Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp susc = Susc.out Ed = [-32.7059,-31.3842] 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 = -32.7059 Ed1 = -31.3842 T = 0.01 N0 = 6 N1 = 8 valence state0 = 2.795240.204764 with Energy0 = -79.4656 valence state1 = 1.931341.06866 with Energy1 = -78.4432 valence state2 = 2.71570.284296 with Energy2 = -78.2308 valence state3 = 1.365211.63479 with Energy3 = -77.6348 valence state4 = 2.10860.891404 with Energy4 = -77.6822 valence state5 = 2.155410.844591 with Energy5 = -77.5558 valence state6 = 1.922781.07722 with Energy6 = -77.2896 valence state7 = 1.885791.11421 with Energy7 = -77.2288 valence state8 = 2.292110.707889 with Energy8 = -77.345 valence state9 = 1.771341.22866 with Energy9 = -76.8212 valence state10 = 1.524841.47516 with Energy10 = -76.2551 valence state11 = 1.117421.88258 with Energy11 = -76.0642 valence state12 = 1.240221.75978 with Energy12 = -76.0307 valence state13 = 1.069241.93076 with Energy13 = -75 valence state14 = 3.419480.580518 with Energy14 = -92.3643 valence state15 = 2.726291.27371 with Energy15 = -91.5936 valence state16 = 2.28271.7173 with Energy16 = -90.9859 valence state17 = 2.090581.90942 with Energy17 = -90.5562 valence state18 = 3.55390.446102 with Energy18 = -91.1872 valence state19 = 2.851471.14853 with Energy19 = -90.7294 valence state20 = 3.180340.819657 with Energy20 = -90.7499 valence state21 = 2.047211.95279 with Energy21 = -90.2434 valence state22 = 2.720231.27977 with Energy22 = -90.4235 valence state23 = 2.856941.14306 with Energy23 = -90.3418 valence state24 = 2.611751.38825 with Energy24 = -90.2135 valence state25 = 2.893281.10672 with Energy25 = -90.2647 valence state26 = 2.368651.63135 with Energy26 = -89.9801 valence state27 = 1.731592.26841 with Energy27 = -87.9337 valence state28 = 1.455812.54419 with Energy28 = -86.0935 valence state29 = 4.084190.915805 with Energy29 = -98.2658 valence state30 = 3.470771.52923 with Energy30 = -97.6613 valence state31 = 3.032071.96793 with Energy31 = -97.1527 valence state32 = 3.515951.48405 with Energy32 = -97.1957 valence state33 = 3.704031.29597 with Energy33 = -97.2692 valence state34 = 3.349541.65046 with Energy34 = -97.0968 valence state35 = 2.766552.23345 with Energy35 = -96.755 valence state36 = 3.132181.86782 with Energy36 = -96.7273 valence state37 = 2.64022.3598 with Energy37 = -96.454 valence state38 = 2.836262.16374 with Energy38 = -96.3602 valence state39 = 2.748632.25137 with Energy39 = -96.2524 valence state40 = 3.231691.76831 with Energy40 = -96.2431 valence state41 = 3.298861.70114 with Energy41 = -96.1272 valence state42 = 3.065221.93478 with Energy42 = -95.9534 valence state43 = 2.46672.5333 with Energy43 = -93.9019 valence state44 = 1.960073.03993 with Energy44 = -91.7346 valence state45 = 4.882471.11753 with Energy45 = -97.9155 valence state46 = 4.2641.736 with Energy46 = -97.4336 valence state47 = 3.797572.20243 with Energy47 = -97.0005 valence state48 = 3.480992.51901 with Energy48 = -96.648 valence state49 = 3.269572.73043 with Energy49 = -96.3617 valence state50 = 3.154942.84506 with Energy50 = -96.1422 valence state51 = 3.198292.80171 with Energy51 = -96.0299 valence state52 = 4.279181.72082 with Energy52 = -96.3342 valence state53 = 3.69812.3019 with Energy53 = -95.6189 valence state54 = 3.143562.85644 with Energy54 = -93.2258 valence state55 = 2.455623.54438 with Energy55 = -90.3374 valence state56 = 3.793473.20653 with Energy56 = -89.9464 valence state57 = 3.760873.23913 with Energy57 = -85.9578 valence state58 = 2.968044.03196 with Energy58 = -82.3139 ***************************************** Sigma.000: Number of entries: 447 Sigma.000: Number of columns: 119 Sigma.000: Peak-position 0 1.) DeterminSpectralFunctions ; lambda = -99.88130198995786 -1.615460400022002 Found lorentz at 29 -0.00287087 lm= -0.00287087 5.29875e-07 -1.01851 lp= -0.00287087 5.29875e-07 -0.764343 r- 0.00220608 Found lorentz at 30 0.586952 lm= 0.586952 1.96589e-05 -2.88019e-16 lp= 0.586952 1.96589e-05 -0.752471 r- 0.000249203 Found lorentz at 31 1.10248 lm= 1.10248 0.000278691 -2.00467e-17 lp= 1.10248 0.000278692 -0.747452 r- 0.0124285 Found lorentz at 32 0.964935 lm= 0.964935 0.000252041 -2.15942e-17 lp= 0.964935 0.000252041 -0.737741 r- 0.00282512 Found lorentz at 33 0.910832 lm= 0.910831 0.000403128 -1.2923e-17 lp= 0.910832 0.000403133 -0.721783 r- 0.00461862 Found lorentz at 34 1.04543 lm= 1.04543 0.00031396 -1.71361e-17 lp= 1.04543 0.00031396 -0.733488 r- 0.0142679 Found lorentz at 35 1.5102 lm= 1.5102 0.000335792 -1.64943e-17 lp= 1.5102 0.000335793 -0.744223 r- 0.01504 Found lorentz at 36 1.42189 lm= 1.42188 0.0009384 -5.2796e-18 lp= 1.42189 0.000938409 -0.703878 r- 0.0444401 Found lorentz at 37 1.81685 lm= 1.81685 0.000368848 -1.49659e-17 lp= 1.81685 0.000368849 -0.742978 r- 0.0165482 Found lorentz at 38 1.96336 lm= 1.96336 0.000283566 -2.0187e-17 lp= 1.96336 0.000283566 -0.756595 r- 0.0124931 Found lorentz at 39 1.89073 lm= 1.89073 0.00118316 -4.13904e-18 lp= 1.89073 0.00118319 -0.699807 r- 0.0563581 Found lorentz at 40 1.91964 lm= 1.91963 0.00133608 -4.01421e-18 lp= 1.91964 0.0013361 -0.732355 r- 0.0608134 Found lorentz at 41 2.37165 lm= 2.37165 0.0014689 -4.64272e-18 lp= 2.37165 0.00146891 -0.825819 r- 0.0592912 Found lorentz at 42 2.24227 lm= 2.24226 0.00123896 -4.66537e-18 lp= 2.24226 0.00123897 -0.760281 r- 0.0543208 Q = 8.00000000000272 n0=1.478047801544009e-06 n1=3.256152966860069e-07 n2=3.653224091464691e-07 n3=3.87114586235268e-08 n4=6.143213218017082e-08 n5=2.838781305444451e-07 n6=5.46700533463902e-08 n7=3.267477740032701e-08 n8=3.209335732015852e-07 n9=1.256084228012623e-07 n10=1.518790231870038e-08 n11=2.347074130569341e-08 n12=2.528904161836202e-08 n13=2.612262746172813e-07 n14=0.002636331600521072 n15=0.0004458677709226114 n16=1.601715841711492e-05 n17=1.913887422717745e-07 n18=0.0006862259725868541 n19=9.319421462886e-05 n20=2.169743782447542e-05 n21=7.053216258163822e-08 n22=2.9163085607741e-05 n23=0.0001342431229837677 n24=5.502398217845797e-05 n25=0.000285526471728388 n26=7.307789898595056e-08 n27=0.0002833027258539719 n28=2.862765654384856e-06 n29=0.7649974664441694 n30=0.0005756484301771508 n31=0.0002765343043174572 n32=0.0001632332400336859 n33=0.0003566014354265797 n34=7.159985863562277e-05 n35=0.0001284606036106714 n36=0.000191241387640441 n37=4.843621866036498e-05 n38=2.453282394717356e-05 n39=8.830051455722699e-05 n40=5.088096282467837e-05 n41=7.460193374711342e-05 n42=1.955807821947848e-05 n43=0.0004924590054398838 n44=0.0002169227969537109 n45=0.04082256791583903 n46=0.03859722402399763 n47=0.03538765359204206 n48=0.02033838504162812 n49=0.007918581076708569 n50=0.002420524042152674 n51=0.000962582723929737 n52=0.002249659665877531 n53=0.002621950174578164 n54=0.07004830157979033 n55=0.0005749329087339236 n56=0.001051749998334953 n57=0.002464031272390245 n58=0.002072174569909856 Q is here equal to 8.00000000000272 1.) nd: 5.228421658982809 Norm of Spectral functions:  0: 1.2250  1: 0.3140  2: 0.5931  3: 0.2616  4: 0.2567  5: 0.2609  6: 2.3613  7: 3.3809  8: 0.3104  9: 0.2155 10: 1.0987 11: 0.2454 12: 0.2233 13: 0.1639 14: 0.9996 15: 1.0008 16: 1.0003 17: 1.0003 18: 1.0008 19: 1.0007 20: 1.0009 21: 1.0006 22: 1.0002 23: 1.0006 24: 1.0004 25: 1.0014 26: 1.0067 27: 1.0017 28: 1.0016 29: 1.0000 30: 1.0018 31: 0.9994 32: 1.0056 33: 0.9969 34: 0.9999 35: 0.9956 36: 0.9902 37: 0.9978 38: 0.9971 39: 1.0030 40: 1.0020 41: 1.0021 42: 0.9992 43: 1.1480 44: 0.8644 45: 1.0392 46: 0.9996 47: 0.9999 48: 0.9999 49: 1.0009 50: 1.0002 51: 0.9997 52: 0.9991 53: 1.0007 54: 1.0078 55: 0.9898 56: 0.7996 57: 1.0209 58: 0.4948  0: 4.0139  1: 1.2145 1.) SelfConsistentStep 1.) Difference between steps: 0.01303 2.) DeterminSpectralFunctions ; lambda = -99.88449735861461 -1.618655768678749 Found lorentz at 29 -0.00287832 lm= -0.00287832 5.33772e-07 -1.01831 lp= -0.00287832 5.33772e-07 -0.763627 r- 0.00222439 Found lorentz at 30 0.58721 lm= 0.58721 1.98932e-05 -2.84072e-16 lp= 0.58721 1.98932e-05 -0.751738 r- 0.000252419 Found lorentz at 31 1.10294 lm= 1.10294 0.000281321 -1.98218e-17 lp= 1.10294 0.000281321 -0.746745 r- 0.0125577 Found lorentz at 32 0.964953 lm= 0.964953 0.000255209 -2.12832e-17 lp= 0.964953 0.00025521 -0.737 r- 0.00286351 Found lorentz at 33 0.910624 lm= 0.910622 0.000415918 -1.24884e-17 lp= 0.910623 0.000415923 -0.720709 r- 0.00477225 Found lorentz at 34 1.04549 lm= 1.04549 0.000316051 -1.69897e-17 lp= 1.04549 0.000316051 -0.732776 r- 0.0143769 Found lorentz at 35 1.51079 lm= 1.51079 0.000339264 -1.6294e-17 lp= 1.51079 0.000339265 -0.743505 r- 0.0152102 Found lorentz at 36 1.42189 lm= 1.42188 0.000952699 -5.18353e-18 lp= 1.42188 0.000952708 -0.702739 r- 0.0451904 Found lorentz at 37 1.81754 lm= 1.81753 0.000376092 -1.46497e-17 lp= 1.81753 0.000376093 -0.742272 r- 0.0168893 Found lorentz at 38 1.96437 lm= 1.96437 0.00028941 -1.97473e-17 lp= 1.96437 0.000289411 -0.755981 r- 0.0127609 Found lorentz at 39 1.89095 lm= 1.89095 0.00120677 -4.04706e-18 lp= 1.89095 0.0012068 -0.698858 r- 0.0575607 Found lorentz at 40 1.91964 lm= 1.91963 0.00136081 -3.93313e-18 lp= 1.91964 0.00136084 -0.7316 r- 0.062003 Found lorentz at 41 2.37305 lm= 2.37304 0.00144987 -4.69888e-18 lp= 2.37304 0.00144988 -0.8254 r- 0.0585529 Found lorentz at 42 2.24229 lm= 2.24229 0.00124542 -4.63294e-18 lp= 2.24229 0.00124543 -0.759605 r- 0.0546525 Q = 8.00000000000095 n0=1.475237754731305e-06 n1=3.250265031840504e-07 n2=3.646453340349278e-07 n3=3.864755580860694e-08 n4=6.132938425096044e-08 n5=2.833499751226224e-07 n6=5.457568044836764e-08 n7=3.261936365808085e-08 n8=3.203393821743636e-07 n9=1.253800183641522e-07 n10=1.516267451993983e-08 n11=2.343111171937677e-08 n12=2.524698216878866e-08 n13=2.608277102207028e-07 n14=0.002625976225691454 n15=0.0004441174057729997 n16=1.595396941615113e-05 n17=1.910854746712564e-07 n18=0.000684222931285045 n19=9.295683087089255e-05 n20=2.163877018717066e-05 n21=7.042963864555095e-08 n22=2.907413077610864e-05 n23=0.0001338797420320909 n24=5.488060568889379e-05 n25=0.000284714288507525 n26=7.296066421877704e-08 n27=0.0002826835680250769 n28=2.857240666591768e-06 n29=0.7648581576547506 n30=0.0005750607254881346 n31=0.0002761842930666559 n32=0.0001630591913798483 n33=0.0003564142470042242 n34=7.151122532660364e-05 n35=0.0001282845994145329 n36=0.0001910569348710501 n37=4.836444020900254e-05 n38=2.449734180496544e-05 n39=8.819496685435012e-05 n40=5.081726626489707e-05 n41=7.452572124332401e-05 n42=1.95315021389783e-05 n43=0.0004919749139118305 n44=0.0002167110539056912 n45=0.04071131129914783 n46=0.03858772023427694 n47=0.03543664414724434 n48=0.02037830945458785 n49=0.007935581157261852 n50=0.002425873018329067 n51=0.0009647694518781444 n52=0.00224801740012028 n53=0.002624269239265206 n54=0.07020143710314664 n55=0.0005759019236532217 n56=0.001054186449781864 n57=0.002469853092580014 n58=0.002075083946964439 Q is here equal to 8.00000000000095 2.) nd: 5.228607979584007 Norm of Spectral functions:  0: 1.1766  1: 0.3139  2: 0.6097  3: 0.2613  4: 0.2558  5: 0.2611  6: 2.6340  7: 3.8816  8: 0.3144  9: 0.2146 10: 1.0120 11: 0.2419 12: 0.2208 13: 0.1632 14: 0.9996 15: 1.0008 16: 1.0003 17: 1.0002 18: 1.0008 19: 1.0007 20: 1.0009 21: 1.0005 22: 1.0001 23: 1.0006 24: 1.0004 25: 1.0014 26: 1.0058 27: 1.0018 28: 1.0017 29: 1.0000 30: 1.0019 31: 0.9995 32: 1.0057 33: 0.9968 34: 0.9999 35: 0.9913 36: 0.9901 37: 0.9980 38: 0.9977 39: 1.0031 40: 1.0020 41: 1.0027 42: 0.9992 43: 1.1484 44: 0.8630 45: 1.0345 46: 0.9995 47: 0.9998 48: 0.9998 49: 1.0002 50: 0.9999 51: 0.9998 52: 0.9995 53: 1.0006 54: 1.0072 55: 0.9907 56: 0.8398 57: 1.0274 58: 0.4877  0: 4.0136  1: 1.2150 2.) SelfConsistentStep 2.) Difference between steps: 0.0105 3.) DeterminSpectralFunctions ; lambda = -99.88613314452107 -1.620291554585208 Found lorentz at 29 -0.00287982 lm= -0.00287982 5.35795e-07 -1.01799 lp= -0.00287982 5.35795e-07 -0.763273 r- 0.00223386 Found lorentz at 30 0.587009 lm= 0.587009 2.00017e-05 -2.82186e-16 lp= 0.587009 2.00017e-05 -0.75128 r- 0.000253951 Found lorentz at 31 1.10255 lm= 1.10255 0.000282852 -1.96837e-17 lp= 1.10255 0.000282852 -0.746162 r- 0.0126359 Found lorentz at 32 0.964448 lm= 0.964448 0.00025712 -2.10929e-17 lp= 0.964448 0.000257121 -0.736439 r- 0.00288715 Found lorentz at 33 0.910265 lm= 0.910263 0.000420514 -1.23346e-17 lp= 0.910264 0.00042052 -0.720207 r- 0.00482836 Found lorentz at 34 1.04492 lm= 1.04492 0.000317192 -1.69006e-17 lp= 1.04492 0.000317192 -0.732171 r- 0.0144407 Found lorentz at 35 1.51026 lm= 1.51026 0.000341167 -1.61734e-17 lp= 1.51026 0.000341167 -0.742821 r- 0.0153095 Found lorentz at 36 1.42124 lm= 1.42124 0.000956666 -5.15062e-18 lp= 1.42124 0.000956676 -0.701962 r- 0.0454289 Found lorentz at 37 1.81695 lm= 1.81695 0.000381869 -1.44007e-17 lp= 1.81695 0.000381869 -0.741564 r- 0.017165 Found lorentz at 38 1.96388 lm= 1.96388 0.000293007 -1.94699e-17 lp= 1.96388 0.000293007 -0.755303 r- 0.0129311 Found lorentz at 39 1.89013 lm= 1.89013 0.00122852 -3.96612e-18 lp= 1.89013 0.00122855 -0.698042 r- 0.0586668 Found lorentz at 40 1.91898 lm= 1.91897 0.00138005 -3.87237e-18 lp= 1.91897 0.00138007 -0.731039 r- 0.0629276 Found lorentz at 41 2.37282 lm= 2.37282 0.0014373 -4.73447e-18 lp= 2.37282 0.00143731 -0.82492 r- 0.058079 Found lorentz at 42 2.24149 lm= 2.24149 0.00124826 -4.61442e-18 lp= 2.24149 0.00124827 -0.758949 r- 0.0548244 Q = 7.999999999994131 n0=1.470856333747839e-06 n1=3.240867458704893e-07 n2=3.636345213824257e-07 n3=3.854327606242557e-08 n4=6.117792492029018e-08 n5=2.825432188582665e-07 n6=5.443910881629956e-08 n7=3.254029379669984e-08 n8=3.194170383592526e-07 n9=1.250213032169209e-07 n10=1.512619338368223e-08 n11=2.337079896813999e-08 n12=2.518159447224059e-08 n13=2.602500838376631e-07 n14=0.002619529929585464 n15=0.0004430226381179995 n16=1.59146737442617e-05 n17=1.907694336232586e-07 n18=0.0006829889622494208 n19=9.281656521142245e-05 n20=2.160230475023657e-05 n21=7.03201496840498e-08 n22=2.901981995456691e-05 n23=0.0001336576293070288 n24=5.479374610807143e-05 n25=0.0002842107925096559 n26=7.28527876207988e-08 n27=0.0002822893922379217 n28=2.853439008942851e-06 n29=0.7646181170962232 n30=0.0005746888885885224 n31=0.0002760910570169297 n32=0.000162983891114736 n33=0.0003561884231040573 n34=7.147596854529975e-05 n35=0.0001282519923096301 n36=0.0001910093385280902 n37=4.834910932251458e-05 n38=2.447215136590847e-05 n39=8.819623050863012e-05 n40=5.077869473340942e-05 n41=7.436190718141861e-05 n42=1.951603678599479e-05 n43=0.000491671067778601 n44=0.0002167092723808949 n45=0.04072682710244525 n46=0.03862902338142643 n47=0.03549110409691964 n48=0.02041179952362644 n49=0.007948665048186485 n50=0.002429758909053651 n51=0.0009663147654429832 n52=0.002248379994881864 n53=0.002626205819010739 n54=0.07027871807253276 n55=0.000576345317328537 n56=0.001055801416799583 n57=0.002473157206927644 n58=0.002078608196338214 Q is here equal to 7.999999999994131 3.) nd: 5.228878449458957 Norm of Spectral functions:  0: 1.1481  1: 0.3139  2: 0.6209  3: 0.2612  4: 0.2554  5: 0.2613  6: 2.8246  7: 4.2323  8: 0.3171  9: 0.2141 10: 0.9654 11: 0.2400 12: 0.2195 13: 0.1628 14: 0.9996 15: 1.0008 16: 1.0003 17: 1.0002 18: 1.0008 19: 1.0007 20: 1.0009 21: 1.0004 22: 1.0001 23: 1.0006 24: 1.0005 25: 1.0013 26: 1.0052 27: 1.0018 28: 1.0017 29: 1.0000 30: 1.0018 31: 0.9994 32: 1.0056 33: 0.9967 34: 0.9998 35: 0.9941 36: 0.9903 37: 0.9978 38: 0.9974 39: 1.0026 40: 1.0017 41: 1.0026 42: 0.9989 43: 1.1431 44: 0.8345 45: 1.0326 46: 0.9995 47: 0.9997 48: 0.9998 49: 1.0000 50: 0.9998 51: 1.0001 52: 0.9998 53: 1.0005 54: 1.0059 55: 0.9912 56: 0.8621 57: 1.0315 58: 0.4874  0: 4.0135  1: 1.2154 3.) SelfConsistentStep 3.) Difference between steps: 0.01122 4.) DeterminSpectralFunctions ; lambda = -99.88684682687183 -1.621005236935972 Found lorentz at 29 -0.00287958 lm= -0.00287958 5.37525e-07 -1.01766 lp= -0.00287958 5.37525e-07 -0.76305 r- 0.00224172 Found lorentz at 30 0.58666 lm= 0.58666 2.00718e-05 -2.80946e-16 lp= 0.58666 2.00718e-05 -0.750939 r- 0.000254956 Found lorentz at 31 1.10189 lm= 1.10189 0.000283796 -1.95927e-17 lp= 1.10189 0.000283796 -0.745676 r- 0.0126863 Found lorentz at 32 0.963913 lm= 0.963913 0.000258432 -2.09605e-17 lp= 0.963913 0.000258433 -0.735994 r- 0.00290363 Found lorentz at 33 0.909896 lm= 0.909895 0.000423556 -1.22349e-17 lp= 0.909896 0.000423562 -0.719879 r- 0.0048655 Found lorentz at 34 1.04431 lm= 1.04431 0.000317902 -1.68402e-17 lp= 1.04431 0.000317902 -0.73168 r- 0.0144828 Found lorentz at 35 1.5094 lm= 1.5094 0.00034378 -1.61696e-17 lp= 1.5094 0.00034378 -0.745573 r- 0.0153699 Found lorentz at 36 1.42045 lm= 1.42045 0.000958124 -5.13357e-18 lp= 1.42045 0.000958134 -0.701332 r- 0.0455389 Found lorentz at 37 1.81595 lm= 1.81595 0.00038604 -1.42209e-17 lp= 1.81595 0.000386041 -0.740934 r- 0.0173673 Found lorentz at 38 1.96289 lm= 1.96289 0.000295131 -1.92981e-17 lp= 1.96289 0.000295131 -0.754683 r- 0.0130356 Found lorentz at 39 1.88901 lm= 1.889 0.00124678 -3.90015e-18 lp= 1.88901 0.00124681 -0.697337 r- 0.059599 Found lorentz at 40 1.91837 lm= 1.91837 0.00139608 -3.82364e-18 lp= 1.91837 0.0013961 -0.730632 r- 0.0636941 Found lorentz at 41 2.37221 lm= 2.37221 0.00142929 -4.75651e-18 lp= 2.37221 0.0014293 -0.824531 r- 0.0577826 Found lorentz at 42 2.24089 lm= 2.24089 0.00125065 -4.59966e-18 lp= 2.24089 0.00125065 -0.758458 r- 0.0549648 Q = 8.000000000002519 n0=1.466570818417976e-06 n1=3.23161650533566e-07 n2=3.626578379754702e-07 n3=3.843997123752111e-08 n4=6.103216868396207e-08 n5=2.817584573420322e-07 n6=5.430877388621145e-08 n7=3.246503351235052e-08 n8=3.185159557757796e-07 n9=1.246694953923504e-07 n10=1.509129761512255e-08 n11=2.331216573279835e-08 n12=2.51176197811729e-08 n13=2.596954419970819e-07 n14=0.002614872819164562 n15=0.0004421196612596992 n16=1.587910706397649e-05 n17=1.904525616616841e-07 n18=0.000681721589456464 n19=9.267709734535066e-05 n20=2.156320699359921e-05 n21=7.018723832591336e-08 n22=2.896224483482994e-05 n23=0.0001334308035725002 n24=5.469724495696083e-05 n25=0.0002837040510916834 n26=7.272798402738936e-08 n27=0.0002817472021243679 n28=2.847958661483283e-06 n29=0.7643767801394564 n30=0.000574701992410724 n31=0.0002761702625797142 n32=0.00016299700338615 n33=0.0003561710085582283 n34=7.14746200567479e-05 n35=0.0001282946492965357 n36=0.0001910823564443379 n37=4.83607651564371e-05 n38=2.445496201767016e-05 n39=8.825218335230802e-05 n40=5.075887296736901e-05 n41=7.418867698433979e-05 n42=1.950587792610375e-05 n43=0.000491506747877408 n44=0.0002167804063925915 n45=0.04078370246435421 n46=0.03868334510753813 n47=0.03554177920689469 n48=0.02043964385377659 n49=0.007958673280149804 n50=0.002432602142983246 n51=0.0009674410966905047 n52=0.002249319216195287 n53=0.002627659432108359 n54=0.07031425922324511 n55=0.0005764902848568261 n56=0.001057391781583701 n57=0.002476292165554062 n58=0.002081977068209196 Q is here equal to 8.000000000002519 4.) nd: 5.229144907391801 Norm of Spectral functions:  0: 1.1326  1: 0.3140  2: 0.6274  3: 0.2612  4: 0.2552  5: 0.2615  6: 2.9361  7: 4.4364  8: 0.3185  9: 0.2138 10: 0.9419 11: 0.2390 12: 0.2188 13: 0.1627 14: 0.9996 15: 1.0009 16: 1.0003 17: 1.0001 18: 1.0008 19: 1.0007 20: 1.0009 21: 1.0005 22: 1.0000 23: 1.0006 24: 1.0004 25: 1.0014 26: 1.0062 27: 1.0017 28: 1.0015 29: 1.0000 30: 1.0018 31: 0.9993 32: 1.0055 33: 0.9966 34: 0.9997 35: 1.0084 36: 0.9958 37: 0.9973 38: 0.9967 39: 1.0020 40: 1.0014 41: 1.0023 42: 0.9987 43: 1.1368 44: 0.8077 45: 1.0320 46: 0.9995 47: 0.9997 48: 0.9998 49: 1.0000 50: 0.9998 51: 1.0004 52: 0.9999 53: 1.0004 54: 1.0046 55: 0.9915 56: 0.8726 57: 1.0340 58: 0.4898  0: 4.0135  1: 1.2157 4.) SelfConsistentStep 4.) Difference between steps: 0.01211 5.) DeterminSpectralFunctions ; lambda = -99.88712137244821 -1.621279782512346 Found lorentz at 29 -0.00287933 lm= -0.00287933 5.3928e-07 -1.0174 lp= -0.00287933 5.3928e-07 -0.762869 r- 0.00224957 Found lorentz at 30 0.586312 lm= 0.586312 2.01328e-05 -2.79881e-16 lp= 0.586312 2.01328e-05 -0.750653 r- 0.000255829 Found lorentz at 31 1.10124 lm= 1.10124 0.000284412 -1.95288e-17 lp= 1.10124 0.000284412 -0.745267 r- 0.0127208 Found lorentz at 32 0.963488 lm= 0.963488 0.000259383 -2.08629e-17 lp= 0.963488 0.000259383 -0.735629 r- 0.00291576 Found lorentz at 33 0.909572 lm= 0.90957 0.000426684 -1.21354e-17 lp= 0.909571 0.00042669 -0.71959 r- 0.0049034 Found lorentz at 34 1.04383 lm= 1.04383 0.000318337 -1.67989e-17 lp= 1.04383 0.000318337 -0.73128 r- 0.0145105 Found lorentz at 35 1.50856 lm= 1.50856 0.000344409 -1.61191e-17 lp= 1.50856 0.00034441 -0.745088 r- 0.015408 Found lorentz at 36 1.41971 lm= 1.41971 0.000966833 -5.15444e-18 lp= 1.41971 0.00096684 -0.705941 r- 0.0456526 Found lorentz at 37 1.81495 lm= 1.81495 0.000388927 -1.4095e-17 lp= 1.81495 0.000388928 -0.7404 r- 0.0175098 Found lorentz at 38 1.96186 lm= 1.96186 0.000296341 -1.91924e-17 lp= 1.96186 0.000296341 -0.754156 r- 0.0130982 Found lorentz at 39 1.88793 lm= 1.88792 0.00126153 -3.84777e-18 lp= 1.88793 0.00126155 -0.696723 r- 0.060357 Found lorentz at 40 1.918 lm= 1.91799 0.00140938 -3.78442e-18 lp= 1.91799 0.00140941 -0.730331 r- 0.0643276 Found lorentz at 41 2.37168 lm= 2.37167 0.00142406 -4.7708e-18 lp= 2.37168 0.00142407 -0.824255 r- 0.0575902 Found lorentz at 42 2.24064 lm= 2.24064 0.00125301 -4.58696e-18 lp= 2.24064 0.00125302 -0.758126 r- 0.0550928 Q = 8.000000000002446 n0=1.462770324407934e-06 n1=3.223240874439349e-07 n2=3.617651863774769e-07 n3=3.834293344440022e-08 n4=6.089230360421191e-08 n5=2.810514885227258e-07 n6=5.418640613390785e-08 n7=3.239296734537535e-08 n8=3.177095625314998e-07 n9=1.243506034428685e-07 n10=1.505797268959398e-08 n11=2.325723763877503e-08 n12=2.505715034041672e-08 n13=2.591417543998206e-07 n14=0.002611344592563781 n15=0.000441375842381561 n16=1.584717170024425e-05 n17=1.901937526402925e-07 n18=0.000680459375667561 n19=9.253841051829414e-05 n20=2.152316230008113e-05 n21=7.005373809495424e-08 n22=2.890377452543713e-05 n23=0.00013320486301384 n24=5.459544202302639e-05 n25=0.0002832035840449377 n26=7.260099211512724e-08 n27=0.0002811265891131103 n28=2.841687356341412e-06 n29=0.7641774642611157 n30=0.0005749845583919794 n31=0.0002763336231095112 n32=0.0001630613379605559 n33=0.000356331339312394 n34=7.148941252096082e-05 n35=0.0001283663466037383 n36=0.0001912211685973236 n37=4.838115053249053e-05 n38=2.444196483151624e-05 n39=8.832655915492549e-05 n40=5.074833296528987e-05 n41=7.40291438826653e-05 n42=1.949720935638663e-05 n43=0.0004913984876114746 n44=0.0002168486789972941 n45=0.0408412871236464 n46=0.03873213247638897 n47=0.03558373636510424 n48=0.02046242178149434 n49=0.00796613564591651 n50=0.002434714277955624 n51=0.0009682627223607277 n52=0.002250189791479547 n53=0.002628642964306775 n54=0.07032885996367121 n55=0.0005764982947598164 n56=0.001059041505469467 n57=0.00247961316700755 n58=0.00208486470182526 Q is here equal to 8.000000000002446 5.) nd: 5.229365866212043 Norm of Spectral functions:  0: 1.1291  1: 0.3137  2: 0.6269  3: 0.2610  4: 0.2550  5: 0.2612  6: 2.9366  7: 4.4476  8: 0.3182  9: 0.2136 10: 0.9390 11: 0.2386 12: 0.2185 13: 0.1627 14: 0.9996 15: 1.0009 16: 1.0003 17: 1.0000 18: 1.0008 19: 1.0007 20: 1.0009 21: 1.0005 22: 1.0000 23: 1.0006 24: 1.0004 25: 1.0015 26: 1.0077 27: 1.0014 28: 1.0012 29: 1.0000 30: 1.0018 31: 0.9992 32: 1.0055 33: 0.9965 34: 0.9996 35: 1.0059 36: 1.0026 37: 0.9968 38: 0.9953 39: 1.0014 40: 1.0013 41: 1.0021 42: 0.9987 43: 1.1317 44: 0.7894 45: 1.0318 46: 0.9996 47: 0.9997 48: 0.9998 49: 0.9999 50: 0.9998 51: 1.0008 52: 0.9999 53: 1.0003 54: 1.0037 55: 0.9917 56: 0.8765 57: 1.0357 58: 0.4925  0: 4.0135  1: 1.2159 5.) SelfConsistentStep 5.) Difference between steps: 0.0124 6.) DeterminSpectralFunctions ; lambda = -99.88721584127204 -1.621374251336178 Found lorentz at 29 -0.00287957 lm= -0.00287957 5.40971e-07 -1.01721 lp= -0.00287957 5.40971e-07 -0.762707 r- 0.00225711 Found lorentz at 30 0.586017 lm= 0.586017 2.01901e-05 -2.78902e-16 lp= 0.586017 2.01901e-05 -0.750404 r- 0.000256642 Found lorentz at 31 1.10069 lm= 1.10069 0.000284833 -1.94819e-17 lp= 1.10069 0.000284833 -0.744922 r- 0.0127455 Found lorentz at 32 0.963183 lm= 0.963183 0.000260078 -2.07898e-17 lp= 0.963183 0.000260079 -0.735323 r- 0.00292479 Found lorentz at 33 0.909304 lm= 0.909303 0.000429923 -1.20348e-17 lp= 0.909304 0.000429929 -0.719315 r- 0.00494251 Found lorentz at 34 1.04348 lm= 1.04348 0.000318582 -1.67708e-17 lp= 1.04348 0.000318583 -0.73095 r- 0.0145283 Found lorentz at 35 1.50785 lm= 1.50785 0.000344807 -1.6083e-17 lp= 1.50785 0.000344807 -0.744683 r- 0.0154342 Found lorentz at 36 1.41909 lm= 1.41909 0.000969126 -5.13536e-18 lp= 1.41909 0.000969133 -0.705469 r- 0.0457916 Found lorentz at 37 1.81409 lm= 1.81408 0.000390925 -1.40061e-17 lp= 1.81409 0.000390926 -0.739955 r- 0.0176104 Found lorentz at 38 1.96096 lm= 1.96096 0.000297042 -1.91249e-17 lp= 1.96096 0.000297042 -0.753717 r- 0.0131368 Found lorentz at 39 1.887 lm= 1.88699 0.00127317 -3.80671e-18 lp= 1.887 0.0012732 -0.696186 r- 0.0609612 Found lorentz at 40 1.91782 lm= 1.91781 0.00142021 -3.75321e-18 lp= 1.91782 0.00142023 -0.730101 r- 0.0648422 Found lorentz at 41 2.37133 lm= 2.37133 0.00142069 -4.77998e-18 lp= 2.37133 0.0014207 -0.824071 r- 0.0574668 Found lorentz at 42 2.24066 lm= 2.24066 0.00125541 -4.57554e-18 lp= 2.24066 0.00125542 -0.757908 r- 0.0552144 Q = 8.000000000000524 n0=1.459533053316763e-06 n1=3.215931114490338e-07 n2=3.609656479492738e-07 n3=3.825413808298773e-08 n4=6.0758322819952e-08 n5=2.804334514472407e-07 n6=5.407191982579596e-08 n7=3.232374439361959e-08 n8=3.170130679869285e-07 n9=1.240712892976598e-07 n10=1.502614722512174e-08 n11=2.320652196069603e-08 n12=2.500093144016999e-08 n13=2.585845861682305e-07 n14=0.002608481057437368 n15=0.0004407273195678689 n16=1.58191241125737e-05 n17=1.900023451320494e-07 n18=0.0006793385763422272 n19=9.241306499628298e-05 n20=2.148636069678968e-05 n21=6.993598768889619e-08 n22=2.885035866426877e-05 n23=0.0001329949841947057 n24=5.450189467667239e-05 n25=0.0002827436397747689 n26=7.248570609546551e-08 n27=0.00028054221817043 n28=2.835844930560456e-06 n29=0.7640347157596968 n30=0.0005753839887587369 n31=0.0002765200173427936 n32=0.0001631446060647669 n33=0.0003565772759653063 n34=7.150959344567702e-05 n35=0.0001284427902909825 n36=0.000191378708717153 n37=4.840165774890391e-05 n38=2.443123509743547e-05 n39=8.839999328595851e-05 n40=5.074133545354024e-05 n41=7.389086991235644e-05 n42=1.948881897293871e-05 n43=0.0004913017494463379 n44=0.0002168892024625712 n45=0.0408861410753252 n46=0.03876919022402911 n47=0.03561456598921864 n48=0.02047810723551114 n49=0.007971217174998338 n50=0.002436089780643995 n51=0.0009688144237387253 n52=0.002250828409131982 n53=0.002629254905163479 n54=0.07033300531260922 n55=0.0005764542925444126 n56=0.001060626467462576 n57=0.002482860688066013 n58=0.002087188715358208 Q is here equal to 8.000000000000524 6.) nd: 5.229527212025219 Norm of Spectral functions:  0: 1.1352  1: 0.3130  2: 0.6200  3: 0.2604  4: 0.2546  5: 0.2605  6: 2.8427  7: 4.2974  8: 0.3164  9: 0.2133 10: 0.9519 11: 0.2387 12: 0.2185 13: 0.1626 14: 0.9996 15: 1.0009 16: 1.0003 17: 0.9999 18: 1.0008 19: 1.0007 20: 1.0009 21: 1.0005 22: 1.0000 23: 1.0006 24: 1.0004 25: 1.0016 26: 1.0088 27: 1.0011 28: 1.0010 29: 1.0000 30: 1.0017 31: 0.9990 32: 1.0054 33: 0.9965 34: 0.9996 35: 1.0045 36: 1.0068 37: 0.9962 38: 0.9927 39: 1.0009 40: 1.0012 41: 1.0019 42: 0.9987 43: 1.1282 44: 0.7783 45: 1.0318 46: 0.9996 47: 0.9998 48: 0.9998 49: 0.9999 50: 0.9998 51: 1.0011 52: 0.9999 53: 1.0003 54: 1.0030 55: 0.9917 56: 0.8771 57: 1.0369 58: 0.4943  0: 4.0135  1: 1.2160 6.) SelfConsistentStep 6.) Difference between steps: 0.01161 7.) DeterminSpectralFunctions ; lambda = -99.88724327160718 -1.621401681671315 Found lorentz at 29 -0.0028802 lm= -0.0028802 5.42461e-07 -1.01708 lp= -0.0028802 5.42461e-07 -0.762564 r- 0.00226375 Found lorentz at 30 0.585788 lm= 0.585788 2.02411e-05 -2.78042e-16 lp= 0.585788 2.02411e-05 -0.750192 r- 0.000257363 Found lorentz at 31 1.10027 lm= 1.10027 0.000285106 -1.94485e-17 lp= 1.10027 0.000285107 -0.74464 r- 0.0127626 Found lorentz at 32 0.962975 lm= 0.962974 0.000260553 -2.07378e-17 lp= 0.962974 0.000260554 -0.735072 r- 0.00293114 Found lorentz at 33 0.909096 lm= 0.909094 0.000432968 -1.19419e-17 lp= 0.909095 0.000432974 -0.719065 r- 0.00497925 Found lorentz at 34 1.04325 lm= 1.04325 0.000318664 -1.67543e-17 lp= 1.04325 0.000318664 -0.730684 r- 0.0145373 Found lorentz at 35 1.5073 lm= 1.5073 0.000345051 -1.60576e-17 lp= 1.5073 0.000345051 -0.744358 r- 0.0154519 Found lorentz at 36 1.4186 lm= 1.4186 0.000971521 -5.11683e-18 lp= 1.4186 0.000971528 -0.705064 r- 0.0459311 Found lorentz at 37 1.81341 lm= 1.81341 0.00039228 -1.39442e-17 lp= 1.81341 0.000392281 -0.739599 r- 0.0176799 Found lorentz at 38 1.96026 lm= 1.96026 0.000297426 -1.90824e-17 lp= 1.96026 0.000297426 -0.753367 r- 0.0131599 Found lorentz at 39 1.88626 lm= 1.88626 0.00128213 -3.77522e-18 lp= 1.88626 0.00128216 -0.695737 r- 0.0614299 Found lorentz at 40 1.91777 lm= 1.91777 0.00142861 -3.72935e-18 lp= 1.91777 0.00142863 -0.729925 r- 0.0652413 Found lorentz at 41 2.37115 lm= 2.37115 0.00141824 -4.78688e-18 lp= 2.37115 0.00141825 -0.823954 r- 0.0573758 Found lorentz at 42 2.24083 lm= 2.24083 0.00125747 -4.56638e-18 lp= 2.24083 0.00125748 -0.757768 r- 0.055315 Q = 8.000000000002313 n0=1.456809912841923e-06 n1=3.209625994926357e-07 n2=3.602632833930638e-07 n3=3.8174339855369e-08 n4=6.063368259511681e-08 n5=2.799012604984925e-07 n6=5.396745903263482e-08 n7=3.225900364267627e-08 n8=3.164196974253608e-07 n9=1.238295573064709e-07 n10=1.499645848980472e-08 n11=2.316062117320678e-08 n12=2.494975615646586e-08 n13=2.580464763649325e-07 n14=0.002606242178975548 n15=0.000440204697053561 n16=1.579643780172648e-05 n17=1.898775547407314e-07 n18=0.0006784232423918972 n19=9.230718493265881e-05 n20=2.145569576942875e-05 n21=6.983926753868424e-08 n22=2.88060655092892e-05 n23=0.0001328185576226771 n24=5.4423906487447e-05 n25=0.0002823618876345468 n26=7.23883937958763e-08 n27=0.0002800572232811686 n28=2.831040003415468e-06 n29=0.7639411669716878 n30=0.0005757829977701692 n31=0.0002766894638049323 n32=0.0001632237904959438 n33=0.0003568313190338204 n34=7.152752308366091e-05 n35=0.000128507896650313 n36=0.0001915236601498502 n37=4.841780781607495e-05 n38=2.442147507691649e-05 n39=8.846168773500683e-05 n40=5.073469458858364e-05 n41=7.377340073426879e-05 n42=1.948042554830169e-05 n43=0.0004911970762928572 n44=0.0002169003281828477 n45=0.040917269204205 n46=0.03879455504751642 n47=0.03563525683660921 n48=0.02048811150267473 n49=0.007974399799194025 n50=0.002436907983666114 n51=0.000969148405372748 n52=0.002251274370586335 n53=0.002629624649096446 n54=0.07033228084288186 n55=0.0005763979782395774 n56=0.001062014435673816 n57=0.002485735775953041 n58=0.002088958052891824 Q is here equal to 8.000000000002313 7.) nd: 5.229635854178184 Norm of Spectral functions:  0: 1.1474  1: 0.3120  2: 0.6096  3: 0.2597  4: 0.2541  5: 0.2595  6: 2.7012  7: 4.0641  8: 0.3137  9: 0.2129 10: 0.9748 11: 0.2389 12: 0.2186 13: 0.1625 14: 0.9996 15: 1.0009 16: 1.0003 17: 0.9999 18: 1.0008 19: 1.0007 20: 1.0008 21: 1.0004 22: 0.9999 23: 1.0005 24: 1.0004 25: 1.0017 26: 1.0090 27: 1.0009 28: 1.0010 29: 1.0000 30: 1.0017 31: 0.9990 32: 1.0054 33: 0.9964 34: 0.9995 35: 1.0038 36: 1.0083 37: 0.9955 38: 0.9937 39: 1.0005 40: 1.0012 41: 1.0019 42: 0.9987 43: 1.1262 44: 0.7719 45: 1.0318 46: 0.9996 47: 0.9998 48: 0.9998 49: 0.9999 50: 0.9998 51: 1.0013 52: 0.9999 53: 1.0002 54: 1.0025 55: 0.9917 56: 0.8761 57: 1.0379 58: 0.4954  0: 4.0135  1: 1.2161 7.) SelfConsistentStep 7.) Difference between steps: 0.01005 8.) DeterminSpectralFunctions ; lambda = -99.88724515337772 -1.621403563441859 Found lorentz at 29 -0.00288101 lm= -0.00288101 5.43678e-07 -1.017 lp= -0.00288101 5.43678e-07 -0.762444 r- 0.00226918 Found lorentz at 30 0.585621 lm= 0.585621 2.02837e-05 -2.77332e-16 lp= 0.585621 2.02837e-05 -0.750021 r- 0.000257963 Found lorentz at 31 1.09997 lm= 1.09997 0.000285269 -1.94258e-17 lp= 1.09997 0.000285269 -0.744418 r- 0.0127737 Found lorentz at 32 0.962838 lm= 0.962838 0.000260853 -2.07027e-17 lp= 0.962838 0.000260853 -0.734873 r- 0.0029353 Found lorentz at 33 0.908942 lm= 0.90894 0.000435594 -1.18628e-17 lp= 0.908941 0.0004356 -0.718852 r- 0.00501093 Found lorentz at 34 1.04309 lm= 1.04309 0.000318628 -1.67466e-17 lp= 1.04309 0.000318628 -0.730476 r- 0.0145398 Found lorentz at 35 1.5069 lm= 1.5069 0.000345197 -1.604e-17 lp= 1.5069 0.000345197 -0.744107 r- 0.0154636 Found lorentz at 36 1.41824 lm= 1.41823 0.000973751 -5.10035e-18 lp= 1.41823 0.000973759 -0.704736 r- 0.046058 Found lorentz at 37 1.81292 lm= 1.81292 0.00039319 -1.39017e-17 lp= 1.81292 0.000393191 -0.739325 r- 0.0177275 Found lorentz at 38 1.95974 lm= 1.95974 0.000298896 -1.9136e-17 lp= 1.95974 0.000298896 -0.756286 r- 0.0131739 Found lorentz at 39 1.88571 lm= 1.8857 0.00128887 -3.75163e-18 lp= 1.88571 0.0012889 -0.695379 r- 0.0617844 Found lorentz at 40 1.91779 lm= 1.91779 0.00143485 -3.71176e-18 lp= 1.91779 0.00143488 -0.729792 r- 0.0655386 Found lorentz at 41 2.37109 lm= 2.37109 0.0014163 -4.79261e-18 lp= 2.37109 0.00141631 -0.823884 r- 0.0573023 Found lorentz at 42 2.24105 lm= 2.24105 0.00125904 -4.55961e-18 lp= 2.24105 0.00125905 -0.757679 r- 0.0553906 Q = 7.999999999999252 n0=1.454565265481187e-06 n1=3.204322131232366e-07 n2=3.596650394909507e-07 n3=3.810521559660584e-08 n4=6.052294790830207e-08 n5=2.794545808927311e-07 n6=5.387575632025908e-08 n7=3.220114762955048e-08 n8=3.159257921887947e-07 n9=1.236257585761817e-07 n10=1.496996483039329e-08 n11=2.31206001629021e-08 n12=2.490499780035695e-08 n13=2.575567525070265e-07 n14=0.002604604404019864 n15=0.0004398121034983305 n16=1.577932096858828e-05 n17=1.898056354199988e-07 n18=0.0006777194460779122 n19=9.222216091151833e-05 n20=2.143232314949076e-05 n21=6.976405172046706e-08 n22=2.877172299185196e-05 n23=0.0001326805396229439 n24=5.436314172500658e-05 n25=0.0002820680584268527 n26=7.230941037369787e-08 n27=0.0002796873803633539 n28=2.827389545838693e-06 n29=0.7638835199750896 n30=0.0005761223891147945 n31=0.0002768249469396321 n32=0.0001632881579314048 n33=0.0003570518819793672 n34=7.154035832800327e-05 n35=0.0001285565335395713 n36=0.0001916417327052019 n37=4.842862540088383e-05 n38=2.441244101358918e-05 n39=8.85084086714876e-05 n40=5.072774441929402e-05 n41=7.367606432217831e-05 n42=1.947239579650662e-05 n43=0.0004910856239051146 n44=0.0002168900277650465 n45=0.04093781511993275 n46=0.03881077317197357 n47=0.0356480922365453 n48=0.02049402112665408 n49=0.007976216217058617 n50=0.002437360755629214 n51=0.0009693448701231936 n52=0.002251603930686138 n53=0.002629859722923612 n54=0.07032969240581667 n55=0.0005763458550367062 n56=0.00106314119863779 n57=0.002488085292535571 n58=0.002090241993093456 Q is here equal to 7.999999999999252 8.) nd: 5.22970504465845 Norm of Spectral functions:  0: 1.1623  1: 0.3108  2: 0.5983  3: 0.2589  4: 0.2536  5: 0.2585  6: 2.5534  7: 3.8173  8: 0.3108  9: 0.2126 10: 1.0020 11: 0.2393 12: 0.2187 13: 0.1624 14: 0.9996 15: 1.0009 16: 1.0003 17: 0.9998 18: 1.0008 19: 1.0007 20: 1.0008 21: 1.0003 22: 0.9999 23: 1.0005 24: 1.0003 25: 1.0017 26: 1.0087 27: 1.0007 28: 1.0010 29: 1.0000 30: 1.0017 31: 0.9989 32: 1.0054 33: 0.9964 34: 0.9995 35: 1.0035 36: 1.0085 37: 0.9949 38: 1.0067 39: 1.0003 40: 1.0012 41: 1.0018 42: 0.9988 43: 1.1251 44: 0.7686 45: 1.0319 46: 0.9996 47: 0.9998 48: 0.9998 49: 0.9999 50: 0.9998 51: 1.0015 52: 0.9998 53: 1.0002 54: 1.0022 55: 0.9917 56: 0.8748 57: 1.0387 58: 0.4960  0: 4.0135  1: 1.2162 8.) SelfConsistentStep 8.) Difference between steps: 0.008328 9.) DeterminSpectralFunctions ; lambda = -99.88723727264245 -1.621395682706591 Found lorentz at 29 -0.0028818 lm= -0.0028818 5.44617e-07 -1.01695 lp= -0.0028818 5.44617e-07 -0.762348 r- 0.00227339 Found lorentz at 30 0.585503 lm= 0.585503 2.03173e-05 -2.76775e-16 lp= 0.585503 2.03173e-05 -0.749888 r- 0.000258437 Found lorentz at 31 1.09975 lm= 1.09975 0.000285354 -1.94112e-17 lp= 1.09975 0.000285355 -0.74425 r- 0.0127804 Found lorentz at 32 0.962752 lm= 0.962751 0.000261028 -2.06803e-17 lp= 0.962751 0.000261029 -0.734722 r- 0.00293788 Found lorentz at 33 0.908833 lm= 0.908831 0.000437719 -1.17997e-17 lp= 0.908832 0.000437725 -0.718682 r- 0.00503657 Found lorentz at 34 1.04299 lm= 1.04299 0.000318529 -1.67447e-17 lp= 1.04299 0.000318529 -0.730321 r- 0.0145383 Found lorentz at 35 1.50663 lm= 1.50663 0.000345284 -1.60279e-17 lp= 1.50663 0.000345284 -0.743922 r- 0.0154714 Found lorentz at 36 1.41798 lm= 1.41797 0.000975658 -5.0867e-18 lp= 1.41797 0.000975666 -0.704481 r- 0.0461649 Found lorentz at 37 1.81257 lm= 1.81257 0.000393801 -1.38725e-17 lp= 1.81257 0.000393801 -0.739123 r- 0.0177599 Found lorentz at 38 1.95937 lm= 1.95937 0.000299015 -1.91188e-17 lp= 1.95937 0.000299015 -0.756095 r- 0.0131824 Found lorentz at 39 1.88531 lm= 1.8853 0.0012938 -3.73438e-18 lp= 1.88531 0.00129383 -0.695106 r- 0.0620454 Found lorentz at 40 1.91784 lm= 1.91784 0.00143935 -3.69915e-18 lp= 1.91784 0.00143937 -0.729691 r- 0.0657529 Found lorentz at 41 2.3711 lm= 2.3711 0.00141475 -4.7974e-18 lp= 2.3711 0.00141476 -0.823844 r- 0.0572423 Found lorentz at 42 2.24127 lm= 2.24127 0.00126015 -4.55492e-18 lp= 2.24127 0.00126016 -0.757624 r- 0.0554436 Q = 7.99999999999674 n0=1.452768922975723e-06 n1=3.200009316573724e-07 n2=3.591736556604804e-07 n3=3.804786146914921e-08 n4=6.042916126093593e-08 n5=2.790919316980248e-07 n6=5.37984862572986e-08 n7=3.215183266804568e-08 n8=3.15527495757027e-07 n9=1.234598372895871e-07 n10=1.494742564180418e-08 n11=2.308717127980683e-08 n12=2.486757329310168e-08 n13=2.571358811589423e-07 n14=0.002603548991833131 n15=0.0004395382817147736 n16=1.576740945908542e-05 n17=1.897741410329598e-07 n18=0.0006772038117479288 n19=9.21567694208168e-05 n20=2.141678438811089e-05 n21=6.971149600138398e-08 n22=2.874640653303809e-05 n23=0.0001325783194279178 n24=5.43181615942667e-05 n25=0.0002818546774931535 n26=7.224663363666855e-08 n27=0.0002794235170498765 n28=2.824767846109128e-06 n29=0.7638491869190093 n30=0.0005763850541317451 n31=0.0002769241630585501 n32=0.000163335427566912 n33=0.0003572254592580482 n34=7.154804763293533e-05 n35=0.000128589493786854 n36=0.0001917302465962565 n37=4.843485593944593e-05 n38=2.440439695733125e-05 n39=8.854103913831605e-05 n40=5.072091614629272e-05 n41=7.359806568634727e-05 n42=1.946519250951836e-05 n43=0.0004909761878107207 n44=0.0002168677166702311 n45=0.04095120762007604 n46=0.03882068317200908 n47=0.03565549317020641 n48=0.02049722326423798 n49=0.007977149873237442 n50=0.002437644924174368 n51=0.0009695108633339866 n52=0.002251870190487045 n53=0.002630027694353311 n54=0.07032685574274927 n55=0.0005763037811016879 n56=0.001064003857318536 n57=0.002489894040547737 n58=0.002091134505321722 Q is here equal to 7.99999999999674 9.) nd: 5.229747616495229 Norm of Spectral functions:  0: 1.1774  1: 0.3098  2: 0.5878  3: 0.2581  4: 0.2531  5: 0.2574  6: 2.4226  7: 3.5972  8: 0.3080  9: 0.2123 10: 1.0293 11: 0.2397 12: 0.2188 13: 0.1623 14: 0.9996 15: 1.0009 16: 1.0002 17: 0.9998 18: 1.0008 19: 1.0006 20: 1.0008 21: 1.0003 22: 0.9999 23: 1.0005 24: 1.0003 25: 1.0018 26: 1.0081 27: 1.0006 28: 1.0010 29: 1.0000 30: 1.0017 31: 0.9988 32: 1.0054 33: 0.9963 34: 0.9995 35: 1.0033 36: 1.0083 37: 0.9944 38: 1.0089 39: 1.0000 40: 1.0012 41: 1.0018 42: 0.9988 43: 1.1246 44: 0.7670 45: 1.0319 46: 0.9996 47: 0.9998 48: 0.9998 49: 0.9999 50: 0.9998 51: 1.0016 52: 0.9998 53: 1.0002 54: 1.0020 55: 0.9916 56: 0.8735 57: 1.0393 58: 0.4963  0: 4.0135  1: 1.2162 9.) SelfConsistentStep 9.) Difference between steps: 0.006532 10.) DeterminSpectralFunctions ; lambda = -99.88722885697868 -1.62138726704282 Found lorentz at 29 -0.0028825 lm= -0.0028825 5.45315e-07 -1.01693 lp= -0.0028825 5.45315e-07 -0.762275 r- 0.00227652 Found lorentz at 30 0.585423 lm= 0.585423 2.0343e-05 -2.76352e-16 lp= 0.585423 2.0343e-05 -0.749789 r- 0.000258798 Found lorentz at 31 1.09961 lm= 1.09961 0.000285398 -1.94018e-17 lp= 1.09961 0.000285398 -0.744126 r- 0.0127845 Found lorentz at 32 0.962699 lm= 0.962699 0.000261131 -2.0666e-17 lp= 0.962699 0.000261131 -0.734611 r- 0.00293948 Found lorentz at 33 0.908755 lm= 0.908753 0.00043936 -1.17513e-17 lp= 0.908754 0.000439366 -0.71855 r- 0.00505639 Found lorentz at 34 1.04293 lm= 1.04293 0.000318421 -1.67452e-17 lp= 1.04293 0.000318421 -0.730208 r- 0.0145356 Found lorentz at 35 1.50644 lm= 1.50644 0.000345338 -1.60196e-17 lp= 1.50644 0.000345339 -0.743787 r- 0.0154766 Found lorentz at 36 1.41779 lm= 1.41779 0.000977185 -5.07599e-18 lp= 1.41779 0.000977193 -0.704289 r- 0.0462497 Found lorentz at 37 1.81233 lm= 1.81233 0.000394206 -1.38526e-17 lp= 1.81233 0.000394207 -0.738973 r- 0.0177818 Found lorentz at 38 1.95911 lm= 1.95911 0.000299085 -1.91069e-17 lp= 1.95911 0.000299086 -0.755949 r- 0.0131881 Found lorentz at 39 1.88503 lm= 1.88502 0.0012973 -3.72213e-18 lp= 1.88503 0.00129733 -0.694902 r- 0.0622314 Found lorentz at 40 1.91789 lm= 1.91789 0.0014425 -3.69028e-18 lp= 1.91789 0.00144253 -0.729614 r- 0.0659041 Found lorentz at 41 2.37115 lm= 2.37114 0.00141362 -4.80097e-18 lp= 2.37114 0.00141363 -0.82382 r- 0.0571981 Found lorentz at 42 2.24145 lm= 2.24145 0.00126092 -4.55173e-18 lp= 2.24145 0.00126092 -0.757588 r- 0.0554798 Q = 8.000000000001622 n0=1.451391895959765e-06 n1=3.196648571147314e-07 n2=3.587863623576099e-07 n3=3.800242507601371e-08 n4=6.035330110604071e-08 n5=2.788096768824402e-07 n6=5.373596794168069e-08 n7=3.211159569121154e-08 n8=3.152197209638625e-07 n9=1.233304682268898e-07 n10=1.492911219783589e-08 n11=2.306049266103353e-08 n12=2.483769730328796e-08 n13=2.567921159303228e-07 n14=0.002602858959618213 n15=0.0004393525427138021 n16=1.575922426652517e-05 n17=1.897603849151037e-07 n18=0.0006768426454931007 n19=9.210853332958128e-05 n20=2.140614132361121e-05 n21=6.967077691536198e-08 n22=2.872850001241633e-05 n23=0.0001325058909353178 n24=5.428625273417251e-05 n25=0.0002817069185089063 n26=7.219725891761511e-08 n27=0.0002792432477365728 n28=2.82296176648946e-06 n29=0.7638296313387684 n30=0.0005765771080301898 n31=0.0002769925853868172 n32=0.0001633679978189717 n33=0.0003573544662375858 n34=7.1551908384494e-05 n35=0.000128610230008639 n36=0.0001917927557385435 n37=4.84379559392903e-05 n38=2.439785563528909e-05 n39=8.856228119220333e-05 n40=5.071490864533333e-05 n41=7.353856277262021e-05 n42=1.945916940855947e-05 n43=0.0004908783597659067 n44=0.000216841110955175 n45=0.04095996357002227 n46=0.03882652941599559 n47=0.03565941712224331 n48=0.02049874250017949 n49=0.007977532046894248 n50=0.002437771711804287 n51=0.000969602377130061 n52=0.002252095874210339 n53=0.002630159826398604 n54=0.07032430684217383 n55=0.0005762715041433174 n56=0.001064635321980503 n57=0.002491226982261965 n58=0.002091731837325337 Q is here equal to 8.000000000001622 10.) nd: 5.229772925576094 Norm of Spectral functions:  0: 1.1907  1: 0.3089  2: 0.5789  3: 0.2574  4: 0.2526  5: 0.2565  6: 2.3172  7: 3.4196  8: 0.3057  9: 0.2120 10: 1.0536 11: 0.2400 12: 0.2189 13: 0.1622 14: 0.9996 15: 1.0009 16: 1.0002 17: 0.9998 18: 1.0008 19: 1.0006 20: 1.0008 21: 1.0003 22: 0.9999 23: 1.0004 24: 1.0003 25: 1.0018 26: 1.0076 27: 1.0005 28: 1.0010 29: 1.0000 30: 1.0017 31: 0.9988 32: 1.0054 33: 0.9963 34: 0.9994 35: 1.0031 36: 1.0081 37: 0.9939 38: 1.0079 39: 0.9999 40: 1.0012 41: 1.0019 42: 0.9989 43: 1.1245 44: 0.7664 45: 1.0319 46: 0.9996 47: 0.9998 48: 0.9998 49: 0.9999 50: 0.9998 51: 1.0016 52: 0.9998 53: 1.0002 54: 1.0018 55: 0.9916 56: 0.8723 57: 1.0398 58: 0.4963  0: 4.0135  1: 1.2162 10.) SelfConsistentStep 10.) Difference between steps: 0.004897 11.) DeterminSpectralFunctions ; lambda = -99.88722061168455 -1.621379021748695 Found lorentz at 29 -0.00288307 lm= -0.00288307 5.4582e-07 -1.01691 lp= -0.00288307 5.4582e-07 -0.76222 r- 0.00227879 Found lorentz at 30 0.585369 lm= 0.585369 2.0362e-05 -2.76041e-16 lp= 0.585369 2.0362e-05 -0.749717 r- 0.000259064 Found lorentz at 31 1.09951 lm= 1.09951 0.000285415 -1.93961e-17 lp= 1.09951 0.000285415 -0.744039 r- 0.0127868 Found lorentz at 32 0.962669 lm= 0.962669 0.000261187 -2.0657e-17 lp= 0.962669 0.000261188 -0.734532 r- 0.00294043 Found lorentz at 33 0.908702 lm= 0.9087 0.00044059 -1.17153e-17 lp= 0.908701 0.000440596 -0.718452 r- 0.00507123 Found lorentz at 34 1.0429 lm= 1.0429 0.00031832 -1.67469e-17 lp= 1.0429 0.000318321 -0.730129 r- 0.0145326 Found lorentz at 35 1.50632 lm= 1.50632 0.000345373 -1.60139e-17 lp= 1.50632 0.000345374 -0.743692 r- 0.0154801 Found lorentz at 36 1.41767 lm= 1.41766 0.000978359 -5.0679e-18 lp= 1.41767 0.000978366 -0.704151 r- 0.0463144 Found lorentz at 37 1.81217 lm= 1.81217 0.000394475 -1.38392e-17 lp= 1.81217 0.000394476 -0.738867 r- 0.0177964 Found lorentz at 38 1.95893 lm= 1.95893 0.00029913 -1.90986e-17 lp= 1.95893 0.00029913 -0.755843 r- 0.0131919 Found lorentz at 39 1.88484 lm= 1.88483 0.00129973 -3.71361e-18 lp= 1.88483 0.00129976 -0.694756 r- 0.0623609 Found lorentz at 40 1.91794 lm= 1.91793 0.00144467 -3.68416e-18 lp= 1.91793 0.0014447 -0.729557 r- 0.0660083 Found lorentz at 41 2.37119 lm= 2.37119 0.0014128 -4.80359e-18 lp= 2.37119 0.00141281 -0.823806 r- 0.057166 Found lorentz at 42 2.2416 lm= 2.2416 0.00126141 -4.54967e-18 lp= 2.2416 0.00126142 -0.757566 r- 0.0555033 Q = 8.000000000002798 n0=1.450366680657473e-06 n1=3.194112243615584e-07 n2=3.584908909502956e-07 n3=3.796770661045261e-08 n4=6.029424441200055e-08 n5=2.785966881878034e-07 n6=5.368711466971572e-08 n7=3.208000873839555e-08 n8=3.149889315876921e-07 n9=1.232328011000469e-07 n10=1.491479481940409e-08 n11=2.303995731990004e-08 n12=2.481471474050753e-08 n13=2.565230189158444e-07 n14=0.002602416821077263 n15=0.0004392309649137989 n16=1.575373952421871e-05 n17=1.897540565416277e-07 n18=0.0006766000382678672 n19=9.20742804492136e-05 n20=2.139889756073212e-05 n21=6.963822624336408e-08 n22=2.871628847276301e-05 n23=0.0001324565477495091 n24=5.426445244275348e-05 n25=0.0002816089124039723 n26=7.215892125391833e-08 n27=0.0002791250145826165 n28=2.821761102336485e-06 n29=0.7638188821697278 n30=0.0005767117347759241 n31=0.0002770370788062778 n32=0.0001633890413404203 n33=0.0003574466328431747 n34=7.155310917830442e-05 n35=0.0001286220688952379 n36=0.0001918347747758116 n37=4.843897261185095e-05 n38=2.439270285959327e-05 n39=8.857512123850895e-05 n40=5.071001809239387e-05 n41=7.349453370069643e-05 n42=1.945437071172816e-05 n43=0.0004907962206008544 n44=0.000216815079934681 n45=0.0409658017069957 n46=0.03882988862833106 n47=0.03566125512901062 n48=0.02049928311737046 n49=0.007977599940732655 n50=0.002437794379066514 n51=0.0009696343446542996 n52=0.002252292053143458 n53=0.002630271510160527 n54=0.07032225353667172 n55=0.0005762475857900814 n56=0.00106508159589869 n57=0.002492178403825148 n58=0.002092116759727777 Q is here equal to 8.000000000002798 11.) nd: 5.229787579363526 Norm of Spectral functions:  0: 1.2017  1: 0.3081  2: 0.5719  3: 0.2568  4: 0.2522  5: 0.2558  6: 2.2371  7: 3.2844  8: 0.3038  9: 0.2117 10: 1.0736 11: 0.2402 12: 0.2190 13: 0.1621 14: 0.9996 15: 1.0009 16: 1.0002 17: 0.9997 18: 1.0008 19: 1.0006 20: 1.0008 21: 1.0002 22: 0.9999 23: 1.0004 24: 1.0003 25: 1.0018 26: 1.0073 27: 1.0004 28: 1.0010 29: 1.0000 30: 1.0017 31: 0.9988 32: 1.0054 33: 0.9963 34: 0.9994 35: 1.0030 36: 1.0079 37: 0.9936 38: 1.0071 39: 0.9998 40: 1.0013 41: 1.0019 42: 0.9989 43: 1.1245 44: 0.7662 45: 1.0320 46: 0.9996 47: 0.9998 48: 0.9998 49: 0.9999 50: 0.9998 51: 1.0017 52: 0.9998 53: 1.0002 54: 1.0017 55: 0.9916 56: 0.8714 57: 1.0401 58: 0.4963  0: 4.0135  1: 1.2162 11.) SelfConsistentStep 11.) Difference between steps: 0.003566 12.) DeterminSpectralFunctions ; lambda = -99.88721215223219 -1.621370562296335 Found lorentz at 29 -0.00288349 lm= -0.00288349 5.46177e-07 -1.0169 lp= -0.00288349 5.46177e-07 -0.762181 r- 0.0022804 Found lorentz at 30 0.585334 lm= 0.585334 2.03756e-05 -2.7582e-16 lp= 0.585334 2.03756e-05 -0.749667 r- 0.000259254 Found lorentz at 31 1.09945 lm= 1.09945 0.000285416 -1.93929e-17 lp= 1.09945 0.000285416 -0.743979 r- 0.0127878 Found lorentz at 32 0.962654 lm= 0.962653 0.000261215 -2.06518e-17 lp= 0.962654 0.000261216 -0.734478 r- 0.00294096 Found lorentz at 33 0.908667 lm= 0.908665 0.000441493 -1.1689e-17 lp= 0.908666 0.000441499 -0.718382 r- 0.00508213 Found lorentz at 34 1.04288 lm= 1.04288 0.000318233 -1.67491e-17 lp= 1.04288 0.000318234 -0.730077 r- 0.0145297 Found lorentz at 35 1.50624 lm= 1.50624 0.000345395 -1.60102e-17 lp= 1.50624 0.000345396 -0.743629 r- 0.0154824 Found lorentz at 36 1.41758 lm= 1.41758 0.000979236 -5.06197e-18 lp= 1.41758 0.000979244 -0.704054 r- 0.0463623 Found lorentz at 37 1.81206 lm= 1.81206 0.000394654 -1.38303e-17 lp= 1.81206 0.000394654 -0.738796 r- 0.0178062 Found lorentz at 38 1.95881 lm= 1.95881 0.000299159 -1.90931e-17 lp= 1.95881 0.000299159 -0.755771 r- 0.0131945 Found lorentz at 39 1.88471 lm= 1.8847 0.00130139 -3.70782e-18 lp= 1.88471 0.00130142 -0.694656 r- 0.0624495 Found lorentz at 40 1.91797 lm= 1.91796 0.00144613 -3.68002e-18 lp= 1.91796 0.00144615 -0.729514 r- 0.0660787 Found lorentz at 41 2.37124 lm= 2.37123 0.0014122 -4.80554e-18 lp= 2.37124 0.00141221 -0.8238 r- 0.0571423 Found lorentz at 42 2.24172 lm= 2.24171 0.00126171 -4.54843e-18 lp= 2.24171 0.00126172 -0.757552 r- 0.0555174 Q = 7.999999999999694 n0=1.449622514189727e-06 n1=3.192251644699861e-07 n2=3.582719660109888e-07 n3=3.794199963750896e-08 n4=6.024979087877209e-08 n5=2.78440301775981e-07 n6=5.365011936168989e-08 n7=3.205605023183698e-08 n8=3.148203560369248e-07 n9=1.231611313686663e-07 n10=1.490397369208465e-08 n11=2.302464448648149e-08 n12=2.479759867947394e-08 n13=2.563199653367671e-07 n14=0.002602149442162065 n15=0.0004391546534363145 n16=1.575019428929693e-05 n17=1.897508382625451e-07 n18=0.000676442874326539 n19=9.205068236085757e-05 n20=2.139416920396337e-05 n21=6.961264627161119e-08 n22=2.870821264971855e-05 n23=0.0001324240170144588 n24=5.425001871476717e-05 n25=0.0002815462970366611 n26=7.212949470300421e-08 n27=0.0002790504685952356 n28=2.820987015792713e-06 n29=0.763813008109501 n30=0.0005768033806977877 n31=0.0002770643598578617 n32=0.0001634017852269899 n33=0.000357510876365513 n34=7.155266858526835e-05 n35=0.0001286279130918285 n36=0.0001918618613537754 n37=4.843872502885631e-05 n38=2.438872365287251e-05 n39=8.858221063100561e-05 n40=5.070630534432999e-05 n41=7.346276888478354e-05 n42=1.945069698651127e-05 n43=0.000490730701734502 n44=0.0002167922317801519 n45=0.04096982730075384 n46=0.03883180783839348 n47=0.03566194910140598 n48=0.02049931701456938 n49=0.007977516130967383 n50=0.002437767872756695 n51=0.0009696360995721367 n52=0.002252461927338627 n53=0.002630368351537912 n54=0.07032072885313879 n55=0.0005762303676582743 n56=0.001065388362989137 n57=0.002492842202952557 n58=0.002092355261881441 Q is here equal to 7.999999999999694 12.) nd: 5.2297960160328 Norm of Spectral functions:  0: 1.2101  1: 0.3075  2: 0.5667  3: 0.2564  4: 0.2519  5: 0.2552  6: 2.1787  7: 3.1857  8: 0.3023  9: 0.2115 10: 1.0890 11: 0.2404 12: 0.2190 13: 0.1620 14: 0.9996 15: 1.0009 16: 1.0002 17: 0.9997 18: 1.0008 19: 1.0006 20: 1.0008 21: 1.0002 22: 0.9999 23: 1.0004 24: 1.0003 25: 1.0018 26: 1.0070 27: 1.0004 28: 1.0010 29: 1.0000 30: 1.0017 31: 0.9988 32: 1.0054 33: 0.9963 34: 0.9994 35: 1.0030 36: 1.0078 37: 0.9933 38: 1.0067 39: 0.9997 40: 1.0013 41: 1.0019 42: 0.9990 43: 1.1245 44: 0.7663 45: 1.0320 46: 0.9996 47: 0.9998 48: 0.9998 49: 0.9999 50: 0.9998 51: 1.0017 52: 0.9998 53: 1.0002 54: 1.0017 55: 0.9916 56: 0.8707 57: 1.0404 58: 0.4963  0: 4.0136  1: 1.2162 12.) SelfConsistentStep 12.) Difference between steps: 0.002526 13.) DeterminSpectralFunctions ; lambda = -99.88720396812226 -1.621362378186404 Found lorentz at 29 -0.0028838 lm= -0.0028838 5.46426e-07 -1.0169 lp= -0.0028838 5.46426e-07 -0.762154 r- 0.00228152 Found lorentz at 30 0.585311 lm= 0.585311 2.03851e-05 -2.75666e-16 lp= 0.585311 2.03851e-05 -0.749632 r- 0.000259388 Found lorentz at 31 1.09941 lm= 1.09941 0.000285408 -1.93914e-17 lp= 1.09941 0.000285408 -0.74394 r- 0.0127881 Found lorentz at 32 0.962648 lm= 0.962648 0.000261227 -2.06489e-17 lp= 0.962648 0.000261227 -0.734442 r- 0.00294123 Found lorentz at 33 0.908644 lm= 0.908643 0.000442148 -1.16701e-17 lp= 0.908643 0.000442155 -0.718332 r- 0.00509002 Found lorentz at 34 1.04288 lm= 1.04288 0.000318163 -1.67512e-17 lp= 1.04288 0.000318163 -0.730042 r- 0.0145272 Found lorentz at 35 1.5062 lm= 1.5062 0.000345409 -1.60078e-17 lp= 1.5062 0.00034541 -0.743589 r- 0.0154839 Found lorentz at 36 1.41753 lm= 1.41753 0.00097988 -5.0577e-18 lp= 1.41753 0.000979888 -0.703989 r- 0.0463971 Found lorentz at 37 1.812 lm= 1.812 0.000394772 -1.38245e-17 lp= 1.812 0.000394773 -0.738751 r- 0.0178126 Found lorentz at 38 1.95874 lm= 1.95874 0.000299178 -1.90895e-17 lp= 1.95874 0.000299178 -0.755724 r- 0.0131961 Found lorentz at 39 1.88463 lm= 1.88462 0.0013025 -3.70395e-18 lp= 1.88463 0.00130253 -0.694591 r- 0.0625089 Found lorentz at 40 1.91799 lm= 1.91798 0.00144709 -3.67725e-18 lp= 1.91799 0.00144711 -0.729482 r- 0.0661255 Found lorentz at 41 2.37127 lm= 2.37127 0.00141177 -4.80697e-18 lp= 2.37127 0.00141178 -0.823797 r- 0.0571251 Found lorentz at 42 2.2418 lm= 2.24179 0.00126188 -4.54772e-18 lp= 2.2418 0.00126189 -0.757543 r- 0.0555255 Q = 8.000000000002876 n0=1.449096317485521e-06 n1=3.19092404072612e-07 n2=3.581142191351155e-07 n3=3.792351400039155e-08 n4=6.021732575150729e-08 n5=2.783285318347008e-07 n6=5.362289110645892e-08 n7=3.203842048592738e-08 n8=3.147004362658649e-07 n9=1.231099718514865e-07 n10=1.489603746778373e-08 n11=2.301355618272286e-08 n12=2.478522470449706e-08 n13=2.561715875012695e-07 n14=0.002601996472573143 n15=0.0004391084453361795 n16=1.574796934081033e-05 n17=1.897484586384299e-07 n18=0.0006763439130065413 n19=9.203475618659347e-05 n20=2.139118735703743e-05 n21=6.959282478595808e-08 n22=2.87029955693107e-05 n23=0.0001324030869398296 n24=5.424068411260481e-05 n25=0.0002815074667948766 n26=7.210713339159653e-08 n27=0.0002790050739111755 n28=2.820500064838656e-06 n29=0.7638097220949258 n30=0.0005768647833470206 n31=0.0002770801260198133 n32=0.0001634090291325357 n33=0.0003575551923369956 n34=7.155139847091564e-05 n35=0.0001286300724106264 n36=0.0001918787267580697 n37=4.843783796376842e-05 n38=2.438573124814142e-05 n39=8.858563947232879e-05 n40=5.070368153992547e-05 n41=7.344045450916581e-05 n42=1.944798594940627e-05 n43=0.0004906808163283804 n44=0.0002167735847039798 n45=0.04097269863812269 n46=0.03883292309955422 n47=0.03566207800266896 n48=0.02049913033133931 n49=0.007977377522558175 n50=0.002437724208429993 n51=0.0009696251186790475 n52=0.002252605194568963 n53=0.002630450889563006 n54=0.07031965186566835 n55=0.0005762181650409448 n56=0.001065594897373714 n57=0.002493298684658151 n58=0.002092497116609917 Q is here equal to 8.000000000002876 13.) nd: 5.229800940212991 Norm of Spectral functions:  0: 1.2162  1: 0.3070  2: 0.5628  3: 0.2560  4: 0.2516  5: 0.2548  6: 2.1373  7: 3.1159  8: 0.3012  9: 0.2113 10: 1.1003 11: 0.2405 12: 0.2190 13: 0.1619 14: 0.9996 15: 1.0009 16: 1.0002 17: 0.9997 18: 1.0008 19: 1.0006 20: 1.0008 21: 1.0002 22: 0.9999 23: 1.0004 24: 1.0003 25: 1.0018 26: 1.0069 27: 1.0004 28: 1.0010 29: 1.0000 30: 1.0017 31: 0.9988 32: 1.0054 33: 0.9962 34: 0.9994 35: 1.0030 36: 1.0078 37: 0.9932 38: 1.0065 39: 0.9997 40: 1.0013 41: 1.0019 42: 0.9990 43: 1.1246 44: 0.7664 45: 1.0320 46: 0.9996 47: 0.9998 48: 0.9998 49: 0.9999 50: 0.9998 51: 1.0017 52: 0.9998 53: 1.0002 54: 1.0016 55: 0.9916 56: 0.8703 57: 1.0406 58: 0.4962  0: 4.0136  1: 1.2162 13.) SelfConsistentStep 13.) Difference between steps: 0.001746 14.) DeterminSpectralFunctions ; lambda = -99.88719670873837 -1.621355118802512 Found lorentz at 29 -0.00288402 lm= -0.00288402 5.466e-07 -1.01689 lp= -0.00288402 5.466e-07 -0.762135 r- 0.00228231 Found lorentz at 30 0.585296 lm= 0.585296 2.03917e-05 -2.75559e-16 lp= 0.585296 2.03917e-05 -0.749609 r- 0.00025948 Found lorentz at 31 1.09939 lm= 1.09939 0.000285397 -1.93909e-17 lp= 1.09939 0.000285397 -0.743915 r- 0.0127881 Found lorentz at 32 0.962647 lm= 0.962647 0.00026123 -2.06473e-17 lp= 0.962647 0.000261231 -0.734419 r- 0.00294137 Found lorentz at 33 0.90863 lm= 0.908628 0.000442621 -1.16565e-17 lp= 0.908629 0.000442627 -0.718298 r- 0.0050957 Found lorentz at 34 1.04288 lm= 1.04288 0.000318109 -1.67531e-17 lp= 1.04288 0.000318109 -0.730021 r- 0.0145251 Found lorentz at 35 1.50617 lm= 1.50617 0.000345418 -1.60063e-17 lp= 1.50617 0.000345419 -0.743564 r- 0.0154848 Found lorentz at 36 1.4175 lm= 1.4175 0.000980347 -5.05468e-18 lp= 1.4175 0.000980355 -0.703946 r- 0.046422 Found lorentz at 37 1.81196 lm= 1.81196 0.00039485 -1.38207e-17 lp= 1.81196 0.000394851 -0.738723 r- 0.0178168 Found lorentz at 38 1.95869 lm= 1.95869 0.000299191 -1.90873e-17 lp= 1.95869 0.000299192 -0.755695 r- 0.0131972 Found lorentz at 39 1.88458 lm= 1.88457 0.00130324 -3.70141e-18 lp= 1.88458 0.00130327 -0.694551 r- 0.0625481 Found lorentz at 40 1.918 lm= 1.918 0.00144772 -3.67542e-18 lp= 1.918 0.00144774 -0.729459 r- 0.0661563 Found lorentz at 41 2.3713 lm= 2.3713 0.00141147 -4.80801e-18 lp= 2.3713 0.00141148 -0.823796 r- 0.0571128 Found lorentz at 42 2.24186 lm= 2.24185 0.00126197 -4.54734e-18 lp= 2.24185 0.00126197 -0.757537 r- 0.0555297 Q = 7.999999999999022 n0=1.448733462371238e-06 n1=3.19000071658348e-07 n2=3.580033945743173e-07 n3=3.791056677377673e-08 n4=6.019423338892033e-08 n5=2.782506251875009e-07 n6=5.360334306125745e-08 n7=3.202578112498842e-08 n8=3.146172253080262e-07 n9=1.230743728566121e-07 n10=1.489036666446177e-08 n11=2.300573430715466e-08 n12=2.477651233608916e-08 n13=2.560661243208036e-07 n14=0.002601913117591616 n15=0.0004390812219202394 n16=1.574660174349043e-05 n17=1.897459572803087e-07 n18=0.0006762827780511565 n19=9.202412722394188e-05 n20=2.138935132433765e-05 n21=6.957764748916231e-08 n22=2.86996765877177e-05 n23=0.0001323898206964373 n24=5.42347360853694e-05 n25=0.0002814838744052888 n26=7.209031541895021e-08 n27=0.0002789782198248913 n28=2.820199036062722e-06 n29=0.7638078015373232 n30=0.0005769057337923272 n31=0.0002770886453233993 n32=0.0001634128699898047 n33=0.0003575857821426106 n34=7.154984471767247e-05 n35=0.0001286301834091509 n36=0.0001918889314641359 n37=4.84367236036763e-05 n38=2.43835409504405e-05 n39=8.858690564899991e-05 n40=5.070195849249261e-05 n41=7.342517824683782e-05 n42=1.944604882746147e-05 n43=0.0004906443321536533 n44=0.0002167591416952222 n45=0.04097479778781595 n46=0.03883359458117921 n47=0.03566196460881448 n48=0.02049887751468873 n49=0.007977234287869573 n50=0.00243767937279581 n51=0.0009696104489575335 n52=0.002252721835155428 n53=0.002630518610554243 n54=0.07031890475809116 n55=0.0005762095176006475 n56=0.001065731971156412 n57=0.00249361033400959 n58=0.002092577723305437 Q is here equal to 7.999999999999022 14.) nd: 5.229803889938427 Norm of Spectral functions:  0: 1.2205  1: 0.3066  2: 0.5601  3: 0.2558  4: 0.2515  5: 0.2544  6: 2.1088  7: 3.0678  8: 0.3004  9: 0.2112 10: 1.1081 11: 0.2405 12: 0.2189 13: 0.1618 14: 0.9996 15: 1.0009 16: 1.0002 17: 0.9997 18: 1.0008 19: 1.0006 20: 1.0008 21: 1.0002 22: 0.9999 23: 1.0004 24: 1.0003 25: 1.0018 26: 1.0068 27: 1.0004 28: 1.0010 29: 1.0000 30: 1.0017 31: 0.9988 32: 1.0054 33: 0.9962 34: 0.9994 35: 1.0029 36: 1.0077 37: 0.9931 38: 1.0063 39: 0.9997 40: 1.0013 41: 1.0019 42: 0.9990 43: 1.1246 44: 0.7665 45: 1.0320 46: 0.9996 47: 0.9998 48: 0.9998 49: 0.9999 50: 0.9998 51: 1.0017 52: 0.9998 53: 1.0002 54: 1.0016 55: 0.9916 56: 0.8700 57: 1.0407 58: 0.4962  0: 4.0136  1: 1.2162 14.) SelfConsistentStep 14.) Difference between steps: 0.00118 15.) DeterminSpectralFunctions ; lambda = -99.88719072273024 -1.621349132794379 Found lorentz at 29 -0.00288418 lm= -0.00288418 5.46721e-07 -1.01689 lp= -0.00288418 5.46721e-07 -0.762123 r- 0.00228285 Found lorentz at 30 0.585287 lm= 0.585287 2.03963e-05 -2.75486e-16 lp= 0.585287 2.03963e-05 -0.749593 r- 0.000259544 Found lorentz at 31 1.09938 lm= 1.09938 0.000285385 -1.93908e-17 lp= 1.09938 0.000285385 -0.743899 r- 0.0127878 Found lorentz at 32 0.96265 lm= 0.96265 0.000261231 -2.06465e-17 lp= 0.96265 0.000261231 -0.734405 r- 0.00294143 Found lorentz at 33 0.908621 lm= 0.90862 0.000442961 -1.16468e-17 lp= 0.908621 0.000442968 -0.718275 r- 0.00509979 Found lorentz at 34 1.04288 lm= 1.04288 0.000318069 -1.67546e-17 lp= 1.04288 0.000318069 -0.730008 r- 0.0145236 Found lorentz at 35 1.50615 lm= 1.50615 0.000345425 -1.60053e-17 lp= 1.50615 0.000345425 -0.743549 r- 0.0154854 Found lorentz at 36 1.41748 lm= 1.41748 0.000980683 -5.05255e-18 lp= 1.41748 0.000980691 -0.703918 r- 0.0464398 Found lorentz at 37 1.81193 lm= 1.81193 0.000394902 -1.38183e-17 lp= 1.81193 0.000394903 -0.738707 r- 0.0178195 Found lorentz at 38 1.95866 lm= 1.95866 0.0002992 -1.90858e-17 lp= 1.95866 0.000299201 -0.755678 r- 0.0131979 Found lorentz at 39 1.88455 lm= 1.88455 0.00130373 -3.69977e-18 lp= 1.88455 0.00130376 -0.694526 r- 0.0625735 Found lorentz at 40 1.91801 lm= 1.918 0.00144812 -3.67421e-18 lp= 1.91801 0.00144815 -0.729441 r- 0.0661765 Found lorentz at 41 2.37132 lm= 2.37131 0.00141126 -4.80873e-18 lp= 2.37132 0.00141126 -0.823797 r- 0.0571042 Found lorentz at 42 2.2419 lm= 2.24189 0.00126201 -4.54715e-18 lp= 2.24189 0.00126201 -0.757534 r- 0.0555317 Q = 8.000000000000798 n0=1.448488797690638e-06 n1=3.189372852768017e-07 n2=3.579272164584924e-07 n3=3.790170385864928e-08 n4=6.017816993140875e-08 n5=2.781975001758733e-07 n6=5.358959697120055e-08 n7=3.201691373513863e-08 n8=3.145607418907531e-07 n9=1.230501498858295e-07 n10=1.488640200595072e-08 n11=2.300033903569831e-08 n12=2.477051590953567e-08 n13=2.559928959736826e-07 n14=0.002601869328410249 n15=0.0004390654384889509 n16=1.574577010535873e-05 n17=1.897431195837641e-07 n18=0.0006762453217431035 n19=9.201705361580934e-05 n20=2.138823446460315e-05 n21=6.956615815164831e-08 n22=2.869757946379004e-05 n23=0.0001323814533382975 n24=5.423096795525583e-05 n25=0.0002814696696070918 n26=7.207780691140458e-08 n27=0.0002789626705611537 n28=2.820014631281936e-06 n29=0.763806619058305 n30=0.0005769331529881239 n31=0.0002770928454959064 n32=0.0001634147270993277 n33=0.0003576070655193829 n34=7.154832104609917e-05 n35=0.0001286292998166632 n36=0.0001918949599604372 n37=4.843561814211879e-05 n38=2.438197499446336e-05 n39=8.858700079286723e-05 n40=5.070091260264148e-05 n41=7.341496034318926e-05 n42=1.944470111520798e-05 n43=0.000490618518943638 n44=0.000216748372608416 n45=0.04097635419762299 n46=0.03883401899029725 n47=0.03566177429277697 n48=0.02049863249851457 n49=0.007977108387590344 n50=0.002437640123931884 n51=0.0009695962871437511 n52=0.0022528134658819 n53=0.002630571813053196 n54=0.07031838086814229 n55=0.0005762033119085276 n56=0.001065822166210241 n57=0.002493822770851178 n58=0.002092620948603077 Q is here equal to 8.000000000000798 15.) nd: 5.229805714122266 Norm of Spectral functions:  0: 1.2232  1: 0.3064  2: 0.5582  3: 0.2556  4: 0.2513  5: 0.2542  6: 2.0896  7: 3.0356  8: 0.2998  9: 0.2111 10: 1.1132 11: 0.2405 12: 0.2189 13: 0.1618 14: 0.9996 15: 1.0009 16: 1.0002 17: 0.9997 18: 1.0008 19: 1.0006 20: 1.0008 21: 1.0002 22: 0.9999 23: 1.0004 24: 1.0003 25: 1.0018 26: 1.0068 27: 1.0003 28: 1.0010 29: 1.0000 30: 1.0017 31: 0.9988 32: 1.0054 33: 0.9962 34: 0.9994 35: 1.0029 36: 1.0077 37: 0.9930 38: 1.0063 39: 0.9996 40: 1.0013 41: 1.0019 42: 0.9990 43: 1.1246 44: 0.7666 45: 1.0320 46: 0.9996 47: 0.9998 48: 0.9998 49: 0.9999 50: 0.9998 51: 1.0017 52: 0.9998 53: 1.0002 54: 1.0016 55: 0.9916 56: 0.8698 57: 1.0408 58: 0.4961  0: 4.0136  1: 1.2162 15.) SelfConsistentStep 15.) Difference between steps: 0.000782 Missing doping : 0 : 0.031328 1 : 0.011947