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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 40.) Difference between steps: 0.04546 Time needed: 13.66 average time per frequency: 0.5059 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 0 1 2 3 4 5 6 7 8 9 10 11 12 13 14 15 16 17 18 19 20 21 22 23 24 25 26 27 28 29 30 31 32 33 34 35 36 37 38 39 40 41 42 43 44 45 46 47 48 49 50 51 52 53 54 55 56 57 58 59 60 61 62 63 64 65 66 67 68 Time needed: 0.67 average time per frequency: 0.00971 Missing doping : 0 : -0.0003284 1 : 0.008676