	Sig = Sigma.000
	Ac = Ac.inp
	Delta = None
	cix = out.cix
	out = .
	gloc = gloc.out
	sig = sig.inp
	susc = Susc.out
	Ed = [-60.3247,-60.6243,0,0]
	U = 8
	T = 0.03
	Q = 8
	alpha = 0.4
	max_diff = 0.001
	max_steps = 40
	StartLambda = -20
	EndLambda = 1
	dLambda = 0.1
	followPeak = -1
	prt = 1
	MissDopSt = -100
	N_ac = 50
	dom_ac = 0.5
	acore = 0
	pcore = 0
	lorentz = 1
	SearchLorentz = 4
	LorentzMaxRatio = 1
	FirstLorentz = 0
	LastLorentz = 10000
	CmpDiff = -1
	renorm_core = 0
	renorm = 1
2 4 6 16 0
  0 v          2         5   7   12  -6.3 1  1  0  0     24 x 8       12 x 7   
  1 v          3         4   7   24  -6.3 1  1  0  0     24 x 9       48 x 8   
  2 v          4         3   7    4  -6.3 0  1  0  0     12 x 9   
  3 v          1         6   7    4  -4.2 2  0  0  0      6 x 7        6 x 10  
  4 v          2         5   7   24  -4.2 2  2  0  0     30 x 8       18 x 11       6 x 7       18 x 10  
  5 v          3         4   7   36  -4.2 2  2  0  0     12 x 9       24 x 12      42 x 8       30 x 11  
  6 v          4         3   7   16  -4.2 0  2  0  0     24 x 9       24 x 12  
  7 v          2         6   8    3    -7 1  0  1  2      6 x 13       6 x 3       12 x 0        6 x 4   
  8 v          3         5   8   18    -7 1  1  2  2     18 x 14      18 x 13      24 x 0       30 x 4       48 x 1       42 x 5   
  9 v          4         4   8    9    -7 0  1  2  2     18 x 14      24 x 1       12 x 5       12 x 2       24 x 6   
 10 v          2         6   8    3  -5.6 1  0  1  1      6 x 13       6 x 3       18 x 4   
 11 v          3         5   8    6  -5.6 1  1  1  1      6 x 14       6 x 13      18 x 4       30 x 5   
 12 v          4         4   8    6  -5.6 0  1  1  1     12 x 14      24 x 5       24 x 6   
 13 v          3         6   9    4  -8.4 1  0  2  2      4 x 15       6 x 7        6 x 10      18 x 8        6 x 11  
 14 v          4         5   9    6  -8.4 0  1  2  2      6 x 15      18 x 8        6 x 11      18 x 9       12 x 12  
 15 v          4         6  10    1 -10.5 0  0  1  1      4 x 13       6 x 14  
Ac.inp: Number of entries: 500
Ac.inp: Number of columns: 3
Ac.inp: Peak-position 0
Premaknil na 0
************* Parameters ****************
  		U  = 8
  		Ed0 = -60.3247
  		Ed1 = -60.6243
  		T  = 0.03
  		N0 = 4
  		N1 = 6
 valence state0  =  2 5 with Energy0  = -262.071
 valence state1  =  3 4 with Energy1  = -261.771
 valence state2  =  4 3 with Energy2  = -261.471
 valence state3  =  1 6 with Energy3  = -260.27
 valence state4  =  2 5 with Energy4  = -259.971
 valence state5  =  3 4 with Energy5  = -259.671
 valence state6  =  4 3 with Energy6  = -259.371
 valence state7  =  2 6 with Energy7  = -267.395
 valence state8  =  3 5 with Energy8  = -267.095
 valence state9  =  4 4 with Energy9  = -266.796
 valence state10 =  2 6 with Energy10 = -265.995
 valence state11 =  3 5 with Energy11 = -265.695
 valence state12 =  4 4 with Energy12 = -265.396
 valence state13 =  3 6 with Energy13 = -265.12
 valence state14 =  4 5 with Energy14 = -264.82
 valence state15 =  4 6 with Energy15 = -255.544
*****************************************
Sigma.000: Number of entries: 447
Sigma.000: Number of columns: 33
Sigma.000: Peak-position 0
  1.) DeterminSpectralFunctions ; lambda = -268.4867325358609  -1.091810055060989
Found lorentz at 7      -0.0294 lm=        -0.0294     2.68753e-07        -2.25678  lp=        -0.0294     2.68753e-07       -0.847134  r-    0.000100957
Found lorentz at 8     0.621997 lm=       0.621997     1.20787e-06    -9.16083e-10  lp=       0.621997     1.20787e-06       -0.886337  r-    1.13125e-05
Found lorentz at 9      1.30592 lm=        1.30592     3.62133e-06    -2.46376e-15  lp=        1.30592     3.62133e-06       -0.944568  r-    0.000127795
Found lorentz at 10     1.11538 lm=        1.11538      3.3956e-05    -1.79098e-16  lp=        1.11538      3.3956e-05       -0.779837  r-     0.00145141
Found lorentz at 11     1.84004 lm=        1.84004     0.000103667    -6.62064e-17  lp=        1.84004     0.000103667       -0.828459  r-     0.00417109
Found lorentz at 12     2.63115 lm=        2.63114     0.000588193     -1.4208e-17  lp=        2.63114     0.000588201       -0.914177  r-      0.0214475
       Q = 8.000000000004064
       n0=0.001315925335987239
       n1=1.771790158556026e-07
       n2=9.045980293900728e-13
       n3=0.003828148331051048
       n4=0.0004261456137950309
       n5=1.644876038670109e-07
       n6=2.596795027085389e-12
       n7=0.8479003907892929
       n8=0.0005479230085895497
       n9=1.092435871208968e-08
       n10=0.001053191935819202
       n11=9.560236039235239e-05
       n12=5.314579590215247e-09
       n13=0.1435171251353186
       n14=1.451065518760606e-05
       n15=0.001300678925506843
        Q is here equal to 8.000000000004064
  1.) nd:  8.140562432690565
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0130[0m  [33;1m 2:  1.0321[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  0.9999[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9976[0m  [32;1m 9:  0.9998[0m  [32;1m10:  1.0011[0m  [32;1m11:  0.9960[0m 
    [32;1m12:  0.9984[0m  [32;1m13:  1.0001[0m  [32;1m14:  1.0012[0m  [33;1m15:  1.0161[0m 
 [34;1m 0:  2.1430[0m  [34;1m 1:  5.9976[0m 
  1.) SelfConsistentStep
  1.) Difference between steps: 		[32;1m0.008855[0m
  2.) DeterminSpectralFunctions ; lambda = -268.4888702599588  -1.093947779158839
Found lorentz at 7   -0.0293993 lm=     -0.0293993     2.68657e-07        -2.25616  lp=     -0.0293993     2.68657e-07       -0.846922  r-    0.000100946
Found lorentz at 8     0.622994 lm=       0.622994     1.22328e-06    -9.08416e-10  lp=       0.622994     1.22328e-06       -0.886219  r-    1.14584e-05
Found lorentz at 9      1.30818 lm=        1.30818     3.64963e-06    -2.44484e-15  lp=        1.30818     3.64963e-06       -0.944604  r-    0.000128789
Found lorentz at 10     1.11506 lm=        1.11506     3.38815e-05    -1.79377e-16  lp=        1.11506     3.38815e-05       -0.779586  r-      0.0014487
Found lorentz at 11      1.8408 lm=         1.8408     0.000104221    -6.58314e-17  lp=         1.8408     0.000104221       -0.828312  r-     0.00419411
Found lorentz at 12     2.63341 lm=        2.63341     0.000597882    -1.39798e-17  lp=        2.63341      0.00059789       -0.914243  r-      0.0217992
       Q = 7.999999999996946
       n0=0.001315648201476737
       n1=1.771046179605493e-07
       n2=9.04175686322755e-13
       n3=0.003829559061508633
       n4=0.0004261078593420332
       n5=1.644155983010814e-07
       n6=2.595466184082972e-12
       n7=0.84766923467434
       n8=0.0005479858374353971
       n9=1.092868535860641e-08
       n10=0.001053607177603502
       n11=9.557326629991979e-05
       n12=5.315533287536559e-09
       n13=0.1437443106872449
       n14=1.453403409785157e-05
       n15=0.001303081432716532
        Q is here equal to 7.999999999996946
  2.) nd:  8.140793350940735
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0127[0m  [33;1m 2:  1.0315[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  1.0000[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9977[0m  [32;1m 9:  0.9999[0m  [32;1m10:  1.0010[0m  [32;1m11:  0.9920[0m 
    [32;1m12:  0.9994[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0012[0m  [33;1m15:  1.0175[0m 
 [34;1m 0:  2.1432[0m  [34;1m 1:  5.9976[0m 
  2.) SelfConsistentStep
  2.) Difference between steps: 		[32;1m0.005609[0m
  3.) DeterminSpectralFunctions ; lambda = -268.4900439283549  -1.095121447554902
Found lorentz at 7   -0.0293982 lm=     -0.0293982     2.68532e-07        -2.25581  lp=     -0.0293982     2.68532e-07       -0.846819  r-    0.000100912
Found lorentz at 8     0.623572 lm=       0.623572     1.23223e-06     -9.0399e-10  lp=       0.623572     1.23223e-06       -0.886172  r-    1.15428e-05
Found lorentz at 9      1.30948 lm=        1.30948     3.66461e-06    -2.43502e-15  lp=        1.30948     3.66461e-06       -0.944637  r-    0.000129313
Found lorentz at 10     1.11492 lm=        1.11492     3.38386e-05    -1.79553e-16  lp=        1.11492     3.38386e-05       -0.779477  r-     0.00144707
Found lorentz at 11     1.84127 lm=        1.84127      0.00010455     -6.5617e-17  lp=        1.84127      0.00010455       -0.828266  r-     0.00420758
Found lorentz at 12     2.63473 lm=        2.63473      0.00060285    -1.38665e-17  lp=        2.63473     0.000602858       -0.914307  r-      0.0219788
       Q = 7.999999999998929
       n0=0.001315331645487138
       n1=1.770736061053721e-07
       n2=9.041282658434569e-13
       n3=0.003830012866462792
       n4=0.0004259999123182535
       n5=1.643792768878142e-07
       n6=2.595173290049047e-12
       n7=0.8475375235562637
       n8=0.0005481785457548346
       n9=1.093536776969052e-08
       n10=0.001054246296952975
       n11=9.559271422581941e-05
       n12=5.318349448938082e-09
       n13=0.1438729746498024
       n14=1.454968206082593e-05
       n15=0.001305232420571935
        Q is here equal to 7.999999999998929
  3.) nd:  8.140926303292359
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0125[0m  [33;1m 2:  1.0313[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  1.0001[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9978[0m  [32;1m 9:  0.9999[0m  [32;1m10:  1.0010[0m  [32;1m11:  0.9946[0m 
    [32;1m12:  0.9999[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0184[0m 
 [34;1m 0:  2.1433[0m  [34;1m 1:  5.9976[0m 
  3.) SelfConsistentStep
  3.) Difference between steps: 		[32;1m0.003687[0m
  4.) DeterminSpectralFunctions ; lambda = -268.4906936655531  -1.095771184753175
Found lorentz at 7   -0.0293972 lm=     -0.0293972     2.68413e-07        -2.25561  lp=     -0.0293972     2.68413e-07        -0.84677  r-    0.000100873
Found lorentz at 8     0.623912 lm=       0.623912     1.23611e-06    -9.01395e-10  lp=       0.623912     1.23611e-06       -0.886157  r-    1.15794e-05
Found lorentz at 9      1.31023 lm=        1.31023     3.67059e-06    -2.43118e-15  lp=        1.31023     3.67059e-06       -0.944663  r-     0.00012952
Found lorentz at 10     1.11486 lm=        1.11486     3.38121e-05    -1.79673e-16  lp=        1.11486     3.38121e-05       -0.779431  r-     0.00144601
Found lorentz at 11     1.84158 lm=        1.84158      0.00010467    -6.55414e-17  lp=        1.84158      0.00010467       -0.828265  r-     0.00421243
Found lorentz at 12      2.6355 lm=         2.6355     0.000604978    -1.38193e-17  lp=         2.6355     0.000604986       -0.914358  r-      0.0220551
       Q = 8.000000000008848
       n0=0.001315051104199216
       n1=1.770781450218665e-07
       n2=9.043530522591282e-13
       n3=0.003830058181801756
       n4=0.0004259304032083684
       n5=1.643789946587717e-07
       n6=2.59569388222444e-12
       n7=0.8474621221939486
       n8=0.0005483682987152349
       n9=1.094214550058538e-08
       n10=0.001054834283846063
       n11=9.562355530063871e-05
       n12=5.321545039796227e-09
       n13=0.1439461725906034
       n14=1.456140502825261e-05
       n15=0.001306920259018049
        Q is here equal to 8.000000000008848
  4.) nd:  8.141003193363819
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0124[0m  [33;1m 2:  1.0313[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  1.0001[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9978[0m  [32;1m 9:  0.9999[0m  [32;1m10:  1.0010[0m  [32;1m11:  0.9954[0m 
    [32;1m12:  1.0002[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0189[0m 
 [34;1m 0:  2.1434[0m  [34;1m 1:  5.9976[0m 
  4.) SelfConsistentStep
  4.) Difference between steps: 		[32;1m0.002431[0m
  5.) DeterminSpectralFunctions ; lambda = -268.4910575574171  -1.096135076617145
Found lorentz at 7   -0.0293966 lm=     -0.0293966     2.68314e-07        -2.25549  lp=     -0.0293966     2.68314e-07       -0.846746  r-    0.000100839
Found lorentz at 8     0.624115 lm=       0.624115     1.23678e-06    -8.99862e-10  lp=       0.624115     1.23678e-06       -0.886154  r-    1.15857e-05
Found lorentz at 9      1.31067 lm=        1.31067      3.6714e-06    -2.43075e-15  lp=        1.31067      3.6714e-06       -0.944682  r-    0.000129546
Found lorentz at 10     1.11483 lm=        1.11483     3.37946e-05    -1.79757e-16  lp=        1.11483     3.37946e-05       -0.779412  r-      0.0014453
Found lorentz at 11     1.84177 lm=        1.84177     0.000104661    -6.55491e-17  lp=        1.84177     0.000104661       -0.828276  r-     0.00421199
Found lorentz at 12     2.63595 lm=        2.63595     0.000605657    -1.38048e-17  lp=        2.63595     0.000605665       -0.914392  r-      0.0220791
       Q = 7.999999999995794
       n0=0.001314828978413424
       n1=1.771012656643736e-07
       n2=9.047255438947735e-13
       n3=0.003829952698186063
       n4=0.0004258800949577964
       n5=1.643987507206516e-07
       n6=2.596683407640789e-12
       n7=0.8474192577914307
       n8=0.0005485174005964689
       n9=1.094831607421122e-08
       n10=0.00105529376430726
       n11=9.565254715115918e-05
       n12=5.32460070973385e-09
       n13=0.1439875321702846
       n14=1.457040472483344e-05
       n15=0.001308156373513003
        Q is here equal to 7.999999999995794
  5.) nd:  8.141047412046962
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0123[0m  [33;1m 2:  1.0314[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  1.0001[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9978[0m  [32;1m 9:  0.9999[0m  [32;1m10:  1.0010[0m  [32;1m11:  0.9959[0m 
    [32;1m12:  1.0003[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0191[0m 
 [34;1m 0:  2.1434[0m  [34;1m 1:  5.9976[0m 
  5.) SelfConsistentStep
  5.) Difference between steps: 		[32;1m0.001599[0m
  6.) DeterminSpectralFunctions ; lambda = -268.4912637593216  -1.096341278521606
Found lorentz at 7   -0.0293961 lm=     -0.0293961     2.68238e-07        -2.25542  lp=     -0.0293961     2.68238e-07       -0.846734  r-    0.000100811
Found lorentz at 8     0.624235 lm=       0.624235     1.23574e-06    -8.98948e-10  lp=       0.624235     1.23574e-06       -0.886156  r-    1.15759e-05
Found lorentz at 9      1.31093 lm=        1.31093     3.66964e-06    -2.43198e-15  lp=        1.31093     3.66964e-06       -0.944696  r-    0.000129482
Found lorentz at 10     1.11481 lm=        1.11481     3.37827e-05    -1.79817e-16  lp=        1.11481     3.37827e-05       -0.779405  r-     0.00144481
Found lorentz at 11     1.84188 lm=        1.84188     0.000104584    -6.55991e-17  lp=        1.84188     0.000104584       -0.828289  r-     0.00420884
Found lorentz at 12     2.63622 lm=        2.63622     0.000605639    -1.38059e-17  lp=        2.63622     0.000605647       -0.914413  r-      0.0220779
       Q = 8.000000000001453
       n0=0.001314664240303773
       n1=1.771301042747188e-07
       n2=9.051526924058181e-13
       n3=0.003829812424691388
       n4=0.0004258439905540545
       n5=1.644258873276429e-07
       n6=2.597870420458415e-12
       n7=0.8473950794931818
       n8=0.0005486222033397074
       n9=1.09536236869817e-08
       n10=0.001055623652807555
       n11=9.567551525283219e-05
       n12=5.327301401443874e-09
       n13=0.1440107208283204
       n14=1.457723975254741e-05
       n15=0.00130902257137625
        Q is here equal to 8.000000000001453
  6.) nd:  8.14107268099578
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0122[0m  [33;1m 2:  1.0315[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  1.0001[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9978[0m  [32;1m 9:  0.9999[0m  [32;1m10:  1.0010[0m  [32;1m11:  0.9961[0m 
    [32;1m12:  1.0005[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0193[0m 
 [34;1m 0:  2.1435[0m  [34;1m 1:  5.9976[0m 
  6.) SelfConsistentStep
  6.) Difference between steps: 		[32;1m0.001048[0m
  7.) DeterminSpectralFunctions ; lambda = -268.4913819214628  -1.096459440662898
Found lorentz at 7   -0.0293958 lm=     -0.0293958     2.68182e-07        -2.25539  lp=     -0.0293958     2.68182e-07       -0.846727  r-    0.000100791
Found lorentz at 8     0.624308 lm=       0.624308     1.23398e-06      -8.984e-10  lp=       0.624308     1.23398e-06       -0.886159  r-    1.15594e-05
Found lorentz at 9      1.31109 lm=        1.31109     3.66689e-06    -2.43385e-15  lp=        1.31109     3.66689e-06       -0.944704  r-    0.000129384
Found lorentz at 10     1.11481 lm=        1.11481     3.37743e-05     -1.7986e-16  lp=        1.11481     3.37743e-05       -0.779401  r-     0.00144446
Found lorentz at 11     1.84196 lm=        1.84196     0.000104482    -6.56647e-17  lp=        1.84196     0.000104482         -0.8283  r-     0.00420469
Found lorentz at 12     2.63638 lm=        2.63638     0.000605327    -1.38133e-17  lp=        2.63638     0.000605335       -0.914426  r-      0.0220662
       Q = 7.99999999999867
       n0=0.001314547120960643
       n1=1.771572785508784e-07
       n2=9.055743113771946e-13
       n3=0.003829683955460329
       n4=0.0004258187564199074
       n5=1.644527152999466e-07
       n6=2.599072383310727e-12
       n7=0.847381518930679
       n8=0.0005486907556304325
       n9=1.095799722980039e-08
       n10=0.001055848125447118
       n11=9.56921792300444e-05
       n12=5.329566855362846e-09
       n13=0.1440236490022427
       n14=1.458229913189667e-05
       n15=0.001309610973735534
        Q is here equal to 7.99999999999867
  7.) nd:  8.141087061802507
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0121[0m  [33;1m 2:  1.0316[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  1.0001[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9978[0m  [32;1m 9:  0.9999[0m  [32;1m10:  1.0010[0m  [32;1m11:  0.9962[0m 
    [32;1m12:  1.0005[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0194[0m 
 [34;1m 0:  2.1435[0m  [34;1m 1:  5.9976[0m 
  7.) SelfConsistentStep
  7.) Difference between steps: 		[32;1m0.0006824[0m
Missing doping : 0 : 0.00715815 1 : 0.028482