QCD Loops: Error #6 fsk_Sij Infinity
Hi!
I'm having some trouble generating events for a 2HDM that I've been implementing in MadGraph by modifying the 2HDM model files already in MG. In particular, I am generating c s~ > h+ [QCD]. When I launch the even I get the following errors:
Error detected in "launch auto "
write debug file /Users/
If you need help with this issue please contact us on https:/
aMCatNLOError : An error occurred during the collection of results.
Please check the .log files inside the directories which failed:
/Users/
Now, checking the log file, I see the following:
=======
INFO: MadFKS read these parameters from FKS_params.dat
======
> IRPoleCheckThre
> PrecisionVirtua
> NHelForMCoverHels = 4
> VirtualFraction = 1.0000000000000000
> MinVirtualFraction = 5.0000000000000
======
A PDF is used, so alpha_s(MZ) is going to be modified
Old value of alpha_s from param_card: 0.11799999999999999
*****
NNPDFDriver version 1.0.3
Grid: NNPDF23nlo_
*****
New value of alpha_s from PDF nn23nlo: 0.11899999999999999
******
* MadGraph/MadEvent *
* -------
* http://
* http://
* http://
* -------
* *
* PARAMETER AND COUPLING VALUES *
* *
******
External Params
-----
mdl_cabi = 0.22773599999999999
mdl_tanbeta = 50.000000000000000
mdl_Varx = 5.0000000000000
mdl_CKM1x1 = 0.97198499999999999
mdl_CKM1x2 = -0.235042000000
mdl_CKM1x3 = 1.1680299999999
mdl_CKM2x1 = 0.23482000000000000
mdl_CKM2x2 = 0.97082700000000000
mdl_CKM2x3 = -4.851819999999
mdl_CKM3x1 = -1.026980000000
mdl_CKM3x2 = 4.7433200000000
mdl_CKM3x3 = 0.99882199999999999
mdl_l2 = 0.50000000000000000
mdl_l3 = 1.0000000000000000
mdl_lR7 = 0.10000000000000001
mdl_lI7 = 0.20000000000000001
mdl_mixh = 0.29999999999999999
mdl_mixh2 = 0.10000000000000001
mdl_mixh3 = 0.20000000000000001
MU_R = 91.188000000000002
mdl_MD = 4.7999999999999
mdl_MU = 2.3000000000000
mdl_MS = 9.5000000000000
mdl_MC = 1.2749999999999999
mdl_MB = 4.1799999999999997
mdl_MT = 176.69999999999999
mdl_Me = 5.1099999999999
mdl_MMU = 0.10565800000000000
mdl_MTA = 1.7768200000000001
mdl_MZ = 91.187600000000003
mdl_mh1 = 125.02000000000000
mdl_mh2 = 500.00000000000000
mdl_mh3 = 500.00000000000000
mdl_mhc = 500.00000000000000
aEWM1 = 127.90000000000001
mdl_Gf = 1.1663900000000
aS = 0.11799999999999999
mdl_ymdo = 1.8240600000000
mdl_ymup = 1.1673800000000
mdl_yms = 4.7142200000000
mdl_ymc = 0.55251399999999995
mdl_ymb = 2.5662900000000000
mdl_ymt = 151.45400000000001
mdl_yme = 5.0851700000000
mdl_ymm = 9.9399500000000
mdl_ymtau = 1.8887400000000001
mdl_GDI1x1 = 0.0000000000000000
mdl_GDI1x2 = 0.0000000000000000
mdl_GDI1x3 = 0.0000000000000000
mdl_GDI2x1 = 0.0000000000000000
mdl_GDI2x2 = 0.0000000000000000
mdl_GDI2x3 = 0.0000000000000000
mdl_GDI3x1 = 0.0000000000000000
mdl_GDI3x2 = 0.0000000000000000
mdl_GDI3x3 = 0.0000000000000000
mdl_GLI1x1 = 0.0000000000000000
mdl_GLI1x2 = 0.0000000000000000
mdl_GLI1x3 = 0.0000000000000000
mdl_GLI2x1 = 0.0000000000000000
mdl_GLI2x2 = 0.0000000000000000
mdl_GLI2x3 = 0.0000000000000000
mdl_GLI3x1 = 0.0000000000000000
mdl_GLI3x2 = 0.0000000000000000
mdl_GLI3x3 = 0.0000000000000000
mdl_GUI1x1 = 0.0000000000000000
mdl_GUI1x2 = 0.0000000000000000
mdl_GUI1x3 = 0.0000000000000000
mdl_GUI2x1 = 0.0000000000000000
mdl_GUI2x2 = 0.0000000000000000
mdl_GUI2x3 = 0.0000000000000000
mdl_GUI3x1 = 0.0000000000000000
mdl_GUI3x2 = 0.0000000000000000
mdl_GUI3x3 = 0.0000000000000000
mdl_WT = 1.5083359999999999
mdl_WZ = 2.4952000000000001
mdl_WW = 2.0850000000000000
mdl_Wh1 = 1.0000000000000000
mdl_Wh2 = 1.0000000000000000
mdl_Wh3 = 1.0000000000000000
mdl_whc = 1.0000000000000000
Internal Params
-----
mdl_atan__tanbeta = 1.5507989928217460
mdl_thb = 1.5507989928217460
mdl_complexi = ( 0.0000000000000000 , 1.0000000000000000 )
mdl_l7 = ( 0.10000000000000001 , 0.20000000000000001 )
mdl_yup = 0.0000000000000000
mdl_yc = 0.0000000000000000
mdl_ydo = 0.0000000000000000
mdl_ys = 0.0000000000000000
mdl_ye = 0.0000000000000000
mdl_ym = 0.0000000000000000
mdl_cos__mixh = 0.95533648912560598
mdl_cos__mixh2 = 0.99500416527802571
mdl_TH1x1 = 0.95056378592206325
mdl_sin__mixh = 0.29552020666133955
mdl_TH1x2 = 0.29404383655185579
mdl_sin__mixh2 = 9.9833416646828
mdl_TH1x3 = -9.983341664682
mdl_cos__mixh3 = 0.98006657784124163
mdl_sin__mixh3 = 0.19866933079506122
mdl_TH2x1 = -0.270681488391
mdl_TH2x2 = 0.94215466351136834
mdl_TH2x3 = 0.19767681165408385
mdl_TH3x1 = 0.15218416716418803
mdl_TH3x2 = -0.160881360665
mdl_TH3x3 = 0.97517032720181585
mdl_alpha = 3.0002666026849
mdl_MZ__exp__2 = 8315.1783937600012
mdl_MZ__exp__4 = 69142191.720053151
mdl_sqrt__2 = 1.4142135623730951
mdl_mhc__exp__2 = 250000.00000000000
mdl_mh1__exp__2 = 15630.000399999999
mdl_mh2__exp__2 = 250000.00000000000
mdl_mh3__exp__2 = 250000.00000000000
mdl_conjg__CKM1x1 = ( 0.97198499999999999 , -0.0000000000000000 )
mdl_conjg__CKM1x2 = (-0.23504200000
mdl_conjg__CKM1x3 = ( 1.1680299999999
mdl_conjg__CKM2x1 = ( 0.23482000000000000 , -0.0000000000000000 )
mdl_conjg__CKM2x2 = ( 0.97082700000000000 , -0.0000000000000000 )
mdl_conjg__CKM2x3 = ( -4.851819999999
mdl_conjg__CKM3x1 = ( -1.026980000000
mdl_conjg__CKM3x2 = ( 4.7433200000000
mdl_conjg__CKM3x3 = ( 0.99882199999999999 , -0.0000000000000000 )
mdl_I7a11 = ( 0.0000000000000000 , 0.0000000000000000 )
mdl_I7a12 = ( -0.0000000000000000 , 0.0000000000000000 )
mdl_I7a13 = ( 0.0000000000000000 , 0.0000000000000000 )
mdl_I7a21 = ( 0.0000000000000000 , 0.0000000000000000 )
mdl_I7a22 = ( 0.0000000000000000 , 0.0000000000000000 )
mdl_I7a23 = ( -0.0000000000000000 , 0.0000000000000000 )
mdl_I8a11 = ( 0.0000000000000000 , 0.0000000000000000 )
mdl_I8a12 = ( -0.0000000000000000 , 0.0000000000000000 )
mdl_I8a21 = ( 0.0000000000000000 , 0.0000000000000000 )
mdl_I8a22 = ( 0.0000000000000000 , 0.0000000000000000 )
mdl_I8a31 = ( -0.0000000000000000 , 0.0000000000000000 )
mdl_I8a32 = ( 0.0000000000000000 , 0.0000000000000000 )
mdl_TH1x1__exp__2 = 0.90357151110648615
mdl_TH2x1__exp__2 = 7.3268468158056
mdl_TH3x1__exp__2 = 2.3160020735457
mdl_TH1x2__exp__2 = 8.6461777814134
mdl_TH2x2__exp__2 = 0.88765540997621972
mdl_TH3x2__exp__2 = 2.5882812209645
mdl_TH1x3__exp__2 = 9.9667110793791
mdl_TH2x3__exp__2 = 3.9076121865724
mdl_TH3x3__exp__2 = 0.95095716705489652
mdl_cos__alpha = 0.99954995377662637
mdl_cos__thb = 1.9996001199600
mdl_sin__alpha = 2.9998165029616
mdl_tan__thb = 49.999999999999901
mdl_conjg__l7 = ( 0.10000000000000001 ,-0.20000000000
mdl_TH2x1__exp__3 = -1.983241801321
mdl_TH3x1__exp__3 = 3.5245884671309
mdl_TH1x1__exp__4 = 0.81644147568325887
mdl_TH1x1__exp__3 = 0.85890235644870105
mdl_TH2x1__exp__4 = 5.3682684262280
mdl_TH3x1__exp__4 = 5.3638656046682
mdl_TH2x2__exp__3 = 0.83630868410019099
mdl_TH3x2__exp__3 = -4.164062046142
mdl_TH1x2__exp__3 = 2.5423552863562
mdl_TH1x2__exp__4 = 7.4756390227807
mdl_TH2x2__exp__4 = 0.78793212686005076
mdl_TH3x2__exp__4 = 6.6991996787978
mdl_TH2x3__exp__3 = 7.7244431822227
mdl_TH3x3__exp__3 = 0.92734521175183526
mdl_TH1x3__exp__3 = -9.950108197862
mdl_TH1x3__exp__4 = 9.9335329739819
mdl_TH2x3__exp__4 = 1.5269433000649
mdl_TH3x3__exp__4 = 0.90431953357307437
mdl_MB__exp__2 = 17.472399999999997
mdl_MC__exp__2 = 1.6256249999999999
mdl_MD__exp__2 = 2.3039999999999
mdl_MS__exp__2 = 9.0250000000000
mdl_MT__exp__2 = 31222.889999999996
mdl_MU__exp__2 = 5.2900000000000
mdl_tanbeta_
mdl_aEW = 7.8186082877247
mdl_MW = 79.824660036055974
mdl_sqrt__aEW = 8.8422894590285
mdl_ee = 0.31345100004952897
mdl_MW__exp__2 = 6371.9763498719121
mdl_sw2 = 0.23369336794341478
mdl_cw = 0.87538941737753784
mdl_sqrt__sw2 = 0.48341841911889827
mdl_sw = 0.48341841911889827
mdl_g1 = 0.35807035569216145
mdl_gw = 0.64840516548963911
mdl_vev = 246.21845810181625
mdl_vev__exp__2 = 60623.529110035844
mdl_mu2 = 219688.23544498207
mdl_GDR1x1 = 1.4971115143756
mdl_GDR1x2 = 1.5933719228415
mdl_GDR1x3 = 8.0407679564786
mdl_GDR2x1 = 6.8584643214418
mdl_GDR2x2 = 7.2994435811177
mdl_GDR2x3 = 3.6829482231482
mdl_GDR3x1 = 1.3429483370028
mdl_GDR3x2 = 1.4292968395082
mdl_GDR3x3 = 0.72115292847721524
mdl_GLR1x1 = 9.8859913542204
mdl_GLR1x2 = 4.1734582824645
mdl_GLR1x3 = 7.0915233972442
mdl_GLR2x1 = 4.2050614608894
mdl_GLR2x2 = 1.7861829144117
mdl_GLR2x3 = 3.0143686184889
mdl_GLR3x1 = 7.0915233972442
mdl_GLR3x2 = 3.0143686184889
mdl_GLR3x3 = 0.50869625199166457
mdl_GUR1x1 = 1.1595866957817
mdl_GUR1x2 = 2.6056044896929
mdl_GUR1x3 = 7.0901156192962
mdl_GUR2x1 = 2.6056562039849
mdl_GUR2x2 = 5.8549772159655
mdl_GUR2x3 = 0.15931909228196639
mdl_GUR3x1 = 7.0902592701072
mdl_GUR3x2 = 0.15931909228196639
mdl_GUR3x3 = 43.352378258376959
mdl_l1 = 0.31530616795676347
mdl_l4 = -0.372791641053
mdl_lI5 = -0.159253443774
mdl_lI6 = 0.55925714512245139
mdl_lR5 = -9.685939580550
mdl_lR6 = 0.99471948532090637
mdl_yb = 1.4743037280067
mdl_yt = 0.87008559758071258
mdl_ytau = 1.0850591411085
mdl_mu1 = -19114.972651700700
mdl_GD1x1 = ( 1.4971115143756
mdl_GD1x2 = ( 1.5933719228415
mdl_GD1x3 = ( 8.0407679564786
mdl_GD2x1 = ( 6.8584643214418
mdl_GD2x2 = ( 7.2994435811177
mdl_GD2x3 = ( 3.6829482231482
mdl_GD3x1 = ( 1.3429483370028
mdl_GD3x2 = ( 1.4292968395082
mdl_GD3x3 = ( 0.72115292847721524 , 0.0000000000000000 )
mdl_GL1x1 = ( 9.8859913542204
mdl_GL1x2 = ( 4.1734582824645
mdl_GL1x3 = ( 7.0915233972442
mdl_GL2x1 = ( 4.2050614608894
mdl_GL2x2 = ( 1.7861829144117
mdl_GL2x3 = ( 3.0143686184889
mdl_GL3x1 = ( 7.0915233972442
mdl_GL3x2 = ( 3.0143686184889
mdl_GL3x3 = ( 0.50869625199166457 , 0.0000000000000000 )
mdl_GU1x1 = ( 1.1595866957817
mdl_GU1x2 = ( 2.6056044896929
mdl_GU1x3 = ( 7.0901156192962
mdl_GU2x1 = ( 2.6056562039849
mdl_GU2x2 = ( 5.8549772159655
mdl_GU2x3 = ( 0.15931909228196639 , 0.0000000000000000 )
mdl_GU3x1 = ( 7.0902592701072
mdl_GU3x2 = ( 0.15931909228196639 , 0.0000000000000000 )
mdl_GU3x3 = ( 43.352378258376959 , 0.0000000000000000 )
mdl_l5 = ( -9.685939580550
mdl_l6 = ( 0.99471948532090637 , 0.55925714512245139 )
mdl_mu3 = ( -30151.702837335921 , -16952.070908663238 )
mdl_conjg__GU1x1 = ( 1.1595866957817
mdl_conjg__GU2x1 = ( 2.6056562039849
mdl_conjg__GU3x1 = ( 7.0902592701072
mdl_I1a11 = ( -6.669683004386
mdl_I1a12 = ( 3.6161007271115
mdl_I1a13 = ( 7.0806427285531
mdl_conjg__GU1x2 = ( 2.6056044896929
mdl_conjg__GU2x2 = ( 5.8549772159655
mdl_conjg__GU3x2 = ( 0.15931909228196639 , -0.0000000000000000 )
mdl_I1a21 = ( -1.498686106323
mdl_I1a22 = ( 8.1254307521668
mdl_I1a23 = ( 0.15910300712613651 , 0.0000000000000000 )
mdl_conjg__GU1x3 = ( 7.0901156192962
mdl_conjg__GU2x3 = ( 0.15931909228196639 , -0.0000000000000000 )
mdl_conjg__GU3x3 = ( 43.352378258376959 , -0.0000000000000000 )
mdl_I1a31 = (-0.40780825583
mdl_I1a32 = ( 2.2110131381605749 , 0.0000000000000000 )
mdl_I1a33 = ( 43.293579289486907 , 0.0000000000000000 )
mdl_I2a11 = ( -2.887152561790
mdl_I2a12 = ( 1.5025193776809
mdl_I2a13 = ( 7.5823132300181
mdl_I2a21 = ( 1.4615425861338
mdl_I2a22 = ( 5.2596151658443
mdl_I2a23 = ( 2.6541468634408
mdl_I2a31 = ( 1.3446179954567
mdl_I2a32 = ( 1.4309118513943
mdl_I2a33 = ( 0.72196777344529195 , 0.0000000000000000 )
mdl_conjg__GD1x1 = ( 1.4971115143756
mdl_conjg__GD2x1 = ( 6.8584643214418
mdl_conjg__GD3x1 = ( 1.3429483370028
mdl_I3a11 = ( -2.887152561790
mdl_I3a12 = ( 1.4615425861338
mdl_I3a13 = ( 1.3446179954567
mdl_conjg__GD1x2 = ( 1.5933719228415
mdl_conjg__GD2x2 = ( 7.2994435811177
mdl_conjg__GD3x2 = ( 1.4292968395082
mdl_I3a21 = ( 1.5025193776809
mdl_I3a22 = ( 5.2596151658443
mdl_I3a23 = ( 1.4309118513943
mdl_conjg__GD1x3 = ( 8.0407679564786
mdl_conjg__GD2x3 = ( 3.6829482231482
mdl_conjg__GD3x3 = ( 0.72115292847721524 , -0.0000000000000000 )
mdl_I3a31 = ( 7.5823132300181
mdl_I3a32 = ( 2.6541468634408
mdl_I3a33 = ( 0.72196777344529195 , 0.0000000000000000 )
mdl_I4a11 = ( -6.669683004386
mdl_I4a12 = ( -1.498686106323
mdl_I4a13 = (-0.40780825583
mdl_I4a21 = ( 3.6161007271115
mdl_I4a22 = ( 8.1254307521668
mdl_I4a23 = ( 2.2110131381605749 , 0.0000000000000000 )
mdl_I4a31 = ( 7.0806427285531
mdl_I4a32 = ( 0.15910300712613651 , 0.0000000000000000 )
mdl_I4a33 = ( 43.293579289486907 , 0.0000000000000000 )
mdl_I5a11 = ( -5.091703166407
mdl_I5a21 = ( -1.230094844607
mdl_I5a31 = ( 5.3797921962143
mdl_I5a12 = ( 3.1821431657991
mdl_I5a22 = ( -1.314365306295
mdl_I5a32 = ( -6.421798368461
mdl_I5a13 = ( -8.608433402572
mdl_I5a23 = ( 3.5758130656977
mdl_I5a33 = (-0.73613628657
mdl_I6a11 = ( -3.258638664518
mdl_I6a21 = ( -3.725999270712
mdl_I6a31 = ( 0.44669092424890250 , 0.0000000000000000 )
mdl_I6a12 = ( 7.8799256057005
mdl_I6a22 = (-0.15404568154
mdl_I6a32 = ( -2.0631346226881773 , 0.0000000000000000 )
mdl_I6a13 = ( -3.915891417374
mdl_I6a23 = ( 7.6986107578681
mdl_I6a33 = ( -43.444343837283810 , 0.0000000000000000 )
mdl_I7a31 = ( -8.935605070034
mdl_I7a32 = ( 4.1270944167165
mdl_I7a33 = ( 0.86906063674676248 , 0.0000000000000000 )
mdl_I8a13 = ( 1.7220309834237
mdl_I8a23 = ( -7.153056313617
mdl_I8a33 = ( 1.4725669982151
mdl_gw__exp__2 = 0.42042925863364627
mdl_sw__exp__2 = 0.23369336794341478
mdl_cw__exp__2 = 0.76630663205658511
mdl_g1__exp__2 = 0.12821437962551102
mdl_conjg__GL1x1 = ( 9.8859913542204
mdl_conjg__GL1x2 = ( 4.1734582824645
mdl_conjg__GL1x3 = ( 7.0915233972442
mdl_conjg__GL2x1 = ( 4.2050614608894
mdl_conjg__GL2x2 = ( 1.7861829144117
mdl_conjg__GL2x3 = ( 3.0143686184889
mdl_conjg__GL3x1 = ( 7.0915233972442
mdl_conjg__GL3x2 = ( 3.0143686184889
mdl_conjg__GL3x3 = ( 0.50869625199166457 , -0.0000000000000000 )
mdl_conjg__l5 = ( -9.685939580550
mdl_conjg__l6 = ( 0.99471948532090637 ,-0.55925714512
mdl_yb__exp__2 = 2.1735714824147
mdl_yt__exp__2 = 0.75704894711738568
Internal Params evaluated point by point
-----
mdl_sqrt__aS = 0.34351128074635334
mdl_G__exp__2 = ( 1.4828317324943823 , 0.0000000000000000 )
mdl_G__exp__3 = ( 1.8056676068262196 , 0.0000000000000000 )
mdl_G__exp__4 = ( 2.1987899468922913 , 0.0000000000000000 )
Couplings of F2HDM_NLO_NEW
-----
UVGC_702_188 = 0.00000E+00 0.10540E-03
UVGC_702_189 = 0.00000E+00 0.16084E-03
UVGC_713_215 = 0.00000E+00 -0.13834E-03
UVGC_713_216 = 0.00000E+00 -0.21111E-03
R2GC_702_222 = -0.00000E+00 -0.28467E-04
R2GC_713_233 = 0.00000E+00 0.37364E-04
UVGC_702_188_1e 0.00000E+00 0.00000E+00
UVGC_702_189_1e 0.00000E+00 0.00000E+00
UVGC_702_190_1e -0.00000E+00 -0.28467E-04
UVGC_713_215_1e 0.00000E+00 0.00000E+00
UVGC_713_216_1e 0.00000E+00 0.00000E+00
UVGC_713_217_1e 0.00000E+00 0.37364E-04
GC_2 = 0.00000E+00 0.12177E+01
GC_43 = 0.00000E+00 -0.14592E+00
GC_52 = 0.00000E+00 -0.13091E-01
Collider parameters:
------
Running at P P machine @ 13000.000000000000 GeV
PDF set = nn23nlo
alpha_s(Mz)= 0.1190 running at 2 loops.
alpha_s(Mz)= 0.1190 running at 2 loops.
Renormalization scale set on event-by-event basis
Factorization scale set on event-by-event basis
Diagram information for clustering has been set-up for nFKSprocess 1
Diagram information for clustering has been set-up for nFKSprocess 2
Diagram information for clustering has been set-up for nFKSprocess 3
Diagram information for clustering has been set-up for nFKSprocess 4
getting user params
Enter number of events and iterations:
Number of events and iterations -1 12
Enter desired fractional accuracy:
Desired fractional accuracy: 2.9999999999999
Enter alpha, beta for G_soft
Enter alpha<0 to set G_soft=1 (no ME soft)
for G_soft: alpha= 1.0000000000000000 , beta= -0.100000000000
Enter alpha, beta for G_azi
Enter alpha>0 to set G_azi=0 (no azi corr)
for G_azi: alpha= 1.0000000000000000 , beta= -0.100000000000
Doing the S and H events together
Suppress amplitude (0 no, 1 yes)?
Using suppressed amplitude.
Exact helicity sum (0 yes, n = number/event)?
Do MC over helicities for the virtuals
Enter Configuration Number:
Running Configuration Number: 1
Enter running mode for MINT:
0 to set-up grids, 1 to integrate, 2 to generate events
MINT running mode: 0
Set the three folding parameters for MINT
xi_i, phi_i, y_ij
1 1 1
'all ', 'born', 'real', 'virt', 'novi' or 'grid'?
Enter 'born0' or 'virt0' to perform
a pure n-body integration (no S functions)
doing the all of this channel
Normal integration (Sfunction != 1)
Not subdividing B.W.
about to integrate 4 -1 12 1
imode is 0
Note: The following floating-point exceptions are signalling: IEEE_DIVIDE_BY_ZERO
------- iteration 1
Update # PS points (even): 320 --> 243
Using random seed offsets: 1 , 1 , 0
with seed 34
Ranmar initialization seeds 13168 9409
Total number of FKS directories is 4
FKS process map (sum= 3 ) :
1 --> 2 : 1 3
2 --> 2 : 2 4
======
process combination map (specified per FKS dir):
1 map 1
1 inv. map 1
2 map 1
2 inv. map 1
3 map 1
3 inv. map 1
4 map 1
4 inv. map 1
======
nFKSprocess: 1. Absolute lower bound for tau at the Born is 0.14793E-02 0.50000E+03 0.13000E+05
nFKSprocess: 1. Lower bound for tau is 0.14793E-02 0.50000E+03 0.13000E+05
nFKSprocess: 1. Lower bound for tau is (taking resonances into account) 0.14793E-02 0.50000E+03 0.13000E+05
nFKSprocess: 2. Absolute lower bound for tau at the Born is 0.14793E-02 0.50000E+03 0.13000E+05
nFKSprocess: 2. Lower bound for tau is 0.14793E-02 0.50000E+03 0.13000E+05
nFKSprocess: 2. Lower bound for tau is (taking resonances into account) 0.14793E-02 0.50000E+03 0.13000E+05
nFKSprocess: 3. Absolute lower bound for tau at the Born is 0.14793E-02 0.50000E+03 0.13000E+05
nFKSprocess: 3. Lower bound for tau is 0.14793E-02 0.50000E+03 0.13000E+05
nFKSprocess: 3. Lower bound for tau is (taking resonances into account) 0.14793E-02 0.50000E+03 0.13000E+05
nFKSprocess: 4. Absolute lower bound for tau at the Born is 0.14793E-02 0.50000E+03 0.13000E+05
nFKSprocess: 4. Lower bound for tau is 0.14793E-02 0.50000E+03 0.13000E+05
nFKSprocess: 4. Lower bound for tau is (taking resonances into account) 0.14793E-02 0.50000E+03 0.13000E+05
Mass shell violation [nocms]
j= 1
mass= 1.2749999999999999
mass computed= 0.0000000000000000
0.25000000D+03 0.00000000D+00 0.00000000D+00 0.25000000D+03
bpower is 0.0000000000000000
Mass shell violation [nocms]
j= 1
mass= 1.2749999999999999
mass computed= 0.0000000000000000
0.25000000D+03 0.00000000D+00 0.00000000D+00 0.25000000D+03
Scale values (may change event by event):
muR, muR_reference: 0.250672D+03 0.250672D+03 1.00
muF1, muF1_reference: 0.250672D+03 0.250672D+03 1.00
muF2, muF2_reference: 0.250672D+03 0.250672D+03 1.00
QES, QES_reference: 0.250672D+03 0.250672D+03 1.00
muR_reference [functional form]:
H_T/2 := sum_i mT(i)/2, i=final state
muF1_reference [functional form]:
H_T/2 := sum_i mT(i)/2, i=final state
muF2_reference [functional form]:
H_T/2 := sum_i mT(i)/2, i=final state
QES_reference [functional form]:
H_T/2 := sum_i mT(i)/2, i=final state
alpha_s= 0.10317716300178234
Mass shell violation [nocms]
j= 1
mass= 1.2749999999999999
mass computed= 0.0000000000000000
0.25000000D+03 0.00000000D+00 0.00000000D+00 0.25000000D+03
Error #6 in fks_Sij Infinity
Time in seconds: 0
So, in particular the error "Error #y in fks_Sij Infinity" seems to be the problem. I'm not sure why this error is generated, and I'm hoping you could provide me with some suggestions to fix this error.
Thanks!
-Douglas.
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- marco zaro Edit question
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