	Sig = Sigma.000
	Ac = Ac.inp
	Delta = None
	cix = out.cix
	out = .
	gloc = gloc.out
	sig = sig.inp
	susc = Susc.out
	Ed = [-60.3029,-60.6011,0,0]
	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 = -60.3029
  		Ed1 = -60.6011
  		T  = 0.03
  		N0 = 4
  		N1 = 6
 valence state0  =  2 5 with Energy0  = -261.911
 valence state1  =  3 4 with Energy1  = -261.613
 valence state2  =  4 3 with Energy2  = -261.315
 valence state3  =  1 6 with Energy3  = -260.109
 valence state4  =  2 5 with Energy4  = -259.811
 valence state5  =  3 4 with Energy5  = -259.513
 valence state6  =  4 3 with Energy6  = -259.215
 valence state7  =  2 6 with Energy7  = -267.212
 valence state8  =  3 5 with Energy8  = -266.914
 valence state9  =  4 4 with Energy9  = -266.616
 valence state10 =  2 6 with Energy10 = -265.812
 valence state11 =  3 5 with Energy11 = -265.514
 valence state12 =  4 4 with Energy12 = -265.216
 valence state13 =  3 6 with Energy13 = -264.915
 valence state14 =  4 5 with Energy14 = -264.617
 valence state15 =  4 6 with Energy15 = -255.318
*****************************************
Sigma.000: Number of entries: 447
Sigma.000: Number of columns: 33
Sigma.000: Peak-position 0
  1.) DeterminSpectralFunctions ; lambda = -268.3226422195564  -1.110468545156436
Found lorentz at 7   -0.0294519 lm=     -0.0294519     2.64284e-07        -2.25692  lp=     -0.0294519     2.64284e-07       -0.845724  r-    9.94438e-05
Found lorentz at 8     0.628818 lm=       0.628818     1.21211e-06    -8.63879e-10  lp=       0.628818     1.21211e-06       -0.885773  r-    1.13595e-05
Found lorentz at 9      1.32104 lm=        1.32104     3.61828e-06    -2.46696e-15  lp=        1.32104     3.61828e-06       -0.944783  r-    0.000127658
Found lorentz at 10     1.11346 lm=        1.11346     3.30268e-05    -1.83523e-16  lp=        1.11346     3.30268e-05       -0.778536  r-     0.00141406
Found lorentz at 11     1.84584 lm=        1.84584     0.000100778    -6.80909e-17  lp=        1.84584     0.000100778       -0.828375  r-     0.00405524
Found lorentz at 12     2.64605 lm=        2.64605     0.000584363    -1.43147e-17  lp=        2.64605      0.00058437       -0.914611  r-      0.0212976
       Q = 8.00000000000224
       n0=0.001312676207769636
       n1=1.762069018698903e-07
       n2=9.026187896822049e-13
       n3=0.003856186240505804
       n4=0.0004250477143593562
       n5=1.636136889179281e-07
       n6=2.592923203867599e-12
       n7=0.8479533100070266
       n8=0.0005465171853417158
       n9=1.094813455953488e-08
       n10=0.001056897980273672
       n11=9.520996004371879e-05
       n12=5.328438375519166e-09
       n13=0.1434171506403002
       n14=1.462105049020411e-05
       n15=0.001322026913229979
        Q is here equal to 8.00000000000224
  1.) nd:  8.140481575530529
    Norm of Spectral functions: 
    [32;1m 0:  1.0012[0m  [32;1m 1:  1.0082[0m  [33;1m 2:  1.0343[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0000[0m 
    [32;1m 6:  1.0004[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9981[0m  [32;1m 9:  1.0001[0m  [32;1m10:  1.0008[0m  [32;1m11:  0.9985[0m 
    [32;1m12:  1.0073[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0014[0m  [33;1m15:  1.0656[0m 
 [34;1m 0:  2.1429[0m  [34;1m 1:  5.9976[0m 
  1.) SelfConsistentStep
  1.) Difference between steps: 		[32;1m0.01811[0m
  2.) DeterminSpectralFunctions ; lambda = -268.3158036613629  -1.103629986962915
Found lorentz at 7   -0.0294381 lm=     -0.0294381     2.63481e-07        -2.25824  lp=     -0.0294381     2.63481e-07       -0.846608  r-    9.90381e-05
Found lorentz at 8     0.626475 lm=       0.626475     1.17842e-06     -8.8222e-10  lp=       0.626475     1.17842e-06       -0.886385  r-    1.10361e-05
Found lorentz at 9      1.31574 lm=        1.31574     3.54816e-06    -2.51672e-15  lp=        1.31574     3.54816e-06       -0.944972  r-    0.000125159
Found lorentz at 10     1.11488 lm=        1.11488     3.31369e-05    -1.83491e-16  lp=        1.11488      3.3137e-05       -0.779765  r-     0.00141654
Found lorentz at 11     1.84465 lm=        1.84465     9.96162e-05    -6.90396e-17  lp=        1.84465     9.96163e-05       -0.829305  r-       0.004004
Found lorentz at 12     2.64129 lm=        2.64129     0.000560236     -1.4942e-17  lp=        2.64129     0.000560243       -0.914942  r-      0.0204109
       Q = 8.000000000000073
       n0=0.001305189287655832
       n1=1.757878684523513e-07
       n2=8.999717157652862e-13
       n3=0.003847034755179052
       n4=0.0004225041886012746
       n5=1.632030412956508e-07
       n6=2.585116977796125e-12
       n7=0.8484446818805882
       n8=0.0005448431524567081
       n9=1.090856310382681e-08
       n10=0.001053848568360103
       n11=9.488558480579893e-05
       n12=5.309073661114878e-09
       n13=0.1429587295871093
       n14=1.455442743824644e-05
       n15=0.001313373355774031
        Q is here equal to 8.000000000000073
  2.) nd:  8.140024963500265
    Norm of Spectral functions: 
    [32;1m 0:  1.0012[0m  [32;1m 1:  1.0093[0m  [33;1m 2:  1.0315[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0001[0m 
    [32;1m 6:  1.0003[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9980[0m  [32;1m 9:  1.0000[0m  [32;1m10:  1.0010[0m  [32;1m11:  0.9982[0m 
    [32;1m12:  1.0026[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0014[0m  [33;1m15:  1.0672[0m 
 [34;1m 0:  2.1424[0m  [34;1m 1:  5.9976[0m 
  2.) SelfConsistentStep
  2.) Difference between steps: 		[32;1m0.01126[0m
  3.) DeterminSpectralFunctions ; lambda = -268.3120069960389  -1.099833321638869
Found lorentz at 7   -0.0294311 lm=     -0.0294311       2.629e-07        -2.25895  lp=     -0.0294311       2.629e-07       -0.847074  r-    9.87654e-05
Found lorentz at 8     0.625103 lm=       0.625103     1.16035e-06    -8.92909e-10  lp=       0.625103     1.16035e-06       -0.886683  r-    1.08632e-05
Found lorentz at 9      1.31272 lm=        1.31272     3.51182e-06    -2.54319e-15  lp=        1.31272     3.51182e-06       -0.945053  r-    0.000123867
Found lorentz at 10     1.11562 lm=        1.11562     3.31333e-05    -1.83812e-16  lp=        1.11562     3.31333e-05       -0.780403  r-     0.00141522
Found lorentz at 11     1.84386 lm=        1.84386     9.89118e-05    -6.96036e-17  lp=        1.84386     9.89118e-05       -0.829736  r-     0.00397363
Found lorentz at 12     2.63855 lm=        2.63855     0.000548599    -1.52634e-17  lp=        2.63855     0.000548605       -0.915076  r-       0.019984
       Q = 7.99999999999733
       n0=0.001301011579110346
       n1=1.753253317322738e-07
       n2=8.971054629340214e-13
       n3=0.003842500632403798
       n4=0.0004210711734843146
       n5=1.627468328348917e-07
       n6=2.576712324716338e-12
       n7=0.848709234757059
       n8=0.0005430272542848843
       n9=1.086860795839274e-08
       n10=0.001050740470691492
       n11=9.455977727350877e-05
       n12=5.289122868884098e-09
       n13=0.1427165121772297
       n14=1.449466418702845e-05
       n15=0.001306493280906735
        Q is here equal to 7.99999999999733
  3.) nd:  8.139779071942593
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [32;1m 1:  1.0100[0m  [33;1m 2:  1.0279[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0001[0m 
    [32;1m 6:  1.0003[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9979[0m  [32;1m 9:  1.0000[0m  [32;1m10:  1.0011[0m  [32;1m11:  0.9979[0m 
    [32;1m12:  1.0013[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0014[0m  [33;1m15:  1.0672[0m 
 [34;1m 0:  2.1422[0m  [34;1m 1:  5.9976[0m 
  3.) SelfConsistentStep
  3.) Difference between steps: 		[32;1m0.007378[0m
  4.) DeterminSpectralFunctions ; lambda = -268.3099129233643  -1.097739248964274
Found lorentz at 7   -0.0294279 lm=     -0.0294279     2.62534e-07        -2.25935  lp=     -0.0294279     2.62534e-07       -0.847313  r-    9.86001e-05
Found lorentz at 8     0.624315 lm=       0.624315     1.15425e-06    -8.99024e-10  lp=       0.624315     1.15425e-06       -0.886824  r-    1.08044e-05
Found lorentz at 9      1.31102 lm=        1.31102     3.49805e-06    -2.55337e-15  lp=        1.31102     3.49805e-06       -0.945083  r-    0.000123377
Found lorentz at 10     1.11599 lm=        1.11599     3.30975e-05    -1.84161e-16  lp=        1.11599     3.30975e-05       -0.780721  r-     0.00141312
Found lorentz at 11     1.84334 lm=        1.84334     9.86674e-05    -6.98071e-17  lp=        1.84334     9.86675e-05       -0.829921  r-     0.00396293
Found lorentz at 12     2.63699 lm=        2.63699     0.000544024    -1.53935e-17  lp=        2.63699      0.00054403       -0.915127  r-      0.0198162
       Q = 8.000000000001018
       n0=0.001298672348518993
       n1=1.748233049800244e-07
       n2=8.941063377090451e-13
       n3=0.003840279336504469
       n4=0.0004202594113797781
       n5=1.622588724578105e-07
       n6=2.567931015495269e-12
       n7=0.8488553098470102
       n8=0.0005415022554900649
       n9=1.082954345540296e-08
       n10=0.001048209003863774
       n11=9.429425141414568e-05
       n12=5.269460678430961e-09
       n13=0.1425852079758556
       n14=1.443908549078481e-05
       n15=0.001301473299828594
        Q is here equal to 8.000000000001018
  4.) nd:  8.139643045478961
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0104[0m  [33;1m 2:  1.0247[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0001[0m 
    [32;1m 6:  1.0003[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9979[0m  [32;1m 9:  0.9999[0m  [32;1m10:  1.0011[0m  [32;1m11:  0.9977[0m 
    [32;1m12:  1.0007[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0667[0m 
 [34;1m 0:  2.1420[0m  [34;1m 1:  5.9976[0m 
  4.) SelfConsistentStep
  4.) Difference between steps: 		[32;1m0.00493[0m
  5.) DeterminSpectralFunctions ; lambda = -268.3087614075225  -1.096587733122476
Found lorentz at 7   -0.0294266 lm=     -0.0294266     2.62322e-07        -2.25958  lp=     -0.0294266     2.62322e-07       -0.847434  r-    9.85066e-05
Found lorentz at 8     0.623867 lm=       0.623867     1.15539e-06    -9.02481e-10  lp=       0.623867     1.15539e-06       -0.886886  r-    1.08143e-05
Found lorentz at 9      1.31006 lm=        1.31006     3.49715e-06    -2.55408e-15  lp=        1.31006     3.49715e-06       -0.945092  r-    0.000123344
Found lorentz at 10     1.11617 lm=        1.11617     3.30601e-05    -1.84441e-16  lp=        1.11617     3.30601e-05       -0.780874  r-     0.00141124
Found lorentz at 11     1.84301 lm=        1.84301     9.87288e-05    -6.97754e-17  lp=        1.84301     9.87288e-05        -0.82999  r-     0.00396506
Found lorentz at 12      2.6361 lm=         2.6361     0.000543129    -1.54195e-17  lp=         2.6361     0.000543135       -0.915146  r-      0.0197832
       Q = 8.000000000009893
       n0=0.00129736009647244
       n1=1.743355464249529e-07
       n2=8.910630099179064e-13
       n3=0.003839216488466877
       n4=0.0004197975449100118
       n5=1.617899497909066e-07
       n6=2.559017875581244e-12
       n7=0.8489375120877007
       n8=0.000540350664154047
       n9=1.079162949842903e-08
       n10=0.001046336841916941
       n11=9.409681158113101e-05
       n12=5.250363399752574e-09
       n13=0.1425126091248715
       n14=1.438976314571008e-05
       n15=0.0012979784058416
        Q is here equal to 8.000000000009893
  5.) nd:  8.139566245440905
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0106[0m  [33;1m 2:  1.0223[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0001[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:  1.0012[0m  [32;1m11:  0.9975[0m 
    [32;1m12:  1.0003[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0664[0m 
 [34;1m 0:  2.1419[0m  [34;1m 1:  5.9976[0m 
  5.) SelfConsistentStep
  5.) Difference between steps: 		[32;1m0.003304[0m
  6.) DeterminSpectralFunctions ; lambda = -268.3081281609095  -1.09595448650947
Found lorentz at 7   -0.0294263 lm=     -0.0294263     2.62207e-07        -2.25971  lp=     -0.0294263     2.62207e-07       -0.847493  r-    9.84566e-05
Found lorentz at 8     0.623615 lm=       0.623615     1.16004e-06     -9.0442e-10  lp=       0.623615     1.16004e-06       -0.886913  r-    1.08575e-05
Found lorentz at 9      1.30952 lm=        1.30952     3.50245e-06     -2.5502e-15  lp=        1.30952     3.50245e-06       -0.945091  r-    0.000123531
Found lorentz at 10     1.11626 lm=        1.11626     3.30304e-05     -1.8464e-16  lp=        1.11626     3.30304e-05       -0.780945  r-     0.00140985
Found lorentz at 11     1.84281 lm=        1.84281      9.8946e-05    -6.96253e-17  lp=        1.84281     9.89461e-05       -0.830009  r-     0.00397369
Found lorentz at 12      2.6356 lm=         2.6356     0.000543923    -1.53973e-17  lp=         2.6356     0.000543929       -0.915153  r-       0.019812
       Q = 8.000000000007622
       n0=0.00129662397007932
       n1=1.739031249436803e-07
       n2=8.880341920625019e-13
       n3=0.003838728393202467
       n4=0.0004195338899436383
       n5=1.613772047994451e-07
       n6=2.550145912596967e-12
       n7=0.8489841776282372
       n8=0.0005395299813253325
       n9=1.075579081396171e-08
       n10=0.001045024120169605
       n11=9.395728341384172e-05
       n12=5.232351248949782e-09
       n13=0.1424721100570542
       n14=1.434836939321382e-05
       n15=0.0012956150352714
        Q is here equal to 8.000000000007622
  6.) nd:  8.139522466959997
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0107[0m  [33;1m 2:  1.0205[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0001[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:  1.0012[0m  [32;1m11:  0.9973[0m 
    [32;1m12:  1.0002[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0661[0m 
 [34;1m 0:  2.1419[0m  [34;1m 1:  5.9976[0m 
  6.) SelfConsistentStep
  6.) Difference between steps: 		[32;1m0.002194[0m
  7.) DeterminSpectralFunctions ; lambda = -268.3077792081273  -1.09560553372728
Found lorentz at 7   -0.0294262 lm=     -0.0294262     2.62149e-07        -2.25979  lp=     -0.0294262     2.62149e-07       -0.847522  r-    9.84313e-05
Found lorentz at 8     0.623473 lm=       0.623473     1.16581e-06      -9.055e-10  lp=       0.623473     1.16581e-06       -0.886922  r-    1.09114e-05
Found lorentz at 9      1.30921 lm=        1.30921     3.50994e-06    -2.54475e-15  lp=        1.30921     3.50994e-06       -0.945088  r-    0.000123796
Found lorentz at 10      1.1163 lm=         1.1163     3.30094e-05    -1.84773e-16  lp=         1.1163     3.30094e-05       -0.780976  r-      0.0014089
Found lorentz at 11     1.84269 lm=        1.84269     9.92155e-05     -6.9436e-17  lp=        1.84269     9.92155e-05       -0.830008  r-     0.00398452
Found lorentz at 12     2.63531 lm=        2.63531     0.000545318     -1.5358e-17  lp=        2.63531     0.000545324       -0.915156  r-      0.0198628
       Q = 8.000000000000325
       n0=0.001296211454192678
       n1=1.735447045915327e-07
       n2=8.850826046796759e-13
       n3=0.003838519494818362
       n4=0.0004193829470581258
       n5=1.610367050437594e-07
       n6=2.541503491980948e-12
       n7=0.8490107583057529
       n8=0.000538966220805259
       n9=1.072317960213723e-08
       n10=0.001044134606615234
       n11=9.386184873621549e-05
       n12=5.216008531344623e-09
       n13=0.1424494505829982
       n14=1.431525246916658e-05
       n15=0.001294048762529596
        Q is here equal to 8.000000000000325
  7.) nd:  8.139497414879623
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0108[0m  [33;1m 2:  1.0192[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0001[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:  1.0012[0m  [32;1m11:  0.9972[0m 
    [32;1m12:  1.0001[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0660[0m 
 [34;1m 0:  2.1419[0m  [34;1m 1:  5.9976[0m 
  7.) SelfConsistentStep
  7.) Difference between steps: 		[32;1m0.001442[0m
  8.) DeterminSpectralFunctions ; lambda = -268.307586247805  -1.095412573404985
Found lorentz at 7   -0.0294263 lm=     -0.0294263     2.62122e-07        -2.25983  lp=     -0.0294263     2.62122e-07       -0.847536  r-    9.84195e-05
Found lorentz at 8     0.623395 lm=       0.623395      1.1714e-06      -9.061e-10  lp=       0.623395      1.1714e-06       -0.886925  r-    1.09637e-05
Found lorentz at 9      1.30904 lm=        1.30904     3.51746e-06    -2.53929e-15  lp=        1.30904     3.51746e-06       -0.945085  r-    0.000124062
Found lorentz at 10     1.11632 lm=        1.11632     3.29954e-05    -1.84857e-16  lp=        1.11632     3.29954e-05       -0.780989  r-     0.00140827
Found lorentz at 11     1.84262 lm=        1.84262     9.94777e-05    -6.92517e-17  lp=        1.84262     9.94777e-05           -0.83  r-     0.00399509
Found lorentz at 12     2.63515 lm=        2.63515     0.000546771    -1.53172e-17  lp=        2.63515     0.000546777       -0.915158  r-      0.0199156
       Q = 7.999999999999722
       n0=0.001295980571899142
       n1=1.732620542095451e-07
       n2=8.822813841493009e-13
       n3=0.003838441575108143
       n4=0.0004192962824163693
       n5=1.607690216996658e-07
       n6=2.5333074723239e-12
       n7=0.8490258699772811
       n8=0.0005385887371923075
       n9=1.069466852696805e-08
       n10=0.001043546220166922
       n11=9.379805403885862e-05
       n12=5.201759158174445e-09
       n13=0.1424368126065343
       n14=1.428976058698599e-05
       n15=0.001293026283856756
        Q is here equal to 7.999999999999722
  8.) nd:  8.139483102470921
    Norm of Spectral functions: 
    [32;1m 0:  1.0011[0m  [33;1m 1:  1.0108[0m  [33;1m 2:  1.0184[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0001[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:  1.0012[0m  [32;1m11:  0.9971[0m 
    [32;1m12:  1.0000[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0659[0m 
 [34;1m 0:  2.1418[0m  [34;1m 1:  5.9976[0m 
  8.) SelfConsistentStep
  8.) Difference between steps: 		[32;1m0.0009378[0m
Missing doping : 0 : 0.00744027 1 : 0.0280449