Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp susc = Susc.out Ed = [-32.7074,-31.3853] 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 = -32.7074 Ed1 = -31.3853 T = 0.01 N0 = 6 N1 = 8 valence state0 = 2.795240.204764 with Energy0 = -79.4702 valence state1 = 1.931341.06866 with Energy1 = -78.4475 valence state2 = 2.71570.284296 with Energy2 = -78.2354 valence state3 = 1.365211.63479 with Energy3 = -77.6388 valence state4 = 2.10860.891404 with Energy4 = -77.6865 valence state5 = 2.155410.844591 with Energy5 = -77.5601 valence state6 = 1.922781.07722 with Energy6 = -77.2938 valence state7 = 1.885791.11421 with Energy7 = -77.233 valence state8 = 2.292110.707889 with Energy8 = -77.3494 valence state9 = 1.771341.22866 with Energy9 = -76.8254 valence state10 = 1.524841.47516 with Energy10 = -76.2591 valence state11 = 1.117421.88258 with Energy11 = -76.0681 valence state12 = 1.240221.75978 with Energy12 = -76.0346 valence state13 = 1.069241.93076 with Energy13 = -75.0039 valence state14 = 3.419480.580518 with Energy14 = -92.3703 valence state15 = 2.726291.27371 with Energy15 = -91.5994 valence state16 = 2.28271.7173 with Energy16 = -90.9914 valence state17 = 2.090581.90942 with Energy17 = -90.5616 valence state18 = 3.55390.446102 with Energy18 = -91.1933 valence state19 = 2.851471.14853 with Energy19 = -90.7351 valence state20 = 3.180340.819657 with Energy20 = -90.7558 valence state21 = 2.047211.95279 with Energy21 = -90.2488 valence state22 = 2.720231.27977 with Energy22 = -90.4292 valence state23 = 2.856941.14306 with Energy23 = -90.3476 valence state24 = 2.611751.38825 with Energy24 = -90.2192 valence state25 = 2.893281.10672 with Energy25 = -90.2705 valence state26 = 2.368651.63135 with Energy26 = -89.9857 valence state27 = 1.731592.26841 with Energy27 = -87.9391 valence state28 = 1.455812.54419 with Energy28 = -86.0987 valence state29 = 4.084190.915805 with Energy29 = -98.2733 valence state30 = 3.470771.52923 with Energy30 = -97.6685 valence state31 = 3.032071.96793 with Energy31 = -97.1597 valence state32 = 3.515951.48405 with Energy32 = -97.2029 valence state33 = 3.704031.29597 with Energy33 = -97.2764 valence state34 = 3.349541.65046 with Energy34 = -97.1039 valence state35 = 2.766552.23345 with Energy35 = -96.7619 valence state36 = 3.132181.86782 with Energy36 = -96.7343 valence state37 = 2.64022.3598 with Energy37 = -96.4609 valence state38 = 2.836262.16374 with Energy38 = -96.3672 valence state39 = 2.748632.25137 with Energy39 = -96.2593 valence state40 = 3.231691.76831 with Energy40 = -96.2502 valence state41 = 3.298861.70114 with Energy41 = -96.1343 valence state42 = 3.065221.93478 with Energy42 = -95.9604 valence state43 = 2.46672.5333 with Energy43 = -93.9086 valence state44 = 1.960073.03993 with Energy44 = -91.7411 valence state45 = 4.882471.11753 with Energy45 = -97.9244 valence state46 = 4.2641.736 with Energy46 = -97.4422 valence state47 = 3.797572.20243 with Energy47 = -97.009 valence state48 = 3.480992.51901 with Energy48 = -96.6564 valence state49 = 3.269572.73043 with Energy49 = -96.3699 valence state50 = 3.154942.84506 with Energy50 = -96.1504 valence state51 = 3.198292.80171 with Energy51 = -96.0381 valence state52 = 4.279181.72082 with Energy52 = -96.3429 valence state53 = 3.69812.3019 with Energy53 = -95.6273 valence state54 = 3.143562.85644 with Energy54 = -93.234 valence state55 = 2.455623.54438 with Energy55 = -90.3453 valence state56 = 3.793473.20653 with Energy56 = -89.956 valence state57 = 3.760873.23913 with Energy57 = -85.9674 valence state58 = 2.968044.03196 with Energy58 = -82.3232 ***************************************** Sigma.000: Number of entries: 447 Sigma.000: Number of columns: 119 Sigma.000: Peak-position 0 1.) DeterminSpectralFunctions ; lambda = -99.89706275637938 -1.623800275626607 Found lorentz at 29 -0.002881 lm= -0.002881 5.4557e-07 -1.01447 lp= -0.002881 5.4557e-07 -0.76055 r- 0.00228275 Found lorentz at 30 0.580195 lm= 0.580195 2.01065e-05 -2.77014e-16 lp= 0.580195 2.01065e-05 -0.746311 r- 0.000256982 Found lorentz at 31 1.08917 lm= 1.08917 0.000280723 -1.95744e-17 lp= 1.08917 0.000280723 -0.741281 r- 0.0126233 Found lorentz at 32 0.95451 lm= 0.954509 0.000252869 -2.10317e-17 lp= 0.95451 0.000252869 -0.729264 r- 0.00286734 Found lorentz at 33 0.904241 lm= 0.904239 0.000401846 -1.27422e-17 lp= 0.90424 0.000401851 -0.715577 r- 0.00464385 Found lorentz at 34 1.03344 lm= 1.03344 0.000307365 -1.70472e-17 lp= 1.03344 0.000307365 -0.723858 r- 0.014154 Found lorentz at 35 1.49319 lm= 1.49319 0.000344334 -1.57352e-17 lp= 1.49319 0.000344335 -0.736083 r- 0.0155931 Found lorentz at 36 1.40658 lm= 1.40658 0.000955937 -5.08628e-18 lp= 1.40658 0.000955945 -0.697296 r- 0.0456978 Found lorentz at 37 1.79656 lm= 1.79656 0.000393974 -1.36572e-17 lp= 1.79656 0.000393975 -0.733526 r- 0.0179032 Found lorentz at 38 1.94405 lm= 1.94405 0.000296153 -1.88641e-17 lp= 1.94405 0.000296153 -0.747439 r- 0.0132075 Found lorentz at 39 1.86836 lm= 1.86835 0.00131519 -3.60952e-18 lp= 1.86836 0.00131522 -0.689012 r- 0.0636288 Found lorentz at 40 1.91116 lm= 1.91116 0.00143905 -3.64948e-18 lp= 1.91116 0.00143908 -0.724703 r- 0.0661921 Found lorentz at 41 2.36209 lm= 2.36208 0.00139695 -4.80391e-18 lp= 2.36208 0.00139696 -0.819199 r- 0.0568425 Found lorentz at 42 2.23411 lm= 2.2341 0.00128367 -4.40463e-18 lp= 2.23411 0.00128368 -0.751941 r- 0.0569052 Q = 8.000000000000739 n0=1.433889229647043e-06 n1=3.154462459934573e-07 n2=3.540819680961604e-07 n3=3.745588119974937e-08 n4=5.944783455428731e-08 n5=2.753136355060528e-07 n6=5.296670849798815e-08 n7=3.163286557844601e-08 n8=3.113561980258626e-07 n9=1.217334398341686e-07 n10=1.471102875816616e-08 n11=2.273960217988428e-08 n12=2.448309251328343e-08 n13=2.528075131397982e-07 n14=0.002584146745252482 n15=0.0004352091918993903 n16=1.559884496350443e-05 n17=1.920993502905076e-07 n18=0.0006700896850686693 n19=9.118917761438308e-05 n20=2.118555076058282e-05 n21=7.009227876007757e-08 n22=2.843655460310924e-05 n23=0.0001312077034851013 n24=5.374169670782043e-05 n25=0.000278668535843159 n26=7.200682532806776e-08 n27=0.0002762882900508621 n28=2.801047127156572e-06 n29=0.7619930999692841 n30=0.0005809045442160743 n31=0.0002815456244710129 n32=0.0001654845269631255 n33=0.0003582686607313853 n34=7.268909087206207e-05 n35=0.0001310191309606277 n36=0.0001942456494245824 n37=4.932166123959834e-05 n38=2.466634564845115e-05 n39=9.025146082746072e-05 n40=5.101396085262923e-05 n41=7.343961066585069e-05 n42=1.962373991049929e-05 n43=0.0004945300954738658 n44=0.000219496326571704 n45=0.04034810595755768 n46=0.03895132468178122 n47=0.03621434185120068 n48=0.02088950254109946 n49=0.008138627216388932 n50=0.002487384005706192 n51=0.0009899222966661824 n52=0.002238107042785628 n53=0.002643453832513189 n54=0.07141455496420249 n55=0.0005837782450622982 n56=0.001075078228055865 n57=0.00250463112462988 n58=0.002129382327162931 Q is here equal to 8.000000000000739 1.) nd: 5.231721772642342 Norm of Spectral functions:  0: 1.2792  1: 0.2942  2: 0.5010  3: 0.2473  4: 0.2438  5: 0.2452  6: 1.6947  7: 2.3959  8: 0.2836  9: 0.2064 10: 1.1919 11: 0.2386 12: 0.2163 13: 0.1603 14: 0.9996 15: 1.0007 16: 1.0002 17: 0.9997 18: 1.0006 19: 1.0004 20: 1.0005 21: 0.9998 22: 0.9998 23: 1.0001 24: 1.0000 25: 1.0015 26: 0.9906 27: 0.9992 28: 1.0016 29: 1.0000 30: 1.0012 31: 1.0081 32: 1.0042 33: 0.9954 34: 0.9964 35: 0.9995 36: 1.0002 37: 1.0001 38: 0.9999 39: 1.0093 40: 0.9982 41: 0.9992 42: 0.9952 43: 1.0514 44: 0.7075 45: 1.0132 46: 0.9997 47: 0.9996 48: 0.9997 49: 1.0000 50: 0.9998 51: 0.9990 52: 0.9996 53: 1.0003 54: 0.9946 55: 0.9930 56: 0.8108 57: 1.0230 58: 0.5626  0: 4.0114  1: 1.2203 1.) SelfConsistentStep 1.) Difference between steps: 0.01003 2.) DeterminSpectralFunctions ; lambda = -99.8958172187925 -1.622554738039724 Found lorentz at 29 -0.00288836 lm= -0.00288836 5.43921e-07 -1.01555 lp= -0.00288836 5.43921e-07 -0.7608 r- 0.0022751 Found lorentz at 30 0.580183 lm= 0.580183 2.00683e-05 -2.77738e-16 lp= 0.580183 2.00683e-05 -0.746575 r- 0.000256403 Found lorentz at 31 1.08914 lm= 1.08914 0.000281084 -1.95627e-17 lp= 1.08914 0.000281085 -0.741538 r- 0.0126352 Found lorentz at 32 0.9545 lm= 0.9545 0.000253234 -2.10165e-17 lp= 0.9545 0.000253234 -0.729527 r- 0.00287045 Found lorentz at 33 0.904329 lm= 0.904328 0.000399098 -1.28434e-17 lp= 0.904329 0.000399103 -0.715951 r- 0.00460969 Found lorentz at 34 1.03342 lm= 1.03342 0.000308012 -1.70232e-17 lp= 1.03342 0.000308012 -0.72411 r- 0.0141789 Found lorentz at 35 1.49316 lm= 1.49316 0.000344284 -1.57487e-17 lp= 1.49316 0.000344284 -0.736344 r- 0.0155853 Found lorentz at 36 1.40668 lm= 1.40668 0.000952512 -5.11029e-18 lp= 1.40668 0.00095252 -0.697687 r- 0.0455086 Found lorentz at 37 1.79655 lm= 1.79655 0.000393104 -1.36972e-17 lp= 1.79655 0.000393105 -0.733788 r- 0.0178573 Found lorentz at 38 1.944 lm= 1.944 0.000294554 -1.8979e-17 lp= 1.944 0.000294554 -0.747686 r- 0.0131318 Found lorentz at 39 1.86847 lm= 1.86847 0.0013126 -3.62038e-18 lp= 1.86847 0.00131263 -0.689368 r- 0.0634707 Found lorentz at 40 1.91113 lm= 1.91112 0.00143225 -3.66964e-18 lp= 1.91113 0.00143227 -0.72498 r- 0.0658537 Found lorentz at 41 2.3617 lm= 2.36169 0.00139684 -4.80627e-18 lp= 2.36169 0.00139685 -0.819368 r- 0.0568263 Found lorentz at 42 2.2339 lm= 2.2339 0.00127951 -4.42132e-18 lp= 2.2339 0.00127952 -0.752143 r- 0.0567057 Q = 8.000000000003126 n0=1.430066867865834e-06 n1=3.14594673838641e-07 n2=3.531338925858402e-07 n3=3.735252091200577e-08 n4=5.928419548897755e-08 n5=2.745773541038178e-07 n6=5.282205003746897e-08 n7=3.154576053906524e-08 n8=3.105231538987414e-07 n9=1.214054436533828e-07 n10=1.467031209215371e-08 n11=2.267721946567856e-08 n12=2.441567455681587e-08 n13=2.52095897441294e-07 n14=0.00257693956006473 n15=0.0004340770511185134 n16=1.555980332780596e-05 n17=1.915196009474122e-07 n18=0.0006681363503263185 n19=9.090112415914529e-05 n20=2.112386243103119e-05 n21=6.988432584957019e-08 n22=2.835650656912594e-05 n23=0.0001308154386947987 n24=5.358262537593224e-05 n25=0.000277877340732114 n26=7.179788399027546e-08 n27=0.0002755261986948128 n28=2.793411170665715e-06 n29=0.762801664777742 n30=0.0005785224394180531 n31=0.0002805129321555805 n32=0.0001648852327812628 n33=0.0003566812534457135 n34=7.246421634099253e-05 n35=0.0001305698414591412 n36=0.0001934474173353257 n37=4.916334619135503e-05 n38=2.461438099787466e-05 n39=8.990844351267921e-05 n40=5.085523104550102e-05 n41=7.342145511205742e-05 n42=1.957532962194738e-05 n43=0.0004931993881029 n44=0.0002188078902132518 n45=0.04045321043099254 n46=0.03886113502528265 n47=0.03601439820534205 n48=0.02075567620632544 n49=0.008084487856149925 n50=0.002470677633679772 n51=0.0009831799760751283 n52=0.002240065815740995 n53=0.002637271750172471 n54=0.07104111319472123 n55=0.0005813291607758635 n56=0.00107309893961203 n57=0.002499861859956879 n58=0.002126878730204664 Q is here equal to 8.000000000003126 2.) nd: 5.230939603510294 Norm of Spectral functions:  0: 1.3202  1: 0.2937  2: 0.4913  3: 0.2470  4: 0.2439  5: 0.2446  6: 1.5837  7: 2.2014  8: 0.2810  9: 0.2067 10: 1.2688 11: 0.2407 12: 0.2177 13: 0.1608 14: 0.9996 15: 1.0007 16: 1.0002 17: 0.9997 18: 1.0006 19: 1.0004 20: 1.0005 21: 0.9998 22: 0.9998 23: 1.0001 24: 1.0000 25: 1.0014 26: 0.9905 27: 0.9992 28: 1.0016 29: 1.0000 30: 1.0012 31: 1.0080 32: 1.0042 33: 0.9955 34: 0.9964 35: 0.9995 36: 1.0003 37: 1.0001 38: 0.9999 39: 1.0090 40: 0.9982 41: 0.9991 42: 0.9950 43: 1.0505 44: 0.7068 45: 1.0161 46: 0.9997 47: 0.9997 48: 0.9998 49: 1.0001 50: 0.9997 51: 1.0012 52: 0.9996 53: 1.0003 54: 1.0024 55: 0.9937 56: 0.7937 57: 1.0189 58: 0.5752  0: 4.0120  1: 1.2189 2.) SelfConsistentStep 2.) Difference between steps: 0.01313 3.) DeterminSpectralFunctions ; lambda = -99.89627925376035 -1.623016773007578 Found lorentz at 29 -0.00289196 lm= -0.00289196 5.4325e-07 -1.01627 lp= -0.00289196 5.4325e-07 -0.761064 r- 0.00227151 Found lorentz at 30 0.580925 lm= 0.580925 2.01179e-05 -2.77403e-16 lp= 0.580925 2.01179e-05 -0.747046 r- 0.000256874 Found lorentz at 31 1.0906 lm= 1.0906 0.000280751 -1.9451e-17 lp= 1.0906 0.000280752 -0.738979 r- 0.0126639 Found lorentz at 32 0.955206 lm= 0.955206 0.000253961 -2.09928e-17 lp= 0.955206 0.000253962 -0.730163 r- 0.00287619 Found lorentz at 33 0.904871 lm= 0.90487 0.000399803 -1.28384e-17 lp= 0.904871 0.000399807 -0.716443 r- 0.00461465 Found lorentz at 34 1.03428 lm= 1.03428 0.000308995 -1.70036e-17 lp= 1.03428 0.000308995 -0.724847 r- 0.0142097 Found lorentz at 35 1.49503 lm= 1.49503 0.000345038 -1.57552e-17 lp= 1.49503 0.000345038 -0.737303 r- 0.0155991 Found lorentz at 36 1.40809 lm= 1.40809 0.000953066 -5.1212e-18 lp= 1.40809 0.000953074 -0.698634 r- 0.0454733 Found lorentz at 37 1.7988 lm= 1.7988 0.000393475 -1.3725e-17 lp= 1.7988 0.000393476 -0.734879 r- 0.0178477 Found lorentz at 38 1.94618 lm= 1.94618 0.000294446 -1.90385e-17 lp= 1.94618 0.000294446 -0.74872 r- 0.0131089 Found lorentz at 39 1.87073 lm= 1.87072 0.00129852 -3.62094e-18 lp= 1.87072 0.00129856 -0.685716 r- 0.0631248 Found lorentz at 40 1.91146 lm= 1.91145 0.00142208 -3.70142e-18 lp= 1.91146 0.0014221 -0.725523 r- 0.0653372 Found lorentz at 41 2.36261 lm= 2.3626 0.00139905 -4.80461e-18 lp= 2.3626 0.00139906 -0.819876 r- 0.0568811 Found lorentz at 42 2.2337 lm= 2.2337 0.00127016 -4.46004e-18 lp= 2.2337 0.00127017 -0.752664 r- 0.0562524 Q = 7.999999999997836 n0=1.425953875071893e-06 n1=3.136964123858034e-07 n2=3.521120378332982e-07 n3=3.724591436432943e-08 n4=5.911050367792881e-08 n5=2.737878437980774e-07 n6=5.26657694218999e-08 n7=3.145259121669739e-08 n8=3.096315592596889e-07 n9=1.210599209137236e-07 n10=1.462701522937585e-08 n11=2.261146717860198e-08 n12=2.434546992465879e-08 n13=2.513544703430137e-07 n14=0.002573095656648794 n15=0.000433476583100328 n16=1.55383833905472e-05 n17=1.908893835123387e-07 n18=0.0006670821230173621 n19=9.074283988579902e-05 n20=2.109020677266953e-05 n21=6.968202491438315e-08 n22=2.831306620938463e-05 n23=0.0001306043645639788 n24=5.349636310611686e-05 n25=0.000277455760532144 n26=7.160125512617223e-08 n27=0.0002751297959748008 n28=2.788877369168726e-06 n29=0.7633378413313719 n30=0.0005765168870780715 n31=0.0002792798018125531 n32=0.0001642425953263443 n33=0.0003555963758400638 n34=7.216660368924184e-05 n35=0.0001299651843116249 n36=0.0001926493215905759 n37=4.893934734440754e-05 n38=2.452562073467707e-05 n39=8.947794782363396e-05 n40=5.070085198461199e-05 n41=7.328013166446029e-05 n42=1.951312935221569e-05 n43=0.000491529972760758 n44=0.0002179256649477268 n45=0.04045952585213967 n46=0.03878343604496624 n47=0.03589139349593413 n48=0.02067800918738043 n49=0.008053843034723229 n50=0.002461353477439513 n51=0.0009794451584279982 n52=0.00224030055908577 n53=0.002633634326184595 n54=0.07085571342155576 n55=0.0005801084411693924 n56=0.001070648770409261 n57=0.002495314078522387 n58=0.002120687536343429 Q is here equal to 7.999999999997836 3.) nd: 5.230414338266621 Norm of Spectral functions:  0: 1.3269  1: 0.2932  2: 0.4884  3: 0.2467  4: 0.2437  5: 0.2443  6: 1.5648  7: 2.1724  8: 0.2804  9: 0.2066 10: 1.2800 11: 0.2410 12: 0.2178 13: 0.1607 14: 0.9997 15: 1.0007 16: 1.0002 17: 0.9997 18: 1.0006 19: 1.0004 20: 1.0005 21: 0.9998 22: 0.9998 23: 1.0001 24: 1.0000 25: 1.0014 26: 0.9905 27: 0.9992 28: 1.0016 29: 1.0000 30: 1.0012 31: 0.9902 32: 1.0042 33: 0.9956 34: 0.9970 35: 0.9998 36: 1.0008 37: 1.0007 38: 1.0003 39: 0.9948 40: 0.9984 41: 0.9993 42: 0.9949 43: 1.0587 44: 0.6973 45: 1.0173 46: 0.9998 47: 0.9997 48: 0.9999 49: 1.0001 50: 0.9997 51: 1.0020 52: 0.9995 53: 1.0003 54: 1.0076 55: 0.9927 56: 0.7906 57: 1.0197 58: 0.5608  0: 4.0124  1: 1.2180 3.) SelfConsistentStep 3.) Difference between steps: 0.01422 4.) DeterminSpectralFunctions ; lambda = -99.89730347256911 -1.624040991816329 Found lorentz at 29 -0.00289428 lm= -0.00289428 5.42456e-07 -1.01686 lp= -0.00289428 5.42456e-07 -0.76133 r- 0.0022674 Found lorentz at 30 0.581897 lm= 0.581897 2.01758e-05 -2.76986e-16 lp= 0.581897 2.01758e-05 -0.747558 r- 0.000257437 Found lorentz at 31 1.09248 lm= 1.09248 0.000281796 -1.94242e-17 lp= 1.09248 0.000281796 -0.739842 r- 0.0126962 Found lorentz at 32 0.95602 lm= 0.956019 0.000254538 -2.09848e-17 lp= 0.95602 0.000254538 -0.730851 r- 0.00288 Found lorentz at 33 0.905552 lm= 0.905551 0.000400423 -1.28377e-17 lp= 0.905552 0.000400427 -0.716979 r- 0.00461835 Found lorentz at 34 1.03525 lm= 1.03525 0.000309808 -1.69964e-17 lp= 1.03525 0.000309808 -0.725647 r- 0.0142314 Found lorentz at 35 1.49747 lm= 1.49747 0.000346073 -1.5754e-17 lp= 1.49747 0.000346074 -0.738379 r- 0.0156231 Found lorentz at 36 1.40987 lm= 1.40986 0.000953783 -5.13295e-18 lp= 1.40987 0.000953791 -0.699699 r- 0.0454383 Found lorentz at 37 1.80177 lm= 1.80177 0.000394519 -1.37349e-17 lp= 1.80177 0.00039452 -0.736118 r- 0.0178649 Found lorentz at 38 1.94912 lm= 1.94912 0.000295169 -1.90517e-17 lp= 1.94912 0.00029517 -0.749898 r- 0.0131204 Found lorentz at 39 1.87359 lm= 1.87359 0.00129529 -3.64627e-18 lp= 1.87359 0.00129533 -0.687254 r- 0.0628268 Found lorentz at 40 1.91184 lm= 1.91183 0.00141116 -3.73593e-18 lp= 1.91184 0.00141119 -0.726095 r- 0.0647847 Found lorentz at 41 2.36404 lm= 2.36404 0.0014021 -4.80056e-18 lp= 2.36404 0.00140211 -0.820423 r- 0.0569671 Found lorentz at 42 2.23335 lm= 2.23335 0.00125946 -4.50408e-18 lp= 2.23335 0.00125947 -0.753176 r- 0.0557403 Q = 8.000000000002917 n0=1.42249226662614e-06 n1=3.12946783772995e-07 n2=3.512509827085777e-07 n3=3.715783857289514e-08 n4=5.896509466864579e-08 n5=2.731242923010233e-07 n6=5.253378939742276e-08 n7=3.137432830142682e-08 n8=3.088828789570938e-07 n9=1.207718362118957e-07 n10=1.459076786206866e-08 n11=2.255665629732097e-08 n12=2.42872522237447e-08 n13=2.507401817293606e-07 n14=0.002571407891727779 n15=0.0004331796255589291 n16=1.55244067384708e-05 n17=1.901389201014863e-07 n18=0.0006665248090025618 n19=9.067009630721903e-05 n20=2.107388434359954e-05 n21=6.944118604634401e-08 n22=2.828615045711406e-05 n23=0.0001304914043603994 n24=5.344564919615868e-05 n25=0.0002772583021263324 n26=7.140479464523198e-08 n27=0.0002748915483178478 n28=2.785184025755743e-06 n29=0.763779367617754 n30=0.0005748304036974304 n31=0.0002781553431397426 n32=0.0001636770377596854 n33=0.0003547522622356288 n34=7.189361075063167e-05 n35=0.0001294033365244254 n36=0.0001919521549766517 n37=4.873010971224908e-05 n38=2.443931415436849e-05 n39=8.908404658620274e-05 n40=5.057335838716507e-05 n41=7.312065098581273e-05 n42=1.945870039923197e-05 n43=0.0004900236102778291 n44=0.0002171393490168982 n45=0.04045372109865369 n46=0.03871578692240969 n47=0.03578827001689933 n48=0.02061531839446913 n49=0.008029034350132304 n50=0.002453928954695904 n51=0.0009764886939719142 n52=0.002240444739507605 n53=0.002630836983918869 n54=0.0707178425759583 n55=0.0005791415565149841 n56=0.001068168337921585 n57=0.002490898309702888 n58=0.002114366546873079 Q is here equal to 8.000000000002917 4.) nd: 5.229975247389164 Norm of Spectral functions:  0: 1.3182  1: 0.2927  2: 0.4887  3: 0.2464  4: 0.2433  5: 0.2441  6: 1.5832  7: 2.2089  8: 0.2806  9: 0.2063 10: 1.2615 11: 0.2404 12: 0.2174 13: 0.1605 14: 0.9997 15: 1.0007 16: 1.0002 17: 0.9997 18: 1.0007 19: 1.0005 20: 1.0005 21: 0.9998 22: 0.9998 23: 1.0001 24: 1.0000 25: 1.0015 26: 0.9901 27: 0.9992 28: 1.0016 29: 1.0000 30: 1.0013 31: 0.9957 32: 1.0043 33: 0.9958 34: 0.9975 35: 1.0003 36: 1.0016 37: 1.0015 38: 1.0009 39: 0.9905 40: 0.9985 41: 0.9997 42: 0.9946 43: 1.0700 44: 0.6924 45: 1.0178 46: 0.9998 47: 0.9997 48: 0.9999 49: 1.0001 50: 0.9997 51: 1.0005 52: 0.9995 53: 1.0003 54: 1.0102 55: 0.9911 56: 0.7935 57: 1.0219 58: 0.5413  0: 4.0126  1: 1.2174 4.) SelfConsistentStep 4.) Difference between steps: 0.01407 5.) DeterminSpectralFunctions ; lambda = -99.89797463677615 -1.624712156023378 Found lorentz at 29 -0.00289442 lm= -0.00289442 5.41642e-07 -1.01727 lp= -0.00289442 5.41642e-07 -0.761629 r- 0.00226311 Found lorentz at 30 0.58286 lm= 0.58286 2.02232e-05 -2.76735e-16 lp= 0.58286 2.02232e-05 -0.748096 r- 0.000257856 Found lorentz at 31 1.09438 lm= 1.09438 0.000282708 -1.94078e-17 lp= 1.09438 0.000282709 -0.740727 r- 0.0127221 Found lorentz at 32 0.956847 lm= 0.956846 0.000255 -2.09875e-17 lp= 0.956846 0.000255001 -0.731562 r- 0.00288243 Found lorentz at 33 0.906311 lm= 0.906309 0.000401011 -1.28398e-17 lp= 0.90631 0.000401016 -0.717564 r- 0.00462137 Found lorentz at 34 1.03624 lm= 1.03624 0.000310466 -1.69986e-17 lp= 1.03624 0.000310466 -0.726464 r- 0.0142455 Found lorentz at 35 1.49997 lm= 1.49997 0.000347 -1.57587e-17 lp= 1.49997 0.000347001 -0.739477 r- 0.0156417 Found lorentz at 36 1.41176 lm= 1.41176 0.000954365 -5.14606e-18 lp= 1.41176 0.000954373 -0.700805 r- 0.0453942 Found lorentz at 37 1.80491 lm= 1.80491 0.000395726 -1.37409e-17 lp= 1.80491 0.000395727 -0.737405 r- 0.0178883 Found lorentz at 38 1.95237 lm= 1.95237 0.000296239 -1.90466e-17 lp= 1.95237 0.000296239 -0.751156 r- 0.0131459 Found lorentz at 39 1.87665 lm= 1.87664 0.00129298 -3.66971e-18 lp= 1.87665 0.00129301 -0.688842 r- 0.0625698 Found lorentz at 40 1.91232 lm= 1.91231 0.00140134 -3.76833e-18 lp= 1.91231 0.00140137 -0.726695 r- 0.0642807 Found lorentz at 41 2.36567 lm= 2.36566 0.00140516 -4.79698e-18 lp= 2.36567 0.00140516 -0.821009 r- 0.0570504 Found lorentz at 42 2.23317 lm= 2.23317 0.00124904 -4.54823e-18 lp= 2.23317 0.00124904 -0.753721 r- 0.0552391 Q = 8.000000000002133 n0=1.419981321616179e-06 n1=3.124015170547627e-07 n2=3.506185778917086e-07 n3=3.709303932010548e-08 n4=5.885729658261645e-08 n5=2.726403646966603e-07 n6=5.243639513262388e-08 n7=3.131611314768698e-08 n8=3.083386239637505e-07 n9=1.205622657419599e-07 n10=1.456390241904602e-08 n11=2.251626657500196e-08 n12=2.424430230684896e-08 n13=2.502831621231334e-07 n14=0.002572056603042685 n15=0.0004332385296378533 n16=1.552276037202859e-05 n17=1.893789379341453e-07 n18=0.0006664806772546208 n19=9.067567115436011e-05 n20=2.107354788423537e-05 n21=6.919393608527346e-08 n22=2.827951234900823e-05 n23=0.0001304870004408581 n24=5.343518628235543e-05 n25=0.0002772875515642705 n26=7.122841100577657e-08 n27=0.0002748159322634272 n28=2.782635907146528e-06 n29=0.7640865188171038 n30=0.0005734654920008861 n31=0.0002771965026615825 n32=0.0001632054754400653 n33=0.0003540962499094195 n34=7.166173108828509e-05 n35=0.0001289205705134459 n36=0.0001913657452052562 n37=4.85501387941737e-05 n38=2.43652415382188e-05 n39=8.874462351235307e-05 n40=5.047426799442347e-05 n41=7.298495104840242e-05 n42=1.941487481065574e-05 n43=0.0004887791555228208 n44=0.0002164863337871363 n45=0.04047246102240738 n46=0.03867389631048942 n47=0.03571188108224268 n48=0.0205662384030008 n49=0.008009476867565523 n50=0.002448012419946686 n51=0.0009741150789515132 n52=0.002241353465801148 n53=0.002629193867141864 n54=0.07060770105904098 n55=0.0005783118066396309 n56=0.001065881727091395 n57=0.002486886048122261 n58=0.002108619408041213 Q is here equal to 8.000000000002133 5.) nd: 5.229662398634001 Norm of Spectral functions:  0: 1.3124  1: 0.2925  2: 0.4891  3: 0.2462  4: 0.2431  5: 0.2440  6: 1.5959  7: 2.2345  8: 0.2808  9: 0.2061 10: 1.2490 11: 0.2399 12: 0.2170 13: 0.1603 14: 0.9997 15: 1.0007 16: 1.0002 17: 0.9997 18: 1.0007 19: 1.0005 20: 1.0005 21: 0.9998 22: 0.9998 23: 1.0001 24: 1.0000 25: 1.0015 26: 0.9893 27: 0.9992 28: 1.0016 29: 1.0000 30: 1.0014 31: 0.9972 32: 1.0044 33: 0.9960 34: 0.9978 35: 1.0009 36: 1.0025 37: 1.0028 38: 1.0017 39: 0.9943 40: 0.9988 41: 1.0002 42: 0.9945 43: 1.0826 44: 0.6949 45: 1.0183 46: 0.9998 47: 0.9997 48: 1.0000 49: 1.0002 50: 0.9997 51: 0.9997 52: 0.9995 53: 1.0004 54: 1.0109 55: 0.9894 56: 0.7976 57: 1.0244 58: 0.5272  0: 4.0128  1: 1.2169 5.) SelfConsistentStep 5.) Difference between steps: 0.01392 6.) DeterminSpectralFunctions ; lambda = -99.89798405516105 -1.624721574408269 Found lorentz at 29 -0.00289231 lm= -0.00289231 5.41173e-07 -1.01747 lp= -0.00289231 5.41173e-07 -0.76194 r- 0.00226023 Found lorentz at 30 0.583706 lm= 0.583706 2.02669e-05 -2.76527e-16 lp= 0.583706 2.02669e-05 -0.748622 r- 0.000258231 Found lorentz at 31 1.09607 lm= 1.09607 0.000283555 -1.93941e-17 lp= 1.09607 0.000283555 -0.741572 r- 0.0127457 Found lorentz at 32 0.957677 lm= 0.957677 0.000255604 -2.09778e-17 lp= 0.957677 0.000255604 -0.732258 r- 0.0028865 Found lorentz at 33 0.907053 lm= 0.907051 0.000402111 -1.28252e-17 lp= 0.907052 0.000402115 -0.718137 r- 0.00463034 Found lorentz at 34 1.03722 lm= 1.03722 0.000311264 -1.69923e-17 lp= 1.03722 0.000311264 -0.727263 r- 0.0142665 Found lorentz at 35 1.50222 lm= 1.50222 0.000347781 -1.57679e-17 lp= 1.50222 0.000347781 -0.740525 r- 0.0156547 Found lorentz at 36 1.41353 lm= 1.41353 0.000955192 -5.15699e-18 lp= 1.41353 0.000955199 -0.701853 r- 0.0453657 Found lorentz at 37 1.80775 lm= 1.80775 0.000396814 -1.37489e-17 lp= 1.80775 0.000396815 -0.738631 r- 0.0179077 Found lorentz at 38 1.95534 lm= 1.95534 0.000297311 -1.9039e-17 lp= 1.95534 0.000297311 -0.752363 r- 0.0131723 Found lorentz at 39 1.87946 lm= 1.87945 0.00129124 -3.69066e-18 lp= 1.87946 0.00129127 -0.690341 r- 0.06235 Found lorentz at 40 1.91293 lm= 1.91293 0.00139455 -3.79301e-18 lp= 1.91293 0.00139458 -0.727302 r- 0.0639158 Found lorentz at 41 2.36732 lm= 2.36731 0.00140928 -4.79012e-18 lp= 2.36731 0.00140929 -0.821625 r- 0.0571749 Found lorentz at 42 2.23338 lm= 2.23338 0.00124131 -4.5838e-18 lp= 2.23338 0.00124132 -0.754318 r- 0.0548539 Q = 8.000000000003315 n0=1.418620313047526e-06 n1=3.121003386299099e-07 n2=3.502576451707614e-07 n3=3.70554074551257e-08 n4=5.879267172216421e-08 n5=2.723711707792816e-07 n6=5.237914288007218e-08 n7=3.128114372881756e-08 n8=3.08039758940113e-07 n9=1.20446236454646e-07 n10=1.454790502900125e-08 n11=2.249262843636594e-08 n12=2.421903456395048e-08 n13=2.500005988671817e-07 n14=0.002574216553746192 n15=0.000433562387847638 n16=1.553114613616943e-05 n17=1.886923964275795e-07 n18=0.0006669044451724644 n19=9.074270797224328e-05 n20=2.108697202700388e-05 n21=6.897060490313182e-08 n22=2.829197622474383e-05 n23=0.0001305689031781422 n24=5.346292991713224e-05 n25=0.0002775023457426971 n26=7.108715581759604e-08 n27=0.0002749061200079424 n28=2.781564756760275e-06 n29=0.7642358677042951 n30=0.0005724965938509575 n31=0.0002764452537408819 n32=0.0001628456574465557 n33=0.0003536676531838757 n34=7.147988552019944e-05 n35=0.0001285342614794053 n36=0.0001909135184246909 n37=4.84059982252439e-05 n38=2.430857111279011e-05 n39=8.847055023813178e-05 n40=5.040510034607311e-05 n41=7.289663504940336e-05 n42=1.938223563322681e-05 n43=0.0004878406357629621 n44=0.0002159699403060175 n45=0.04051974756204515 n46=0.03866178782756537 n47=0.03566560190818079 n48=0.02053405125399517 n49=0.007996301658803606 n50=0.002443955573384151 n51=0.0009724816237482113 n52=0.00224311396977035 n53=0.00262881323273544 n54=0.07053171214198878 n55=0.0005776829969974447 n56=0.001064069797633524 n57=0.002483846417107852 n58=0.002103744434546864 Q is here equal to 8.000000000003315 6.) nd: 5.229502139036913 Norm of Spectral functions:  0: 1.3155  1: 0.2925  2: 0.4886  3: 0.2462  4: 0.2431  5: 0.2439  6: 1.5890  7: 2.2234  8: 0.2807  9: 0.2061 10: 1.2539 11: 0.2400 12: 0.2170 13: 0.1602 14: 0.9997 15: 1.0007 16: 1.0002 17: 0.9996 18: 1.0007 19: 1.0005 20: 1.0006 21: 0.9997 22: 0.9998 23: 1.0002 24: 1.0001 25: 1.0016 26: 0.9889 27: 0.9992 28: 1.0016 29: 1.0000 30: 1.0015 31: 0.9979 32: 1.0046 33: 0.9961 34: 0.9981 35: 1.0014 36: 1.0036 37: 1.0055 38: 1.0026 39: 0.9966 40: 0.9990 41: 1.0007 42: 0.9947 43: 1.0954 44: 0.7050 45: 1.0189 46: 0.9998 47: 0.9997 48: 0.9999 49: 1.0002 50: 0.9997 51: 1.0009 52: 0.9995 53: 1.0004 54: 1.0105 55: 0.9882 56: 0.8008 57: 1.0269 58: 0.5202  0: 4.0130  1: 1.2165 6.) SelfConsistentStep 6.) Difference between steps: 0.01408 7.) DeterminSpectralFunctions ; lambda = -99.89749478956023 -1.62423230880745 Found lorentz at 29 -0.00288888 lm= -0.00288888 5.41246e-07 -1.0175 lp= -0.00288888 5.41246e-07 -0.762218 r- 0.0022597 Found lorentz at 30 0.584372 lm= 0.584372 2.03129e-05 -2.76238e-16 lp= 0.584372 2.03129e-05 -0.749079 r- 0.000258659 Found lorentz at 31 1.09741 lm= 1.09741 0.000284349 -1.93782e-17 lp= 1.09741 0.00028435 -0.742307 r- 0.0127687 Found lorentz at 32 0.958467 lm= 0.958467 0.000256426 -2.09462e-17 lp= 0.958467 0.000256426 -0.732882 r- 0.00289333 Found lorentz at 33 0.907665 lm= 0.907664 0.000403887 -1.27857e-17 lp= 0.907665 0.000403892 -0.718615 r- 0.0046477 Found lorentz at 34 1.03814 lm= 1.03814 0.00031229 -1.697e-17 lp= 1.03814 0.00031229 -0.727981 r- 0.0142994 Found lorentz at 35 1.50401 lm= 1.50401 0.000348359 -1.57802e-17 lp= 1.50401 0.000348359 -0.74143 r- 0.0156616 Found lorentz at 36 1.41495 lm= 1.41494 0.000956366 -5.16355e-18 lp= 1.41494 0.000956374 -0.702731 r- 0.0453648 Found lorentz at 37 1.80994 lm= 1.80994 0.000397442 -1.37658e-17 lp= 1.80994 0.000397443 -0.739671 r- 0.0179108 Found lorentz at 38 1.95751 lm= 1.95751 0.000297965 -1.90477e-17 lp= 1.95751 0.000297965 -0.753363 r- 0.0131838 Found lorentz at 39 1.88165 lm= 1.88164 0.00128915 -3.71018e-18 lp= 1.88164 0.00128918 -0.691602 r- 0.0621354 Found lorentz at 40 1.91362 lm= 1.91361 0.00139112 -3.80814e-18 lp= 1.91361 0.00139114 -0.727852 r- 0.0637101 Found lorentz at 41 2.36877 lm= 2.36876 0.00141433 -4.77974e-18 lp= 2.36876 0.00141434 -0.822204 r- 0.0573394 Found lorentz at 42 2.23394 lm= 2.23394 0.00123685 -4.60756e-18 lp= 2.23394 0.00123686 -0.754912 r- 0.054614 Q = 8.000000000002712 n0=1.418325566085142e-06 n1=3.12028850518253e-07 n2=3.501577430175321e-07 n3=3.704382661340318e-08 n4=5.877081132675812e-08 n5=2.723044030976581e-07 n6=5.236103031115838e-08 n7=3.126914799537934e-08 n8=3.079699165873037e-07 n9=1.20418142347084e-07 n10=1.454246947051609e-08 n11=2.248507505398086e-08 n12=2.421083963025018e-08 n13=2.498910778702933e-07 n14=0.002577174643359063 n15=0.0004340587754772147 n16=1.55470598808544e-05 n17=1.881290026505924e-07 n18=0.0006676592696545352 n19=9.084996335217167e-05 n20=2.111078418346072e-05 n21=6.879172941672194e-08 n22=2.83191618668213e-05 n23=0.0001307110095379092 n24=5.351810479104501e-05 n25=0.000277845439118296 n26=7.098888921901963e-08 n27=0.0002751435767564454 n28=2.782038669986022e-06 n29=0.7642517286445679 n30=0.0005719513877590354 n31=0.0002759173243294958 n32=0.0001626032694527517 n33=0.000353486192119485 n34=7.135072018694403e-05 n35=0.0001282525586753383 n36=0.0001906088434384961 n37=4.830084250200645e-05 n38=2.42709948003022e-05 n39=8.826919064103844e-05 n40=5.036516465701867e-05 n41=7.285937762546516e-05 n42=1.936050461897624e-05 n43=0.000487220290908754 n44=0.000215592806833091 n45=0.04058296816879513 n46=0.03867268011931605 n47=0.03564594260384941 n48=0.02051760611300176 n49=0.007989275256354749 n50=0.00244174078835021 n51=0.0009715734406082061 n52=0.002245335634015795 n53=0.002629438724137397 n54=0.07049071781613288 n55=0.0005772822601184447 n56=0.001062898327810305 n57=0.002482135428874898 n58=0.002099947690349338 Q is here equal to 8.000000000002712 7.) nd: 5.229472932524681 Norm of Spectral functions:  0: 1.3238  1: 0.2929  2: 0.4880  3: 0.2464  4: 0.2434  5: 0.2440  6: 1.5715  7: 2.1918  8: 0.2805  9: 0.2063 10: 1.2699 11: 0.2404 12: 0.2173 13: 0.1602 14: 0.9997 15: 1.0007 16: 1.0003 17: 0.9996 18: 1.0008 19: 1.0005 20: 1.0006 21: 0.9998 22: 0.9998 23: 1.0002 24: 1.0001 25: 1.0017 26: 0.9896 27: 0.9993 28: 1.0015 29: 1.0000 30: 1.0016 31: 0.9983 32: 1.0047 33: 0.9963 34: 0.9984 35: 1.0020 36: 1.0046 37: 1.0016 38: 1.0042 39: 0.9980 40: 0.9994 41: 1.0011 42: 0.9952 43: 1.1065 44: 0.7205 45: 1.0196 46: 0.9998 47: 0.9997 48: 0.9999 49: 1.0002 50: 0.9997 51: 1.0023 52: 0.9995 53: 1.0004 54: 1.0100 55: 0.9878 56: 0.8030 57: 1.0289 58: 0.5183  0: 4.0131  1: 1.2164 7.) SelfConsistentStep 7.) Difference between steps: 0.01389 8.) DeterminSpectralFunctions ; lambda = -99.89691481264617 -1.623652331893396 Found lorentz at 29 -0.00288555 lm= -0.00288555 5.41821e-07 -1.01743 lp= -0.00288555 5.41821e-07 -0.76242 r- 0.0022615 Found lorentz at 30 0.584852 lm= 0.584852 2.0364e-05 -2.75795e-16 lp= 0.584852 2.0364e-05 -0.749419 r- 0.000259192 Found lorentz at 31 1.0984 lm= 1.0984 0.000285121 -1.93553e-17 lp= 1.0984 0.000285121 -0.742873 r- 0.0127936 Found lorentz at 32 0.959148 lm= 0.959147 0.000257412 -2.08938e-17 lp= 0.959147 0.000257413 -0.73337 r- 0.00290252 Found lorentz at 33 0.908103 lm= 0.908101 0.000406274 -1.27221e-17 lp= 0.908102 0.000406279 -0.718941 r- 0.00467305 Found lorentz at 34 1.03894 lm= 1.03894 0.000313495 -1.69314e-17 lp= 1.03894 0.000313495 -0.728554 r- 0.0143433 Found lorentz at 35 1.50529 lm= 1.50529 0.000348801 -1.579e-17 lp= 1.50529 0.000348801 -0.74213 r- 0.0156667 Found lorentz at 36 1.41596 lm= 1.41595 0.000957996 -5.16421e-18 lp= 1.41595 0.000958003 -0.703373 r- 0.0454005 Found lorentz at 37 1.81143 lm= 1.81143 0.000396067 -1.37137e-17 lp= 1.81143 0.000396068 -0.736991 r- 0.0179137 Found lorentz at 38 1.9589 lm= 1.9589 0.000298263 -1.90657e-17 lp= 1.9589 0.000298263 -0.754096 r- 0.0131842 Found lorentz at 39 1.88316 lm= 1.88316 0.00128694 -3.72677e-18 lp= 1.88316 0.00128697 -0.692552 r- 0.0619437 Found lorentz at 40 1.91423 lm= 1.91422 0.00139035 -3.81465e-18 lp= 1.91422 0.00139038 -0.728274 r- 0.0636382 Found lorentz at 41 2.36986 lm= 2.36986 0.00141991 -4.76638e-18 lp= 2.36986 0.00141992 -0.822672 r- 0.0575329 Found lorentz at 42 2.23461 lm= 2.23461 0.00123517 -4.61995e-18 lp= 2.23461 0.00123518 -0.755414 r- 0.0545037 Q = 7.999999999999935 n0=1.418861132013951e-06 n1=3.121415620093447e-07 n2=3.502706196785336e-07 n3=3.705403608506627e-08 n4=5.878572561057288e-08 n5=2.723989851386581e-07 n6=5.237572087058797e-08 n7=3.12768484059302e-08 n8=3.080803352374437e-07 n9=1.204605339393545e-07 n10=1.454599661638199e-08 n11=2.249095306091395e-08 n12=2.421703933880699e-08 n13=2.49934565393803e-07 n14=0.002580168640948352 n15=0.0004346076500872935 n16=1.556610859391171e-05 n17=1.877044832161938e-07 n18=0.0006685759670198927 n19=9.097317027393579e-05 n20=2.113957470347579e-05 n21=6.866467093667149e-08 n22=2.835442717506811e-05 n23=0.0001308816698400002 n24=5.358784482044006e-05 n25=0.0002782425450144769 n26=7.093227501513192e-08 n27=0.000275482848060537 n28=2.783816139026355e-06 n29=0.7641984959926136 n30=0.0005717726926251373 n31=0.0002755931231007789 n32=0.0001624668983807779 n33=0.0003535153745661227 n34=7.126999581686699e-05 n35=0.0001280681929811346 n36=0.0001904384960841087 n37=4.823188383207041e-05 n38=2.425033740240377e-05 n39=8.813635405593965e-05 n40=5.035021577087106e-05 n41=7.286517755511861e-05 n42=1.934855741275195e-05 n43=0.0004868885495759536 n44=0.000215346618023096 n45=0.04064384296574419 n46=0.03869282347545763 n47=0.03564210605711794 n48=0.02051130425742884 n49=0.007986202586754759 n50=0.002440770951577245 n51=0.0009711507377877203 n52=0.002247428349085192 n53=0.002630477758888175 n54=0.07047451845685687 n55=0.0005770628688346643 n56=0.001062343133576073 n57=0.002481698582376281 n58=0.002097266900559093 Q is here equal to 7.999999999999935 8.) nd: 5.229513068346347 Norm of Spectral functions:  0: 1.3289  1: 0.2934  2: 0.4886  3: 0.2467  4: 0.2438  5: 0.2443  6: 1.5638  7: 2.1764  8: 0.2806  9: 0.2065 10: 1.2815 11: 0.2407 12: 0.2175 13: 0.1603 14: 0.9997 15: 1.0008 16: 1.0002 17: 0.9996 18: 1.0008 19: 1.0006 20: 1.0006 21: 0.9998 22: 0.9998 23: 1.0002 24: 1.0002 25: 1.0018 26: 0.9920 27: 0.9994 28: 1.0015 29: 1.0000 30: 1.0016 31: 0.9985 32: 1.0048 33: 0.9964 34: 0.9986 35: 1.0025 36: 1.0056 37: 0.9915 38: 1.0071 39: 0.9988 40: 0.9996 41: 1.0014 42: 0.9957 43: 1.1144 44: 0.7374 45: 1.0203 46: 0.9998 47: 0.9998 48: 0.9999 49: 1.0002 50: 0.9996 51: 1.0032 52: 0.9995 53: 1.0004 54: 1.0099 55: 0.9881 56: 0.8045 57: 1.0304 58: 0.5178  0: 4.0132  1: 1.2163 8.) SelfConsistentStep 8.) Difference between steps: 0.01336 9.) DeterminSpectralFunctions ; lambda = -99.89653693088188 -1.623274450129102 Found lorentz at 29 -0.0028833 lm= -0.0028833 5.42694e-07 -1.01735 lp= -0.0028833 5.42694e-07 -0.762532 r- 0.00226482 Found lorentz at 30 0.58518 lm= 0.58518 2.04183e-05 -2.75217e-16 lp= 0.58518 2.04183e-05 -0.749631 r- 0.00025981 Found lorentz at 31 1.09908 lm= 1.09908 0.000285877 -1.93243e-17 lp= 1.09908 0.000285877 -0.743261 r- 0.0128208 Found lorentz at 32 0.959675 lm= 0.959675 0.000258448 -2.0829e-17 lp= 0.959675 0.000258449 -0.733704 r- 0.00291288 Found lorentz at 33 0.908377 lm= 0.908376 0.000408981 -1.2644e-17 lp= 0.908377 0.000408985 -0.719112 r- 0.00470307 Found lorentz at 34 1.03956 lm= 1.03956 0.00031476 -1.68821e-17 lp= 1.03956 0.00031476 -0.728958 r- 0.0143931 Found lorentz at 35 1.50617 lm= 1.50617 0.000349192 -1.5793e-17 lp= 1.50617 0.000349192 -0.742616 r- 0.015674 Found lorentz at 36 1.41662 lm= 1.41662 0.000959977 -5.15957e-18 lp= 1.41662 0.000959985 -0.703784 r- 0.0454678 Found lorentz at 37 1.8124 lm= 1.81239 0.000396314 -1.37258e-17 lp= 1.81239 0.000396315 -0.737545 r- 0.0179114 Found lorentz at 38 1.95972 lm= 1.95972 0.000298404 -1.90814e-17 lp= 1.95972 0.000298405 -0.754584 r- 0.0131819 Found lorentz at 39 1.88415 lm= 1.88414 0.00128511 -3.73903e-18 lp= 1.88415 0.00128514 -0.693199 r- 0.0617981 Found lorentz at 40 1.91467 lm= 1.91466 0.00139124 -3.81502e-18 lp= 1.91467 0.00139126 -0.728542 r- 0.0636555 Found lorentz at 41 2.37059 lm= 2.37059 0.00142555 -4.75124e-18 lp= 2.37059 0.00142556 -0.822994 r- 0.0577388 Found lorentz at 42 2.23517 lm= 2.23516 0.00123534 -4.62364e-18 lp= 2.23516 0.00123535 -0.755767 r- 0.0544857 Q = 8.000000000002307 n0=1.419908749904616e-06 n1=3.123737738634353e-07 n2=3.505260998836973e-07 n3=3.707944723037865e-08 n4=5.882759188301156e-08 n5=2.725974494643251e-07 n6=5.241358367206668e-08 n7=3.129899050105929e-08 n8=3.083041226026251e-07 n9=1.205486041631889e-07 n10=1.45560197372238e-08 n11=2.250628205069069e-08 n12=2.4233466400541e-08 n13=2.500961155098187e-07 n14=0.002582662554524436 n15=0.0004351092243523909 n16=1.55843419599101e-05 n17=1.874105392014703e-07 n18=0.000669491702758741 n19=9.109122594349513e-05 n20=2.116814165812849e-05 n21=6.858640362249678e-08 n22=2.839097860489442e-05 n23=0.0001310509218937501 n24=5.365951521723137e-05 n25=0.0002786250325174631 n26=7.090964808752988e-08 n27=0.0002758621812653588 n28=2.786395485593565e-06 n29=0.7641383453029905 n30=0.0005718373441897701 n31=0.0002754222027576332 n32=0.0001624088447494651 n33=0.0003536758207670659 n34=7.122673364727134e-05 n35=0.0001279597459512596 n36=0.0001903666986713782 n37=4.819100204891535e-05 n38=2.424190379860342e-05 n39=8.80575050714782e-05 n40=5.035257542888064e-05 n41=7.289901718249983e-05 n42=1.93441129439049e-05 n43=0.0004867741445741226 n44=0.0002152068531347215 n45=0.04069059963897977 n46=0.03871055579803453 n47=0.03564280026985116 n48=0.02050876129158692 n49=0.007984565000783431 n50=0.00244031574011643 n51=0.0009709290532025289 n52=0.002248999339322797 n53=0.002631386458190035 n54=0.07046885337319146 n55=0.0005769433745350193 n56=0.001062227711499572 n57=0.002482135204060946 n58=0.002095533545668865 Q is here equal to 8.000000000002307 9.) nd: 5.229562142596889 Norm of Spectral functions:  0: 1.3243  1: 0.2942  2: 0.4917  3: 0.2472  4: 0.2442  5: 0.2448  6: 1.5806  7: 2.2034  8: 0.2814  9: 0.2068 10: 1.2766 11: 0.2407 12: 0.2176 13: 0.1603 14: 0.9997 15: 1.0008 16: 1.0002 17: 0.9996 18: 1.0008 19: 1.0006 20: 1.0007 21: 0.9999 22: 0.9998 23: 1.0003 24: 1.0002 25: 1.0018 26: 0.9956 27: 0.9995 28: 1.0014 29: 1.0000 30: 1.0016 31: 0.9987 32: 1.0048 33: 0.9964 34: 0.9987 35: 1.0030 36: 1.0064 37: 0.9940 38: 1.0072 39: 0.9994 40: 0.9998 41: 1.0017 42: 0.9961 43: 1.1193 44: 0.7515 45: 1.0209 46: 0.9998 47: 0.9998 48: 1.0000 49: 1.0002 50: 0.9996 51: 1.0036 52: 0.9995 53: 1.0004 54: 1.0100 55: 0.9885 56: 0.8060 57: 1.0313 58: 0.5166  0: 4.0132  1: 1.2163 9.) SelfConsistentStep 9.) Difference between steps: 0.01241 10.) DeterminSpectralFunctions ; lambda = -99.89640791114675 -1.623145430393976 Found lorentz at 29 -0.00288227 lm= -0.00288227 5.43635e-07 -1.0173 lp= -0.00288227 5.43635e-07 -0.762574 r- 0.00226862 Found lorentz at 30 0.585398 lm= 0.585398 2.04708e-05 -2.74594e-16 lp= 0.585398 2.04708e-05 -0.749744 r- 0.000260439 Found lorentz at 31 1.09954 lm= 1.09954 0.000286587 -1.92889e-17 lp= 1.09954 0.000286588 -0.743504 r- 0.0128485 Found lorentz at 32 0.960056 lm= 0.960056 0.000259426 -2.07621e-17 lp= 0.960056 0.000259426 -0.733909 r- 0.00292308 Found lorentz at 33 0.908532 lm= 0.908531 0.000411641 -1.25643e-17 lp= 0.908531 0.000411645 -0.71917 r- 0.00473328 Found lorentz at 34 1.04001 lm= 1.04001 0.000315963 -1.68298e-17 lp= 1.04001 0.000315964 -0.729219 r- 0.014443 Found lorentz at 35 1.50674 lm= 1.50674 0.000349557 -1.57897e-17 lp= 1.50674 0.000349557 -0.742928 r- 0.0156838 Found lorentz at 36 1.41704 lm= 1.41704 0.000962029 -5.15199e-18 lp= 1.41704 0.000962037 -0.704018 r- 0.0455499 Found lorentz at 37 1.813 lm= 1.813 0.000396452 -1.37343e-17 lp= 1.813 0.000396453 -0.737903 r- 0.017909 Found lorentz at 38 1.9602 lm= 1.9602 0.000297237 -1.90086e-17 lp= 1.9602 0.000297238 -0.751669 r- 0.0131812 Found lorentz at 39 1.88477 lm= 1.88476 0.00128383 -3.74721e-18 lp= 1.88477 0.00128386 -0.69361 r- 0.0616999 Found lorentz at 40 1.91494 lm= 1.91493 0.00139288 -3.81198e-18 lp= 1.91494 0.0013929 -0.72868 r- 0.0637183 Found lorentz at 41 2.37102 lm= 2.37102 0.00143081 -4.73599e-18 lp= 2.37102 0.00143082 -0.823186 r- 0.0579382 Found lorentz at 42 2.23554 lm= 2.23554 0.00123649 -4.62197e-18 lp= 2.23554 0.0012365 -0.75598 r- 0.0545208 Q = 8.000000000002867 n0=1.421159795212554e-06 n1=3.12659707450095e-07 n2=3.508514981080556e-07 n3=3.711288007063562e-08 n4=5.888512349823088e-08 n5=2.728422113991593e-07 n6=5.246413624056398e-08 n7=3.132957110771978e-08 n8=3.085754685465819e-07 n9=1.206571830511614e-07 n10=1.456977290152411e-08 n11=2.252673128768739e-08 n12=2.425550797443924e-08 n13=2.503324486925999e-07 n14=0.002584510766550176 n15=0.000435530821974859 n16=1.560115560917964e-05 n17=1.872301068422029e-07 n18=0.0006702918085724574 n19=9.119128428326536e-05 n20=2.119355938123303e-05 n21=6.854733738644672e-08 n22=2.842480289739014e-05 n23=0.0001311981243950582 n24=5.372370349095864e-05 n25=0.0002789550819752053 n26=7.091076182079028e-08 n27=0.0002762233958637939 n28=2.789185273337966e-06 n29=0.7641018208307759 n30=0.0005720140049795269 n31=0.0002753448681429336 n32=0.0001623961592657375 n33=0.0003538843630677891 n34=7.120717055509053e-05 n35=0.0001279006201009451 n36=0.0001903516648699179 n37=4.816828317957863e-05 n38=2.424060795318947e-05 n39=8.801421072849719e-05 n40=5.036378276637806e-05 n41=7.294525161939016e-05 n42=1.934429534359104e-05 n43=0.0004867902893061715 n44=0.000215139815803735 n45=0.04072150008060613 n46=0.03872117831553113 n47=0.03564170031884446 n48=0.02050621713077812 n49=0.007983291103868084 n50=0.002439961284608772 n51=0.0009707482276851758 n52=0.002249987859002473 n53=0.00263192150011279 n54=0.07046372851337226 n55=0.0005768588352270715 n56=0.001062333992763273 n57=0.002482950915521468 n58=0.002094457103111687 Q is here equal to 8.000000000002867 10.) nd: 5.229590060369885 Norm of Spectral functions:  0: 1.3099  1: 0.2952  2: 0.4972  3: 0.2478  4: 0.2447  5: 0.2456  6: 1.6242  7: 2.2776  8: 0.2830  9: 0.2071 10: 1.2542 11: 0.2404 12: 0.2175 13: 0.1603 14: 0.9997 15: 1.0008 16: 1.0002 17: 0.9996 18: 1.0008 19: 1.0006 20: 1.0007 21: 1.0000 22: 0.9999 23: 1.0004 24: 1.0003 25: 1.0018 26: 0.9992 27: 0.9997 28: 1.0013 29: 1.0000 30: 1.0017 31: 0.9988 32: 1.0049 33: 0.9964 34: 0.9988 35: 1.0034 36: 1.0070 37: 0.9950 38: 0.9952 39: 0.9997 40: 0.9999 41: 1.0019 42: 0.9964 43: 1.1218 44: 0.7610 45: 1.0214 46: 0.9998 47: 0.9998 48: 1.0000 49: 1.0002 50: 0.9996 51: 1.0039 52: 0.9996 53: 1.0004 54: 1.0102 55: 0.9889 56: 0.8076 57: 1.0318 58: 0.5146  0: 4.0132  1: 1.2163 10.) SelfConsistentStep 10.) Difference between steps: 0.01092 11.) DeterminSpectralFunctions ; lambda = -99.8964321267202 -1.623169645967423 Found lorentz at 29 -0.00288209 lm= -0.00288209 5.44484e-07 -1.01729 lp= -0.00288209 5.44484e-07 -0.762577 r- 0.00227215 Found lorentz at 30 0.585539 lm= 0.585539 2.05165e-05 -2.7402e-16 lp= 0.585539 2.05165e-05 -0.749796 r- 0.000261003 Found lorentz at 31 1.09984 lm= 1.09984 0.000287208 -1.92548e-17 lp= 1.09984 0.000287208 -0.743649 r- 0.0128738 Found lorentz at 32 0.960319 lm= 0.960319 0.000260276 -2.0701e-17 lp= 0.960319 0.000260277 -0.734029 r- 0.00293218 Found lorentz at 33 0.908611 lm= 0.908609 0.000413983 -1.24931e-17 lp= 0.90861 0.000413987 -0.719167 r- 0.00476023 Found lorentz at 34 1.04033 lm= 1.04033 0.000317025 -1.67808e-17 lp= 1.04033 0.000317026 -0.72938 r- 0.0144884 Found lorentz at 35 1.5071 lm= 1.5071 0.000349883 -1.57832e-17 lp= 1.5071 0.000349884 -0.743121 r- 0.0156943 Found lorentz at 36 1.4173 lm= 1.4173 0.000963872 -5.14396e-18 lp= 1.4173 0.000963879 -0.704143 r- 0.0456291 Found lorentz at 37 1.81338 lm= 1.81338 0.000396544 -1.37394e-17 lp= 1.81338 0.000396545 -0.738125 r- 0.0179078 Found lorentz at 38 1.96046 lm= 1.96046 0.000297345 -1.90112e-17 lp= 1.96046 0.000297346 -0.751857 r- 0.0131827 Found lorentz at 39 1.88515 lm= 1.88514 0.00128295 -3.75254e-18 lp= 1.88515 0.00128298 -0.693864 r- 0.0616349 Found lorentz at 40 1.91508 lm= 1.91508 0.00139469 -3.80762e-18 lp= 1.91508 0.00139472 -0.728738 r- 0.0637963 Found lorentz at 41 2.37124 lm= 2.37124 0.00143543 -4.72193e-18 lp= 2.37124 0.00143544 -0.823289 r- 0.058118 Found lorentz at 42 2.23577 lm= 2.23577 0.00123804 -4.61761e-18 lp= 2.23577 0.00123804 -0.756097 r- 0.0545806 Q = 8.000000000000313 n0=1.422393633739813e-06 n1=3.129507835818387e-07 n2=3.511886887574867e-07 n3=3.714868990298949e-08 n4=5.894817328587008e-08 n5=2.730899222250367e-07 n6=5.251832431372597e-08 n7=3.13631284164969e-08 n8=3.088463745364989e-07 n9=1.207677273093706e-07 n10=1.458478939591211e-08 n11=2.254864513948774e-08 n12=2.427932427447838e-08 n13=2.506008792873585e-07 n14=0.002585666449143114 n15=0.0004358450629863481 n16=1.561440445107716e-05 n17=1.871222871387224e-07 n18=0.0006709236181370356 n19=9.126897710466013e-05 n20=2.121251448364726e-05 n21=6.852864892265822e-08 n22=2.845265354780603e-05 n23=0.0001313141711880101 n24=5.377558264495628e-05 n25=0.000279212368496865 n26=7.092566325979168e-08 n27=0.0002765249792639162 n28=2.791709932035265e-06 n29=0.764092295364578 n30=0.0005722096138402719 n31=0.0002753134438755969 n32=0.0001624025913376635 n33=0.0003540839901379177 n34=7.119965994680508e-05 n35=0.0001278687001958468 n36=0.0001903605668946917 n37=4.815596152007212e-05 n38=2.424261456124462e-05 n39=8.799080691556597e-05 n40=5.037739007825898e-05 n41=7.299265454336684e-05 n42=1.934661086446767e-05 n43=0.0004868644515533776 n44=0.0002151141217510208 n45=0.04074048616288465 n46=0.03872546467486609 n47=0.03563766668776178 n48=0.02050260923350791 n49=0.007981756591326912 n50=0.002439464472193155 n51=0.000970480508771338 n52=0.002250533908203086 n53=0.002632105504063438 n54=0.07045558975324662 n55=0.000576779646639454 n56=0.001062497389715087 n57=0.002483778526384184 n58=0.002093758100778887 Q is here equal to 8.000000000000313 11.) nd: 5.229593513651075 Norm of Spectral functions:  0: 1.2897  1: 0.2962  2: 0.5045  3: 0.2486  4: 0.2453  5: 0.2464  6: 1.6884  7: 2.3881  8: 0.2851  9: 0.2073 10: 1.2214 11: 0.2399 12: 0.2173 13: 0.1603 14: 0.9997 15: 1.0008 16: 1.0002 17: 0.9997 18: 1.0008 19: 1.0006 20: 1.0007 21: 1.0001 22: 0.9999 23: 1.0004 24: 1.0003 25: 1.0018 26: 1.0021 27: 0.9998 28: 1.0012 29: 1.0000 30: 1.0017 31: 0.9988 32: 1.0049 33: 0.9964 34: 0.9989 35: 1.0037 36: 1.0073 37: 0.9954 38: 0.9909 39: 0.9999 40: 1.0000 41: 1.0019 42: 0.9965 43: 1.1229 44: 0.7663 45: 1.0217 46: 0.9998 47: 0.9998 48: 1.0000 49: 1.0002 50: 0.9996 51: 1.0040 52: 0.9996 53: 1.0004 54: 1.0103 55: 0.9892 56: 0.8090 57: 1.0318 58: 0.5123  0: 4.0133  1: 1.2163 11.) SelfConsistentStep 11.) Difference between steps: 0.009209 12.) DeterminSpectralFunctions ; lambda = -99.89649606838513 -1.623233587632356 Found lorentz at 29 -0.00288229 lm= -0.00288229 5.45174e-07 -1.0173 lp= -0.00288229 5.45174e-07 -0.762568 r- 0.00227506 Found lorentz at 30 0.585628 lm= 0.585628 2.05526e-05 -2.73557e-16 lp= 0.585628 2.05526e-05 -0.74982 r- 0.000261453 Found lorentz at 31 1.10004 lm= 1.10004 0.0002877 -1.92267e-17 lp= 1.10004 0.0002877 -0.743742 r- 0.0128943 Found lorentz at 32 0.960504 lm= 0.960504 0.000260961 -2.06509e-17 lp= 0.960504 0.000260961 -0.734104 r- 0.00293959 Found lorentz at 33 0.908651 lm= 0.908649 0.000415892 -1.2435e-17 lp= 0.90865 0.000415897 -0.719145 r- 0.00478233 Found lorentz at 34 1.04056 lm= 1.04056 0.000317889 -1.67402e-17 lp= 1.04056 0.000317889 -0.729487 r- 0.0145257 Found lorentz at 35 1.50734 lm= 1.50734 0.000350138 -1.57771e-17 lp= 1.50734 0.000350139 -0.743248 r- 0.0157031 Found lorentz at 36 1.41746 lm= 1.41746 0.000965364 -5.13705e-18 lp= 1.41746 0.000965372 -0.704215 r- 0.0456951 Found lorentz at 37 1.81361 lm= 1.81361 0.000396588 -1.37433e-17 lp= 1.81361 0.000396589 -0.738273 r- 0.0179062 Found lorentz at 38 1.96061 lm= 1.96061 0.000297416 -1.90131e-17 lp= 1.96061 0.000297416 -0.751985 r- 0.0131836 Found lorentz at 39 1.88539 lm= 1.88538 0.00128229 -3.7563e-18 lp= 1.88539 0.00128232 -0.694033 r- 0.0615882 Found lorentz at 40 1.91516 lm= 1.91515 0.00139634 -3.80338e-18 lp= 1.91515 0.00139636 -0.728761 r- 0.0638694 Found lorentz at 41 2.37133 lm= 2.37133 0.00143912 -4.71046e-18 lp= 2.37133 0.00143913 -0.823345 r- 0.0582636 Found lorentz at 42 2.23591 lm= 2.2359 0.00123957 -4.61271e-18 lp= 2.23591 0.00123958 -0.756163 r- 0.0546434 Q = 8.000000000001727 n0=1.423461632097114e-06 n1=3.132117586068036e-07 n2=3.514960646539425e-07 n3=3.718228764704044e-08 n4=5.900856801667795e-08 n5=2.733103836347738e-07 n6=5.25693815264499e-08 n7=3.139538817645362e-08 n8=3.090840870693092e-07 n9=1.208668555072974e-07 n10=1.459913619750429e-08 n11=2.256918102948536e-08 n12=2.430183385699455e-08 n13=2.508649805712967e-07 n14=0.002586361380418969 n15=0.0004360661845073737 n16=1.56241962275905e-05 n17=1.870636480593408e-07 n18=0.0006713870742452484 n19=9.132595972733677e-05 n20=2.122616545916567e-05 n21=6.852445715946935e-08 n22=2.847379833501359e-05 n23=0.0001313994900549306 n24=5.381453266313614e-05 n25=0.0002793988321934013 n26=7.094675826106592e-08 n27=0.0002767545737509961 n28=2.793736146024152e-06 n29=0.7640986389446628 n30=0.0005723764449457049 n31=0.0002752979062316835 n32=0.0001624119833031504 n33=0.0003542482307561912 n34=7.119631153276007e-05 n35=0.0001278489578048029 n36=0.0001903741152633312 n37=4.814841485464088e-05 n38=2.424518719355364e-05 n39=8.797676134447923e-05 n40=5.038951969479249e-05 n41=7.303368505419622e-05 n42=1.934927004158559e-05 n43=0.0004869478486929238 n44=0.0002151067774301789 n45=0.04075243850600203 n46=0.03872625162291468 n47=0.03563222844651479 n48=0.02049854470312633 n49=0.007980108456064929 n50=0.002438928264998988 n51=0.000970205206267649 n52=0.00225082073498487 n53=0.002632079975004246 n54=0.07044554463495013 n55=0.0005767042026247936 n56=0.001062633578547529 n57=0.002484442679772857 n58=0.002093242249288311 Q is here equal to 8.000000000001727 12.) nd: 5.229582971467002 Norm of Spectral functions:  0: 1.2687  1: 0.2972  2: 0.5124  3: 0.2493  4: 0.2458  5: 0.2474  6: 1.7621  7: 2.5160  8: 0.2874  9: 0.2076 10: 1.1872 11: 0.2393 12: 0.2171 13: 0.1603 14: 0.9997 15: 1.0009 16: 1.0002 17: 0.9997 18: 1.0008 19: 1.0007 20: 1.0008 21: 1.0002 22: 0.9999 23: 1.0004 24: 1.0003 25: 1.0018 26: 1.0039 27: 1.0000 28: 1.0012 29: 1.0000 30: 1.0017 31: 0.9989 32: 1.0050 33: 0.9964 34: 0.9990 35: 1.0039 36: 1.0076 37: 0.9957 38: 0.9910 39: 1.0000 40: 1.0000 41: 1.0020 42: 0.9966 43: 1.1232 44: 0.7689 45: 1.0219 46: 0.9998 47: 0.9998 48: 1.0000 49: 1.0002 50: 0.9996 51: 1.0040 52: 0.9996 53: 1.0004 54: 1.0103 55: 0.9894 56: 0.8103 57: 1.0318 58: 0.5103  0: 4.0133  1: 1.2163 12.) SelfConsistentStep 12.) Difference between steps: 0.007385 13.) DeterminSpectralFunctions ; lambda = -99.89653618368683 -1.623273702934057 Found lorentz at 29 -0.00288253 lm= -0.00288253 5.45704e-07 -1.01731 lp= -0.00288253 5.45704e-07 -0.76256 r- 0.00227729 Found lorentz at 30 0.585684 lm= 0.585684 2.05791e-05 -2.73217e-16 lp= 0.585684 2.05791e-05 -0.749836 r- 0.000261784 Found lorentz at 31 1.10017 lm= 1.10016 0.000288061 -1.9206e-17 lp= 1.10017 0.000288062 -0.74381 r- 0.0129093 Found lorentz at 32 0.960639 lm= 0.960639 0.000261485 -2.06126e-17 lp= 0.960639 0.000261485 -0.734159 r- 0.00294528 Found lorentz at 33 0.908673 lm= 0.908671 0.000417381 -1.23899e-17 lp= 0.908672 0.000417386 -0.719125 r- 0.00479958 Found lorentz at 34 1.04073 lm= 1.04073 0.000318553 -1.67089e-17 lp= 1.04073 0.000318554 -0.729566 r- 0.0145545 Found lorentz at 35 1.50748 lm= 1.50748 0.000350312 -1.57732e-17 lp= 1.50748 0.000350313 -0.74334 r- 0.0157089 Found lorentz at 36 1.41757 lm= 1.41757 0.000966496 -5.13178e-18 lp= 1.41757 0.000966503 -0.704266 r- 0.0457453 Found lorentz at 37 1.81375 lm= 1.81375 0.000396587 -1.37475e-17 lp= 1.81375 0.000396588 -0.738382 r- 0.0179035 Found lorentz at 38 1.9607 lm= 1.9607 0.000297445 -1.90163e-17 lp= 1.9607 0.000297445 -0.752083 r- 0.0131832 Found lorentz at 39 1.88555 lm= 1.88554 0.00128174 -3.75926e-18 lp= 1.88554 0.00128177 -0.694159 r- 0.0615508 Found lorentz at 40 1.9152 lm= 1.91519 0.00139769 -3.79986e-18 lp= 1.9152 0.00139771 -0.728776 r- 0.0639299 Found lorentz at 41 2.37135 lm= 2.37135 0.00144189 -4.70181e-18 lp= 2.37135 0.0014419 -0.823382 r- 0.0583733 Found lorentz at 42 2.23601 lm= 2.236 0.0012409 -4.60837e-18 lp= 2.236 0.0012409 -0.756211 r- 0.0546984 Q = 8.000000000001355 n0=1.424317171719649e-06 n1=3.134278822291847e-07 n2=3.517544434019657e-07 n3=3.721121886925214e-08 n4=5.906146640441503e-08 n5=2.734917601858382e-07 n6=5.261358437122604e-08 n7=3.142374639452726e-08 n8=3.092771223515755e-07 n9=1.209489974433171e-07 n10=1.461168252489465e-08 n11=2.258683476857218e-08 n12=2.432132937932804e-08 n13=2.511008718907294e-07 n14=0.00258677575206304 n15=0.0004362158037420721 n16=1.56311260720075e-05 n17=1.870344609041854e-07 n18=0.0006717095963277816 n19=9.136632959725385e-05 n20=2.123579024281922e-05 n21=6.85286267414956e-08 n22=2.848898623572675e-05 n23=0.0001314592913468631 n24=5.38423209013152e-05 n25=0.0002795269746412623 n26=7.096877970160545e-08 n27=0.0002769178372595509 n28=2.795232419569505e-06 n29=0.7641095416762094 n30=0.0005725029244871641 n31=0.0002752855169743246 n32=0.0001624182917910243 n33=0.0003543734265454362 n34=7.119361792958732e-05 n35=0.0001278341604883531 n36=0.0001903847426465486 n37=4.814286330937928e-05 n38=2.424724801388293e-05 n39=8.796670969806406e-05 n40=5.03988421103342e-05 n41=7.306608263553482e-05 n42=1.935144843054008e-05 n43=0.0004870184939340239 n44=0.0002151051113837197 n45=0.04076069242822077 n46=0.03872592502039125 n47=0.03562713545849772 n48=0.02049489975272033 n49=0.007978646036505182 n50=0.002438463971689919 n51=0.000969979444463428 n52=0.002250979299663492 n53=0.002631975415657492 n54=0.07043580147656756 n55=0.0005766394765969749 n56=0.001062721994558248 n57=0.002484915394714611 n58=0.002092815952337005 Q is here equal to 8.000000000001355 13.) nd: 5.229569180595251 Norm of Spectral functions:  0: 1.2503  1: 0.2982  2: 0.5199  3: 0.2500  4: 0.2463  5: 0.2482  6: 1.8347  7: 2.6424  8: 0.2895  9: 0.2079 10: 1.1572 11: 0.2388 12: 0.2169 13: 0.1604 14: 0.9997 15: 1.0009 16: 1.0002 17: 0.9997 18: 1.0008 19: 1.0007 20: 1.0008 21: 1.0002 22: 0.9999 23: 1.0005 24: 1.0004 25: 1.0018 26: 1.0051 27: 1.0001 28: 1.0012 29: 1.0000 30: 1.0017 31: 0.9989 32: 1.0050 33: 0.9964 34: 0.9990 35: 1.0041 36: 1.0077 37: 0.9958 38: 0.9913 39: 1.0001 40: 1.0000 41: 1.0020 42: 0.9967 43: 1.1231 44: 0.7701 45: 1.0220 46: 0.9998 47: 0.9998 48: 1.0000 49: 1.0002 50: 0.9996 51: 1.0040 52: 0.9996 53: 1.0004 54: 1.0103 55: 0.9896 56: 0.8112 57: 1.0316 58: 0.5090  0: 4.0133  1: 1.2162 13.) SelfConsistentStep 13.) Difference between steps: 0.005697 14.) DeterminSpectralFunctions ; lambda = -99.89653671858134 -1.623274237828568 Found lorentz at 29 -0.00288268 lm= -0.00288268 5.461e-07 -1.01732 lp= -0.00288268 5.461e-07 -0.762557 r- 0.00227896 Found lorentz at 30 0.585718 lm= 0.585718 2.05977e-05 -2.7298e-16 lp= 0.585718 2.05977e-05 -0.749851 r- 0.000262016 Found lorentz at 31 1.10025 lm= 1.10025 0.000288312 -1.91921e-17 lp= 1.10025 0.000288312 -0.743863 r- 0.0129196 Found lorentz at 32 0.960741 lm= 0.960741 0.000261873 -2.05846e-17 lp= 0.960741 0.000261874 -0.734204 r- 0.00294947 Found lorentz at 33 0.908688 lm= 0.908687 0.000418516 -1.23559e-17 lp= 0.908687 0.000418521 -0.719114 r- 0.00481271 Found lorentz at 34 1.04085 lm= 1.04085 0.000319047 -1.66859e-17 lp= 1.04085 0.000319047 -0.72963 r- 0.0145757 Found lorentz at 35 1.50758 lm= 1.50758 0.000350416 -1.57716e-17 lp= 1.50758 0.000350417 -0.743413 r- 0.0157121 Found lorentz at 36 1.41764 lm= 1.41764 0.000967326 -5.128e-18 lp= 1.41764 0.000967334 -0.704308 r- 0.0457818 Found lorentz at 37 1.81384 lm= 1.81384 0.000396551 -1.3752e-17 lp= 1.81384 0.000396552 -0.738469 r- 0.0178997 Found lorentz at 38 1.96075 lm= 1.96075 0.000297443 -1.90205e-17 lp= 1.96075 0.000297444 -0.752165 r- 0.0131817 Found lorentz at 39 1.88565 lm= 1.88565 0.00128127 -3.76174e-18 lp= 1.88565 0.0012813 -0.69426 r- 0.0615193 Found lorentz at 40 1.91523 lm= 1.91523 0.00139874 -3.79717e-18 lp= 1.91523 0.00139876 -0.728792 r- 0.0639766 Found lorentz at 41 2.37134 lm= 2.37133 0.00144389 -4.69565e-18 lp= 2.37134 0.0014439 -0.823411 r- 0.0584519 Found lorentz at 42 2.23609 lm= 2.23609 0.00124196 -4.60491e-18 lp= 2.23609 0.00124197 -0.756253 r- 0.0547424 Q = 8.000000000000933 n0=1.424968966212654e-06 n1=3.135973652977025e-07 n2=3.519597096870325e-07 n3=3.72346525927472e-08 n4=5.91048952963062e-08 n5=2.736332823586501e-07 n6=5.264961316119e-08 n7=3.144710585832988e-08 n8=3.094260704882798e-07 n9=1.210134786808912e-07 n10=1.462197719159879e-08 n11=2.260111185953388e-08 n12=2.433719036131898e-08 n13=2.512972103498631e-07 n14=0.002587014984818527 n15=0.0004363139198655524 n16=1.563585524694551e-05 n17=1.870202155369685e-07 n18=0.0006719269296123159 n19=9.139451327873694e-05 n20=2.124233562850568e-05 n21=6.853574376792458e-08 n22=2.849954891042528e-05 n23=0.0001315001038860577 n24=5.386156633542942e-05 n25=0.0002796120869461153 n26=7.098882012462419e-08 n27=0.0002770286073605803 n28=2.796279362716597e-06 n29=0.7641186706095996 n30=0.0005725947459153266 n31=0.0002752734706582728 n32=0.0001624210831646027 n33=0.000354466155856068 n34=7.11907337037392e-05 n35=0.0001278219302118489 n36=0.0001903915007648024 n37=4.813833181743192e-05 n38=2.424861539992168e-05 n39=8.795870385915907e-05 n40=5.040545099001666e-05 n41=7.309028164638119e-05 n42=1.935295431899568e-05 n43=0.0004870711514456779 n44=0.0002151040143048252 n45=0.04076689219520425 n46=0.03872569041657514 n47=0.03562330901607169 n48=0.02049215322808569 n49=0.007977539702187774 n50=0.002438116236574799 n51=0.0009698149245872106 n52=0.002251079357825771 n53=0.002631868618116203 n54=0.07042784224994654 n55=0.0005765902033513134 n56=0.001062773305293616 n57=0.002485237568509375 n58=0.002092452075353291 Q is here equal to 8.000000000000933 14.) nd: 5.229558092985548 Norm of Spectral functions:  0: 1.2358  1: 0.2991  2: 0.5264  3: 0.2506  4: 0.2467  5: 0.2490  6: 1.8987  7: 2.7540  8: 0.2914  9: 0.2082 10: 1.1335 11: 0.2385 12: 0.2168 13: 0.1604 14: 0.9997 15: 1.0009 16: 1.0002 17: 0.9997 18: 1.0008 19: 1.0007 20: 1.0008 21: 1.0003 22: 0.9999 23: 1.0005 24: 1.0004 25: 1.0018 26: 1.0057 27: 1.0001 28: 1.0011 29: 1.0000 30: 1.0017 31: 0.9989 32: 1.0050 33: 0.9964 34: 0.9990 35: 1.0042 36: 1.0078 37: 0.9959 38: 0.9916 39: 1.0002 40: 1.0000 41: 1.0020 42: 0.9967 43: 1.1229 44: 0.7706 45: 1.0221 46: 0.9998 47: 0.9998 48: 1.0000 49: 1.0002 50: 0.9996 51: 1.0040 52: 0.9996 53: 1.0004 54: 1.0102 55: 0.9897 56: 0.8119 57: 1.0315 58: 0.5082  0: 4.0133  1: 1.2162 14.) SelfConsistentStep 14.) Difference between steps: 0.004265 15.) DeterminSpectralFunctions ; lambda = -99.89650730003805 -1.623244819285276 Found lorentz at 29 -0.00288273 lm= -0.00288273 5.46394e-07 -1.01733 lp= -0.00288273 5.46394e-07 -0.762558 r- 0.00228018 Found lorentz at 30 0.585738 lm= 0.585738 2.06105e-05 -2.72822e-16 lp= 0.585738 2.06105e-05 -0.749866 r- 0.000262174 Found lorentz at 31 1.1003 lm= 1.1003 0.000288479 -1.91833e-17 lp= 1.1003 0.000288479 -0.743907 r- 0.0129263 Found lorentz at 32 0.960821 lm= 0.96082 0.000262154 -2.05647e-17 lp= 0.96082 0.000262154 -0.734243 r- 0.00295248 Found lorentz at 33 0.908701 lm= 0.908699 0.000419372 -1.23306e-17 lp= 0.9087 0.000419377 -0.71911 r- 0.00482258 Found lorentz at 34 1.04095 lm= 1.04095 0.000319401 -1.66698e-17 lp= 1.04095 0.000319401 -0.729683 r- 0.0145909 Found lorentz at 35 1.50763 lm= 1.50763 0.000350469 -1.57717e-17 lp= 1.50763 0.00035047 -0.743472 r- 0.0157132 Found lorentz at 36 1.4177 lm= 1.41769 0.000967929 -5.12535e-18 lp= 1.4177 0.000967937 -0.704346 r- 0.0458079 Found lorentz at 37 1.8139 lm= 1.8139 0.000396496 -1.37565e-17 lp= 1.8139 0.000396497 -0.73854 r- 0.0178956 Found lorentz at 38 1.96077 lm= 1.96077 0.000297423 -1.90252e-17 lp= 1.96077 0.000297424 -0.752232 r- 0.0131796 Found lorentz at 39 1.88573 lm= 1.88572 0.00128087 -3.76379e-18 lp= 1.88573 0.0012809 -0.694342 r- 0.0614929 Found lorentz at 40 1.91526 lm= 1.91526 0.00139953 -3.79521e-18 lp= 1.91526 0.00139956 -0.728811 r- 0.0640113 Found lorentz at 41 2.37131 lm= 2.37131 0.00144527 -4.69145e-18 lp= 2.37131 0.00144528 -0.823436 r- 0.0585061 Found lorentz at 42 2.23617 lm= 2.23616 0.00124279 -4.60235e-18 lp= 2.23616 0.00124279 -0.756292 r- 0.0547758 Q = 8.000000000002276 n0=1.425446791800325e-06 n1=3.137248339742849e-07 n2=3.521159652739574e-07 n3=3.725276251545301e-08 n4=5.913886177105881e-08 n5=2.737393444024545e-07 n6=5.26777010703517e-08 n7=3.146544617558934e-08 n8=3.095366066377642e-07 n9=1.210620373770641e-07 n10=1.463003364794046e-08 n11=2.261213785591814e-08 n12=2.434949554867292e-08 n13=2.514522414906935e-07 n14=0.002587149458179361 n15=0.0004363772437399744 n16=1.563902502572089e-05 n17=1.870129676380043e-07 n18=0.0006720714470494602 n19=9.141420468545355e-05 n20=2.124670530900083e-05 n21=6.854302031216608e-08 n22=2.850680260550443e-05 n23=0.0001315277327279386 n24=5.387474598007072e-05 n25=0.0002796677348278207 n26=7.100571929230644e-08 n27=0.0002771018761372252 n28=2.796990656462579e-06 n29=0.7641241229975646 n30=0.000572661545552001 n31=0.0002752625477345226 n32=0.0001624217534877942 n33=0.0003545347790221897 n34=7.118785606656896e-05 n35=0.0001278119047117468 n36=0.0001903957424254255 n37=4.813461575821706e-05 n38=2.424941419070231e-05 n39=8.795233763865072e-05 n40=5.040994674366588e-05 n41=7.310761020413492e-05 n42=1.935388506052053e-05 n43=0.0004871079862614031 n44=0.0002151023742886647 n45=0.04077166887991324 n46=0.03872585570553514 n47=0.03562087631288405 n48=0.02049035376472069 n49=0.007976806600721946 n50=0.002437886129774678 n51=0.0009697068172524596 n52=0.002251150294447797 n53=0.002631789208212116 n54=0.07042212630055587 n55=0.0005765566317105043 n56=0.001062804499149468 n57=0.002485461475731895 n58=0.002092150349788695 Q is here equal to 8.000000000002276 15.) nd: 5.22955133035792 Norm of Spectral functions:  0: 1.2252  1: 0.2998  2: 0.5316  3: 0.2511  4: 0.2471  5: 0.2496  6: 1.9507  7: 2.8446  8: 0.2929  9: 0.2084 10: 1.1163 11: 0.2383 12: 0.2168 13: 0.1605 14: 0.9997 15: 1.0009 16: 1.0002 17: 0.9998 18: 1.0008 19: 1.0007 20: 1.0008 21: 1.0003 22: 0.9999 23: 1.0005 24: 1.0004 25: 1.0018 26: 1.0061 27: 1.0002 28: 1.0011 29: 1.0000 30: 1.0017 31: 0.9989 32: 1.0050 33: 0.9964 34: 0.9990 35: 1.0043 36: 1.0079 37: 0.9960 38: 0.9917 39: 1.0002 40: 1.0001 41: 1.0020 42: 0.9967 43: 1.1228 44: 0.7709 45: 1.0222 46: 0.9998 47: 0.9998 48: 1.0000 49: 1.0002 50: 0.9996 51: 1.0040 52: 0.9996 53: 1.0004 54: 1.0102 55: 0.9898 56: 0.8122 57: 1.0313 58: 0.5079  0: 4.0133  1: 1.2162 15.) SelfConsistentStep 15.) Difference between steps: 0.003123 16.) DeterminSpectralFunctions ; lambda = -99.89646442425041 -1.623201943497634 Found lorentz at 29 -0.00288272 lm= -0.00288272 5.46613e-07 -1.01733 lp= -0.00288272 5.46613e-07 -0.762561 r- 0.00228108 Found lorentz at 30 0.58575 lm= 0.58575 2.06192e-05 -2.72716e-16 lp= 0.58575 2.06192e-05 -0.749879 r- 0.00026228 Found lorentz at 31 1.10033 lm= 1.10033 0.000288586 -1.9178e-17 lp= 1.10033 0.000288586 -0.743942 r- 0.0129305 Found lorentz at 32 0.960881 lm= 0.960881 0.000262353 -2.05509e-17 lp= 0.960881 0.000262353 -0.734274 r- 0.00295459 Found lorentz at 33 0.908711 lm= 0.908709 0.000420011 -1.23118e-17 lp= 0.90871 0.000420016 -0.719109 r- 0.00482994 Found lorentz at 34 1.04102 lm= 1.04102 0.000319649 -1.66588e-17 lp= 1.04102 0.00031965 -0.729725 r- 0.0146014 Found lorentz at 35 1.50767 lm= 1.50767 0.00035049 -1.57727e-17 lp= 1.50767 0.000350491 -0.743518 r- 0.0157132 Found lorentz at 36 1.41774 lm= 1.41773 0.000968368 -5.12347e-18 lp= 1.41774 0.000968375 -0.704376 r- 0.0458267 Found lorentz at 37 1.81394 lm= 1.81394 0.000396436 -1.37606e-17 lp= 1.81394 0.000396437 -0.738595 r- 0.0178915 Found lorentz at 38 1.96079 lm= 1.96079 0.000297395 -1.90297e-17 lp= 1.96079 0.000297395 -0.752287 r- 0.0131774 Found lorentz at 39 1.88579 lm= 1.88578 0.00128056 -3.76543e-18 lp= 1.88578 0.00128059 -0.694407 r- 0.0614719 Found lorentz at 40 1.91529 lm= 1.91529 0.00140012 -3.79381e-18 lp= 1.91529 0.00140015 -0.72883 r- 0.0640367 Found lorentz at 41 2.37129 lm= 2.37129 0.0014462 -4.68869e-18 lp= 2.37129 0.00144621 -0.823459 r- 0.0585422 Found lorentz at 42 2.23624 lm= 2.23623 0.0012434 -4.6005e-18 lp= 2.23623 0.00124341 -0.756328 r- 0.0548004 Q = 8.00000000000286 n0=1.42578676723093e-06 n1=3.138176878782399e-07 n2=3.522311681210812e-07 n3=3.726626841675212e-08 n4=5.91644942116528e-08 n5=2.738164336267736e-07 n6=5.269890313847017e-08 n7=3.147935292654823e-08 n8=3.096162226426713e-07 n9=1.210974613029819e-07 n10=1.463612417163772e-08 n11=2.262036543476612e-08 n12=2.435870814661045e-08 n13=2.515700017682557e-07 n14=0.002587223352404731 n15=0.0004364179879034687 n16=1.564114322706115e-05 n17=1.870089474762575e-07 n18=0.0006721676517168201 n19=9.142808281059854e-05 n20=2.124961681191691e-05 n21=6.854932757095648e-08 n22=2.851178750234705e-05 n23=0.0001315465244907842 n24=5.388378347994113e-05 n25=0.0002797040881560337 n26=7.101931706409364e-08 n27=0.0002771499745222189 n28=2.797468852142674e-06 n29=0.7641264226142422 n30=0.0005727112436911216 n31=0.0002752538665742597 n32=0.0001624216780687592 n33=0.0003545860253635492 n34=7.118535579933829e-05 n35=0.0001278041585677924 n36=0.0001903988687727082 n37=4.813171435638649e-05 n38=2.424983974104733e-05 n39=8.794758269395892e-05 n40=5.041296798889537e-05 n41=7.311961234614675e-05 n42=1.93544206868337e-05 n43=0.0004871332107427426 n44=0.0002151005426816087 n45=0.04077524589445881 n46=0.03872630354542565 n47=0.03561954275566237 n48=0.02048930967365605 n49=0.007976373994589791 n50=0.002437749919894284 n51=0.0009696421799395121 n52=0.002251201779663821 n53=0.002631739417182239 n54=0.07041841620671017 n55=0.0005765359592048499 n56=0.001062827680873842 n57=0.002485625830454977 n58=0.00209191326053717 Q is here equal to 8.00000000000286 16.) nd: 5.229548166510732 Norm of Spectral functions:  0: 1.2179  1: 0.3004  2: 0.5356  3: 0.2515  4: 0.2474  5: 0.2501  6: 1.9905  7: 2.9136  8: 0.2940  9: 0.2086 10: 1.1042 11: 0.2381 12: 0.2168 13: 0.1606 14: 0.9997 15: 1.0009 16: 1.0002 17: 0.9998 18: 1.0008 19: 1.0007 20: 1.0008 21: 1.0003 22: 0.9999 23: 1.0005 24: 1.0004 25: 1.0018 26: 1.0063 27: 1.0002 28: 1.0011 29: 1.0000 30: 1.0017 31: 0.9990 32: 1.0050 33: 0.9964 34: 0.9991 35: 1.0043 36: 1.0080 37: 0.9960 38: 0.9918 39: 1.0003 40: 1.0001 41: 1.0020 42: 0.9968 43: 1.1227 44: 0.7711 45: 1.0222 46: 0.9998 47: 0.9998 48: 1.0000 49: 1.0002 50: 0.9996 51: 1.0039 52: 0.9996 53: 1.0004 54: 1.0102 55: 0.9898 56: 0.8124 57: 1.0313 58: 0.5077  0: 4.0134  1: 1.2162 16.) SelfConsistentStep 16.) Difference between steps: 0.002249 17.) DeterminSpectralFunctions ; lambda = -99.89642148278 -1.623159002027222 Found lorentz at 29 -0.00288268 lm= -0.00288268 5.46774e-07 -1.01733 lp= -0.00288268 5.46774e-07 -0.762564 r- 0.00228175 Found lorentz at 30 0.585757 lm= 0.585757 2.06251e-05 -2.72645e-16 lp= 0.585757 2.06251e-05 -0.74989 r- 0.000262352 Found lorentz at 31 1.10035 lm= 1.10035 0.000288654 -1.91748e-17 lp= 1.10035 0.000288655 -0.743969 r- 0.0129331 Found lorentz at 32 0.960927 lm= 0.960927 0.000262491 -2.05414e-17 lp= 0.960927 0.000262491 -0.734299 r- 0.00295604 Found lorentz at 33 0.908719 lm= 0.908718 0.000420484 -1.2298e-17 lp= 0.908719 0.000420489 -0.71911 r- 0.00483537 Found lorentz at 34 1.04108 lm= 1.04108 0.00031982 -1.66514e-17 lp= 1.04108 0.00031982 -0.729758 r- 0.0146085 Found lorentz at 35 1.5077 lm= 1.5077 0.000350495 -1.5774e-17 lp= 1.5077 0.000350495 -0.743553 r- 0.0157126 Found lorentz at 36 1.41777 lm= 1.41776 0.000968688 -5.12212e-18 lp= 1.41777 0.000968696 -0.7044 r- 0.0458403 Found lorentz at 37 1.81396 lm= 1.81396 0.00039638 -1.37641e-17 lp= 1.81396 0.000396381 -0.738637 r- 0.017888 Found lorentz at 38 1.9608 lm= 1.9608 0.000297366 -1.90337e-17 lp= 1.9608 0.000297366 -0.752328 r- 0.0131754 Found lorentz at 39 1.88582 lm= 1.88582 0.00128031 -3.76667e-18 lp= 1.88582 0.00128034 -0.694455 r- 0.0614559 Found lorentz at 40 1.91532 lm= 1.91531 0.00140056 -3.79281e-18 lp= 1.91531 0.00140058 -0.728847 r- 0.064055 Found lorentz at 41 2.37127 lm= 2.37127 0.00144681 -4.6869e-18 lp= 2.37127 0.00144682 -0.823477 r- 0.0585658 Found lorentz at 42 2.23629 lm= 2.23629 0.00124385 -4.59918e-18 lp= 2.23629 0.00124386 -0.756357 r- 0.0548182 Q = 7.999999999997859 n0=1.426023131344661e-06 n1=3.1388371963189e-07 n2=3.523141406268002e-07 n3=3.727607868909572e-08 n4=5.918334788750676e-08 n5=2.738711986012149e-07 n6=5.271454822872867e-08 n7=3.148964184851611e-08 n8=3.09672286601131e-07 n9=1.211226930322056e-07 n10=1.464061690681332e-08 n11=2.262635357399364e-08 n12=2.436542835250977e-08 n13=2.51657001406126e-07 n14=0.002587262992732625 n15=0.0004364443468143499 n16=1.564256754352738e-05 n17=1.870065644179233e-07 n18=0.000672232305643147 n19=9.143796155008931e-05 n20=2.125157351841741e-05 n21=6.855438370288156e-08 n22=2.851523856541352e-05 n23=0.0001315594434164902 n24=5.389002694367383e-05 n25=0.0002797280524706403 n26=7.102992964664497e-08 n27=0.0002771816988173243 n28=2.797791000487213e-06 n29=0.7641268407919383 n30=0.0005727489000251892 n31=0.0002752478084697828 n32=0.000162421631203605 n33=0.0003546244595481317 n34=7.118343974844987e-05 n35=0.0001277985899338501 n36=0.0001904016371976777 n37=4.812959197261375e-05 n38=2.425005451771565e-05 n39=8.794432032310963e-05 n40=5.041501048874521e-05 n41=7.312770520606365e-05 n42=1.935472098256452e-05 n43=0.0004871506005578957 n44=0.0002150990311099153 n45=0.04077776920891163 n46=0.03872682343559748 n47=0.03561891087920751 n48=0.02048876687544929 n49=0.007976144060009146 n50=0.002437677184695928 n51=0.0009696066738080025 n52=0.002251236902670298 n53=0.002631710974310777 n54=0.07041619166433616 n55=0.0005765243798493098 n56=0.001062848319603043 n57=0.002485752400293724 n58=0.002091737317953375 Q is here equal to 7.999999999997859 17.) nd: 5.229547186044277 Norm of Spectral functions:  0: 1.2130  1: 0.3008  2: 0.5386  3: 0.2518  4: 0.2476  5: 0.2505  6: 2.0198  7: 2.9641  8: 0.2949  9: 0.2088 10: 1.0961 11: 0.2381 12: 0.2169 13: 0.1607 14: 0.9997 15: 1.0009 16: 1.0002 17: 0.9998 18: 1.0009 19: 1.0007 20: 1.0008 21: 1.0003 22: 0.9999 23: 1.0005 24: 1.0004 25: 1.0018 26: 1.0064 27: 1.0003 28: 1.0011 29: 1.0000 30: 1.0017 31: 0.9990 32: 1.0050 33: 0.9964 34: 0.9991 35: 1.0044 36: 1.0080 37: 0.9960 38: 0.9918 39: 1.0003 40: 1.0001 41: 1.0020 42: 0.9968 43: 1.1227 44: 0.7712 45: 1.0223 46: 0.9998 47: 0.9998 48: 1.0000 49: 1.0002 50: 0.9996 51: 1.0039 52: 0.9996 53: 1.0004 54: 1.0101 55: 0.9899 56: 0.8125 57: 1.0312 58: 0.5076  0: 4.0134  1: 1.2162 17.) SelfConsistentStep 17.) Difference between steps: 0.001602 18.) DeterminSpectralFunctions ; lambda = -99.89638579105278 -1.623123310300002 Found lorentz at 29 -0.00288264 lm= -0.00288264 5.46892e-07 -1.01733 lp= -0.00288264 5.46892e-07 -0.762567 r- 0.00228223 Found lorentz at 30 0.585761 lm= 0.585761 2.06292e-05 -2.72597e-16 lp= 0.585761 2.06292e-05 -0.749897 r- 0.000262401 Found lorentz at 31 1.10037 lm= 1.10037 0.000288698 -1.91729e-17 lp= 1.10037 0.000288698 -0.743988 r- 0.0129347 Found lorentz at 32 0.96096 lm= 0.96096 0.000262585 -2.0535e-17 lp= 0.96096 0.000262586 -0.734316 r- 0.00295704 Found lorentz at 33 0.908726 lm= 0.908724 0.000420827 -1.2288e-17 lp= 0.908725 0.000420832 -0.719111 r- 0.00483931 Found lorentz at 34 1.04112 lm= 1.04112 0.000319935 -1.66465e-17 lp= 1.04112 0.000319936 -0.729781 r- 0.0146133 Found lorentz at 35 1.50771 lm= 1.50771 0.000350493 -1.57752e-17 lp= 1.50771 0.000350493 -0.743578 r- 0.015712 Found lorentz at 36 1.41779 lm= 1.41778 0.000968922 -5.12113e-18 lp= 1.41779 0.000968929 -0.704417 r- 0.0458503 Found lorentz at 37 1.81398 lm= 1.81398 0.000396334 -1.37669e-17 lp= 1.81398 0.000396335 -0.738667 r- 0.0178851 Found lorentz at 38 1.96081 lm= 1.96081 0.000297341 -1.90368e-17 lp= 1.96081 0.000297341 -0.752358 r- 0.0131737 Found lorentz at 39 1.88585 lm= 1.88584 0.00128014 -3.76757e-18 lp= 1.88585 0.00128017 -0.69449 r- 0.0614444 Found lorentz at 40 1.91534 lm= 1.91533 0.00140087 -3.7921e-18 lp= 1.91534 0.0014009 -0.72886 r- 0.0640682 Found lorentz at 41 2.37126 lm= 2.37125 0.00144722 -4.68575e-18 lp= 2.37126 0.00144723 -0.823491 r- 0.0585811 Found lorentz at 42 2.23634 lm= 2.23634 0.00124418 -4.59824e-18 lp= 2.23634 0.00124419 -0.75638 r- 0.054831 Q = 8.000000000000119 n0=1.426184572404982e-06 n1=3.139298537941951e-07 n2=3.523729176858181e-07 n3=3.728307071989414e-08 n4=5.919697148641699e-08 n5=2.739094625051013e-07 n6=5.272591601020485e-08 n7=3.14971274907096e-08 n8=3.097111092087306e-07 n9=1.211403523242982e-07 n10=1.46438757993529e-08 n11=2.263063606567616e-08 n12=2.437024103407629e-08 n13=2.51720049587871e-07 n14=0.002587283635313591 n15=0.0004364615570437759 n16=1.564353434140026e-05 n17=1.870051803873267e-07 n18=0.0006722762706697997 n19=9.144504384049726e-05 n20=2.125290488669049e-05 n21=6.855827001815747e-08 n22=2.851764704323176e-05 n23=0.0001315684232105745 n24=5.389437468397586e-05 n25=0.0002797440574956371 n26=7.103803951812513e-08 n27=0.0002772028366310588 n28=2.798009687995919e-06 n29=0.7641264891949002 n30=0.0005727774415042696 n31=0.0002752440599327108 n32=0.0001624218475457347 n33=0.0003546530636104959 n34=7.118211731656067e-05 n35=0.0001277948544148649 n36=0.0001904042416461729 n37=4.812813579358382e-05 n38=2.425016296576881e-05 n39=8.794227907198123e-05 n40=5.041640654927477e-05 n41=7.313304406893105e-05 n42=1.935489438406683e-05 n43=0.0004871628148047633 n44=0.0002150980847441826 n45=0.04077941948889766 n46=0.0387272645938647 n47=0.03561865131764243 n48=0.0204885096162 n49=0.007976032263105748 n50=0.002437641756357567 n51=0.0009695884720528873 n52=0.002251258085762974 n53=0.002631694757299264 n54=0.07041493035492152 n55=0.0005765184595883115 n56=0.001062867430780014 n57=0.002485851294860738 n58=0.002091613252918311 Q is here equal to 8.000000000000119 18.) nd: 5.229547175594161 Norm of Spectral functions:  0: 1.2099  1: 0.3011  2: 0.5408  3: 0.2521  4: 0.2478  5: 0.2508  6: 2.0408  7: 3.0003  8: 0.2955  9: 0.2089 10: 1.0907 11: 0.2381 12: 0.2169 13: 0.1607 14: 0.9997 15: 1.0009 16: 1.0002 17: 0.9998 18: 1.0009 19: 1.0007 20: 1.0008 21: 1.0003 22: 0.9999 23: 1.0005 24: 1.0004 25: 1.0018 26: 1.0065 27: 1.0003 28: 1.0011 29: 1.0000 30: 1.0017 31: 0.9990 32: 1.0050 33: 0.9964 34: 0.9991 35: 1.0044 36: 1.0080 37: 0.9960 38: 0.9919 39: 1.0003 40: 1.0001 41: 1.0020 42: 0.9968 43: 1.1227 44: 0.7714 45: 1.0223 46: 0.9998 47: 0.9998 48: 1.0000 49: 1.0002 50: 0.9996 51: 1.0039 52: 0.9996 53: 1.0004 54: 1.0101 55: 0.9899 56: 0.8126 57: 1.0312 58: 0.5076  0: 4.0134  1: 1.2162 18.) SelfConsistentStep 18.) Difference between steps: 0.001131 19.) DeterminSpectralFunctions ; lambda = -99.89635947442089 -1.623096993668113 Found lorentz at 29 -0.00288261 lm= -0.00288261 5.46976e-07 -1.01733 lp= -0.00288261 5.46976e-07 -0.762569 r- 0.00228258 Found lorentz at 30 0.585764 lm= 0.585764 2.0632e-05 -2.72564e-16 lp= 0.585764 2.0632e-05 -0.749903 r- 0.000262435 Found lorentz at 31 1.10038 lm= 1.10038 0.000288726 -1.91717e-17 lp= 1.10038 0.000288727 -0.744001 r- 0.0129358 Found lorentz at 32 0.960983 lm= 0.960983 0.00026265 -2.05307e-17 lp= 0.960983 0.00026265 -0.734328 r- 0.00295771 Found lorentz at 33 0.90873 lm= 0.908728 0.000421072 -1.22808e-17 lp= 0.908729 0.000421077 -0.719111 r- 0.00484212 Found lorentz at 34 1.04115 lm= 1.04115 0.000320012 -1.66432e-17 lp= 1.04115 0.000320013 -0.729797 r- 0.0146165 Found lorentz at 35 1.50772 lm= 1.50772 0.000350488 -1.57761e-17 lp= 1.50772 0.000350489 -0.743596 r- 0.0157114 Found lorentz at 36 1.4178 lm= 1.4178 0.000969089 -5.12042e-18 lp= 1.4178 0.000969096 -0.704428 r- 0.0458574 Found lorentz at 37 1.81399 lm= 1.81399 0.000396297 -1.37689e-17 lp= 1.81399 0.000396298 -0.738688 r- 0.017883 Found lorentz at 38 1.96082 lm= 1.96082 0.000297321 -1.90392e-17 lp= 1.96082 0.000297321 -0.752379 r- 0.0131725 Found lorentz at 39 1.88587 lm= 1.88586 0.00128001 -3.76819e-18 lp= 1.88587 0.00128004 -0.694514 r- 0.0614363 Found lorentz at 40 1.91536 lm= 1.91535 0.0014011 -3.7916e-18 lp= 1.91535 0.00140112 -0.728871 r- 0.0640776 Found lorentz at 41 2.37125 lm= 2.37124 0.00144748 -4.68501e-18 lp= 2.37125 0.00144749 -0.823501 r- 0.0585911 Found lorentz at 42 2.23638 lm= 2.23637 0.00124442 -4.59757e-18 lp= 2.23638 0.00124443 -0.756396 r- 0.0548402 Q = 7.999999999999715 n0=1.426293384435651e-06 n1=3.139616820901425e-07 n2=3.524140874112765e-07 n3=3.728798853405033e-08 n4=5.920669951798315e-08 n5=2.739358868972581e-07 n6=5.273409243955951e-08 n7=3.150251352025472e-08 n8=3.097376704909508e-07 n9=1.211525581930922e-07 n10=1.46462135553068e-08 n11=2.263366251172929e-08 n12=2.437364436922561e-08 n13=2.517651519915518e-07 n14=0.002587294035892473 n15=0.0004364728961698998 n16=1.564419569337769e-05 n17=1.870044924477343e-07 n18=0.0006723064480947089 n19=9.14501370512394e-05 n20=2.125382018839579e-05 n21=6.85611837474772e-08 n22=2.851933594877761e-05 n23=0.0001315747127463412 n24=5.389741718363547e-05 n25=0.0002797548738379868 n26=7.104413820538587e-08 n27=0.000277217046834101 n28=2.798159147090305e-06 n29=0.7641260355654933 n30=0.0005727986789459039 n31=0.0002752419865803792 n32=0.0001624222692568024 n33=0.0003546739358110904 n34=7.118127938438056e-05 n35=0.0001277924941163496 n36=0.0001904066005498973 n37=4.81271910668015e-05 n38=2.425022150931998e-05 n39=8.794112048661553e-05 n40=5.041736535414458e-05 n41=7.31365044887072e-05 n42=1.935500272020679e-05 n43=0.0004871715300293391 n44=0.0002150976854182564 n45=0.040780409413935 n46=0.03872756668266663 n47=0.03561855269369706 n48=0.02048839285040746 n49=0.007975980562090984 n50=0.002437625553625159 n51=0.0009695794824098271 n52=0.002251268527230474 n53=0.002631684432436704 n54=0.0704142327690558 n55=0.0005765156925623579 n56=0.0010628842171189 n57=0.002485927108756742 n58=0.002091529248956952 Q is here equal to 7.999999999999715 19.) nd: 5.229547396830708 Norm of Spectral functions:  0: 1.2079  1: 0.3014  2: 0.5424  3: 0.2523  4: 0.2480  5: 0.2510  6: 2.0558  7: 3.0259  8: 0.2960  9: 0.2090 10: 1.0871 11: 0.2381 12: 0.2169 13: 0.1608 14: 0.9997 15: 1.0009 16: 1.0002 17: 0.9998 18: 1.0009 19: 1.0007 20: 1.0008 21: 1.0003 22: 0.9999 23: 1.0005 24: 1.0004 25: 1.0018 26: 1.0065 27: 1.0003 28: 1.0011 29: 1.0000 30: 1.0017 31: 0.9990 32: 1.0050 33: 0.9964 34: 0.9991 35: 1.0044 36: 1.0080 37: 0.9960 38: 0.9919 39: 1.0003 40: 1.0001 41: 1.0020 42: 0.9969 43: 1.1227 44: 0.7715 45: 1.0223 46: 0.9998 47: 0.9998 48: 1.0000 49: 1.0002 50: 0.9996 51: 1.0039 52: 0.9996 53: 1.0004 54: 1.0101 55: 0.9899 56: 0.8126 57: 1.0311 58: 0.5076  0: 4.0134  1: 1.2162 19.) SelfConsistentStep 19.) Difference between steps: 0.000793 Missing doping : 0 : 0.030725 1 : 0.0116986