	Sig = Sigma.000
	Ac = Ac.inp
	Delta = None
	cix = out.cix
	out = .
	gloc = gloc.out
	sig = sig.inp
	susc = Susc.out
	Ed = [-60.3238,-60.6235,0,0]
	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 = -60.3238
  		Ed1 = -60.6235
  		T  = 0.03
  		N0 = 4
  		N1 = 6
 valence state0  =  2 5 with Energy0  = -262.065
 valence state1  =  3 4 with Energy1  = -261.765
 valence state2  =  4 3 with Energy2  = -261.466
 valence state3  =  1 6 with Energy3  = -260.265
 valence state4  =  2 5 with Energy4  = -259.965
 valence state5  =  3 4 with Energy5  = -259.665
 valence state6  =  4 3 with Energy6  = -259.366
 valence state7  =  2 6 with Energy7  = -267.389
 valence state8  =  3 5 with Energy8  = -267.089
 valence state9  =  4 4 with Energy9  = -266.789
 valence state10 =  2 6 with Energy10 = -265.989
 valence state11 =  3 5 with Energy11 = -265.689
 valence state12 =  4 4 with Energy12 = -265.389
 valence state13 =  3 6 with Energy13 = -265.112
 valence state14 =  4 5 with Energy14 = -264.813
 valence state15 =  4 6 with Energy15 = -255.536
*****************************************
Sigma.000: Number of entries: 447
Sigma.000: Number of columns: 33
Sigma.000: Peak-position 0
  1.) DeterminSpectralFunctions ; lambda = -268.4879353585034  -1.099416167703339
Found lorentz at 7   -0.0294048 lm=     -0.0294048     2.68328e-07        -2.25515  lp=     -0.0294048     2.68328e-07       -0.846385  r-    0.000100887
Found lorentz at 8      0.62577 lm=        0.62577     1.24174e-06    -8.87164e-10  lp=        0.62577     1.24174e-06       -0.885988  r-    1.16343e-05
Found lorentz at 9      1.31444 lm=        1.31444     3.68921e-06    -2.41945e-15  lp=        1.31444     3.68921e-06       -0.944767  r-    0.000130163
Found lorentz at 10     1.11426 lm=        1.11426     3.37123e-05    -1.79981e-16  lp=        1.11426     3.37123e-05       -0.778947  r-     0.00144265
Found lorentz at 11     1.84304 lm=        1.84304     0.000104641     -6.5527e-17  lp=        1.84304     0.000104641       -0.828059  r-     0.00421231
Found lorentz at 12     2.63967 lm=        2.63966     0.000616903    -1.35563e-17  lp=        2.63967     0.000616911       -0.914499  r-      0.0224864
       Q = 8.000000000001094
       n0=0.001315164627518605
       n1=1.77497029238031e-07
       n2=9.085777909389755e-13
       n3=0.003831653735141988
       n4=0.0004260868565925921
       n5=1.647803748462764e-07
       n6=2.607873148292048e-12
       n7=0.8472951456745879
       n8=0.0005496111862651183
       n9=1.09966529694039e-08
       n10=0.001057775755558089
       n11=9.587318399214768e-05
       n12=5.349073131250057e-09
       n13=0.1440986733621768
       n14=1.463577055360986e-05
       n15=0.001315021220966605
        Q is here equal to 8.000000000001094
  1.) nd:  8.14117010407449
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0115[0m  [33;1m 2:  1.0313[0m  [32;1m 3:  0.9999[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  1.0002[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9979[0m  [32;1m 9:  1.0000[0m  [32;1m10:  1.0009[0m  [32;1m11:  0.9973[0m 
    [32;1m12:  1.0019[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0234[0m 
 [34;1m 0:  2.1436[0m  [34;1m 1:  5.9976[0m 
  1.) SelfConsistentStep
  1.) Difference between steps: 		[32;1m0.006958[0m
  2.) DeterminSpectralFunctions ; lambda = -268.4847756744067  -1.09625648360668
Found lorentz at 7   -0.0294038 lm=     -0.0294038     2.68177e-07        -2.25607  lp=     -0.0294038     2.68177e-07       -0.846761  r-    0.000100785
Found lorentz at 8     0.624485 lm=       0.624485     1.22111e-06    -8.97131e-10  lp=       0.624485     1.22111e-06        -0.88623  r-    1.14379e-05
Found lorentz at 9      1.31161 lm=        1.31161     3.65069e-06    -2.44515e-15  lp=        1.31161     3.65069e-06       -0.944801  r-    0.000128799
Found lorentz at 10     1.11485 lm=        1.11485     3.37853e-05    -1.79823e-16  lp=        1.11485     3.37853e-05       -0.779446  r-     0.00144484
Found lorentz at 11     1.84223 lm=        1.84223     0.000103843    -6.60882e-17  lp=        1.84223     0.000103843        -0.82842  r-     0.00417835
Found lorentz at 12       2.637 lm=          2.637     0.000603646     -1.3856e-17  lp=          2.637     0.000603654       -0.914564  r-      0.0220016
       Q = 7.999999999998236
       n0=0.001313447727368593
       n1=1.774705619379239e-07
       n2=9.086769503004065e-13
       n3=0.00382937848185826
       n4=0.0004255295207446999
       n5=1.647478922858088e-07
       n6=2.608117859082379e-12
       n7=0.8476395111225201
       n8=0.0005491931483642186
       n9=1.098980355490374e-08
       n10=0.001057163044014817
       n11=9.581087657698373e-05
       n12=5.346241229694989e-09
       n13=0.1437636672992396
       n14=1.460901336475648e-05
       n15=0.001311331207932138
        Q is here equal to 7.999999999998236
  2.) nd:  8.140832240776524
    Norm of Spectral functions: 
    [32;1m 0:  1.0010[0m  [33;1m 1:  1.0115[0m  [33;1m 2:  1.0309[0m  [32;1m 3:  0.9999[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  1.0002[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9979[0m  [32;1m 9:  0.9999[0m  [32;1m10:  1.0010[0m  [32;1m11:  0.9966[0m 
    [32;1m12:  1.0008[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0208[0m 
 [34;1m 0:  2.1432[0m  [34;1m 1:  5.9976[0m 
  2.) SelfConsistentStep
  2.) Difference between steps: 		[32;1m0.004183[0m
  3.) DeterminSpectralFunctions ; lambda = -268.483070051627  -1.094550860826928
Found lorentz at 7   -0.0294045 lm=     -0.0294045     2.68145e-07         -2.2566  lp=     -0.0294045     2.68145e-07       -0.846941  r-    0.000100752
Found lorentz at 8     0.623764 lm=       0.623764     1.20897e-06    -9.02702e-10  lp=       0.623764     1.20897e-06       -0.886339  r-    1.13228e-05
Found lorentz at 9      1.31004 lm=        1.31004     3.63063e-06    -2.45867e-15  lp=        1.31004     3.63063e-06       -0.944803  r-    0.000128091
Found lorentz at 10     1.11512 lm=        1.11512     3.38076e-05    -1.79807e-16  lp=        1.11512     3.38076e-05        -0.77967  r-     0.00144538
Found lorentz at 11     1.84173 lm=        1.84173     0.000103329      -6.644e-17  lp=        1.84173     0.000103329       -0.828563  r-     0.00415695
Found lorentz at 12     2.63548 lm=        2.63548     0.000597866    -1.39901e-17  lp=        2.63548     0.000597874       -0.914568  r-      0.0217908
       Q = 7.999999999994912
       n0=0.001312643282896861
       n1=1.774050502275388e-07
       n2=9.085148032154303e-13
       n3=0.003828611304852514
       n4=0.0004252586500124558
       n5=1.646812676351885e-07
       n6=2.60765934680465e-12
       n7=0.8478386059908051
       n8=0.0005486018930709824
       n9=1.098053507977284e-08
       n10=0.001056157692683682
       n11=9.570534919882961e-05
       n12=5.341728849549514e-09
       n13=0.1435714737963336
       n14=1.458777352949019e-05
       n15=0.001307995854518678
        Q is here equal to 7.999999999994912
  3.) nd:  8.140635197951305
    Norm of Spectral functions: 
    [32;1m 0:  1.0010[0m  [33;1m 1:  1.0115[0m  [33;1m 2:  1.0302[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  1.0003[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:  1.0002[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0196[0m 
 [34;1m 0:  2.1430[0m  [34;1m 1:  5.9976[0m 
  3.) SelfConsistentStep
  3.) Difference between steps: 		[32;1m0.003064[0m
  4.) DeterminSpectralFunctions ; lambda = -268.4821414626884  -1.093622271888364
Found lorentz at 7   -0.0294055 lm=     -0.0294055     2.68167e-07        -2.25691  lp=     -0.0294055     2.68167e-07       -0.847027  r-     0.00010075
Found lorentz at 8     0.623355 lm=       0.623355     1.20351e-06    -9.05847e-10  lp=       0.623355     1.20351e-06       -0.886385  r-    1.12711e-05
Found lorentz at 9      1.30915 lm=        1.30915     3.62263e-06    -2.46406e-15  lp=        1.30915     3.62263e-06       -0.944794  r-     0.00012781
Found lorentz at 10     1.11524 lm=        1.11524     3.38112e-05    -1.79832e-16  lp=        1.11524     3.38112e-05       -0.779766  r-     0.00144536
Found lorentz at 11     1.84141 lm=        1.84141     0.000103088    -6.66028e-17  lp=        1.84141     0.000103088       -0.828611  r-     0.00414702
Found lorentz at 12     2.63461 lm=        2.63461     0.000595967    -1.40343e-17  lp=        2.63461     0.000595975       -0.914555  r-      0.0217219
       Q = 8.00000000000478
       n0=0.001312292834292047
       n1=1.77299230904306e-07
       n2=9.081276579968564e-13
       n3=0.003828498716246945
       n4=0.0004251301963080209
       n5=1.6457672184554e-07
       n6=2.606542329086757e-12
       n7=0.8479521298227939
       n8=0.0005480668125064788
       n9=1.097073946062213e-08
       n10=0.001055211083165885
       n11=9.560415992127203e-05
       n12=5.336744773446618e-09
       n13=0.1434627840015459
       n14=1.456886944569816e-05
       n15=0.001305355316822115
        Q is here equal to 8.00000000000478
  4.) nd:  8.140521799878323
    Norm of Spectral functions: 
    [32;1m 0:  1.0010[0m  [33;1m 1:  1.0114[0m  [33;1m 2:  1.0295[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  1.0003[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9978[0m  [32;1m 9:  0.9999[0m  [32;1m10:  1.0011[0m  [32;1m11:  0.9951[0m 
    [32;1m12:  0.9998[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0190[0m 
 [34;1m 0:  2.1429[0m  [34;1m 1:  5.9976[0m 
  4.) SelfConsistentStep
  4.) Difference between steps: 		[32;1m0.002198[0m
  5.) DeterminSpectralFunctions ; lambda = -268.4816319718827  -1.093112781082709
Found lorentz at 7   -0.0294064 lm=     -0.0294064     2.68208e-07        -2.25708  lp=     -0.0294064     2.68208e-07       -0.847068  r-     0.00010076
Found lorentz at 8     0.623121 lm=       0.623121     1.20227e-06    -9.07638e-10  lp=       0.623121     1.20227e-06       -0.886402  r-    1.12592e-05
Found lorentz at 9      1.30865 lm=        1.30865     3.62148e-06    -2.46479e-15  lp=        1.30865     3.62148e-06       -0.944784  r-    0.000127771
Found lorentz at 10     1.11529 lm=        1.11529     3.38091e-05    -1.79862e-16  lp=        1.11529     3.38091e-05       -0.779806  r-     0.00144519
Found lorentz at 11     1.84121 lm=        1.84121     0.000103032    -6.66406e-17  lp=        1.84121     0.000103032       -0.828619  r-     0.00414471
Found lorentz at 12      2.6341 lm=         2.6341      0.00059593    -1.40347e-17  lp=         2.6341     0.000595938       -0.914542  r-      0.0217209
       Q = 8.000000000004468
       n0=0.001312158912844451
       n1=1.771767804207148e-07
       n2=9.075954735189974e-13
       n3=0.003828630460448881
       n4=0.0004250699658874888
       n5=1.644559899489034e-07
       n6=2.604983032977942e-12
       n7=0.8480164448238653
       n8=0.0005476527683084107
       n9=1.096089634857824e-08
       n10=0.001054462881144238
       n11=9.552276890390735e-05
       n12=5.331662203984696e-09
       n13=0.1434017350597797
       n14=1.45522252422311e-05
       n15=0.001303412204733697
        Q is here equal to 8.000000000004468
  5.) nd:  8.140456910719024
    Norm of Spectral functions: 
    [32;1m 0:  1.0010[0m  [33;1m 1:  1.0114[0m  [33;1m 2:  1.0290[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  1.0003[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9978[0m  [32;1m 9:  0.9999[0m  [32;1m10:  1.0011[0m  [32;1m11:  0.9945[0m 
    [32;1m12:  0.9996[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0186[0m 
 [34;1m 0:  2.1429[0m  [34;1m 1:  5.9976[0m 
  5.) SelfConsistentStep
  5.) Difference between steps: 		[32;1m0.001533[0m
  6.) DeterminSpectralFunctions ; lambda = -268.4813501372373  -1.092830946437289
Found lorentz at 7    -0.029407 lm=      -0.029407     2.68251e-07        -2.25718  lp=      -0.029407     2.68251e-07       -0.847087  r-    0.000100774
Found lorentz at 8     0.622986 lm=       0.622986     1.20327e-06    -9.08668e-10  lp=       0.622986     1.20327e-06       -0.886408  r-    1.12685e-05
Found lorentz at 9      1.30836 lm=        1.30836     3.62366e-06    -2.46325e-15  lp=        1.30836     3.62366e-06       -0.944775  r-    0.000127849
Found lorentz at 10     1.11532 lm=        1.11532     3.38061e-05    -1.79885e-16  lp=        1.11532     3.38061e-05       -0.779821  r-     0.00144504
Found lorentz at 11     1.84108 lm=        1.84108     0.000103077    -6.66105e-17  lp=        1.84108     0.000103077       -0.828613  r-     0.00414656
Found lorentz at 12     2.63381 lm=        2.63381     0.000596656    -1.40174e-17  lp=        2.63381     0.000596663       -0.914532  r-      0.0217476
       Q = 8.000000000002895
       n0=0.00131212227763568
       n1=1.770584666740283e-07
       n2=9.069804654863868e-13
       n3=0.003828823032193774
       n4=0.0004250413007297947
       n5=1.643388704132463e-07
       n6=2.603163742568924e-12
       n7=0.8480526998748441
       n8=0.0005473575048194132
       n9=1.095138224107103e-08
       n10=0.001053921312969604
       n11=9.546274428457345e-05
       n12=5.326731375227496e-09
       n13=0.1433676294608252
       n14=1.453824273539766e-05
       n15=0.001302046570001408
        Q is here equal to 8.000000000002895
  6.) nd:  8.140419932832156
    Norm of Spectral functions: 
    [32;1m 0:  1.0010[0m  [33;1m 1:  1.0114[0m  [33;1m 2:  1.0285[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  1.0004[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9977[0m  [32;1m 9:  0.9999[0m  [32;1m10:  1.0011[0m  [32;1m11:  0.9939[0m 
    [32;1m12:  0.9995[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0184[0m 
 [34;1m 0:  2.1428[0m  [34;1m 1:  5.9976[0m 
  6.) SelfConsistentStep
  6.) Difference between steps: 		[32;1m0.001046[0m
  7.) DeterminSpectralFunctions ; lambda = -268.4811928761079  -1.092673685307886
Found lorentz at 7   -0.0294075 lm=     -0.0294075     2.68289e-07        -2.25724  lp=     -0.0294075     2.68289e-07       -0.847096  r-    0.000100787
Found lorentz at 8     0.622907 lm=       0.622907     1.20523e-06    -9.09264e-10  lp=       0.622907     1.20523e-06       -0.886408  r-    1.12869e-05
Found lorentz at 9       1.3082 lm=         1.3082     3.62709e-06    -2.46089e-15  lp=         1.3082     3.62709e-06       -0.944768  r-    0.000127971
Found lorentz at 10     1.11533 lm=        1.11533     3.38037e-05      -1.799e-16  lp=        1.11533     3.38037e-05       -0.779826  r-     0.00144493
Found lorentz at 11       1.841 lm=          1.841     0.000103166    -6.65517e-17  lp=          1.841     0.000103166       -0.828604  r-     0.00415018
Found lorentz at 12     2.63364 lm=        2.63363     0.000597584    -1.39954e-17  lp=        2.63364     0.000597591       -0.914526  r-      0.0217815
       Q = 7.999999999999424
       n0=0.001312125264443708
       n1=1.769560501578745e-07
       n2=9.063302130201513e-13
       n3=0.003829002990843211
       n4=0.0004250269025567314
       n5=1.642368681062111e-07
       n6=2.601229450476902e-12
       n7=0.8480730686971382
       n8=0.0005471574158935054
       n9=1.094259379502802e-08
       n10=0.001053549898985064
       n11=9.542071279839699e-05
       n12=5.322176301690156e-09
       n13=0.1433486469066059
       n14=1.452705545725217e-05
       n15=0.001301116694082071
        Q is here equal to 7.999999999999424
  7.) nd:  8.140398910995957
    Norm of Spectral functions: 
    [32;1m 0:  1.0010[0m  [33;1m 1:  1.0114[0m  [33;1m 2:  1.0282[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  1.0004[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9977[0m  [32;1m 9:  0.9999[0m  [32;1m10:  1.0011[0m  [32;1m11:  0.9935[0m 
    [32;1m12:  0.9995[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0183[0m 
 [34;1m 0:  2.1428[0m  [34;1m 1:  5.9976[0m 
  7.) SelfConsistentStep
  7.) Difference between steps: 		[32;1m0.0007031[0m
Missing doping : 0 : 0.00719128 1 : 0.0295761