	Sig = Sigma.000
	Ac = Ac.inp
	Delta = None
	cix = out.cix
	out = .
	gloc = gloc.out
	sig = sig.inp
	susc = Susc.out
	Ed = [-60.2866,-60.5837,0,0]
	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 = -60.2866
  		Ed1 = -60.5837
  		T  = 0.03
  		N0 = 4
  		N1 = 6
 valence state0  =  2 5 with Energy0  = -261.792
 valence state1  =  3 4 with Energy1  = -261.495
 valence state2  =  4 3 with Energy2  = -261.197
 valence state3  =  1 6 with Energy3  = -259.989
 valence state4  =  2 5 with Energy4  = -259.692
 valence state5  =  3 4 with Energy5  = -259.395
 valence state6  =  4 3 with Energy6  = -259.097
 valence state7  =  2 6 with Energy7  = -267.076
 valence state8  =  3 5 with Energy8  = -266.778
 valence state9  =  4 4 with Energy9  = -266.481
 valence state10 =  2 6 with Energy10 = -265.676
 valence state11 =  3 5 with Energy11 = -265.378
 valence state12 =  4 4 with Energy12 = -265.081
 valence state13 =  3 6 with Energy13 = -264.762
 valence state14 =  4 5 with Energy14 = -264.465
 valence state15 =  4 6 with Energy15 = -255.149
*****************************************
Sigma.000: Number of entries: 447
Sigma.000: Number of columns: 33
Sigma.000: Peak-position 0
  1.) DeterminSpectralFunctions ; lambda = -268.1708089430451  -1.095274050845148
Found lorentz at 7    -0.029453 lm=      -0.029453     2.61992e-07        -2.26185  lp=      -0.029453     2.61992e-07       -0.847542  r-    9.83701e-05
Found lorentz at 8     0.622484 lm=       0.622484     1.16459e-06    -9.13003e-10  lp=       0.622484     1.16459e-06       -0.886925  r-    1.08999e-05
Found lorentz at 9      1.30713 lm=        1.30713     3.50428e-06    -2.54883e-15  lp=        1.30713     3.50428e-06       -0.945082  r-    0.000123597
Found lorentz at 10      1.1163 lm=         1.1163     3.29828e-05     -1.8493e-16  lp=         1.1163     3.29828e-05       -0.780993  r-     0.00140773
Found lorentz at 11     1.84176 lm=        1.84176      9.9161e-05    -6.94715e-17  lp=        1.84176      9.9161e-05       -0.829992  r-     0.00398241
Found lorentz at 12      2.6333 lm=         2.6333     0.000541753    -1.54592e-17  lp=         2.6333     0.000541759       -0.915161  r-      0.0197328
       Q = 8.000000000003462
       n0=0.00130101281711295
       n1=1.734515049772144e-07
       n2=8.812341157153959e-13
       n3=0.0038509960879458
       n4=0.0004205575754000847
       n5=1.608925425790714e-07
       n6=2.529751828805022e-12
       n7=0.8497837551803714
       n8=0.000538496188856537
       n9=1.067372083404938e-08
       n10=0.001043172588295919
       n11=9.377763570129765e-05
       n12=5.191114985370987e-09
       n13=0.1416656366805176
       n14=1.423558357738124e-05
       n15=0.001288009449926734
        Q is here equal to 8.000000000003462
  1.) nd:  8.138682990336031
    Norm of Spectral functions: 
    [32;1m 0:  1.0010[0m  [33;1m 1:  1.0113[0m  [33;1m 2:  1.0120[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0001[0m 
    [32;1m 6:  1.0002[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  0.9977[0m  [32;1m 9:  0.9998[0m  [32;1m10:  1.0012[0m  [32;1m11:  0.9961[0m 
    [32;1m12:  0.9993[0m  [32;1m13:  1.0000[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0793[0m 
 [34;1m 0:  2.1411[0m  [34;1m 1:  5.9976[0m 
  1.) SelfConsistentStep
  1.) Difference between steps: 		[32;1m0.01691[0m
  2.) DeterminSpectralFunctions ; lambda = -268.16333876787  -1.087803875669977
Found lorentz at 7   -0.0294312 lm=     -0.0294312      2.6079e-07        -2.26295  lp=     -0.0294312      2.6079e-07       -0.848567  r-    9.78006e-05
Found lorentz at 8     0.619867 lm=       0.619867     1.13691e-06    -1.05405e-09  lp=       0.619867     1.13691e-06       -0.891586  r-    1.21632e-05
Found lorentz at 9      1.30135 lm=        1.30135     3.42647e-06    -2.60797e-15  lp=        1.30135     3.42647e-06       -0.945311  r-    0.000120823
Found lorentz at 10     1.11798 lm=        1.11798     3.30465e-05    -1.85268e-16  lp=        1.11798     3.30466e-05       -0.782462  r-      0.0014078
Found lorentz at 11     1.84051 lm=        1.84051     9.77868e-05    -7.06398e-17  lp=        1.84051     9.77869e-05       -0.831123  r-     0.00392188
Found lorentz at 12     2.62815 lm=        2.62815     0.000514547    -1.62919e-17  lp=        2.62815     0.000514552       -0.915592  r-       0.018733
       Q = 7.999999999998188
       n0=0.001291399316271113
       n1=1.727095792229264e-07
       n2=8.758635494854243e-13
       n3=0.003841164013171812
       n4=0.0004173230838478684
       n5=1.601842910205421e-07
       n6=2.514016328821627e-12
       n7=0.8501893541187857
       n8=0.0005361223781578425
       n9=1.061087047222775e-08
       n10=0.001039277678613188
       n11=9.329496128914147e-05
       n12=5.159484885232965e-09
       n13=0.1412993099340142
       n14=1.415611927188735e-05
       n15=0.001278249728961706
        Q is here equal to 7.999999999998188
  2.) nd:  8.13831974620066
    Norm of Spectral functions: 
    [32;1m 0:  1.0009[0m  [33;1m 1:  1.0115[0m  [32;1m 2:  1.0050[0m  [32;1m 3:  0.9997[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0002[0m 
    [32;1m 6:  1.0002[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  1.0022[0m  [32;1m 9:  0.9997[0m  [32;1m10:  1.0016[0m  [33;1m11:  0.9894[0m 
    [32;1m12:  0.9970[0m  [32;1m13:  1.0001[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0697[0m 
 [34;1m 0:  2.1407[0m  [34;1m 1:  5.9976[0m 
  2.) SelfConsistentStep
  2.) Difference between steps: 		[32;1m0.009787[0m
  3.) DeterminSpectralFunctions ; lambda = -268.1592828786198  -1.08374798641978
Found lorentz at 7   -0.0294221 lm=     -0.0294221     2.59952e-07        -2.26365  lp=     -0.0294221     2.59952e-07       -0.849085  r-    9.74267e-05
Found lorentz at 8     0.618402 lm=       0.618402     1.12931e-06     -1.4716e-09  lp=       0.618402     1.12931e-06       -0.891922  r-    1.20773e-05
Found lorentz at 9      1.29817 lm=        1.29817     3.39084e-06    -2.63895e-15  lp=        1.29817     3.39084e-06       -0.945951  r-    0.000119486
Found lorentz at 10     1.11881 lm=        1.11881     3.29879e-05    -1.85942e-16  lp=        1.11881     3.29879e-05       -0.783187  r-       0.001404
Found lorentz at 11     1.83972 lm=        1.83972     9.71904e-05    -7.15307e-17  lp=        1.83972     9.71905e-05       -0.833793  r-     0.00388548
Found lorentz at 12     2.62526 lm=        2.62525     0.000501129    -1.67347e-17  lp=        2.62526     0.000501135       -0.915771  r-      0.0182409
       Q = 7.999999999996461
       n0=0.001286422580922158
       n1=1.719593309365779e-07
       n2=8.705991375059624e-13
       n3=0.003836047497679863
       n4=0.0004154806174068157
       n5=1.594573002108957e-07
       n6=2.498622995135721e-12
       n7=0.8504459684865207
       n8=0.0005337786917942313
       n9=1.05512939370462e-08
       n10=0.001035677705427271
       n11=9.28729822907328e-05
       n12=5.12959521699278e-09
       n13=0.1410683664158996
       n14=1.408065985587559e-05
       n15=0.001270957261313494
        Q is here equal to 7.999999999996461
  3.) nd:  8.138086079482374
    Norm of Spectral functions: 
    [32;1m 0:  1.0009[0m  [33;1m 1:  1.0114[0m  [32;1m 2:  0.9994[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0002[0m 
    [32;1m 6:  1.0003[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  1.0018[0m  [32;1m 9:  1.0003[0m  [32;1m10:  1.0020[0m  [33;1m11:  1.0123[0m 
    [32;1m12:  0.9946[0m  [32;1m13:  1.0001[0m  [32;1m14:  1.0013[0m  [33;1m15:  1.0672[0m 
 [34;1m 0:  2.1404[0m  [34;1m 1:  5.9977[0m 
  3.) SelfConsistentStep
  3.) Difference between steps: 		[32;1m0.006626[0m
  4.) DeterminSpectralFunctions ; lambda = -268.1570543826974  -1.081519490497385
Found lorentz at 7   -0.0294181 lm=     -0.0294181     2.59384e-07        -2.26405  lp=     -0.0294181     2.59384e-07       -0.849351  r-    9.71835e-05
Found lorentz at 8     0.617567 lm=       0.617567      1.1298e-06    -1.70966e-09  lp=       0.617567      1.1298e-06       -0.892081  r-    1.20804e-05
Found lorentz at 9       1.2964 lm=         1.2964     3.38026e-06    -2.64744e-15  lp=         1.2964     3.38026e-06       -0.945993  r-    0.000119108
Found lorentz at 10     1.11923 lm=        1.11923     3.29051e-05    -1.86582e-16  lp=        1.11923     3.29051e-05        -0.78355  r-     0.00139983
Found lorentz at 11     1.83921 lm=        1.83921     9.69258e-05    -7.17658e-17  lp=        1.83921     9.69259e-05       -0.834024  r-     0.00387382
Found lorentz at 12     2.62361 lm=         2.6236      0.00049605    -1.69087e-17  lp=        2.62361     0.000496055       -0.915844  r-      0.0180546
       Q = 7.999999999996532
       n0=0.0012835758539086
       n1=1.712102690780452e-07
       n2=8.655166081136243e-13
       n3=0.00383352639181293
       n4=0.0004146266841005761
       n5=1.587447338272485e-07
       n6=2.483775639857789e-12
       n7=0.8505933603573453
       n8=0.0005318617009486964
       n9=1.049464129578262e-08
       n10=0.001032766694598683
       n11=9.253972149736104e-05
       n12=5.101238344463125e-09
       n13=0.1409377020331577
       n14=1.401021434392301e-05
       n15=0.001265684794054415
        Q is here equal to 7.999999999996532
  4.) nd:  8.137951022947437
    Norm of Spectral functions: 
    [32;1m 0:  1.0009[0m  [33;1m 1:  1.0111[0m  [32;1m 2:  0.9955[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0002[0m 
    [32;1m 6:  1.0003[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  1.0018[0m  [32;1m 9:  1.0002[0m  [32;1m10:  1.0025[0m  [32;1m11:  1.0058[0m 
    [32;1m12:  0.9920[0m  [32;1m13:  1.0001[0m  [32;1m14:  1.0012[0m  [33;1m15:  1.0663[0m 
 [34;1m 0:  2.1403[0m  [34;1m 1:  5.9977[0m 
  4.) SelfConsistentStep
  4.) Difference between steps: 		[32;1m0.004552[0m
  5.) DeterminSpectralFunctions ; lambda = -268.1558277143403  -1.080292822140336
Found lorentz at 7   -0.0294164 lm=     -0.0294164      2.5902e-07        -2.26428  lp=     -0.0294164      2.5902e-07       -0.849486  r-    9.70316e-05
Found lorentz at 8     0.617082 lm=       0.617082     1.13499e-06    -1.84809e-09  lp=       0.617082     1.13499e-06       -0.892149  r-    1.21349e-05
Found lorentz at 9      1.29541 lm=        1.29541     3.38312e-06    -2.64528e-15  lp=        1.29541     3.38312e-06       -0.946006  r-    0.000119207
Found lorentz at 10     1.11944 lm=        1.11944      3.2832e-05    -1.87082e-16  lp=        1.11944      3.2832e-05       -0.783727  r-      0.0013964
Found lorentz at 11     1.83885 lm=        1.83885     9.70146e-05    -7.17136e-17  lp=        1.83885     9.70146e-05       -0.834103  r-     0.00387701
Found lorentz at 12     2.62265 lm=        2.62265     0.000495581    -1.69256e-17  lp=        2.62265     0.000495586       -0.915867  r-      0.0180371
       Q = 7.999999999997382
       n0=0.001281967983378888
       n1=1.705173957079768e-07
       n2=8.60638056463667e-13
       n3=0.003832383080827845
       n4=0.0004140859016249458
       n5=1.58085639870268e-07
       n6=2.469536930892056e-12
       n7=0.8506777115925607
       n8=0.0005304298423391207
       n9=1.044084273994337e-08
       n10=0.001030605987550122
       n11=9.229707759384162e-05
       n12=5.074427535820755e-09
       n13=0.1408642137216631
       n14=1.394753020014225e-05
       n15=0.001262013160625299
        Q is here equal to 7.999999999997382
  5.) nd:  8.137873422000917
    Norm of Spectral functions: 
    [32;1m 0:  1.0008[0m  [33;1m 1:  1.0108[0m  [32;1m 2:  0.9928[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0002[0m 
    [32;1m 6:  1.0004[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  1.0017[0m  [32;1m 9:  1.0002[0m  [32;1m10:  1.0031[0m  [32;1m11:  1.0044[0m 
    [33;1m12:  0.9892[0m  [32;1m13:  1.0001[0m  [32;1m14:  1.0012[0m  [33;1m15:  1.0659[0m 
 [34;1m 0:  2.1402[0m  [34;1m 1:  5.9977[0m 
  5.) SelfConsistentStep
  5.) Difference between steps: 		[32;1m0.003153[0m
  6.) DeterminSpectralFunctions ; lambda = -268.1551508402869  -1.079615948086939
Found lorentz at 7   -0.0294158 lm=     -0.0294158     2.58796e-07        -2.26442  lp=     -0.0294158     2.58796e-07       -0.849554  r-    9.69399e-05
Found lorentz at 8     0.616802 lm=       0.616802     1.14211e-06    -1.92782e-09  lp=       0.616802     1.14211e-06       -0.892177  r-    1.22107e-05
Found lorentz at 9      1.29487 lm=        1.29487     3.39164e-06    -2.63864e-15  lp=        1.29487     3.39164e-06       -0.946009  r-    0.000119507
Found lorentz at 10     1.11954 lm=        1.11954     3.27771e-05    -1.87436e-16  lp=        1.11954     3.27771e-05       -0.783813  r-     0.00139392
Found lorentz at 11     1.83862 lm=        1.83862     9.72588e-05    -7.15364e-17  lp=        1.83862     9.72588e-05       -0.834119  r-     0.00388669
Found lorentz at 12      2.6221 lm=         2.6221      0.00049696    -1.68788e-17  lp=         2.6221     0.000496965       -0.915873  r-      0.0180872
       Q = 7.999999999991763
       n0=0.001281062415356565
       n1=1.699208673805727e-07
       n2=8.559755949540477e-13
       n3=0.003831954085303253
       n4=0.0004137662014073331
       n5=1.575194160167834e-07
       n6=2.455943149388847e-12
       n7=0.8507249171021091
       n8=0.0005294116293795291
       n9=1.039074921063777e-08
       n10=0.001029084022378067
       n11=9.212670109381266e-05
       n12=5.049552268102409e-09
       n13=0.140823916198304
       n14=1.389496165797684e-05
       n15=0.001259523799113702
        Q is here equal to 7.999999999991763
  6.) nd:  8.137829748612528
    Norm of Spectral functions: 
    [32;1m 0:  1.0008[0m  [33;1m 1:  1.0105[0m  [32;1m 2:  0.9911[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0002[0m 
    [32;1m 6:  1.0004[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  1.0017[0m  [32;1m 9:  1.0002[0m  [32;1m10:  1.0035[0m  [32;1m11:  1.0038[0m 
    [33;1m12:  0.9868[0m  [32;1m13:  1.0001[0m  [32;1m14:  1.0012[0m  [33;1m15:  1.0657[0m 
 [34;1m 0:  2.1402[0m  [34;1m 1:  5.9977[0m 
  6.) SelfConsistentStep
  6.) Difference between steps: 		[32;1m0.002172[0m
  7.) DeterminSpectralFunctions ; lambda = -268.1547775414511  -1.079242649251114
Found lorentz at 7   -0.0294156 lm=     -0.0294156     2.58664e-07        -2.26449  lp=     -0.0294156     2.58664e-07       -0.849587  r-    9.68868e-05
Found lorentz at 8     0.616642 lm=       0.616642     1.14942e-06    -1.97329e-09  lp=       0.616642     1.14942e-06       -0.892186  r-    1.22888e-05
Found lorentz at 9      1.29458 lm=        1.29458     3.40166e-06    -2.63087e-15  lp=        1.29458     3.40166e-06       -0.946009  r-     0.00011986
Found lorentz at 10     1.11959 lm=        1.11959     3.27398e-05    -1.87669e-16  lp=        1.11959     3.27398e-05       -0.783851  r-     0.00139226
Found lorentz at 11     1.83848 lm=        1.83848     9.75496e-05     -7.1322e-17  lp=        1.83848     9.75496e-05       -0.834112  r-     0.00389834
Found lorentz at 12     2.62179 lm=        2.62179     0.000498897    -1.68134e-17  lp=        2.62179     0.000498902       -0.915876  r-      0.0181576
       Q = 8.000000000007189
       n0=0.001280552508276114
       n1=1.694348642902492e-07
       n2=8.515625965899065e-13
       n3=0.003831864667391668
       n4=0.0004135795695272143
       n5=1.570586850510443e-07
       n6=2.443092135564823e-12
       n7=0.8507510521704267
       n8=0.0005287125315279377
       n9=1.034564399275821e-08
       n10=0.001028052124148726
       n11=9.201056353049471e-05
       n12=5.027218252002329e-09
       n13=0.1408021087243647
       n14=1.385289310917903e-05
       n15=0.001257872377991173
        Q is here equal to 8.000000000007189
  7.) nd:  8.137805383131417
    Norm of Spectral functions: 
    [32;1m 0:  1.0008[0m  [33;1m 1:  1.0104[0m  [33;1m 2:  0.9899[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0002[0m 
    [32;1m 6:  1.0004[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  1.0017[0m  [32;1m 9:  1.0002[0m  [32;1m10:  1.0037[0m  [32;1m11:  1.0036[0m 
    [33;1m12:  0.9851[0m  [32;1m13:  1.0001[0m  [32;1m14:  1.0012[0m  [33;1m15:  1.0657[0m 
 [34;1m 0:  2.1401[0m  [34;1m 1:  5.9977[0m 
  7.) SelfConsistentStep
  7.) Difference between steps: 		[32;1m0.00148[0m
  8.) DeterminSpectralFunctions ; lambda = -268.1545721342766  -1.079037242076652
Found lorentz at 7   -0.0294156 lm=     -0.0294156     2.58591e-07        -2.26453  lp=     -0.0294156     2.58591e-07       -0.849603  r-    9.68577e-05
Found lorentz at 8     0.616553 lm=       0.616553       1.156e-06    -1.99883e-09  lp=       0.616553       1.156e-06       -0.892187  r-    1.23591e-05
Found lorentz at 9      1.29442 lm=        1.29442     3.41108e-06     -2.6236e-15  lp=        1.29442     3.41108e-06       -0.946008  r-    0.000120192
Found lorentz at 10     1.11961 lm=        1.11961      3.2716e-05    -1.87812e-16  lp=        1.11961      3.2716e-05       -0.783867  r-     0.00139122
Found lorentz at 11     1.83839 lm=        1.83839     9.78286e-05    -7.11164e-17  lp=        1.83839     9.78286e-05         -0.8341  r-     0.00390955
Found lorentz at 12     2.62162 lm=        2.62162     0.000500792    -1.67499e-17  lp=        2.62162     0.000500798       -0.915879  r-      0.0182265
       Q = 7.999999999996017
       n0=0.001280265084517698
       n1=1.690555867920471e-07
       n2=8.474602046159313e-13
       n3=0.003831909418578857
       n4=0.0004134708563424173
       n5=1.566994380267708e-07
       n6=2.431161081236056e-12
       n7=0.8507654628960195
       n8=0.0005282445475568811
       n9=1.03064779161978e-08
       n10=0.001027372331801219
       n11=9.193315810883331e-05
       n12=5.007867392339397e-09
       n13=0.1407903846020956
       n14=1.382047517633035e-05
       n15=0.001256795557153997
        Q is here equal to 7.999999999996017
  8.) nd:  8.137791825073837
    Norm of Spectral functions: 
    [32;1m 0:  1.0008[0m  [33;1m 1:  1.0102[0m  [33;1m 2:  0.9892[0m  [32;1m 3:  0.9998[0m  [32;1m 4:  0.9999[0m  [32;1m 5:  1.0002[0m 
    [32;1m 6:  1.0004[0m  [32;1m 7:  1.0000[0m  [32;1m 8:  1.0017[0m  [32;1m 9:  1.0002[0m  [32;1m10:  1.0039[0m  [32;1m11:  1.0034[0m 
    [33;1m12:  0.9840[0m  [32;1m13:  1.0001[0m  [32;1m14:  1.0012[0m  [33;1m15:  1.0656[0m 
 [34;1m 0:  2.1401[0m  [34;1m 1:  5.9977[0m 
  8.) SelfConsistentStep
  8.) Difference between steps: 		[32;1m0.0009986[0m
Missing doping : 0 : 0.00654757 1 : 0.0252707