Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp susc = Susc.out Ed = [-8.5286,-8.82222,0,0] 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 = -8.5286 Ed1 = -8.82222 T = 0.02 N0 = 6 N1 = 8 valence state0 = 0 0 with Energy0 = 0 valence state1 = 1 0 with Energy1 = -8.5286 valence state2 = 0 1 with Energy2 = -8.82222 valence state3 = 1.950590.0494139 with Energy3 = -11.9984 valence state4 = 1.78150.218502 with Energy4 = -11.6006 valence state5 = 1 1 with Energy5 = -12.3244 valence state6 = 1.040920.959085 with Energy6 = -11.8878 valence state7 = 1 1 with Energy7 = -11.9208 valence state8 = 0.2732621.72674 with Energy8 = -12.4916 valence state9 = 0.008498581.9915 with Energy9 = -12.1761 valence state10 = 1.058770.941234 with Energy10 = -10.813 valence state11 = 1.547190.452813 with Energy11 = -10.1632 valence state12 = 1 1 with Energy12 = -10.441 valence state13 = 0.7267381.27326 with Energy13 = -10.6842 valence state14 = 0.1597361.84026 with Energy14 = -10.8119 valence state15 = 0.4528131.54719 with Energy15 = -8.20874 valence state16 = 2.728560.271445 with Energy16 = -10.2017 valence state17 = 1.912061.08794 with Energy17 = -10.5204 valence state18 = 1.290951.70905 with Energy18 = -10.6864 valence state19 = 2.594170.405831 with Energy19 = -9.20801 valence state20 = 0.823222.17678 with Energy20 = -10.7392 valence state21 = 2.13790.862095 with Energy21 = -9.47288 valence state22 = 1.989661.01034 with Energy22 = -9.48242 valence state23 = 1.868341.13166 with Energy23 = -9.47328 valence state24 = 1.814941.18506 with Energy24 = -9.48968 valence state25 = 2.313280.686723 with Energy25 = -8.87481 valence state26 = 1.131681.86832 with Energy26 = -9.81057 valence state27 = 1.72291.2771 with Energy27 = -9.25738 valence state28 = 1.144221.85578 with Energy28 = -9.71987 valence state29 = 1.144871.85513 with Energy29 = -8.46301 valence state30 = 0.8496052.1504 with Energy30 = -7.74567 ***************************************** Sigma.000: Number of entries: 447 Sigma.000: Number of columns: 1 Sigma.000: Peak-position 0 WARRNING: Not enough columns is input self-energy for pseudoparticles.... Creating default! 1.) DeterminSpectralFunctions ; lambda = -15.83670382431287 -3.345131499679985 Found lorentz at 3 1.2026 lm= 1.2026 2.29418e-16 -1.99711e-05 lp= 1.2026 2.29418e-16 -0.676884 r- 1.12977e-14 Found lorentz at 4 1.5656 lm= 1.5656 6.18119e-13 -7.32314e-09 lp= 1.5656 6.18119e-13 -0.672798 r- 3.06243e-11 Found lorentz at 5 0.995169 lm= 0.995169 2.65766e-20 -0.18168 lp= 0.995169 2.65766e-20 -0.69487 r- 2.16829e-18 Found lorentz at 6 1.35638 lm= 1.35638 1.63325e-12 -2.86794e-09 lp= 1.35638 1.63325e-12 -0.684403 r- 7.95464e-11 Found lorentz at 7 1.35939 lm= 1.35939 1.22445e-13 -3.89637e-08 lp= 1.35939 1.22445e-13 -0.690716 r- 5.90906e-12 Found lorentz at 8 0.905404 lm= 0.905404 1.564e-20 -0.317978 lp= 0.905404 1.564e-20 -0.705208 r- 1.83396e-19 Found lorentz at 9 1.30939 lm= 1.30939 9.41887e-14 -5.5946e-08 lp= 1.30939 9.41887e-14 -0.725912 r- 4.32507e-12 Found lorentz at 10 2.24375 lm= 2.24375 1.47231e-07 -2.89709e-14 lp= 2.24375 1.47231e-07 -0.653102 r- 7.51446e-06 Found lorentz at 13 2.47262 lm= 2.47262 6.04933e-06 -7.43575e-16 lp= 2.47262 6.04933e-06 -0.670681 r- 0.000300656 Found lorentz at 14 2.3447 lm= 2.3447 5.204e-09 -8.69758e-13 lp= 2.3447 5.204e-09 -0.672772 r- 2.57839e-07 Q = 8.000000000000076 n0=3.627731413332716e-83 n1=0.001846422592368609 n2=0.01276667910093228 n3=2.246745155704678e-05 n4=4.57695950209317e-09 n5=0.2498097444664184 n6=3.226433247625961e-09 n7=3.409321549503009e-08 n8=0.5167140987904645 n9=6.293924920484921e-08 n10=1.810654552539035e-14 n11=9.564287863265668e-68 n12=5.893972203886347e-60 n13=1.197888947690093e-15 n14=5.435975159282314e-13 n15=6.179806448573544e-73 n16=7.791754500368894e-05 n17=0.002184614770918682 n18=0.02286456998475481 n19=5.644571228128861e-08 n20=0.05619537890483805 n21=0.000243146151250092 n22=0.0001716129366031405 n23=1.259061463681669e-08 n24=0.00164682280688434 n25=1.869793579749378e-05 n26=0.007554973273664525 n27=0.001563094305876003 n28=0.01491354248015125 n29=0.08500629489148401 n30=0.02639974773828583 Q is here equal to 8.000000000000076 1.) nd: 2.204227381068538 Norm of Spectral functions:  0: 0.1023  1: 0.5882  2: 0.7380  3: 0.9353  4: 1.0034  5: 0.9994  6: 1.0241  7: 0.9671  8: 0.9890  9: 1.0877 10: 1.4261 11: 0.1654 12: 0.1453 13: 1.2966 14: 0.8138 15: 0.7258 16: 0.9997 17: 1.0003 18: 1.0004 19: 0.9994 20: 1.0003 21: 1.0009 22: 1.0006 23: 1.0002 24: 1.0008 25: 1.0037 26: 1.0002 27: 1.0040 28: 1.0004 29: 1.0093 30: 0.9025  0: 0.6250  1: 1.5792 1.) SelfConsistentStep 1.) Difference between steps: 1.279 2.) DeterminSpectralFunctions ; lambda = -14.35261303740768 -1.861040712774791 Found lorentz at 3 0.365162 lm= 0.365162 2.22463e-08 -1.03511e-08 lp= 0.365162 2.22463e-08 -0.781476 r- 1.26801e-06 Found lorentz at 4 0.736339 lm= 0.736339 1.33552e-07 -4.55962e-14 lp= 0.736339 1.33552e-07 -0.780349 r- 1.42069e-06 Found lorentz at 5 0.122279 lm= 0.122279 7.74027e-09 -0.00178636 lp= 0.122279 7.74027e-09 -0.795342 r- 1.29644e-06 Found lorentz at 6 0.504157 lm= 0.504157 7.11034e-08 -1.17518e-11 lp= 0.504157 7.11034e-08 -0.786854 r- 2.96907e-06 Found lorentz at 7 0.495118 lm= 0.495118 6.57602e-08 -1.72012e-11 lp= 0.495118 6.57602e-08 -0.790651 r- 2.73277e-06 Found lorentz at 8 0.0118068 lm= 0.0118068 2.46051e-09 -0.445706 lp= 0.0118068 2.46051e-09 -0.804243 r- 2.49727e-06 Found lorentz at 9 0.376408 lm= 0.376408 5.2999e-08 -6.10945e-09 lp= 0.376408 5.2999e-08 -0.815588 r- 2.89454e-06 Found lorentz at 10 1.44663 lm= 1.44663 3.21971e-05 -1.80765e-16 lp= 1.44663 3.21971e-05 -0.762896 r- 0.00140679 Found lorentz at 11 1.942 lm= 1.942 0.00017906 -3.00539e-17 lp= 1.942 0.00017906 -0.733583 r- 0.0081363 Found lorentz at 12 1.75373 lm= 1.75373 0.000127758 -4.40124e-17 lp= 1.75373 0.000127758 -0.749863 r- 0.00567917 Found lorentz at 13 1.64834 lm= 1.64834 9.50127e-05 -6.30661e-17 lp= 1.64834 9.50127e-05 -0.774085 r- 0.0040914 Found lorentz at 14 1.51346 lm= 1.51346 6.15204e-05 -9.72685e-17 lp= 1.51346 6.15204e-05 -0.773563 r- 0.00265095 Q = 7.999999999999928 n0=4.536181222047136e-06 n1=0.002934974251735687 n2=0.0155895834994169 n3=0.0001020904541970069 n4=5.017975308349837e-05 n5=0.002795977795314116 n6=0.0002444638322668671 n7=0.0001547456355727969 n8=0.7249472105305761 n9=0.0003266263522048214 n10=8.667611504770638e-05 n11=9.816771953435267e-06 n12=4.54039195424711e-05 n13=0.0002514381992308694 n14=0.0001160083235426573 n15=1.341503647933923e-05 n16=0.0004749438006455146 n17=0.006471801097601555 n18=0.02909135599900474 n19=2.925038425098581e-05 n20=0.06390086811604254 n21=0.001207295991578559 n22=0.0006328032525165137 n23=6.55446780650813e-06 n24=0.001830692834826601 n25=0.0001362864433669228 n26=0.008730590528475734 n27=0.002578307004752903 n28=0.01644312667077341 n29=0.09391546913542298 n30=0.02687750762154812 Q is here equal to 7.999999999999928 2.) nd: 2.233793223235017 Norm of Spectral functions:  0: 0.6678  1: 0.9709  2: 1.0338  3: 0.9997  4: 1.0029  5: 0.9999  6: 1.0002  7: 0.9998  8: 1.0000  9: 1.0005 10: 1.0015 11: 1.0003 12: 0.9993 13: 1.0012 14: 0.9996 15: 1.0026 16: 0.9991 17: 0.9999 18: 1.0011 19: 1.0003 20: 1.0016 21: 0.9998 22: 0.9997 23: 0.9999 24: 0.9995 25: 1.0000 26: 0.9995 27: 1.0003 28: 0.9992 29: 0.9996 30: 1.0010  0: 0.4798  1: 1.7540 2.) SelfConsistentStep 2.) Difference between steps: 0.6757 3.) DeterminSpectralFunctions ; lambda = -14.29853787480886 -1.806965550175972 Found lorentz at 3 0.374167 lm= 0.374167 4.67016e-08 -6.8552e-09 lp= 0.374167 4.67016e-08 -0.793627 r- 2.62119e-06 Found lorentz at 4 0.745184 lm= 0.745184 2.78075e-07 -2.2207e-14 lp= 0.745184 2.78075e-07 -0.785826 r- 2.93225e-06 Found lorentz at 5 0.125959 lm= 0.125959 2.17438e-08 -0.00149888 lp= 0.125959 2.17438e-08 -0.806411 r- 3.59194e-06 Found lorentz at 6 0.510253 lm= 0.510253 1.44491e-07 -8.24798e-12 lp= 0.510253 1.44491e-07 -0.79804 r- 5.94897e-06 Found lorentz at 7 0.499737 lm= 0.499737 1.33173e-07 -1.4643e-11 lp= 0.499737 1.33173e-07 -0.801457 r- 5.4596e-06 Found lorentz at 8 0.0108372 lm= 0.0108372 1.05049e-08 -0.473842 lp= 0.0108372 1.05049e-08 -0.814559 r- 1.16883e-05 Found lorentz at 9 0.37099 lm= 0.37099 1.00964e-07 -8.45508e-09 lp= 0.37099 1.00964e-07 -0.823809 r- 5.45909e-06 Found lorentz at 10 1.4548 lm= 1.4548 0.000182794 -3.25747e-17 lp= 1.4548 0.000182794 -0.771651 r- 0.00789622 Found lorentz at 11 1.95669 lm= 1.95669 0.000421107 -1.31367e-17 lp= 1.95669 0.000421107 -0.74377 r- 0.0188726 Found lorentz at 12 1.76344 lm= 1.76344 0.000365048 -1.57972e-17 lp= 1.76344 0.000365048 -0.75939 r- 0.0160237 Found lorentz at 13 1.64619 lm= 1.64619 0.000327332 -1.86592e-17 lp= 1.64619 0.000327332 -0.781522 r- 0.0139613 Found lorentz at 14 1.5149 lm= 1.5149 0.00028702 -2.12985e-17 lp= 1.5149 0.00028702 -0.781863 r- 0.0122366 Q = 7.999999999999972 n0=8.859526732161525e-06 n1=0.002269537368177304 n2=0.01282197914973276 n3=0.0002323744163729416 n4=0.0001095613387699273 n5=0.002757441695243328 n6=0.0004826865736893408 n7=0.0003163103072326637 n8=0.7713079321144093 n9=0.0006356333424936593 n10=0.0001693914883420828 n11=1.985058549258728e-05 n12=8.910854338037267e-05 n13=0.0004818977360511778 n14=0.0002224057087332118 n15=2.513491171364291e-05 n16=0.0003130530006546203 n17=0.004542543426507933 n18=0.02371956362996547 n19=1.833900945244151e-05 n20=0.0536621447243495 n21=0.000803231466415298 n22=0.0004317444242800185 n23=4.537903095310643e-06 n24=0.001523217554282491 n25=8.883058608887172e-05 n26=0.00721357590141252 n27=0.001960567853152186 n28=0.01373708687983632 n29=0.07750731515522769 n30=0.02252414367871275 Q is here equal to 7.999999999999972 3.) nd: 2.192940659622059 Norm of Spectral functions:  0: 1.3542  1: 0.9835  2: 1.0132  3: 1.0000  4: 0.9969  5: 0.9999  6: 1.0002  7: 0.9998  8: 0.9999  9: 1.0000 10: 0.9984 11: 1.0021 12: 1.0002 13: 1.0007 14: 0.9991 15: 1.0033 16: 0.9995 17: 1.0000 18: 1.0008 19: 1.0002 20: 1.0012 21: 1.0000 22: 1.0000 23: 0.9999 24: 0.9998 25: 1.0002 26: 0.9997 27: 1.0002 28: 0.9996 29: 0.9997 30: 1.0003  0: 0.4430  1: 1.7499 3.) SelfConsistentStep 3.) Difference between steps: 0.4066 4.) DeterminSpectralFunctions ; lambda = -14.27002921772941 -1.778456893096521 Found lorentz at 3 0.378691 lm= 0.378691 6.93239e-08 -5.05962e-09 lp= 0.378691 6.93239e-08 -0.800255 r- 3.85866e-06 Found lorentz at 4 0.749521 lm= 0.749521 4.38844e-07 -1.43014e-14 lp= 0.749521 4.38844e-07 -0.792217 r- 4.59021e-06 Found lorentz at 5 0.127859 lm= 0.127859 2.96989e-08 -0.00136698 lp= 0.127859 2.96989e-08 -0.812128 r- 4.58389e-06 Found lorentz at 6 0.513382 lm= 0.513382 2.12386e-07 -6.41194e-12 lp= 0.513382 2.12386e-07 -0.804101 r- 8.67842e-06 Found lorentz at 7 0.502047 lm= 0.502047 1.95472e-07 -1.33422e-11 lp= 0.502047 1.95472e-07 -0.807291 r- 7.95572e-06 Found lorentz at 8 0.0103324 lm= 0.0103324 1.31151e-08 -0.489298 lp= 0.0103324 1.31151e-08 -0.820156 r- 1.44929e-05 Found lorentz at 9 0.367932 lm= 0.367932 1.37908e-07 -9.79584e-09 lp= 0.367932 1.37908e-07 -0.828162 r- 7.41746e-06 Found lorentz at 10 1.45864 lm= 1.45864 0.000301787 -2.0013e-17 lp= 1.45864 0.000301787 -0.777153 r- 0.0129441 Found lorentz at 11 1.9636 lm= 1.9636 0.000574842 -9.6873e-18 lp= 1.9636 0.000574843 -0.746235 r- 0.0256774 Found lorentz at 12 1.76791 lm= 1.7679 0.000514909 -1.1335e-17 lp= 1.76791 0.000514909 -0.763968 r- 0.0224664 Found lorentz at 13 1.64413 lm= 1.64413 0.000472622 -1.30372e-17 lp= 1.64413 0.000472623 -0.784963 r- 0.0200698 Found lorentz at 14 1.51512 lm= 1.51512 0.000430148 -1.43577e-17 lp= 1.51512 0.000430148 -0.785871 r- 0.0182451 Q = 8.000000000000037 n0=1.030708118271046e-05 n1=0.001890266042863555 n2=0.01134481943329062 n3=0.0002716542950466541 n4=0.0001277104660605646 n5=0.002691106757632797 n6=0.0005607987324124068 n7=0.0003680981193190403 n8=0.796639402066833 n9=0.0007383184933501742 n10=0.0001962685161402602 n11=2.301845828508957e-05 n12=0.0001032664129888837 n13=0.0005577291455584028 n14=0.0002576688100815481 n15=2.901977070936218e-05 n16=0.0002151008863962889 n17=0.003383272069948455 n18=0.02076563400404211 n19=1.198746647398248e-05 n20=0.04824043100624426 n21=0.0005587889929244646 n22=0.0003109210674669803 n23=3.854473375261983e-06 n24=0.001360345598995274 n25=6.039980594375013e-05 n26=0.006397556190656691 n27=0.00160433253275384 n28=0.01230370862877312 n29=0.06872565563679936 n30=0.02024855903745106 Q is here equal to 8.000000000000037 4.) nd: 2.170934847759725 Norm of Spectral functions:  0: 1.0420  1: 1.0092  2: 0.9851  3: 1.0001  4: 0.9970  5: 0.9996  6: 1.0002  7: 0.9997  8: 0.9998  9: 0.9997 10: 0.9988 11: 0.9982 12: 1.0003 13: 1.0004 14: 0.9988 15: 1.0040 16: 0.9997 17: 0.9999 18: 1.0006 19: 1.0001 20: 1.0009 21: 1.0002 22: 1.0003 23: 0.9999 24: 1.0000 25: 1.0003 26: 0.9999 27: 1.0002 28: 0.9999 29: 0.9997 30: 1.0004  0: 0.4228  1: 1.7481 4.) SelfConsistentStep 4.) Difference between steps: 0.2469 5.) DeterminSpectralFunctions ; lambda = -14.25486878950954 -1.763296464876658 Found lorentz at 3 0.38042 lm= 0.38042 8.74582e-08 -4.42295e-09 lp= 0.38042 8.74582e-08 -0.802749 r- 4.56638e-06 Found lorentz at 4 0.751136 lm= 0.751136 5.82565e-07 -1.08642e-14 lp= 0.751136 5.82565e-07 -0.795558 r- 6.0679e-06 Found lorentz at 5 0.128634 lm= 0.128634 3.41148e-08 -0.00132722 lp= 0.128634 3.41148e-08 -0.815379 r- 5.24448e-06 Found lorentz at 6 0.514737 lm= 0.514737 2.69112e-07 -5.61241e-12 lp= 0.514737 2.69112e-07 -0.807314 r- 1.09525e-05 Found lorentz at 7 0.502974 lm= 0.502974 2.47496e-07 -1.28265e-11 lp= 0.502974 2.47496e-07 -0.810373 r- 1.00348e-05 Found lorentz at 8 0.0100644 lm= 0.0100644 1.33142e-08 -0.497685 lp= 0.0100644 1.33142e-08 -0.823169 r- 1.46591e-05 Found lorentz at 9 0.366282 lm= 0.366282 1.66372e-07 -1.05238e-08 lp= 0.366282 1.66372e-07 -0.830428 r- 8.92402e-06 Found lorentz at 10 1.46007 lm= 1.46007 0.000387702 -1.56872e-17 lp= 1.46007 0.000387702 -0.779869 r- 0.0165713 Found lorentz at 11 1.96617 lm= 1.96617 0.000673569 -8.309e-18 lp= 1.96617 0.000673569 -0.74811 r- 0.030012 Found lorentz at 12 1.76953 lm= 1.76953 0.000609268 -9.629e-18 lp= 1.76953 0.000609268 -0.76594 r- 0.026515 Found lorentz at 13 1.64223 lm= 1.64223 0.000564069 -1.09621e-17 lp= 1.64223 0.000564069 -0.786347 r- 0.023911 Found lorentz at 14 1.51486 lm= 1.51486 0.000521601 -1.18937e-17 lp= 1.51486 0.000521601 -0.787642 r- 0.0220744 Q = 8.000000000000092 n0=1.05279544950579e-05 n1=0.001673415121231093 n2=0.01055339309835119 n3=0.0002722612889170413 n4=0.0001283830469496574 n5=0.002648316331683061 n6=0.000570731674975314 n7=0.0003732140270125752 n8=0.8103012975788677 n9=0.0007530169350505151 n10=0.0001994973873192969 n11=2.328659521122238e-05 n12=0.0001049261772817133 n13=0.000568007388180508 n14=0.0002627705054170257 n15=2.960025329186183e-05 n16=0.00015625047120426 n17=0.002694439241546489 n18=0.01916524933199374 n19=8.228251628797453e-06 n20=0.04543178906310938 n21=0.0004121488725724468 n22=0.0002388848391501085 n23=3.610409779805473e-06 n24=0.00127546716600247 n25=4.338788752437348e-05 n26=0.005965530708211737 n27=0.001400577660515763 n28=0.01155874047885905 n29=0.06409198767642114 n30=0.01908106257724564 Q is here equal to 8.000000000000092 5.) nd: 2.159279490507192 Norm of Spectral functions:  0: 1.0126  1: 0.9681  2: 1.0053  3: 0.9991  4: 0.9970  5: 0.9996  6: 1.0002  7: 0.9996  8: 0.9997  9: 0.9994 10: 0.9987 11: 0.9983 12: 1.0002 13: 1.0001 14: 0.9985 15: 1.0045 16: 0.9999 17: 0.9999 18: 1.0005 19: 1.0001 20: 1.0008 21: 1.0003 22: 1.0004 23: 0.9999 24: 1.0002 25: 1.0004 26: 1.0000 27: 1.0002 28: 1.0001 29: 0.9997 30: 1.0009  0: 0.4118  1: 1.7475 5.) SelfConsistentStep 5.) Difference between steps: 0.1508 6.) DeterminSpectralFunctions ; lambda = -14.24733752018096 -1.755765195548079 Found lorentz at 3 0.382223 lm= 0.382223 1.01776e-07 -4.19887e-09 lp= 0.382223 1.01776e-07 -0.80468 r- 5.30118e-06 Found lorentz at 4 0.752743 lm= 0.752743 7.04737e-07 -9.02074e-15 lp= 0.752743 7.04737e-07 -0.797324 r- 7.32417e-06 Found lorentz at 5 0.129434 lm= 0.129434 3.66511e-08 -0.00128322 lp= 0.129434 3.66511e-08 -0.81711 r- 5.62244e-06 Found lorentz at 6 0.515823 lm= 0.515823 3.12913e-07 -5.15171e-12 lp= 0.515823 3.12913e-07 -0.805992 r- 3.7032e-06 Found lorentz at 7 0.503813 lm= 0.503813 2.88567e-07 -1.23381e-11 lp= 0.503813 2.88567e-07 -0.811982 r- 1.16768e-05 Found lorentz at 8 0.00992046 lm= 0.00992046 1.26055e-08 -0.502261 lp= 0.00992046 1.26055e-08 -0.824782 r- 1.538e-05 Found lorentz at 9 0.365186 lm= 0.365186 1.87453e-07 -1.10042e-08 lp= 0.365186 1.87453e-07 -0.831536 r- 1.00414e-05 Found lorentz at 10 1.461 lm= 1.461 0.000447368 -1.36395e-17 lp= 1.461 0.000447369 -0.781145 r- 0.0190903 Found lorentz at 11 1.96781 lm= 1.96781 0.000736579 -7.61025e-18 lp= 1.96781 0.000736579 -0.748702 r- 0.0327936 Found lorentz at 12 1.77042 lm= 1.77042 0.000668666 -8.79003e-18 lp= 1.77042 0.000668667 -0.766655 r- 0.0290729 Found lorentz at 13 1.64097 lm= 1.64097 0.000621697 -9.9562e-18 lp= 1.64097 0.000621698 -0.786749 r- 0.0263404 Found lorentz at 14 1.51431 lm= 1.51431 0.000579675 -1.07194e-17 lp= 1.51431 0.000579675 -0.788273 r- 0.0245125 Q = 8.000000000000099 n0=1.029750353068583e-05 n1=0.001550278045529036 n2=0.01013500057935957 n3=0.0002592246173169034 n4=0.0001228682298187669 n5=0.002562473563932495 n6=0.0005559368383334507 n7=0.0003615446119294116 n8=0.8176995408112664 n9=0.0007357099426209468 n10=0.0001942017977392848 n11=2.252031978501663e-05 n12=0.0001020874442588256 n13=0.0005545612219173885 n14=0.0002569325753572828 n15=2.898551474176199e-05 n16=0.0001209322480448996 n17=0.002287016405947456 n18=0.01830245706773354 n19=5.953245457210454e-06 n20=0.04399389479412982 n21=0.0003244642909692381 n22=0.0001960392124802816 n23=3.472243879739557e-06 n24=0.001231521681063198 n25=3.317255595837403e-05 n26=0.005738313150253071 n27=0.001284196654152977 n28=0.01117542615048023 n29=0.06166187178234189 n30=0.01848910489967064 Q is here equal to 8.000000000000099 6.) nd: 2.153141962750613 Norm of Spectral functions:  0: 0.9936  1: 0.9671  2: 1.0134  3: 0.9993  4: 0.9971  5: 0.9996  6: 0.9971  7: 0.9996  8: 0.9997  9: 0.9991 10: 0.9985 11: 0.9982 12: 1.0000 13: 1.0000 14: 0.9982 15: 1.0047 16: 0.9999 17: 0.9999 18: 1.0004 19: 1.0001 20: 1.0006 21: 1.0003 22: 1.0005 23: 0.9999 24: 1.0003 25: 1.0004 26: 1.0001 27: 1.0003 28: 1.0002 29: 0.9997 30: 1.0013  0: 0.4058  1: 1.7474 6.) SelfConsistentStep 6.) Difference between steps: 0.09257 7.) DeterminSpectralFunctions ; lambda = -14.24364688239094 -1.752074557758052 Found lorentz at 3 0.383382 lm= 0.383382 1.12179e-07 -4.05305e-09 lp= 0.383382 1.12179e-07 -0.805704 r- 5.83562e-06 Found lorentz at 4 0.753739 lm= 0.753739 7.99892e-07 -7.96568e-15 lp= 0.753739 7.99892e-07 -0.798229 r- 8.30367e-06 Found lorentz at 5 0.12996 lm= 0.12996 3.80584e-08 -0.00125389 lp= 0.12996 3.80584e-08 -0.818019 r- 5.83185e-06 Found lorentz at 6 0.516468 lm= 0.516468 3.46605e-07 -5.12567e-12 lp= 0.516468 3.46605e-07 -0.806873 r- 4.09746e-06 Found lorentz at 7 0.504325 lm= 0.504325 3.19229e-07 -1.20365e-11 lp= 0.504325 3.19229e-07 -0.812805 r- 1.29045e-05 Found lorentz at 8 0.00984185 lm= 0.00984185 1.16838e-08 -0.504744 lp= 0.00984185 1.16838e-08 -0.825596 r- 1.42414e-05 Found lorentz at 9 0.364515 lm= 0.364515 2.02759e-07 -1.12967e-08 lp= 0.364515 2.02759e-07 -0.832064 r- 1.08544e-05 Found lorentz at 10 1.46142 lm= 1.46142 0.000487666 -1.25299e-17 lp= 1.46142 0.000487666 -0.781691 r- 0.0207954 Found lorentz at 11 1.96855 lm= 1.96855 0.000776445 -7.21982e-18 lp= 1.96855 0.000776445 -0.748718 r- 0.0345677 Found lorentz at 12 1.77073 lm= 1.77073 0.000705936 -8.32898e-18 lp= 1.77073 0.000705936 -0.766794 r- 0.0306878 Found lorentz at 13 1.64002 lm= 1.64002 0.000658029 -9.406e-18 lp= 1.64002 0.000658029 -0.786729 r- 0.0278804 Found lorentz at 14 1.51378 lm= 1.51378 0.000616677 -1.00793e-17 lp= 1.51378 0.000616677 -0.788397 r- 0.0260731 Q = 7.999999999999972 n0=9.963814997488951e-06 n1=0.001480181851277646 n2=0.009914400798576275 n3=0.0002437616424288279 n4=0.0001162076108420335 n5=0.002488878580311141 n6=0.0005356391147650179 n7=0.0003463415298783453 n8=0.8216861431689242 n9=0.0007110121069433414 n10=0.0001870478950794217 n11=2.154456741573362e-05 n12=9.827350212137201e-05 n13=0.0005357786341103597 n14=0.0002485783482562593 n15=2.809553344319953e-05 n16=9.964559830433874e-05 n17=0.002046000809847385 n18=0.01783942595353238 n19=4.538660096734401e-06 n20=0.04326939644267342 n21=0.000271928527877182 n22=0.0001704888059632244 n23=3.339918000185988e-06 n24=0.001208926065056676 n25=2.698378737285274e-05 n26=0.005619668674793694 n27=0.001217584980085133 n28=0.01098064526770241 n29=0.06039588450679677 n30=0.01819369330252694 Q is here equal to 7.999999999999972 7.) nd: 2.14993364102078 Norm of Spectral functions:  0: 0.9852  1: 0.9697  2: 1.0137  3: 0.9993  4: 0.9972  5: 0.9996  6: 0.9972  7: 0.9996  8: 0.9997  9: 0.9989 10: 0.9982 11: 0.9978 12: 0.9997 13: 0.9998 14: 0.9980 15: 1.0047 16: 1.0000 17: 0.9999 18: 1.0004 19: 1.0001 20: 1.0006 21: 1.0004 22: 1.0005 23: 0.9999 24: 1.0004 25: 1.0005 26: 1.0002 27: 1.0003 28: 1.0003 29: 0.9997 30: 1.0014  0: 0.4025  1: 1.7474 7.) SelfConsistentStep 7.) Difference between steps: 0.05681 8.) DeterminSpectralFunctions ; lambda = -14.24179453576067 -1.750222211127785 Found lorentz at 3 0.384021 lm= 0.384021 1.19292e-07 -3.97237e-09 lp= 0.384021 1.19292e-07 -0.806244 r- 6.2015e-06 Found lorentz at 4 0.754264 lm= 0.754264 8.69477e-07 -7.3366e-15 lp= 0.754264 8.69477e-07 -0.798686 r- 9.02085e-06 Found lorentz at 5 0.130259 lm= 0.130259 3.87933e-08 -0.00123709 lp= 0.130259 3.87933e-08 -0.818497 r- 5.94099e-06 Found lorentz at 6 0.516809 lm= 0.516809 3.70607e-07 -5.11179e-12 lp= 0.516809 3.70607e-07 -0.807322 r- 4.37876e-06 Found lorentz at 7 0.504595 lm= 0.504595 3.41101e-07 -1.18767e-11 lp= 0.504595 3.41101e-07 -0.813222 r- 1.37815e-05 Found lorentz at 8 0.00979898 lm= 0.00979898 1.08345e-08 -0.506089 lp= 0.00979898 1.08345e-08 -0.82602 r- 1.31994e-05 Found lorentz at 9 0.364118 lm= 0.364118 2.1359e-07 -1.14692e-08 lp= 0.364118 2.1359e-07 -0.832312 r- 1.14308e-05 Found lorentz at 10 1.46155 lm= 1.46155 0.000514332 -1.18865e-17 lp= 1.46155 0.000514332 -0.781896 r- 0.0219267 Found lorentz at 11 1.96879 lm= 1.96878 0.000801472 -6.99094e-18 lp= 1.96878 0.000801472 -0.748535 r- 0.0356907 Found lorentz at 12 1.77076 lm= 1.77076 0.000729224 -8.06131e-18 lp= 1.77076 0.000729224 -0.766714 r- 0.0317035 Found lorentz at 13 1.63933 lm= 1.63933 0.000680873 -9.08676e-18 lp= 1.63933 0.000680873 -0.78657 r- 0.0288541 Found lorentz at 14 1.51334 lm= 1.51334 0.000640207 -9.70725e-18 lp= 1.51334 0.000640207 -0.788331 r- 0.0270702 Q = 7.999999999999862 n0=9.656633376066708e-06 n1=0.001440357935921748 n2=0.009799600624576089 n3=0.0002301318334854537 n4=0.0001103146008455429 n5=0.002435802248894766 n6=0.0005171997802803458 n7=0.0003326677312008953 n8=0.8238249768355811 n9=0.0006883932750912802 n10=0.0001805757988200007 n11=2.067233222372826e-05 n12=9.482638363052077e-05 n13=0.000518678992560643 n14=0.0002409329251065684 n15=2.728075316957667e-05 n16=8.675714276759402e-05 n17=0.0019033152887284 n18=0.01759203203657059 n19=3.63844442668279e-06 n20=0.04291165632322098 n21=0.0002403877267640964 n22=0.0001552097130012316 n23=3.200324794200591e-06 n24=0.001197405682507313 n25=2.320301754082241e-05 n26=0.005558235430383475 n27=0.0011793590576443 n28=0.01088327198193054 n29=0.05974108912285364 n30=0.01804917002210192 Q is here equal to 7.999999999999862 8.) nd: 2.148268659487986 Norm of Spectral functions:  0: 0.9917  1: 0.9727  2: 1.0116  3: 0.9994  4: 0.9972  5: 0.9996  6: 0.9972  7: 0.9996  8: 0.9996  9: 0.9988 10: 0.9980 11: 0.9975 12: 0.9993 13: 0.9997 14: 0.9977 15: 1.0048 16: 1.0000 17: 0.9999 18: 1.0003 19: 1.0001 20: 1.0005 21: 1.0004 22: 1.0006 23: 0.9999 24: 1.0004 25: 1.0005 26: 1.0002 27: 1.0003 28: 1.0004 29: 0.9997 30: 1.0015  0: 0.4007  1: 1.7475 8.) SelfConsistentStep 8.) Difference between steps: 0.03488 9.) DeterminSpectralFunctions ; lambda = -14.24084031290587 -1.749267988272985 Found lorentz at 3 0.384324 lm= 0.384324 1.23948e-07 -3.9342e-09 lp= 0.384324 1.23948e-07 -0.806527 r- 6.44129e-06 Found lorentz at 4 0.754494 lm= 0.754494 9.18389e-07 -6.9498e-15 lp= 0.754494 9.18389e-07 -0.798913 r- 9.52562e-06 Found lorentz at 5 0.13041 lm= 0.13041 3.91443e-08 -0.00122865 lp= 0.13041 3.91443e-08 -0.818746 r- 5.9929e-06 Found lorentz at 6 0.516965 lm= 0.516965 3.87182e-07 -5.10555e-12 lp= 0.516965 3.87182e-07 -0.807548 r- 4.57332e-06 Found lorentz at 7 0.504716 lm= 0.504716 3.56237e-07 -1.18055e-11 lp= 0.504716 3.56237e-07 -0.813431 r- 1.43894e-05 Found lorentz at 8 0.00977561 lm= 0.00977561 1.01486e-08 -0.506815 lp= 0.00977561 1.01486e-08 -0.82624 r- 1.23605e-05 Found lorentz at 9 0.363888 lm= 0.363888 2.21115e-07 -1.15688e-08 lp= 0.363888 2.21115e-07 -0.832424 r- 1.18319e-05 Found lorentz at 10 1.46154 lm= 1.46154 0.000531868 -1.14962e-17 lp= 1.46154 0.000531868 -0.781949 r- 0.0226728 Found lorentz at 11 1.96877 lm= 1.96877 0.000817133 -6.85282e-18 lp= 1.96877 0.000817133 -0.748309 r- 0.0363991 Found lorentz at 12 1.77066 lm= 1.77066 0.000743775 -7.90063e-18 lp= 1.77066 0.000743775 -0.76657 r- 0.0323422 Found lorentz at 13 1.63883 lm= 1.63883 0.000695261 -8.89463e-18 lp= 1.63883 0.000695262 -0.78639 r- 0.0294706 Found lorentz at 14 1.51303 lm= 1.51303 0.000655207 -9.48214e-18 lp= 1.51303 0.000655207 -0.788211 r- 0.0277086 Q = 7.99999999999977 n0=9.414306668499829e-06 n1=0.001417734234402692 n2=0.00974074737040216 n3=0.0002194781937872888 n4=0.0001057076702053014 n5=0.00240067017245734 n6=0.000502721261843227 n7=0.0003219470111074327 n8=0.8249691490334085 n9=0.0006706017053824582 n10=0.000175503818887595 n11=1.999011670866961e-05 n12=9.212520843969621e-05 n13=0.0005052677487347489 n14=0.0002349275326403355 n15=2.664179967987967e-05 n16=7.89170505825845e-05 n17=0.001818727813009964 n18=0.01746025121530817 n19=3.054979465911046e-06 n20=0.04273919082677745 n21=0.0002214079763958621 n22=0.0001460450720230612 n23=3.06329880707341e-06 n24=0.001191569423975112 n25=2.087545565736748e-05 n26=0.005526664580418617 n27=0.001157345558598191 n28=0.01083546077585408 n29=0.05940461961445126 n30=0.01798017917391942 Q is here equal to 7.99999999999977 9.) nd: 2.147410062597102 Norm of Spectral functions:  0: 1.0037  1: 0.9761  2: 1.0093  3: 0.9994  4: 0.9972  5: 0.9996  6: 0.9972  7: 0.9996  8: 0.9996  9: 0.9988 10: 0.9978 11: 0.9972 12: 0.9991 13: 0.9996 14: 0.9975 15: 1.0048 16: 1.0000 17: 0.9999 18: 1.0003 19: 1.0001 20: 1.0005 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: 0.3998  1: 1.7476 9.) SelfConsistentStep 9.) Difference between steps: 0.02147 10.) DeterminSpectralFunctions ; lambda = -14.24033702189357 -1.748764697260688 Found lorentz at 3 0.38442 lm= 0.38442 1.26891e-07 -3.92238e-09 lp= 0.38442 1.26891e-07 -0.806672 r- 6.59304e-06 Found lorentz at 4 0.754548 lm= 0.754548 9.51799e-07 -6.70763e-15 lp= 0.754548 9.51799e-07 -0.799019 r- 9.87083e-06 Found lorentz at 5 0.130467 lm= 0.130467 3.92855e-08 -0.00122549 lp= 0.130467 3.92855e-08 -0.818875 r- 6.01358e-06 Found lorentz at 6 0.517013 lm= 0.517013 3.98381e-07 -5.1039e-12 lp= 0.517013 3.98381e-07 -0.807659 r- 4.70495e-06 Found lorentz at 7 0.504748 lm= 0.504748 3.66491e-07 -1.17875e-11 lp= 0.504748 3.66491e-07 -0.813533 r- 1.48018e-05 Found lorentz at 8 0.00976288 lm= 0.00976288 9.63244e-09 -0.507207 lp= 0.00976288 9.63244e-09 -0.826353 r- 1.17302e-05 Found lorentz at 9 0.363759 lm= 0.363759 2.26277e-07 -1.16242e-08 lp= 0.363759 2.26277e-07 -0.832471 r- 1.21075e-05 Found lorentz at 10 1.46146 lm= 1.46146 0.000543392 -1.1252e-17 lp= 1.46146 0.000543393 -0.781939 r- 0.0231643 Found lorentz at 11 1.96863 lm= 1.96863 0.000826924 -6.76794e-18 lp= 1.96863 0.000826924 -0.748102 r- 0.0368454 Found lorentz at 12 1.77052 lm= 1.77052 0.000752889 -7.80201e-18 lp= 1.77052 0.00075289 -0.766424 r- 0.0327447 Found lorentz at 13 1.63847 lm= 1.63846 0.000704364 -8.77609e-18 lp= 1.63846 0.000704365 -0.78623 r- 0.0298626 Found lorentz at 14 1.5128 lm= 1.5128 0.000664819 -9.34218e-18 lp= 1.5128 0.000664819 -0.78809 r- 0.0281194 Q = 7.999999999999948 n0=9.23784165636986e-06 n1=0.001404887718960877 n2=0.009711212783350642 n3=0.0002116773159499012 n4=0.0001023389021004765 n5=0.002379156959256066 n6=0.0004921780255549532 n7=0.000314126828396479 n8=0.8255792420959718 n9=0.0006576558666879965 n10=0.000171814847511492 n11=1.949294034905822e-05 n12=9.016014404314509e-05 n13=0.0004955266176080061 n14=0.0002305652622260507 n15=2.61787854110893e-05 n16=7.412748897619351e-05 n17=0.001768511353620216 n18=0.01739022472772184 n19=2.671865135865389e-06 n20=0.04265864215325757 n21=0.0002099630421831159 n22=0.0001405324276899913 n23=2.939538599343178e-06 n24=0.001188628699861319 n25=1.943304998286889e-05 n26=0.005510566668593724 n27=0.001144620285150495 n28=0.01081250830563048 n29=0.05923285790592315 n30=0.01794831955263923 Q is here equal to 7.999999999999948 10.) nd: 2.146969970879341 Norm of Spectral functions:  0: 1.0147  1: 0.9797  2: 1.0074  3: 0.9994  4: 0.9972  5: 0.9996  6: 0.9972  7: 0.9995  8: 0.9996  9: 0.9987 10: 0.9977 11: 0.9970 12: 0.9989 13: 0.9996 14: 0.9974 15: 1.0047 16: 1.0000 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: 1.0004 29: 0.9997 30: 1.0016  0: 0.3993  1: 1.7477 10.) SelfConsistentStep 10.) Difference between steps: 0.01327 11.) DeterminSpectralFunctions ; lambda = -14.24006766354864 -1.748495338915756 Found lorentz at 3 0.384397 lm= 0.384397 1.287e-07 -3.92576e-09 lp= 0.384397 1.287e-07 -0.806742 r- 6.68642e-06 Found lorentz at 4 0.754501 lm= 0.754501 9.74166e-07 -6.55436e-15 lp= 0.754501 9.74166e-07 -0.799064 r- 1.01022e-05 Found lorentz at 5 0.130469 lm= 0.130469 3.93197e-08 -0.00122545 lp= 0.130469 3.93197e-08 -0.81894 r- 6.01835e-06 Found lorentz at 6 0.517001 lm= 0.517001 4.05835e-07 -5.10481e-12 lp= 0.517001 4.05835e-07 -0.807709 r- 4.79269e-06 Found lorentz at 7 0.50473 lm= 0.50473 3.73343e-07 -1.17993e-11 lp= 0.50473 3.73343e-07 -0.813578 r- 1.50776e-05 Found lorentz at 8 0.00975593 lm= 0.00975593 9.26071e-09 -0.507417 lp= 0.00975593 9.26071e-09 -0.826411 r- 1.12768e-05 Found lorentz at 9 0.363691 lm= 0.363691 2.29793e-07 -1.16534e-08 lp= 0.363691 2.29793e-07 -0.832487 r- 1.22953e-05 Found lorentz at 10 1.46135 lm= 1.46135 0.000550995 -1.10958e-17 lp= 1.46135 0.000550995 -0.781905 r- 0.0234895 Found lorentz at 11 1.96845 lm= 1.96845 0.000833054 -6.71505e-18 lp= 1.96845 0.000833054 -0.74793 r- 0.0371271 Found lorentz at 12 1.77037 lm= 1.77037 0.000758628 -7.74044e-18 lp= 1.77037 0.000758628 -0.766297 r- 0.0329997 Found lorentz at 13 1.6382 lm= 1.6382 0.000710166 -8.70151e-18 lp= 1.6382 0.000710166 -0.786099 r- 0.0301135 Found lorentz at 14 1.51265 lm= 1.51265 0.000671032 -9.25327e-18 lp= 1.51265 0.000671032 -0.787987 r- 0.0283859 Q = 8.000000000000163 n0=9.115599375129432e-06 n1=0.001397594025798941 n2=0.009696795416641299 n3=0.0002061949385769748 n4=9.997654948329893e-05 n5=0.002367112864178262 n6=0.000484847158064487 n7=0.0003086715575284495 n8=0.8259032423912105 n9=0.0006486743604797979 n10=0.0001692522221652382 n11=1.914616862428727e-05 n12=8.879460965623529e-05 n13=0.0004887768405286919 n14=0.0002275448006463678 n15=2.58590967763571e-05 n16=7.119134756450909e-05 n17=0.001738668748731611 n18=0.01735309067483955 n19=2.418279586128072e-06 n20=0.04262269199856671 n21=0.0002030513349685979 n22=0.0001372091248228449 n23=2.835023714997022e-06 n24=0.001187152859331951 n25=1.85345735251955e-05 n26=0.005502427499375014 n27=0.001137237489700365 n28=0.0108018148117514 n29=0.05914577565975684 n30=0.01793430197402992 Q is here equal to 8.000000000000163 11.) nd: 2.146745780759075 Norm of Spectral functions:  0: 1.0211  1: 0.9830  2: 1.0059  3: 0.9994  4: 0.9972  5: 0.9996  6: 0.9972  7: 0.9995  8: 0.9996  9: 0.9987 10: 0.9976 11: 0.9968 12: 0.9988 13: 0.9995 14: 0.9973 15: 1.0047 16: 1.0000 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: 0.3990  1: 1.7478 11.) SelfConsistentStep 11.) Difference between steps: 0.008252 12.) DeterminSpectralFunctions ; lambda = -14.23992339009552 -1.748351065462632 Found lorentz at 3 0.384315 lm= 0.384315 1.29788e-07 -3.93661e-09 lp= 0.384315 1.29788e-07 -0.806772 r- 6.74271e-06 Found lorentz at 4 0.754409 lm= 0.754409 9.88948e-07 -6.45661e-15 lp= 0.754409 9.88948e-07 -0.799078 r- 1.02554e-05 Found lorentz at 5 0.130444 lm= 0.130444 3.93055e-08 -0.00122699 lp= 0.130444 3.93055e-08 -0.81897 r- 6.01595e-06 Found lorentz at 6 0.51696 lm= 0.51696 4.10752e-07 -5.10692e-12 lp= 0.51696 4.10752e-07 -0.807729 r- 4.85063e-06 Found lorentz at 7 0.504688 lm= 0.504688 3.77882e-07 -1.18251e-11 lp= 0.504688 3.77882e-07 -0.813596 r- 1.52606e-05 Found lorentz at 8 0.00975212 lm= 0.00975212 9.001e-09 -0.50753 lp= 0.00975212 9.001e-09 -0.826439 r- 1.09601e-05 Found lorentz at 9 0.363659 lm= 0.363659 2.32175e-07 -1.16675e-08 lp= 0.363659 2.32175e-07 -0.83249 r- 1.24228e-05 Found lorentz at 10 1.46124 lm= 1.46124 0.00055604 -1.09941e-17 lp= 1.46124 0.000556041 -0.781866 r- 0.0237057 Found lorentz at 11 1.96827 lm= 1.96827 0.000836906 -6.68171e-18 lp= 1.96827 0.000836906 -0.747795 r- 0.0373055 Found lorentz at 12 1.77023 lm= 1.77023 0.000762268 -7.70143e-18 lp= 1.77023 0.000762268 -0.766195 r- 0.0331625 Found lorentz at 13 1.63801 lm= 1.63801 0.000713898 -8.6538e-18 lp= 1.63801 0.000713899 -0.785998 r- 0.0302757 Found lorentz at 14 1.51255 lm= 1.51255 0.000675086 -9.19577e-18 lp= 1.51255 0.000675086 -0.787905 r- 0.0285604 Q = 8.000000000000057 n0=9.033793794881956e-06 n1=0.001393445451370401 n2=0.009689963124273638 n3=0.0002024487446902674 n4=9.836673576247845e-05 n5=0.00236112956460018 n6=0.0004799065611829696 n7=0.0003049797522300062 n8=0.8260745080946718 n9=0.0006426408930276871 n10=0.000167526611506703 n11=1.891141594076602e-05 n12=8.787475036395476e-05 n13=0.0004842467612751757 n14=0.0002255202561889191 n15=2.564548239975364e-05 n16=6.938701291517492e-05 n17=0.001720927593817411 n18=0.01733343675973862 n19=2.249780840705373e-06 n20=0.04260775738071808 n21=0.0001988745415310856 n22=0.0001352029438937554 n23=2.751205418914538e-06 n24=0.001186413509877061 n25=1.797292252059095e-05 n26=0.005498350837252249 n27=0.001132940958054834 n28=0.01079704012407168 n29=0.05910194655384148 n30=0.0179285998822285 Q is here equal to 8.000000000000057 12.) nd: 2.146632375843486 Norm of Spectral functions:  0: 1.0230  1: 0.9856  2: 1.0050  3: 0.9994  4: 0.9972  5: 0.9996  6: 0.9972  7: 0.9995  8: 0.9996  9: 0.9987 10: 0.9976 11: 0.9967 12: 0.9987 13: 0.9995 14: 0.9973 15: 1.0047 16: 1.0000 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: 0.3988  1: 1.7478 12.) SelfConsistentStep 12.) Difference between steps: 0.005166 13.) DeterminSpectralFunctions ; lambda = -14.23984698057676 -1.74827465594387 Found lorentz at 3 0.384213 lm= 0.384213 1.30435e-07 -3.94987e-09 lp= 0.384213 1.30435e-07 -0.806783 r- 6.77624e-06 Found lorentz at 4 0.754304 lm= 0.754304 9.98644e-07 -6.39391e-15 lp= 0.754304 9.98644e-07 -0.799077 r- 1.03559e-05 Found lorentz at 5 0.130407 lm= 0.130407 3.92741e-08 -0.00122914 lp= 0.130407 3.92741e-08 -0.818983 r- 6.01105e-06 Found lorentz at 6 0.516911 lm= 0.516911 4.13978e-07 -5.10937e-12 lp= 0.516911 4.13978e-07 -0.807734 r- 4.88869e-06 Found lorentz at 7 0.50464 lm= 0.50464 3.80875e-07 -1.18548e-11 lp= 0.50464 3.80875e-07 -0.8136 r- 1.53814e-05 Found lorentz at 8 0.00975003 lm= 0.00975003 8.82346e-09 -0.507591 lp= 0.00975003 8.82346e-09 -0.826452 r- 1.07438e-05 Found lorentz at 9 0.363645 lm= 0.363645 2.33781e-07 -1.16733e-08 lp= 0.363645 2.33781e-07 -0.832487 r- 1.25088e-05 Found lorentz at 10 1.46114 lm= 1.46114 0.000559403 -1.0927e-17 lp= 1.46114 0.000559404 -0.781831 r- 0.0238502 Found lorentz at 11 1.9681 lm= 1.9681 0.000839336 -6.66052e-18 lp= 1.9681 0.000839337 -0.747691 r- 0.0374191 Found lorentz at 12 1.77011 lm= 1.77011 0.000764592 -7.67644e-18 lp= 1.77011 0.000764592 -0.766116 r- 0.033267 Found lorentz at 13 1.63787 lm= 1.63787 0.000716318 -8.6229e-18 lp= 1.63787 0.000716318 -0.785922 r- 0.0303812 Found lorentz at 14 1.51248 lm= 1.51248 0.000677753 -9.15814e-18 lp= 1.51248 0.000677753 -0.787842 r- 0.0286755 Q = 7.999999999999875 n0=8.980402234550325e-06 n1=0.001391075848601274 n2=0.009686814008023183 n3=0.0001999404009439379 n4=9.729216877656094e-05 n5=0.002358703611137823 n6=0.0004766502704234017 n7=0.0003025350814837591 n8=0.8261645648687317 n9=0.0006386800719753331 n10=0.0001663902201149062 n11=1.875586363142356e-05 n12=8.726875079796439e-05 n13=0.0004812750460295988 n14=0.000224194417173656 n15=2.550605574993693e-05 n16=6.827669423217294e-05 n17=0.001710385986437915 n18=0.01732305729811014 n19=2.137739382742398e-06 n20=0.04260233265191905 n21=0.0001963511788619865 n22=0.0001339914072769182 n23=2.686617639737398e-06 n24=0.001186042667504256 n25=1.762111380350137e-05 n26=0.005496331492836775 n27=0.001130434879369923 n28=0.0107950460202044 n29=0.059080067791244 n30=0.01792660937534749 Q is here equal to 7.999999999999875 13.) nd: 2.146575522253078 Norm of Spectral functions:  0: 1.0222  1: 0.9876  2: 1.0044  3: 0.9994  4: 0.9972  5: 0.9996  6: 0.9972  7: 0.9995  8: 0.9996  9: 0.9987 10: 0.9975 11: 0.9966 12: 0.9986 13: 0.9995 14: 0.9972 15: 1.0047 16: 1.0000 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: 0.3987  1: 1.7478 13.) SelfConsistentStep 13.) Difference between steps: 0.003281 14.) DeterminSpectralFunctions ; lambda = -14.23980718535616 -1.748234860723276 Found lorentz at 3 0.384115 lm= 0.384115 1.30819e-07 -3.96269e-09 lp= 0.384115 1.30819e-07 -0.806784 r- 6.79618e-06 Found lorentz at 4 0.754206 lm= 0.754206 1.00497e-06 -6.35354e-15 lp= 0.754206 1.00497e-06 -0.799071 r- 1.04216e-05 Found lorentz at 5 0.130371 lm= 0.130371 3.92409e-08 -0.0012313 lp= 0.130371 3.92409e-08 -0.818987 r- 6.00593e-06 Found lorentz at 6 0.516863 lm= 0.516863 4.16086e-07 -5.11169e-12 lp= 0.516863 4.16086e-07 -0.807732 r- 4.91361e-06 Found lorentz at 7 0.504594 lm= 0.504594 3.82842e-07 -1.18828e-11 lp= 0.504594 3.82842e-07 -0.813598 r- 1.54609e-05 Found lorentz at 8 0.00974887 lm= 0.00974887 8.70402e-09 -0.507623 lp= 0.00974887 8.70402e-09 -0.826457 r- 1.05983e-05 Found lorentz at 9 0.363641 lm= 0.363641 2.34858e-07 -1.1675e-08 lp= 0.363641 2.34858e-07 -0.832483 r- 1.25664e-05 Found lorentz at 10 1.46106 lm= 1.46106 0.000561646 -1.08825e-17 lp= 1.46106 0.000561646 -0.781801 r- 0.0239467 Found lorentz at 11 1.96796 lm= 1.96796 0.000840874 -6.64698e-18 lp= 1.96796 0.000840874 -0.747614 r- 0.0374914 Found lorentz at 12 1.77001 lm= 1.77001 0.000766082 -7.66032e-18 lp= 1.77001 0.000766083 -0.766058 r- 0.0333344 Found lorentz at 13 1.63777 lm= 1.63777 0.000717893 -8.60276e-18 lp= 1.63777 0.000717894 -0.785867 r- 0.0304502 Found lorentz at 14 1.51243 lm= 1.51243 0.000679512 -9.13335e-18 lp= 1.51243 0.000679512 -0.787796 r- 0.0287516 Q = 7.999999999999875 n0=8.946191566857768e-06 n1=0.001389714308155043 n2=0.009685394983378824 n3=0.0001982863037834481 n4=9.658585123591086e-05 n5=0.002358174666543015 n6=0.0004745390617373891 n7=0.0003009420257150796 n8=0.8262116235433019 n9=0.0006361234392151216 n10=0.0001656540328842951 n11=1.865441156640347e-05 n12=8.687600989998475e-05 n13=0.0004793580576716828 n14=0.0002233408238648176 n15=2.541660754208873e-05 n16=6.759319132393155e-05 n17=0.001704131262633134 n18=0.01731759282244244 n19=2.063347169494903e-06 n20=0.04260095565238273 n21=0.0001948285288225036 n22=0.0001332601782352415 n23=2.638386786500109e-06 n24=0.001185855738368699 n25=1.74005861505597e-05 n26=0.005495345267653791 n27=0.001128971353361036 n28=0.01079431006500451 n29=0.05906925551385865 n30=0.01792616778774499 Q is here equal to 7.999999999999875 14.) nd: 2.146547368007271 Norm of Spectral functions:  0: 1.0201  1: 0.9890  2: 1.0040  3: 0.9994  4: 0.9972  5: 0.9996  6: 0.9972  7: 0.9995  8: 0.9996  9: 0.9987 10: 0.9975 11: 0.9966 12: 0.9986 13: 0.9995 14: 0.9972 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: 0.3987  1: 1.7479 14.) SelfConsistentStep 14.) Difference between steps: 0.002099 15.) DeterminSpectralFunctions ; lambda = -14.23978676518577 -1.748214440552889 Found lorentz at 3 0.384031 lm= 0.384031 1.3105e-07 -3.97373e-09 lp= 0.384031 1.3105e-07 -0.806782 r- 6.80818e-06 Found lorentz at 4 0.754123 lm= 0.754123 1.0091e-06 -6.32746e-15 lp= 0.754123 1.0091e-06 -0.799063 r- 1.04645e-05 Found lorentz at 5 0.130338 lm= 0.130338 3.92122e-08 -0.00123321 lp= 0.130338 3.92122e-08 -0.818987 r- 6.00154e-06 Found lorentz at 6 0.516823 lm= 0.516823 4.17462e-07 -5.11366e-12 lp= 0.516823 4.17462e-07 -0.807729 r- 4.92987e-06 Found lorentz at 7 0.504555 lm= 0.504555 3.84132e-07 -1.19067e-11 lp= 0.504555 3.84132e-07 -0.813594 r- 1.5513e-05 Found lorentz at 8 0.00974822 lm= 0.00974822 8.62464e-09 -0.50764 lp= 0.00974822 8.62464e-09 -0.826458 r- 1.05016e-05 Found lorentz at 9 0.363641 lm= 0.363641 2.35575e-07 -1.16747e-08 lp= 0.363641 2.35575e-07 -0.832478 r- 1.26049e-05 Found lorentz at 10 1.46099 lm= 1.46099 0.000563135 -1.08531e-17 lp= 1.46099 0.000563135 -0.781779 r- 0.0240109 Found lorentz at 11 1.96785 lm= 1.96785 0.000841847 -6.63831e-18 lp= 1.96785 0.000841847 -0.747559 r- 0.0375376 Found lorentz at 12 1.76994 lm= 1.76994 0.000767039 -7.64992e-18 lp= 1.76994 0.000767039 -0.766015 r- 0.0333779 Found lorentz at 13 1.6377 lm= 1.6377 0.000718919 -8.58962e-18 lp= 1.6377 0.000718919 -0.785827 r- 0.0304952 Found lorentz at 14 1.5124 lm= 1.5124 0.00068067 -9.11704e-18 lp= 1.5124 0.00068067 -0.787763 r- 0.0288018 Q = 8.000000000000096 n0=8.924566505961507e-06 n1=0.00138892658934316 n2=0.009684762418064565 n3=0.00019720830332882 n4=9.612702031486745e-05 n5=0.002358537308344974 n6=0.0004731870710677712 n7=0.0002999163820031609 n8=0.8262360160780104 n9=0.0006344937439160377 n10=0.0001651829349403384 n11=1.858903095970047e-05 n12=8.6624578892033e-05 n13=0.0004781368221603054 n14=0.0002227981676462139 n15=2.535995355350147e-05 n16=6.717262702032581e-05 n17=0.001700428878658006 n18=0.01731472970391631 n19=2.014092977103702e-06 n20=0.0426011253131777 n21=0.0001939115819284698 n22=0.0001328194802927644 n23=2.603263509964861e-06 n24=0.001185760613184936 n25=1.726239246403497e-05 n26=0.005494872808590666 n27=0.001128116594308665 n28=0.01079411181617295 n29=0.05906398212325251 n30=0.01792629774149362 Q is here equal to 8.000000000000096 15.) nd: 2.146533670890528 Norm of Spectral functions:  0: 1.0178  1: 0.9899  2: 1.0038  3: 0.9994  4: 0.9972  5: 0.9996  6: 0.9972  7: 0.9995  8: 0.9996  9: 0.9987 10: 0.9975 11: 0.9965 12: 0.9985 13: 0.9994 14: 0.9972 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: 0.3987  1: 1.7479 15.) SelfConsistentStep 15.) Difference between steps: 0.00135 16.) DeterminSpectralFunctions ; lambda = -14.23977633963401 -1.748204015001125 Found lorentz at 3 0.383963 lm= 0.383963 1.31191e-07 -3.98261e-09 lp= 0.383963 1.31191e-07 -0.806778 r- 6.81557e-06 Found lorentz at 4 0.754056 lm= 0.754056 1.01178e-06 -6.31057e-15 lp= 0.754056 1.01178e-06 -0.799056 r- 1.04924e-05 Found lorentz at 5 0.130312 lm= 0.130312 3.91898e-08 -0.00123476 lp= 0.130312 3.91898e-08 -0.818986 r- 5.99812e-06 Found lorentz at 6 0.516791 lm= 0.516791 4.18358e-07 -5.11523e-12 lp= 0.516791 4.18358e-07 -0.807725 r- 4.94048e-06 Found lorentz at 7 0.504524 lm= 0.504524 3.84976e-07 -1.19257e-11 lp= 0.504524 3.84976e-07 -0.81359 r- 1.55472e-05 Found lorentz at 8 0.00974786 lm= 0.00974786 8.57238e-09 -0.507649 lp= 0.00974786 8.57238e-09 -0.826459 r- 1.0438e-05 Found lorentz at 9 0.363644 lm= 0.363644 2.36047e-07 -1.16736e-08 lp= 0.363644 2.36047e-07 -0.832475 r- 1.26302e-05 Found lorentz at 10 1.46094 lm= 1.46094 0.000564116 -1.08338e-17 lp= 1.46094 0.000564117 -0.781762 r- 0.0240532 Found lorentz at 11 1.96776 lm= 1.96776 0.000842461 -6.63277e-18 lp= 1.96776 0.000842462 -0.74752 r- 0.037567 Found lorentz at 12 1.76988 lm= 1.76988 0.000767651 -7.64321e-18 lp= 1.76988 0.000767652 -0.765985 r- 0.0334059 Found lorentz at 13 1.63765 lm= 1.63765 0.000719584 -8.58108e-18 lp= 1.63765 0.000719584 -0.785799 r- 0.0305245 Found lorentz at 14 1.51238 lm= 1.51238 0.000681428 -9.10636e-18 lp= 1.51238 0.000681428 -0.787739 r- 0.0288348 Q = 8.000000000000155 n0=8.911031505831692e-06 n1=0.001388467553917586 n2=0.009684475916293796 n3=0.0001965122734883195 n4=9.58316824376789e-05 n5=0.002359231839461064 n6=0.0004723293787488372 n7=0.0002992620966021648 n8=0.8262485220758372 n9=0.0006334645509460242 n10=0.000164884259552617 n11=1.854728101631447e-05 n12=8.646509257864774e-05 n13=0.0004773660711888666 n14=0.0002224563946978441 n15=2.532441071678264e-05 n16=6.691414883109224e-05 n17=0.001698244522675861 n18=0.01731324057899944 n19=1.981601061839136e-06 n20=0.04260175515130901 n21=0.0001933609211269714 n22=0.0001325544739064009 n23=2.578202057551409e-06 n24=0.001185711474373566 n25=1.717588793899886e-05 n26=0.005494652708680898 n27=0.001127617922664984 n28=0.01079412147448659 n29=0.05906145658881864 n30=0.01792658243407843 Q is here equal to 8.000000000000155 16.) nd: 2.146527182557787 Norm of Spectral functions:  0: 1.0157  1: 0.9906  2: 1.0036  3: 0.9994  4: 0.9972  5: 0.9996  6: 0.9972  7: 0.9995  8: 0.9996  9: 0.9987 10: 0.9975 11: 0.9965 12: 0.9985 13: 0.9994 14: 0.9972 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: 0.3987  1: 1.7479 16.) SelfConsistentStep 16.) Difference between steps: 0.0008729 Missing doping : 0 : -0.0143016 1 : -0.153581