	Sig = Sigma.000
	Ac = Ac.inp
	Delta = None
	cix = out.cix
	out = .
	gloc = gloc.out
	sig = sig.inp
	susc = Susc.out
	Ed = [-60.3249,-60.6245,0,0]
	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 = -60.3249
  		Ed1 = -60.6245
  		T  = 0.03
  		N0 = 4
  		N1 = 6
 valence state0  =  2 5 with Energy0  = -262.073
 valence state1  =  3 4 with Energy1  = -261.773
 valence state2  =  4 3 with Energy2  = -261.473
 valence state3  =  1 6 with Energy3  = -260.272
 valence state4  =  2 5 with Energy4  = -259.973
 valence state5  =  3 4 with Energy5  = -259.673
 valence state6  =  4 3 with Energy6  = -259.373
 valence state7  =  2 6 with Energy7  = -267.397
 valence state8  =  3 5 with Energy8  = -267.097
 valence state9  =  4 4 with Energy9  = -266.798
 valence state10 =  2 6 with Energy10 = -265.997
 valence state11 =  3 5 with Energy11 = -265.697
 valence state12 =  4 4 with Energy12 = -265.398
 valence state13 =  3 6 with Energy13 = -265.122
 valence state14 =  4 5 with Energy14 = -264.822
 valence state15 =  4 6 with Energy15 = -255.547
*****************************************
Sigma.000: Number of entries: 447
Sigma.000: Number of columns: 33
Sigma.000: Peak-position 0
  1.) DeterminSpectralFunctions ; lambda = -268.4919243973104  -1.094897220710322
Found lorentz at 7   -0.0294058 lm=     -0.0294058     2.68199e-07        -2.25656  lp=     -0.0294058     2.68199e-07       -0.846887  r-    0.000100778
Found lorentz at 8     0.623108 lm=       0.623108     1.20399e-06    -9.07527e-10  lp=       0.623108     1.20399e-06         -0.8862  r-    1.12779e-05
Found lorentz at 9      1.30839 lm=        1.30839     3.61461e-06     -2.4681e-15  lp=        1.30839     3.61461e-06       -0.944523  r-    0.000127564
Found lorentz at 10     1.11503 lm=        1.11503     3.38884e-05    -1.79341e-16  lp=        1.11503     3.38884e-05        -0.77959  r-     0.00144899
Found lorentz at 11     1.84088 lm=        1.84088     0.000103406    -6.63579e-17  lp=        1.84088     0.000103407       -0.828362  r-     0.00416108
Found lorentz at 12     2.63327 lm=        2.63327     0.000581341     -1.4371e-17  lp=        2.63327     0.000581349       -0.914035  r-      0.0212009
       Q = 8.000000000001316
       n0=0.001313953415192545
       n1=1.769735701279994e-07
       n2=9.045204681605352e-13
       n3=0.003824389404328571
       n4=0.000425760352094605
       n5=1.643438562654989e-07
       n6=2.597666335058571e-12
       n7=0.8478164758335514
       n8=0.0005475204496015919
       n9=1.093176156067209e-08
       n10=0.001052607226710717
       n11=9.553648832114829e-05
       n12=5.320050713914737e-09
       n13=0.1436035835280674
       n14=1.453945807364943e-05
       n15=0.001305276271317639
        Q is here equal to 8.000000000001316
  1.) nd:  8.140664231036233
    Norm of Spectral functions: 
    [32;1m 0:  1.0012[0m  [33;1m 1:  1.0105[0m  [33;1m 2:  1.0328[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  0.9995[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:  0.9927[0m 
    [32;1m12:  0.9993[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0012[0m  [33;1m15:  1.0173[0m 
 [34;1m 0:  2.1431[0m  [34;1m 1:  5.9976[0m 
  1.) SelfConsistentStep
  1.) Difference between steps: 		[32;1m0.008077[0m
  2.) DeterminSpectralFunctions ; lambda = -268.4905466931718  -1.093519516571746
Found lorentz at 7   -0.0294026 lm=     -0.0294026     2.68381e-07        -2.25664  lp=     -0.0294026     2.68381e-07       -0.847007  r-    0.000100833
Found lorentz at 8     0.622645 lm=       0.622645     1.20205e-06    -9.11117e-10  lp=       0.622645     1.20205e-06       -0.886281  r-    1.12587e-05
Found lorentz at 9      1.30736 lm=        1.30736     3.61104e-06    -2.47072e-15  lp=        1.30736     3.61104e-06       -0.944557  r-    0.000127433
Found lorentz at 10     1.11521 lm=        1.11521     3.39263e-05    -1.79201e-16  lp=        1.11521     3.39263e-05       -0.779721  r-     0.00145036
Found lorentz at 11     1.84057 lm=        1.84057     0.000103396    -6.63782e-17  lp=        1.84057     0.000103396       -0.828448  r-     0.00416024
Found lorentz at 12     2.63236 lm=        2.63236     0.000580686    -1.43891e-17  lp=        2.63236     0.000580693       -0.914096  r-      0.0211756
       Q = 7.999999999996346
       n0=0.001314702162284966
       n1=1.769764421272611e-07
       n2=9.044273457742542e-13
       n3=0.003825773663460536
       n4=0.0004259492362824541
       n5=1.643313230231031e-07
       n6=2.5971290301858e-12
       n7=0.8478454822411278
       n8=0.0005475844297034274
       n9=1.09279840234993e-08
       n10=0.001052759518487252
       n11=9.556610074266646e-05
       n12=5.31822503231034e-09
       n13=0.1435737410690857
       n14=1.452216553305573e-05
       n15=0.001303561855816257
        Q is here equal to 7.999999999996346
  2.) nd:  8.140628620572956
    Norm of Spectral functions: 
    [32;1m 0:  1.0012[0m  [33;1m 1:  1.0117[0m  [33;1m 2:  1.0332[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  0.9996[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9977[0m  [32;1m 9:  0.9999[0m  [32;1m10:  1.0011[0m  [33;1m11:  0.9895[0m 
    [32;1m12:  0.9989[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0012[0m  [33;1m15:  1.0165[0m 
 [34;1m 0:  2.1430[0m  [34;1m 1:  5.9976[0m 
  2.) SelfConsistentStep
  2.) Difference between steps: 		[32;1m0.005227[0m
  3.) DeterminSpectralFunctions ; lambda = -268.4897673604463  -1.092740183846217
Found lorentz at 7    -0.029401 lm=      -0.029401     2.68515e-07        -2.25669  lp=      -0.029401     2.68515e-07       -0.847069  r-    0.000100875
Found lorentz at 8     0.622363 lm=       0.622363     1.20169e-06    -9.13292e-10  lp=       0.622363     1.20169e-06       -0.886315  r-    1.12549e-05
Found lorentz at 9      1.30673 lm=        1.30673     3.61091e-06    -2.47087e-15  lp=        1.30673     3.61091e-06       -0.944568  r-    0.000127427
Found lorentz at 10     1.11529 lm=        1.11529     3.39429e-05    -1.79142e-16  lp=        1.11529     3.39429e-05       -0.779783  r-     0.00145096
Found lorentz at 11     1.84035 lm=        1.84035     0.000103413    -6.63712e-17  lp=        1.84035     0.000103413       -0.828471  r-      0.0041608
Found lorentz at 12     2.63181 lm=        2.63181      0.00058201    -1.43574e-17  lp=        2.63181     0.000582018       -0.914128  r-      0.0212231
       Q = 8.000000000001332
       n0=0.00131517345380102
       n1=1.770053487446954e-07
       n2=9.043856295444228e-13
       n3=0.003826652384596872
       n4=0.000426040327681824
       n5=1.643498266809226e-07
       n6=2.596815824354851e-12
       n7=0.8478641570034723
       n8=0.0005476760838818759
       n9=1.092415590310162e-08
       n10=0.00105289718085707
       n11=9.558392233932514e-05
       n12=5.316012873228487e-09
       n13=0.1435545021071226
       n14=1.451365340641502e-05
       n15=0.001302446283995422
        Q is here equal to 8.000000000001332
  3.) nd:  8.140605700803764
    Norm of Spectral functions: 
    [32;1m 0:  1.0012[0m  [33;1m 1:  1.0124[0m  [33;1m 2:  1.0331[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  0.9997[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9977[0m  [32;1m 9:  0.9998[0m  [32;1m10:  1.0011[0m  [33;1m11:  0.9852[0m 
    [32;1m12:  0.9987[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0012[0m  [33;1m15:  1.0161[0m 
 [34;1m 0:  2.1430[0m  [34;1m 1:  5.9976[0m 
  3.) SelfConsistentStep
  3.) Difference between steps: 		[32;1m0.003446[0m
  4.) DeterminSpectralFunctions ; lambda = -268.4893235361421  -1.092296359542104
Found lorentz at 7   -0.0294003 lm=     -0.0294003      2.6861e-07        -2.25672  lp=     -0.0294003      2.6861e-07       -0.847102  r-    0.000100907
Found lorentz at 8     0.622191 lm=       0.622191      1.2026e-06    -9.14608e-10  lp=       0.622191      1.2026e-06       -0.886328  r-    1.12632e-05
Found lorentz at 9      1.30635 lm=        1.30635     3.61284e-06    -2.46956e-15  lp=        1.30635     3.61284e-06        -0.94457  r-    0.000127495
Found lorentz at 10     1.11534 lm=        1.11534     3.39502e-05    -1.79118e-16  lp=        1.11534     3.39502e-05       -0.779812  r-     0.00145121
Found lorentz at 11     1.84021 lm=        1.84021     0.000103463    -6.63387e-17  lp=        1.84021     0.000103463       -0.828471  r-     0.00416283
Found lorentz at 12     2.63149 lm=        2.63149      0.00058389    -1.43117e-17  lp=        2.63149     0.000583898       -0.914146  r-      0.0212913
       Q = 8.000000000002542
       n0=0.001315470191633004
       n1=1.770478836506429e-07
       n2=9.043521618122801e-13
       n3=0.003827212691819969
       n4=0.0004260592230166253
       n5=1.643820177369928e-07
       n6=2.596546546471314e-12
       n7=0.8478757623577745
       n8=0.0005477626210689481
       n9=1.092199612209231e-08
       n10=0.001053006705882122
       n11=9.559408860206395e-05
       n12=5.314520690316328e-09
       n13=0.1435425438917347
       n14=1.451021366774001e-05
       n15=0.001301720344881299
        Q is here equal to 8.000000000002542
  4.) nd:  8.140591411255295
    Norm of Spectral functions: 
    [32;1m 0:  1.0012[0m  [33;1m 1:  1.0127[0m  [33;1m 2:  1.0328[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  0.9998[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9977[0m  [32;1m 9:  0.9998[0m  [32;1m10:  1.0011[0m  [33;1m11:  0.9813[0m 
    [32;1m12:  0.9986[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0012[0m  [33;1m15:  1.0159[0m 
 [34;1m 0:  2.1430[0m  [34;1m 1:  5.9976[0m 
  4.) SelfConsistentStep
  4.) Difference between steps: 		[32;1m0.002286[0m
  5.) DeterminSpectralFunctions ; lambda = -268.4890691234053  -1.092041946805239
Found lorentz at 7   -0.0293999 lm=     -0.0293999     2.68677e-07        -2.25673  lp=     -0.0293999     2.68677e-07       -0.847119  r-     0.00010093
Found lorentz at 8     0.622087 lm=       0.622087     1.20419e-06    -9.15397e-10  lp=       0.622087     1.20419e-06       -0.886334  r-    1.12781e-05
Found lorentz at 9      1.30612 lm=        1.30612     3.61563e-06    -2.46766e-15  lp=        1.30612     3.61563e-06        -0.94457  r-    0.000127593
Found lorentz at 10     1.11536 lm=        1.11536     3.39534e-05    -1.79107e-16  lp=        1.11536     3.39534e-05       -0.779826  r-     0.00145132
Found lorentz at 11     1.84012 lm=        1.84012      0.00010353    -6.62955e-17  lp=        1.84012      0.00010353       -0.828465  r-     0.00416552
Found lorentz at 12      2.6313 lm=         2.6313     0.000585643    -1.42693e-17  lp=         2.6313     0.000585651       -0.914159  r-      0.0213549
       Q = 8.000000000001741
       n0=0.001315656774621414
       n1=1.770938105510659e-07
       n2=9.04360040342357e-13
       n3=0.003827570433003821
       n4=0.0004260375482534987
       n5=1.644171998448061e-07
       n6=2.596405650437407e-12
       n7=0.8478828810159033
       n8=0.0005478328316834827
       n9=1.09216343044573e-08
       n10=0.001053088872494374
       n11=9.559931517034331e-05
       n12=5.313920323206716e-09
       n13=0.14353521648781
       n14=1.450947152879246e-05
       n15=0.001301249499465409
        Q is here equal to 8.000000000001741
  5.) nd:  8.14058261868788
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0128[0m  [33;1m 2:  1.0325[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9998[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  0.9998[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9976[0m  [32;1m 9:  0.9998[0m  [32;1m10:  1.0011[0m  [33;1m11:  0.9834[0m 
    [32;1m12:  0.9985[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0012[0m  [33;1m15:  1.0158[0m 
 [34;1m 0:  2.1430[0m  [34;1m 1:  5.9976[0m 
  5.) SelfConsistentStep
  5.) Difference between steps: 		[32;1m0.001401[0m
  6.) DeterminSpectralFunctions ; lambda = -268.4889222779418  -1.09189510134172
Found lorentz at 7   -0.0293997 lm=     -0.0293997     2.68723e-07        -2.25674  lp=     -0.0293997     2.68723e-07       -0.847129  r-    0.000100947
Found lorentz at 8     0.622026 lm=       0.622026     1.20601e-06     -9.1586e-10  lp=       0.622026     1.20601e-06       -0.886336  r-    1.12951e-05
Found lorentz at 9      1.30599 lm=        1.30599     3.61849e-06     -2.4657e-15  lp=        1.30599     3.61849e-06       -0.944569  r-    0.000127695
Found lorentz at 10     1.11537 lm=        1.11537      3.3955e-05    -1.79102e-16  lp=        1.11537      3.3955e-05       -0.779834  r-     0.00145138
Found lorentz at 11     1.84007 lm=        1.84007     0.000103596    -6.62526e-17  lp=        1.84007     0.000103596       -0.828462  r-      0.0041682
Found lorentz at 12     2.63119 lm=        2.63119     0.000587026     -1.4236e-17  lp=        2.63119     0.000587033        -0.91417  r-      0.0214051
       Q = 8.000000000002807
       n0=0.00131577395053274
       n1=1.771366765873842e-07
       n2=9.044348987585697e-13
       n3=0.003827798888616356
       n4=0.000426045981024775
       n5=1.64451355846602e-07
       n6=2.596468532002508e-12
       n7=0.8478866279139998
       n8=0.0005478852393512049
       n9=1.092261138671804e-08
       n10=0.00105314840758868
       n11=9.56014554167123e-05
       n12=5.314026862388535e-09
       n13=0.1435313048945537
       n14=1.451008617018431e-05
       n15=0.001300945354574204
        Q is here equal to 8.000000000002807
  6.) nd:  8.140577745278165
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0129[0m  [33;1m 2:  1.0323[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:  0.9914[0m 
    [32;1m12:  0.9984[0m  [32;1m13:  1.0001[0m  [32;1m14:  1.0012[0m  [33;1m15:  1.0158[0m 
 [34;1m 0:  2.1430[0m  [34;1m 1:  5.9976[0m 
  6.) SelfConsistentStep
  6.) Difference between steps: 		[32;1m0.0009697[0m
Missing doping : 0 : 0.00730922 1 : 0.0297284