NRG Ljubljana 2.4.3.31 - (c) Rok Zitko <rok.zitko@ijs.si>
Timestamp: Mon Nov 13 12:55:52 2017
Compiled on Aug 14 2018 at 10:37:37
Compiled-in symmetry types: ANYJ DBLISOSZ DBLSU2 ISO ISO2 ISO2LR ISOLR ISOSZ ISOSZLR NONE P PP QJ QS QSC3 QSLR QST QSTZ QSZ QSZLR QSZTZ SL SL3 SPSU2 SPSU2C3 SPSU2LR SPSU2T SPU1 SPU1LR SU2 U1 

No MPI: single node calculation.

[OMP] Max. number of threads: 1
[OMP] Number of processors: 32
[OMP] Dynamic thread adjustment: 0
[OMP] Nested parallelism: 0

Using Intel MKL library 11.3.2
Processor optimization: Intel(R) Advanced Vector Extensions 2 (Intel(R) AVX2) enabled processors
max_threads=1 blas_max_threads=1 dynamic=1

workdir=.
substeps=0
Ninit=0
Lambda=3
strategy=kept
lastall=1
lastalloverride=0
z=1
discretization=Z
band=flat
bandrescale=1
betabar=1
T=1e-10
keep=3000
keepenergy=8
keepmin=0
log=
logall=0
logenumber=10
smooth=new
alpha=0.8
omega0=1e-99
omega0_ratio=1
brcut=0
loggauss_b=0.3
gauss_b=0.1
limitLL=0
eta=0
finite=0
bins=100
accumulation=0
linstep=0
discard_trim=1e-16
discard_immediately=1e-16
NN1=0
NN2even=1
NN2avg=0
NNtanh=0
goodE=2
savebins=0
broaden=1
broaden_max=3
broaden_min=1e-07
broaden_min_ratio=3
broaden_ratio=1.02
dumpenergies=0
dumpannotated=0
dumpscaled=1
dumpabs=0
dumpprecision=8
dumpgroups=1
grouptol=1e-06
dumpdiagonal=0
ops=n_d n_a n_d^2 n_a^2 SaSd A_a A_d
specs=
specd=A_d-A_d A_a-A_a
spect=
specq=
specot=
reim=0
specgt=
gtp=0.7
speci1t=
speci2t=
specchit=
chitp=1
chitp_ratio=-999
dm=1
T0opt=-1
dmnrg=0
cfs=0
cfsgt=0
cfsls=0
fdm=1
fdmgt=0
fdmls=0
fdmexpv=0
fdmexpvn=0
cfsold=0
fdmold=0
width_td=12
width_custom=12
prec_td=6
prec_custom=6
prec_xy=6
safeguard=1e-05
safeguardmax=200
fixeps=1e-15
diag=dsyev
diagratio=1
dsyevrlimit=100
zheevrlimit=100
restart=1
restartfactor=2
checkdiag=0
checkrho=0
calc0=1
tdht=0
spin=2
tri=old
preccpp=2000
checksumrules=0
globalB=0
globalBx=0
polarized=0
pol2x2=0
mpi=0
noimag=1
dumpsubspaces=0
done=1
resume=0
forcestop=-1
stopafter=
removefiles=1
dump_f=0
rungs=0

>>  Input file for NRG Ljubljana, Rok Zitko, rok.zitko@ijs.si, 2005-2015
SYMMETRY TYPE: QS
invdim=2
0 Q additive
1 SS additive
I=(0 1) [0 (additive), 1 (additive)]
singlet QNs=(0 1) mult=1
>>  Using sneg version 	1.250
V8
>>  Number of channels, impurities, chain sites, subspaces: 
channels=1 impurities=2 Nmax=42 subspaces=10
Reading <||||> (e)
Reading <||n_d||> (s)
Reading <||n_d^2||> (s)
Reading <||A_d||> (d)
Reading <||n_a||> (s)
Reading <||n_a^2||> (s)
Reading <||SaSd||> (s)
Reading <||A_a||> (d)
Reading <||||> (z)

length_coef_table=42 Nmax=42

Number of invariant subspaces: 10
(-3 1) 1 states
1.40107244985075 
(-2 2) 3 states
0.65682129208954 0.9826303999938685 1.612339506572496 
(-1 1) 6 states
0.2264940260144838 0.5089655606575806 0.8608418584742659 1.216353431954136 1.663051940207519 2.027875580003826 
(-1 3) 3 states
0.2383792422326598 0.8680883488112859 1.193897456715615 
(0 2) 8 states
0 0.2204257111493648 0.6856990949039278 0.8190159699284787 1.118155906614862 1.192937051532895 1.407953488865288 1.958687772225801 
(0 4) 1 states
0.4496462989544042 
(1 1) 6 states
0.06592917714945561 0.6808790679598037 0.8969151376657222 1.240562865253076 1.65491810053657 1.964378048747182 
(1 3) 3 states
0.2790807377796735 0.7707338469467896 1.250550463033096 
(2 2) 3 states
0.6001682857720588 1.079984901858365 1.571638011025481 
(3 1) 1 states
1.40107244985075 
Number of states (multiplicity taken into account): 64

Computing the following operators:
s=[]
p=[]
g=[]
d=[A_a A_d ]
v=[]
t=[]
q=[]
ot=[]

Computing the following spectra:

Before NRG iteration (N=-1)
<SaSd>=-0.0009333631994225203
<n_a>=0.9279763377448609
<n_a^2>=1.245820909137859
<n_d>=1.072688812901243
<n_d^2>=1.535318607447123

 ***** [NRG] Iteration 1/42 (scale 0.60682615108455829) ***** 
[1] xi(0)=0.5049098776218075 xi_scaled(0)=0.8320502943378436 zeta(1)=0
Stats: nr=15 min=1 max=20
Emax=6.119288567303271 nrkept=126 nrkeptmult=256 
Total energy=-2.184013727967314  Egs=-1.172347812020615
Kept: 126 out of 126, ratio=1
<SaSd>=-0.002778720633638571
<n_a>=0.9015857795857469
<n_a^2>=1.129326008196906
<n_d>=1.100794424939384
<n_d^2>=1.528238380527255
Memory used: 46 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 2/42 (scale 0.35035124167997422) ***** 
[1] xi(1)=0.3180107495579472 xi_scaled(1)=0.9076912301867386 zeta(2)=0
Stats: nr=21 min=1 max=75
Emax=8.000878410433014 nrkept=374 nrkeptmult=848 
Total energy=-2.476611890048006  Egs=-0.8351566293233336
Kept: 374 out of 462, ratio=0.81
<SaSd>=-0.007353532863705375
<n_a>=0.887733841584343
<n_a^2>=1.026877497219035
<n_d>=1.118469390205574
<n_d^2>=1.490907085988013
Memory used: 63 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 3/42 (scale 0.20227538369485276) ***** 
[1] xi(2)=0.1952303729821326 xi_scaled(2)=0.9651711909574324 zeta(3)=0
Stats: nr=28 min=1 max=167
Emax=8.006113259316841 nrkept=402 nrkeptmult=986 
Total energy=-2.730024561595034  Egs=-1.252810237796011
Kept: 402 out of 1394, ratio=0.288
<SaSd>=-0.01591638561008547
<n_a>=0.8962844488731195
<n_a^2>=0.9807223904787238
<n_d>=1.113808604308577
<n_d^2>=1.423865334215822
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 4/42 (scale 0.11678374722665809) ***** 
[1] xi(3)=0.1153712822944352 xi_scaled(3)=0.9879052953363318 zeta(4)=0
Stats: nr=31 min=2 max=197
Emax=8.01172284473563 nrkept=313 nrkeptmult=766 
Total energy=-2.832140838191764  Egs=-0.8744048638766445
Kept: 313 out of 1514, ratio=0.207
<SaSd>=-0.02858953540294047
<n_a>=0.9140968210668042
<n_a^2>=0.9797632061037187
<n_d>=1.098125929920504
<n_d^2>=1.363618396394943
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 5/42 (scale 0.067425127898284254) ***** 
[1] xi(4)=0.06714955355924675 xi_scaled(4)=0.9959128837033393 zeta(5)=0
Stats: nr=28 min=1 max=137
Emax=8.019672989615071 nrkept=246 nrkeptmult=619 
Total energy=-2.922299752805561  Egs=-1.3371708356239
Kept: 246 out of 1178, ratio=0.209
<SaSd>=-0.04741076587257561
<n_a>=0.9255834242211609
<n_a^2>=0.9875902179626103
<n_d>=1.090523207346613
<n_d^2>=1.340594692216857
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 6/42 (scale 0.038927915742219356) ***** 
[1] xi(5)=0.0388746385967851 xi_scaled(5)=0.9986313897258959 zeta(6)=0
Stats: nr=31 min=1 max=124
Emax=8.012984072345162 nrkept=230 nrkeptmult=569 
Total energy=-2.953882173179123  Egs=-0.8113051976042227
Kept: 230 out of 928, ratio=0.248
<SaSd>=-0.07759047523750742
<n_a>=0.9309901901760627
<n_a^2>=0.9938510994309815
<n_d>=1.094061528780969
<n_d^2>=1.351307620667223
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 7/42 (scale 0.022475042632761417) ***** 
[1] xi(6)=0.02246477380665278 xi_scaled(6)=0.9995431009285977 zeta(7)=0
Stats: nr=26 min=1 max=109
Emax=8.00540594502961 nrkept=189 nrkeptmult=473 
Total energy=-2.986637806399036  Egs=-1.457422517729315
Kept: 189 out of 870, ratio=0.217
<SaSd>=-0.127992316782357
<n_a>=0.9361589736701725
<n_a^2>=1.002215255590584
<n_d>=1.105199410456702
<n_d^2>=1.383112937612061
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 8/42 (scale 0.01297597191407312) ***** 
[1] xi(7)=0.01297399467338146 xi_scaled(7)=0.9998476229214467 zeta(8)=0
Stats: nr=28 min=1 max=99
Emax=8.021640436916876 nrkept=186 nrkeptmult=448 
Total energy=-2.997092502599993  Egs=-0.8056965805866195
Kept: 186 out of 712, ratio=0.261
<SaSd>=-0.2123404600840322
<n_a>=0.9451891860330706
<n_a^2>=1.017461524381382
<n_d>=1.123542288701751
<n_d^2>=1.433694726404241
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 9/42 (scale 0.0074916808775871389) ***** 
[1] xi(8)=0.007491300292993914 xi_scaled(8)=0.9999491990383141 zeta(9)=0
Stats: nr=25 min=1 max=85
Emax=8.002912727750868 nrkept=143 nrkeptmult=344 
Total energy=-3.008046774044892  Egs=-1.46219141256691
Kept: 143 out of 698, ratio=0.205
<SaSd>=-0.3364040154555271
<n_a>=0.9595677655576972
<n_a^2>=1.041777971243548
<n_d>=1.148584965717913
<n_d^2>=1.501118067172311
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 10/42 (scale 0.0043253239713577068) ***** 
[1] xi(9)=0.004325250723683901 xi_scaled(9)=0.9999830653901787 zeta(10)=0
Stats: nr=26 min=1 max=78
Emax=8.060159073085536 nrkept=126 nrkeptmult=290 
Total energy=-3.011509617945746  Egs=-0.8005975792299177
Kept: 126 out of 537, ratio=0.235
<SaSd>=-0.458065980766552
<n_a>=0.9742486009836807
<n_a^2>=1.066809082099459
<n_d>=1.171214638850734
<n_d^2>=1.560876047159645
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 11/42 (scale 0.0024972269591957133) ***** 
[1] xi(10)=0.002497212862409064 xi_scaled(10)=0.9999943550238407 zeta(11)=0
Stats: nr=24 min=1 max=61
Emax=8.003755762758516 nrkept=87 nrkeptmult=186 
Total energy=-3.015161816554787  Egs=-1.462501674344122
Kept: 87 out of 471, ratio=0.185
<SaSd>=-0.5130745518246275
<n_a>=0.9810018880773244
<n_a^2>=1.078566576508301
<n_d>=1.180490209281606
<n_d^2>=1.584855054126751
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 12/42 (scale 0.0014417746571192356) ***** 
[1] xi(11)=0.001441771944174364 xi_scaled(11)=0.9999981183294779 zeta(12)=0
Stats: nr=20 min=1 max=52
Emax=8.019377709659123 nrkept=78 nrkeptmult=160 
Total energy=-3.016311972440699  Egs=-0.797736234461217
Kept: 78 out of 322, ratio=0.242
<SaSd>=-0.5220557634156823
<n_a>=0.9821149115633873
<n_a^2>=1.080613314787887
<n_d>=1.181630692374107
<n_d^2>=1.587603479861038
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 13/42 (scale 0.00083240898639857098) ***** 
[1] xi(12)=0.0008324084642909954 xi_scaled(12)=0.9999993727751813 zeta(13)=0
Stats: nr=22 min=1 max=40
Emax=8.197215670933012 nrkept=73 nrkeptmult=151 
Total energy=-3.017529065177654  Egs=-1.462133106251434
Kept: 73 out of 287, ratio=0.254
<SaSd>=-0.5231751122186238
<n_a>=0.9822556338675489
<n_a^2>=1.080898639204181
<n_d>=1.181696362423365
<n_d^2>=1.587706833654198
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 14/42 (scale 0.00048059155237307853) ***** 
[1] xi(13)=0.0004805914518933587 xi_scaled(13)=0.9999997909249146 zeta(14)=0
Stats: nr=20 min=1 max=43
Emax=8.028216119170496 nrkept=76 nrkeptmult=156 
Total energy=-3.017911925688717  Egs=-0.7966442796848141
Kept: 76 out of 268, ratio=0.284
<SaSd>=-0.523498167520195
<n_a>=0.9822954154775421
<n_a^2>=1.080979987608744
<n_d>=1.181706579774841
<n_d^2>=1.587710546625225
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 15/42 (scale 0.00027746966213285698) ***** 
[1] xi(14)=0.0002774696427955214 xi_scaled(14)=0.9999999303082888 zeta(15)=0
Stats: nr=22 min=1 max=38
Emax=8.038801370457666 nrkept=72 nrkeptmult=147 
Total energy=-3.018317571259101  Egs=-1.461945667378911
Kept: 72 out of 279, ratio=0.258
<SaSd>=-0.5235952463456167
<n_a>=0.9823079263440645
<n_a^2>=1.081006185025218
<n_d>=1.181711620435506
<n_d^2>=1.587717142713185
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 16/42 (scale 0.00016019718412435953) ***** 
[1] xi(15)=0.0001601971804028872 xi_scaled(15)=0.9999999767694275 zeta(16)=0
Stats: nr=20 min=1 max=43
Emax=8.05833498054233 nrkept=76 nrkeptmult=156 
Total energy=-3.018445131846474  Egs=-0.7962723444236754
Kept: 76 out of 264, ratio=0.288
<SaSd>=-0.5236290502261405
<n_a>=0.9823119469551801
<n_a^2>=1.081014320585482
<n_d>=1.181711948188108
<n_d^2>=1.587715395461301
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 17/42 (scale 9.2489887377619005e-05) ***** 
[1] xi(16)=9.248988666142132e-05 xi_scaled(16)=0.9999999922564757 zeta(17)=0
Stats: nr=22 min=1 max=38
Emax=8.068460710008928 nrkept=72 nrkeptmult=147 
Total energy=-3.018580340653978  Egs=-1.461876658493976
Kept: 72 out of 279, ratio=0.258
<SaSd>=-0.5236394293229073
<n_a>=0.9823133710132711
<n_a^2>=1.08101738297913
<n_d>=1.181712826916043
<n_d^2>=1.587717056045764
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 18/42 (scale 5.33990613747865e-05) ***** 
[1] xi(17)=5.339906123695419e-05 xi_scaled(17)=0.9999999974188252 zeta(18)=0
Stats: nr=20 min=1 max=43
Emax=8.002309894034331 nrkept=75 nrkeptmult=152 
Total energy=-3.018622854207331  Egs=-0.7961479520252905
Kept: 75 out of 264, ratio=0.284
<SaSd>=-0.5236432467450706
<n_a>=0.9823137733219358
<n_a^2>=1.081018148738837
<n_d>=1.181712648378864
<n_d^2>=1.587716249262848
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 19/42 (scale 3.0829962459206333e-05) ***** 
[1] xi(18)=3.082996243268049e-05 xi_scaled(18)=0.9999999991396085 zeta(19)=0
Stats: nr=22 min=1 max=38
Emax=8.078504328743696 nrkept=72 nrkeptmult=147 
Total energy=-3.018667923083044  Egs=-1.46185308439896
Kept: 72 out of 275, ratio=0.262
<SaSd>=-0.5236443356433983
<n_a>=0.9823139569464219
<n_a^2>=1.08101857170045
<n_d>=1.181712881594589
<n_d^2>=1.587716821825086
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 20/42 (scale 1.7799687124928835e-05) ***** 
[1] xi(19)=1.779968711982393e-05 xi_scaled(19)=0.9999999997132027 zeta(20)=0
Stats: nr=20 min=1 max=43
Emax=8.001573679863688 nrkept=74 nrkeptmult=151 
Total energy=-3.018682093527699  Egs=-0.7961063896889757
Kept: 74 out of 264, ratio=0.28
<SaSd>=-0.5236447856336836
<n_a>=0.9823139889282679
<n_a^2>=1.081018616123601
<n_d>=1.181712796793529
<n_d^2>=1.587716546603759
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 21/42 (scale 1.0276654153068778e-05) ***** 
[1] xi(20)=1.027665415208634e-05 xi_scaled(20)=0.999999999904401 zeta(21)=0
Stats: nr=22 min=1 max=38
Emax=8.081883270969362 nrkept=72 nrkeptmult=147 
Total energy=-3.018697116405973  Egs=-1.461845270918491
Kept: 72 out of 272, ratio=0.265
<SaSd>=-0.5236448901064896
<n_a>=0.9823140170171168
<n_a^2>=1.081018687799784
<n_d>=1.181712862379355
<n_d^2>=1.587716723607243
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 22/42 (scale 5.9332290416429446e-06) ***** 
[1] xi(21)=5.933229041453874e-06 xi_scaled(21)=0.9999999999681336 zeta(22)=0
Stats: nr=20 min=1 max=43
Emax=8.002505703650042 nrkept=74 nrkeptmult=151 
Total energy=-3.018701839804812  Egs=-0.7960924490604591
Kept: 74 out of 264, ratio=0.28
<SaSd>=-0.523644949040457
<n_a>=0.9823140163115297
<n_a^2>=1.081018679084505
<n_d>=1.181712831075415
<n_d^2>=1.587716630502713
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 23/42 (scale 3.4255513843562592e-06) ***** 
[1] xi(22)=3.425551384319873e-06 xi_scaled(22)=0.9999999999893779 zeta(23)=0
Stats: nr=22 min=1 max=38
Emax=8.083013661245207 nrkept=72 nrkeptmult=147 
Total energy=-3.018706847422361  Egs=-1.461842777132404
Kept: 72 out of 272, ratio=0.265
<SaSd>=-0.5236449550464312
<n_a>=0.9823140220696103
<n_a^2>=1.081018695508838
<n_d>=1.181712851944332
<n_d^2>=1.587716688982132
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 24/42 (scale 1.9777430138809818e-06) ***** 
[1] xi(23)=1.977743013873979e-06 xi_scaled(23)=0.9999999999964592 zeta(24)=0
Stats: nr=20 min=1 max=43
Emax=8.002814543947988 nrkept=74 nrkeptmult=151 
Total energy=-3.018708421879282  Egs=-0.79608771703425
Kept: 74 out of 264, ratio=0.28
<SaSd>=-0.5236449645847288
<n_a>=0.982314020574365
<n_a^2>=1.081018689997186
<n_d>=1.181712841178569
<n_d^2>=1.587716657812691
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 25/42 (scale 1.1418504614520865e-06) ***** 
[1] xi(24)=1.141850461450739e-06 xi_scaled(24)=0.9999999999988198 zeta(25)=0
Stats: nr=22 min=1 max=38
Emax=8.083391301921202 nrkept=72 nrkeptmult=147 
Total energy=-3.018710091084317  Egs=-1.461842063340675
Kept: 72 out of 272, ratio=0.265
<SaSd>=-0.5236449633917497
<n_a>=0.9823140220922365
<n_a^2>=1.08101869463861
<n_d>=1.181712848017237
<n_d^2>=1.587716677226675
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 26/42 (scale 6.592476712936605e-07) ***** 
[1] xi(25)=6.592476712934011e-07 xi_scaled(25)=0.9999999999996065 zeta(26)=0
Stats: nr=20 min=1 max=43
Emax=8.002916858599518 nrkept=74 nrkeptmult=151 
Total energy=-3.018710615902194  Egs=-0.7960860545387928
Kept: 74 out of 264, ratio=0.28
<SaSd>=-0.5236449654480344
<n_a>=0.9823140214547466
<n_a^2>=1.081018692514562
<n_d>=1.181712844395809
<n_d^2>=1.587716666833085
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 27/42 (scale 3.8061682048402881e-07) ***** 
[1] xi(26)=3.806168204839789e-07 xi_scaled(26)=0.9999999999998689 zeta(27)=0
Stats: nr=22 min=1 max=38
Emax=8.083517643639347 nrkept=72 nrkeptmult=147 
Total energy=-3.018711172303827  Egs=-1.46184194364428
Kept: 72 out of 272, ratio=0.265
<SaSd>=-0.5236449646967617
<n_a>=0.9823140219156935
<n_a^2>=1.081018693967764
<n_d>=1.181712846659975
<n_d^2>=1.587716673288957
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 28/42 (scale 2.1974922376455349e-07) ***** 
[1] xi(27)=2.197492237645439e-07 xi_scaled(27)=0.9999999999999563 zeta(28)=0
Stats: nr=20 min=1 max=43
Emax=8.002950405731337 nrkept=74 nrkeptmult=151 
Total energy=-3.018711347242979  Egs=-0.7960854151046343
Kept: 74 out of 264, ratio=0.28
<SaSd>=-0.5236449652570142
<n_a>=0.9823140216880132
<n_a^2>=1.08101869322872
<n_d>=1.181712845450479
<n_d^2>=1.587716669827695
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 29/42 (scale 1.2687227349467628e-07) ***** 
[1] xi(28)=1.268722734946744e-07 xi_scaled(28)=0.9999999999999853 zeta(29)=0
Stats: nr=22 min=1 max=38
Emax=8.083560175374616 nrkept=72 nrkeptmult=147 
Total energy=-3.0187115327102  Egs=-1.461842022107953
Kept: 72 out of 272, ratio=0.265
<SaSd>=-0.5236449649676683
<n_a>=0.9823140218365137
<n_a^2>=1.081018693702205
<n_d>=1.181712846202706
<n_d^2>=1.587716671975692
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 30/42 (scale 7.3249741254851168e-08) ***** 
[1] xi(29)=7.324974125485081e-08 xi_scaled(29)=0.9999999999999951 zeta(30)=0
Stats: nr=20 min=1 max=43
Emax=8.002961037580622 nrkept=74 nrkeptmult=151 
Total energy=-3.018711591023228  Egs=-0.7960851166527634
Kept: 74 out of 264, ratio=0.28
<SaSd>=-0.5236449651403521
<n_a>=0.9823140217590184
<n_a^2>=1.081018693452679
<n_d>=1.181712845799705
<n_d^2>=1.587716670823518
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 31/42 (scale 4.2290757831558757e-08) ***** 
[1] xi(30)=4.229075783155869e-08 xi_scaled(30)=0.9999999999999984 zeta(31)=0
Stats: nr=22 min=1 max=38
Emax=8.083574766655515 nrkept=72 nrkeptmult=147 
Total energy=-3.018711652845641  Egs=-1.461842166653535
Kept: 72 out of 272, ratio=0.265
<SaSd>=-0.5236449650396925
<n_a>=0.9823140218078973
<n_a^2>=1.081018693609133
<n_d>=1.18171284604991
<n_d^2>=1.587716671538329
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 32/42 (scale 2.4416580418283724e-08) ***** 
[1] xi(31)=2.441658041828371e-08 xi_scaled(31)=0.9999999999999994 zeta(32)=0
Stats: nr=20 min=1 max=43
Emax=8.002964032183028 nrkept=74 nrkeptmult=151 
Total energy=-3.018711672283313  Egs=-0.7960849318495269
Kept: 74 out of 264, ratio=0.28
<SaSd>=-0.5236449650956344
<n_a>=0.9823140217819143
<n_a^2>=1.081018693525693
<n_d>=1.181712845915735
<n_d^2>=1.587716671154849
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 33/42 (scale 1.4096919277186252e-08) ***** 
[1] xi(32)=1.409691927718625e-08 xi_scaled(32)=0.9999999999999998 zeta(33)=0
Stats: nr=22 min=1 max=38
Emax=8.083580044454697 nrkept=72 nrkeptmult=147 
Total energy=-3.018711692890787  Egs=-1.461842333233961
Kept: 72 out of 272, ratio=0.265
<SaSd>=-0.5236449650616494
<n_a>=0.9823140217981204
<n_a^2>=1.081018693577636
<n_d>=1.181712845998989
<n_d^2>=1.587716671392736
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 34/42 (scale 8.1388601394279074e-09) ***** 
[1] xi(33)=8.138860139427907e-09 xi_scaled(33)=1 zeta(34)=0
Stats: nr=20 min=1 max=43
Emax=8.002964481313574 nrkept=74 nrkeptmult=151 
Total energy=-3.01871169937001  Egs=-0.7960847849254636
Kept: 74 out of 264, ratio=0.28
<SaSd>=-0.5236449650800982
<n_a>=0.9823140217894529
<n_a^2>=1.081018693549824
<n_d>=1.18171284595433
<n_d^2>=1.587716671265109
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 35/42 (scale 4.6989730923954177e-09) ***** 
[1] xi(34)=4.698973092395417e-09 xi_scaled(34)=0.9999999999999998 zeta(35)=0
Stats: nr=22 min=1 max=38
Emax=8.083582217902848 nrkept=72 nrkeptmult=147 
Total energy=-3.018711706239168  Egs=-1.461842507161273
Kept: 72 out of 272, ratio=0.265
<SaSd>=-0.5236449650687339
<n_a>=0.9823140217948401
<n_a^2>=1.081018693567098
<n_d>=1.181712845982036
<n_d^2>=1.58771667134428
Memory used: 69 MB  Time elapsed: 0 s

 ***** [NRG] Iteration 36/42 (scale 2.7129533798093026e-09) ***** 
[1] xi(35)=2.712953379809303e-09 xi_scaled(35)=1 zeta(36)=0
Stats: nr=20 min=1 max=43
Emax=8.002964082035147 nrkept=74 nrkeptmult=151 
Total energy=-3.018711708398909  Egs=-0.7960846506268544
Kept: 74 out of 264, ratio=0.28
<SaSd>=-0.5236449650748549
<n_a>=0.9823140217919526
<n_a^2>=1.081018693557836
<n_d>=1.181712845967172
<n_d^2>=1.587716671301803
Memory used: 69 MB  Time elapsed: 1 s

 ***** [NRG] Iteration 37/42 (scale 1.5663243641318058e-09) ***** 
[1] xi(36)=1.566324364131806e-09 xi_scaled(36)=1 zeta(37)=0
Stats: nr=22 min=1 max=38
Emax=8.08358335662952 nrkept=72 nrkeptmult=147 
Total energy=-3.018711710688629  Egs=-1.461842683537775
Kept: 72 out of 272, ratio=0.265
<SaSd>=-0.5236449650710665
<n_a>=0.9823140217937439
<n_a^2>=1.081018693563583
<n_d>=1.181712845976391
<n_d^2>=1.587716671328151
Memory used: 69 MB  Time elapsed: 1 s

 ***** [NRG] Iteration 38/42 (scale 9.0431779326976753e-10) ***** 
[1] xi(37)=9.043177932697675e-10 xi_scaled(37)=1 zeta(38)=0
Stats: nr=20 min=1 max=43
Emax=8.002963399981404 nrkept=74 nrkeptmult=151 
Total energy=-3.018711711408542  Egs=-0.7960845205367068
Kept: 74 out of 264, ratio=0.28
<SaSd>=-0.5236449650731014
<n_a>=0.9823140217927829
<n_a^2>=1.0810186935605
<n_d>=1.181712845971444
<n_d^2>=1.587716671314015
Memory used: 69 MB  Time elapsed: 1 s

 ***** [NRG] Iteration 39/42 (scale 5.2210812137726861e-10) ***** 
[1] xi(38)=5.221081213772686e-10 xi_scaled(38)=1 zeta(39)=0
Stats: nr=22 min=1 max=38
Emax=8.0835841504701 nrkept=72 nrkeptmult=147 
Total energy=-3.018711712171782  Egs=-1.461842860730365
Kept: 72 out of 272, ratio=0.265
<SaSd>=-0.5236449650718401
<n_a>=0.9823140217933786
<n_a^2>=1.081018693562412
<n_d>=1.181712845974513
<n_d^2>=1.587716671322783
Memory used: 69 MB  Time elapsed: 1 s

 ***** [NRG] Iteration 40/42 (scale 3.0143926442325579e-10) ***** 
[1] xi(39)=3.014392644232558e-10 xi_scaled(39)=1 zeta(40)=0
Stats: nr=20 min=1 max=43
Emax=8.002962623680165 nrkept=74 nrkeptmult=151 
Total energy=-3.018711712411753  Egs=-0.7960843918496626
Kept: 74 out of 264, ratio=0.28
<SaSd>=-0.5236449650725168
<n_a>=0.9823140217930586
<n_a^2>=1.081018693561386
<n_d>=1.181712845972867
<n_d^2>=1.587716671318078
Memory used: 69 MB  Time elapsed: 1 s

 ***** [NRG] Iteration 41/42 (scale 1.7403604045908955e-10) ***** 
[1] xi(40)=1.740360404590895e-10 xi_scaled(40)=0.9999999999999999 zeta(41)=0
Stats: nr=22 min=1 max=38
Emax=8.083584829354667 nrkept=72 nrkeptmult=147 
Total energy=-3.018711712666167  Egs=-1.461843038194486
Kept: 72 out of 272, ratio=0.265
<SaSd>=-0.5236449650720967
<n_a>=0.9823140217932567
<n_a^2>=1.081018693562022
<n_d>=1.181712845973887
<n_d^2>=1.587716671320995
Memory used: 69 MB  Time elapsed: 1 s

 ***** [NRG] Iteration 42/42 (scale 1.0047975480775194e-10) ***** 
[1] xi(41)=1.004797548077519e-10 xi_scaled(41)=1 zeta(42)=0
Stats: nr=20 min=1 max=43
Emax=8.002961815968595 nrkept=264 nrkeptmult=588 
Total energy=-3.018711712746157  Egs=-0.7960842636307067
Kept: 264 out of 264, ratio=1
<SaSd>=-0.5236449650722818
<n_a>=0.9823140217931688
<n_a^2>=1.081018693561741
<n_d>=1.181712845973436
<n_d^2>=1.587716671319707
Memory used: 69 MB  Time elapsed: 1 s

** Iteration completed.


Total energy:             -3.018711712746157
TKW=0.005714950952138496
Grand canonical Z=              6.923592728119718
Zft (last shell)=               6.923565106807346
Calculating density matrices.
[DM] 41
[DM] 40
[DM] 39
[DM] 38
[DM] 37
[DM] 36
[DM] 35
[DM] 34
[DM] 33
[DM] 32
[DM] 31
[DM] 30
[DM] 29
[DM] 28
[DM] 27
[DM] 26
[DM] 25
[DM] 24
[DM] 23
[DM] 22
[DM] 21
[DM] 20
[DM] 19
[DM] 18
[DM] 17
[DM] 16
[DM] 15
[DM] 14
[DM] 13
[DM] 12
[DM] 11
[DM] 10
[DM] 9
[DM] 8
[DM] 7
[DM] 6
[DM] 5
[DM] 4
[DM] 3
[DM] 2
[DM] 1
Calculating full density matrices.
[FDM] 41
[FDM] 40
[FDM] 39
[FDM] 38
[FDM] 37
[FDM] 36
[FDM] 35
[FDM] 34
[FDM] 33
[FDM] 32
[FDM] 31
[FDM] 30
[FDM] 29
[FDM] 28
[FDM] 27
[FDM] 26
[FDM] 25
[FDM] 24
[FDM] 23
[FDM] 22
[FDM] 21
[FDM] 20
[FDM] 19
[FDM] 18
[FDM] 17
[FDM] 16
[FDM] 15
[FDM] 14
[FDM] 13
[FDM] 12
[FDM] 11
[FDM] 10
[FDM] 9
[FDM] 8
[FDM] 7
[FDM] 6
[FDM] 5
[FDM] 4
[FDM] 3
[FDM] 2
[FDM] 1

>>  Input file for NRG Ljubljana, Rok Zitko, rok.zitko@ijs.si, 2005-2015
SYMMETRY TYPE: QS
>>  Using sneg version 	1.250
V8
>>  Number of channels, impurities, chain sites, subspaces: 
channels=1 impurities=2 Nmax=42 subspaces=10
Reading <||||> (e)
Reading <||n_d||> (s)
Reading <||n_d^2||> (s)
Reading <||A_d||> (d)
Reading <||n_a||> (s)
Reading <||n_a^2||> (s)
Reading <||SaSd||> (s)
Reading <||A_a||> (d)
Reading <||||> (z)
Number of invariant subspaces: 10
(-3 1) 1 states
1.40107244985075 
(-2 2) 3 states
0.65682129208954 0.9826303999938685 1.612339506572496 
(-1 1) 6 states
0.2264940260144838 0.5089655606575806 0.8608418584742659 1.216353431954136 1.663051940207519 2.027875580003826 
(-1 3) 3 states
0.2383792422326598 0.8680883488112859 1.193897456715615 
(0 2) 8 states
0 0.2204257111493648 0.6856990949039278 0.8190159699284787 1.118155906614862 1.192937051532895 1.407953488865288 1.958687772225801 
(0 4) 1 states
0.4496462989544042 
(1 1) 6 states
0.06592917714945561 0.6808790679598037 0.8969151376657222 1.240562865253076 1.65491810053657 1.964378048747182 
(1 3) 3 states
0.2790807377796735 0.7707338469467896 1.250550463033096 
(2 2) 3 states
0.6001682857720588 1.079984901858365 1.571638011025481 
(3 1) 1 states
1.40107244985075 
Number of states (multiplicity taken into account): 64

Computing the following operators:
s=[]
p=[]
g=[]
d=[A_a A_d ]
v=[]
t=[]
q=[]
ot=[]

Computing the following spectra:
Spectrum: A_a-A_a FDM
Spectrum: A_d-A_d FDM

 ***** [DM] Iteration 1/42 (scale 0.60682615108455829) ***** 
[1] xi(0)=0.5049098776218075 xi_scaled(0)=0.8320502943378436 zeta(1)=0
Stats: nr=15 min=1 max=20
Emax=6.119288567303271 nrkept=126 nrkeptmult=256 
Kept: 126 out of 126, ratio=1
Memory used: 70 MB  Time elapsed: 2 s

 ***** [DM] Iteration 2/42 (scale 0.35035124167997422) ***** 
[1] xi(1)=0.3180107495579472 xi_scaled(1)=0.9076912301867386 zeta(2)=0
Stats: nr=21 min=1 max=75
Emax=8.000878410433014 nrkept=374 nrkeptmult=848 
Kept: 374 out of 462, ratio=0.81
Memory used: 70 MB  Time elapsed: 2 s

 ***** [DM] Iteration 3/42 (scale 0.20227538369485276) ***** 
[1] xi(2)=0.1952303729821326 xi_scaled(2)=0.9651711909574324 zeta(3)=0
Stats: nr=28 min=1 max=167
Emax=8.006113259316841 nrkept=402 nrkeptmult=986 
Kept: 402 out of 1394, ratio=0.288
Memory used: 73 MB  Time elapsed: 2 s

 ***** [DM] Iteration 4/42 (scale 0.11678374722665809) ***** 
[1] xi(3)=0.1153712822944352 xi_scaled(3)=0.9879052953363318 zeta(4)=0
Stats: nr=31 min=2 max=197
Emax=8.01172284473563 nrkept=313 nrkeptmult=766 
Kept: 313 out of 1514, ratio=0.207
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 5/42 (scale 0.067425127898284254) ***** 
[1] xi(4)=0.06714955355924675 xi_scaled(4)=0.9959128837033393 zeta(5)=0
Stats: nr=28 min=1 max=137
Emax=8.019672989615071 nrkept=246 nrkeptmult=619 
Kept: 246 out of 1178, ratio=0.209
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 6/42 (scale 0.038927915742219356) ***** 
[1] xi(5)=0.0388746385967851 xi_scaled(5)=0.9986313897258959 zeta(6)=0
Stats: nr=31 min=1 max=124
Emax=8.012984072345162 nrkept=230 nrkeptmult=569 
Kept: 230 out of 928, ratio=0.248
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 7/42 (scale 0.022475042632761417) ***** 
[1] xi(6)=0.02246477380665278 xi_scaled(6)=0.9995431009285977 zeta(7)=0
Stats: nr=26 min=1 max=109
Emax=8.00540594502961 nrkept=189 nrkeptmult=473 
Kept: 189 out of 870, ratio=0.217
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 8/42 (scale 0.01297597191407312) ***** 
[1] xi(7)=0.01297399467338146 xi_scaled(7)=0.9998476229214467 zeta(8)=0
Stats: nr=28 min=1 max=99
Emax=8.021640436916876 nrkept=186 nrkeptmult=448 
Kept: 186 out of 712, ratio=0.261
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 9/42 (scale 0.0074916808775871389) ***** 
[1] xi(8)=0.007491300292993914 xi_scaled(8)=0.9999491990383141 zeta(9)=0
Stats: nr=25 min=1 max=85
Emax=8.002912727750868 nrkept=143 nrkeptmult=344 
Kept: 143 out of 698, ratio=0.205
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 10/42 (scale 0.0043253239713577068) ***** 
[1] xi(9)=0.004325250723683901 xi_scaled(9)=0.9999830653901787 zeta(10)=0
Stats: nr=26 min=1 max=78
Emax=8.060159073085536 nrkept=126 nrkeptmult=290 
Kept: 126 out of 537, ratio=0.235
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 11/42 (scale 0.0024972269591957133) ***** 
[1] xi(10)=0.002497212862409064 xi_scaled(10)=0.9999943550238407 zeta(11)=0
Stats: nr=24 min=1 max=61
Emax=8.003755762758516 nrkept=87 nrkeptmult=186 
Kept: 87 out of 471, ratio=0.185
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 12/42 (scale 0.0014417746571192356) ***** 
[1] xi(11)=0.001441771944174364 xi_scaled(11)=0.9999981183294779 zeta(12)=0
Stats: nr=20 min=1 max=52
Emax=8.019377709659123 nrkept=78 nrkeptmult=160 
Kept: 78 out of 322, ratio=0.242
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 13/42 (scale 0.00083240898639857098) ***** 
[1] xi(12)=0.0008324084642909954 xi_scaled(12)=0.9999993727751813 zeta(13)=0
Stats: nr=22 min=1 max=40
Emax=8.197215670933012 nrkept=73 nrkeptmult=151 
Kept: 73 out of 287, ratio=0.254
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 14/42 (scale 0.00048059155237307853) ***** 
[1] xi(13)=0.0004805914518933587 xi_scaled(13)=0.9999997909249146 zeta(14)=0
Stats: nr=20 min=1 max=43
Emax=8.028216119170496 nrkept=76 nrkeptmult=156 
Kept: 76 out of 268, ratio=0.284
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 15/42 (scale 0.00027746966213285698) ***** 
[1] xi(14)=0.0002774696427955214 xi_scaled(14)=0.9999999303082888 zeta(15)=0
Stats: nr=22 min=1 max=38
Emax=8.038801370457666 nrkept=72 nrkeptmult=147 
Kept: 72 out of 279, ratio=0.258
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 16/42 (scale 0.00016019718412435953) ***** 
[1] xi(15)=0.0001601971804028872 xi_scaled(15)=0.9999999767694275 zeta(16)=0
Stats: nr=20 min=1 max=43
Emax=8.05833498054233 nrkept=76 nrkeptmult=156 
Kept: 76 out of 264, ratio=0.288
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 17/42 (scale 9.2489887377619005e-05) ***** 
[1] xi(16)=9.248988666142132e-05 xi_scaled(16)=0.9999999922564757 zeta(17)=0
Stats: nr=22 min=1 max=38
Emax=8.068460710008928 nrkept=72 nrkeptmult=147 
Kept: 72 out of 279, ratio=0.258
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 18/42 (scale 5.33990613747865e-05) ***** 
[1] xi(17)=5.339906123695419e-05 xi_scaled(17)=0.9999999974188252 zeta(18)=0
Stats: nr=20 min=1 max=43
Emax=8.002309894034331 nrkept=75 nrkeptmult=152 
Kept: 75 out of 264, ratio=0.284
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 19/42 (scale 3.0829962459206333e-05) ***** 
[1] xi(18)=3.082996243268049e-05 xi_scaled(18)=0.9999999991396085 zeta(19)=0
Stats: nr=22 min=1 max=38
Emax=8.078504328743696 nrkept=72 nrkeptmult=147 
Kept: 72 out of 275, ratio=0.262
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 20/42 (scale 1.7799687124928835e-05) ***** 
[1] xi(19)=1.779968711982393e-05 xi_scaled(19)=0.9999999997132027 zeta(20)=0
Stats: nr=20 min=1 max=43
Emax=8.001573679863688 nrkept=74 nrkeptmult=151 
Kept: 74 out of 264, ratio=0.28
Memory used: 74 MB  Time elapsed: 2 s

 ***** [DM] Iteration 21/42 (scale 1.0276654153068778e-05) ***** 
[1] xi(20)=1.027665415208634e-05 xi_scaled(20)=0.999999999904401 zeta(21)=0
Stats: nr=22 min=1 max=38
Emax=8.081883270969362 nrkept=72 nrkeptmult=147 
Kept: 72 out of 272, ratio=0.265
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 22/42 (scale 5.9332290416429446e-06) ***** 
[1] xi(21)=5.933229041453874e-06 xi_scaled(21)=0.9999999999681336 zeta(22)=0
Stats: nr=20 min=1 max=43
Emax=8.002505703650042 nrkept=74 nrkeptmult=151 
Kept: 74 out of 264, ratio=0.28
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 23/42 (scale 3.4255513843562592e-06) ***** 
[1] xi(22)=3.425551384319873e-06 xi_scaled(22)=0.9999999999893779 zeta(23)=0
Stats: nr=22 min=1 max=38
Emax=8.083013661245207 nrkept=72 nrkeptmult=147 
Kept: 72 out of 272, ratio=0.265
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 24/42 (scale 1.9777430138809818e-06) ***** 
[1] xi(23)=1.977743013873979e-06 xi_scaled(23)=0.9999999999964592 zeta(24)=0
Stats: nr=20 min=1 max=43
Emax=8.002814543947988 nrkept=74 nrkeptmult=151 
Kept: 74 out of 264, ratio=0.28
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 25/42 (scale 1.1418504614520865e-06) ***** 
[1] xi(24)=1.141850461450739e-06 xi_scaled(24)=0.9999999999988198 zeta(25)=0
Stats: nr=22 min=1 max=38
Emax=8.083391301921202 nrkept=72 nrkeptmult=147 
Kept: 72 out of 272, ratio=0.265
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 26/42 (scale 6.592476712936605e-07) ***** 
[1] xi(25)=6.592476712934011e-07 xi_scaled(25)=0.9999999999996065 zeta(26)=0
Stats: nr=20 min=1 max=43
Emax=8.002916858599518 nrkept=74 nrkeptmult=151 
Kept: 74 out of 264, ratio=0.28
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 27/42 (scale 3.8061682048402881e-07) ***** 
[1] xi(26)=3.806168204839789e-07 xi_scaled(26)=0.9999999999998689 zeta(27)=0
Stats: nr=22 min=1 max=38
Emax=8.083517643639347 nrkept=72 nrkeptmult=147 
Kept: 72 out of 272, ratio=0.265
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 28/42 (scale 2.1974922376455349e-07) ***** 
[1] xi(27)=2.197492237645439e-07 xi_scaled(27)=0.9999999999999563 zeta(28)=0
Stats: nr=20 min=1 max=43
Emax=8.002950405731337 nrkept=74 nrkeptmult=151 
Kept: 74 out of 264, ratio=0.28
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 29/42 (scale 1.2687227349467628e-07) ***** 
[1] xi(28)=1.268722734946744e-07 xi_scaled(28)=0.9999999999999853 zeta(29)=0
Stats: nr=22 min=1 max=38
Emax=8.083560175374616 nrkept=72 nrkeptmult=147 
Kept: 72 out of 272, ratio=0.265
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 30/42 (scale 7.3249741254851168e-08) ***** 
[1] xi(29)=7.324974125485081e-08 xi_scaled(29)=0.9999999999999951 zeta(30)=0
Stats: nr=20 min=1 max=43
Emax=8.002961037580622 nrkept=74 nrkeptmult=151 
Kept: 74 out of 264, ratio=0.28
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 31/42 (scale 4.2290757831558757e-08) ***** 
[1] xi(30)=4.229075783155869e-08 xi_scaled(30)=0.9999999999999984 zeta(31)=0
Stats: nr=22 min=1 max=38
Emax=8.083574766655515 nrkept=72 nrkeptmult=147 
Kept: 72 out of 272, ratio=0.265
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 32/42 (scale 2.4416580418283724e-08) ***** 
[1] xi(31)=2.441658041828371e-08 xi_scaled(31)=0.9999999999999994 zeta(32)=0
Stats: nr=20 min=1 max=43
Emax=8.002964032183028 nrkept=74 nrkeptmult=151 
Kept: 74 out of 264, ratio=0.28
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 33/42 (scale 1.4096919277186252e-08) ***** 
[1] xi(32)=1.409691927718625e-08 xi_scaled(32)=0.9999999999999998 zeta(33)=0
Stats: nr=22 min=1 max=38
Emax=8.083580044454697 nrkept=72 nrkeptmult=147 
Kept: 72 out of 272, ratio=0.265
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 34/42 (scale 8.1388601394279074e-09) ***** 
[1] xi(33)=8.138860139427907e-09 xi_scaled(33)=1 zeta(34)=0
Stats: nr=20 min=1 max=43
Emax=8.002964481313574 nrkept=74 nrkeptmult=151 
Kept: 74 out of 264, ratio=0.28
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 35/42 (scale 4.6989730923954177e-09) ***** 
[1] xi(34)=4.698973092395417e-09 xi_scaled(34)=0.9999999999999998 zeta(35)=0
Stats: nr=22 min=1 max=38
Emax=8.083582217902848 nrkept=72 nrkeptmult=147 
Kept: 72 out of 272, ratio=0.265
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 36/42 (scale 2.7129533798093026e-09) ***** 
[1] xi(35)=2.712953379809303e-09 xi_scaled(35)=1 zeta(36)=0
Stats: nr=20 min=1 max=43
Emax=8.002964082035147 nrkept=74 nrkeptmult=151 
Kept: 74 out of 264, ratio=0.28
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 37/42 (scale 1.5663243641318058e-09) ***** 
[1] xi(36)=1.566324364131806e-09 xi_scaled(36)=1 zeta(37)=0
Stats: nr=22 min=1 max=38
Emax=8.08358335662952 nrkept=72 nrkeptmult=147 
Kept: 72 out of 272, ratio=0.265
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 38/42 (scale 9.0431779326976753e-10) ***** 
[1] xi(37)=9.043177932697675e-10 xi_scaled(37)=1 zeta(38)=0
Stats: nr=20 min=1 max=43
Emax=8.002963399981404 nrkept=74 nrkeptmult=151 
Kept: 74 out of 264, ratio=0.28
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 39/42 (scale 5.2210812137726861e-10) ***** 
[1] xi(38)=5.221081213772686e-10 xi_scaled(38)=1 zeta(39)=0
Stats: nr=22 min=1 max=38
Emax=8.0835841504701 nrkept=72 nrkeptmult=147 
Kept: 72 out of 272, ratio=0.265
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 40/42 (scale 3.0143926442325579e-10) ***** 
[1] xi(39)=3.014392644232558e-10 xi_scaled(39)=1 zeta(40)=0
Stats: nr=20 min=1 max=43
Emax=8.002962623680165 nrkept=74 nrkeptmult=151 
Kept: 74 out of 264, ratio=0.28
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 41/42 (scale 1.7403604045908955e-10) ***** 
[1] xi(40)=1.740360404590895e-10 xi_scaled(40)=0.9999999999999999 zeta(41)=0
Stats: nr=22 min=1 max=38
Emax=8.083584829354667 nrkept=72 nrkeptmult=147 
Kept: 72 out of 272, ratio=0.265
Memory used: 74 MB  Time elapsed: 3 s

 ***** [DM] Iteration 42/42 (scale 1.0047975480775194e-10) ***** 
[1] xi(41)=1.004797548077519e-10 xi_scaled(41)=1 zeta(42)=0
Stats: nr=20 min=1 max=43
Emax=8.002961815968595 nrkept=264 nrkeptmult=588 
Kept: 264 out of 264, ratio=1
Memory used: 74 MB  Time elapsed: 3 s

** Iteration completed.

Spectrum: A_a-A_a FDM
[A_a-A_a] pos=0.5088429890910978 neg=0.4911570109088901 sum= 0.9999999999999879
mu1=0.1926302800278639 mu2=0.3640695716243911 mu3=0.204611638296709 mu4=0.28722822945411
f=0.5088429891034144 b=0.5088429889149788

Spectrum: A_d-A_d FDM
[A_d-A_d] pos=0.4091435770126405 neg=0.5908564229873497 sum= 0.9999999999999902
mu1=-0.1113256781053108 mu2=0.3332618812135703 mu3=-0.1650781506163579 mu4=0.2852315304190327
f=0.4091435770132758 b=0.4091435770035562


Memory usage report
===================
  after diag: 75868 kB
after recalc: 75868 kB
 after split: 75868 kB
  after trim: 75868 kB
 after trunc: 75868 kB
      diag_h: 71636 kB

Peak usage: 75868 kB

Timing report
=============
         All: 3 s
          DM: 0 s
         FDM: 0 s
     broaden: 0 s
        diag: 0 s
    recalc d: 0 s
    recalc s: 0 s
      spec d: 0 s
       Other: 1 s