Sig = Sigma.000 Ac = Ac.inp Delta = None cix = out.cix out = . gloc = gloc.out sig = sig.inp SigOut = Sigma.000 AlocOut = Aloc.imp fin = .fin.0 Ed = [-29.0571,-27.8439] U = 6 T = 0.01 Q = 8 alpha = 0.4 max_diff = 0.001 max_steps = 40 StartLambda = -20 EndLambda = 1 dLambda = 0.1 prt = 1 prtSF = 1 followPeak = -1 MissDopSt = -100 N_ac = 50 dom_ac = 0.5 acore = 0 pcore = 0 renorm_core = 0 renorm = 1 Ocore = 0 2 6 8 56 0 0 v 3.41948 0.580518 4 9 -4.3081 13 16 0 0 11.3459 x 26 0.4535 x 27 0.298512 x 28 0.852699 x 29 0.974844 x 30 0.256311 x 32 0.231951 x 33 0.0904916 x 34 0.0191466 x 36 1.01987 x 37 0.733072 x 39 6.68053 x 40 0.267534 x 41 2.56488 x 26 6.86445 x 27 5.30212 x 28 3.1651 x 29 3.24822 x 30 2.34062 x 31 2.33564 x 32 1.02953 x 33 1.11179 x 34 1.77548 x 35 0.124179 x 36 0.234062 x 37 12.234 x 38 0.011223 x 39 23.9537 x 40 0.479952 x 41 1 v 2.72629 1.27371 4 11 -4.45357 13 15 0 0 1.17451 x 26 11.352 x 27 0.0641619 x 28 2.68686 x 30 1.79972 x 32 1.461 x 33 1.15285 x 34 0.768342 x 35 0.304955 x 36 0.00222693 x 37 3.10453 x 38 10.3627 x 40 1.77656 x 41 1.56383 x 26 0.196832 x 27 6.35659 x 28 0.721099 x 29 0.425907 x 30 6.32846 x 32 1.51727 x 33 2.13926 x 34 0.327122 x 35 0.663964 x 36 5.41811 x 37 0.669338 x 38 2.59255 x 39 29.4312 x 40 15.6372 x 41 2 v 2.2827 1.7173 4 13 -4.43208 10 13 0 0 1.59894 x 27 12.484 x 28 0.463094 x 32 4.55175 x 33 4.77893 x 34 1.78043 x 35 1.78937 x 36 0.353657 x 38 8.84471 x 40 11.6798 x 41 0.104964 x 26 1.20243 x 27 0.0204785 x 28 0.470104 x 30 6.53762 x 32 0.624415 x 33 5.72748 x 34 0.937031 x 35 0.961678 x 36 0.357545 x 37 0.38836 x 38 36.8189 x 40 27.5237 x 41 3 v 3.5539 0.446102 4 5 -2.95323 12 12 0 0 4.48622 x 26 0.116892 x 27 0.196456 x 28 0.0716663 x 29 3.26911 x 30 0.429088 x 31 0.00999346 x 33 5.72694e-05 x 36 0.44127 x 37 0.0450603 x 39 1.72208 x 40 1.44258 x 41 0.330456 x 26 1.33263 x 27 0.0207105 x 28 0.18473 x 29 0.0116907 x 30 0.0829702 x 32 3.64062 x 33 3.02705 x 36 0.0161206 x 37 0.0593038 x 39 16.4283 x 40 12.6348 x 41 4 v 2.85147 1.14853 4 3 -3.42382 9 9 0 0 0.700407 x 26 0.483747 x 27 2.01344 x 29 1.57294 x 30 0.0313798 x 33 0.0197755 x 37 0.0399855 x 39 2.01334 x 40 2.57054 x 41 0.00905524 x 26 0.320311 x 27 0.442056 x 28 1.04027 x 30 2.27517 x 33 0.571096 x 36 0.863654 x 37 11.2476 x 40 3.78513 x 41 5 v 3.18034 0.819657 4 9 -3.00979 13 16 0 0 0.165235 x 26 0.550031 x 27 0.0814336 x 28 1.98059 x 29 5.74963 x 30 1.53981 x 32 0.875427 x 33 0.0107736 x 34 0.240971 x 36 2.04793 x 37 0.531409 x 39 8.912 x 40 2.69154 x 41 1.83012e-05 x 26 0.0164619 x 27 0.317704 x 28 0.352679 x 29 0.0664409 x 30 0.160771 x 31 0.0389382 x 32 1.63943 x 33 3.00176 x 34 4.65341 x 35 0.0808545 x 36 0.123968 x 37 0.0067469 x 38 1.40652 x 39 27.423 x 40 25.3342 x 41 6 v 2.72023 1.27977 4 7 -3.2914 13 14 0 0 0.120149 x 26 1.54405 x 27 1.6071 x 28 3.54365 x 29 0.242254 x 30 1.43289 x 31 0.430233 x 32 2.01719 x 33 0.2406 x 36 0.000121458 x 37 0.0268421 x 39 4.23614 x 40 7.5171 x 41 0.106615 x 26 0.0328318 x 27 0.357005 x 28 0.0151969 x 29 0.69864 x 30 0.377437 x 31 0.951762 x 32 0.0309989 x 33 1.8671 x 34 3.64235 x 36 0.310627 x 37 0.804176 x 39 17.2017 x 40 20.6451 x 41 7 v 2.85694 1.14306 4 5 -3.02908 12 12 0 0 1.01773 x 26 1.5897 x 27 0.390166 x 28 0.387351 x 29 0.0130554 x 30 2.48495 x 31 0.784475 x 33 0.165068 x 36 0.420982 x 37 0.135988 x 39 4.53003 x 40 3.79573 x 41 0.0753073 x 26 0.800197 x 27 2.22222 x 28 0.861668 x 29 0.302539 x 30 1.67419 x 32 0.00341177 x 33 0.795299 x 36 0.876859 x 37 0.819103 x 39 15.3361 x 40 10.5177 x 41 8 v 2.61175 1.38825 4 5 -3.22483 12 12 0 0 0.38425 x 26 0.353818 x 27 0.0940042 x 28 2.40781 x 29 1.16695 x 30 0.708919 x 31 1.79647 x 33 2.41616 x 36 0.0517245 x 37 0.0697029 x 39 5.34074 x 40 2.15066 x 41 0.073748 x 26 0.261459 x 27 0.378903 x 28 0.00939025 x 29 0.377861 x 30 2.93237e-05 x 32 0.144886 x 33 2.39934 x 36 0.528964 x 37 0.173374 x 39 12.874 x 40 15.8367 x 41 9 v 2.89328 1.10672 4 7 -2.90389 13 14 0 0 1.98363 x 26 3.0251 x 27 0.431261 x 28 0.204188 x 29 1.51079 x 30 0.459086 x 31 0.00764317 x 32 0.0103031 x 33 0.31658 x 36 0.00922166 x 37 0.310286 x 39 9.45932 x 40 4.01952 x 41 0.358747 x 26 0.103488 x 27 1.47205 x 28 0.0769667 x 29 0.2588 x 30 0.117439 x 31 2.22985 x 32 1.1625 x 33 1.11489 x 34 1.55233 x 36 0.172488 x 37 0.770202 x 39 24.0066 x 40 14.8564 x 41 10 v 2.41139 1.58861 4 8 -3.12724 13 15 0 0 0.0169585 x 26 0.113327 x 27 0.383215 x 28 0.650148 x 30 0.179805 x 32 3.81748 x 33 1.17284 x 34 2.4514 x 35 3.77635 x 36 0.115732 x 37 0.289844 x 38 11.0016 x 40 4.7401 x 41 0.00677457 x 26 0.00171244 x 27 0.00182981 x 28 0.0856251 x 29 0.151785 x 30 0.231417 x 32 0.0295785 x 33 0.11634 x 34 3.83742 x 35 1.30785 x 36 0.0268616 x 37 0.788283 x 38 0.00873442 x 39 19.7473 x 40 24.9495 x 41 11 v 2.10814 1.89186 4 9 -3.34554 13 16 0 0 0.0679121 x 26 0.884276 x 27 2.94137 x 28 0.175823 x 29 0.745496 x 30 1.16358 x 32 3.06217 x 33 0.0376061 x 34 0.00127789 x 36 3.03853 x 37 0.407319 x 39 8.87114 x 40 13.6302 x 41 0.0369507 x 26 0.158683 x 27 0.0292416 x 28 0.0232694 x 29 0.0115835 x 30 0.0151855 x 31 1.03739 x 32 0.195287 x 33 0.101576 x 34 0.146102 x 35 1.34242 x 36 0.00340333 x 37 0.475536 x 38 0.238148 x 39 21.9027 x 40 29.2556 x 41 12 v 2.09864 1.90136 4 9 -2.9904 13 16 0 0 0.217038 x 26 1.68151 x 27 2.21737 x 28 0.561315 x 29 0.101573 x 30 0.135177 x 32 0.575729 x 33 0.380169 x 34 0.317805 x 36 2.58015 x 37 0.568906 x 39 12.4669 x 40 13.3085 x 41 0.101483 x 26 0.0395603 x 27 0.235812 x 28 0.0672459 x 29 0.182391 x 30 0.122023 x 31 1.04665 x 32 0.262874 x 33 2.24434 x 34 0.467195 x 35 1.08823 x 36 0.0176064 x 37 0.340964 x 38 0.020533 x 39 23.4487 x 40 25.202 x 41 13 v 2.13153 1.86847 4 5 -2.91057 12 12 0 0 0.0710266 x 26 0.0521726 x 27 0.221309 x 28 0.00104674 x 29 0.00405415 x 30 0.0321182 x 31 0.113435 x 33 0.102303 x 36 4.68093 x 37 0.560478 x 39 7.57857 x 40 5.92487 x 41 0.0145332 x 26 0.078903 x 27 0.0286627 x 28 0.0107288 x 29 0.00439047 x 30 0.142105 x 32 0.181801 x 33 0.0126807 x 36 0.0514749 x 37 0.0746036 x 39 15.8956 x 40 14.1621 x 41 14 v 1.76706 2.23294 4 2 -3.21238 13 15 0 0 0.00221616 x 26 0.0315557 x 27 0.237953 x 28 0.00262721 x 30 0.676109 x 32 0.00391897 x 33 0.295577 x 34 0.00570507 x 35 0.577543 x 36 0.00592263 x 37 0.0858709 x 38 3.34681 x 40 3.19406 x 41 0.00232246 x 26 0.00637324 x 27 0.0157104 x 28 0.00148413 x 29 0.00236902 x 30 0.0289711 x 32 0.00903481 x 33 0.295111 x 34 0.00070711 x 35 0.000373519 x 36 0.0180034 x 37 0.00468122 x 38 0.0043126 x 39 4.0533 x 40 7.09135 x 41 15 v 2.06617 1.93383 4 7 -2.94413 13 14 0 0 0.172461 x 26 0.225792 x 27 0.422734 x 28 0.0720104 x 29 0.220537 x 30 0.311408 x 31 0.00580003 x 32 0.0322583 x 33 0.0306095 x 36 0.131227 x 37 3.43143 x 39 13.2482 x 40 9.23232 x 41 0.04761 x 26 0.0340056 x 27 0.157141 x 28 0.116824 x 29 0.0395032 x 30 0.119464 x 31 0.924 x 32 0.158448 x 33 0.360826 x 34 0.0041668 x 36 0.0531324 x 37 0.0546084 x 39 19.503 x 40 20.8904 x 41 16 v 2.95554 1.04446 4 1 -1.85737 5 4 0 0 0.90563 x 26 0.40212 x 30 0.175714 x 37 0.867821 x 40 0.693175 x 41 0.21267 x 27 0.353728 x 33 0.494124 x 40 5.89502 x 41 17 v 2.22983 1.77017 4 1 -2.31475 5 4 0 0 0.385414 x 26 0.0396293 x 30 0.125845 x 37 2.49822 x 40 0.721056 x 41 0.0901365 x 27 0.0863875 x 33 2.35965 x 40 3.69366 x 41 18 v 2.61266 1.38734 4 3 -1.84468 9 9 0 0 0.906552 x 26 1.647 x 27 0.751079 x 29 0.859744 x 30 0.139302 x 33 0.0439592 x 37 0.0688292 x 39 1.36133 x 40 4.38421 x 41 0.0180694 x 26 0.12587 x 27 0.728821 x 28 0.0958498 x 30 0.254531 x 33 0.658767 x 36 0.39757 x 37 6.03898 x 40 11.5195 x 41 19 v 2.11512 1.88488 4 5 -2.24609 11 12 0 0 0.0421211 x 26 0.00490416 x 27 0.0169355 x 28 0.00278008 x 29 0.0679039 x 30 0.022504 x 31 0.000839425 x 36 0.968095 x 37 0.870814 x 39 10.0701 x 40 7.35736 x 41 0.00232075 x 26 0.0348998 x 27 0.037831 x 28 0.00488582 x 29 0.00377329 x 30 0.0535556 x 32 0.0102759 x 33 0.000819113 x 36 0.302158 x 37 0.117545 x 39 10.383 x 40 19.6246 x 41 20 v 2.09505 1.90495 4 5 -2.03426 12 12 0 0 0.166769 x 26 1.00495 x 27 1.79529 x 28 0.239695 x 29 0.125995 x 30 0.640015 x 31 1.03712 x 33 0.00108766 x 36 0.0272311 x 37 0.246841 x 39 6.86765 x 40 7.37208 x 41 0.00417113 x 26 0.000579924 x 27 0.313315 x 28 0.0564608 x 29 0.0759744 x 30 1.19547 x 32 0.0394181 x 33 0.762952 x 36 0.00836331 x 37 0.14303 x 39 8.18243 x 40 19.6931 x 41 21 v 1.60193 2.39807 4 4 -2.29316 13 13 0 0 0.0104602 x 26 0.0593523 x 27 0.285057 x 28 0.101193 x 29 0.084499 x 30 0.0143098 x 31 0.508168 x 32 0.00500973 x 33 0.140467 x 36 0.139628 x 37 0.00635825 x 39 7.24597 x 40 8.99178 x 41 0.000123947 x 26 0.00490215 x 28 0.00223716 x 29 0.0130802 x 30 0.000480254 x 31 0.146814 x 32 0.0542894 x 33 0.510854 x 34 0.0110434 x 36 0.00317123 x 37 0.0179602 x 39 5.40689 x 40 16.2359 x 41 22 v 1.07799 2.92201 4 3 -2.71429 9 9 0 0 0.0220663 x 26 0.0156335 x 27 0.00159645 x 29 0.0243625 x 30 0.00133241 x 33 0.031009 x 37 0.00334752 x 39 5.47542 x 40 9.19124 x 41 0.00042247 x 26 0.00654592 x 27 0.00364111 x 28 0.000148454 x 30 0.0168707 x 33 0.0128487 x 36 0.00266422 x 37 5.91215 x 40 9.27867 x 41 23 v 1.22583 2.77417 4 5 -2.52945 12 12 0 0 0.0393952 x 26 0.0591627 x 27 0.141204 x 28 0.00114717 x 29 0.0250524 x 30 0.0480626 x 31 0.0978054 x 33 0.0129337 x 36 0.00921846 x 37 0.0193445 x 39 10.7154 x 40 12.7022 x 41 0.00288606 x 26 0.00845332 x 27 0.0076473 x 28 0.0114803 x 29 0.000126697 x 30 0.115112 x 32 0.00422059 x 33 0.123266 x 36 0.0128181 x 37 0.013514 x 39 8.76443 x 40 17.0652 x 41 24 v 1.39971 2.60029 4 4 -2.17075 13 14 0 0 0.00964585 x 26 0.0173557 x 27 0.00883549 x 28 0.0381758 x 29 0.00358324 x 30 0.00927652 x 31 0.040729 x 32 0.0018498 x 33 0.00896888 x 36 0.0487121 x 37 0.0310704 x 39 7.24426 x 40 10.9387 x 41 0.000752592 x 26 0.00142234 x 27 0.00751494 x 28 0.000490552 x 29 0.0141719 x 30 0.00251596 x 31 4.64147e-05 x 32 0.000352813 x 33 0.0819709 x 34 0.000709257 x 36 0.00764849 x 37 0.0528354 x 39 5.98452 x 40 15.4439 x 41 25 v 1.59197 2.40803 4 856 -1.39916 16 16 0 0 0.0913671 x 26 0.901193 x 27 6.00213 x 28 0.656499 x 29 1.68037 x 30 0.106426 x 31 25.9921 x 32 4.39994 x 33 29.0434 x 34 40.3742 x 35 17.023 x 36 3.25505 x 37 48.9477 x 38 4.15378 x 39 934.121 x 40 2656.52 x 41 0.0685467 x 26 0.302565 x 27 1.21703 x 28 0.168558 x 29 0.280007 x 30 0.0449818 x 31 1.70001 x 32 1.21702 x 33 14.3636 x 34 22.4752 x 35 3.36919 x 36 0.802473 x 37 12.3101 x 38 0.356794 x 39 762.114 x 40 3965.92 x 41 26 v 4.08419 0.915805 5 6 -5.94699 10 9 25 24 2.95064 x 42 1.15238 x 43 0.00163334 x 44 0.129965 x 45 0.0941029 x 46 0.0322106 x 47 0.397778 x 49 0.532877 x 50 6.03104 x 51 0.171947 x 52 2.79616 x 43 4.72587 x 44 3.14391 x 45 1.36373 x 46 0.456806 x 47 0.202374 x 48 0.104773 x 50 29.3904 x 51 0.32066 x 52 11.3459 x 0 1.17451 x 1 4.48622 x 3 0.700407 x 4 0.165235 x 5 0.120149 x 6 1.01773 x 7 0.38425 x 8 1.98363 x 9 0.0169585 x 10 0.0679121 x 11 0.217038 x 12 0.0710266 x 13 0.00221616 x 14 0.172461 x 15 0.90563 x 16 0.385414 x 17 0.906552 x 18 0.0421211 x 19 0.166769 x 20 0.0104602 x 21 0.0220663 x 22 0.0393952 x 23 0.00964585 x 24 0.0913671 x 25 2.56488 x 0 1.56383 x 1 0.104964 x 2 0.330456 x 3 0.00905524 x 4 1.83012e-05 x 5 0.106615 x 6 0.0753073 x 7 0.073748 x 8 0.358747 x 9 0.00677457 x 10 0.0369507 x 11 0.101483 x 12 0.0145332 x 13 0.00232246 x 14 0.04761 x 15 0.0180694 x 18 0.00232075 x 19 0.00417113 x 20 0.000123947 x 21 0.00042247 x 22 0.00288606 x 23 0.000752592 x 24 0.0685467 x 25 27 v 3.47077 1.52923 5 8 -6.15308 9 11 24 25 4.69673 x 43 0.912081 x 44 0.26261 x 45 0.727043 x 46 0.389554 x 47 0.115099 x 48 0.458733 x 50 11.658 x 51 1.01352 x 52 0.922816 x 42 0.335578 x 43 1.36605 x 44 4.76672 x 45 3.79723 x 46 1.45879 x 47 0.260968 x 48 1.32476 x 49 0.807689 x 50 23.0549 x 51 13.67 x 52 0.4535 x 0 11.352 x 1 1.59894 x 2 0.116892 x 3 0.483747 x 4 0.550031 x 5 1.54405 x 6 1.5897 x 7 0.353818 x 8 3.0251 x 9 0.113327 x 10 0.884276 x 11 1.68151 x 12 0.0521726 x 13 0.0315557 x 14 0.225792 x 15 1.647 x 18 0.00490416 x 19 1.00495 x 20 0.0593523 x 21 0.0156335 x 22 0.0591627 x 23 0.0173557 x 24 0.901193 x 25 6.86445 x 0 0.196832 x 1 1.20243 x 2 1.33263 x 3 0.320311 x 4 0.0164619 x 5 0.0328318 x 6 0.800197 x 7 0.261459 x 8 0.103488 x 9 0.00171244 x 10 0.158683 x 11 0.0395603 x 12 0.078903 x 13 0.00637324 x 14 0.0340056 x 15 0.21267 x 16 0.0901365 x 17 0.12587 x 18 0.0348998 x 19 0.000579924 x 20 0.00654592 x 22 0.00845332 x 23 0.00142234 x 24 0.302565 x 25 28 v 3.03207 1.96793 5 10 -6.22428 7 9 21 24 6.81665 x 44 0.314698 x 45 1.54926 x 46 1.78173 x 47 0.496383 x 48 9.36677 x 51 9.35316 x 52 1.09013 x 43 0.343602 x 44 1.68447 x 45 5.3747 x 46 3.41753 x 47 0.715729 x 48 1.96953 x 50 22.3309 x 51 23.3932 x 52 0.298512 x 0 0.0641619 x 1 12.484 x 2 0.196456 x 3 0.0814336 x 5 1.6071 x 6 0.390166 x 7 0.0940042 x 8 0.431261 x 9 0.383215 x 10 2.94137 x 11 2.21737 x 12 0.221309 x 13 0.237953 x 14 0.422734 x 15 0.0169355 x 19 1.79529 x 20 0.285057 x 21 0.141204 x 23 0.00883549 x 24 6.00213 x 25 5.30212 x 0 6.35659 x 1 0.0204785 x 2 0.0207105 x 3 0.442056 x 4 0.317704 x 5 0.357005 x 6 2.22222 x 7 0.378903 x 8 1.47205 x 9 0.00182981 x 10 0.0292416 x 11 0.235812 x 12 0.0286627 x 13 0.0157104 x 14 0.157141 x 15 0.728821 x 18 0.037831 x 19 0.313315 x 20 0.00490215 x 21 0.00364111 x 22 0.0076473 x 23 0.00751494 x 24 1.21703 x 25 29 v 3.51595 1.48405 5 4 -5.62772 7 6 20 20 1.67406 x 43 0.528391 x 44 1.03184 x 45 0.00164008 x 46 0.00297746 x 50 5.47106 x 51 1.22617 x 52 1.63151 x 44 0.164887 x 45 3.07384 x 46 1.61884 x 47 17.3512 x 51 2.22339 x 52 0.852699 x 0 0.0716663 x 3 2.01344 x 4 1.98059 x 5 3.54365 x 6 0.387351 x 7 2.40781 x 8 0.204188 x 9 0.175823 x 11 0.561315 x 12 0.00104674 x 13 0.0720104 x 15 0.751079 x 18 0.00278008 x 19 0.239695 x 20 0.101193 x 21 0.00159645 x 22 0.00114717 x 23 0.0381758 x 24 0.656499 x 25 3.1651 x 0 0.721099 x 1 0.18473 x 3 0.352679 x 5 0.0151969 x 6 0.861668 x 7 0.00939025 x 8 0.0769667 x 9 0.0856251 x 10 0.0232694 x 11 0.0672459 x 12 0.0107288 x 13 0.00148413 x 14 0.116824 x 15 0.00488582 x 19 0.0564608 x 20 0.00223716 x 21 0.0114803 x 23 0.000490552 x 24 0.168558 x 25 30 v 3.70403 1.29597 5 6 -5.45262 10 9 25 24 1.3974 x 42 1.55401 x 43 0.364995 x 44 1.60975 x 45 0.346372 x 46 0.134573 x 47 0.121689 x 49 0.0972837 x 50 6.62145 x 51 1.52802 x 52 0.528103 x 43 0.8009 x 44 1.25169 x 45 0.672645 x 46 3.42482 x 47 1.87708 x 48 0.517973 x 50 24.0809 x 51 7.06976 x 52 0.974844 x 0 2.68686 x 1 3.26911 x 3 1.57294 x 4 5.74963 x 5 0.242254 x 6 0.0130554 x 7 1.16695 x 8 1.51079 x 9 0.650148 x 10 0.745496 x 11 0.101573 x 12 0.00405415 x 13 0.00262721 x 14 0.220537 x 15 0.40212 x 16 0.0396293 x 17 0.859744 x 18 0.0679039 x 19 0.125995 x 20 0.084499 x 21 0.0243625 x 22 0.0250524 x 23 0.00358324 x 24 1.68037 x 25 3.24822 x 0 0.425907 x 1 0.470104 x 2 0.0116907 x 3 1.04027 x 4 0.0664409 x 5 0.69864 x 6 0.302539 x 7 0.377861 x 8 0.2588 x 9 0.151785 x 10 0.0115835 x 11 0.182391 x 12 0.00439047 x 13 0.00236902 x 14 0.0395032 x 15 0.0958498 x 18 0.00377329 x 19 0.0759744 x 20 0.0130802 x 21 0.000148454 x 22 0.000126697 x 23 0.0141719 x 24 0.280007 x 25 31 v 3.34954 1.65046 5 2 -5.74877 4 4 13 10 1.35468 x 44 0.14569 x 45 3.23965 x 51 0.560895 x 52 2.32535 x 45 1.17291 x 46 7.97954 x 51 1.22122 x 52 0.429088 x 3 1.43289 x 6 2.48495 x 7 0.708919 x 8 0.459086 x 9 0.0321182 x 13 0.311408 x 15 0.022504 x 19 0.640015 x 20 0.0143098 x 21 0.0480626 x 23 0.00927652 x 24 0.106426 x 25 2.34062 x 0 0.160771 x 5 0.377437 x 6 0.117439 x 9 0.0151855 x 11 0.122023 x 12 0.119464 x 15 0.000480254 x 21 0.00251596 x 24 0.0449818 x 25 32 v 2.76655 2.23345 5 12 -6.17754 6 7 14 21 9.076 x 45 0.0899168 x 46 4.52214 x 47 2.17341 x 48 4.51098 x 51 18.4284 x 52 1.07404 x 44 0.196587 x 45 2.61946 x 46 5.44355 x 47 1.79226 x 48 24.5017 x 51 33.5701 x 52 0.256311 x 0 1.79972 x 1 0.463094 x 2 1.53981 x 5 0.430233 x 6 0.00764317 x 9 0.179805 x 10 1.16358 x 11 0.135177 x 12 0.676109 x 14 0.00580003 x 15 0.508168 x 21 0.040729 x 24 25.9921 x 25 2.33564 x 0 6.32846 x 1 6.53762 x 2 0.0829702 x 3 0.0389382 x 5 0.951762 x 6 1.67419 x 7 2.93237e-05 x 8 2.22985 x 9 0.231417 x 10 1.03739 x 11 1.04665 x 12 0.142105 x 13 0.0289711 x 14 0.924 x 15 0.0535556 x 19 1.19547 x 20 0.146814 x 21 0.115112 x 23 4.64147e-05 x 24 1.70001 x 25 33 v 3.13218 1.86782 5 8 -5.66655 9 11 23 26 1.7296 x 43 3.55245 x 44 0.0770634 x 45 2.66911 x 46 0.158061 x 47 1.18213 x 48 0.0392879 x 50 8.63471 x 51 4.89977 x 52 0.162741 x 42 0.102327 x 43 0.291363 x 44 1.44192 x 45 0.416734 x 46 3.02001 x 47 3.45515 x 48 0.0150038 x 49 0.132877 x 50 21.7571 x 51 18.2617 x 52 0.231951 x 0 1.461 x 1 4.55175 x 2 0.00999346 x 3 0.0313798 x 4 0.875427 x 5 2.01719 x 6 0.784475 x 7 1.79647 x 8 0.0103031 x 9 3.81748 x 10 3.06217 x 11 0.575729 x 12 0.113435 x 13 0.00391897 x 14 0.0322583 x 15 0.139302 x 18 1.03712 x 20 0.00500973 x 21 0.00133241 x 22 0.0978054 x 23 0.0018498 x 24 4.39994 x 25 1.02953 x 0 1.51727 x 1 0.624415 x 2 3.64062 x 3 2.27517 x 4 1.63943 x 5 0.0309989 x 6 0.00341177 x 7 0.144886 x 8 1.1625 x 9 0.0295785 x 10 0.195287 x 11 0.262874 x 12 0.181801 x 13 0.00903481 x 14 0.158448 x 15 0.353728 x 16 0.0863875 x 17 0.254531 x 18 0.0102759 x 19 0.0394181 x 20 0.0542894 x 21 0.0168707 x 22 0.00422059 x 23 0.000352813 x 24 1.21702 x 25 34 v 2.6402 2.3598 5 14 -6.04354 5 6 9 14 10.4044 x 46 3.34852 x 47 7.67421 x 48 2.05214 x 51 23.5575 x 52 0.83773 x 45 0.0381646 x 46 4.02032 x 47 3.8205 x 48 21.0528 x 51 49.1925 x 52 0.0904916 x 0 1.15285 x 1 4.77893 x 2 0.0107736 x 5 1.17284 x 10 0.0376061 x 11 0.380169 x 12 0.295577 x 14 29.0434 x 25 1.11179 x 0 2.13926 x 1 5.72748 x 2 3.00176 x 5 1.8671 x 6 1.11489 x 9 0.11634 x 10 0.101576 x 11 2.24434 x 12 0.295111 x 14 0.360826 x 15 0.510854 x 21 0.0819709 x 24 14.3636 x 25 35 v 2.83626 2.16374 5 16 -5.69063 4 5 5 9 7.99881 x 47 17.8968 x 48 3.44425 x 51 21.2796 x 52 0.381177 x 46 0.0102634 x 47 4.79478 x 48 16.0467 x 51 72.1466 x 52 0.768342 x 1 1.78043 x 2 2.4514 x 10 0.00570507 x 14 40.3742 x 25 1.77548 x 0 0.327122 x 1 0.937031 x 2 4.65341 x 5 3.83742 x 10 0.146102 x 11 0.467195 x 12 0.00070711 x 14 22.4752 x 25 36 v 2.74863 2.25137 5 10 -5.69865 7 9 21 24 1.45475 x 44 5.33289 x 45 2.85403 x 46 0.678931 x 47 3.87824 x 48 4.85229 x 51 13.4621 x 52 0.122221 x 43 0.165815 x 44 0.102352 x 45 1.95497 x 46 0.206633 x 47 5.40151 x 48 0.024311 x 50 17.4337 x 51 32.0742 x 52 0.0191466 x 0 0.304955 x 1 1.78937 x 2 5.72694e-05 x 3 0.240971 x 5 0.2406 x 6 0.165068 x 7 2.41616 x 8 0.31658 x 9 3.77635 x 10 0.00127789 x 11 0.317805 x 12 0.102303 x 13 0.577543 x 14 0.0306095 x 15 0.000839425 x 19 0.00108766 x 20 0.140467 x 21 0.0129337 x 23 0.00896888 x 24 17.023 x 25 0.124179 x 0 0.663964 x 1 0.961678 x 2 3.02705 x 3 0.571096 x 4 0.0808545 x 5 3.64235 x 6 0.795299 x 7 2.39934 x 8 1.55233 x 9 1.30785 x 10 1.34242 x 11 1.08823 x 12 0.0126807 x 13 0.000373519 x 14 0.0041668 x 15 0.658767 x 18 0.000819113 x 19 0.762952 x 20 0.0110434 x 21 0.0128487 x 22 0.123266 x 23 0.000709257 x 24 3.36919 x 25 37 v 3.23169 1.76831 5 6 -5.0509 10 9 25 24 0.000459442 x 42 0.00241933 x 43 0.174459 x 44 0.378855 x 45 0.0183171 x 46 0.192485 x 47 3.03025 x 49 0.150585 x 50 9.77553 x 51 2.88638 x 52 0.0528018 x 43 0.00613557 x 44 0.0710139 x 45 0.424264 x 46 0.749442 x 47 0.0374814 x 48 2.67464 x 50 24.5293 x 51 8.84482 x 52 1.01987 x 0 0.00222693 x 1 0.44127 x 3 0.0197755 x 4 2.04793 x 5 0.000121458 x 6 0.420982 x 7 0.0517245 x 8 0.00922166 x 9 0.115732 x 10 3.03853 x 11 2.58015 x 12 4.68093 x 13 0.00592263 x 14 0.131227 x 15 0.175714 x 16 0.125845 x 17 0.0439592 x 18 0.968095 x 19 0.0272311 x 20 0.139628 x 21 0.031009 x 22 0.00921846 x 23 0.0487121 x 24 3.25505 x 25 0.234062 x 0 5.41811 x 1 0.357545 x 2 0.0161206 x 3 0.863654 x 4 0.123968 x 5 0.310627 x 6 0.876859 x 7 0.528964 x 8 0.172488 x 9 0.0268616 x 10 0.00340333 x 11 0.0176064 x 12 0.0514749 x 13 0.0180034 x 14 0.0531324 x 15 0.39757 x 18 0.302158 x 19 0.00836331 x 20 0.00317123 x 21 0.00266422 x 22 0.0128181 x 23 0.00764849 x 24 0.802473 x 25 38 v 3.29886 1.70114 5 16 -4.84614 4 5 5 9 0.991382 x 47 1.11471 x 48 24.094 x 51 17.0179 x 52 0.0632815 x 46 0.00291637 x 47 0.51548 x 48 24.8842 x 51 75.3154 x 52 3.10453 x 1 0.353657 x 2 0.289844 x 10 0.0858709 x 14 48.9477 x 25 12.234 x 0 0.669338 x 1 0.38836 x 2 0.0067469 x 5 0.788283 x 10 0.475536 x 11 0.340964 x 12 0.00468122 x 14 12.3101 x 25 39 v 3.06522 1.93478 5 4 -4.98118 7 6 20 20 0.00117628 x 43 0.0240807 x 44 0.0740375 x 45 0.0107011 x 46 1.61475 x 50 8.39488 x 51 1.61946 x 52 0.0135085 x 44 0.0269533 x 45 0.270484 x 46 0.0248373 x 47 20.5843 x 51 3.34071 x 52 0.733072 x 0 0.0450603 x 3 0.0399855 x 4 0.531409 x 5 0.0268421 x 6 0.135988 x 7 0.0697029 x 8 0.310286 x 9 0.407319 x 11 0.568906 x 12 0.560478 x 13 3.43143 x 15 0.0688292 x 18 0.870814 x 19 0.246841 x 20 0.00635825 x 21 0.00334752 x 22 0.0193445 x 23 0.0310704 x 24 4.15378 x 25 0.011223 x 0 2.59255 x 1 0.0593038 x 3 1.40652 x 5 0.804176 x 6 0.819103 x 7 0.173374 x 8 0.770202 x 9 0.00873442 x 10 0.238148 x 11 0.020533 x 12 0.0746036 x 13 0.0043126 x 14 0.0546084 x 15 0.117545 x 19 0.14303 x 20 0.0179602 x 21 0.013514 x 23 0.0528354 x 24 0.356794 x 25 40 v 2.4667 2.5333 5 448 -3.7207 11 11 26 26 0.52455 x 42 1.71795 x 43 2.59605 x 44 2.67839 x 45 3.00553 x 46 3.70814 x 47 1.01797 x 48 0.598206 x 49 7.05562 x 50 614.028 x 51 945.979 x 52 0.0173642 x 42 0.155257 x 43 0.44376 x 44 0.852788 x 45 0.886327 x 46 2.19454 x 47 7.92047 x 48 0.348306 x 49 0.481003 x 50 533.865 x 51 1901.91 x 52 6.68053 x 0 10.3627 x 1 8.84471 x 2 1.72208 x 3 2.01334 x 4 8.912 x 5 4.23614 x 6 4.53003 x 7 5.34074 x 8 9.45932 x 9 11.0016 x 10 8.87114 x 11 12.4669 x 12 7.57857 x 13 3.34681 x 14 13.2482 x 15 0.867821 x 16 2.49822 x 17 1.36133 x 18 10.0701 x 19 6.86765 x 20 7.24597 x 21 5.47542 x 22 10.7154 x 23 7.24426 x 24 934.121 x 25 23.9537 x 0 29.4312 x 1 36.8189 x 2 16.4283 x 3 11.2476 x 4 27.423 x 5 17.2017 x 6 15.3361 x 7 12.874 x 8 24.0066 x 9 19.7473 x 10 21.9027 x 11 23.4487 x 12 15.8956 x 13 4.0533 x 14 19.503 x 15 0.494124 x 16 2.35965 x 17 6.03898 x 18 10.383 x 19 8.18243 x 20 5.40689 x 21 5.91215 x 22 8.76443 x 23 5.98452 x 24 762.114 x 25 41 v 1.96007 3.03993 51432 -2.22303 11 11 26 26 0.00941701 x 42 0.263595 x 43 1.20741 x 44 3.25482 x 45 7.65525 x 46 10.7672 x 47 6.0282 x 48 0.131246 x 49 1.14214 x 50 629.552 x 51 5125.15 x 52 0.01459 x 42 0.0252691 x 43 0.14929 x 44 0.766172 x 45 2.06309 x 46 5.24557 x 47 5.62759 x 48 0.0327255 x 49 0.192828 x 50 399.412 x 51 6689.25 x 52 0.267534 x 0 1.77656 x 1 11.6798 x 2 1.44258 x 3 2.57054 x 4 2.69154 x 5 7.5171 x 6 3.79573 x 7 2.15066 x 8 4.01952 x 9 4.7401 x 10 13.6302 x 11 13.3085 x 12 5.92487 x 13 3.19406 x 14 9.23232 x 15 0.693175 x 16 0.721056 x 17 4.38421 x 18 7.35736 x 19 7.37208 x 20 8.99178 x 21 9.19124 x 22 12.7022 x 23 10.9387 x 24 2656.52 x 25 0.479952 x 0 15.6372 x 1 27.5237 x 2 12.6348 x 3 3.78513 x 4 25.3342 x 5 20.6451 x 6 10.5177 x 7 15.8367 x 8 14.8564 x 9 24.9495 x 10 29.2556 x 11 25.202 x 12 14.1621 x 13 7.09135 x 14 20.8904 x 15 5.89502 x 16 3.69366 x 17 11.5195 x 18 19.6246 x 19 19.6931 x 20 16.2359 x 21 9.27867 x 22 17.0652 x 23 15.4439 x 24 3965.92 x 25 42 v 4.88247 1.11753 6 1 -8.1572 2 3 5 4 1.10204 x 54 0.0154801 x 55 1.26074 x 53 5.6046 x 54 0.0171155 x 55 2.95064 x 26 1.3974 x 30 0.000459442 x 37 0.52455 x 40 0.00941701 x 41 0.922816 x 27 0.162741 x 33 0.0173642 x 40 0.01459 x 41 43 v 4.264 1.736 6 3 -8.49272 3 3 9 9 0.288632 x 53 4.25062 x 54 0.668621 x 55 3.47182 x 53 9.74659 x 54 5.57337 x 55 1.15238 x 26 4.69673 x 27 1.67406 x 29 1.55401 x 30 1.7296 x 33 0.00241933 x 37 0.00117628 x 39 1.71795 x 40 0.263595 x 41 2.79616 x 26 0.335578 x 27 1.09013 x 28 0.528103 x 30 0.102327 x 33 0.122221 x 36 0.0528018 x 37 0.155257 x 40 0.0252691 x 41 44 v 3.79757 2.20243 6 5 -8.67617 3 3 12 12 1.25269 x 53 3.82077 x 54 5.93835 x 55 4.81455 x 53 9.81314 x 54 14.3596 x 55 0.00163334 x 26 0.912081 x 27 6.81665 x 28 0.528391 x 29 0.364995 x 30 1.35468 x 31 3.55245 x 33 1.45475 x 36 0.174459 x 37 0.0240807 x 39 2.59605 x 40 1.20741 x 41 4.72587 x 26 1.36605 x 27 0.343602 x 28 1.63151 x 29 0.8009 x 30 1.07404 x 32 0.291363 x 33 0.165815 x 36 0.00613557 x 37 0.0135085 x 39 0.44376 x 40 0.14929 x 41 45 v 3.48099 2.51901 6 7 -8.7421 3 3 13 14 2.98026 x 53 2.90968 x 54 11.7424 x 55 5.17346 x 53 10.1817 x 54 23.011 x 55 0.129965 x 26 0.26261 x 27 0.314698 x 28 1.03184 x 29 1.60975 x 30 0.14569 x 31 9.076 x 32 0.0770634 x 33 5.33289 x 36 0.378855 x 37 0.0740375 x 39 2.67839 x 40 3.25482 x 41 3.14391 x 26 4.76672 x 27 1.68447 x 28 0.164887 x 29 1.25169 x 30 2.32535 x 31 0.196587 x 32 1.44192 x 33 0.83773 x 34 0.102352 x 36 0.0710139 x 37 0.0269533 x 39 0.852788 x 40 0.766172 x 41 46 v 3.26957 2.73043 6 9 -8.73518 3 3 13 16 5.38788 x 53 2.11988 x 54 17.0653 x 55 4.72754 x 53 10.8144 x 54 31.883 x 55 0.0941029 x 26 0.727043 x 27 1.54926 x 28 0.00164008 x 29 0.346372 x 30 0.0899168 x 32 2.66911 x 33 10.4044 x 34 2.85403 x 36 0.0183171 x 37 0.0107011 x 39 3.00553 x 40 7.65525 x 41 1.36373 x 26 3.79723 x 27 5.3747 x 28 3.07384 x 29 0.672645 x 30 1.17291 x 31 2.61946 x 32 0.416734 x 33 0.0381646 x 34 0.381177 x 35 1.95497 x 36 0.424264 x 37 0.0632815 x 38 0.270484 x 39 0.886327 x 40 2.06309 x 41 47 v 3.15494 2.84506 6 11 -8.6672 3 3 13 15 8.3467 x 53 1.4435 x 54 21.5044 x 55 3.63202 x 53 11.452 x 54 41.6191 x 55 0.0322106 x 26 0.389554 x 27 1.78173 x 28 0.134573 x 30 4.52214 x 32 0.158061 x 33 3.34852 x 34 7.99881 x 35 0.678931 x 36 0.192485 x 37 0.991382 x 38 3.70814 x 40 10.7672 x 41 0.456806 x 26 1.45879 x 27 3.41753 x 28 1.61884 x 29 3.42482 x 30 5.44355 x 32 3.02001 x 33 4.02032 x 34 0.0102634 x 35 0.206633 x 36 0.749442 x 37 0.00291637 x 38 0.0248373 x 39 2.19454 x 40 5.24557 x 41 48 v 3.19829 2.80171 6 13 -8.49757 3 3 10 13 11.5811 x 53 0.78253 x 54 24.0574 x 55 2.00404 x 53 12.7418 x 54 52.8305 x 55 0.115099 x 27 0.496383 x 28 2.17341 x 32 1.18213 x 33 7.67421 x 34 17.8968 x 35 3.87824 x 36 1.11471 x 38 1.01797 x 40 6.0282 x 41 0.202374 x 26 0.260968 x 27 0.715729 x 28 1.87708 x 30 1.79226 x 32 3.45515 x 33 3.8205 x 34 4.79478 x 35 5.40151 x 36 0.0374814 x 37 0.51548 x 38 7.92047 x 40 5.62759 x 41 49 v 4.27918 1.72082 6 1 -7.37333 2 3 5 4 1.64838 x 54 0.0724302 x 55 0.124671 x 53 5.95316 x 54 0.201349 x 55 0.397778 x 26 0.121689 x 30 3.03025 x 37 0.598206 x 40 0.131246 x 41 1.32476 x 27 0.0150038 x 33 0.348306 x 40 0.0327255 x 41 50 v 3.6981 2.3019 6 3 -7.426 3 3 9 9 0.0103029 x 53 5.34458 x 54 1.55073 x 55 0.146748 x 53 10.7131 x 54 6.23433 x 55 0.532877 x 26 0.458733 x 27 0.00297746 x 29 0.0972837 x 30 0.0392879 x 33 0.150585 x 37 1.61475 x 39 7.05562 x 40 1.14214 x 41 0.104773 x 26 0.807689 x 27 1.96953 x 28 0.517973 x 30 0.132877 x 33 0.024311 x 36 2.67464 x 37 0.481003 x 40 0.192828 x 41 51 v 3.14356 2.85644 6 430 -5.76581 3 3 16 16 0.478655 x 53 255.189 x 54 972.589 x 55 0.259799 x 53 214.129 x 54 1997.33 x 55 6.03104 x 26 11.658 x 27 9.36677 x 28 5.47106 x 29 6.62145 x 30 3.23965 x 31 4.51098 x 32 8.63471 x 33 2.05214 x 34 3.44425 x 35 4.85229 x 36 9.77553 x 37 24.094 x 38 8.39488 x 39 614.028 x 40 629.552 x 41 29.3904 x 26 23.0549 x 27 22.3309 x 28 17.3512 x 29 24.0809 x 30 7.97954 x 31 24.5017 x 32 21.7571 x 33 21.0528 x 34 16.0467 x 35 17.4337 x 36 24.5293 x 37 24.8842 x 38 20.5843 x 39 533.865 x 40 399.412 x 41 52 v 2.45562 3.54438 62520 -3.78667 3 3 16 16 0.0206863 x 53 210.298 x 54 8721.48 x 55 0.036004 x 53 119.93 x 54 11108.1 x 55 0.171947 x 26 1.01352 x 27 9.35316 x 28 1.22617 x 29 1.52802 x 30 0.560895 x 31 18.4284 x 32 4.89977 x 33 23.5575 x 34 21.2796 x 35 13.4621 x 36 2.88638 x 37 17.0179 x 38 1.61946 x 39 945.979 x 40 5125.15 x 41 0.32066 x 26 13.67 x 27 23.3932 x 28 2.22339 x 29 7.06976 x 30 1.22122 x 31 33.5701 x 32 18.2617 x 33 49.1925 x 34 72.1466 x 35 32.0742 x 36 8.84482 x 37 75.3154 x 38 3.34071 x 39 1901.91 x 40 6689.25 x 41 53 v 3.79347 3.20653 7 8 -12.2433 0 0 9 11 0.288632 x 43 1.25269 x 44 2.98026 x 45 5.38788 x 46 8.3467 x 47 11.5811 x 48 0.0103029 x 50 0.478655 x 51 0.0206863 x 52 1.26074 x 42 3.47182 x 43 4.81455 x 44 5.17346 x 45 4.72754 x 46 3.63202 x 47 2.00404 x 48 0.124671 x 49 0.146748 x 50 0.259799 x 51 0.036004 x 52 54 v 3.76087 3.23913 7 130 -8.29778 0 0 11 11 1.10204 x 42 4.25062 x 43 3.82077 x 44 2.90968 x 45 2.11988 x 46 1.4435 x 47 0.78253 x 48 1.64838 x 49 5.34458 x 50 255.189 x 51 210.298 x 52 5.6046 x 42 9.74659 x 43 9.81314 x 44 10.1817 x 45 10.8144 x 46 11.452 x 47 12.7418 x 48 5.95316 x 49 10.7131 x 50 214.129 x 51 119.93 x 52 55 v 2.96804 4.03196 73294 -5.7018 0 0 11 11 0.0154801 x 42 0.668621 x 43 5.93835 x 44 11.7424 x 45 17.0653 x 46 21.5044 x 47 24.0574 x 48 0.0724302 x 49 1.55073 x 50 972.589 x 51 8721.48 x 52 0.0171155 x 42 5.57337 x 43 14.3596 x 44 23.011 x 45 31.883 x 46 41.6191 x 47 52.8305 x 48 0.201349 x 49 6.23433 x 50 1997.33 x 51 11108.1 x 52 # OCA diagrams: 0 Ac.inp: Number of entries: 864 Ac.inp: Number of columns: 3 Ac.inp: Peak-position 0 Premaknil na 0 ************* Parameters **************** U = 6 Ed0 = -29.0571 Ed1 = -27.8439 T = 0.01 N0 = 6 N1 = 8 valence state0 = 3.41948 0.580518 with Energy0 = -83.8322 valence state1 = 2.72629 1.27371 with Energy1 = -83.1367 valence state2 = 2.2827 1.7173 with Energy2 = -82.5771 valence state3 = 3.5539 0.446102 with Energy3 = -82.6405 valence state4 = 2.85147 1.14853 with Energy4 = -82.2589 valence state5 = 3.18034 0.819657 with Energy5 = -82.2437 valence state6 = 2.72023 1.27977 with Energy6 = -81.9672 valence state7 = 2.85694 1.14306 with Energy7 = -81.8708 valence state8 = 2.61175 1.38825 with Energy8 = -81.769 valence state9 = 2.89328 1.10672 with Energy9 = -81.7896 valence state10 = 2.41139 1.58861 with Energy10 = -81.4284 valence state11 = 2.10814 1.89186 with Energy11 = -81.2788 valence state12 = 2.09864 1.90136 with Energy12 = -80.9121 valence state13 = 2.13153 1.86847 with Energy13 = -80.8722 valence state14 = 1.76706 2.23294 with Energy14 = -80.7318 valence state15 = 2.06617 1.93383 with Energy15 = -80.8265 valence state16 = 2.95554 1.04446 with Energy16 = -80.8187 valence state17 = 2.22983 1.77017 with Energy17 = -80.3956 valence state18 = 2.61266 1.38734 with Energy18 = -80.39 valence state19 = 2.11512 1.88488 with Energy19 = -80.1878 valence state20 = 2.09505 1.90495 with Energy20 = -79.9516 valence state21 = 1.60193 2.39807 with Energy21 = -79.6123 valence state22 = 1.07799 2.92201 with Energy22 = -79.3978 valence state23 = 1.22583 2.77417 with Energy23 = -79.3923 valence state24 = 1.39971 2.60029 with Energy24 = -79.2446 valence state25 = 1.59197 2.40803 with Energy25 = -78.7062 valence state26 = 4.08419 0.915805 with Energy26 = -90.1213 valence state27 = 3.47077 1.52923 with Energy27 = -89.5834 valence state28 = 3.03207 1.96793 with Energy28 = -89.1223 valence state29 = 3.51595 1.48405 with Energy29 = -89.1128 valence state30 = 3.70403 1.29597 with Energy30 = -89.1659 valence state31 = 3.34954 1.65046 with Energy31 = -89.032 valence state32 = 2.76655 2.23345 with Energy32 = -88.7535 valence state33 = 3.13218 1.86782 with Energy33 = -88.6861 valence state34 = 2.6402 2.3598 with Energy34 = -88.4662 valence state35 = 2.83626 2.16374 with Energy35 = -88.3511 valence state36 = 2.74863 2.25137 with Energy36 = -88.2529 valence state37 = 3.23169 1.76831 with Energy37 = -88.1911 valence state38 = 3.29886 1.70114 with Energy38 = -88.0679 valence state39 = 3.06522 1.93478 with Energy39 = -87.9195 valence state40 = 2.4667 2.5333 with Energy40 = -85.9329 valence state41 = 1.96007 3.03993 with Energy41 = -83.8206 valence state42 = 4.88247 1.11753 with Energy42 = -91.144 valence state43 = 4.264 1.736 with Energy43 = -90.7293 valence state44 = 3.79757 2.20243 with Energy44 = -90.3468 valence state45 = 3.48099 2.51901 with Energy45 = -90.0287 valence state46 = 3.26957 2.73043 with Energy46 = -89.7653 valence state47 = 3.15494 2.84506 with Energy47 = -89.5583 valence state48 = 3.19829 2.80171 with Energy48 = -89.4412 valence state49 = 4.27918 1.72082 with Energy49 = -89.6283 valence state50 = 3.6981 2.3019 with Energy50 = -88.976 valence state51 = 3.14356 2.85644 with Energy51 = -86.6431 valence state52 = 2.45562 3.54438 with Energy52 = -83.8293 valence state53 = 3.79347 3.20653 with Energy53 = -85.7529 valence state54 = 3.76087 3.23913 with Energy54 = -81.7679 valence state55 = 2.96804 4.03196 with Energy55 = -78.2101 ***************************************** Sigma.000: Number of entries: 447 Sigma.000: Number of columns: 113 Sigma.000: Peak-position 0 Frequencies divided in the following way: 0 0 - 27 1 27 - 58 2 58 - 93 3 93 - 132 4 132 - 175 5 175 - 223 6 223 - 271 7 271 - 314 8 314 - 353 9 353 - 388 10 388 - 419 11 419 - 446 1.) KramarsKronig 1.) DeterminSpectralFunctions ; lambda = -91.96354293403377 Q = 7.999999999995211 n0=0.00133375563050339 n1=0.0003681990668637503 n2=4.378340326620879e-05 n3=0.0004015360996409134 n4=9.052385709144869e-05 n5=9.949864440693416e-05 n6=4.090562977731147e-05 n7=9.242604396407592e-05 n8=5.381151475248149e-05 n9=0.0001922756342546591 n10=1.545926866378276e-05 n11=2.598027419855828e-05 n12=3.363395410473938e-05 n13=6.094079506013638e-06 n14=6.966890258111338e-07 n15=1.686965413940315e-05 n16=5.4720104786075e-05 n17=2.056806067699995e-05 n18=6.948542054566644e-05 n19=3.459199218694734e-06 n20=1.771367263040742e-05 n21=2.013075743916501e-06 n22=1.514327817056468e-06 n23=2.827109988864397e-06 n24=8.842913895321107e-07 n25=5.511294210751674e-05 n26=0.1343056971943759 n27=0.02457794417072548 n28=0.0002073439580694099 n29=0.0001303747248032879 n30=0.02958402271231097 n31=4.445307022038833e-05 n32=9.35272545424614e-05 n33=0.002491413505356889 n34=3.91355668665577e-05 n35=2.10502945081922e-05 n36=6.678281395373033e-05 n37=3.100137179706012e-05 n38=1.952792041375474e-05 n39=7.574798047521576e-06 n40=0.003497374693299588 n41=0.0001839391335883448 n42=0.7490836020710488 n43=0.008419461129514286 n44=0.005750206061420129 n45=0.003577826797265504 n46=0.001614514400157697 n47=0.0009969801106295114 n48=0.0005944037133287462 n49=0.0002926651011076665 n50=0.0003104336880795135 n51=0.007265718643049439 n52=0.0005612239305855377 n53=0.007910833384921984 n54=0.01508311551522558 n55=0.0001941046217217253 Q is here equal to 7.999999999995211 1.) nd: 5.821799395040861 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9996  7: 0.9996  8: 0.9994  9: 0.9995 10: 0.9986 11: 0.9976 12: 0.9942 13: 0.9934 14: 0.9940 15: 0.9928 16: 0.9961 17: 1.0051 18: 1.0047 19: 1.0081 20: 1.0093 21: 1.0133 22: 1.0158 23: 1.0161 24: 1.0349 25: 1.0270 26: 1.0037 27: 0.9982 28: 1.0010 29: 1.0011 30: 1.0009 31: 1.0007 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0004 36: 1.0006 37: 1.0005 38: 1.0001 39: 1.0004 40: 1.0005 41: 1.0003 42: 0.2303 43: 1.2161 44: 1.0164 45: 1.0092 46: 1.0073 47: 1.0004 48: 1.0003 49: 1.0056 50: 1.0002 51: 0.9986 52: 0.9997 53: 1.0002 54: 0.9995 55: 0.9982  0: 4.6235  1: 1.1983 1.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 1.) Difference between steps: 0.0272 2.) KramarsKronig 2.) DeterminSpectralFunctions ; lambda = -92.04439831887632 Q = 7.999999999992586 n0=0.001330925785673054 n1=0.000367324557601226 n2=4.366398827877015e-05 n3=0.0004010330416729625 n4=9.031721816376471e-05 n5=9.899878257364619e-05 n6=4.082304491928466e-05 n7=9.238631881074335e-05 n8=5.371407423314098e-05 n9=0.0001921608996748556 n10=1.539162664341133e-05 n11=2.591001824231053e-05 n12=3.362049058966461e-05 n13=6.095905818876794e-06 n14=6.95714150332861e-07 n15=1.686792317992585e-05 n16=5.475369961275473e-05 n17=2.059437459002505e-05 n18=6.94950576024909e-05 n19=3.457731697558137e-06 n20=1.770960629268329e-05 n21=2.009171707718102e-06 n22=1.514503188429553e-06 n23=2.828061665997199e-06 n24=8.837436704788213e-07 n25=5.492348820592154e-05 n26=0.121581777397487 n27=0.02270389243906607 n28=0.0002097923730139748 n29=0.0001330026339370699 n30=0.02774956683858023 n31=4.469118259787928e-05 n32=9.395372589813281e-05 n33=0.00235939831453306 n34=3.917388342067807e-05 n35=2.099918542769358e-05 n36=6.743786675389571e-05 n37=3.07841004593956e-05 n38=1.941411909749804e-05 n39=7.55701950510772e-06 n40=0.003383179285222116 n41=0.0001822645993075557 n42=0.7680144302944278 n43=0.00745775840793987 n44=0.005389306512661248 n45=0.003412257898170039 n46=0.001552718902410156 n47=0.0009631576841333744 n48=0.0005748660033670848 n49=0.0002819383457613664 n50=0.0003028538960298351 n51=0.007206214912632293 n52=0.0005573514197533449 n53=0.00766838423794184 n54=0.01475672775828338 n55=0.0001970499337208675 Q is here equal to 7.999999999992586 2.) nd: 5.837919079308719 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9995  7: 0.9995  8: 0.9993  9: 0.9994 10: 0.9982 11: 0.9971 12: 0.9929 13: 0.9919 14: 0.9955 15: 0.9919 16: 0.9970 17: 1.0066 18: 1.0063 19: 1.0088 20: 1.0096 21: 1.0124 22: 1.0259 23: 1.0267 24: 1.0294 25: 0.9209 26: 1.0022 27: 0.9987 28: 1.0009 29: 1.0009 30: 1.0007 31: 1.0004 32: 1.0005 33: 1.0005 34: 1.0006 35: 1.0005 36: 1.0008 37: 1.0005 38: 1.0002 39: 1.0004 40: 1.0001 41: 1.0003 42: 0.2441 43: 0.8039 44: 0.9837 45: 0.9746 46: 1.0035 47: 1.0003 48: 1.0001 49: 1.0032 50: 1.0002 51: 1.0050 52: 0.9999 53: 1.0002 54: 0.9994 55: 0.9985  0: 4.6412  1: 1.1967 2.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 2.) Difference between steps: 0.02471 3.) KramarsKronig 3.) DeterminSpectralFunctions ; lambda = -91.94111176431689 Q = 8.00000000000386 n0=0.001307898218535583 n1=0.0003617304675984837 n2=4.316411597004234e-05 n3=0.0003937549610357075 n4=8.896071973509352e-05 n5=9.795349907776473e-05 n6=4.02653839623639e-05 n7=9.069376496095226e-05 n8=5.289548985180254e-05 n9=0.0001886583626892607 n10=1.523690073770267e-05 n11=2.556930174920809e-05 n12=3.305131903378167e-05 n13=5.98609022034338e-06 n14=6.870329471518909e-07 n15=1.656819080345253e-05 n16=5.364263209734222e-05 n17=2.015770115618959e-05 n18=6.818092414138656e-05 n19=3.39879097913699e-06 n20=1.740231899526251e-05 n21=1.982235653621011e-06 n22=1.487226975059256e-06 n23=2.776633711088126e-06 n24=8.701295643064732e-07 n25=5.444081875353563e-05 n26=0.1345203628835994 n27=0.02463166313780232 n28=0.0002166018004064157 n29=0.0001365260321652889 n30=0.02953279706083959 n31=4.632442395010232e-05 n32=9.704243944919975e-05 n33=0.002495820232718978 n34=4.038746727642502e-05 n35=2.161155401556843e-05 n36=6.930188391248625e-05 n37=3.183962780492583e-05 n38=2.009471515514502e-05 n39=7.802790135714697e-06 n40=0.003493450001754785 n41=0.0001863797926467766 n42=0.7492062116113247 n43=0.008266877306110618 n44=0.00566082957317723 n45=0.003529781302178738 n46=0.00159543931898804 n47=0.0009879262072289262 n48=0.000589616407946879 n49=0.0002888119661717597 n50=0.0003066015514179518 n51=0.007175893410709283 n52=0.000556857979323506 n53=0.007951415331287169 n54=0.01514850191970857 n55=0.000199817039857877 Q is here equal to 8.00000000000386 3.) nd: 5.821776901985349 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9999  6: 0.9996  7: 0.9996  8: 0.9994  9: 0.9995 10: 0.9986 11: 0.9978 12: 0.9945 13: 0.9937 14: 0.9937 15: 0.9931 16: 0.9959 17: 1.0046 18: 1.0042 19: 1.0078 20: 1.0092 21: 1.0133 22: 1.0138 23: 1.0139 24: 1.0337 25: 1.0573 26: 1.0045 27: 0.9979 28: 1.0011 29: 1.0011 30: 1.0009 31: 1.0004 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0004 36: 1.0006 37: 1.0005 38: 1.0002 39: 1.0004 40: 1.0004 41: 1.0003 42: 0.2270 43: 0.4387 44: 1.0219 45: 1.0044 46: 1.0089 47: 1.0005 48: 0.9998 49: 1.0062 50: 1.0002 51: 0.9923 52: 0.9997 53: 1.0002 54: 0.9995 55: 0.9981  0: 4.6238  1: 1.1980 3.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 3.) Difference between steps: 0.03228 4.) KramarsKronig 4.) DeterminSpectralFunctions ; lambda = -92.08254637674892 Q = 7.999999999900732 n0=0.00130320467469536 n1=0.000360288266566476 n2=4.295098408592667e-05 n3=0.0003930761750976818 n4=8.863606958791851e-05 n5=9.720302718711479e-05 n6=4.012563276018235e-05 n7=9.065632823542672e-05 n8=5.274549454644175e-05 n9=0.0001885342212323299 n10=1.513514451184211e-05 n11=2.547018360154461e-05 n12=3.303868385622967e-05 n13=5.989612624990532e-06 n14=6.855536381194961e-07 n15=1.65686583823084e-05 n16=5.372594757183165e-05 n17=2.021116481069027e-05 n18=6.823983110319554e-05 n19=3.397951890276559e-06 n20=1.740925151907705e-05 n21=1.977247698883821e-06 n22=1.488512895594793e-06 n23=2.780052912480659e-06 n24=8.696190452641978e-07 n25=5.417859971992707e-05 n26=0.1110924434279347 n27=0.0213734034222872 n28=0.0002082854797678467 n29=0.0001316227916502402 n30=0.02665878010551659 n31=4.442638614943391e-05 n32=9.352490733150203e-05 n33=0.002289622867960485 n34=3.89891394563817e-05 n35=2.087603426676785e-05 n36=6.724416034600642e-05 n37=3.053345667320326e-05 n38=1.9287142792471e-05 n39=7.519763743057669e-06 n40=0.003329986993504918 n41=0.0001813128550946763 n42=0.7829445579184466 n43=0.006798418731620438 n44=0.005069706241352671 n45=0.003249534855021168 n46=0.001489535417482797 n47=0.0009295320796850854 n48=0.0005567566655856305 n49=0.0002704184339621833 n50=0.0002930136143353584 n51=0.007043962504038922 n52=0.0005492195371544461 n53=0.00747616988110762 n54=0.01456478636555463 n55=0.0001979419303998237 Q is here equal to 7.999999999900732 4.) nd: 5.850693865463034 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9995  7: 0.9995  8: 0.9992  9: 0.9994 10: 0.9981 11: 0.9968 12: 0.9922 13: 0.9912 14: 0.9967 15: 0.9919 16: 0.9977 17: 1.0072 18: 1.0069 19: 1.0090 20: 1.0099 21: 1.0119 22: 1.0315 23: 1.0324 24: 1.0144 25: 0.8866 26: 0.9995 27: 0.9997 28: 1.0009 29: 1.0009 30: 1.0007 31: 1.0003 32: 1.0005 33: 1.0005 34: 1.0006 35: 1.0005 36: 1.0008 37: 1.0006 38: 1.0002 39: 1.0005 40: 1.0000 41: 1.0003 42: 0.2522 43: 1.0615 44: 0.9879 45: 0.9818 46: 1.0025 47: 1.0003 48: 1.0001 49: 1.0024 50: 1.0002 51: 1.0045 52: 1.0000 53: 1.0001 54: 0.9994 55: 0.9987  0: 4.6550  1: 1.1957 4.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 4.) Difference between steps: 0.03964 5.) KramarsKronig 5.) DeterminSpectralFunctions ; lambda = -92.04422750561196 Q = 7.999999999959404 n0=0.00122646230227752 n1=0.0003418618119821356 n2=4.117507568322725e-05 n3=0.0003707894644583167 n4=8.441947320540731e-05 n5=9.380451004145387e-05 n6=3.833997987920001e-05 n7=8.561408932267531e-05 n8=5.025785038164544e-05 n9=0.0001781948652304303 n10=1.463983634540935e-05 n11=2.44337959880034e-05 n12=3.138258037099485e-05 n13=5.670253643966018e-06 n14=6.573409446212065e-07 n15=1.570835192514272e-05 n16=5.061889733161426e-05 n17=1.900957601929844e-05 n18=6.459459600713546e-05 n19=3.231889505773847e-06 n20=1.655502387392556e-05 n21=1.900732555152692e-06 n22=1.414325970577572e-06 n23=2.639582704118839e-06 n24=8.313621361550844e-07 n25=5.266459786865182e-05 n26=0.1213197856155487 n27=0.02290073807166354 n28=0.0002025838917347476 n29=0.0001267800760319683 n30=0.02807406183944417 n31=4.357211592276623e-05 n32=9.194763673633631e-05 n33=0.002390708049737842 n34=3.851666671490328e-05 n35=2.068692545175421e-05 n36=6.583749246854176e-05 n37=3.045625944799312e-05 n38=1.93227406158667e-05 n39=7.495131776653835e-06 n40=0.003422467022797448 n41=0.0001826220991244479 n42=0.7704513051519047 n43=0.006457778146098197 n44=0.004789498276083915 n45=0.003085528272765035 n46=0.001422332439981023 n47=0.0008995759988809423 n48=0.0005430014170540541 n49=0.000257323198009842 n50=0.0002791300639772411 n51=0.00667896140789578 n52=0.0005342779007352856 n53=0.007723546288160668 n54=0.01492768908168439 n55=0.0001955985558989484 Q is here equal to 7.999999999959404 5.) nd: 5.838275507959223 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9995  7: 0.9995  8: 0.9992  9: 0.9994 10: 0.9982 11: 0.9971 12: 0.9929 13: 0.9920 14: 0.9958 15: 0.9922 16: 0.9973 17: 1.0066 18: 1.0062 19: 1.0087 20: 1.0096 21: 1.0123 22: 1.0264 23: 1.0272 24: 1.0277 25: 0.9179 26: 1.0043 27: 0.9996 28: 1.0009 29: 1.0010 30: 1.0008 31: 1.0007 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0005 36: 1.0007 37: 1.0005 38: 1.0002 39: 1.0004 40: 1.0004 41: 1.0003 42: 0.2397 43: 1.0822 44: 0.9790 45: 0.9699 46: 1.0031 47: 1.0003 48: 1.0001 49: 1.0031 50: 1.0002 51: 1.0051 52: 0.9999 53: 1.0002 54: 0.9994 55: 0.9985  0: 4.6439  1: 1.1944 5.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 5.) Difference between steps: 0.01234 6.) KramarsKronig 6.) DeterminSpectralFunctions ; lambda = -91.89228670700875 Q = 7.999999999994345 n0=0.001254272841787743 n1=0.0003495024831155945 n2=4.209954944552399e-05 n3=0.000378165072459012 n4=8.615509484354622e-05 n5=9.590198498546906e-05 n6=3.912758188407723e-05 n7=8.72153985736996e-05 n8=5.124207241590637e-05 n9=0.0001815135318580671 n10=1.494858216707723e-05 n11=2.492120898677524e-05 n12=3.19488851962075e-05 n13=5.766743643120312e-06 n14=6.692645510007204e-07 n15=1.597934778296036e-05 n16=5.1446693920943e-05 n17=1.930284316057874e-05 n18=6.566841272958695e-05 n19=3.285715944472646e-06 n20=1.683268155628331e-05 n21=1.933888635518073e-06 n22=1.436277740250948e-06 n23=2.680291149347349e-06 n24=8.446978709981509e-07 n25=5.357353493092021e-05 n26=0.144285554116939 n27=0.02603719619608344 n28=0.0002050040359247178 n29=0.0001278047496015642 n30=0.03075140099321294 n31=4.421652275312083e-05 n32=9.310308793919208e-05 n33=0.002582708247454451 n34=3.905870909777051e-05 n35=2.103655315995284e-05 n36=6.618647625483053e-05 n37=3.107633672036988e-05 n38=1.956804792367829e-05 n39=7.575593385171418e-06 n40=0.003561533165760864 n41=0.0001848553028445339 n42=0.7369761994874304 n43=0.008200719404835742 n44=0.005519812457102939 n45=0.003446833335057469 n46=0.001562812849053338 n47=0.0009771725066980697 n48=0.0005861232166305192 n49=0.0002822101823647575 n50=0.0002989232564691557 n51=0.00694885653967593 n52=0.0005501416808779331 n53=0.008123149093340413 n54=0.01539895953306462 n55=0.00019377364100848 Q is here equal to 7.999999999994345 6.) nd: 5.80990513476969 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 1.0000  5: 0.9999  6: 0.9997  7: 0.9997  8: 0.9995  9: 0.9996 10: 0.9988 11: 0.9980 12: 0.9951 13: 0.9944 14: 0.9938 15: 0.9938 16: 0.9958 17: 1.0030 18: 1.0027 19: 1.0072 20: 1.0091 21: 1.0128 22: 1.0121 23: 1.0120 24: 1.0285 25: 1.0809 26: 0.9995 27: 0.9980 28: 1.0012 29: 1.0014 30: 1.0012 31: 1.0007 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0004 36: 1.0006 37: 1.0004 38: 1.0002 39: 1.0003 40: 1.0009 41: 1.0003 42: 0.2166 43: 0.3145 44: 1.0261 45: 0.9648 46: 1.0153 47: 1.0006 48: 0.9991 49: 1.0097 50: 1.0002 51: 0.9756 52: 0.9996 53: 1.0002 54: 0.9996 55: 0.9981  0: 4.6128  1: 1.1971 6.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 6.) Difference between steps: 0.05612 7.) KramarsKronig 7.) DeterminSpectralFunctions ; lambda = -91.94660483231728 Q = 7.999999999996621 n0=0.00134022801473558 n1=0.0003701508585090411 n2=4.408757410470294e-05 n3=0.0004030869977665589 n4=9.08345821659728e-05 n5=9.9566982765876e-05 n6=4.111770349243785e-05 n7=9.288029191970478e-05 n8=5.400489695566403e-05 n9=0.0001931034480332549 n10=1.548579389677314e-05 n11=2.606977230596506e-05 n12=3.381062480009591e-05 n13=6.125250006272031e-06 n14=7.005190853968076e-07 n15=1.694219809509457e-05 n16=5.493205110624071e-05 n17=2.065363650588369e-05 n18=6.975612303610737e-05 n19=3.470709088078707e-06 n20=1.77914524650994e-05 n21=2.018050433432477e-06 n22=1.51911062892953e-06 n23=2.837480205839682e-06 n24=8.871761794017098e-07 n25=5.519237376410086e-05 n26=0.1244607635880866 n27=0.02350016648380718 n28=0.000208189714062291 n29=0.0001312367565347822 n30=0.02848375164561042 n31=4.442444561266771e-05 n32=9.354652788605079e-05 n33=0.002435639631548811 n34=3.912179736801966e-05 n35=2.103236559880711e-05 n36=6.687946576707434e-05 n37=3.073698033033804e-05 n38=1.921343499975078e-05 n39=7.49284401902177e-06 n40=0.003429112632014536 n41=0.0001820147387422267 n42=0.7615469445776766 n43=0.00839599616314307 n44=0.005787597878414697 n45=0.003610140790408532 n46=0.00162996389032981 n47=0.001004528889880733 n48=0.0005972997762488701 n49=0.0002957002331647087 n50=0.0003136629679292554 n51=0.007355920717668058 n52=0.0005662291118153449 n53=0.007687702161207076 n54=0.01480285835949892 n55=0.000194877758573996 Q is here equal to 7.999999999996621 7.) nd: 5.833417607883185 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9999  6: 0.9996  7: 0.9996  8: 0.9994  9: 0.9995 10: 0.9986 11: 0.9978 12: 0.9944 13: 0.9936 14: 0.9934 15: 0.9929 16: 0.9957 17: 1.0048 18: 1.0043 19: 1.0080 20: 1.0093 21: 1.0135 22: 1.0136 23: 1.0138 24: 1.0348 25: 1.0597 26: 1.0038 27: 0.9982 28: 1.0012 29: 1.0014 30: 1.0010 31: 1.0004 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0004 36: 1.0007 37: 1.0005 38: 1.0002 39: 1.0004 40: 0.9996 41: 1.0004 42: 0.2298 43: 0.3823 44: 1.0182 45: 1.0012 46: 1.0093 47: 1.0005 48: 0.9998 49: 1.0057 50: 1.0002 51: 0.9884 52: 0.9997 53: 1.0001 54: 0.9995 55: 0.9981  0: 4.6347  1: 1.1987 7.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 7.) Difference between steps: 0.0177 8.) KramarsKronig 8.) DeterminSpectralFunctions ; lambda = -92.1408071906809 Q = 7.99999999907198 n0=0.001264947934938392 n1=0.0003517484470782353 n2=4.219173346318442e-05 n3=0.0003823862267802434 n4=8.663434291471759e-05 n5=9.550483000927623e-05 n6=3.933077027304021e-05 n7=8.837952885795889e-05 n8=5.158767778707157e-05 n9=0.0001838156571082267 n10=1.490273702947053e-05 n11=2.501988966681987e-05 n12=3.234002657405331e-05 n13=5.847040929756421e-06 n14=6.727815132696665e-07 n15=1.618351016461727e-05 n16=5.232385053897516e-05 n17=1.967601842541517e-05 n18=6.66579913313714e-05 n19=3.323086741241221e-06 n20=1.705836766818301e-05 n21=1.943627485237979e-06 n22=1.455972047519814e-06 n23=2.719297289007888e-06 n24=8.525917083305458e-07 n25=5.343397765924753e-05 n26=0.1021728607993799 n27=0.02015632172104186 n28=0.0002006637585120627 n29=0.0001265581072891732 n30=0.02553048304072183 n31=4.280965502384855e-05 n32=9.060826930057378e-05 n33=0.002214339832639214 n34=3.792525136449689e-05 n35=2.035357189375742e-05 n36=6.53000339445373e-05 n37=2.964551779938378e-05 n38=1.867646550073633e-05 n39=7.300840828446236e-06 n40=0.003270220274301759 n41=0.0001784698224407903 n42=0.7967117154099508 n43=0.006050537356689877 n44=0.004661022833544591 n45=0.003037671647499452 n46=0.001406202026770556 n47=0.000886451533630497 n48=0.0005329657526411719 n49=0.0002556978083253432 n50=0.0002798411615903124 n51=0.006807923619492081 n52=0.000539399644831326 n53=0.007255245954636164 n54=0.01431649769810706 n55=0.0001953526743257057 Q is here equal to 7.99999999907198 8.) nd: 5.861802683533122 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9997  6: 0.9994  7: 0.9994  8: 0.9991  9: 0.9993 10: 0.9978 11: 0.9963 12: 0.9911 13: 0.9907 14: 0.9990 15: 0.9928 16: 0.9991 17: 1.0080 18: 1.0078 19: 1.0092 20: 1.0107 21: 1.0131 22: 1.0401 23: 1.0412 24: 0.9722 25: 0.8794 26: 1.0011 27: 1.0011 28: 1.0009 29: 1.0010 30: 1.0006 31: 1.0004 32: 1.0005 33: 1.0006 34: 1.0006 35: 1.0006 36: 1.0009 37: 1.0006 38: 1.0003 39: 1.0005 40: 0.9998 41: 1.0002 42: 0.2617 43: 0.9589 44: 0.9871 45: 1.0018 46: 1.0018 47: 1.0003 48: 1.0001 49: 1.0018 50: 1.0002 51: 1.0033 52: 1.0001 53: 1.0001 54: 0.9993 55: 0.9993  0: 4.6681  1: 1.1937 8.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 8.) Difference between steps: 0.06855 9.) KramarsKronig 9.) DeterminSpectralFunctions ; lambda = -91.99612770583998 Q = 8.000000000031525 n0=0.00118210830425402 n1=0.0003318282025814871 n2=4.029598971668307e-05 n3=0.0003578400143033834 n4=8.206746140046262e-05 n5=9.205442442193219e-05 n6=3.738760529924024e-05 n7=8.273514489079585e-05 n8=4.886694130333369e-05 n9=0.0001722673672850806 n10=1.439525948409434e-05 n11=2.389651554372908e-05 n12=3.047252800882351e-05 n13=5.486503850590572e-06 n14=6.418857006888058e-07 n15=1.52146568368337e-05 n16=4.878886850682231e-05 n17=1.829713577417634e-05 n18=6.250965497768157e-05 n19=3.136585794717651e-06 n20=1.608497145988409e-05 n21=1.859360971992338e-06 n22=1.371634510051629e-06 n23=2.55902927814814e-06 n24=8.097930933538205e-07 n25=5.188083210280787e-05 n26=0.1269442376086145 n27=0.02386143934656824 n28=0.0001972072307992395 n29=0.0001227447491715817 n30=0.02902793132773998 n31=4.25814447727823e-05 n32=9.014925201308051e-05 n33=0.002465759986017469 n34=3.793946070241008e-05 n35=2.045326113341072e-05 n36=6.435147174732597e-05 n37=3.018496250672806e-05 n38=1.908326600960191e-05 n39=7.388510757549312e-06 n40=0.003489752473624003 n41=0.0001826180487707452 n42=0.762932098054439 n43=0.006402117261541446 n44=0.004682756616976413 n45=0.003019657643945 n46=0.001394866544568827 n47=0.00088849926978324 n48=0.0005378265055387451 n49=0.0002521192841982901 n50=0.000272733674448719 n51=0.006484478725883636 n52=0.000527391783576654 n53=0.007891878472175122 n54=0.01519228862801295 n55=0.000192608462612209 Q is here equal to 8.000000000031525 9.) nd: 5.831223239819148 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9996  7: 0.9996  8: 0.9993  9: 0.9995 10: 0.9984 11: 0.9974 12: 0.9937 13: 0.9928 14: 0.9947 15: 0.9925 16: 0.9966 17: 1.0058 18: 1.0054 19: 1.0084 20: 1.0093 21: 1.0130 22: 1.0199 23: 1.0204 24: 1.0360 25: 0.9805 26: 1.0049 27: 0.9997 28: 1.0010 29: 1.0012 30: 1.0009 31: 1.0009 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0005 36: 1.0007 37: 1.0005 38: 1.0002 39: 1.0004 40: 1.0005 41: 1.0003 42: 0.2287 43: 0.6309 44: 0.9797 45: 0.9910 46: 1.0046 47: 1.0004 48: 1.0001 49: 1.0044 50: 1.0002 51: 1.0031 52: 0.9998 53: 1.0002 54: 0.9995 55: 0.9983  0: 4.6370  1: 1.1942 9.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 9.) Difference between steps: 0.01777 10.) KramarsKronig 10.) DeterminSpectralFunctions ; lambda = -91.84748057474437 Q = 8.000000000004174 n0=0.001256600249347744 n1=0.0003510705026549332 n2=4.240071302389419e-05 n3=0.0003787218299447212 n4=8.649013994721305e-05 n5=9.657301955371403e-05 n6=3.932935005270314e-05 n7=8.738455834665194e-05 n8=5.142957498355455e-05 n9=0.0001818633105509443 n10=1.505916974749966e-05 n11=2.50697101252625e-05 n12=3.20612382031163e-05 n13=5.775472233636572e-06 n14=6.718384806149989e-07 n15=1.601032381035529e-05 n16=5.146006389854705e-05 n17=1.929563328486791e-05 n18=6.578985532828092e-05 n19=3.292639524638369e-06 n20=1.688935813859351e-05 n21=1.942965698638364e-06 n22=1.438750097639004e-06 n23=2.684832073396155e-06 n24=8.470656860694899e-07 n25=5.386622175986799e-05 n26=0.1455578105632071 n27=0.026376796603527 n28=0.0002008002327584174 n29=0.0001248218052986297 n30=0.03127014862909556 n31=4.338568990866165e-05 n32=9.156994557043435e-05 n33=0.002621904913844687 n34=3.854299568264838e-05 n35=2.082859725453296e-05 n36=6.494783328692542e-05 n37=3.075189740345753e-05 n38=1.921614193273421e-05 n39=7.443662851839626e-06 n40=0.003598761441260607 n41=0.0001838535911080393 n42=0.7332741167522439 n43=0.008960020561193254 n44=0.005743135220202263 n45=0.003550093283146498 n46=0.001601989107696823 n47=0.000999375268521999 n48=0.0005980903420963109 n49=0.000289380300914805 n50=0.000304013443427635 n51=0.007003087007437059 n52=0.0005552081216722954 n53=0.008224071746242893 n54=0.01557103150437306 n55=0.0001907844103428099 Q is here equal to 8.000000000004174 10.) nd: 5.807966266343972 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 1.0000  5: 0.9999  6: 0.9997  7: 0.9997  8: 0.9995  9: 0.9996 10: 0.9989 11: 0.9982 12: 0.9956 13: 0.9949 14: 0.9939 15: 0.9944 16: 0.9957 17: 1.0012 18: 1.0010 19: 1.0066 20: 1.0090 21: 1.0121 22: 1.0123 23: 1.0122 24: 1.0230 25: 1.0607 26: 1.0083 27: 0.9967 28: 1.0014 29: 1.0015 30: 1.0012 31: 1.0003 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0004 36: 1.0006 37: 1.0004 38: 1.0001 39: 1.0003 40: 1.0006 41: 1.0006 42: 0.2100 43: 0.4357 44: 1.0115 45: 0.9910 46: 1.0318 47: 1.0008 48: 0.9990 49: 1.0142 50: 1.0002 51: 0.9541 52: 0.9995 53: 1.0002 54: 0.9996 55: 0.9980  0: 4.6092  1: 1.1988 10.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 10.) Difference between steps: 0.06468 11.) KramarsKronig 11.) DeterminSpectralFunctions ; lambda = -92.14418917068558 Q = 8.000000000018606 n0=0.001294592160724677 n1=0.000359398493482151 n2=4.298829428828708e-05 n3=0.0003911018071550817 n4=8.847277587961243e-05 n5=9.734948919836947e-05 n6=4.011356102295251e-05 n7=9.033693664617129e-05 n8=5.266372804214315e-05 n9=0.0001879024086522046 n10=1.517411506260837e-05 n11=2.550304025978947e-05 n12=3.301463986309918e-05 n13=5.971358040718955e-06 n14=6.844686999951992e-07 n15=1.652995680995096e-05 n16=5.351063281417774e-05 n17=2.01254536215801e-05 n18=6.810972252692689e-05 n19=3.391878443765329e-06 n20=1.740760697800875e-05 n21=1.979695574251684e-06 n22=1.486263647754875e-06 n23=2.775620416863581e-06 n24=8.690247586949311e-07 n25=5.424594129035817e-05 n26=0.1022965664447679 n27=0.01998012735942481 n28=0.0001928362864120207 n29=0.0001225424500163282 n30=0.02550507359626634 n31=4.093943456176085e-05 n32=8.693028083292097e-05 n33=0.00219062395849423 n34=3.656173738259776e-05 n35=1.973024895074779e-05 n36=6.271696251640374e-05 n37=2.868986693119981e-05 n38=1.787364822750235e-05 n39=7.003178305512705e-06 n40=0.0032568928805787 n41=0.0001745467321168817 n42=0.7958405475433731 n43=0.006297510258033375 n44=0.004817329768817045 n45=0.00312751096725013 n46=0.001443779940317036 n47=0.0009071566163078973 n48=0.0005442861220692183 n49=0.0002626729699339482 n50=0.0002868540978511994 n51=0.006968805420023292 n52=0.0005487137461098168 n53=0.00733810365341139 n54=0.01444110129805564 n55=0.0001902734587608853 Q is here equal to 8.000000000018606 11.) nd: 5.862018425196641 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9997  6: 0.9994  7: 0.9994  8: 0.9991  9: 0.9993 10: 0.9978 11: 0.9963 12: 0.9910 13: 0.9906 14: 0.9990 15: 0.9926 16: 0.9991 17: 1.0081 18: 1.0078 19: 1.0092 20: 1.0108 21: 1.0131 22: 1.0406 23: 1.0417 24: 0.9713 25: 0.8784 26: 0.9995 27: 1.0016 28: 1.0009 29: 1.0011 30: 1.0007 31: 1.0007 32: 1.0005 33: 1.0006 34: 1.0006 35: 1.0006 36: 1.0009 37: 1.0006 38: 1.0003 39: 1.0005 40: 0.9997 41: 1.0002 42: 0.2611 43: 0.8940 44: 0.9872 45: 1.0002 46: 1.0019 47: 1.0003 48: 1.0001 49: 1.0018 50: 1.0002 51: 1.0029 52: 1.0001 53: 1.0001 54: 0.9993 55: 0.9993  0: 4.6672  1: 1.1949 11.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 11.) Difference between steps: 0.07418 12.) KramarsKronig 12.) DeterminSpectralFunctions ; lambda = -91.96575803265104 Q = 8.000000000014035 n0=0.001208119528175142 n1=0.000338121656136572 n2=4.088841230056547e-05 n3=0.0003652884618540198 n4=8.361249052551036e-05 n5=9.361703185904815e-05 n6=3.800410312143701e-05 n7=8.432856328243146e-05 n8=4.975612981738468e-05 n9=0.0001756357271175126 n10=1.461089702260784e-05 n11=2.42686874489056e-05 n12=3.099156945079879e-05 n13=5.585900807710453e-06 n14=6.505234165708997e-07 n15=1.549524778597949e-05 n16=4.976743490426125e-05 n17=1.866497126228981e-05 n18=6.36672147531277e-05 n19=3.192148716999947e-06 n20=1.634771146626211e-05 n21=1.8872747752332e-06 n22=1.395731090802556e-06 n23=2.603140231585115e-06 n24=8.226797843508526e-07 n25=5.248638480586393e-05 n26=0.1306851645093111 n27=0.02427836592247092 n28=0.0001976674284135315 n29=0.0001237058405360517 n30=0.02949080273693981 n31=4.252019167203508e-05 n32=8.999066032993053e-05 n33=0.002488865644043455 n34=3.790237830985848e-05 n35=2.046842370024644e-05 n36=6.421234014167844e-05 n37=3.018701680933074e-05 n38=1.896028055458823e-05 n39=7.350779814455537e-06 n40=0.003510328002858252 n41=0.0001822441914897721 n42=0.7566252085454821 n43=0.0069841011497338 n44=0.00496194077946641 n45=0.003163678320635178 n46=0.001452012225558947 n47=0.0009200529860960675 n48=0.000555749702196348 n49=0.0002621584865095335 n50=0.0002818126648875464 n51=0.006652641013556001 n52=0.000536299169679117 n53=0.00801343120714885 n54=0.01535035836180505 n55=0.0001920094179372974 Q is here equal to 8.000000000014035 12.) nd: 5.826727443395671 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9996  7: 0.9996  8: 0.9994  9: 0.9995 10: 0.9985 11: 0.9976 12: 0.9941 13: 0.9933 14: 0.9941 15: 0.9928 16: 0.9962 17: 1.0052 18: 1.0048 19: 1.0081 20: 1.0092 21: 1.0133 22: 1.0162 23: 1.0165 24: 1.0359 25: 1.0257 26: 1.0042 27: 0.9993 28: 1.0011 29: 1.0014 30: 1.0010 31: 1.0012 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0004 36: 1.0007 37: 1.0004 38: 1.0002 39: 1.0004 40: 1.0004 41: 1.0002 42: 0.2241 43: 0.3847 44: 1.0216 45: 1.0150 46: 1.0066 47: 1.0004 48: 1.0000 49: 1.0056 50: 1.0002 51: 0.9976 52: 0.9998 53: 1.0002 54: 0.9995 55: 0.9982  0: 4.6310  1: 1.1957 12.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 12.) Difference between steps: 0.02721 13.) KramarsKronig 13.) DeterminSpectralFunctions ; lambda = -92.09115795852517 Q = 8.000000000025674 n0=0.001231053990757747 n1=0.000343690231312225 n2=4.139553303680779e-05 n3=0.0003725141010707233 n4=8.494221381542785e-05 n5=9.455522241919936e-05 n6=3.856429274575418e-05 n7=8.603489253977532e-05 n8=5.056485851991514e-05 n9=0.0001791444853135708 n10=1.475156012870612e-05 n11=2.4599254008483e-05 n12=3.156859666673989e-05 n13=5.697761213050694e-06 n14=6.594870640199617e-07 n15=1.579772192846831e-05 n16=5.088548373691938e-05 n17=1.910695017897472e-05 n18=6.49865743208579e-05 n19=3.251084253205388e-06 n20=1.665694251867744e-05 n21=1.913722961692128e-06 n22=1.423040087359867e-06 n23=2.654911808160383e-06 n24=8.363374492335702e-07 n25=5.294569346260517e-05 n26=0.1120845858366366 n27=0.02151732722066494 n28=0.000185933743398092 n29=0.0001161715947494806 n30=0.02708288936873616 n31=4.00461072861141e-05 n32=8.527498086689478e-05 n33=0.002303098964597365 n34=3.609102991994487e-05 n35=1.957528534999828e-05 n36=6.111336499651337e-05 n37=2.862309870187866e-05 n38=1.797822025858624e-05 n39=6.990448778554387e-06 n40=0.003364574809379429 n41=0.0001760452078339106 n42=0.7827172730114834 n43=0.006260163968075973 n44=0.00469773003969181 n45=0.003044869908705413 n46=0.001408228277049539 n47=0.0008939736531745329 n48=0.0005402761604985268 n49=0.0002549888473785733 n50=0.0002778439735858066 n51=0.00668929074652933 n52=0.000537345236229601 n53=0.007640989560083617 n54=0.01489355301883573 n55=0.0001869593732053443 Q is here equal to 8.000000000025674 13.) nd: 5.849934792783332 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9995  7: 0.9995  8: 0.9992  9: 0.9993 10: 0.9980 11: 0.9967 12: 0.9921 13: 0.9913 14: 0.9972 15: 0.9922 16: 0.9981 17: 1.0073 18: 1.0070 19: 1.0089 20: 1.0101 21: 1.0120 22: 1.0330 23: 1.0339 24: 1.0063 25: 0.8815 26: 0.9936 27: 1.0013 28: 1.0009 29: 1.0010 30: 1.0007 31: 1.0006 32: 1.0005 33: 1.0005 34: 1.0006 35: 1.0005 36: 1.0008 37: 1.0005 38: 1.0003 39: 1.0004 40: 1.0001 41: 1.0003 42: 0.2445 43: 0.6966 44: 0.9814 45: 0.9833 46: 1.0024 47: 1.0003 48: 1.0001 49: 1.0026 50: 1.0002 51: 1.0043 52: 1.0000 53: 1.0002 54: 0.9994 55: 0.9988  0: 4.6552  1: 1.1948 13.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 13.) Difference between steps: 0.0364 14.) KramarsKronig 14.) DeterminSpectralFunctions ; lambda = -92.067883030392 Q = 8.000000000005315 n0=0.001184579033876535 n1=0.0003323661518815732 n2=4.025501432470648e-05 n3=0.0003590675360870575 n4=8.241060969138602e-05 n5=9.257923151112937e-05 n6=3.745578746637648e-05 n7=8.294339763163679e-05 n8=4.906285289192229e-05 n9=0.0001728596365864509 n10=1.44546522733894e-05 n11=2.395987509582827e-05 n12=3.054003883915213e-05 n13=5.501786383591691e-06 n14=6.414747251812276e-07 n15=1.527486267106007e-05 n16=4.900568743402453e-05 n17=1.837845834394993e-05 n18=6.276507030045952e-05 n19=3.150867536529062e-06 n20=1.612563971383557e-05 n21=1.867196432447683e-06 n22=1.378204877656345e-06 n23=2.569228350478015e-06 n24=8.131478722121736e-07 n25=5.202476306150842e-05 n26=0.1185089673744804 n27=0.02257889437219932 n28=0.0001816555654834634 n29=0.0001125751302899404 n30=0.02805188433550037 n31=3.939309386695522e-05 n32=8.403997995503437e-05 n33=0.002377873494456148 n34=3.571011103431484e-05 n35=1.942937846560871e-05 n36=6.003411283848061e-05 n37=2.853292502204756e-05 n38=1.797284010542421e-05 n39=6.962238029358042e-06 n40=0.003427177488800922 n41=0.0001768022721840908 n42=0.7746567835738376 n43=0.006068165680357726 n44=0.004537016890698106 n45=0.002950991330607026 n46=0.001370111428916745 n47=0.0008785101818624979 n48=0.0005341799540481844 n49=0.0002472979748953376 n50=0.000269756814420813 n51=0.006470789259809863 n52=0.0005286486142444806 n53=0.007774603102859282 n54=0.0150883924815174 n55=0.0001848177933528762 Q is here equal to 8.000000000005315 14.) nd: 5.841875848253296 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9995  7: 0.9995  8: 0.9992  9: 0.9994 10: 0.9981 11: 0.9969 12: 0.9926 13: 0.9918 14: 0.9968 15: 0.9924 16: 0.9979 17: 1.0069 18: 1.0066 19: 1.0088 20: 1.0098 21: 1.0121 22: 1.0299 23: 1.0307 24: 1.0153 25: 0.8950 26: 0.9939 27: 1.0017 28: 1.0008 29: 1.0010 30: 1.0007 31: 1.0010 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0005 36: 1.0007 37: 1.0005 38: 1.0002 39: 1.0004 40: 1.0004 41: 1.0003 42: 0.2357 43: 0.6648 44: 0.9720 45: 0.9730 46: 1.0025 47: 1.0003 48: 1.0001 49: 1.0030 50: 1.0002 51: 1.0050 52: 0.9999 53: 1.0002 54: 0.9994 55: 0.9986  0: 4.6479  1: 1.1940 14.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 14.) Difference between steps: 0.01576 15.) KramarsKronig 15.) DeterminSpectralFunctions ; lambda = -91.75775881517997 Q = 8.000000000000062 n0=0.001250319166081268 n1=0.0003498819662075707 n2=4.228833197384255e-05 n3=0.0003767096013689974 n4=8.641292046044274e-05 n5=9.720705699503126e-05 n6=3.923520171080043e-05 n7=8.676362764056808e-05 n8=5.133886491456433e-05 n9=0.0001807802914005935 n10=1.512918279957477e-05 n11=2.504992143699258e-05 n12=3.185907829585249e-05 n13=5.73296433657494e-06 n14=6.683464002609154e-07 n15=1.592107317985712e-05 n16=5.105187048607785e-05 n17=1.911569842382293e-05 n18=6.535016291761189e-05 n19=3.278471019427124e-06 n20=1.677607159642238e-05 n21=1.94196520497082e-06 n22=1.430902347047046e-06 n23=2.667094466038649e-06 n24=8.441306708025662e-07 n25=5.398467388457889e-05 n26=0.1664521429184851 n27=0.02916856174390901 n28=0.0001994275582260025 n29=0.0001233933285060819 n30=0.03365095166965935 n31=4.326714226624996e-05 n32=9.126577600402317e-05 n33=0.002794478491002082 n34=3.856758861796124e-05 n35=2.09589416554264e-05 n36=6.435589482829145e-05 n37=3.101365231968248e-05 n38=1.925458519550413e-05 n39=7.443431950883822e-06 n40=0.00371852518612541 n41=0.0001853176379559547 n42=0.7015418657858218 n43=0.01269206112392353 n44=0.006238863389787233 n45=0.003766879651005574 n46=0.001682922754074835 n47=0.001049752075136494 n48=0.0006289434988717627 n49=0.0003025111011831286 n50=0.0003131983766732534 n51=0.007067076094816439 n52=0.0005620779523722632 n53=0.00853061451960135 n54=0.01595427937358089 n55=0.0001882901202247802 Q is here equal to 8.000000000000062 15.) nd: 5.782320781194259 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 1.0000  5: 0.9999  6: 0.9998  7: 0.9998  8: 0.9996  9: 0.9997 10: 0.9991 11: 0.9985 12: 0.9965 13: 0.9960 14: 0.9948 15: 0.9955 16: 0.9961 17: 0.9973 18: 0.9977 19: 1.0051 20: 1.0082 21: 1.0105 22: 1.0134 23: 1.0135 24: 1.0145 25: 0.9706 26: 1.0010 27: 0.9980 28: 1.0017 29: 1.0020 30: 1.0018 31: 1.0008 32: 1.0005 33: 1.0005 34: 1.0004 35: 1.0003 36: 1.0005 37: 1.0004 38: 1.0001 39: 1.0003 40: 1.0028 41: 1.0009 42: 0.1955 43: 0.3387 44: 1.1217 45: 0.9523 46: 1.0598 47: 1.0013 48: 0.9971 49: 1.0135 50: 1.0002 51: 0.9485 52: 0.9994 53: 1.0002 54: 0.9997 55: 0.9977  0: 4.5809  1: 1.2015 15.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 15.) Difference between steps: 0.1072 16.) KramarsKronig 16.) DeterminSpectralFunctions ; lambda = -92.1447527699099 Q = 7.99999999994747 n0=0.001371444366162237 n1=0.0003777293196370391 n2=4.470940622675943e-05 n3=0.000413267825793139 n4=9.274590430519088e-05 n5=0.0001009935413438215 n6=4.187390212567625e-05 n7=9.525588669621988e-05 n8=5.516053533474926e-05 n9=0.0001980801953694401 n10=1.569396871230577e-05 n11=2.653140729901957e-05 n12=3.461224472945456e-05 n13=6.281036271227032e-06 n14=7.109164425644556e-07 n15=1.737397382811669e-05 n16=5.654458410340699e-05 n17=2.12916946248664e-05 n18=7.165677717689794e-05 n19=3.55538053044071e-06 n20=1.822441484267246e-05 n21=2.055391879248548e-06 n22=1.558720618907904e-06 n23=2.911468099207274e-06 n24=9.064698951285491e-07 n25=5.574814880928174e-05 n26=0.1008083160043246 n27=0.01988449988079084 n28=0.0002061881794324596 n29=0.0001414976047628232 n30=0.02509112855783414 n31=4.156936112354148e-05 n32=8.779082665846458e-05 n33=0.002191066262195762 n34=3.680551984199973e-05 n35=1.987899305922431e-05 n36=6.414626305984191e-05 n37=2.898168320149428e-05 n38=1.765483495470006e-05 n39=6.978361919180514e-06 n40=0.003207716353026572 n41=0.0001736164539759254 n42=0.7962853223782613 n43=0.0069447958622426 n44=0.005245017999550191 n45=0.003367081424913184 n46=0.001540568776835829 n47=0.0009549673708466341 n48=0.0005685807927704473 n49=0.0002807255556320523 n50=0.0003047608784486627 n51=0.0073785450136856 n52=0.0005664829907752072 n53=0.007151640009583964 n54=0.01408257875809483 n55=0.0001941795673410813 Q is here equal to 7.99999999994747 16.) nd: 5.863166728233143 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9997  6: 0.9994  7: 0.9994  8: 0.9991  9: 0.9993 10: 0.9978 11: 0.9963 12: 0.9910 13: 0.9905 14: 0.9989 15: 0.9926 16: 0.9990 17: 1.0081 18: 1.0078 19: 1.0092 20: 1.0108 21: 1.0132 22: 1.0404 23: 1.0415 24: 0.9706 25: 0.8802 26: 1.0000 27: 1.0018 28: 1.0010 29: 1.0011 30: 1.0007 31: 1.0009 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0005 36: 1.0007 37: 1.0004 38: 1.0002 39: 1.0004 40: 0.9996 41: 1.0001 42: 0.2618 43: 0.7605 44: 0.9873 45: 0.9979 46: 1.0019 47: 1.0003 48: 1.0001 49: 1.0017 50: 1.0002 51: 1.0022 52: 1.0001 53: 1.0001 54: 0.9993 55: 0.9993  0: 4.6671  1: 1.1961 16.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 16.) Difference between steps: 0.0801 17.) KramarsKronig 17.) DeterminSpectralFunctions ; lambda = -91.96656385213001 Q = 8.000000000011822 n0=0.001250440104655506 n1=0.0003482498521410593 n2=4.188068242232179e-05 n3=0.0003772810850636684 n4=8.586068845958114e-05 n5=9.537016248218786e-05 n6=3.897492938069715e-05 n7=8.703928518250743e-05 n8=5.107707378752486e-05 n9=0.0001811531720180436 n10=1.487025737861732e-05 n11=2.482009222840601e-05 n12=3.187498617567814e-05 n13=5.75427526788983e-06 n14=6.650119626256029e-07 n15=1.594608594780618e-05 n16=5.139988785292381e-05 n17=1.929522288537116e-05 n18=6.557928751161075e-05 n19=3.277328447116778e-06 n20=1.679811181199984e-05 n21=1.925766757938265e-06 n22=1.433613946876576e-06 n23=2.675446216749959e-06 n24=8.419371455365873e-07 n25=5.317197884677119e-05 n26=0.1287914315601621 n27=0.02412869395114374 n28=0.0002141557170573475 n29=0.0001410961039246567 n30=0.0291788394743214 n31=4.45340657343505e-05 n32=9.363223760346349e-05 n33=0.002492603733908675 n34=3.918027916582213e-05 n35=2.107456272373853e-05 n36=6.7367413810034e-05 n37=3.115004715923835e-05 n38=1.937380516846659e-05 n39=7.55402278415783e-06 n40=0.003485138359436235 n41=0.0001843280674390306 n42=0.7578133184140293 n43=0.00754511233197678 n44=0.005267052160851208 n45=0.003322532002327119 n46=0.001513204834715394 n47=0.0009472915627461843 n48=0.0005679975948749723 n49=0.0002737769834380965 n50=0.0002924915421307384 n51=0.006882085808767664 n52=0.0005445789172700035 n53=0.007891415730423556 n54=0.01513231251052209 n55=0.0001990198784075651 Q is here equal to 8.000000000011822 17.) nd: 5.828547282065856 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9996  7: 0.9996  8: 0.9994  9: 0.9995 10: 0.9985 11: 0.9976 12: 0.9941 13: 0.9933 14: 0.9943 15: 0.9928 16: 0.9963 17: 1.0052 18: 1.0048 19: 1.0081 20: 1.0092 21: 1.0132 22: 1.0166 23: 1.0169 24: 1.0354 25: 1.0184 26: 1.0018 27: 0.9995 28: 1.0012 29: 1.0014 30: 1.0010 31: 1.0014 32: 1.0005 33: 1.0005 34: 1.0004 35: 1.0004 36: 1.0006 37: 1.0004 38: 1.0002 39: 1.0003 40: 1.0002 41: 1.0002 42: 0.2245 43: 0.3747 44: 1.0169 45: 1.0132 46: 1.0068 47: 1.0004 48: 1.0001 49: 1.0054 50: 1.0002 51: 0.9957 52: 0.9998 53: 1.0002 54: 0.9995 55: 0.9982  0: 4.6318  1: 1.1968 17.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 17.) Difference between steps: 0.02535 18.) KramarsKronig 18.) DeterminSpectralFunctions ; lambda = -92.04480939592376 Q = 8.000000000070623 n0=0.001258891772547846 n1=0.0003507099617866071 n2=4.21878026240148e-05 n3=0.0003801453838517694 n4=8.644452503089348e-05 n5=9.584137489555567e-05 n6=3.926821183217867e-05 n7=8.778686830351057e-05 n8=5.144808532939776e-05 n9=0.0001826543195851984 n10=1.495337857618454e-05 n11=2.500104846188418e-05 n12=3.215918362469762e-05 n13=5.805065499434849e-06 n14=6.703993162422113e-07 n15=1.608193125739614e-05 n16=5.186983879460296e-05 n17=1.948137196700401e-05 n18=6.617800351818703e-05 n19=3.304177828778485e-06 n20=1.69558829384011e-05 n21=1.940314662445252e-06 n22=1.446111403066498e-06 n23=2.69972836246983e-06 n24=8.486228022801552e-07 n25=5.348173427962026e-05 n26=0.1158301432475636 n27=0.02217524009092394 n28=0.0002046707580490359 n29=0.000132442815383463 n30=0.02758730854115014 n31=4.305515261443747e-05 n32=9.08369064633501e-05 n33=0.002361419367568365 n34=3.806894927865857e-05 n35=2.049322633972933e-05 n36=6.538969506622245e-05 n37=3.012282539655555e-05 n38=1.877042116561389e-05 n39=7.331651869805717e-06 n40=0.003394485146643278 n41=0.0001803886282588557 n42=0.7760126210847084 n43=0.006947296120753165 n44=0.005041703750761365 n45=0.00322106931474735 n46=0.001476489893057718 n47=0.0009273188972845891 n48=0.0005566138143535931 n49=0.0002676260340217825 n50=0.0002884887596208052 n51=0.006872736596769102 n52=0.0005449120430327839 n53=0.00767997586131259 n54=0.01489938852052388 n55=0.0001953367862379337 Q is here equal to 8.000000000070623 18.) nd: 5.844818023546179 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9995  7: 0.9995  8: 0.9992  9: 0.9994 10: 0.9982 11: 0.9971 12: 0.9929 13: 0.9919 14: 0.9958 15: 0.9921 16: 0.9972 17: 1.0066 18: 1.0063 19: 1.0087 20: 1.0096 21: 1.0123 22: 1.0266 23: 1.0274 24: 1.0274 25: 0.9147 26: 0.9949 27: 1.0008 28: 1.0010 29: 1.0011 30: 1.0007 31: 1.0007 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0005 36: 1.0007 37: 1.0005 38: 1.0002 39: 1.0004 40: 1.0000 41: 1.0002 42: 0.2367 43: 0.4678 44: 0.9698 45: 0.9719 46: 1.0035 47: 1.0003 48: 1.0001 49: 1.0035 50: 1.0002 51: 1.0038 52: 0.9999 53: 1.0002 54: 0.9994 55: 0.9984  0: 4.6486  1: 1.1962 18.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 18.) Difference between steps: 0.02294 19.) KramarsKronig 19.) DeterminSpectralFunctions ; lambda = -91.99591166558199 Q = 7.999999999996721 n0=0.001227058475678215 n1=0.0003432870798773286 n2=4.151076277483481e-05 n3=0.0003708811603108382 n4=8.481352920392775e-05 n5=9.479113914527112e-05 n6=3.857544185671752e-05 n7=8.565516017659628e-05 n8=5.047743498861784e-05 n9=0.0001783302481002264 n10=1.479847892121575e-05 n11=2.46140001697357e-05 n12=3.146918262669261e-05 n13=5.670181893743185e-06 n14=6.594884754023343e-07 n15=1.572532204807909e-05 n16=5.053823650529786e-05 n17=1.895861703815649e-05 n18=6.464156573312825e-05 n19=3.236759885164363e-06 n20=1.659941361551781e-05 n21=1.912267854771918e-06 n22=1.415402351906833e-06 n23=2.640876634735887e-06 n24=8.334508316709683e-07 n25=5.302492458358982e-05 n26=0.1224406163370894 n27=0.02323514319225619 n28=0.0002027751194177799 n29=0.0001291711973385139 n30=0.02865159016684594 n31=4.311447424629885e-05 n32=9.09725577050838e-05 n33=0.002438114655079661 n34=3.817897610269649e-05 n35=2.056845750205303e-05 n36=6.517069973343382e-05 n37=3.031966457696984e-05 n38=1.892292610467446e-05 n39=7.373035691051052e-06 n40=0.003465043908737424 n41=0.0001817473532663489 n42=0.7668399136184743 n43=0.007075671850241858 n44=0.005030685551157823 n45=0.003205953998816139 n46=0.001470154257841391 n47=0.0009292958403309243 n48=0.0005600193900188541 n49=0.0002657010460170398 n50=0.0002854692366574584 n51=0.006746577981518475 n52=0.0005416182307069941 n53=0.007837460369359136 n54=0.01513655357308401 n55=0.0001939837328007309 Q is here equal to 7.999999999996721 19.) nd: 5.836464937750988 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9996  7: 0.9996  8: 0.9993  9: 0.9995 10: 0.9984 11: 0.9974 12: 0.9937 13: 0.9928 14: 0.9947 15: 0.9925 16: 0.9966 17: 1.0058 18: 1.0054 19: 1.0084 20: 1.0093 21: 1.0130 22: 1.0200 23: 1.0205 24: 1.0354 25: 0.9768 26: 0.9968 27: 1.0002 28: 1.0010 29: 1.0011 30: 1.0008 31: 1.0008 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0004 36: 1.0006 37: 1.0005 38: 1.0002 39: 1.0004 40: 1.0003 41: 1.0003 42: 0.2264 43: 0.3855 44: 0.9945 45: 0.9958 46: 1.0051 47: 1.0004 48: 1.0002 49: 1.0051 50: 1.0002 51: 1.0026 52: 0.9998 53: 1.0002 54: 0.9995 55: 0.9982  0: 4.6401  1: 1.1963 19.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 19.) Difference between steps: 0.01179 20.) KramarsKronig 20.) DeterminSpectralFunctions ; lambda = -91.9963387498892 Q = 7.999999999985095 n0=0.001230299439507636 n1=0.0003445868720190206 n2=4.170460156291035e-05 n3=0.0003719981328634249 n4=8.518484869735411e-05 n5=9.538913632892279e-05 n6=3.874803531694881e-05 n7=8.591879322185635e-05 n8=5.069579947291413e-05 n9=0.0001789148402473273 n10=1.488846594749446e-05 n11=2.473835040199441e-05 n12=3.158793610661238e-05 n13=5.687865902889444e-06 n14=6.621954715964177e-07 n15=1.578152152330442e-05 n16=5.068344629426809e-05 n17=1.900804720201529e-05 n18=6.486879417273971e-05 n19=3.249285530943335e-06 n20=1.666434000314329e-05 n21=1.922185012202934e-06 n22=1.42063845217436e-06 n23=2.650183358563995e-06 n24=8.368623346720483e-07 n25=5.331133553649317e-05 n26=0.1212467096839552 n27=0.02304630764440637 n28=0.0001992853877835492 n29=0.000126040187649309 n30=0.02856552511116638 n31=4.256454378679247e-05 n32=8.994739948840637e-05 n33=0.0024260947672055 n34=3.782069445972455e-05 n35=2.042120283768366e-05 n36=6.435416768775215e-05 n37=3.000360136880394e-05 n38=1.868087576526429e-05 n39=7.284346816978512e-06 n40=0.00346103949774759 n41=0.0001805604237651594 n42=0.7682854686806145 n43=0.007053661391305829 n44=0.00502869663949389 n45=0.003211218653046573 n46=0.001474165641905765 n47=0.0009340240276614334 n48=0.0005632345828667352 n49=0.0002664130237652525 n50=0.0002863723239225098 n51=0.006766956022410785 n52=0.0005445572048563788 n53=0.007841138964891558 n54=0.01515811004089827 n55=0.0001919413139804847 Q is here equal to 7.999999999985095 20.) nd: 5.8379657468789 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9996  7: 0.9996  8: 0.9993  9: 0.9995 10: 0.9984 11: 0.9974 12: 0.9937 13: 0.9928 14: 0.9946 15: 0.9924 16: 0.9965 17: 1.0058 18: 1.0054 19: 1.0084 20: 1.0094 21: 1.0130 22: 1.0199 23: 1.0204 24: 1.0359 25: 0.9781 26: 0.9943 27: 0.9998 28: 1.0010 29: 1.0010 30: 1.0007 31: 1.0005 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0004 36: 1.0007 37: 1.0005 38: 1.0002 39: 1.0004 40: 1.0003 41: 1.0003 42: 0.2260 43: 0.3682 44: 1.0138 45: 0.9961 46: 1.0053 47: 1.0004 48: 1.0002 49: 1.0056 50: 1.0002 51: 1.0028 52: 0.9998 53: 1.0002 54: 0.9995 55: 0.9982  0: 4.6414  1: 1.1965 20.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 20.) Difference between steps: 0.007512 21.) KramarsKronig 21.) DeterminSpectralFunctions ; lambda = -91.99561952495654 Q = 7.999999999912888 n0=0.001226557952344575 n1=0.0003439851249414845 n2=4.167550712324992e-05 n3=0.0003710821667323464 n4=8.512285635190711e-05 n5=9.555714113528844e-05 n6=3.871923047131722e-05 n7=8.570562779437865e-05 n8=5.065731353488208e-05 n9=0.0001785271355276484 n10=1.491202202204826e-05 n11=2.473956042247421e-05 n12=3.153586453908989e-05 n13=5.675220288041741e-06 n14=6.615880071102779e-07 n15=1.57551437449216e-05 n16=5.055332466354551e-05 n17=1.895316898813092e-05 n18=6.474892342138058e-05 n19=3.245580080849575e-06 n20=1.664035629689834e-05 n21=1.923141370740851e-06 n22=1.41875622006348e-06 n23=2.645940727454135e-06 n24=8.363136191443173e-07 n25=5.338549797157057e-05 n26=0.1207552497103883 n27=0.02296137437335844 n28=0.0001970993832787267 n29=0.0001240217207872885 n30=0.02854847305396947 n31=4.223729194077162e-05 n32=8.938470790504785e-05 n33=0.002421780442023001 n34=3.765577407816155e-05 n35=2.037516011546818e-05 n36=6.388381747190204e-05 n37=2.983902141024947e-05 n38=1.85560755134658e-05 n39=7.238680175259723e-06 n40=0.003462073398600716 n41=0.0001800390571489016 n42=0.7690367932297938 n43=0.00695915281447286 n44=0.004986186732713745 n45=0.00319343042723207 n46=0.001468614449761132 n47=0.0009337196615690391 n48=0.0005639186877190008 n49=0.0002652682200082203 n50=0.0002855362197394633 n51=0.006749584211587401 n52=0.0005452950119509033 n53=0.00785209002464788 n54=0.0151850765179379 n55=0.0001908316643608048 Q is here equal to 7.999999999912888 21.) nd: 5.838618275622101 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9996  7: 0.9996  8: 0.9993  9: 0.9995 10: 0.9984 11: 0.9974 12: 0.9937 13: 0.9927 14: 0.9945 15: 0.9924 16: 0.9964 17: 1.0058 18: 1.0054 19: 1.0084 20: 1.0094 21: 1.0131 22: 1.0196 23: 1.0201 24: 1.0364 25: 0.9812 26: 0.9946 27: 0.9996 28: 1.0010 29: 1.0010 30: 1.0007 31: 1.0003 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0004 36: 1.0007 37: 1.0005 38: 1.0002 39: 1.0004 40: 1.0002 41: 1.0003 42: 0.2253 43: 0.3521 44: 1.0374 45: 0.9971 46: 1.0055 47: 1.0004 48: 1.0002 49: 1.0059 50: 1.0002 51: 1.0026 52: 0.9998 53: 1.0002 54: 0.9995 55: 0.9982  0: 4.6421  1: 1.1965 21.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 21.) Difference between steps: 0.005328 22.) KramarsKronig 22.) DeterminSpectralFunctions ; lambda = -91.94620273957575 Q = 8.000000000006869 n0=0.00123239564924206 n1=0.0003457665739774987 n2=4.190679871369307e-05 n3=0.0003726858993973091 n4=8.559285922862222e-05 n5=9.628475424354294e-05 n6=3.892149382655658e-05 n7=8.602866397149389e-05 n8=5.092015203681159e-05 n9=0.0001792436932920239 n10=1.501640314119326e-05 n11=2.487681178917511e-05 n12=3.165897448428807e-05 n13=5.694852340307585e-06 n14=6.644992860475332e-07 n15=1.581695265335928e-05 n16=5.071534526758657e-05 n17=1.900488706173372e-05 n18=6.498060141521508e-05 n19=3.258943812368491e-06 n20=1.670130320720526e-05 n21=1.933211654170401e-06 n22=1.423929653592848e-06 n23=2.654893662400396e-06 n24=8.397891630430567e-07 n25=5.369191025427763e-05 n26=0.1262098721111873 n27=0.02375369725176871 n28=0.0001987720726487185 n29=0.0001246073751238901 n30=0.02931143180632399 n31=4.269440117954273e-05 n32=9.030325172318842e-05 n33=0.002477596760289109 n34=3.806934445875205e-05 n35=2.063045751486348e-05 n36=6.436497755541637e-05 n37=3.01494092976259e-05 n38=1.870436872441205e-05 n39=7.295602975915567e-06 n40=0.003506650599782284 n41=0.0001811839089575929 n42=0.7607260084332645 n43=0.007412175908344897 n44=0.005176100694213342 n45=0.003289940326260306 n46=0.001507125136065252 n47=0.0009571577380820821 n48=0.0005776754576292931 n49=0.0002719034904526778 n50=0.000290900008515994 n51=0.006818337849875449 n52=0.0005503657911781141 n53=0.007976561755777836 n54=0.01534010393971019 n55=0.0001909399243429232 Q is here equal to 8.000000000006869 22.) nd: 5.831754222226767 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9999  6: 0.9996  7: 0.9996  8: 0.9994  9: 0.9995 10: 0.9986 11: 0.9977 12: 0.9944 13: 0.9936 14: 0.9937 15: 0.9930 16: 0.9959 17: 1.0047 18: 1.0043 19: 1.0079 20: 1.0092 21: 1.0134 22: 1.0141 23: 1.0143 24: 1.0347 25: 1.0529 26: 1.0269 27: 0.9977 28: 1.0011 29: 1.0011 30: 1.0008 31: 1.0000 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0004 36: 1.0006 37: 1.0005 38: 1.0002 39: 1.0004 40: 1.0001 41: 1.0003 42: 0.2185 43: 0.3039 44: 1.0884 45: 1.0044 46: 1.0095 47: 1.0005 48: 0.9999 49: 1.0091 50: 1.0002 51: 0.9920 52: 0.9997 53: 1.0002 54: 0.9995 55: 0.9981  0: 4.6343  1: 1.1975 22.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 22.) Difference between steps: 0.02454 23.) KramarsKronig 23.) DeterminSpectralFunctions ; lambda = -91.85474700221492 Q = 7.999999999998057 n0=0.00127381627574445 n1=0.0003563330547967181 n2=4.305567445535216e-05 n3=0.0003842817140492941 n4=8.805364934571854e-05 n5=9.882995126372777e-05 n6=3.999020206140997e-05 n7=8.858386214064733e-05 n8=5.234394365514946e-05 n9=0.0001845375649593549 n10=1.538835591769019e-05 n11=2.552352484040932e-05 n12=3.252635108666775e-05 n13=5.853681727227657e-06 n14=6.809927386969429e-07 n15=1.625618480769793e-05 n16=5.219485499192417e-05 n17=1.955605298420997e-05 n18=6.678665591957176e-05 n19=3.345231440501347e-06 n20=1.714071174290709e-05 n21=1.979616988957634e-06 n22=1.460903564862727e-06 n23=2.723995816874152e-06 n24=8.602836147589162e-07 n25=5.479076792851533e-05 n26=0.1347475488071634 n27=0.02495446370765369 n28=0.0002087109497864515 n29=0.0001311771113071486 n30=0.03032954159134672 n31=4.468010658481908e-05 n32=9.408196440856468e-05 n33=0.002559939079356214 n34=3.951559749929056e-05 n35=2.138571736056415e-05 n36=6.687263600729934e-05 n37=3.112245474294525e-05 n38=1.920072448356699e-05 n39=7.502412558998717e-06 n40=0.00355862232109942 n41=0.0001839135731718447 n42=0.7464832554708754 n43=0.00891227887218991 n44=0.005784966106561866 n45=0.003591384106279705 n46=0.001624058599336762 n47=0.001020357132967289 n48=0.0006121051785439245 n49=0.0002928925842362273 n50=0.0003084624504214323 n51=0.007106780085347189 n52=0.0005656603345749508 n53=0.008116588225675221 n54=0.0154621480814899 n55=0.0001938899583860766 Q is here equal to 7.999999999998057 23.) nd: 5.820920559393856 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0001  3: 1.0001  4: 1.0000  5: 0.9999  6: 0.9997  7: 0.9997  8: 0.9995  9: 0.9996 10: 0.9989 11: 0.9982 12: 0.9955 13: 0.9948 14: 0.9936 15: 0.9942 16: 0.9955 17: 1.0013 18: 1.0012 19: 1.0068 20: 1.0091 21: 1.0123 22: 1.0122 23: 1.0121 24: 1.0236 25: 1.0664 26: 1.0294 27: 0.9958 28: 1.0015 29: 1.0013 30: 1.0009 31: 0.9993 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0004 36: 1.0006 37: 1.0005 38: 1.0002 39: 1.0004 40: 0.9989 41: 1.0009 42: 0.2104 43: 0.2681 44: 1.1957 45: 1.0024 46: 1.0369 47: 1.0008 48: 1.0004 49: 1.0173 50: 1.0002 51: 0.9535 52: 0.9996 53: 1.0001 54: 0.9996 55: 0.9980  0: 4.6209  1: 1.2000 23.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 23.) Difference between steps: 0.05151 24.) KramarsKronig 24.) DeterminSpectralFunctions ; lambda = -91.91649560580612 Q = 7.999999999996862 n0=0.001308295345061899 n1=0.0003645123506712028 n2=4.38357458305717e-05 n3=0.0003945384881801271 n4=8.994508342930905e-05 n5=0.0001002262618900468 n6=4.079566352137347e-05 n7=9.09421028127048e-05 n8=5.347679670592585e-05 n9=0.0001893617886990621 n10=1.559859391540152e-05 n11=2.598938506217443e-05 n12=3.33055332932875e-05 n13=6.00518347387112e-06 n14=6.940617921581016e-07 n15=1.666250451512917e-05 n16=5.368667856894117e-05 n17=2.013827251640333e-05 n18=6.852900936186454e-05 n19=3.423404302044173e-06 n20=1.754950007024445e-05 n21=2.014943438189219e-06 n22=1.496328086542949e-06 n23=2.791457836362534e-06 n24=8.781834298185807e-07 n25=5.543788001027565e-05 n26=0.121452941034004 n27=0.02288087608886901 n28=0.0002166769019606237 n29=0.0001382286718911168 n30=0.02843790139483281 n31=4.576879510860159e-05 n32=9.610234397725222e-05 n33=0.002424174663348407 n34=4.014009088252648e-05 n35=2.163914542370934e-05 n36=6.879739933895277e-05 n37=3.124593514110437e-05 n38=1.917274333018777e-05 n39=7.542545433429401e-06 n40=0.003449883673352065 n41=0.0001830503658839494 n42=0.7652318350622388 n43=0.008292797089412579 n44=0.005659538250370496 n45=0.003550010555455334 n46=0.001611183050755649 n47=0.001009807416323962 n48=0.0006045782606759558 n49=0.0002914098612181663 n50=0.0003094918323174311 n51=0.007226140742399918 n52=0.0005696670465589863 n53=0.007846890440309385 n54=0.01508387216396161 n55=0.0001985058887489607 Q is here equal to 7.999999999996862 24.) nd: 5.837614865607291 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0001  4: 1.0000  5: 0.9999  6: 0.9997  7: 0.9997  8: 0.9995  9: 0.9996 10: 0.9988 11: 0.9979 12: 0.9947 13: 0.9940 14: 0.9929 15: 0.9932 16: 0.9951 17: 1.0039 18: 1.0035 19: 1.0077 20: 1.0094 21: 1.0135 22: 1.0114 23: 1.0113 24: 1.0316 25: 1.0973 26: 1.0046 27: 0.9976 28: 1.0016 29: 1.0017 30: 1.0010 31: 0.9999 32: 1.0005 33: 1.0006 34: 1.0005 35: 1.0004 36: 1.0007 37: 1.0005 38: 1.0002 39: 1.0004 40: 0.9979 41: 1.0009 42: 0.2233 43: 0.2950 44: 0.9950 45: 0.9721 46: 1.0179 47: 1.0007 48: 1.0000 49: 1.0088 50: 1.0003 51: 0.9688 52: 0.9997 53: 1.0001 54: 0.9996 55: 0.9981  0: 4.6381  1: 1.1995 24.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 24.) Difference between steps: 0.01315 25.) KramarsKronig 25.) DeterminSpectralFunctions ; lambda = -91.86941859792258 Q = 8.000000000011886 n0=0.001286703049735561 n1=0.0003588968363476108 n2=4.326609794749896e-05 n3=0.0003881321325606325 n4=8.867679109182278e-05 n5=9.912806085553387e-05 n6=4.024024823431931e-05 n7=8.944603092165266e-05 n8=5.272785979991146e-05 n9=0.0001862916733592419 n10=1.5438503417166e-05 n11=2.565508605193319e-05 n12=3.278662035498673e-05 n13=5.911047176708029e-06 n14=6.858126609427306e-07 n15=1.640512781024139e-05 n16=5.277775021120402e-05 n17=1.978755091708039e-05 n18=6.741799504828262e-05 n19=3.373492821771544e-06 n20=1.72797209630297e-05 n21=1.990604606233626e-06 n22=1.473823338643193e-06 n23=2.748906998177017e-06 n24=8.665022468723648e-07 n25=5.497294351450056e-05 n26=0.1241177957071533 n27=0.02359038961352625 n28=0.0002247926495437186 n29=0.0001432351987795113 n30=0.02893566797418144 n31=4.744876440800717e-05 n32=9.950402374203785e-05 n33=0.002483512506699995 n34=4.143729014857037e-05 n35=2.227620645525953e-05 n36=7.113029562788042e-05 n37=3.215410515757117e-05 n38=1.979191126099599e-05 n39=7.776521623878626e-06 n40=0.00349275675141308 n41=0.0001866342941720342 n42=0.7611257251196338 n43=0.008550332614046733 n44=0.005676155747919065 n45=0.003544685654019338 n46=0.001606846723546261 n47=0.001008914963487799 n48=0.0006051486966257489 n49=0.0002899415928533631 n50=0.0003071613763332568 n51=0.007136389503355422 n52=0.000565365222627957 n53=0.007839553503075627 n54=0.01507201943039657 n55=0.0002023757691942209 Q is here equal to 8.000000000011886 25.) nd: 5.833691484350791 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0001  3: 1.0001  4: 1.0000  5: 0.9999  6: 0.9997  7: 0.9997  8: 0.9995  9: 0.9996 10: 0.9989 11: 0.9982 12: 0.9953 13: 0.9946 14: 0.9931 15: 0.9940 16: 0.9950 17: 1.0018 18: 1.0016 19: 1.0071 20: 1.0094 21: 1.0126 22: 1.0119 23: 1.0118 24: 1.0247 25: 1.0772 26: 0.9990 27: 0.9965 28: 1.0018 29: 1.0020 30: 1.0011 31: 0.9998 32: 1.0005 33: 1.0006 34: 1.0005 35: 1.0004 36: 1.0006 37: 1.0005 38: 1.0002 39: 1.0004 40: 0.9967 41: 1.0011 42: 0.2178 43: 1.5868 44: 0.9555 45: 0.9965 46: 1.0310 47: 1.0010 48: 1.0006 49: 1.0081 50: 1.0003 51: 0.9553 52: 0.9997 53: 1.0001 54: 0.9996 55: 0.9980  0: 4.6342  1: 1.1995 25.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 25.) Difference between steps: 0.04024 26.) KramarsKronig 26.) DeterminSpectralFunctions ; lambda = -91.91660837732157 Q = 7.999999999991478 n0=0.00126682791623529 n1=0.0003543339346158514 n2=4.286631855099708e-05 n3=0.0003827172905571741 n4=8.758249318535966e-05 n5=9.802790358215191e-05 n6=3.982277673202719e-05 n7=8.833918805910213e-05 n8=5.211291640157225e-05 n9=0.0001839430955566157 n10=1.529444568558616e-05 n11=2.541070366944003e-05 n12=3.244703741367973e-05 n13=5.844043802669009e-06 n14=6.802899203424406e-07 n15=1.621623469189505e-05 n16=5.21103899564961e-05 n17=1.95396593736421e-05 n18=6.665394356905008e-05 n19=3.336552678711552e-06 n20=1.711481023591873e-05 n21=1.973082484253979e-06 n22=1.458188661466512e-06 n23=2.72056358322857e-06 n24=8.58218441434846e-07 n25=5.459683144221251e-05 n26=0.1231765666013609 n27=0.02313282240186402 n28=0.0002236325582345039 n29=0.0001438638459459804 n30=0.02829253989255027 n31=4.689543225919216e-05 n32=9.858106364816891e-05 n33=0.002415525525666623 n34=4.106172213896896e-05 n35=2.207123142981481e-05 n36=7.073388390291725e-05 n37=3.179484057593558e-05 n38=1.956719188995552e-05 n39=7.698799296166129e-06 n40=0.003442978976603406 n41=0.0001853260879662121 n42=0.7653184238531232 n43=0.007537437087149172 n44=0.005288409625688978 n45=0.003356782223567054 n46=0.001535031826499622 n47=0.0009700782440973392 n48=0.0005833503477629786 n49=0.000277364702511077 n50=0.0002968263000802568 n51=0.006980256395470727 n52=0.0005579683102608705 n53=0.007820496864055377 n54=0.01501010330158182 n55=0.0002029820337323305 Q is here equal to 7.999999999991478 26.) nd: 5.835856264485865 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0001  4: 1.0000  5: 0.9999  6: 0.9997  7: 0.9997  8: 0.9995  9: 0.9996 10: 0.9988 11: 0.9980 12: 0.9947 13: 0.9939 14: 0.9925 15: 0.9931 16: 0.9948 17: 1.0039 18: 1.0035 19: 1.0078 20: 1.0095 21: 1.0136 22: 1.0108 23: 1.0106 24: 1.0316 25: 1.1089 26: 1.0008 27: 0.9974 28: 1.0017 29: 1.0018 30: 1.0011 31: 1.0002 32: 1.0006 33: 1.0006 34: 1.0005 35: 1.0004 36: 1.0007 37: 1.0005 38: 1.0002 39: 1.0004 40: 0.9971 41: 1.0009 42: 0.2251 43: 0.3084 44: 1.0103 45: 0.9749 46: 1.0184 47: 1.0008 48: 1.0003 49: 1.0067 50: 1.0003 51: 0.9660 52: 0.9998 53: 1.0001 54: 0.9996 55: 0.9981  0: 4.6386  1: 1.1972 26.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 26.) Difference between steps: 0.02037 27.) KramarsKronig 27.) DeterminSpectralFunctions ; lambda = -91.87145672724498 Q = 7.999999999993452 n0=0.001266012015579192 n1=0.0003535797786931491 n2=4.273387433675575e-05 n3=0.000382150836063489 n4=8.730622127707467e-05 n5=9.750418270085818e-05 n6=3.969658503830346e-05 n7=8.819097456409684e-05 n8=5.194707002721832e-05 n9=0.0001835762674589776 n10=1.521139145296142e-05 n11=2.53060832757884e-05 n12=3.23609340324394e-05 n13=5.833627319516944e-06 n14=6.789826322998644e-07 n15=1.617661672693544e-05 n16=5.201586055689018e-05 n17=1.950868927836244e-05 n18=6.647995618630048e-05 n19=3.327389776866881e-06 n20=1.706273799875586e-05 n21=1.964729815371675e-06 n22=1.454199321991047e-06 n23=2.713701274439893e-06 n24=8.557852579624782e-07 n25=5.440074208712516e-05 n26=0.1249929631001793 n27=0.02370983609727053 n28=0.0002206952157691409 n29=0.000140633788172319 n30=0.02881007303426055 n31=4.656722996228101e-05 n32=9.808822997372224e-05 n33=0.002470547092222654 n34=4.096411425763739e-05 n35=2.206172725092369e-05 n36=7.014496728093124e-05 n37=3.178320341577036e-05 n38=1.964325335487249e-05 n39=7.700334314900256e-06 n40=0.003482416776113586 n41=0.0001859794007995438 n42=0.7618171419108644 n43=0.007842060661304969 n44=0.005399458512232438 n45=0.003405416734793788 n46=0.001552475813562468 n47=0.0009772562898701061 n48=0.0005872455123077627 n49=0.0002802661486342861 n50=0.0002987573818202338 n51=0.006994250060417034 n52=0.000557098122269611 n53=0.007815205291731618 n54=0.01501418073894216 n55=0.0002010400239173091 Q is here equal to 7.999999999993452 27.) nd: 5.832864230024525 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0001  3: 1.0001  4: 1.0000  5: 0.9999  6: 0.9997  7: 0.9997  8: 0.9995  9: 0.9996 10: 0.9989 11: 0.9982 12: 0.9952 13: 0.9946 14: 0.9928 15: 0.9939 16: 0.9948 17: 1.0019 18: 1.0017 19: 1.0072 20: 1.0095 21: 1.0127 22: 1.0120 23: 1.0118 24: 1.0245 25: 1.0769 26: 1.0005 27: 0.9966 28: 1.0019 29: 1.0021 30: 1.0012 31: 1.0000 32: 1.0006 33: 1.0006 34: 1.0005 35: 1.0004 36: 1.0006 37: 1.0004 38: 1.0002 39: 1.0004 40: 0.9961 41: 1.0009 42: 0.2224 43: 0.4291 44: 1.0125 45: 0.9986 46: 1.0272 47: 1.0010 48: 1.0005 49: 1.0065 50: 1.0003 51: 0.9564 52: 0.9997 53: 1.0001 54: 0.9996 55: 0.9981  0: 4.6351  1: 1.1977 27.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 27.) Difference between steps: 0.01645 28.) KramarsKronig 28.) DeterminSpectralFunctions ; lambda = -91.94134100194101 Q = 8.00000000002129 n0=0.001251462995267076 n1=0.0003501732843038512 n2=4.239374744714277e-05 n3=0.0003783034768463645 n4=8.645482291669304e-05 n5=9.65024326744335e-05 n6=3.9363204086457e-05 n7=8.743665020735625e-05 n8=5.147156111663822e-05 n9=0.0001819573359925303 n10=1.507413449224046e-05 n11=2.510585806946957e-05 n12=3.212896353182224e-05 n13=5.788091827233727e-06 n14=6.742579772393722e-07 n15=1.604570415742766e-05 n16=5.158397562947353e-05 n17=1.935473558718913e-05 n18=6.597781587338603e-05 n19=3.301256368634666e-06 n20=1.695201302988016e-05 n21=1.9503246119123e-06 n22=1.443722823097086e-06 n23=2.694979656005972e-06 n24=8.497567293332957e-07 n25=5.402416584160513e-05 n26=0.1150546003283627 n27=0.0221025335052654 n28=0.0002119247147543383 n29=0.0001346429907950535 n30=0.02758104112468068 n31=4.482661766668439e-05 n32=9.481743351439951e-05 n33=0.002362216999321693 n34=3.972311150635492e-05 n35=2.142667640544656e-05 n36=6.800150106392726e-05 n37=3.083907732225854e-05 n38=1.911876285646474e-05 n39=7.493336740541232e-06 n40=0.003414475855044583 n41=0.0001828309250686892 n42=0.7769334557917268 n43=0.006880543926653064 n44=0.005003117730446766 n45=0.003212059686083095 n46=0.001478028563500887 n47=0.0009357338960484013 n48=0.0005635947848150766 n49=0.0002674174787852222 n50=0.0002884035416783904 n51=0.006853430240697275 n52=0.0005496297450290878 n53=0.007686352567314775 n54=0.01490067452108589 n55=0.0001985752987017874 Q is here equal to 8.00000000002129 28.) nd: 5.845658150892605 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9999  6: 0.9996  7: 0.9997  8: 0.9995  9: 0.9996 10: 0.9987 11: 0.9979 12: 0.9943 13: 0.9935 14: 0.9921 15: 0.9926 16: 0.9946 17: 1.0049 18: 1.0044 19: 1.0082 20: 1.0096 21: 1.0141 22: 1.0107 23: 1.0106 24: 1.0355 25: 1.1106 26: 1.0038 27: 0.9980 28: 1.0017 29: 1.0019 30: 1.0011 31: 1.0003 32: 1.0006 33: 1.0006 34: 1.0005 35: 1.0004 36: 1.0007 37: 1.0005 38: 1.0002 39: 1.0004 40: 0.9973 41: 1.0007 42: 0.2339 43: 1.1267 44: 1.0134 45: 0.9833 46: 1.0129 47: 1.0007 48: 1.0001 49: 1.0052 50: 1.0002 51: 0.9728 52: 0.9999 53: 1.0001 54: 0.9996 55: 0.9981  0: 4.6493  1: 1.1963 28.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 28.) Difference between steps: 0.02494 29.) KramarsKronig 29.) DeterminSpectralFunctions ; lambda = -91.84419611332324 Q = 7.999999999981469 n0=0.001229276870306435 n1=0.0003449100183950365 n2=4.190600172975768e-05 n3=0.0003715496785269481 n4=8.528246155846503e-05 n5=9.582489692455834e-05 n6=3.885262174309381e-05 n7=8.582896573534259e-05 n8=5.075698187912403e-05 n9=0.0001787095060257678 n10=1.496799939402916e-05 n11=2.481783719274529e-05 n12=3.159520795499566e-05 n13=5.684292770853052e-06 n14=6.658774778558053e-07 n15=1.577189358226591e-05 n16=5.055476819186701e-05 n17=1.894587294637445e-05 n18=6.477874363573437e-05 n19=3.249382322793496e-06 n20=1.666901978284828e-05 n21=1.928566272108439e-06 n22=1.419649399235187e-06 n23=2.648534974206713e-06 n24=8.380257150669649e-07 n25=5.369692048865323e-05 n26=0.131109482244853 n27=0.02449144133881031 n28=0.0002111556289995224 n29=0.0001331892571738811 n30=0.02949465752265365 n31=4.492512478948972e-05 n32=9.506942392476794e-05 n33=0.002509260341850798 n34=3.99248661630831e-05 n35=2.157302011995035e-05 n36=6.778156297172696e-05 n37=3.119814018793144e-05 n38=1.940897009168953e-05 n39=7.564479177819489e-06 n40=0.003521845983505465 n41=0.0001850999947951312 n42=0.7547959601025158 n43=0.007601879008753813 n44=0.005203804922295754 n45=0.003299732056016503 n46=0.001510447144848641 n47=0.0009573333805444889 n48=0.0005773007830242506 n49=0.000272427943520758 n50=0.0002909081606703527 n51=0.006806936768514601 n52=0.0005493510466705296 n53=0.007942593755378105 n54=0.01517988901734628 n55=0.0001967274149057416 Q is here equal to 7.999999999981469 29.) nd: 5.82567337109771 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0001  3: 1.0001  4: 1.0000  5: 0.9999  6: 0.9997  7: 0.9997  8: 0.9996  9: 0.9996 10: 0.9990 11: 0.9983 12: 0.9956 13: 0.9949 14: 0.9931 15: 0.9943 16: 0.9949 17: 1.0003 18: 1.0003 19: 1.0068 20: 1.0094 21: 1.0120 22: 1.0131 23: 1.0130 24: 1.0200 25: 1.0346 26: 1.0010 27: 0.9963 28: 1.0020 29: 1.0019 30: 1.0013 31: 0.9999 32: 1.0006 33: 1.0006 34: 1.0005 35: 1.0004 36: 1.0006 37: 1.0004 38: 1.0001 39: 1.0004 40: 0.9955 41: 1.0007 42: 0.2187 43: 0.4768 44: 1.0041 45: 1.0179 46: 1.0321 47: 1.0012 48: 1.0000 49: 1.0060 50: 1.0003 51: 0.9554 52: 0.9997 53: 1.0001 54: 0.9996 55: 0.9980  0: 4.6290  1: 1.1966 29.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 29.) Difference between steps: 0.02889 30.) KramarsKronig 30.) DeterminSpectralFunctions ; lambda = -91.94432897016659 Q = 7.999999999960886 n0=0.001251359276005164 n1=0.0003500257007675586 n2=4.232903186637861e-05 n3=0.0003783323764840879 n4=8.639085676027276e-05 n5=9.63176540534058e-05 n6=3.932065939190467e-05 n7=8.745204418025633e-05 n8=5.143370099318504e-05 n9=0.0001819859826832894 n10=1.50423142355527e-05 n11=2.50760332412983e-05 n12=3.212670709800914e-05 n13=5.789245204216182e-06 n14=6.734288254731337e-07 n15=1.604661461817954e-05 n16=5.161434113415867e-05 n17=1.937080939076958e-05 n18=6.599679010106511e-05 n19=3.301312978299447e-06 n20=1.695014038735e-05 n21=1.948250203300247e-06 n22=1.444195546358353e-06 n23=2.695830790319017e-06 n24=8.497124959508139e-07 n25=5.395107240461699e-05 n26=0.1145606163945528 n27=0.02189594429797564 n28=0.0002010711146594875 n29=0.0001271949873817573 n30=0.02737571082951474 n31=4.27374268993644e-05 n32=9.086160553056345e-05 n33=0.002331929915035643 n34=3.830559179300977e-05 n35=2.075362741158941e-05 n36=6.510367495630645e-05 n37=2.9872580406494e-05 n38=1.858724493028766e-05 n39=7.263841353661273e-06 n40=0.003390402116336145 n41=0.000179689731867405 n42=0.7782051107761466 n43=0.006700032847269471 n44=0.00493134587738092 n45=0.003177461069527266 n46=0.001464615035667016 n47=0.000927524053582089 n48=0.0005588093414286488 n49=0.0002651726842054562 n50=0.0002867023946218009 n51=0.006837206144377079 n52=0.0005482275742683743 n53=0.007717920747754742 n54=0.01493263511065071 n55=0.0001933672806745129 Q is here equal to 7.999999999960886 30.) nd: 5.846712229994793 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9999  6: 0.9996  7: 0.9997  8: 0.9995  9: 0.9996 10: 0.9987 11: 0.9978 12: 0.9943 13: 0.9935 14: 0.9920 15: 0.9925 16: 0.9945 17: 1.0051 18: 1.0046 19: 1.0083 20: 1.0096 21: 1.0143 22: 1.0104 23: 1.0103 24: 1.0359 25: 1.1148 26: 1.0025 27: 0.9977 28: 1.0017 29: 1.0018 30: 1.0011 31: 1.0003 32: 1.0006 33: 1.0006 34: 1.0005 35: 1.0004 36: 1.0006 37: 1.0004 38: 1.0002 39: 1.0004 40: 0.9971 41: 1.0006 42: 0.2369 43: 0.9583 44: 1.0135 45: 0.9832 46: 1.0124 47: 1.0007 48: 1.0001 49: 1.0047 50: 1.0002 51: 0.9729 52: 0.9999 53: 1.0001 54: 0.9995 55: 0.9981  0: 4.6507  1: 1.1960 30.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 30.) Difference between steps: 0.0253 31.) KramarsKronig 31.) DeterminSpectralFunctions ; lambda = -91.84603318973998 Q = 7.999999999979037 n0=0.00122601261233855 n1=0.0003436611556325031 n2=4.167081579667435e-05 n3=0.0003706113102490529 n4=8.497418994912016e-05 n5=9.535123760384997e-05 n6=3.867531586669087e-05 n7=8.558887053479545e-05 n8=5.05694116272262e-05 n9=0.0001782315886557054 n10=1.488535859037658e-05 n11=2.470021236434608e-05 n12=3.148594942835877e-05 n13=5.668466928433241e-06 n14=6.625146363587108e-07 n15=1.572731318804335e-05 n16=5.045276544739571e-05 n17=1.89126986753374e-05 n18=6.460654344257391e-05 n19=3.240172944588451e-06 n20=1.660952609394822e-05 n21=1.920128399729753e-06 n22=1.416060404944313e-06 n23=2.641441748755382e-06 n24=8.354368355748721e-07 n25=5.343774401877715e-05 n26=0.1298246667304347 n27=0.0242534590354774 n28=0.0002022668185591307 n29=0.0001268330845168312 n30=0.02933018501722033 n31=4.32666797338657e-05 n32=9.196666895248009e-05 n33=0.002487483849730753 n34=3.882211686338795e-05 n35=2.104893206296718e-05 n36=6.55069397962817e-05 n37=3.046395356700929e-05 n38=1.903380481099947e-05 n39=7.395552798432493e-06 n40=0.00350830140786232 n41=0.0001829343373432955 n42=0.7569891597747243 n43=0.007319815546890989 n44=0.005126188217871564 n45=0.003260490323520433 n46=0.001495127262269709 n47=0.0009482435578301774 n48=0.0005727084474583979 n49=0.0002696075466690903 n50=0.0002886472010278943 n51=0.006775530488835232 n52=0.0005467070464611313 n53=0.007954617195394358 n54=0.01520414447619885 n55=0.0001928291437157865 Q is here equal to 7.999999999979037 31.) nd: 5.827472858202775 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0001  3: 1.0001  4: 1.0000  5: 0.9999  6: 0.9997  7: 0.9997  8: 0.9996  9: 0.9996 10: 0.9990 11: 0.9983 12: 0.9955 13: 0.9949 14: 0.9931 15: 0.9942 16: 0.9949 17: 1.0004 18: 1.0004 19: 1.0068 20: 1.0095 21: 1.0121 22: 1.0131 23: 1.0130 24: 1.0201 25: 1.0354 26: 1.0019 27: 0.9962 28: 1.0020 29: 1.0019 30: 1.0013 31: 1.0000 32: 1.0006 33: 1.0006 34: 1.0004 35: 1.0004 36: 1.0006 37: 1.0004 38: 1.0001 39: 1.0004 40: 0.9954 41: 1.0006 42: 0.2209 43: 0.3284 44: 1.0079 45: 1.0189 46: 1.0301 47: 1.0013 48: 1.0000 49: 1.0061 50: 1.0003 51: 0.9563 52: 0.9997 53: 1.0001 54: 0.9996 55: 0.9980  0: 4.6311  1: 1.1963 31.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 31.) Difference between steps: 0.0284 32.) KramarsKronig 32.) DeterminSpectralFunctions ; lambda = -91.94562009128401 Q = 7.99999999996491 n0=0.001243164932336222 n1=0.0003476263696617751 n2=4.198601404210906e-05 n3=0.0003759844243650917 n4=8.584549768595701e-05 n5=9.571631122651631e-05 n6=3.90384997426415e-05 n7=8.688222724798958e-05 n8=5.110440242142692e-05 n9=0.0001808500872317895 n10=1.49403412724181e-05 n11=2.490187343788278e-05 n12=3.191093147381855e-05 n13=5.752508612344282e-06 n14=6.682468588732071e-07 n15=1.594825664659745e-05 n16=5.13112464026554e-05 n17=1.925819880935055e-05 n18=6.55936395359975e-05 n19=3.28200860228977e-06 n20=1.6836198053137e-05 n21=1.935799479202423e-06 n22=1.435992763431345e-06 n23=2.679772987122386e-06 n24=8.448046729487086e-07 n25=5.361880363155293e-05 n26=0.1133231264535565 n27=0.02169873766770896 n28=0.0001936809637153546 n29=0.0001213886392391783 n30=0.02727488622237948 n31=4.145864722026254e-05 n32=8.845594015054671e-05 n33=0.002318061578940775 n34=3.744901296854065e-05 n35=2.034694099493441e-05 n36=6.329524216211172e-05 n37=2.930049701335292e-05 n38=1.831355229215664e-05 n39=7.135697235318682e-06 n40=0.003384892209559734 n41=0.0001781197401427842 n42=0.7801334322627357 n43=0.006549330737279268 n44=0.0048537308252443 n45=0.003135104423664103 n46=0.001447688792396141 n47=0.0009185195328967072 n48=0.0005546339764232297 n49=0.0002619311946570544 n50=0.00028384515386692 n51=0.00678453220073398 n52=0.000545020864241723 n53=0.007723426375064811 n54=0.01496090032656868 n55=0.0001901369397463576 Q is here equal to 7.99999999996491 32.) nd: 5.8483575798577 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9999  6: 0.9996  7: 0.9997  8: 0.9995  9: 0.9996 10: 0.9987 11: 0.9978 12: 0.9943 13: 0.9935 14: 0.9919 15: 0.9925 16: 0.9945 17: 1.0051 18: 1.0046 19: 1.0083 20: 1.0096 21: 1.0143 22: 1.0103 23: 1.0102 24: 1.0361 25: 1.1155 26: 1.0026 27: 0.9977 28: 1.0017 29: 1.0018 30: 1.0011 31: 1.0003 32: 1.0006 33: 1.0006 34: 1.0004 35: 1.0004 36: 1.0006 37: 1.0004 38: 1.0002 39: 1.0004 40: 0.9971 41: 1.0005 42: 0.2385 43: 0.7573 44: 1.0127 45: 0.9831 46: 1.0120 47: 1.0007 48: 1.0001 49: 1.0045 50: 1.0002 51: 0.9734 52: 0.9999 53: 1.0001 54: 0.9995 55: 0.9981  0: 4.6526  1: 1.1958 32.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 32.) Difference between steps: 0.02508 33.) KramarsKronig 33.) DeterminSpectralFunctions ; lambda = -91.84613246097653 Q = 8.000000000007903 n0=0.001215258130675399 n1=0.0003407703218252409 n2=4.130073381558109e-05 n3=0.0003675585644635426 n4=8.434167837773362e-05 n5=9.476817021214719e-05 n6=3.835966950435297e-05 n7=8.48581278724225e-05 n8=5.018833677825343e-05 n9=0.0001767796600830145 n10=1.478799401355385e-05 n11=2.451384294851407e-05 n12=3.122508960832729e-05 n13=5.621811638479231e-06 n14=6.567779543872739e-07 n15=1.560463921622194e-05 n16=5.004589768230482e-05 n17=1.875779307500187e-05 n18=6.40958998951343e-05 n19=3.216619732212349e-06 n20=1.647348874853112e-05 n21=1.906924263889342e-06 n22=1.4058289468218e-06 n23=2.621377591622835e-06 n24=8.296758139840763e-07 n25=5.311633226531725e-05 n26=0.1278536531128376 n27=0.02401487948416994 n28=0.0001958764941728428 n29=0.0001218526568064211 n30=0.02924568576731386 n31=4.214868339500896e-05 n32=8.985939994326109e-05 n33=0.00247768161305769 n34=3.807195657795456e-05 n35=2.069786969978775e-05 n36=6.393849606930567e-05 n37=2.996958616428975e-05 n38=1.878627005161686e-05 n39=7.280714624629793e-06 n40=0.003507801376416047 n41=0.0001816419378630331 n42=0.759724174739673 n43=0.007143821383032187 n44=0.005039136626220121 n45=0.003214060763417605 n46=0.001476871243982948 n47=0.0009394804366072718 n48=0.0005688970989836201 n49=0.0002660760684167284 n50=0.0002855063865391791 n51=0.006712930188429009 n52=0.0005436057831951802 n53=0.007953046615730409 n54=0.0152334309226218 n55=0.0001900729369856033 Q is here equal to 8.000000000007903 33.) nd: 5.829868598282171 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0001  3: 1.0001  4: 1.0000  5: 0.9999  6: 0.9997  7: 0.9997  8: 0.9996  9: 0.9996 10: 0.9990 11: 0.9983 12: 0.9955 13: 0.9949 14: 0.9930 15: 0.9942 16: 0.9949 17: 1.0004 18: 1.0004 19: 1.0068 20: 1.0095 21: 1.0121 22: 1.0131 23: 1.0130 24: 1.0201 25: 1.0352 26: 1.0026 27: 0.9960 28: 1.0020 29: 1.0020 30: 1.0014 31: 1.0000 32: 1.0006 33: 1.0006 34: 1.0004 35: 1.0004 36: 1.0006 37: 1.0004 38: 1.0001 39: 1.0004 40: 0.9954 41: 1.0006 42: 0.2212 43: 0.3211 44: 1.0082 45: 1.0195 46: 1.0296 47: 1.0013 48: 1.0000 49: 1.0061 50: 1.0003 51: 0.9568 52: 0.9997 53: 1.0001 54: 0.9996 55: 0.9980  0: 4.6336  1: 1.1962 33.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 33.) Difference between steps: 0.0266 34.) KramarsKronig 34.) DeterminSpectralFunctions ; lambda = -91.98390606545298 Q = 8.000000000007184 n0=0.001219710391411892 n1=0.000341770846105837 n2=4.133327252351204e-05 n3=0.0003694852877773882 n4=8.456903352023875e-05 n5=9.460751203529128e-05 n6=3.845281305621452e-05 n7=8.540007640138584e-05 n8=5.035358909922265e-05 n9=0.0001778649072110584 n10=1.476987259051069e-05 n11=2.45649848962447e-05 n12=3.141382180934827e-05 n13=5.659800272408776e-06 n14=6.58315096424286e-07 n15=1.570299140464164e-05 n16=5.046420450812094e-05 n17=1.893569673487001e-05 n18=6.457718557015613e-05 n19=3.235175883020079e-06 n20=1.658403028149643e-05 n21=1.912293889876638e-06 n22=1.415675781611845e-06 n23=2.640621694008155e-06 n24=8.337535286292809e-07 n25=5.3079105630464e-05 n26=0.1089270842130506 n27=0.02104038885109186 n28=0.000185477355888354 n29=0.0001154946425820235 n30=0.02673582727618 n31=3.990289449961317e-05 n32=8.549913594673503e-05 n33=0.002273723718886418 n34=3.636381771928394e-05 n35=1.98268888213394e-05 n36=6.120115329362597e-05 n37=2.852353665437108e-05 n38=1.789086179698507e-05 n39=6.957364266246789e-06 n40=0.003356109292441482 n41=0.0001758079570192785 n42=0.7871569552958128 n43=0.006068150678949596 n44=0.004599121403452952 n45=0.003000933447465286 n46=0.001394590194917324 n47=0.000891701356283098 n48=0.0005409352141097428 n49=0.0002521651729231713 n50=0.0002753617118059082 n51=0.00663285054061474 n52=0.0005380898870963136 n53=0.007647812509095116 n54=0.01489850020937243 n55=0.0001867581592492528 Q is here equal to 8.000000000007184 34.) nd: 5.854007001400149 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9996  7: 0.9996  8: 0.9994  9: 0.9995 10: 0.9986 11: 0.9976 12: 0.9937 13: 0.9927 14: 0.9921 15: 0.9916 16: 0.9947 17: 1.0062 18: 1.0057 19: 1.0088 20: 1.0095 21: 1.0146 22: 1.0131 23: 1.0134 24: 1.0427 25: 1.0700 26: 1.0025 27: 0.9987 28: 1.0015 29: 1.0016 30: 1.0010 31: 1.0004 32: 1.0005 33: 1.0005 34: 1.0005 35: 1.0004 36: 1.0006 37: 1.0004 38: 1.0002 39: 1.0004 40: 0.9977 41: 1.0004 42: 0.2435 43: 1.0597 44: 1.0060 45: 0.9948 46: 1.0082 47: 1.0006 48: 1.0001 49: 1.0037 50: 1.0002 51: 0.9835 52: 1.0000 53: 1.0001 54: 0.9995 55: 0.9981  0: 4.6593  1: 1.1947 34.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 34.) Difference between steps: 0.04165 35.) KramarsKronig 35.) DeterminSpectralFunctions ; lambda = -91.73163901834459 Q = 8.000000000111422 n0=0.001211163123122951 n1=0.0003401100165409149 n2=4.128207576351364e-05 n3=0.0003659654246461258 n4=8.423584643947935e-05 n5=9.513530224387872e-05 n6=3.83006065589319e-05 n7=8.439754276033613e-05 n8=5.009062928643207e-05 n9=0.0001759149881916746 n10=1.483245714278631e-05 n11=2.449972702619236e-05 n12=3.107849618375472e-05 n13=5.589174570470892e-06 n14=6.548658016154531e-07 n15=1.552807192017623e-05 n16=4.969794001703494e-05 n17=1.860613476414508e-05 n18=6.372283983171389e-05 n19=3.203271795090651e-06 n20=1.638740436102687e-05 n21=1.904661412791858e-06 n22=1.398594239178014e-06 n23=2.606326478596082e-06 n24=8.26931160017864e-07 n25=5.320421573982972e-05 n26=0.1487232668990987 n27=0.02669186840971514 n28=0.000197033328024031 n29=0.000121950881729271 n30=0.03166690830180668 n31=4.258906120360122e-05 n32=9.063338225559968e-05 n33=0.002639431521055548 n34=3.845827377380276e-05 n35=2.096128712599786e-05 n36=6.411018410181312e-05 n37=3.050132366532668e-05 n38=1.906156323290197e-05 n39=7.360948069745456e-06 n40=0.003636541669194908 n41=0.0001839736377561199 n42=0.3317295715342747 n43=0.4069941499474467 n44=0.005464623330705734 n45=0.00341115319264558 n46=0.001551700649999841 n47=0.0009837720815356534 n48=0.0005950824747272742 n49=0.0002787014600686982 n50=0.0002944159332978163 n51=0.006779212938468794 n52=0.0005491261050443175 n53=0.008407142223061308 n54=0.01580716026582754 n55=0.000189200523088105 Q is here equal to 8.000000000111422 35.) nd: 5.804648179004171 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0001  3: 1.0001  4: 1.0000  5: 0.9999  6: 0.9998  7: 0.9998  8: 0.9997  9: 0.9997 10: 0.9992 11: 0.9987 12: 0.9969 13: 0.9963 14: 0.9946 15: 0.9957 16: 0.9957 17: 0.9940 18: 0.9949 19: 1.0049 20: 1.0084 21: 1.0099 22: 1.0142 23: 1.0144 24: 1.0111 25: 0.9052 26: 1.0028 27: 0.9963 28: 1.0027 29: 1.0021 30: 1.0019 31: 0.9993 32: 1.0006 33: 1.0006 34: 1.0004 35: 1.0003 36: 1.0005 37: 1.0004 38: 1.0001 39: 1.0003 40: 0.9903 41: 1.0003 42: 0.2054 43: 0.4452 44: 0.9973 45: 0.9621 46: 0.9235 47: 1.0031 48: 0.9979 49: 0.9878 50: 1.0003 51: 0.9944 52: 0.9995 53: 1.0001 54: 0.9997 55: 0.9974  0: 4.3602  1: 1.4444 35.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 35.) Difference between steps: 0.08716 36.) KramarsKronig 36.) DeterminSpectralFunctions ; lambda = -91.74780007276073 Q = 8.000000000000746 n0=0.001348854216836743 n1=0.0003732891914769639 n2=4.452776065467257e-05 n3=0.0004055189989807326 n4=9.178411697381096e-05 n5=0.0001013478729307952 n6=4.151438623214796e-05 n7=9.331524715635446e-05 n8=5.452925045348326e-05 n9=0.0001941899407357457 n10=1.574041596857526e-05 n11=2.636366455526007e-05 n12=3.400895225671963e-05 n13=6.151342496494973e-06 n14=7.053381609235511e-07 n15=1.70432431223859e-05 n16=5.513500475370623e-05 n17=2.069973479320672e-05 n18=7.011586942852867e-05 n19=3.495197360137483e-06 n20=1.789075883513108e-05 n21=2.040737973954512e-06 n22=1.528242925518221e-06 n23=2.851798775483171e-06 n24=8.942177064777675e-07 n25=5.59410060030376e-05 n26=0.1330402309443412 n27=0.03293017442278381 n28=0.002047062712788142 n29=0.003207589735676424 n30=0.02762724367966834 n31=4.423216640570853e-05 n32=9.340919375956926e-05 n33=0.004534016366001696 n34=3.928741867352516e-05 n35=2.131673335525397e-05 n36=0.0001844230992223968 n37=8.180278651226244e-05 n38=1.892800888968503e-05 n39=8.507923076922111e-06 n40=0.003687477216005087 n41=0.0002458377690349909 n42=0.7321918570521815 n43=0.01134152114456413 n44=0.006277315063562532 n45=0.003842151675452483 n46=0.001721184440583954 n47=0.001061326583415938 n48=0.0006321109642829063 n49=0.0003108075953003864 n50=0.0003253820550761511 n51=0.007494078193394656 n52=0.0005789302929274015 n53=0.008197954980478374 n54=0.014353013114906 n55=0.0007813501601315047 Q is here equal to 8.000000000000746 36.) nd: 5.809361825064225 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0001  3: 1.0001  4: 1.0000  5: 1.0000  6: 0.9998  7: 0.9998  8: 0.9997  9: 0.9997 10: 0.9992 11: 0.9987 12: 0.9968 13: 0.9962 14: 0.9944 15: 0.9955 16: 0.9954 17: 0.9933 18: 0.9943 19: 1.0053 20: 1.0087 21: 1.0100 22: 1.0147 23: 1.0149 24: 1.0106 25: 0.8982 26: 1.0058 27: 0.9958 28: 1.0023 29: 1.0014 30: 1.0020 31: 0.9992 32: 1.0006 33: 1.0006 34: 1.0004 35: 1.0003 36: 1.0004 37: 1.0003 38: 1.0001 39: 1.0003 40: 0.9898 41: 1.0004 42: 0.2154 43: 0.2673 44: 1.0031 45: 0.9702 46: 0.9477 47: 1.0038 48: 0.9991 49: 0.9946 50: 1.0003 51: 1.0014 52: 0.9996 53: 1.0001 54: 0.9997 55: 0.9975  0: 4.5987  1: 1.2107 36.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 36.) Difference between steps: 0.04757 37.) KramarsKronig 37.) DeterminSpectralFunctions ; lambda = -92.17588458153942 Q = 7.999999999957302 n0=0.001294114324787902 n1=0.0003723892992317234 n2=4.999459368333217e-05 n3=0.0003885573345090309 n4=8.992601655521288e-05 n5=9.743875468124526e-05 n6=4.516488206466927e-05 n7=9.351517606307884e-05 n8=5.487144940575421e-05 n9=0.0001896842144847355 n10=1.602273231255905e-05 n11=2.756516012767737e-05 n12=3.538218830696251e-05 n13=6.187702813794718e-06 n14=7.676885527192543e-07 n15=1.681365314099399e-05 n16=5.316048464459883e-05 n17=2.002858596208829e-05 n18=6.950729622134452e-05 n19=3.401844140065721e-06 n20=1.879336343661665e-05 n21=2.10852011024941e-06 n22=1.492490447252264e-06 n23=2.85308899949619e-06 n24=9.020969155378606e-07 n25=5.730548597773048e-05 n26=0.08431044466391373 n27=0.0210919545107159 n28=0.00103422540839294 n29=0.001562099335275328 n30=0.02200124726416239 n31=4.100186254932826e-05 n32=8.713892967021613e-05 n33=0.003002873254680564 n34=3.660307145022372e-05 n35=1.976779976307219e-05 n36=0.0001220593940894426 n37=5.388366587442088e-05 n38=1.761891256386569e-05 n39=7.529274579413106e-06 n40=0.003194951669330876 n41=0.0002074754070894582 n42=0.8145911855056783 n43=0.005991756185795854 n44=0.004657633508766801 n45=0.003053708757879761 n46=0.001464867331395095 n47=0.0009027266870144974 n48=0.0005347842649176533 n49=0.0002631164329733691 n50=0.0002857427303503731 n51=0.006964222154536327 n52=0.0005796182290026559 n53=0.006997430040935107 n54=0.01338541795956391 n55=0.0005289673595127134 Q is here equal to 7.999999999957302 37.) nd: 5.878105044080757 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9998  5: 0.9997  6: 0.9994  7: 0.9995  8: 0.9991  9: 0.9993 10: 0.9978 11: 0.9959 12: 0.9887 13: 0.9880 14: 0.9994 15: 0.9907 16: 0.9990 17: 1.0088 18: 1.0086 19: 1.0096 20: 1.0109 21: 1.0111 22: 1.0488 23: 1.0502 24: 0.9682 25: 0.8491 26: 0.9929 27: 1.0001 28: 1.0008 29: 1.0007 30: 1.0007 31: 1.0001 32: 1.0004 33: 1.0004 34: 1.0004 35: 1.0004 36: 1.0004 37: 1.0003 38: 1.0002 39: 1.0002 40: 0.9984 41: 1.0001 42: 0.2936 43: 1.0009 44: 0.9908 45: 0.9999 46: 1.0021 47: 1.0004 48: 1.0001 49: 1.0009 50: 1.0003 51: 0.9976 52: 1.0003 53: 1.0001 54: 0.9992 55: 0.9998  0: 4.6802  1: 1.1979 37.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 37.) Difference between steps: 0.1393 38.) KramarsKronig 38.) DeterminSpectralFunctions ; lambda = -91.78334487336942 Q = 8.000000000028436 n0=0.00117902515147845 n1=0.0003460912276597209 n2=4.823723402430667e-05 n3=0.0003530503814684283 n4=8.363004839551822e-05 n5=9.281875244422664e-05 n6=4.301250725082555e-05 n7=8.563128006512554e-05 n8=5.12341507277215e-05 n9=0.0001729923677114448 n10=1.545378097250516e-05 n11=2.620462302054535e-05 n12=3.287930847806401e-05 n13=5.680557902797406e-06 n14=7.325997149756692e-07 n15=1.540775804405678e-05 n16=4.782752605089541e-05 n17=1.793677760063143e-05 n18=6.342269146208967e-05 n19=3.125231214395171e-06 n20=1.747918352059509e-05 n21=1.99775195939592e-06 n22=1.365593440215333e-06 n23=2.619008383889012e-06 n24=8.416941789260171e-07 n25=5.547844863187768e-05 n26=0.1466201541363473 n27=0.02933559864946353 n28=0.0008539516721538227 n29=0.001214868676700124 n30=0.0305407907287391 n31=4.523173105896908e-05 n32=9.516547438224345e-05 n33=0.003348007032922143 n34=4.012832322782474e-05 n35=2.150297674323785e-05 n36=0.0001094818614871889 n37=4.988396882146058e-05 n38=1.977065074714182e-05 n39=8.091284697091469e-06 n40=0.003677338778019647 n41=0.0002106964185173135 n42=0.7180621076106294 n43=0.01897091714488607 n44=0.005522576038498439 n45=0.003406096396229385 n46=0.001605346167697477 n47=0.0009844024518270661 n48=0.0005833312209446637 n49=0.0002838196150223991 n50=0.0002937393267260854 n51=0.006673010419161137 n52=0.0005750263235196184 n53=0.008330492402199685 n54=0.01534419717523309 n55=0.0004100997075959569 Q is here equal to 8.000000000028436 38.) nd: 5.8023657756494 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 1.0000  5: 0.9999  6: 0.9997  7: 0.9998  8: 0.9996  9: 0.9997 10: 0.9991 11: 0.9985 12: 0.9962 13: 0.9956 14: 0.9941 15: 0.9951 16: 0.9956 17: 0.9977 18: 0.9981 19: 1.0058 20: 1.0088 21: 1.0109 22: 1.0140 23: 1.0140 24: 1.0144 25: 0.9667 26: 1.0046 27: 0.9963 28: 1.0018 29: 1.0016 30: 1.0019 31: 1.0003 32: 1.0005 33: 1.0005 34: 1.0003 35: 1.0003 36: 1.0004 37: 1.0003 38: 1.0001 39: 1.0002 40: 0.9959 41: 1.0003 42: 0.2117 43: 0.5120 44: 1.0065 45: 0.9740 46: 1.0152 47: 1.0019 48: 1.0009 49: 1.0053 50: 1.0002 51: 0.9718 52: 0.9997 53: 1.0001 54: 0.9997 55: 0.9978  0: 4.5954  1: 1.2070 38.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 38.) Difference between steps: 0.06189 39.) KramarsKronig 39.) DeterminSpectralFunctions ; lambda = -92.04010267642232 Q = 7.999999999971248 n0=0.001276892444911512 n1=0.0003676920823890015 n2=4.955564875776598e-05 n3=0.0003825709230709899 n4=8.875381011590572e-05 n5=9.649197210801656e-05 n6=4.467162037360867e-05 n7=9.202892964763713e-05 n8=5.415351278553485e-05 n9=0.0001865942286764434 n10=1.590153213610419e-05 n11=2.725562784079241e-05 n12=3.484138123071675e-05 n13=6.090499750001154e-06 n14=7.595259577240502e-07 n15=1.653737837756057e-05 n16=5.215713996093247e-05 n17=1.963129793038413e-05 n18=6.826885810881829e-05 n19=3.347182105741483e-06 n20=1.849451139140108e-05 n21=2.081591549439098e-06 n22=1.466698191857251e-06 n23=2.804531859969285e-06 n24=8.892076564423046e-07 n25=5.688584062902501e-05 n26=0.1049749057924901 n27=0.02225281118574841 n28=0.000566235695014942 n29=0.0007526615410857134 n30=0.0254729399367352 n31=4.205475518352605e-05 n32=8.887362174575696e-05 n33=0.002666799400907933 n34=3.767888050329164e-05 n35=2.008985855308176e-05 n36=8.925825659508561e-05 n37=4.017788743350817e-05 n38=1.798799951288592e-05 n39=7.35146738456902e-06 n40=0.003318452132527698 n41=0.0001911480446788706 n42=0.7878959372344 n43=0.007129556632603554 n44=0.005126279706787414 n45=0.003268668042355437 n46=0.001545688266550778 n47=0.0009441206878805212 n48=0.0005573943468560322 n49=0.0002767521000605671 n50=0.0002947199234135407 n51=0.006993953747134378 n52=0.0005808531759888743 n53=0.007366102217322998 n54=0.01418345432662008 n55=0.0003302751584120082 Q is here equal to 7.999999999971248 39.) nd: 5.855406769291228 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 0.9999  5: 0.9998  6: 0.9995  7: 0.9996  8: 0.9993  9: 0.9995 10: 0.9983 11: 0.9972 12: 0.9927 13: 0.9914 14: 0.9941 15: 0.9908 16: 0.9961 17: 1.0069 18: 1.0065 19: 1.0091 20: 1.0096 21: 1.0129 22: 1.0240 23: 1.0248 24: 1.0441 25: 0.9419 26: 0.9990 27: 0.9997 28: 1.0011 29: 1.0011 30: 1.0009 31: 1.0005 32: 1.0005 33: 1.0004 34: 1.0004 35: 1.0004 36: 1.0004 37: 1.0003 38: 1.0002 39: 1.0003 40: 0.9983 41: 1.0002 42: 0.2556 43: 1.1496 44: 0.9900 45: 0.9901 46: 1.0048 47: 1.0005 48: 1.0001 49: 1.0023 50: 1.0002 51: 0.9925 52: 1.0001 53: 1.0001 54: 0.9994 55: 0.9983  0: 4.6577  1: 1.1977 39.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 39.) Difference between steps: 0.06425 40.) KramarsKronig 40.) DeterminSpectralFunctions ; lambda = -91.83943978010458 Q = 7.999999999975603 n0=0.001223960333688035 n1=0.0003532690994209581 n2=4.729706684661769e-05 n3=0.0003668828124487511 n4=8.565649513880437e-05 n5=9.464430988022738e-05 n6=4.26266378226561e-05 n7=8.775631670379718e-05 n8=5.205475691772139e-05 n9=0.0001786576802024195 n10=1.548489724308211e-05 n11=2.623070559041883e-05 n12=3.321866825325051e-05 n13=5.810902008646623e-06 n14=7.259760373744179e-07 n15=1.584217474251515e-05 n16=4.979293190169976e-05 n17=1.8689903152055e-05 n18=6.523495242385047e-05 n19=3.221034334062998e-06 n20=1.761313901028183e-05 n21=2.006581494283503e-06 n22=1.408353440236409e-06 n23=2.682090905742741e-06 n24=8.550651225621396e-07 n25=5.545868754949706e-05 n26=0.1390022766115642 n27=0.02652054503863184 n28=0.0004645663129557449 n29=0.0005601583172323257 n30=0.02994054213203365 n31=4.53298259500474e-05 n32=9.503257459112251e-05 n33=0.002838083052832421 n34=4.014427005900839e-05 n35=2.126805743589162e-05 n36=8.437329102906391e-05 n37=3.862539959607054e-05 n38=1.934120280612368e-05 n39=7.752576733655653e-06 n40=0.003569466582747228 n41=0.0001947127940305159 n42=0.7401739855641591 n43=0.009607979776275328 n44=0.005622445334429425 n45=0.003466682832052653 n46=0.001610558421963286 n47=0.0009861327151068167 n48=0.0005836506850254773 n49=0.0002872206744341832 n50=0.0002990235689022453 n51=0.006859897822902473 n52=0.0005725989410614502 n53=0.008110771895632146 n54=0.01524745915230282 n55=0.0002822930032441354 Q is here equal to 7.999999999975603 40.) nd: 5.814504142866391 Norm of Spectral functions:  0: 1.0002  1: 1.0001  2: 1.0000  3: 1.0000  4: 1.0000  5: 0.9999  6: 0.9997  7: 0.9997  8: 0.9995  9: 0.9996 10: 0.9990 11: 0.9983 12: 0.9956 13: 0.9950 14: 0.9935 15: 0.9944 16: 0.9954 17: 1.0007 18: 1.0006 19: 1.0066 20: 1.0091 21: 1.0120 22: 1.0126 23: 1.0125 24: 1.0214 25: 1.0478 26: 1.0068 27: 0.9968 28: 1.0017 29: 1.0015 30: 1.0014 31: 1.0003 32: 1.0005 33: 1.0005 34: 1.0004 35: 1.0003 36: 1.0004 37: 1.0003 38: 1.0002 39: 1.0003 40: 0.9971 41: 1.0005 42: 0.2181 43: 0.9198 44: 1.0107 45: 1.0276 46: 1.0318 47: 1.0012 48: 0.9999 49: 1.0078 50: 1.0002 51: 0.9591 52: 0.9998 53: 1.0001 54: 0.9996 55: 0.9980  0: 4.6147  1: 1.1998 40.) SelfConsistentStep 388 389 390 391 392 393 394 395 396 397 398 399 400 401 402 403 404 405 406 407 408 409 410 411 412 413 414 415 416 417 418 40.) Difference between steps: 0.04546 Time needed: 13.55 average time per frequency: 0.4371 Frequencies divided in the following way: 0 0 - 69 1 69 - 139 2 139 - 210 3 210 - 283 4 283 - 357 5 357 - 432 6 432 - 507 7 507 - 581 8 581 - 654 9 654 - 725 10 725 - 795 11 795 - 864 725 726 727 728 729 730 731 732 733 734 735 736 737 738 739 740 741 742 743 744 745 746 747 748 749 750 751 752 753 754 755 756 757 758 759 760 761 762 763 764 765 766 767 768 769 770 771 772 773 774 775 776 777 778 779 780 781 782 783 784 785 786 787 788 789 790 791 792 793 794 Time needed: 0.66 average time per frequency: 0.009429