001173547198338176 n58=0.001402504722439237 Q is here equal to 7.999999999996834 21.) nd: 5.168983430823253 Norm of Spectral functions:  0: 0.8980  1: 0.9093  2: 0.8956  3: 0.6622  4: 0.7197  5: 0.6371  6: 1.8711  7: 1.7665  8: 0.6408  9: 0.4929 10: 0.7479 11: 0.4274 12: 0.3948 13: 0.2525 14: 1.0011 15: 1.0008 16: 1.0005 17: 1.0005 18: 1.0005 19: 1.0003 20: 1.0008 21: 1.0003 22: 1.0008 23: 1.0007 24: 1.0005 25: 1.0006 26: 1.0051 27: 1.0002 28: 1.0006 29: 1.0000 30: 0.9996 31: 0.9997 32: 1.0017 33: 0.9970 34: 0.9974 35: 0.9882 36: 1.0095 37: 1.0034 38: 0.9942 39: 0.9977 40: 0.9960 41: 1.0025 42: 1.0006 43: 0.9206 44: 0.9846 45: 0.9979 46: 0.9995 47: 0.9996 48: 0.9981 49: 0.9987 50: 0.9899 51: 0.9986 52: 1.0056 53: 0.9517 54: 0.9996 55: 0.9911 56: 0.9399 57: 4.6210 58: 10.2135  0: 4.0101  1: 1.1589 21.) SelfConsistentStep 21.) Difference between steps: 0.3025 22.) DeterminSpectralFunctions ; lambda = -93.56006044083786 -1.42676312805385 Found lorentz at 29 -0.00239432 lm= -0.00239432 3.00098e-06 -1.02732 lp= -0.00239432 3.00098e-06 -0.808606 r- 0.0145603 Found lorentz at 30 0.570932 lm= 0.570932 2.45286e-05 -2.58275e-16 lp= 0.570932 2.45286e-05 -0.795936 r- 0.000293954 Found lorentz at 31 1.06103 lm= 1.06103 0.000275601 -2.22365e-17 lp= 1.06103 0.000275602 -0.782844 r- 0.0117351 Found lorentz at 32 0.949645 lm= 0.949645 0.000202753 -2.97119e-17 lp= 0.949645 0.000202754 -0.776157 r- 0.00216017 Found lorentz at 33 0.910629 lm= 0.910628 0.000227774 -2.65414e-17 lp= 0.910628 0.000227775 -0.777525 r- 0.00242248 Found lorentz at 34 1.02172 lm= 1.02172 0.00024102 -2.44339e-17 lp= 1.02172 0.00024102 -0.767402 r- 0.0104691 Found lorentz at 35 1.44818 lm= 1.44816 0.00160215 -3.76697e-18 lp= 1.44817 0.00160224 -0.776901 r- 0.0687462 Found lorentz at 36 1.40253 lm= 1.40251 0.0016913 -3.38813e-18 lp= 1.40252 0.00169142 -0.757028 r- 0.0744777 Found lorentz at 37 1.74072 lm= 1.74071 0.00295596 -2.00076e-18 lp= 1.74071 0.00295604 -0.76905 r- 0.128126 Found lorentz at 38 1.87472 lm= 1.87469 0.0029827 -2.00069e-18 lp= 1.8747 0.00298298 -0.772545 r- 0.128711 Found lorentz at 39 1.84613 lm= 1.84604 0.00542819 -1.00489e-18 lp= 1.84608 0.00542956 -0.738695 r- 0.245025 Found lorentz at 40 1.88902 lm= 1.88897 0.00362267 -1.63074e-18 lp= 1.88899 0.00362345 -0.76873 r- 0.157128 Found lorentz at 41 2.25583 lm= 2.25567 0.0175159 -4.72493e-19 lp= 2.25575 0.0175173 -0.909783 r- 0.641825 Found lorentz at 42 2.18031 lm= 2.18025 0.00629082 -9.86211e-19 lp= 2.18028 0.00629118 -0.787691 r- 0.266233 Q = 7.99999999999734 n0=3.343089070123718e-06 n1=6.692549674004285e-07 n2=8.008642838031079e-07 n3=7.043884733233986e-08 n4=1.190146696231447e-07 n5=6.235232114278058e-07 n6=1.113677609777408e-07 n7=6.348281834938946e-08 n8=7.053402866430383e-07 n9=2.594416125415503e-07 n10=2.911573729326161e-08 n11=4.609037188991709e-08 n12=4.750846072639364e-08 n13=4.649209609450999e-07 n14=0.004711272067560618 n15=0.0006632656923960263 n16=2.082828574707882e-05 n17=3.229452220444607e-07 n18=0.001111909444860098 n19=0.0001480338136106498 n20=3.430723328878469e-05 n21=1.337334455186758e-07 n22=4.13230670792858e-05 n23=0.0002061286882779756 n24=8.221620656562364e-05 n25=0.0004270050459408813 n26=1.249411361476842e-07 n27=0.00039528639509145 n28=3.821501182996963e-06 n29=0.7714269382576933 n30=0.000552861369361336 n31=0.0003012848313371569 n32=0.0001808840448235739 n33=0.0003276837922524254 n34=8.957704221836909e-05 n35=0.0001448866285727479 n36=0.0001812178540573494 n37=5.630352422194016e-05 n38=3.678091761252515e-05 n39=9.000091381171084e-05 n40=5.730445323032028e-05 n41=0.0001531987588408661 n42=2.493444435381141e-05 n43=0.0005990521832010164 n44=0.0002274635243325035 n45=0.02838910769154359 n46=0.03289437626591431 n47=0.034651365689782 n48=0.02102975620798067 n49=0.008410668143148808 n50=0.002612895679725804 n51=0.001050233895040786 n52=0.001960793011517064 n53=0.00258803057106459 n54=0.08040023825500739 n55=0.0006608843470844837 n56=0.0004736998184450774 n57=0.001200008949069466 n58=0.001374236420290743 Q is here equal to 7.99999999999734 22.) nd: 5.212883554165899 Norm of Spectral functions:  0: 0.8944  1: 0.9060  2: 0.8847  3: 0.6531  4: 0.7136  5: 0.6251  6: 1.8854  7: 1.7411  8: 0.6227  9: 0.4859 10: 0.7560 11: 0.4228 12: 0.3901 13: 0.2494 14: 1.0009 15: 1.0007 16: 1.0005 17: 1.0004 18: 1.0005 19: 1.0003 20: 1.0007 21: 0.9998 22: 1.0008 23: 1.0006 24: 1.0004 25: 1.0006 26: 0.9990 27: 1.0001 28: 1.0010 29: 1.0000 30: 1.0001 31: 0.9881 32: 1.0028 33: 0.9982 34: 1.0013 35: 1.0109 36: 0.9979 37: 1.0027 38: 0.9918 39: 0.9954 40: 1.0035 41: 1.0002 42: 0.9988 43: 0.6124 44: 1.0194 45: 0.9907 46: 1.0014 47: 1.0001 48: 0.9969 49: 0.9926 50: 0.9888 51: 0.9868 52: 0.9992 53: 1.0006 54: 1.1729 55: 0.7624 56: 0.9004 57: 3.8223 58: 20.5944  0: 3.9906  1: 1.2223 22.) SelfConsistentStep 22.) Difference between steps: 0.5041 23.) DeterminSpectralFunctions ; lambda = -93.63690664243576 -1.503609329651752 Found lorentz at 29 -0.000986648 lm= -0.000986648 2.08401e-06 -0.875229 lp= -0.000986648 2.08401e-06 -0.793002 r- 0.014454 Found lorentz at 30 0.579746 lm= 0.579746 3.7903e-05 -1.5979e-16 lp= 0.579746 3.7903e-05 -0.778235 r- 0.000464565 Found lorentz at 31 1.07541 lm= 1.07541 0.000292367 -1.99293e-17 lp= 1.07541 0.000292368 -0.763328 r- 0.0127672 Found lorentz at 32 0.940538 lm= 0.940538 0.000213786 -2.66566e-17 lp= 0.940538 0.000213786 -0.754905 r- 0.00234184 Found lorentz at 33 0.908822 lm= 0.908821 0.000331767 -1.72538e-17 lp= 0.908822 0.000331768 -0.75659 r- 0.00362613 Found lorentz at 34 1.0109 lm= 1.0109 0.000222 -2.50457e-17 lp= 1.0109 0.000222001 -0.745665 r- 0.00992407 Found lorentz at 35 1.46788 lm= 1.46787 0.00137682 -4.12889e-18 lp= 1.46787 0.00137687 -0.753994 r- 0.060871 Found lorentz at 36 1.40445 lm= 1.40444 0.00182329 -2.94613e-18 lp= 1.40444 0.00182342 -0.732952 r- 0.0829274 Found lorentz at 37 1.76647 lm= 1.76646 0.00220429 -2.5115e-18 lp= 1.76647 0.00220436 -0.744064 r- 0.098754 Found lorentz at 38 1.90898 lm= 1.90896 0.00235448 -2.39633e-18 lp= 1.90897 0.00235464 -0.751177 r- 0.104489 Found lorentz at 39 1.85585 lm= 1.85577 0.00463932 -1.08538e-18 lp= 1.85581 0.00464039 -0.709723 r- 0.217958 Found lorentz at 40 1.88025 lm= 1.88019 0.00346416 -1.60086e-18 lp= 1.88022 0.00346494 -0.744809 r- 0.15508 Found lorentz at 41 2.30333 lm= 2.30406 0.0149467 -4.91959e-19 lp= 2.30369 0.0149776 -0.858774 r- 0.581701 Found lorentz at 42 2.16075 lm= 2.1607 0.00613655 -9.5694e-19 lp= 2.16073 0.00613695 -0.766346 r- 0.266941 Found lorentz at 47 0.639688 lm= 0.632252 0.0384551 -1.38635e-19 lp= 0.635831 0.039706 -0.747176 r- 0.445297 Found lorentz at 48 0.68439 lm= 0.681646 0.0280361 -2.14537e-19 lp= 0.683005 0.0282707 -0.780189 r- 0.301519 Found lorentz at 49 0.801371 lm= 0.798642 0.0214605 -3.33464e-19 lp= 0.799984 0.0217634 -0.85449 r- 0.211907 Found lorentz at 50 0.902399 lm= 0.902487 0.00770583 -8.42665e-19 lp= 0.902443 0.00770671 -0.805885 r- 0.0790823 Found lorentz at 51 0.938572 lm= 0.938587 0.00213652 -3.05934e-18 lp= 0.93858 0.00213662 -0.808503 r- 0.0218534 Q = 8.000000000005207 n0=3.365296159370731e-06 n1=6.734109710910608e-07 n2=8.058518146089173e-07 n3=7.081470756409212e-08 n4=1.196162222919559e-07 n5=6.277296637846064e-07 n6=1.120068328600212e-07 n7=6.380623840166098e-08 n8=7.102856643357218e-07 n9=2.611538718161536e-07 n10=2.927386745614152e-08 n11=4.637011996836623e-08 n12=4.778003711555676e-08 n13=4.67213694578283e-07 n14=0.004411564728714819 n15=0.0006264641532915179 n16=1.979135176026372e-05 n17=3.095381197618612e-07 n18=0.001051008932831253 n19=0.0001398068779333783 n20=3.248359323789253e-05 n21=1.29976227335051e-07 n22=3.937359602527396e-05 n23=0.0001954714582369861 n24=7.815821679387931e-05 n25=0.0004039314751536077 n26=1.212333412439192e-07 n27=0.0003793336545796774 n28=3.697727181210372e-06 n29=0.6574307704481307 n30=0.0005840458283049714 n31=0.0003175820301221295 n32=0.0001910295899116569 n33=0.0003481930180301885 n34=9.380631291698455e-05 n35=0.0001522107002301826 n36=0.0001934637311368601 n37=5.879564820371136e-05 n38=3.739811185695309e-05 n39=9.576193289965785e-05 n40=5.974441761872723e-05 n41=0.0001525456884182391 n42=2.584047832611299e-05 n43=0.000618783659518288 n44=0.000238397009865496 n45=0.02726093684378217 n46=0.0427218923817322 n47=0.05968711366059054 n48=0.03985309981860397 n49=0.01633485666875478 n50=0.005109486078628689 n51=0.002072289413765666 n52=0.001940584148049869 n53=0.003206711355670897 n54=0.129530917061428 n55=0.0009534100957288896 n56=0.0005237354814661541 n57=0.001321410206242311 n58=0.001496141056771525 Q is here equal to 8.000000000005207 23.) nd: 5.327957423282537 Norm of Spectral functions:  0: 0.9234  1: 0.8205  2: 0.9784  3: 0.6209  4: 0.6242  5: 0.6336  6: 2.0522  7: 2.3827  8: 0.7586  9: 0.4403 10: 0.5297 11: 0.3609 12: 0.3439 13: 0.2457 14: 1.0002 15: 1.0007 16: 1.0007 17: 1.0003 18: 1.0006 19: 1.0004 20: 1.0008 21: 0.9995 22: 1.0009 23: 1.0007 24: 1.0004 25: 1.0006 26: 0.9982 27: 0.9994 28: 1.0015 29: 0.9995 30: 1.0009 31: 0.9999 32: 1.0019 33: 0.9976 34: 0.9988 35: 1.0016 36: 0.9993 37: 1.0004 38: 0.9948 39: 1.0004 40: 0.9944 41: 0.9997 42: 1.0018 43: 0.6773 44: 0.9522 45: 0.9919 46: 1.0109 47: 1.0492 48: 0.9088 49: 0.9063 50: 0.9210 51: 0.9908 52: 0.9991 53: 0.9854 54: 0.8524 55: 0.8220 56: 0.6424 57: 0.7688 58: 0.3323  0: 3.9164  1: 1.4116 23.) SelfConsistentStep 23.) Difference between steps: 0.5468 24.) DeterminSpectralFunctions ; lambda = -93.79754613335544 -1.66424882057143 Found lorentz at 29 -0.00364528 lm= -0.00364528 1.08152e-06 -1.06891 lp= -0.00364528 1.08152e-06 -0.742445 r- 0.00376009 Found lorentz at 30 0.534253 lm= 0.534253 1.31595e-05 -3.74183e-16 lp= 0.534253 1.31595e-05 -0.701718 r- 0.00017888 Found lorentz at 31 0.970248 lm= 0.970192 0.0033749 -1.32494e-18 lp= 0.97022 0.00337572 -0.668813 r- 0.0417408 Found lorentz at 32 0.845232 lm= 0.845213 0.00152607 -2.90246e-18 lp= 0.845223 0.00152627 -0.665596 r- 0.0190021 Found lorentz at 33 0.830404 lm= 0.830395 0.00109456 -4.18847e-18 lp= 0.830399 0.00109463 -0.67712 r- 0.0133959 Found lorentz at 34 0.895462 lm= 0.895418 0.00278485 -1.44096e-18 lp= 0.89544 0.00278547 -0.633572 r- 0.0363579 Found lorentz at 36 1.25318 lm= 1.25188 0.0149715 -2.5713e-19 lp= 1.25253 0.0150702 -0.623379 r- 0.807361 Found lorentz at 40 1.76966 lm= 1.76958 0.0110284 -3.90668e-19 lp= 1.76962 0.0110289 -0.656407 r- 0.560069 Found lorentz at 41 2.17535 lm= 2.17452 0.0150539 -3.32703e-19 lp= 2.17493 0.0150947 -0.709075 r- 0.710144 Found lorentz at 42 2.00978 lm= 2.00964 0.00683727 -6.1129e-19 lp= 2.00971 0.00683981 -0.646666 r- 0.352605 Q = 8.000000000002773 n0=3.255987094831755e-06 n1=6.527143154102195e-07 n2=7.8114838971743e-07 n3=6.880681808198322e-08 n4=1.162278846583619e-07 n5=6.084809747259883e-07 n6=1.087638502687069e-07 n7=6.203148265551819e-08 n8=6.884040168363848e-07 n9=2.533858732374629e-07 n10=2.847608208268705e-08 n11=4.50726610424436e-08 n12=4.646756196999287e-08 n13=4.554320631275158e-07 n14=0.003871877966714524 n15=0.0005555149067307685 n16=1.771569444951124e-05 n17=3.015187391335345e-07 n18=0.0009326857387296437 n19=0.0001243626791472599 n20=2.895263757298653e-05 n21=1.267167766617867e-07 n22=3.522396095424857e-05 n23=0.0001743835621743231 n24=6.984254501862139e-05 n25=0.0003601790565673735 n26=1.178257722638045e-07 n27=0.0003420722974339281 n28=3.399170119424492e-06 n29=0.8029274106206072 n30=0.0006518158644155306 n31=0.0003866225748003121 n32=0.0002202895889928447 n33=0.0003773021585549865 n34=0.0001112398401418465 n35=0.0001931705501601842 n36=0.0002344525769108963 n37=7.440147087941601e-05 n38=4.199253600645777e-05 n39=0.0001255145088716566 n40=6.516063466257351e-05 n41=0.0001501708110828515 n42=2.867355446660803e-05 n43=0.0006951903077543338 n44=0.0002906171425511107 n45=0.01870982303837711 n46=0.02498698768778736 n47=0.02953587581108245 n48=0.01882241032534752 n49=0.007701805399422018 n50=0.002423988920117416 n51=0.0009810190087559392 n52=0.001404106054157798 n53=0.002067513503842644 n54=0.0753805413362991 n55=0.0006309967824754877 n56=0.0006636430784895242 n57=0.001591945345771325 n58=0.002001391291246192 Q is here equal to 8.000000000002773 24.) nd: 5.184627928223643 Norm of Spectral functions:  0: 1.1309  1: 0.7453  2: 1.3870  3: 0.7038  4: 0.5678  5: 0.9320  6: 0.9194  7: 0.9825  8: 2.2764  9: 0.4362 10: 0.3694 11: 0.3135 12: 0.3128 13: 0.2902 14: 1.0005 15: 1.0007 16: 1.0008 17: 1.0003 18: 1.0007 19: 1.0007 20: 1.0010 21: 0.9993 22: 1.0011 23: 1.0009 24: 1.0007 25: 1.0008 26: 0.9990 27: 0.9988 28: 1.0017 29: 1.0000 30: 0.9942 31: 1.0290 32: 1.0229 33: 1.0084 34: 0.9847 35: 1.0185 36: 1.0000 37: 0.9996 38: 1.0002 39: 1.0000 40: 1.0005 41: 1.0023 42: 1.0024 43: 1.0048 44: 0.9993 45: 1.0055 46: 1.0003 47: 0.9965 48: 0.9854 49: 0.9862 50: 1.0043 51: 1.0356 52: 0.9997 53: 1.0042 54: 0.8142 55: 1.0706 56: 0.3128 57: 0.1264 58: 0.0355  0: 3.9894  1: 1.1952 24.) SelfConsistentStep 24.) Difference between steps: 0.4014 25.) DeterminSpectralFunctions ; lambda = -93.71029705089232 -1.576999738108313 Found lorentz at 29 -0.00376317 lm= -0.00376317 7.02357e-07 -1.10826 lp= -0.00376317 7.02357e-07 -0.76075 r- 0.0023831 Found lorentz at 30 0.53158 lm= 0.53158 1.34988e-05 -3.91206e-16 lp= 0.53158 1.34988e-05 -0.726693 r- 0.000177186 Found lorentz at 31 0.970805 lm= 0.970782 0.00217426 -2.26069e-18 lp= 0.970794 0.00217447 -0.701143 r- 0.0256465 Found lorentz at 32 0.865142 lm= 0.865131 0.00112878 -4.09367e-18 lp= 0.865136 0.00112888 -0.679813 r- 0.0137322 Found lorentz at 33 0.842433 lm= 0.842429 0.000795871 -6.28214e-18 lp= 0.842431 0.00079589 -0.707103 r- 0.00932695 Found lorentz at 34 0.918298 lm= 0.918277 0.00204204 -2.20052e-18 lp= 0.918288 0.00204223 -0.670384 r- 0.025192 Found lorentz at 35 1.31194 lm= 1.31095 0.0134602 -3.37356e-19 lp= 1.31144 0.0135235 -0.676127 r- 0.667615 Found lorentz at 36 1.27285 lm= 1.27223 0.0108205 -3.99583e-19 lp= 1.27254 0.0108516 -0.658899 r- 0.549429 Found lorentz at 40 1.79523 lm= 1.79513 0.00762616 -6.12591e-19 lp= 1.79518 0.00762714 -0.683562 r- 0.371945 Found lorentz at 41 2.16204 lm= 2.16149 0.0118506 -4.61309e-19 lp= 2.16177 0.0118733 -0.740387 r- 0.534844 Found lorentz at 42 2.05175 lm= 2.05162 0.00624329 -7.31017e-19 lp= 2.05169 0.00624591 -0.675773 r- 0.308124 Q = 7.999999999996898 n0=3.084422288443274e-06 n1=6.195087221483196e-07 n2=7.413697252023464e-07 n3=6.552357811944508e-08 n4=1.107572817322065e-07 n5=5.769151167249876e-07 n6=1.034776209435235e-07 n7=5.915052711342931e-08 n8=6.522857363873036e-07 n9=2.40456948890396e-07 n10=2.71477588738233e-08 n11=4.287767276625281e-08 n12=4.424623668599782e-08 n13=4.351853797842977e-07 n14=0.004139304138007475 n15=0.0005906447556424937 n16=1.878908097779143e-05 n17=3.331553032775589e-07 n18=0.0009908822819515118 n19=0.0001321587232868642 n20=3.072980174829342e-05 n21=1.353720525789068e-07 n22=3.72493302470607e-05 n23=0.0001848079189147579 n24=7.393194558508828e-05 n25=0.000382131470525787 n26=1.241751252991403e-07 n27=0.0003597738064044965 n28=3.573853974136739e-06 n29=0.8323625100466137 n30=0.0006000772917946832 n31=0.0003546731705557241 n32=0.0002019872114100883 n33=0.0003461385707510886 n34=0.0001019517494162528 n35=0.000176987401501404 n36=0.0002140852382711842 n37=6.854003604943029e-05 n38=3.952655018443581e-05 n39=0.0001143089155122718 n40=6.066168865350025e-05 n41=0.0001436743292694931 n42=2.679707420701245e-05 n43=0.0006518930476604066 n44=0.0002710723525115895 n45=0.01707311282463447 n46=0.02140474223895564 n47=0.02388887374161325 n48=0.0149761143824294 n49=0.006114712428089353 n50=0.0019263756332716 n51=0.0007788367117730079 n52=0.001299490197153911 n53=0.001822647934341854 n54=0.06362674900054308 n55=0.0005596850553816265 n56=0.0005926028477400271 n57=0.001431603980213636 n58=0.001818195215156112 Q is here equal to 7.999999999996898 25.) nd: 5.154197967775472 Norm of Spectral functions:  0: 1.0079  1: 0.7689  2: 1.1843  3: 0.6495  4: 0.5849  5: 0.7444  6: 1.3368  7: 1.5890  8: 1.2639  9: 0.4337 10: 0.4253 11: 0.3338 12: 0.3264 13: 0.2618 14: 1.0004 15: 1.0006 16: 1.0005 17: 1.0003 18: 1.0004 19: 1.0004 20: 1.0007 21: 0.9997 22: 1.0005 23: 1.0004 24: 1.0002 25: 1.0006 26: 0.9984 27: 0.9995 28: 1.0010 29: 0.9997 30: 0.9946 31: 1.0228 32: 0.9294 33: 1.0115 34: 0.9972 35: 1.0003 36: 1.0015 37: 0.9987 38: 1.0036 39: 0.9995 40: 0.9995 41: 0.9980 42: 0.9986 43: 1.0059 44: 0.9968 45: 0.9989 46: 1.0032 47: 1.0001 48: 1.0010 49: 0.9977 50: 0.9975 51: 0.9998 52: 0.9929 53: 1.0498 54: 0.9970 55: 1.0614 56: 3.1827 57: 0.2238 58: 0.0575  0: 4.0048  1: 1.1494 25.) SelfConsistentStep 25.) Difference between steps: 0.3538 26.) DeterminSpectralFunctions ; lambda = -93.6479663738214 -1.514669061037395 Found lorentz at 29 -0.00358394 lm= -0.00358394 4.74896e-07 -1.11929 lp= -0.00358394 4.74896e-07 -0.782197 r- 0.00156715 Found lorentz at 30 0.550454 lm= 0.550454 1.50058e-05 -3.81788e-16 lp= 0.550454 1.50058e-05 -0.756904 r- 0.000189105 Found lorentz at 31 1.00989 lm= 1.00988 0.00165742 -3.17379e-18 lp= 1.00988 0.00165752 -0.72531 r- 0.0761765 Found lorentz at 32 0.895079 lm= 0.895072 0.000939516 -5.49814e-18 lp= 0.895076 0.000939553 -0.71874 r- 0.0108099 Found lorentz at 33 0.869641 lm= 0.869637 0.000643755 -8.21688e-18 lp= 0.869639 0.000643782 -0.727322 r- 0.00731958 Found lorentz at 34 0.95416 lm= 0.954149 0.00156965 -3.2284e-18 lp= 0.954154 0.00156971 -0.71188 r- 0.0182342 Found lorentz at 35 1.37042 lm= 1.36989 0.0112965 -4.51592e-19 lp= 1.37015 0.0113183 -0.715228 r- 0.527785 Found lorentz at 36 1.3261 lm= 1.32576 0.00901259 -5.43215e-19 lp= 1.32593 0.00902385 -0.700322 r- 0.429663 Found lorentz at 37 1.65442 lm= 1.65433 0.0213855 -2.44111e-19 lp= 1.65438 0.0213858 -0.722534 r- 0.986617 Found lorentz at 38 1.78879 lm= 1.78843 0.0180478 -2.633e-19 lp= 1.78861 0.0180542 -0.689522 r- 0.872878 Found lorentz at 40 1.83061 lm= 1.83054 0.00565973 -9.12598e-19 lp= 1.83057 0.00566041 -0.718745 r- 0.262522 Found lorentz at 41 2.20365 lm= 2.20302 0.0129804 -4.85082e-19 lp= 2.20333 0.0130079 -0.794709 r- 0.545934 Found lorentz at 42 2.08837 lm= 2.08826 0.00600044 -8.51734e-19 lp= 2.08832 0.00600246 -0.715069 r- 0.279835 Q = 8.000000000000274 n0=3.062046948633415e-06 n1=6.152088318141255e-07 n2=7.361617146666246e-07 n3=6.511186028691587e-08 n4=1.100799017649269e-07 n5=5.726793234390729e-07 n6=1.028087246710305e-07 n7=5.87984784297993e-08 n8=6.473837982419837e-07 n9=2.387258840085875e-07 n10=2.698067886409649e-08 n11=4.258753937205739e-08 n12=4.395691589943061e-08 n13=4.326307253358429e-07 n14=0.004388518773908288 n15=0.0006237840899712346 n16=1.976551814854166e-05 n17=3.411265212017534e-07 n18=0.001046176644297409 n19=0.0001393772717702513 n20=3.238275043748281e-05 n21=1.37109607525115e-07 n22=3.914549947692182e-05 n23=0.0001946576664091771 n24=7.777470650688127e-05 n25=0.0004028996037325627 n26=1.255072983555062e-07 n27=0.0003768831710155215 n28=3.712897070603387e-06 n29=0.8405503272857781 n30=0.0005518786335917894 n31=0.0003210972853567128 n32=0.0001858765692450641 n33=0.0003192343630252544 n34=9.382742017824724e-05 n35=0.0001591115102410892 n36=0.0001927164926424138 n37=6.185885420922895e-05 n38=3.716512629278722e-05 n39=0.000101430532734657 n40=5.696448927424779e-05 n41=0.0001415655861948122 n42=2.531955919143388e-05 n43=0.0006108013138700221 n44=0.0002479195079618437 n45=0.01735799042002002 n46=0.02092047253060739 n47=0.02256117875429077 n48=0.01396730937904179 n49=0.005676712476009223 n50=0.001784319234271416 n51=0.0007195734653770023 n52=0.001276632588494493 n53=0.001738099606804196 n54=0.05906994456924216 n55=0.0005301660289589276 n56=0.0005178736635247232 n57=0.001266646261925125 n58=0.001603548994147773 Q is here equal to 8.000000000000274 26.) nd: 5.145019344233492 Norm of Spectral functions:  0: 0.9434  1: 0.8034  2: 1.0437  3: 0.6313  4: 0.6127  5: 0.6669  6: 1.8014  7: 2.2047  8: 0.8739  9: 0.4413 10: 0.4924 11: 0.3555 12: 0.3417 13: 0.2523 14: 1.0005 15: 1.0008 16: 1.0005 17: 1.0004 18: 1.0004 19: 1.0004 20: 1.0007 21: 0.9999 22: 1.0006 23: 1.0006 24: 1.0004 25: 1.0006 26: 0.9999 27: 0.9995 28: 1.0009 29: 1.0000 30: 0.9977 31: 0.9943 32: 0.9917 33: 0.9704 34: 1.0086 35: 0.9994 36: 1.0000 37: 1.0003 38: 0.9994 39: 1.0052 40: 1.0024 41: 1.0033 42: 0.9953 43: 1.0256 44: 0.9977 45: 1.0032 46: 0.9953 47: 0.9924 48: 1.0020 49: 0.9978 50: 0.9955 51: 1.0015 52: 1.0156 53: 1.2175 54: 1.0000 55: 1.0075 56: 0.6279 57: 0.7626 58: 0.2548  0: 4.0111  1: 1.1339 26.) SelfConsistentStep 26.) Difference between steps: 0.2805 27.) DeterminSpectralFunctions ; lambda = -93.58600480536462 -1.452707492580615 Found lorentz at 29 -0.00338443 lm= -0.00338443 3.32105e-07 -1.12341 lp= -0.00338443 3.32105e-07 -0.800903 r- 0.00118844 Found lorentz at 30 0.559079 lm= 0.559079 1.47494e-05 -4.14437e-16 lp= 0.559079 1.47494e-05 -0.781837 r- 0.000179946 Found lorentz at 31 1.03071 lm= 1.0307 0.00117548 -4.85938e-18 lp= 1.03071 0.00117554 -0.755814 r- 0.0518453 Found lorentz at 32 0.921452 lm= 0.921449 0.000730797 -7.73616e-18 lp= 0.921451 0.000730809 -0.751911 r- 0.00803726 Found lorentz at 33 0.888703 lm= 0.888701 0.000523713 -1.09759e-17 lp= 0.888702 0.000523722 -0.758181 r- 0.00571214 Found lorentz at 34 0.985547 lm= 0.98554 0.00114446 -4.7422e-18 lp= 0.985544 0.00114449 -0.736714 r- 0.088072 Found lorentz at 35 1.40412 lm= 1.40384 0.00827914 -6.80748e-19 lp= 1.40398 0.00828751 -0.751275 r- 0.367815 Found lorentz at 36 1.36282 lm= 1.36262 0.00675926 -7.92101e-19 lp= 1.36272 0.00676443 -0.732112 r- 0.308055 Found lorentz at 37 1.69318 lm= 1.69311 0.013184 -4.10239e-19 lp= 1.69314 0.0131843 -0.735445 r- 0.597572 Found lorentz at 38 1.825 lm= 1.82465 0.0123448 -4.35059e-19 lp= 1.82483 0.0123535 -0.73322 r- 0.561722 Found lorentz at 39 1.79307 lm= 1.79296 0.01486 -3.25867e-19 lp= 1.79302 0.0148607 -0.695897 r- 0.711836 Found lorentz at 40 1.85397 lm= 1.85392 0.00436756 -1.28027e-18 lp= 1.85395 0.004368 -0.747828 r- 0.194703 Found lorentz at 41 2.21662 lm= 2.21596 0.0134239 -5.16143e-19 lp= 2.21629 0.0134523 -0.833643 r- 0.538217 Found lorentz at 42 2.1211 lm= 2.12099 0.00594454 -9.46919e-19 lp= 2.12104 0.00594621 -0.750417 r- 0.26415 Q = 7.999999999996566 n0=3.129175542278424e-06 n1=6.282908715207709e-07 n2=7.517775062479112e-07 n3=6.643347646462618e-08 n4=1.123079920332096e-07 n5=5.84818795877009e-07 n6=1.049158487081265e-07 n7=5.997686869617489e-08 n8=6.611405226124953e-07 n9=2.437037745772755e-07 n10=2.751451011473026e-08 n11=4.34434161138328e-08 n12=4.483230554387437e-08 n13=4.408289351435964e-07 n14=0.004607865398039524 n15=0.0006516315277256365 n16=2.054268317405452e-05 n17=3.344685074558687e-07 n18=0.001092527636941016 n19=0.0001454748481218569 n20=3.374670757132672e-05 n21=1.350346922572898e-07 n22=4.07295079592607e-05 n23=0.0002029092783738777 n24=8.099167968792656e-05 n25=0.000420096202179214 n26=1.245474767711777e-07 n27=0.0003906396450878958 n28=3.804871870285894e-06 n29=0.8436245487910711 n30=0.0005269707814841052 n31=0.000301578864173577 n32=0.0001768680613078488 n33=0.0003056432214613558 n34=8.925810165426537e-05 n35=0.0001482201410037491 n36=0.0001796568423993092 n37=5.777304200255768e-05 n38=3.619256988651047e-05 n39=9.310093200368724e-05 n40=5.503417643791317e-05 n41=0.0001442502602645009 n42=2.452353953020607e-05 n43=0.00058921746086093 n44=0.0002322680851749899 n45=0.01769880561222155 n46=0.02071619767954518 n47=0.02182370985366815 n48=0.0134118566661934 n49=0.005439276256729405 n50=0.001708237230041745 n51=0.000688504845184926 n52=0.001309876331272955 n53=0.001741722547606128 n54=0.05759196568054178 n55=0.0005183451668559858 n56=0.0004679330580364757 n57=0.001157060025342012 n58=0.001442950978269361 Q is here equal to 7.999999999996566 27.) nd: 5.141079033635014 Norm of Spectral functions:  0: 0.8999  1: 0.8601  2: 0.9258  3: 0.6333  4: 0.6649  5: 0.6247  6: 2.0758  7: 2.1330  8: 0.6700  9: 0.4621 10: 0.6242 11: 0.3914 12: 0.3673 13: 0.2488 14: 1.0005 15: 1.0009 16: 1.0006 17: 1.0006 18: 1.0005 19: 1.0004 20: 1.0008 21: 1.0002 22: 1.0009 23: 1.0008 24: 1.0006 25: 1.0006 26: 0.9999 27: 0.9998 28: 1.0010 29: 1.0000 30: 0.9990 31: 0.9921 32: 0.9993 33: 0.9921 34: 0.9790 35: 0.9990 36: 0.9995 37: 0.9992 38: 0.9990 39: 0.9996 40: 0.9990 41: 0.9998 42: 0.9968 43: 1.1544 44: 1.0294 45: 1.0060 46: 1.0006 47: 0.9966 48: 1.0009 49: 0.9965 50: 1.0081 51: 1.1143 52: 0.9924 53: 0.9709 54: 0.9956 55: 1.0263 56: 0.6709 57: 3.0117 58: 9.1397  0: 4.0137  1: 1.1274 27.) SelfConsistentStep 27.) Difference between steps: 0.426 28.) DeterminSpectralFunctions ; lambda = -93.53625156654324 -1.402954253759233 Found lorentz at 29 -0.0027209 lm= -0.0027209 2.5201e-07 -1.07017 lp= -0.0027209 2.5201e-07 -0.815271 r- 0.00109221 Found lorentz at 30 0.56646 lm= 0.56646 1.45774e-05 -4.40115e-16 lp= 0.56646 1.45774e-05 -0.800981 r- 0.000173596 Found lorentz at 31 1.0467 lm= 1.04669 0.000840656 -7.29455e-18 lp= 1.04669 0.000840674 -0.783096 r- 0.0357844 Found lorentz at 32 0.941115 lm= 0.941113 0.000539482 -1.11955e-17 lp= 0.941114 0.000539486 -0.777165 r- 0.00574032 Found lorentz at 33 0.901608 lm= 0.901606 0.000402194 -1.51803e-17 lp= 0.901607 0.000402198 -0.781377 r- 0.00425646 Found lorentz at 34 1.01038 lm= 1.01038 0.000849716 -6.85535e-18 lp= 1.01038 0.000849734 -0.763235 r- 0.0371113 Found lorentz at 35 1.42511 lm= 1.42498 0.00570883 -1.06057e-18 lp= 1.42504 0.00571125 -0.778347 r- 0.244618 Found lorentz at 36 1.38549 lm= 1.3854 0.00480212 -1.20789e-18 lp= 1.38545 0.00480367 -0.761781 r- 0.210214 Found lorentz at 37 1.71335 lm= 1.71331 0.00845942 -6.97429e-19 lp= 1.71333 0.00845954 -0.768113 r- 0.367115 Found lorentz at 38 1.83873 lm= 1.83858 0.00819036 -7.20994e-19 lp= 1.83865 0.00819284 -0.768619 r- 0.355336 Found lorentz at 39 1.82204 lm= 1.82194 0.00978845 -5.4612e-19 lp= 1.82199 0.00978944 -0.731194 r- 0.44629 Found lorentz at 40 1.88032 lm= 1.88027 0.0037404 -1.59056e-18 lp= 1.8803 0.00374091 -0.771394 r- 0.161658 Found lorentz at 41 2.22301 lm= 2.22231 0.0142574 -5.2526e-19 lp= 2.22266 0.0142873 -0.866676 r- 0.549834 Found lorentz at 42 2.15479 lm= 2.1547 0.00609312 -9.98456e-19 lp= 2.15475 0.00609448 -0.780106 r- 0.260429 Q = 7.999999999997086 n0=3.239015576410594e-06 n1=6.494334748129681e-07 n2=7.770665656232721e-07 n3=6.852714146923085e-08 n4=1.158185837223383e-07 n5=6.046755690239156e-07 n6=1.082767821328366e-07 n7=6.182907464344162e-08 n8=6.837637759388631e-07 n9=2.518031113322348e-07 n10=2.835968243512516e-08 n11=4.482113510105578e-08 n12=4.622951677387403e-08 n13=4.536493692658384e-07 n14=0.004815111982200536 n15=0.000677093214953369 n16=2.122397358958552e-05 n17=3.242780546739911e-07 n18=0.00113511213129786 n19=0.0001511721149468833 n20=3.499937778761663e-05 n21=1.325789861011609e-07 n22=4.210739509903786e-05 n23=0.0002102864643750037 n24=8.384248071329362e-05 n25=0.0004359097458138834 n26=1.239427926881769e-07 n27=0.0004022324206125304 n28=3.871026766871356e-06 n29=0.8036859120653463 n30=0.0005155653649849253 n31=0.0002906491150968922 n32=0.0001725514818534078 n33=0.0003001699445511748 n34=8.704068713025593e-05 n35=0.0001419118247359233 n36=0.0001721376166488074 n37=5.546833513225871e-05 n38=3.611602533842625e-05 n39=8.792032884632605e-05 n40=5.432105451755699e-05 n41=0.0001491870558728728 n42=2.422706223476038e-05 n43=0.0005810454178525471 n44=0.0002228436807346657 n45=0.02090097050558867 n46=0.02611253810093898 n47=0.02907779964016253 n48=0.01813204800419925 n49=0.007364234154924319 n50=0.002309932643832132 n51=0.000931755535517274 n52=0.001524648199562785 n53=0.002134439726202841 n54=0.07343054270152614 n55=0.0006257710325870191 n56=0.0004355235994562439 n57=0.001088301841927475 n58=0.001333750855348724 Q is here equal to 7.999999999997086 28.) nd: 5.180232023171802 Norm of Spectral functions:  0: 0.8796  1: 0.9320  2: 0.8512  3: 0.6547  4: 0.7415  5: 0.6130  6: 1.7162  7: 1.4676  8: 0.5810  9: 0.4963 10: 0.8824 11: 0.4457 12: 0.4049 13: 0.2496 14: 1.0010 15: 1.0008 16: 1.0006 17: 1.0006 18: 1.0005 19: 1.0003 20: 1.0007 21: 1.0000 22: 1.0009 23: 1.0007 24: 1.0005 25: 1.0005 26: 1.0015 27: 0.9998 28: 1.0012 29: 1.0000 30: 0.9997 31: 1.0002 32: 1.0024 33: 0.9964 34: 0.9965 35: 0.9958 36: 1.0050 37: 1.0007 38: 0.9996 39: 0.9996 40: 0.9956 41: 0.9974 42: 0.9995 43: 1.0419 44: 0.9490 45: 0.9974 46: 0.9993 47: 1.0004 48: 1.0000 49: 0.9999 50: 0.9986 51: 0.9981 52: 0.9994 53: 0.9408 54: 0.9748 55: 1.1768 56: 1.0699 57: 3.6151 58: 2.7814  0: 3.9947  1: 1.1855 28.) SelfConsistentStep 28.) Difference between steps: 0.2547 29.) DeterminSpectralFunctions ; lambda = -93.56280257917727 -1.429505266393264 Found lorentz at 29 -0.00283033 lm= -0.00283033 2.00364e-07 -1.0748 lp= -0.00283033 2.00364e-07 -0.809866 r- 0.000874175 Found lorentz at 30 0.557802 lm= 0.557802 1.51225e-05 -4.18187e-16 lp= 0.557802 1.51225e-05 -0.795239 r- 0.000181389 Found lorentz at 31 1.03122 lm= 1.03121 0.000506929 -1.19661e-17 lp= 1.03121 0.000506933 -0.778849 r- 0.0216959 Found lorentz at 32 0.932322 lm= 0.932321 0.000356627 -1.67057e-17 lp= 0.932321 0.000356628 -0.771864 r- 0.00382071 Found lorentz at 33 0.893472 lm= 0.893472 0.000288467 -2.08817e-17 lp= 0.893472 0.000288468 -0.776125 r- 0.00307351 Found lorentz at 34 1.00077 lm= 1.00076 0.000537566 -1.07311e-17 lp= 1.00076 0.000537571 -0.759522 r- 0.0235926 Found lorentz at 35 1.40481 lm= 1.40477 0.00330564 -1.80946e-18 lp= 1.40479 0.00330618 -0.773489 r- 0.142486 Found lorentz at 36 1.37041 lm= 1.37037 0.0029611 -1.93065e-18 lp= 1.37039 0.00296152 -0.756175 r- 0.130553 Found lorentz at 37 1.68974 lm= 1.68974 0.00520387 -1.13638e-18 lp= 1.68974 0.00520387 -0.768999 r- 0.225569 Found lorentz at 38 1.81545 lm= 1.81539 0.00486023 -1.21146e-18 lp= 1.81542 0.00486086 -0.767401 r- 0.211147 Found lorentz at 39 1.80017 lm= 1.80014 0.0062137 -8.64061e-19 lp= 1.80016 0.00621383 -0.732747 r- 0.282675 Found lorentz at 40 1.86959 lm= 1.86955 0.00319218 -1.85476e-18 lp= 1.86957 0.00319251 -0.769519 r- 0.138294 Found lorentz at 41 2.19262 lm= 2.1919 0.0134402 -5.44255e-19 lp= 2.19226 0.0134739 -0.856803 r- 0.524568 Found lorentz at 42 2.14574 lm= 2.14567 0.005787 -1.04448e-18 lp= 2.14571 0.00578775 -0.777531 r- 0.248134 Q = 8.000000000009234 n0=3.351833605763411e-06 n1=6.709641859550947e-07 n2=8.028725372769982e-07 n3=7.060810342684528e-08 n4=1.192979766934972e-07 n5=6.251778924404137e-07 n6=1.116708762307105e-07 n7=6.365920433787489e-08 n8=7.072534024260462e-07 n9=2.601359995910041e-07 n10=2.920085662691104e-08 n11=4.621798804015365e-08 n12=4.763314992703637e-08 n13=4.662285819049886e-07 n14=0.004741620322383789 n15=0.0006663396040117233 n16=2.086549782025815e-05 n17=3.108573430910967e-07 n18=0.001116353679537055 n19=0.0001488095309861066 n20=3.442247711220442e-05 n21=1.293562733596544e-07 n22=4.14109900430803e-05 n23=0.0002069391530697069 n24=8.248201624068724e-05 n25=0.0004290671716072215 n26=1.21931759458695e-07 n27=0.000395734793585059 n28=3.79969862533212e-06 n29=0.8072262200778314 n30=0.0005385874903379985 n31=0.0003043847714810645 n32=0.0001801162975423791 n33=0.0003131675621857835 n34=9.07430166064044e-05 n35=0.0001486626381139087 n36=0.0001802840936848935 n37=5.809993455875522e-05 n38=3.774046854437683e-05 n39=9.21594222604974e-05 n40=5.652615203659681e-05 n41=0.0001555622322940498 n42=2.519702104686623e-05 n43=0.0006071535002692452 n44=0.000233282510608806 n45=0.02325577221818678 n46=0.02687585019797117 n47=0.02813893817724677 n48=0.01713975221236973 n49=0.006893525338534406 n50=0.002151081583728716 n51=0.0008652573601879236 n52=0.001652061747159839 n53=0.002176079968099026 n54=0.06911896594116342 n55=0.0005894936217879436 n56=0.0004572877470408945 n57=0.001141999930031569 n58=0.001400266932330134 Q is here equal to 8.000000000009234 29.) nd: 5.176952734996122 Norm of Spectral functions:  0: 0.8788  1: 0.9036  2: 0.8601  3: 0.6377  4: 0.7060  5: 0.6047  6: 1.8826  7: 1.6730  8: 0.5936  9: 0.4760 10: 0.7683 11: 0.4176 12: 0.3842 13: 0.2457 14: 1.0010 15: 1.0007 16: 1.0005 17: 1.0006 18: 1.0005 19: 1.0002 20: 1.0006 21: 0.9997 22: 1.0009 23: 1.0005 24: 1.0003 25: 1.0004 26: 0.9982 27: 1.0002 28: 1.0018 29: 0.9999 30: 0.9991 31: 0.9841 32: 1.0010 33: 0.9957 34: 0.9862 35: 0.9996 36: 0.9954 37: 1.0021 38: 0.9955 39: 1.0010 40: 1.0011 41: 0.9970 42: 0.9973 43: 1.3135 44: 1.1142 45: 0.9992 46: 0.9997 47: 1.0001 48: 1.0000 49: 1.0005 50: 1.0001 51: 0.9999 52: 0.9981 53: 1.0162 54: 1.0021 55: 1.2943 56: 0.8364 57: 3.2171 58: 28.5280  0: 4.0022  1: 1.1747 29.) SelfConsistentStep 29.) Difference between steps: 0.6215 30.) DeterminSpectralFunctions ; lambda = -93.58427499200418 -1.450977679220173 Found lorentz at 29 0.000463851 lm= 0.000463851 1.42539e-07 -0.770017 lp= 0.000463851 1.42539e-07 -0.806574 r- 0.000971966 Found lorentz at 30 0.548393 lm= 0.548393 1.62043e-05 -3.87079e-16 lp= 0.548393 1.62043e-05 -0.791981 r- 0.000195164 Found lorentz at 31 1.01353 lm= 1.01353 0.000326598 -1.86536e-17 lp= 1.01353 0.000326598 -0.780527 r- 0.0139478 Found lorentz at 32 0.932295 lm= 0.932295 0.000266107 -2.23402e-17 lp= 0.932295 0.000266108 -0.771031 r- 0.002854 Found lorentz at 33 0.887945 lm= 0.887944 0.000246333 -2.42967e-17 lp= 0.887945 0.000246334 -0.773634 r- 0.00263304 Found lorentz at 34 1.00205 lm= 1.00205 0.000381629 -1.51642e-17 lp= 1.00205 0.000381631 -0.760732 r- 0.0167221 Found lorentz at 35 1.38134 lm= 1.38133 0.00193597 -3.09831e-18 lp= 1.38133 0.00193608 -0.774514 r- 0.0833257 Found lorentz at 36 1.35643 lm= 1.35642 0.00195915 -2.92952e-18 lp= 1.35642 0.00195926 -0.757617 r- 0.0862042 Found lorentz at 37 1.66016 lm= 1.66015 0.00324667 -1.81598e-18 lp= 1.66015 0.00324667 -0.767846 r- 0.140943 Found lorentz at 38 1.7812 lm= 1.78119 0.00295618 -2.01649e-18 lp= 1.78119 0.00295624 -0.772093 r- 0.12763 Found lorentz at 39 1.7762 lm= 1.77619 0.00405667 -1.34814e-18 lp= 1.77619 0.0040567 -0.739529 r- 0.182851 Found lorentz at 40 1.85509 lm= 1.85506 0.0027998 -2.0968e-18 lp= 1.85508 0.0028001 -0.766259 r- 0.121812 Found lorentz at 41 2.14517 lm= 2.14456 0.0112126 -6.32506e-19 lp= 2.14486 0.0112419 -0.843714 r- 0.444475 Found lorentz at 42 2.14117 lm= 2.14111 0.00564173 -1.07436e-18 lp= 2.14114 0.0056422 -0.778587 r- 0.241563 Found lorentz at 47 0.380664 lm= 0.378952 0.00784678 -2.17071e-17 lp= 0.380381 0.00862308 -0.754778 r- 0.47936 Found lorentz at 48 0.31401 lm= 0.313558 0.00235527 -2.33085e-14 lp= 0.313995 0.00257792 -0.777414 r- 0.1773 Found lorentz at 49 0.363459 lm= 0.3634 0.00136579 -1.77748e-16 lp= 0.363452 0.00137109 -0.794099 r- 0.0769104 Found lorentz at 50 0.424876 lm= 0.424872 0.000558122 -1.15278e-17 lp= 0.424874 0.000558151 -0.802147 r- 0.0274422 Found lorentz at 51 0.437697 lm= 0.437697 9.81761e-05 -6.60152e-17 lp= 0.437697 9.81763e-05 -0.805055 r- 0.00452553 Found lorentz at 54 2.20935 lm= 2.2078 0.021117 -3.0532e-19 lp= 2.20857 0.0212158 -0.805644 r- 0.878974 Q = 8.000000000000455 n0=3.395552418427183e-06 n1=6.790586704662914e-07 n2=8.125035509051701e-07 n3=7.134512543516527e-08 n4=1.205051087314025e-07 n5=6.330022319232701e-07 n6=1.128929584031459e-07 n7=6.429151375686029e-08 n8=7.163198467521028e-07 n9=2.632828948166573e-07 n10=2.949520838117526e-08 n11=4.672442960906625e-08 n12=4.813186926461958e-08 n13=4.703995759734429e-07 n14=0.004769214285500862 n15=0.000670220739017767 n16=2.096525461231797e-05 n17=3.099808789956055e-07 n18=0.001124683196825623 n19=0.0001500342996515977 n20=3.469451370044189e-05 n21=1.303739043383281e-07 n22=4.160955991855825e-05 n23=0.0002082941088400783 n24=8.298223280839531e-05 n25=0.000432708991104773 n26=1.239425530690146e-07 n27=0.0003973479959731576 n28=3.804479120361511e-06 n29=0.5787343931141977 n30=0.0005553479822568824 n31=0.0003105172380826351 n32=0.000183490994811717 n33=0.0003248701132070988 n34=9.169979772482687e-05 n35=0.0001508346191744797 n36=0.0001847309967355413 n37=5.885970647827039e-05 n38=3.842138661352579e-05 n39=9.35036573820215e-05 n40=5.780850620091358e-05 n41=0.0001592235684619284 n42=2.548300740490254e-05 n43=0.0006186942219980876 n44=0.0002362806575565811 n45=0.02423927932000681 n46=0.04462826361187434 n47=0.0764066153745884 n48=0.05604654503360675 n49=0.02363469793879004 n50=0.007468590304951709 n51=0.003059058164925541 n52=0.001778037897055389 n53=0.003335840350456496 n54=0.1654121298466862 n55=0.001155244447463578 n56=0.0004715686995626053 n57=0.001184838123123184 n58=0.001410543858809027 Q is here equal to 8.000000000000455 30.) nd: 5.405346152688181 Norm of Spectral functions:  0: 0.8796  1: 0.8893  2: 0.8723  3: 0.6354  4: 0.6909  5: 0.6096  6: 1.9688  7: 1.8524  8: 0.6226  9: 0.4704 10: 0.7041 11: 0.4060 12: 0.3768 13: 0.2462 14: 1.0011 15: 1.0006 16: 1.0006 17: 1.0007 18: 1.0005 19: 1.0002 20: 1.0008 21: 0.9999 22: 1.0008 23: 1.0003 24: 1.0002 25: 1.0004 26: 1.0113 27: 0.9967 28: 1.0016 29: 0.9999 30: 0.9984 31: 0.9992 32: 1.0009 33: 0.9951 34: 0.9920 35: 1.0046 36: 1.0096 37: 0.9980 38: 0.9979 39: 1.0022 40: 0.9997 41: 1.0044 42: 0.9997 43: 1.0507 44: 0.8567 45: 0.9985 46: 0.9974 47: 0.9317 48: 0.9232 49: 1.1646 50: 0.8991 51: 0.8746 52: 1.0083 53: 1.0155 54: 0.8422 55: 1.3874 56: 0.6918 57: 1.4157 58: 1.1322  0: 3.8563  1: 1.5490 30.) SelfConsistentStep 30.) Difference between steps: 0.6786 31.) DeterminSpectralFunctions ; lambda = -93.83371778613827 -1.700420473354257 Found lorentz at 29 -0.00371783 lm= -0.00371783 3.53332e-07 -1.05402 lp= -0.00371783 3.53332e-07 -0.726806 r- 0.00125485 Found lorentz at 30 0.441333 lm= 0.441326 0.00080873 -5.75949e-18 lp= 0.44133 0.000808792 -0.682523 r- 0.043976 Found lorentz at 31 0.78287 lm= 0.782324 0.00765469 -4.61469e-19 lp= 0.782596 0.00768875 -0.59623 r- 0.106994 Found lorentz at 32 0.758927 lm= 0.758568 0.0049509 -6.92618e-19 lp= 0.758746 0.00497366 -0.587507 r- 0.0702425 Found lorentz at 33 0.732479 lm= 0.732426 0.00332466 -1.21842e-18 lp= 0.732452 0.00332541 -0.636566 r- 0.0433679 Found lorentz at 34 0.790166 lm= 0.788726 0.0118954 -2.74006e-19 lp= 0.789435 0.0120476 -0.576137 r- 0.173914 Found lorentz at 40 1.6261 lm= 1.62606 0.00551583 -6.07272e-19 lp= 1.62608 0.00551602 -0.578772 r- 0.317688 Found lorentz at 41 1.80653 lm= 1.80607 0.00714334 -5.08653e-19 lp= 1.8063 0.00717002 -0.604392 r- 0.395862 Found lorentz at 42 1.86039 lm= 1.85847 0.0138418 -2.54252e-19 lp= 1.85941 0.0140727 -0.600319 r- 0.785154 Q = 7.999999999996932 n0=3.36167604620849e-06 n1=6.726545621670314e-07 n2=8.05005177390138e-07 n3=7.064345487248194e-08 n4=1.193551751664238e-07 n5=6.275896360778336e-07 n6=1.119074990792355e-07 n7=6.369352622756567e-08 n8=7.103637779574307e-07 n9=2.611063421732532e-07 n10=2.92384861231056e-08 n11=4.63330930063883e-08 n12=4.771503600871096e-08 n13=4.663288274620295e-07 n14=0.003896349123896349 n15=0.0005546719306920416 n16=1.756424651826295e-05 n17=2.990417669553736e-07 n18=0.0009305223978693973 n19=0.0001247409633660354 n20=2.889146152347242e-05 n21=1.267676050906223e-07 n22=3.477003576062547e-05 n23=0.0001736985912566677 n24=6.929211875703276e-05 n25=0.000360981797529493 n26=1.196126948529105e-07 n27=0.00033542550286693 n28=3.306302986366717e-06 n29=0.7917822793275741 n30=0.0006874750783156959 n31=0.0004482499444798726 n32=0.000237791916981553 n33=0.0003825226441043715 n34=0.0001267857457188982 n35=0.0002385888935694694 n36=0.0002609918519593999 n37=9.339774273150515e-05 n38=5.023242710806658e-05 n39=0.000153841253909235 n40=6.906140312248299e-05 n41=0.0001672249966924069 n42=3.114071492134414e-05 n43=0.0007808689918553357 n44=0.0003374172685035174 n45=0.0171431718167775 n46=0.02484648173690204 n47=0.03171208451729707 n48=0.02080929115543295 n49=0.008605997899086946 n50=0.002722482125926073 n51=0.001106049946849231 n52=0.001305668451523849 n53=0.002057853154016033 n54=0.08202639762123852 n55=0.0006727148051856791 n56=0.0007062459631268702 n57=0.001621687242055122 n58=0.002277849857305327 Q is here equal to 7.999999999996932 31.) nd: 5.195674212238839 Norm of Spectral functions:  0: 1.1960  1: 0.7484  2: 1.4554  3: 0.7580  4: 0.5775  5: 1.0920  6: 0.7989  7: 0.8205  8: 2.6448  9: 0.4557 10: 0.3569 11: 0.3134 12: 0.3160 13: 0.3240 14: 1.0005 15: 1.0007 16: 1.0006 17: 1.0011 18: 1.0006 19: 1.0002 20: 1.0007 21: 1.0005 22: 1.0010 23: 1.0003 24: 1.0004 25: 1.0000 26: 1.0021 27: 0.9979 28: 1.0028 29: 0.9997 30: 0.9993 31: 0.9633 32: 0.9077 33: 1.0433 34: 0.9691 35: 1.0267 36: 1.0163 37: 1.0005 38: 1.0003 39: 0.9998 40: 1.0027 41: 0.9997 42: 0.9955 43: 0.9977 44: 0.9993 45: 1.0011 46: 1.0006 47: 0.9855 48: 1.0409 49: 1.1276 50: 1.0031 51: 0.9650 52: 1.0028 53: 0.9456 54: 0.9746 55: 0.7760 56: 0.6552 57: 0.1440 58: 0.0355  0: 3.9780  1: 1.2176 31.) SelfConsistentStep 31.) Difference between steps: 0.4863 32.) DeterminSpectralFunctions ; lambda = -93.800722585438 -1.667425272653986 Found lorentz at 29 -0.00401736 lm= -0.00401736 2.5446e-07 -1.10796 lp= -0.00401736 2.5446e-07 -0.741457 r- 0.000797822 Found lorentz at 30 0.482784 lm= 0.482781 0.000688344 -7.20223e-18 lp= 0.482782 0.000688354 -0.70411 r- 0.0341373 Found lorentz at 31 0.862482 lm= 0.861342 0.00876961 -4.78617e-19 lp= 0.861902 0.00889896 -0.654701 r- 0.112877 Found lorentz at 32 0.795393 lm= 0.795161 0.00493396 -8.05218e-19 lp= 0.795277 0.00494348 -0.631179 r- 0.064936 Found lorentz at 33 0.776204 lm= 0.77607 0.00349181 -1.20017e-18 lp= 0.776137 0.0034963 -0.647955 r- 0.044729 Found lorentz at 34 0.83417 lm= 0.833288 0.0112297 -3.40772e-19 lp= 0.833727 0.0112903 -0.620993 r- 0.150888 Found lorentz at 40 1.6879 lm= 1.68778 0.00494685 -7.41283e-19 lp= 1.68784 0.00494923 -0.605767 r- 0.272377 Found lorentz at 42 1.92212 lm= 1.92053 0.0161805 -2.61758e-19 lp= 1.92132 0.0163157 -0.654685 r- 0.832706 Found lorentz at 45 2.41118 lm= 2.41199 0.0234602 -2.73085e-19 lp= 2.41158 0.0234845 -0.801007 r- 0.977581 Q = 7.999999999998261 n0=3.139985377051898e-06 n1=6.29354382298041e-07 n2=7.530466553606395e-07 n3=6.624649262029914e-08 n4=1.12019445753008e-07 n5=5.867195866180344e-07 n6=1.049299310973451e-07 n7=5.982467119992085e-08 n8=6.638008904428141e-07 n9=2.443063266043614e-07 n10=2.745934089518185e-08 n11=4.342405835647178e-08 n12=4.474898269333665e-08 n13=4.385747191000126e-07 n14=0.004051221504007639 n15=0.0005782468480331866 n16=1.840161960707155e-05 n17=3.615506962240281e-07 n18=0.0009706710375464959 n19=0.0001298397570433071 n20=3.014530710304083e-05 n21=1.456964355450359e-07 n22=3.629307156606784e-05 n23=0.0001808864935770153 n24=7.225411230751827e-05 n25=0.0003758456380191261 n26=1.298802357721869e-07 n27=0.0003504325478407513 n28=3.511193796971695e-06 n29=0.8321245141145267 n30=0.0006130124235777651 n31=0.0003897820810859156 n32=0.0002128758952429121 n33=0.0003438556336166651 n34=0.0001122429175288677 n35=0.0002041107506639068 n36=0.0002288599957475052 n37=7.992163107128245e-05 n38=4.409076955861964e-05 n39=0.0001314232637585257 n40=6.272016452735842e-05 n41=0.0001516430451204566 n42=2.849145378035548e-05 n43=0.0007015260840022876 n44=0.0003005030073546372 n45=0.01576681931510027 n46=0.02068885176087548 n47=0.02400432623998023 n48=0.01528268119314082 n49=0.00627729815806997 n50=0.001984818634035195 n51=0.0008044874328587639 n52=0.001214067252031222 n53=0.001769994281567495 n54=0.06500571639500724 n55=0.0005728987760999374 n56=0.0006202548232157125 n57=0.001447203356663307 n58=0.002025708451514649 Q is here equal to 7.999999999998261 32.) nd: 5.154746077562015 Norm of Spectral functions:  0: 1.1559  1: 0.7723  2: 1.3844  3: 0.7783  4: 0.6025  5: 1.0798  6: 0.8473  7: 0.8846  8: 2.4027  9: 0.4735 10: 0.3766 11: 0.3269 12: 0.3284 13: 0.3181 14: 1.0008 15: 1.0007 16: 1.0007 17: 1.0007 18: 1.0008 19: 1.0005 20: 1.0009 21: 1.0006 22: 1.0009 23: 1.0006 24: 1.0007 25: 1.0008 26: 1.0051 27: 1.0003 28: 1.0012 29: 0.9996 30: 1.0114 31: 1.0143 32: 0.9845 33: 0.9700 34: 1.0293 35: 1.0037 36: 1.0020 37: 0.9997 38: 1.0041 39: 1.0017 40: 1.0031 41: 0.9959 42: 0.9968 43: 0.9969 44: 0.9975 45: 1.0011 46: 1.0030 47: 1.0002 48: 0.9994 49: 0.9988 50: 0.9957 51: 0.9934 52: 1.0023 53: 1.0489 54: 1.0002 55: 0.8573 56: 0.2977 57: 0.1135 58: 0.0304  0: 4.0015  1: 1.1533 32.) SelfConsistentStep 32.) Difference between steps: 0.3836 33.) DeterminSpectralFunctions ; lambda = -93.7029332981971 -1.569635985413086 Found lorentz at 29 -0.00379629 lm= -0.00379629 1.93737e-07 -1.12384 lp= -0.00379629 1.93737e-07 -0.76888 r- 0.0006504 Found lorentz at 30 0.516446 lm= 0.516445 0.00050122 -1.0575e-17 lp= 0.516445 0.000501224 -0.728043 r- 0.0065669 Found lorentz at 31 0.93268 lm= 0.931702 0.0116115 -4.24163e-19 lp= 0.932187 0.0116834 -0.704903 r- 0.137303 Found lorentz at 32 0.844039 lm= 0.843894 0.00472739 -9.9277e-19 lp= 0.843966 0.00473128 -0.685473 r- 0.057208 Found lorentz at 33 0.822039 lm= 0.821954 0.00339954 -1.43649e-18 lp= 0.821997 0.00340137 -0.699083 r- 0.0403235 Found lorentz at 34 0.89376 lm= 0.892486 0.01233 -3.93435e-19 lp= 0.893116 0.012445 -0.70114 r- 0.14717 Found lorentz at 36 1.25128 lm= 1.25088 0.0178273 -2.40627e-19 lp= 1.25108 0.0178353 -0.65517 r- 0.90753 Found lorentz at 38 1.6398 lm= 1.63967 0.0141656 -2.24403e-19 lp= 1.63974 0.0141666 -0.563837 r- 0.837529 Found lorentz at 40 1.75212 lm= 1.75176 0.00538723 -7.47102e-19 lp= 1.75194 0.00540821 -0.63618 r- 0.283685 Found lorentz at 42 1.9995 lm= 1.99876 0.015878 -3.06312e-19 lp= 1.99913 0.0159082 -0.698343 r- 0.759741 Q = 7.999999999999601 n0=3.071817222766275e-06 n1=6.164242564200528e-07 n2=7.375313736088371e-07 n3=6.501043887360732e-08 n4=1.099939524282672e-07 n5=5.741501366852073e-07 n6=1.029228988861331e-07 n7=5.875617135294715e-08 n8=6.492705891770522e-07 n9=2.391904438855944e-07 n10=2.695554777548215e-08 n11=4.256745205911837e-08 n12=4.389580296561444e-08 n13=4.310601225438816e-07 n14=0.004336866802091455 n15=0.0006161373727365165 n16=1.954902192274601e-05 n17=3.777110538620691e-07 n18=0.001033059496559432 n19=0.000137914854805113 n20=3.201208623445878e-05 n21=1.499609058735781e-07 n22=3.857341645438347e-05 n23=0.0001922813739620956 n24=7.675453909933449e-05 n25=0.0003989152279470556 n26=1.321156752802741e-07 n27=0.0003711781074964911 n28=3.697146431195305e-06 n29=0.8439614972746163 n30=0.0005556284716121303 n31=0.0003419140371748162 n32=0.0001919159546936882 n33=0.0003144192730701924 n34=0.0001001071301650906 n35=0.0001757584529108843 n36=0.0002010152254959626 n37=6.887832183128779e-05 n38=3.986785476601763e-05 n39=0.0001119522241874589 n40=5.787362267188321e-05 n41=0.0001454426247395516 n42=2.631753059855336e-05 n43=0.0006392632787839754 n44=0.0002660472872134141 n45=0.0157637231360622 n46=0.01963645067692419 n47=0.02176339866783599 n48=0.0136485570062631 n49=0.005584079298354608 n50=0.001763216011424874 n51=0.000713582129782448 n52=0.001216228659792946 n53=0.001699687072453847 n54=0.05967303767773491 n55=0.0005388135663553572 n56=0.0005323943858173264 n57=0.001266567378758359 n58=0.001737996988123817 Q is here equal to 7.999999999999601 33.) nd: 5.141803553082191 Norm of Spectral functions:  0: 1.0340  1: 0.7897  2: 1.2033  3: 0.6949  4: 0.6120  5: 0.8162  6: 1.2212  7: 1.4074  8: 1.4382  9: 0.4595 10: 0.4366 11: 0.3472 12: 0.3404 13: 0.2730 14: 1.0003 15: 1.0004 16: 1.0005 17: 1.0004 18: 1.0004 19: 1.0002 20: 1.0005 21: 1.0002 22: 1.0004 23: 1.0003 24: 1.0004 25: 1.0006 26: 1.0029 27: 0.9998 28: 1.0005 29: 0.9998 30: 0.9597 31: 1.0018 32: 1.0354 33: 1.0067 34: 0.9563 35: 1.0167 36: 0.9998 37: 0.9921 38: 0.9990 39: 1.0059 40: 0.9971 41: 0.9987 42: 1.0003 43: 0.9955 44: 0.9941 45: 0.9949 46: 0.9971 47: 1.0017 48: 0.9996 49: 0.9986 50: 1.0058 51: 1.0000 52: 1.0544 53: 1.0135 54: 0.9854 55: 0.9876 56: 2.4944 57: 0.2149 58: 0.0631  0: 4.0093  1: 1.1325 33.) SelfConsistentStep 33.) Difference between steps: 0.3399 34.) DeterminSpectralFunctions ; lambda = -93.61286608480557 -1.479568772021565 Found lorentz at 29 -0.003501 lm= -0.003501 1.54688e-07 -1.12596 lp= -0.003501 1.54688e-07 -0.793379 r- 0.000558802 Found lorentz at 30 0.536824 lm= 0.536824 0.00035927 -1.62353e-17 lp= 0.536824 0.000359271 -0.763732 r- 0.0044871 Found lorentz at 31 0.979392 lm= 0.978857 0.00995178 -5.60415e-19 lp= 0.979123 0.00997692 -0.74815 r- 0.110355 Found lorentz at 32 0.884968 lm= 0.884724 0.00462752 -1.15764e-18 lp= 0.884846 0.0046388 -0.733189 r- 0.0523553 Found lorentz at 33 0.856846 lm= 0.856802 0.0027452 -2.00739e-18 lp= 0.856824 0.00274581 -0.742457 r- 0.0306473 Found lorentz at 34 0.943757 lm= 0.943026 0.0111488 -4.88097e-19 lp= 0.94339 0.0111908 -0.739662 r- 0.125245 Found lorentz at 35 1.33463 lm= 1.3339 0.0166946 -3.28371e-19 lp= 1.33427 0.0167223 -0.741284 r- 0.752308 Found lorentz at 36 1.30925 lm= 1.30884 0.0127562 -3.85797e-19 lp= 1.30904 0.012768 -0.701982 r- 0.606441 Found lorentz at 37 1.59785 lm= 1.59793 0.0111353 -3.69914e-19 lp= 1.59789 0.0111357 -0.64182 r- 0.578347 Found lorentz at 38 1.71169 lm= 1.71151 0.0102266 -3.70666e-19 lp= 1.7116 0.0102296 -0.615812 r- 0.553765 Found lorentz at 39 1.68351 lm= 1.68284 0.012675 -2.54381e-19 lp= 1.68317 0.0127056 -0.568807 r- 0.745091 Found lorentz at 40 1.80194 lm= 1.80149 0.00668514 -7.2096e-19 lp= 1.80171 0.00671115 -0.696172 r- 0.321694 Found lorentz at 42 2.0638 lm= 2.06332 0.0136732 -3.92566e-19 lp= 2.06356 0.0136882 -0.733216 r- 0.622486 Found lorentz at 45 2.49156 lm= 2.49189 0.0219398 -3.17797e-19 lp= 2.49173 0.0219441 -0.835125 r- 0.875929 Q = 7.999999999999909 n0=3.122428073440253e-06 n1=6.264428873988642e-07 n2=7.494262999078676e-07 n3=6.607479470110011e-08 n4=1.117681776241886e-07 n5=5.832706226883782e-07 n6=1.045484027983431e-07 n7=5.969593173256123e-08 n8=6.595347391548861e-07 n9=2.42965079944804e-07 n10=2.737986256816803e-08 n11=4.323597671034459e-08 n12=4.459094780943877e-08 n13=4.37801900855122e-07 n14=0.004587632248749327 n15=0.0006481084438761814 n16=2.046550146509046e-05 n17=3.687935598496481e-07 n18=0.001086563322043875 n19=0.0001449190374957361 n20=3.359547795496362e-05 n21=1.46886968404377e-07 n22=4.046429523986103e-05 n23=0.0002017026835644955 n24=8.054136580460309e-05 n25=0.0004182439244015057 n26=1.303281248203066e-07 n27=0.0003879448843828523 n28=3.815932384742839e-06 n29=0.8455484044949889 n30=0.0005229663090460829 n31=0.000312171363925962 n32=0.0001792204798769356 n33=0.0002980986364999583 n34=9.271620039342332e-05 n35=0.0001577906764412318 n36=0.0001829861052676114 n37=6.192866751062167e-05 n38=3.78050850697496e-05 n39=9.901065197189092e-05 n40=5.528803569849114e-05 n41=0.0001463605937819481 n42=2.509542438458967e-05 n43=0.000605263470009067 n44=0.0002433186309053172 n45=0.01667713873917096 n46=0.02005378031046481 n47=0.02157132705362032 n48=0.01336756324273491 n49=0.005441078552120314 n50=0.001712799330458165 n51=0.0006912883370247512 n52=0.001244959872524656 n53=0.00169246033240904 n54=0.0576643561229066 n55=0.000523461620580203 n56=0.0004693295676874314 n57=0.001138195469497341 n58=0.001522314333315124 Q is here equal to 7.999999999999909 34.) nd: 5.139231490801604 Norm of Spectral functions:  0: 0.9482  1: 0.8389  2: 1.0208  3: 0.6652  4: 0.6546  5: 0.6929  6: 1.7682  7: 2.0858  8: 0.8623  9: 0.4718 10: 0.5494 11: 0.3836 12: 0.3663 13: 0.2589 14: 1.0005 15: 1.0005 16: 1.0003 17: 1.0003 18: 1.0001 19: 1.0002 20: 1.0002 21: 1.0001 22: 1.0002 23: 1.0003 24: 1.0002 25: 1.0002 26: 1.0021 27: 0.9997 28: 1.0005 29: 0.9998 30: 0.9944 31: 1.0157 32: 0.9476 33: 1.0548 34: 1.0141 35: 1.0034 36: 0.9999 37: 1.0005 38: 1.0016 39: 0.9990 40: 1.0051 41: 0.9983 42: 0.9994 43: 0.9957 44: 1.0454 45: 1.0002 46: 1.0047 47: 0.9984 48: 0.9988 49: 0.9947 50: 0.9949 51: 1.0243 52: 1.2198 53: 1.0032 54: 0.9974 55: 1.0024 56: 0.5982 57: 1.2404 58: 0.5801  0: 4.0126  1: 1.1266 34.) SelfConsistentStep 34.) Difference between steps: 0.281 35.) DeterminSpectralFunctions ; lambda = -93.55175651106734 -1.41845919828333 Found lorentz at 29 -0.00325514 lm= -0.00325514 1.31206e-07 -1.1229 lp= -0.00325514 1.31206e-07 -0.810946 r- 0.000463706 Found lorentz at 30 0.551119 lm= 0.551119 0.000240789 -2.58827e-17 lp= 0.551119 0.00024079 -0.78945 r- 0.00290936 Found lorentz at 31 1.01646 lm= 1.01625 0.00772486 -8.24986e-19 lp= 1.01635 0.00773003 -0.798686 r- 0.322676 Found lorentz at 32 0.916977 lm= 0.916844 0.00398675 -1.4651e-18 lp= 0.91691 0.0039906 -0.764789 r- 0.0431603 Found lorentz at 33 0.883448 lm= 0.88339 0.0023038 -2.56946e-18 lp= 0.883419 0.00230507 -0.769687 r- 0.0247689 Found lorentz at 34 0.983047 lm= 0.982819 0.00883493 -7.03283e-19 lp= 0.982933 0.00884009 -0.788584 r- 0.635626 Found lorentz at 35 1.38468 lm= 1.38468 0.0111981 -5.28444e-19 lp= 1.38468 0.0111981 -0.769258 r- 0.485235 Found lorentz at 36 1.3547 lm= 1.35441 0.00941351 -5.906e-19 lp= 1.35456 0.00942089 -0.746046 r- 0.42102 Found lorentz at 37 1.65386 lm= 1.65377 0.00739873 -6.29891e-19 lp= 1.65382 0.00739972 -0.682736 r- 0.361292 Found lorentz at 38 1.76955 lm= 1.76931 0.00812546 -5.20014e-19 lp= 1.76943 0.00813185 -0.650392 r- 0.41686 Found lorentz at 39 1.74724 lm= 1.74628 0.0120089 -3.0264e-19 lp= 1.74675 0.0120758 -0.605258 r- 0.666111 Found lorentz at 40 1.83814 lm= 1.83775 0.00684343 -8.0427e-19 lp= 1.83795 0.00686272 -0.743381 r- 0.307974 Found lorentz at 41 2.16486 lm= 2.16322 0.0223353 -3.09712e-19 lp= 2.16404 0.0224405 -0.834517 r- 0.897558 Found lorentz at 42 2.11536 lm= 2.11483 0.0118639 -4.92584e-19 lp= 2.1151 0.0118841 -0.765388 r- 0.517815 Q = 7.999999999999079 n0=3.229431540738602e-06 n1=6.471208840312077e-07 n2=7.741805258655062e-07 n3=6.816823921318235e-08 n4=1.152531455129052e-07 n5=6.026552687585099e-07 n6=1.078523898927003e-07 n7=6.152908808960711e-08 n8=6.815893532679018e-07 n9=2.508884868662697e-07 n10=2.821689613536174e-08 n11=4.460286499535195e-08 n12=4.598482009732256e-08 n13=4.507796634186041e-07 n14=0.004772017479830441 n15=0.0006715867667652136 n16=2.110785513774041e-05 n17=3.516351439255771e-07 n18=0.001126188918113275 n19=0.0001499039799727999 n20=3.473819062337154e-05 n21=1.420831821128953e-07 n22=4.181148818407224e-05 n23=0.0002085483693484862 n24=8.322119725780717e-05 n25=0.0004321997989475325 n26=1.278249531215619e-07 n27=0.000399977141023237 n28=3.887846491722347e-06 n29=0.8432092695864569 n30=0.0005097807468003973 n31=0.0002960388018919706 n32=0.0001733182096838135 n33=0.000292572690421437 n34=8.901711829866072e-05 n35=0.0001473859897860903 n36=0.0001730864342980289 n37=5.78681846443299e-05 n38=3.698164346644512e-05 n39=9.119475355892215e-05 n40=5.428485900107419e-05 n41=0.0001501802814177754 n42=2.454372636883611e-05 n43=0.0005893429317313424 n44=0.0002292180174905363 n45=0.01793276609240062 n46=0.02082213907787027 n47=0.02180258014846512 n48=0.01337538152580925 n49=0.005421182223853373 n50=0.001702473814267357 n51=0.0006861354005431883 n52=0.001330274223760335 n53=0.001758123229583986 n54=0.05769365599035898 n55=0.0005201017820298964 n56=0.0004325166279546714 n57=0.001065522929213863 n58=0.001380144130430569 Q is here equal to 7.999999999999079 35.) nd: 5.140841153802829 Norm of Spectral functions:  0: 0.9113  1: 0.9029  2: 0.9155  3: 0.6734  4: 0.7210  5: 0.6542  6: 1.8497  7: 1.8175  8: 0.6741  9: 0.5017 10: 0.7404 11: 0.4336 12: 0.4020 13: 0.2568 14: 1.0009 15: 1.0007 16: 1.0004 17: 1.0004 18: 1.0002 19: 1.0003 20: 1.0004 21: 1.0003 22: 1.0003 23: 1.0004 24: 1.0003 25: 1.0003 26: 1.0027 27: 0.9997 28: 1.0008 29: 0.9999 30: 0.9976 31: 0.9990 32: 0.9929 33: 0.9684 34: 1.0185 35: 1.0035 36: 0.9984 37: 1.0014 38: 1.0020 39: 1.0024 40: 0.9983 41: 0.9986 42: 1.0022 43: 0.9992 44: 1.0824 45: 1.0083 46: 1.0047 47: 1.0012 48: 0.9978 49: 0.9976 50: 1.0199 51: 1.4130 52: 1.0081 53: 1.0050 54: 0.9932 55: 1.0017 56: 0.9048 57: 3.4403 58: 14.6342  0: 4.0138  1: 1.1270 35.) SelfConsistentStep 35.) Difference between steps: 0.5257 36.) DeterminSpectralFunctions ; lambda = -93.51519304059309 -1.381895727809081 Found lorentz at 29 -0.00224716 lm= -0.00224716 1.26557e-07 -1.02886 lp= -0.00224716 1.26557e-07 -0.821809 r- 0.000670833 Found lorentz at 30 0.563573 lm= 0.563573 0.000161993 -4.01335e-17 lp= 0.563573 0.000161993 -0.80631 r- 0.00191637 Found lorentz at 31 1.04058 lm= 1.04052 0.0050789 -1.28818e-18 lp= 1.04055 0.00507948 -0.808924 r- 0.209317 Found lorentz at 32 0.941736 lm= 0.941674 0.00300236 -2.05755e-18 lp= 0.941705 0.00300348 -0.786179 r- 0.031595 Found lorentz at 33 0.895671 lm= 0.895645 0.00164687 -3.77455e-18 lp= 0.895658 0.00164723 -0.78855 r- 0.0172751 Found lorentz at 34 1.01322 lm= 1.01318 0.00573739 -1.10026e-18 lp= 1.0132 0.0057376 -0.79454 r- 0.240712 Found lorentz at 35 1.41256 lm= 1.41253 0.00702293 -8.72723e-19 lp= 1.41254 0.00702301 -0.78289 r- 0.299022 Found lorentz at 36 1.37439 lm= 1.37428 0.00635683 -9.39513e-19 lp= 1.37433 0.00635852 -0.772955 r- 0.274229 Found lorentz at 37 1.67805 lm= 1.67798 0.0050993 -1.02833e-18 lp= 1.67802 0.00510005 -0.724216 r- 0.234749 Found lorentz at 38 1.78162 lm= 1.78132 0.00560088 -8.50632e-19 lp= 1.78147 0.00561504 -0.691485 r- 0.270871 Found lorentz at 39 1.77827 lm= 1.77711 0.0111108 -3.92761e-19 lp= 1.77768 0.0112171 -0.665115 r- 0.563705 Found lorentz at 40 1.8727 lm= 1.87231 0.00658438 -9.09135e-19 lp= 1.8725 0.0066039 -0.775337 r- 0.284156 Found lorentz at 41 2.19701 lm= 2.1954 0.0216548 -3.48369e-19 lp= 2.1962 0.0217599 -0.871568 r- 0.833371 Found lorentz at 42 2.1555 lm= 2.15514 0.0107703 -5.90091e-19 lp= 2.15532 0.0107807 -0.797763 r- 0.450582 Q = 7.999999999998654 n0=3.349670403138781e-06 n1=6.702229815137606e-07 n2=8.019269957216948e-07 n3=7.047620516443808e-08 n4=1.190938882605989e-07 n5=6.24447404137075e-07 n6=1.115173482026359e-07 n7=6.354148442428186e-08 n8=7.064338346499241e-07 n9=2.597635842341295e-07 n10=2.913790435281377e-08 n11=4.612307386149442e-08 n12=4.752800986138456e-08 n13=4.649626422333758e-07 n14=0.004882169419925896 n15=0.0006858537941807347 n16=2.14954318889471e-05 n17=3.345986388100301e-07 n18=0.001150331299471965 n19=0.0001528796553498013 n20=3.543433675005406e-05 n21=1.3786695707238e-07 n22=4.267302486042278e-05 n23=0.0002128506826566902 n24=8.490927832141342e-05 n25=0.0004408056897297002 n26=1.259665822526459e-07 n27=0.000407631007159939 n28=3.926573542039255e-06 n29=0.77269769426288 n30=0.0005086494298958939 n31=0.00028891100998181 n32=0.000171601223635059 n33=0.0002947808726706739 n34=8.7549611503195e-05 n35=0.000142167869644609 n36=0.0001691717522638605 n37=5.592420113534365e-05 n38=3.712990434120322e-05 n39=8.720096623375753e-05 n40=5.431096088370068e-05 n41=0.0001549638974055845 n42=2.443963889395224e-05 n43=0.0005853543867854927 n44=0.0002216801202056767 n45=0.02179565918554423 n46=0.02942773202127816 n47=0.03511817456217036 n48=0.02240083061520852 n49=0.009152810956880876 n50=0.002876111573778612 n51=0.001162449472411909 n52=0.001589797226819605 n53=0.002363706216213941 n54=0.08693940648367529 n55=0.0007167254056760951 n56=0.0004147375291431699 n57=0.001035298425520996 n58=0.00129610674554282 Q is here equal to 7.999999999998654 36.) nd: 5.210899400802536 Norm of Spectral functions:  0: 0.8994  1: 0.9655  2: 0.8639  3: 0.6983  4: 0.7969  5: 0.6502  6: 1.5546  7: 1.3639  8: 0.6095  9: 0.5395 10: 1.0260 11: 0.4936 12: 0.4436 13: 0.2588 14: 1.0012 15: 1.0008 16: 1.0005 17: 1.0006 18: 1.0005 19: 1.0004 20: 1.0008 21: 1.0005 22: 1.0006 23: 1.0006 24: 1.0005 25: 1.0005 26: 1.0043 27: 0.9996 28: 1.0015 29: 0.9999 30: 0.9993 31: 0.9981 32: 1.0048 33: 0.9877 34: 1.0007 35: 1.0009 36: 1.0000 37: 1.0016 38: 0.9969 39: 0.9978 40: 1.0032 41: 0.9993 42: 0.9996 43: 0.9975 44: 0.9791 45: 0.9990 46: 1.0002 47: 0.9990 48: 0.9913 49: 0.9854 50: 0.9844 51: 0.9877 52: 0.9994 53: 0.9856 54: 0.9702 55: 0.9647 56: 1.0688 57: 3.1000 58: 1.8177  0: 3.9766  1: 1.2343 36.) SelfConsistentStep 36.) Difference between steps: 0.3744 37.) DeterminSpectralFunctions ; lambda = -93.60039736311033 -1.467100050326323 Found lorentz at 29 -0.00289014 lm= -0.00289014 1.30304e-07 -1.07016 lp= -0.00289014 1.30304e-07 -0.80157 r- 0.00051731 Found lorentz at 30 0.555911 lm= 0.555911 9.97114e-05 -6.15022e-17 lp= 0.555911 9.97114e-05 -0.783101 r- 0.00121454 Found lorentz at 31 1.02389 lm= 1.02386 0.0028734 -2.09508e-18 lp= 1.02388 0.00287366 -0.775937 r- 0.123452 Found lorentz at 32 0.91673 lm= 0.916712 0.00150412 -3.80565e-18 lp= 0.916721 0.00150432 -0.756652 r- 0.016441 Found lorentz at 33 0.880923 lm= 0.880915 0.000895208 -6.48245e-18 lp= 0.880919 0.000895279 -0.761827 r- 0.00971809 Found lorentz at 34 0.982273 lm= 0.982226 0.00314708 -1.81629e-18 lp= 0.98225 0.0031477 -0.75615 r- 0.0344253 Found lorentz at 35 1.39127 lm= 1.39125 0.00426361 -1.31995e-18 lp= 1.39126 0.00426366 -0.75019 r- 0.189448 Found lorentz at 36 1.35005 lm= 1.35 0.00380662 -1.43035e-18 lp= 1.35003 0.0038072 -0.737969 r- 0.171975 Found lorentz at 37 1.66262 lm= 1.66259 0.00319736 -1.58117e-18 lp= 1.66261 0.0031976 -0.711063 r- 0.149901 Found lorentz at 38 1.77913 lm= 1.77908 0.00366134 -1.37005e-18 lp= 1.7791 0.00366193 -0.708334 r- 0.172334 Found lorentz at 39 1.75778 lm= 1.75735 0.00637312 -6.80607e-19 lp= 1.75757 0.00639833 -0.660466 r- 0.323286 Found lorentz at 40 1.84825 lm= 1.84811 0.00440031 -1.26392e-18 lp= 1.84818 0.00440388 -0.746196 r- 0.196772 Found lorentz at 41 2.18686 lm= 2.18564 0.0185278 -3.89088e-19 lp= 2.18625 0.0185975 -0.851338 r- 0.728953 Found lorentz at 42 2.11613 lm= 2.11596 0.007997 -7.23561e-19 lp= 2.11604 0.00800015 -0.760893 r- 0.350512 Q = 8.000000000002398 n0=3.423344078132954e-06 n1=6.844824377796155e-07 n2=8.191319093378828e-07 n3=7.189637825634592e-08 n4=1.214409803764965e-07 n5=6.381648987564784e-07 n6=1.137795193866053e-07 n7=6.477294524451426e-08 n8=7.221709802285106e-07 n9=2.653814277194372e-07 n10=2.971219768724133e-08 n11=4.708685852709437e-08 n12=4.850184874691456e-08 n13=4.738625612170799e-07 n14=0.004628729941999176 n15=0.0006526446186550284 n16=2.049157984808767e-05 n17=3.156907204811748e-07 n18=0.001094397102134243 n19=0.0001457134258719003 n20=3.376594864247998e-05 n21=1.328134780067866e-07 n22=4.070185209860464e-05 n23=0.0002030245710614243 n24=8.100236036411742e-05 n25=0.0004206154003326161 n26=1.228050162517976e-07 n27=0.0003900425725070005 n28=3.76452711457165e-06 n29=0.8037365040589638 n30=0.0005491920497844907 n31=0.0003166177838440645 n32=0.0001861284220841667 n33=0.0003170857845543901 n34=9.474460786778e-05 n35=0.0001564331625936763 n36=0.0001868050999487055 n37=6.130046277882482e-05 n38=3.92037949677177e-05 n39=9.735487660074162e-05 n40=5.791337218651716e-05 n41=0.0001585545975694058 n42=2.609107546997007e-05 n43=0.0006271085465067055 n44=0.0002439863053581517 n45=0.02209979204472131 n46=0.02671372417721473 n47=0.02898319214632144 n48=0.01788101243557709 n49=0.007225899458076183 n50=0.002260040035212654 n51=0.0009104009777805658 n52=0.00159123066751843 n53=0.002169712148376959 n54=0.07184327577441307 n55=0.0006091773710998619 n56=0.0004742764006349996 n57=0.001171271436994585 n58=0.001488981986113585 Q is here equal to 8.000000000002398 37.) nd: 5.18082600421591 Norm of Spectral functions:  0: 0.9072  1: 0.8723  2: 0.9273  3: 0.6502  4: 0.6799  5: 0.6425  6: 1.9741  7: 2.0720  8: 0.7030  9: 0.4736 10: 0.6339 11: 0.3978 12: 0.3736 13: 0.2505 14: 1.0010 15: 1.0008 16: 1.0005 17: 1.0006 18: 1.0007 19: 1.0004 20: 1.0009 21: 1.0005 22: 1.0007 23: 1.0005 24: 1.0005 25: 1.0005 26: 1.0012 27: 0.9995 28: 1.0022 29: 0.9999 30: 0.9986 31: 1.0070 32: 0.9967 33: 0.9835 34: 1.0057 35: 0.9984 36: 1.0033 37: 0.9935 38: 1.0052 39: 0.9867 40: 0.9885 41: 0.9994 42: 0.9990 43: 1.0342 44: 0.9512 45: 1.0018 46: 0.9999 47: 1.0003 48: 0.9999 49: 0.9992 50: 0.9985 51: 0.9975 52: 1.0016 53: 0.9609 54: 0.9907 55: 0.9875 56: 0.6685 57: 1.0471 58: 0.7673  0: 3.9975  1: 1.1834 37.) SelfConsistentStep 37.) Difference between steps: 0.248 38.) DeterminSpectralFunctions ; lambda = -93.60947713998924 -1.476179827205229 Found lorentz at 29 -0.00319068 lm= -0.00319068 1.29775e-07 -1.10044 lp= -0.00319068 1.29775e-07 -0.799843 r- 0.000465017 Found lorentz at 30 0.561986 lm= 0.561986 7.05409e-05 -8.70211e-17 lp= 0.561986 7.05409e-05 -0.783489 r- 0.000858801 Found lorentz at 31 1.03823 lm= 1.03822 0.00184584 -3.2372e-18 lp= 1.03822 0.00184587 -0.773013 r- 0.0795967 Found lorentz at 32 0.92275 lm= 0.922742 0.00100043 -5.74768e-18 lp= 0.922746 0.00100048 -0.758325 r- 0.0109101 Found lorentz at 33 0.888783 lm= 0.888779 0.000657994 -8.84506e-18 lp= 0.888781 0.000658016 -0.762907 r- 0.00713243 Found lorentz at 34 0.989884 lm= 0.989873 0.00198921 -2.87671e-18 lp= 0.989879 0.00198928 -0.756482 r- 0.149081 Found lorentz at 35 1.41299 lm= 1.41298 0.00280204 -2.04519e-18 lp= 1.41298 0.00280206 -0.757018 r- 0.123382 Found lorentz at 36 1.3667 lm= 1.36668 0.00272879 -2.01236e-18 lp= 1.36669 0.00272898 -0.74107 r- 0.122752 Found lorentz at 37 1.69323 lm= 1.69321 0.00230776 -2.26361e-18 lp= 1.69322 0.00230789 -0.722793 r- 0.106436 Found lorentz at 38 1.81766 lm= 1.81755 0.00333665 -1.55682e-18 lp= 1.8176 0.00334008 -0.721263 r- 0.154408 Found lorentz at 39 1.78891 lm= 1.78858 0.00583843 -8.04673e-19 lp= 1.78874 0.00585528 -0.686835 r- 0.284402 Found lorentz at 40 1.8592 lm= 1.85911 0.00385265 -1.4621e-18 lp= 1.85916 0.00385444 -0.75078 r- 0.171153 Found lorentz at 41 2.2161 lm= 2.21508 0.0190382 -4.06334e-19 lp= 2.21559 0.0190853 -0.881091 r- 0.722542 Found lorentz at 42 2.12818 lm= 2.12807 0.00712894 -8.21991e-19 lp= 2.12812 0.00713043 -0.765616 r- 0.310463 Q = 8.000000000004043 n0=3.404317534132545e-06 n1=6.807551527133766e-07 n2=8.146596742084807e-07 n3=7.151553205357098e-08 n4=1.207996931345794e-07 n5=6.346902261550818e-07 n6=1.131700063371467e-07 n7=6.4436665090785e-08 n8=7.182356652069763e-07 n9=2.63957405810948e-07 n10=2.95609134673307e-08 n11=4.684173008531474e-08 n12=4.825023734647734e-08 n13=4.715120082816344e-07 n14=0.004610648459306661 n15=0.0006497443097169288 n16=2.040303701175643e-05 n17=3.16540110921906e-07 n18=0.001088819082858219 n19=0.0001451427017146963 n20=3.36125897896958e-05 n21=1.336914928884516e-07 n22=4.049371397063862e-05 n23=0.0002021476131445334 n24=8.060220361506467e-05 n25=0.0004189159532349654 n26=1.243271109567583e-07 n27=0.0003879082822531277 n28=3.750889058191595e-06 n29=0.8264635151636563 n30=0.0005548710038892849 n31=0.0003152360147748652 n32=0.0001865324646610955 n33=0.0003227788022935823 n34=9.407401182395179e-05 n35=0.0001544780270498698 n36=0.0001873920888359639 n37=6.032869661549404e-05 n38=3.861578741394465e-05 n39=9.631081764096683e-05 n40=5.812467639563252e-05 n41=0.0001569211520963146 n42=2.595549404399726e-05 n43=0.0006234521800948717 n44=0.0002418489021139532 n45=0.01992458651266371 n46=0.02338248564803948 n47=0.02473622841326852 n48=0.01517943040343432 n49=0.006138952111919425 n50=0.001923247985737423 n51=0.0007748499738928358 n52=0.001462284336618816 n53=0.00194794313785209 n54=0.06353929846183819 n55=0.000554339829452801 n56=0.0004827294281107692 n57=0.001199833141325607 n58=0.001483109235612503 Q is here equal to 8.000000000004043 38.) nd: 5.158197261625539 Norm of Spectral functions:  0: 0.9041  1: 0.8730  2: 0.9316  3: 0.6565  4: 0.6827  5: 0.6523  6: 1.9274  7: 2.0629  8: 0.7301  9: 0.4785 10: 0.6248 11: 0.3999 12: 0.3765 13: 0.2540 14: 1.0010 15: 1.0008 16: 1.0007 17: 1.0008 18: 1.0008 19: 1.0005 20: 1.0010 21: 1.0006 22: 1.0010 23: 1.0006 24: 1.0007 25: 1.0006 26: 1.0005 27: 0.9997 28: 1.0022 29: 0.9999 30: 0.9992 31: 0.9970 32: 0.9989 33: 0.9914 34: 0.9948 35: 1.0023 36: 0.9941 37: 0.9888 38: 0.9820 39: 0.9869 40: 1.0049 41: 1.0006 42: 1.0009 43: 1.0809 44: 1.0301 45: 1.0016 46: 0.9959 47: 0.9998 48: 0.9995 49: 1.0027 50: 1.0063 51: 0.9941 52: 1.0045 53: 0.9833 54: 1.0044 55: 0.9675 56: 0.6299 57: 1.0787 58: 0.7316  0: 4.0073  1: 1.1509 38.) SelfConsistentStep 38.) Difference between steps: 0.2157 39.) DeterminSpectralFunctions ; lambda = -93.58113053690022 -1.447833224116209 Found lorentz at 29 -0.00319734 lm= -0.00319734 1.22654e-07 -1.11162 lp= -0.00319734 1.22654e-07 -0.80743 r- 0.000435369 Found lorentz at 30 0.568808 lm= 0.568808 5.14029e-05 -1.22659e-16 lp= 0.568808 5.14029e-05 -0.794044 r- 0.000617487 Found lorentz at 31 1.0533 lm= 1.05329 0.00121175 -5.09065e-18 lp= 1.0533 0.00121176 -0.785408 r- 0.0514281 Found lorentz at 32 0.936354 lm= 0.93635 0.000716099 -8.32154e-18 lp= 0.936352 0.000716114 -0.77196 r- 0.00767112 Found lorentz at 33 0.900901 lm= 0.900899 0.000505859 -1.18911e-17 lp= 0.9009 0.000505867 -0.775587 r- 0.00539357 Found lorentz at 34 1.00595 lm= 1.00595 0.00130439 -4.50037e-18 lp= 1.00595 0.00130439 -0.766177 r- 0.0567491 Found lorentz at 35 1.43538 lm= 1.43537 0.00191197 -3.12142e-18 lp= 1.43537 0.00191198 -0.772536 r- 0.0824983 Found lorentz at 36 1.38923 lm= 1.38922 0.00202904 -2.83268e-18 lp= 1.38922 0.00202911 -0.75815 r- 0.0892143 Found lorentz at 37 1.7231 lm= 1.72308 0.00176044 -3.16651e-18 lp= 1.72309 0.00176068 -0.746696 r- 0.078602 Found lorentz at 38 1.85159 lm= 1.85151 0.00303145 -1.82185e-18 lp= 1.85155 0.00303309 -0.743446 r- 0.136014 Found lorentz at 39 1.8248 lm= 1.82452 0.00549688 -9.47992e-19 lp= 1.82466 0.00550925 -0.723033 r- 0.254151 Found lorentz at 40 1.8758 lm= 1.87571 0.0036006 -1.62377e-18 lp= 1.87575 0.00360235 -0.764894 r- 0.157009 Found lorentz at 41 2.23551 lm= 2.2353 0.0190673 -4.34096e-19 lp= 2.23541 0.0190692 -0.909849 r- 0.698643 Found lorentz at 42 2.14935 lm= 2.14927 0.00670284 -9.10583e-19 lp= 2.14931 0.00670376 -0.781325 r- 0.286011 Q = 8.000000000003867 n0=3.397286882912934e-06 n1=6.792381753708234e-07 n2=8.127436103076406e-07 n3=7.134340236787348e-08 n4=1.205013936946301e-07 n5=6.332205146761964e-07 n6=1.128953550154303e-07 n7=6.428313794951337e-08 n8=7.165888575759846e-07 n9=2.633377821025638e-07 n10=2.949122579766562e-08 n11=4.672644043291484e-08 n12=4.81292042444443e-08 n13=4.70285218521733e-07 n14=0.004710681609627492 n15=0.0006629331905865864 n16=2.078567179836858e-05 n17=3.177285507727184e-07 n18=0.001111168891029003 n19=0.00014810183932036 n20=3.42843217483093e-05 n21=1.343893937551945e-07 n22=4.126268556777274e-05 n23=0.0002061080056313329 n24=8.215513734011666e-05 n25=0.0004272414159255425 n26=1.259378771328098e-07 n27=0.0003947255382301843 n28=3.806948656962416e-06 n29=0.8348349542429911 n30=0.0005435185272870701 n31=0.000304807537196429 n32=0.0001818394900672938 n33=0.0003175380536051531 n34=9.139496194668234e-05 n35=0.0001483934411012407 n36=0.0001810982217850647 n37=5.79283426734858e-05 n38=3.772006135752058e-05 n39=9.193843031125706e-05 n40=5.712675890798969e-05 n41=0.0001561884713650979 n42=2.541580284173625e-05 n43=0.0006090903841395741 n44=0.0002331815084276691 n45=0.01930940126937716 n46=0.0222356474808027 n47=0.02316034639639733 n48=0.01415739449145877 n49=0.005723613375539931 n50=0.001793805195877038 n51=0.0007224634283201504 n52=0.001426235997795849 n53=0.001871500999330953 n54=0.060312071644659 n55=0.0005328884423621141 n56=0.0004630797935908023 n57=0.001160171168806948 n58=0.001407946697192326 Q is here equal to 8.000000000003867 39.) nd: 5.149448998587418 Norm of Spectral functions:  0: 0.8915  1: 0.9145  2: 0.8922  3: 0.6737  4: 0.7278  5: 0.6506  6: 1.8142  7: 1.7915  8: 0.6781  9: 0.5028 10: 0.7325 11: 0.4320 12: 0.4010 13: 0.2569 14: 1.0011 15: 1.0008 16: 1.0007 17: 1.0009 18: 1.0009 19: 1.0004 20: 1.0010 21: 1.0004 22: 1.0011 23: 1.0006 24: 1.0007 25: 1.0005 26: 1.0018 27: 0.9999 28: 1.0020 29: 0.9999 30: 0.9999 31: 1.0033 32: 1.0014 33: 0.9959 34: 0.9972 35: 1.0002 36: 1.0017 37: 0.9824 38: 0.9892 39: 0.9981 40: 0.9872 41: 1.0012 42: 0.9983 43: 0.9497 44: 1.0058 45: 0.9997 46: 0.9953 47: 0.9951 48: 0.9938 49: 0.9787 50: 1.0424 51: 1.0139 52: 1.0003 53: 0.6388 54: 0.9970 55: 1.0077 56: 0.6818 57: 2.3561 58: 5.8572  0: 4.0113  1: 1.1381 39.) SelfConsistentStep 39.) Difference between steps: 0.2386 40.) DeterminSpectralFunctions ; lambda = -93.54239536776871 -1.409098054984696 Found lorentz at 29 -0.00284316 lm= -0.00284316 1.1929e-07 -1.08505 lp= -0.00284316 1.1929e-07 -0.816532 r- 0.000516204 Found lorentz at 30 0.573859 lm= 0.573859 3.86464e-05 -1.68011e-16 lp= 0.573859 3.86464e-05 -0.805792 r- 0.000457478 Found lorentz at 31 1.06362 lm= 1.06362 0.000795977 -7.97372e-18 lp= 1.06362 0.000795978 -0.796675 r- 0.0333042 Found lorentz at 32 0.946527 lm= 0.946525 0.000507919 -1.21695e-17 lp= 0.946526 0.000507923 -0.786206 r- 0.00534234 Found lorentz at 33 0.908808 lm= 0.908807 0.000383885 -1.62151e-17 lp= 0.908807 0.000383888 -0.788974 r- 0.00402357 Found lorentz at 34 1.02009 lm= 1.02009 0.000864322 -7.05274e-18 lp= 1.02009 0.000864324 -0.78076 r- 0.036901 Found lorentz at 35 1.44418 lm= 1.44418 0.0013344 -4.6702e-18 lp= 1.44418 0.00133441 -0.789428 r- 0.056345 Found lorentz at 36 1.40255 lm= 1.40254 0.00150673 -3.96641e-18 lp= 1.40254 0.00150676 -0.773077 r- 0.0649684 Found lorentz at 37 1.7367 lm= 1.73668 0.0013623 -4.37808e-18 lp= 1.73669 0.00136238 -0.772321 r- 0.0588015 Found lorentz at 38 1.86421 lm= 1.86417 0.00232332 -2.57209e-18 lp= 1.86419 0.00232387 -0.773164 r- 0.100196 Found lorentz at 39 1.84695 lm= 1.84681 0.00440752 -1.27248e-18 lp= 1.84688 0.00441138 -0.749368 r- 0.196276 Found lorentz at 40 1.89897 lm= 1.89889 0.00368578 -1.65827e-18 lp= 1.89893 0.00368705 -0.781987 r- 0.157181 Found lorentz at 41 2.23789 lm= 2.2378 0.0186228 -4.58311e-19 lp= 2.23784 0.0186231 -0.923863 r- 0.671932 Found lorentz at 42 2.17736 lm= 2.1773 0.00657834 -9.70841e-19 lp= 2.17733 0.00657883 -0.7992 r- 0.274398 Q = 7.999999999998612 n0=3.429864721929812e-06 n1=6.854311895089072e-07 n2=8.201300499246347e-07 n3=7.194733977387181e-08 n4=1.215224789131584e-07 n5=6.389921224147229e-07 n6=1.1387579484496e-07 n7=6.482372271601795e-08 n8=7.231554135024102e-07 n9=2.656761095803023e-07 n10=2.97363828617014e-08 n11=4.712153103405464e-08 n12=4.852817115364728e-08 n13=4.739301305854377e-07 n14=0.004792259439864438 n15=0.0006732333461756378 n16=2.108293755722605e-05 n17=3.145516772980613e-07 n18=0.001128233333642838 n19=0.000150216257572261 n20=3.477134053395054e-05 n21=1.337246756741962e-07 n22=4.188521724053735e-05 n23=0.0002090741314927317 n24=8.335954834396972e-05 n25=0.0004330542409864142 n26=1.259741950131058e-07 n27=0.0004003065100284428 n28=3.850978721063729e-06 n29=0.8149544817827881 n30=0.0005346635280812481 n31=0.0002967337763101388 n32=0.0001784019186299277 n33=0.0003134302042997027 n34=8.953445528771782e-05 n35=0.0001439180604406427 n36=0.0001758912116594881 n37=5.620383133136658e-05 n38=3.737408489187287e-05 n39=8.838190986407452e-05 n40=5.638727770795102e-05 n41=0.0001578304705177308 n42=2.504605185881223e-05 n43=0.0006002903968421653 n44=0.0002262128326236215 n45=0.02094547277554576 n46=0.02498510607296483 n47=0.02678867550403721 n48=0.0164993452466186 n49=0.006675855877821261 n50=0.002091053773643917 n51=0.0008424678881495915 n52=0.001532796049757202 n53=0.002068077131738656 n54=0.06817291608551575 n55=0.0005872782378995225 n56=0.0004429498377546545 n57=0.001117604257355859 n58=0.001336183200196234 Q is here equal to 7.999999999998612 40.) nd: 5.16899554823128 Norm of Spectral functions:  0: 0.8872  1: 0.9713  2: 0.8560  3: 0.7003  4: 0.7964  5: 0.6529  6: 1.5696  7: 1.4248  8: 0.6269  9: 0.5390 10: 0.9495 11: 0.4850 12: 0.4394 13: 0.2604 14: 1.0011 15: 1.0007 16: 1.0006 17: 1.0007 18: 1.0006 19: 1.0003 20: 1.0008 21: 0.9999 22: 1.0010 23: 1.0005 24: 1.0004 25: 1.0004 26: 0.9981 27: 1.0013 28: 1.0022 29: 0.9998 30: 1.0003 31: 0.9971 32: 1.0027 33: 0.9978 34: 1.0012 35: 1.0030 36: 0.9991 37: 1.0005 38: 1.0131 39: 0.9872 40: 1.0003 41: 1.0015 42: 0.9988 43: 0.6663 44: 0.9912 45: 0.9968 46: 0.9991 47: 0.9999 48: 1.0024 49: 0.9996 50: 1.0058 51: 0.9982 52: 1.0057 53: 1.0448 54: 0.9899 55: 0.7476 56: 1.0121 57: 3.7933 58: 4.1740  0: 4.0020  1: 1.1670 40.) SelfConsistentStep 40.) Difference between steps: 0.1783 Missing doping : 0 : 0.0601621 1 : 0.0369854