Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp susc = Susc.out Ed = [-8.53958,-8.83331,0,0] U = 6 T = 0.02 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 31 0 0 v 0 0 0 1 0 1 1 0 0 6 x 1 8 x 2 1 v 1 0 1 6 0 8 11 1 0 17.1675 x 3 8.07915 x 4 0.761607 x 6 0.0708977 x 9 1.91861 x 10 1.54719 x 11 0.00223589 x 14 0.452813 x 15 0.387779 x 3 0.82834 x 4 11 x 5 8.60663 x 6 7 x 7 3.55241 x 8 0.00558912 x 9 3.37521 x 10 3 x 12 9.44759 x 13 0.796446 x 14 6 x 0 2 v 0 1 1 8 011 10 0 1 0.387779 x 3 0.82834 x 4 11 x 5 8.60663 x 6 7 x 7 3.55241 x 8 0.00558912 x 9 3.37521 x 10 3 x 12 9.44759 x 13 0.796446 x 14 0.056946 x 3 0.264169 x 4 0.0251307 x 6 18.8952 x 8 17.9179 x 9 1.33096 x 10 0.452813 x 11 7.10481 x 13 8.40487 x 14 1.54719 x 15 8 x 0 3 v 1.95059 0.0494139 2 9-0.92668114 15 2 2 19.3709 x 16 0.0128298 x 17 0.0997118 x 18 2.13731 x 19 2.95742 x 21 0.986085 x 22 0.0253386 x 23 0.374047 x 24 4.72777 x 25 0.18805 x 26 0.0373286 x 27 0.0837175 x 28 5.43518 x 29 0.00901264 x 30 2.19153 x 16 10.1798 x 17 4.76965 x 18 0.98873 x 19 1.53272 x 20 6.09303 x 21 1.51138 x 22 0.330744 x 23 3.40921 x 24 3.07968 x 25 0.0713073 x 26 3.79434 x 27 0.242163 x 28 33.3554 x 29 0.00558707 x 30 17.1675 x 1 0.387779 x 2 0.387779 x 1 0.056946 x 2 4 v 1.7815 0.218502 2 5-0.47918311 13 2 2 6.06498 x 16 6.24763 x 19 0.213744 x 21 1.60848 x 22 0.501032 x 23 0.455306 x 24 2.08473 x 25 0.0193372 x 26 0.258765 x 27 3.57539 x 29 0.063109 x 30 0.0794266 x 16 2.32585 x 17 0.0414317 x 19 1.39092 x 21 3.41516 x 22 3.12071 x 23 4.03836 x 24 0.00771795 x 25 0.655243 x 26 2.20919 x 27 0.376585 x 28 21.0982 x 29 0.148718 x 30 8.07915 x 1 0.82834 x 2 0.82834 x 1 0.264169 x 2 5 v 1 1 2 11-0.97357513 15 1 1 1.34394 x 16 16.1398 x 17 1.35775 x 18 1.54174 x 20 4.3042 x 21 1.96491 x 22 0.318605 x 24 0.158778 x 25 0.124781 x 26 4.93858 x 27 2.60779 x 28 19.8006 x 29 0.398579 x 30 0.37902 x 16 0.222182 x 17 13.7338 x 18 0.169394 x 19 5.51988 x 20 0.841272 x 21 0.482124 x 22 0.0354632 x 23 0.323297 x 24 0.58175 x 25 3.71401 x 26 0.602088 x 27 1.38445 x 28 41.2693 x 29 7.74188 x 30 11 x 2 11 x 1 6 v 1.04092 0.959085 2 9-0.54891614 15 2 2 0.0609418 x 16 0.392958 x 17 3.33858 x 18 0.256629 x 19 7.43554 x 21 1.16674 x 22 2.36659 x 23 9.75162 x 24 0.503303 x 25 0.474793 x 26 0.381955 x 27 0.771391 x 28 17.2225 x 29 0.50822 x 30 0.0219264 x 16 0.157871 x 17 0.345822 x 18 0.00751365 x 19 6.58261 x 20 0.00156531 x 21 0.0275865 x 22 0.355651 x 23 0.0411584 x 24 0.257731 x 25 6.52298 x 26 0.674161 x 27 12.0144 x 28 33.4062 x 29 2.95104 x 30 0.761607 x 1 8.60663 x 2 8.60663 x 1 0.0251307 x 2 7 v 1 1 2 7 -0.5713 14 1 1 0.391846 x 16 5.25964 x 17 1.09547 x 19 2.52127 x 21 4.37187 x 22 4.03736 x 23 0.0586501 x 24 1.91316 x 25 0.728963 x 26 1.99489 x 27 0.0614472 x 28 11.8598 x 29 0.705594 x 30 0.0214966 x 16 0.0137216 x 17 5.05281 x 18 0.405133 x 19 0.00232091 x 21 0.304359 x 22 0.482784 x 23 0.703822 x 24 0.15727 x 25 5.8599 x 26 1.64921 x 27 0.0209662 x 28 32.2457 x 29 2.08046 x 30 7 x 2 7 x 1 8 v 0.273262 1.72674 2 13-0.92735111 13 1 2 0.0305675 x 16 1.05336 x 17 12.1196 x 18 11.5968 x 20 0.0777743 x 21 0.879463 x 24 4.71121 x 26 0.944106 x 27 7.4828 x 28 22.0872 x 29 13.4648 x 30 0.0151398 x 16 0.146652 x 17 0.00393024 x 18 18.0471 x 20 0.0884832 x 21 0.118091 x 22 0.247621 x 24 0.0143531 x 25 0.124893 x 26 0.17326 x 27 2.2642 x 28 48.8769 x 29 11.4317 x 30 3.55241 x 2 3.55241 x 1 18.8952 x 2 9 v 0.00849858 1.9915 2 9-0.53414314 15 2 2 0.0187052 x 16 0.085268 x 17 1.15552 x 18 0.0344108 x 19 0.569578 x 21 0.465831 x 22 0.447838 x 23 0.515507 x 24 0.0359135 x 25 3.83542 x 26 0.962107 x 27 2.63666 x 28 38.3146 x 29 4.84618 x 30 0.00421435 x 16 0.00337081 x 17 0.0102207 x 18 0.00727624 x 19 3.1329 x 20 0.123183 x 21 0.0354248 x 22 0.183714 x 23 0.168688 x 24 0.00279722 x 25 0.0743599 x 26 0.0612453 x 27 0.598009 x 28 43.8249 x 29 5.84623 x 30 0.0708977 x 1 0.00558912 x 2 0.00558912 x 1 17.9179 x 2 10 v 1.05877 0.941234 2 50.520610 13 2 2 0.123642 x 19 3.15915 x 21 0.400968 x 22 0.0110318 x 23 1.86962 x 24 0.164172 x 25 0.629797 x 26 1.07369 x 27 17.0562 x 29 0.217902 x 30 0.000635551 x 16 0.000859868 x 17 0.00330508 x 19 0.0389432 x 21 0.00547789 x 22 0.0173705 x 23 0.0780091 x 24 0.000125728 x 25 0.652828 x 26 0.280657 x 27 5.2334 x 28 24.9155 x 29 4.06667 x 30 1.91861 x 1 3.37521 x 2 3.37521 x 1 1.33096 x 2 11 v 1.54719 0.452813 2 11.02701 3 4 1 1 0.749621 x 22 2.19632 x 25 1.50687 x 29 0.403313 x 24 0.693594 x 27 5.87446 x 29 0.575816 x 30 1.54719 x 1 0.452813 x 2 12 v 1 1 2 30.909776 8 8 1 1 0.438004 x 19 0.057744 x 22 0.0559606 x 23 0.0350893 x 24 1.83788 x 25 3.12003 x 27 7.9762 x 29 1.47908 x 30 0.0255346 x 21 0.144377 x 22 0.000636073 x 24 0.00785443 x 25 0.872346 x 26 0.00882267 x 27 19.9144 x 29 0.0260311 x 30 3 x 2 3 x 1 13 v 0.726738 1.27326 2 130.74680611 12 1 2 0.00365766 x 16 0.000859135 x 17 0.00211581 x 18 0.0329922 x 20 0.138529 x 21 0.00443554 x 24 0.0347021 x 26 0.0212794 x 27 0.0868017 x 28 59.6702 x 29 8.55679 x 30 0.00104348 x 16 0.00499031 x 17 0.0104524 x 18 0.0132167 x 20 0.00886487 x 21 0.01577 x 24 0.0056703 x 25 0.02562 x 26 0.0446497 x 27 0.130901 x 28 50.6731 x 29 36.5133 x 30 9.44759 x 2 9.44759 x 1 7.10481 x 2 14 v 0.159736 1.84026 2 50.78557710 12 2 2 0.0435756 x 19 0.00183733 x 21 0.165629 x 22 0.0282204 x 23 0.257199 x 24 0.255322 x 25 0.569731 x 26 0.0504826 x 27 25.7936 x 29 2.03575 x 30 3.00141e-05 x 17 0.000539168 x 19 0.00683998 x 21 0.0180203 x 22 0.000194078 x 23 0.0505599 x 24 0.00537888 x 25 0.109742 x 26 0.0254596 x 27 0.00434886 x 28 24.5386 x 29 6.03893 x 30 0.00223589 x 1 0.796446 x 2 0.796446 x 1 8.40487 x 2 15 v 0.452813 1.54719 2 13.30277 3 4 1 1 9.25085e-05 x 22 0.00229738 x 25 5.5448 x 29 1.90087e-05 x 24 0.000107516 x 27 2.16407 x 29 4.28862 x 30 0.452813 x 1 1.54719 x 2 16 v 2.72856 0.271445 3 10-2.53615 0 0 8 9 19.3709 x 3 6.06498 x 4 1.34394 x 5 0.0609418 x 6 0.391846 x 7 0.0305675 x 8 0.0187052 x 9 0.00365766 x 13 2.19153 x 3 0.0794266 x 4 0.37902 x 5 0.0219264 x 6 0.0214966 x 7 0.0151398 x 8 0.00421435 x 9 0.000635551 x 10 0.00104348 x 13 17 v 1.91206 1.08794 3 12-2.61517 0 0 7 10 0.0128298 x 3 16.1398 x 5 0.392958 x 6 5.25964 x 7 1.05336 x 8 0.085268 x 9 0.000859135 x 13 10.1798 x 3 2.32585 x 4 0.222182 x 5 0.157871 x 6 0.0137216 x 7 0.146652 x 8 0.00337081 x 9 0.000859868 x 10 0.00499031 x 13 3.00141e-05 x 14 18 v 1.29095 1.70905 3 14-2.59881 0 0 6 7 0.0997118 x 3 1.35775 x 5 3.33858 x 6 12.1196 x 8 1.15552 x 9 0.00211581 x 13 4.76965 x 3 13.7338 x 5 0.345822 x 6 5.05281 x 7 0.00393024 x 8 0.0102207 x 9 0.0104524 x 13 19 v 2.59417 0.405831 3 4-1.50303 0 0 8 8 2.13731 x 3 6.24763 x 4 0.256629 x 6 1.09547 x 7 0.0344108 x 9 0.123642 x 10 0.438004 x 12 0.0435756 x 14 0.98873 x 3 0.0414317 x 4 0.169394 x 5 0.00751365 x 6 0.405133 x 7 0.00727624 x 9 0.00330508 x 10 0.000539168 x 14 20 v 0.82322 2.17678 3 16-2.51428 0 0 3 6 1.54174 x 5 11.5968 x 8 0.0329922 x 13 1.53272 x 3 5.51988 x 5 6.58261 x 6 18.0471 x 8 3.1329 x 9 0.0132167 x 13 21 v 2.1379 0.862095 3 10-1.63399 0 0 10 11 2.95742 x 3 0.213744 x 4 4.3042 x 5 7.43554 x 6 2.52127 x 7 0.0777743 x 8 0.569578 x 9 3.15915 x 10 0.138529 x 13 0.00183733 x 14 6.09303 x 3 1.39092 x 4 0.841272 x 5 0.00156531 x 6 0.00232091 x 7 0.0884832 x 8 0.123183 x 9 0.0389432 x 10 0.0255346 x 12 0.00886487 x 13 0.00683998 x 14 22 v 1.98966 1.01034 3 6-1.59996 0 0 11 10 0.986085 x 3 1.60848 x 4 1.96491 x 5 1.16674 x 6 4.37187 x 7 0.465831 x 9 0.400968 x 10 0.749621 x 11 0.057744 x 12 0.165629 x 14 9.25085e-05 x 15 1.51138 x 3 3.41516 x 4 0.482124 x 5 0.0275865 x 6 0.304359 x 7 0.118091 x 8 0.0354248 x 9 0.00547789 x 10 0.144377 x 12 0.0180203 x 14 23 v 1.86834 1.13166 3 4-1.5552 0 0 8 8 0.0253386 x 3 0.501032 x 4 2.36659 x 6 4.03736 x 7 0.447838 x 9 0.0110318 x 10 0.0559606 x 12 0.0282204 x 14 0.330744 x 3 3.12071 x 4 0.0354632 x 5 0.355651 x 6 0.482784 x 7 0.183714 x 9 0.0173705 x 10 0.000194078 x 14 24 v 1.81494 1.18506 3 8-1.55592 0 0 11 13 0.374047 x 3 0.455306 x 4 0.318605 x 5 9.75162 x 6 0.0586501 x 7 0.879463 x 8 0.515507 x 9 1.86962 x 10 0.0350893 x 12 0.00443554 x 13 0.257199 x 14 3.40921 x 3 4.03836 x 4 0.323297 x 5 0.0411584 x 6 0.703822 x 7 0.247621 x 8 0.168688 x 9 0.0780091 x 10 0.403313 x 11 0.000636073 x 12 0.01577 x 13 0.0505599 x 14 1.90087e-05 x 15 25 v 2.31328 0.686723 3 6-1.08734 0 0 11 11 4.72777 x 3 2.08473 x 4 0.158778 x 5 0.503303 x 6 1.91316 x 7 0.0359135 x 9 0.164172 x 10 2.19632 x 11 1.83788 x 12 0.255322 x 14 0.00229738 x 15 3.07968 x 3 0.00771795 x 4 0.58175 x 5 0.257731 x 6 0.15727 x 7 0.0143531 x 8 0.00279722 x 9 0.000125728 x 10 0.00785443 x 12 0.0056703 x 13 0.00537888 x 14 26 v 1.13168 1.86832 3 10-1.67619 0 0 10 11 0.18805 x 3 0.0193372 x 4 0.124781 x 5 0.474793 x 6 0.728963 x 7 4.71121 x 8 3.83542 x 9 0.629797 x 10 0.0347021 x 13 0.569731 x 14 0.0713073 x 3 0.655243 x 4 3.71401 x 5 6.52298 x 6 5.8599 x 7 0.124893 x 8 0.0743599 x 9 0.652828 x 10 0.872346 x 12 0.02562 x 13 0.109742 x 14 27 v 1.7229 1.2771 3 8-1.29659 0 0 11 13 0.0373286 x 3 0.258765 x 4 4.93858 x 5 0.381955 x 6 1.99489 x 7 0.944106 x 8 0.962107 x 9 1.07369 x 10 3.12003 x 12 0.0212794 x 13 0.0504826 x 14 3.79434 x 3 2.20919 x 4 0.602088 x 5 0.674161 x 6 1.64921 x 7 0.17326 x 8 0.0612453 x 9 0.280657 x 10 0.693594 x 11 0.00882267 x 12 0.0446497 x 13 0.0254596 x 14 0.000107516 x 15 28 v 1.14422 1.85578 3 12-1.58917 0 0 7 10 0.0837175 x 3 2.60779 x 5 0.771391 x 6 0.0614472 x 7 7.4828 x 8 2.63666 x 9 0.0868017 x 13 0.242163 x 3 0.376585 x 4 1.38445 x 5 12.0144 x 6 0.0209662 x 7 2.2642 x 8 0.598009 x 9 5.2334 x 10 0.130901 x 13 0.00434886 x 14 29 v 1.14487 1.85513 3 206-0.332504 0 0 13 13 5.43518 x 3 3.57539 x 4 19.8006 x 5 17.2225 x 6 11.8598 x 7 22.0872 x 8 38.3146 x 9 17.0562 x 10 1.50687 x 11 7.9762 x 12 59.6702 x 13 25.7936 x 14 5.5448 x 15 33.3554 x 3 21.0982 x 4 41.2693 x 5 33.4062 x 6 32.2457 x 7 48.8769 x 8 43.8249 x 9 24.9155 x 10 5.87446 x 11 19.9144 x 12 50.6731 x 13 24.5386 x 14 2.16407 x 15 30 v 0.849605 2.1504 3 380.471577 0 0 11 13 0.00901264 x 3 0.063109 x 4 0.398579 x 5 0.50822 x 6 0.705594 x 7 13.4648 x 8 4.84618 x 9 0.217902 x 10 1.47908 x 12 8.55679 x 13 2.03575 x 14 0.00558707 x 3 0.148718 x 4 7.74188 x 5 2.95104 x 6 2.08046 x 7 11.4317 x 8 5.84623 x 9 4.06667 x 10 0.575816 x 11 0.0260311 x 12 36.5133 x 13 6.03893 x 14 4.28862 x 15 Ac.inp: Number of entries: 300 Ac.inp: Number of columns: 3 Ac.inp: Peak-position 0 Premaknil na 0 ************* Parameters **************** U = 6 Ed0 = -8.53958 Ed1 = -8.83331 T = 0.02 N0 = 6 N1 = 8 valence state0 = 0 0 with Energy0 = 0 valence state1 = 1 0 with Energy1 = -8.53958 valence state2 = 0 1 with Energy2 = -8.83331 valence state3 = 1.950590.0494139 with Energy3 = -12.0204 valence state4 = 1.78150.218502 with Energy4 = -11.6225 valence state5 = 1 1 with Energy5 = -12.3465 valence state6 = 1.040920.959085 with Energy6 = -11.9098 valence state7 = 1 1 with Energy7 = -11.9429 valence state8 = 0.2732621.72674 with Energy8 = -12.5137 valence state9 = 0.008498581.9915 with Energy9 = -12.1982 valence state10 = 1.058770.941234 with Energy10 = -10.8351 valence state11 = 1.547190.452813 with Energy11 = -10.1852 valence state12 = 1 1 with Energy12 = -10.4631 valence state13 = 0.7267381.27326 with Energy13 = -10.7063 valence state14 = 0.1597361.84026 with Energy14 = -10.8341 valence state15 = 0.4528131.54719 with Energy15 = -8.23087 valence state16 = 2.728560.271445 with Energy16 = -10.2347 valence state17 = 1.912061.08794 with Energy17 = -10.5535 valence state18 = 1.290951.70905 with Energy18 = -10.7195 valence state19 = 2.594170.405831 with Energy19 = -9.24099 valence state20 = 0.823222.17678 with Energy20 = -10.7724 valence state21 = 2.13790.862095 with Energy21 = -9.50591 valence state22 = 1.989661.01034 with Energy22 = -9.51547 valence state23 = 1.868341.13166 with Energy23 = -9.50634 valence state24 = 1.814941.18506 with Energy24 = -9.52275 valence state25 = 2.313280.686723 with Energy25 = -8.90782 valence state26 = 1.131681.86832 with Energy26 = -9.84371 valence state27 = 1.72291.2771 with Energy27 = -9.29045 valence state28 = 1.144221.85578 with Energy28 = -9.753 valence state29 = 1.144871.85513 with Energy29 = -8.49615 valence state30 = 0.8496052.1504 with Energy30 = -7.77884 ***************************************** Sigma.000: Number of entries: 447 Sigma.000: Number of columns: 63 Sigma.000: Peak-position 0 1.) DeterminSpectralFunctions ; lambda = -14.26517818572353 -1.75146154556106 Found lorentz at 3 0.383623 lm= 0.383623 1.31458e-07 -4.0252e-09 lp= 0.383623 1.31458e-07 -0.806438 r- 6.83232e-06 Found lorentz at 4 0.753676 lm= 0.753676 1.01386e-06 -6.29201e-15 lp= 0.753676 1.01386e-06 -0.798701 r- 1.05187e-05 Found lorentz at 5 0.130184 lm= 0.130184 3.91409e-08 -0.00124177 lp= 0.130184 3.91409e-08 -0.818675 r- 5.99292e-06 Found lorentz at 6 0.516573 lm= 0.516573 4.19784e-07 -5.12382e-12 lp= 0.516573 4.19784e-07 -0.807393 r- 4.95935e-06 Found lorentz at 7 0.50434 lm= 0.50434 3.86465e-07 -1.20342e-11 lp= 0.50434 3.86465e-07 -0.813267 r- 1.56135e-05 Found lorentz at 8 0.00975343 lm= 0.00975343 8.48053e-09 -0.507327 lp= 0.00975343 8.48053e-09 -0.826166 r- 1.03298e-05 Found lorentz at 9 0.363727 lm= 0.363727 2.36969e-07 -1.16341e-08 lp= 0.363727 2.36969e-07 -0.83219 r- 1.26838e-05 Found lorentz at 10 1.46048 lm= 1.46048 0.000565963 -1.07876e-17 lp= 1.46048 0.000565964 -0.78137 r- 0.0241441 Found lorentz at 11 1.967 lm= 1.967 0.000843649 -6.61471e-18 lp= 1.967 0.00084365 -0.747027 r- 0.0376448 Found lorentz at 12 1.76931 lm= 1.76931 0.000768716 -7.6238e-18 lp= 1.76931 0.000768716 -0.765541 r- 0.0334716 Found lorentz at 13 1.63728 lm= 1.63728 0.000720756 -8.55828e-18 lp= 1.63728 0.000720757 -0.785394 r- 0.03059 Found lorentz at 14 1.51207 lm= 1.51207 0.000682819 -9.07888e-18 lp= 1.51207 0.000682819 -0.787352 r- 0.0289078 Q = 8.000000000000179 n0=8.893896681608531e-06 n1=0.001385504605159956 n2=0.009667046804289158 n3=0.0001957845992318055 n4=9.553418897680046e-05 n5=0.002368018721164048 n6=0.0004720514906206647 n7=0.0002988129650478331 n8=0.8257258805290931 n9=0.0006331021788444774 n10=0.0001647707083604902 n11=1.851939922083289e-05 n12=8.639368705490553e-05 n13=0.0004771766054323211 n14=0.0002223650048518301 n15=2.532522768136478e-05 n16=6.676512568386516e-05 n17=0.001701646486723309 n18=0.01737735323249711 n19=1.929955053179448e-06 n20=0.04276534555361522 n21=0.0001932512140792546 n22=0.0001326303355564149 n23=2.534979385855061e-06 n24=0.001189704674548829 n25=1.709572887760148e-05 n26=0.005513870793380476 n27=0.001130765444468317 n28=0.01083212974366287 n29=0.05924729430810306 n30=0.01798250181265342 Q is here equal to 8.000000000000179 1.) nd: 2.147084480185477 Norm of Spectral functions:  0: 0.9902  1: 0.9971  2: 1.0013  3: 0.9994  4: 0.9972  5: 0.9996  6: 0.9972  7: 0.9995  8: 0.9996  9: 0.9987 10: 0.9974 11: 0.9964 12: 0.9985 13: 0.9994 14: 0.9970 15: 1.0047 16: 1.0001 17: 0.9999 18: 1.0003 19: 1.0001 20: 1.0004 21: 1.0005 22: 1.0006 23: 0.9999 24: 1.0004 25: 1.0005 26: 1.0003 27: 1.0003 28: 1.0005 29: 0.9997 30: 1.0016  0: 0.3991  1: 1.7480 1.) SelfConsistentStep 1.) Difference between steps: 0.004994 2.) DeterminSpectralFunctions ; lambda = -14.26674276766777 -1.753026127505308 Found lorentz at 3 0.38346 lm= 0.38346 1.31169e-07 -4.04551e-09 lp= 0.38346 1.31169e-07 -0.80624 r- 6.81895e-06 Found lorentz at 4 0.753504 lm= 0.753504 1.00899e-06 -6.3193e-15 lp= 0.753504 1.00899e-06 -0.798504 r- 1.04707e-05 Found lorentz at 5 0.130119 lm= 0.130119 3.90739e-08 -0.0012453 lp= 0.130119 3.90739e-08 -0.818492 r- 5.984e-06 Found lorentz at 6 0.516471 lm= 0.516471 4.18637e-07 -5.12765e-12 lp= 0.516471 4.18637e-07 -0.807205 r- 4.94695e-06 Found lorentz at 7 0.50426 lm= 0.50426 3.85458e-07 -1.20805e-11 lp= 0.50426 3.85458e-07 -0.813085 r- 1.55763e-05 Found lorentz at 8 0.00974994 lm= 0.00974994 8.47391e-09 -0.507309 lp= 0.00974994 8.47391e-09 -0.825993 r- 1.03239e-05 Found lorentz at 9 0.363798 lm= 0.363798 2.36532e-07 -1.16018e-08 lp= 0.363798 2.36532e-07 -0.832036 r- 1.26628e-05 Found lorentz at 10 1.46029 lm= 1.46029 0.000563946 -1.08209e-17 lp= 1.46029 0.000563947 -0.78118 r- 0.0240639 Found lorentz at 11 1.96668 lm= 1.96668 0.000842597 -6.61958e-18 lp= 1.96668 0.000842597 -0.746836 r- 0.0376074 Found lorentz at 12 1.76908 lm= 1.76908 0.000767547 -7.63181e-18 lp= 1.76908 0.000767547 -0.765361 r- 0.0334285 Found lorentz at 13 1.63716 lm= 1.63716 0.00071944 -8.57042e-18 lp= 1.63716 0.00071944 -0.785233 r- 0.0305404 Found lorentz at 14 1.51197 lm= 1.51197 0.000681289 -9.09548e-18 lp= 1.51197 0.00068129 -0.787188 r- 0.0288491 Q = 8.000000000000085 n0=8.887389109559653e-06 n1=0.001385530577787212 n2=0.009667198146827764 n3=0.000195872909746357 n4=9.554937842963887e-05 n5=0.002373107058571018 n6=0.0004722139994064988 n7=0.0002988488637640296 n8=0.8256972830588181 n9=0.0006330648366061364 n10=0.0001647936143201978 n11=1.852169127340693e-05 n12=8.639912660700144e-05 n13=0.0004771955843743047 n14=0.0002223405607688416 n15=2.532510514264225e-05 n16=6.677746642326712e-05 n17=0.001701922271703816 n18=0.01738021927344716 n19=1.931065441636092e-06 n20=0.04276900852483831 n21=0.0001932842748633379 n22=0.0001326446916065837 n23=2.536629239769297e-06 n24=0.001189924430318425 n25=1.709908392234154e-05 n26=0.00551496018579643 n27=0.001130992943954755 n28=0.0108340208363831 n29=0.05925645565373511 n30=0.01798609076677352 Q is here equal to 8.000000000000085 2.) nd: 2.147107364595613 Norm of Spectral functions:  0: 0.9877  1: 0.9978  2: 1.0011  3: 0.9994  4: 0.9972  5: 0.9996  6: 0.9972  7: 0.9995  8: 0.9996  9: 0.9987 10: 0.9974 11: 0.9963 12: 0.9984 13: 0.9994 14: 0.9969 15: 1.0047 16: 1.0001 17: 0.9999 18: 1.0003 19: 1.0001 20: 1.0004 21: 1.0005 22: 1.0006 23: 0.9999 24: 1.0004 25: 1.0005 26: 1.0003 27: 1.0003 28: 1.0005 29: 0.9997 30: 1.0016  0: 0.3991  1: 1.7480 2.) SelfConsistentStep 2.) Difference between steps: 0.002451 3.) DeterminSpectralFunctions ; lambda = -14.26755929210245 -1.753842651939987 Found lorentz at 3 0.383364 lm= 0.383364 1.31007e-07 -4.05761e-09 lp= 0.383364 1.31007e-07 -0.806142 r- 6.81138e-06 Found lorentz at 4 0.753404 lm= 0.753404 1.0063e-06 -6.33462e-15 lp= 0.753404 1.0063e-06 -0.798407 r- 1.04441e-05 Found lorentz at 5 0.13008 lm= 0.13008 3.90364e-08 -0.00124742 lp= 0.13008 3.90364e-08 -0.818402 r- 5.97891e-06 Found lorentz at 6 0.516414 lm= 0.516414 4.18041e-07 -5.12984e-12 lp= 0.516414 4.18041e-07 -0.807113 r- 4.94047e-06 Found lorentz at 7 0.504214 lm= 0.504214 3.84934e-07 -1.21076e-11 lp= 0.504214 3.84934e-07 -0.812997 r- 1.55569e-05 Found lorentz at 8 0.00974839 lm= 0.00974839 8.4702e-09 -0.507297 lp= 0.00974839 8.4702e-09 -0.825908 r- 1.03204e-05 Found lorentz at 9 0.363835 lm= 0.363835 2.36311e-07 -1.15848e-08 lp= 0.363835 2.36311e-07 -0.83196 r- 1.26521e-05 Found lorentz at 10 1.46019 lm= 1.46019 0.000563003 -1.08365e-17 lp= 1.46019 0.000563004 -0.781087 r- 0.0240265 Found lorentz at 11 1.96651 lm= 1.96651 0.000842009 -6.62252e-18 lp= 1.96651 0.000842009 -0.746741 r- 0.0375859 Found lorentz at 12 1.76896 lm= 1.76896 0.000766882 -7.63667e-18 lp= 1.76896 0.000766882 -0.765273 r- 0.0334034 Found lorentz at 13 1.6371 lm= 1.6371 0.000718719 -8.57728e-18 lp= 1.6371 0.000718719 -0.785153 r- 0.0305129 Found lorentz at 14 1.51192 lm= 1.51192 0.000680491 -9.10431e-18 lp= 1.51192 0.000680491 -0.787109 r- 0.0288182 Q = 8.000000000000238 n0=8.883959731837569e-06 n1=0.001385548798808898 n2=0.009667225145103122 n3=0.0001959470523758575 n4=9.556852459029228e-05 n5=0.00237622855262999 n6=0.0004723605341063343 n7=0.0002989022936379465 n8=0.825677326844384 n9=0.0006331089650137658 n10=0.0001648236178230769 n11=1.852480989054569e-05 n12=8.641046911552679e-05 n13=0.0004772533768012208 n14=0.0002223467380147906 n15=2.532710606879112e-05 n16=6.679288216525472e-05 n17=0.001702182553828434 n18=0.0173823089310923 n19=1.932399381069123e-06 n20=0.04277200328806281 n21=0.0001933230500962425 n22=0.0001326627877060701 n23=2.537988242970914e-06 n24=0.001190074359716487 n25=1.710352744378314e-05 n26=0.005515704798232625 n27=0.001131159710408038 n28=0.01083531871897491 n29=0.0592626973150328 n30=0.0179884109015201 Q is here equal to 8.000000000000238 3.) nd: 2.147123671348528 Norm of Spectral functions:  0: 0.9861  1: 0.9980  2: 1.0011  3: 0.9994  4: 0.9972  5: 0.9996  6: 0.9972  7: 0.9995  8: 0.9996  9: 0.9987 10: 0.9973 11: 0.9962 12: 0.9984 13: 0.9993 14: 0.9969 15: 1.0046 16: 1.0001 17: 0.9999 18: 1.0003 19: 1.0001 20: 1.0004 21: 1.0004 22: 1.0006 23: 0.9999 24: 1.0004 25: 1.0005 26: 1.0003 27: 1.0003 28: 1.0004 29: 0.9997 30: 1.0016  0: 0.3991  1: 1.7480 3.) SelfConsistentStep 3.) Difference between steps: 0.001201 4.) DeterminSpectralFunctions ; lambda = -14.26798485598225 -1.754268215819783 Found lorentz at 3 0.383311 lm= 0.383311 1.30928e-07 -4.06428e-09 lp= 0.383311 1.30928e-07 -0.806096 r- 6.80761e-06 Found lorentz at 4 0.753349 lm= 0.753349 1.00483e-06 -6.34314e-15 lp= 0.753349 1.00483e-06 -0.79836 r- 1.04294e-05 Found lorentz at 5 0.130059 lm= 0.130059 3.90168e-08 -0.00124859 lp= 0.130059 3.90168e-08 -0.81836 r- 5.97621e-06 Found lorentz at 6 0.516385 lm= 0.516385 4.17735e-07 -5.131e-12 lp= 0.516385 4.17735e-07 -0.80707 r- 4.93712e-06 Found lorentz at 7 0.504189 lm= 0.504189 3.84662e-07 -1.21224e-11 lp= 0.504189 3.84662e-07 -0.812954 r- 1.55467e-05 Found lorentz at 8 0.00974774 lm= 0.00974774 8.46804e-09 -0.507289 lp= 0.00974774 8.46804e-09 -0.825868 r- 1.03183e-05 Found lorentz at 9 0.363855 lm= 0.363855 2.36192e-07 -1.1576e-08 lp= 0.363855 2.36192e-07 -0.831925 r- 1.26463e-05 Found lorentz at 10 1.46013 lm= 1.46013 0.000562571 -1.08436e-17 lp= 1.46013 0.000562571 -0.781044 r- 0.0240094 Found lorentz at 11 1.96643 lm= 1.96643 0.000841677 -6.62433e-18 lp= 1.96643 0.000841677 -0.746696 r- 0.0375734 Found lorentz at 12 1.76891 lm= 1.7689 0.000766497 -7.63967e-18 lp= 1.7689 0.000766497 -0.765231 r- 0.0333885 Found lorentz at 13 1.63707 lm= 1.63707 0.000718316 -8.58126e-18 lp= 1.63707 0.000718316 -0.785115 r- 0.0304973 Found lorentz at 14 1.5119 lm= 1.5119 0.000680066 -9.10913e-18 lp= 1.5119 0.000680066 -0.787071 r- 0.0288015 Q = 7.999999999999845 n0=8.882120774638839e-06 n1=0.001385559621345769 n2=0.009667191040977746 n3=0.0001960045992614888 n4=9.558598806919789e-05 n5=0.002378003268478071 n6=0.0004724778912514488 n7=0.0002989531424591209 n8=0.8256643436885756 n9=0.0006331741644066654 n10=0.0001648511824191981 n11=1.852771156557156e-05 n12=8.642198494545867e-05 n13=0.0004773150280923254 n14=0.0002223624489626183 n15=2.532951077651687e-05 n16=6.680693665033642e-05 n17=0.001702390068381332 n18=0.01738372228448413 n19=1.933676748886943e-06 n20=0.04277412272439822 n21=0.0001933573888468145 n22=0.0001326790850096269 n23=2.539150365445796e-06 n24=0.001190171495051373 n25=1.710772741742077e-05 n26=0.00551618794501737 n27=0.001131274532092947 n28=0.01083615947078916 n29=0.05926671329386345 n30=0.01798985082852225 Q is here equal to 7.999999999999845 4.) nd: 2.147134501703766 Norm of Spectral functions:  0: 0.9852  1: 0.9979  2: 1.0011  3: 0.9994  4: 0.9972  5: 0.9996  6: 0.9971  7: 0.9995  8: 0.9996  9: 0.9987 10: 0.9973 11: 0.9962 12: 0.9984 13: 0.9993 14: 0.9969 15: 1.0046 16: 1.0001 17: 0.9998 18: 1.0003 19: 1.0001 20: 1.0004 21: 1.0004 22: 1.0006 23: 0.9999 24: 1.0004 25: 1.0005 26: 1.0003 27: 1.0003 28: 1.0004 29: 0.9997 30: 1.0016  0: 0.3991  1: 1.7480 4.) SelfConsistentStep 4.) Difference between steps: 0.0006111 Missing doping : 0 : -0.0206215 1 : -0.198144