185256886461611994271857070606957137114179376832885320429573668327185892317582175323412209540359139<99>

169622603841255929251378149515400856141721<42>
1092170985860986207480729041732863468655673073066079165659<58>

Number: 99949_104
N=185256886461611994271857070606957137114179376832885320429573668327185892317582175323412209540359139
  ( 99 digits)
SNFS difficulty: 104 digits.
Divisors found:
 r1=169622603841255929251378149515400856141721 (pp42)
 r2=1092170985860986207480729041732863468655673073066079165659 (pp58)
Version: Msieve v. 1.51 (SVN Official Release)
Total time: 0.35 hours.
Scaled time: 0.64 units (timescale=1.816).
Factorization parameters were as follows:
n: 185256886461611994271857070606957137114179376832885320429573668327185892317582175323412209540359139
m: 100000000000000000000000000
deg: 4
c4: 1
c0: -51
skew: 2.67
# Murphy_E = 2.811e-07
type: snfs
lss: 1
rlim: 380000
alim: 380000
lpbr: 25
lpba: 25
mfbr: 44
mfba: 44
rlambda: 2.2
alambda: 2.2Factor base limits: 380000/380000
Large primes per side: 3
Large prime bits: 25/25
Max factor residue bits: 44/44
Sieved rational special-q in [190000, 270001)
Primes: , , 
Relations: relations 
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 37290 x 37516
Total sieving time: 0.34 hours.
Total relation processing time: 0.01 hours.
Matrix solve time: 0.01 hours.
Time per square root: 0.00 hours.
Prototype def-par.txt line would be:
snfs,104.000,4,0,0,0,0,0,0,0,0,380000,380000,25,25,44,44,2.2,2.2,10000
total time: 0.35 hours.
 --------- CPU info (if available) ----------

666598340389243662449947228885572404964823151943008494633845466925402006402264858635381939432391<96>

206909371688470160045048112984622906097<39>
3221692352306288790765929374036699594645283390799417205303<58>

N=666598340389243662449947228885572404964823151943008494633845466925402006402264858635381939432391
  ( 96 digits)
SNFS difficulty: 113 digits.
Divisors found:
 r1=206909371688470160045048112984622906097 (pp39)
 r2=3221692352306288790765929374036699594645283390799417205303 (pp58)
Version: Msieve v. 1.50 (SVN unknown)
Total time: 1.24 hours.
Scaled time: 0.00 units (timescale=0.000).
Factorization parameters were as follows:
n: 666598340389243662449947228885572404964823151943008494633845466925402006402264858635381939432391
m: 10000000000000000000000
deg: 5
c5: 1000
c0: -51
skew: 0.55
# Murphy_E = 2.351e-08
type: snfs
lss: 1
rlim: 540000
alim: 540000
lpbr: 25
lpba: 25
mfbr: 45
mfba: 45
rlambda: 2.2
alambda: 2.2
qintsize: 120000
Factor base limits: 540000/540000
Large primes per side: 3
Large prime bits: 25/25
Max factor residue bits: 45/45
Sieved rational special-q in [270000, 990001)
Primes: , , 
Relations: relations 
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 62899 x 63129
Total sieving time: 1.20 hours.
Total relation processing time: 0.02 hours.
Matrix solve time: 0.01 hours.
Time per square root: 0.01 hours.
Prototype def-par.txt line would be:
snfs,113.000,5,0,0,0,0,0,0,0,0,540000,540000,25,25,45,45,2.2,2.2,50000
total time: 1.24 hours.
 --------- CPU info (if available) ----------
[    0.074811] CPU0: Intel(R) Xeon(R) CPU           E5620  @ 2.40GHz stepping 02
[    0.000000] Memory: 49295964k/51380224k available (5351k kernel code, 1057796k absent, 1026464k reserved, 7000k data, 1344k init)
[    0.000007] Calibrating delay loop (skipped), value calculated using timer frequency.. 4800.38 BogoMIPS (lpj=2400194)
[    0.709831] Total of 16 processors activated (76642.81 BogoMIPS).

105617811387712423823153536612414317550511718296173466693423178884887147368532229275144960446129635301697278229<111>

1644670891134616270960402340220334147588487<43>
64218204357498784615367762320462101557409159754821158479553799380867<68>

N=105617811387712423823153536612414317550511718296173466693423178884887147368532229275144960446129635301697278229
  ( 111 digits)
SNFS difficulty: 115 digits.
Divisors found:
 r1=1644670891134616270960402340220334147588487 (pp43)
 r2=64218204357498784615367762320462101557409159754821158479553799380867 (pp68)
Version: Msieve v. 1.50 (SVN unknown)
Total time: 0.64 hours.
Scaled time: 1.00 units (timescale=1.578).
Factorization parameters were as follows:
n: 105617811387712423823153536612414317550511718296173466693423178884887147368532229275144960446129635301697278229
m: 100000000000000000000000
deg: 5
c5: 1
c0: -51
skew: 2.20
# Murphy_E = 3.488e-08
type: snfs
lss: 1
rlim: 580000
alim: 580000
lpbr: 25
lpba: 25
mfbr: 45
mfba: 45
rlambda: 2.2
alambda: 2.2
Factor base limits: 580000/580000
Large primes per side: 3
Large prime bits: 25/25
Max factor residue bits: 45/45
Sieved rational special-q in [290000, 690001)
Primes: , , 
Relations: relations 
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 52222 x 52447
Total sieving time: 0.60 hours.
Total relation processing time: 0.02 hours.
Matrix solve time: 0.01 hours.
Time per square root: 0.00 hours.
Prototype def-par.txt line would be:
snfs,115.000,5,0,0,0,0,0,0,0,0,580000,580000,25,25,45,45,2.2,2.2,50000
total time: 0.64 hours.
 --------- CPU info (if available) ----------

943342698684330784982316136225828646971465951514427909429777693064720047895483115270696415765464025980504719<108>

370011584517648733084539069003143429<36>
2549495037875862580076835982077750683262551195177991778946082663323163011<73>

Input number is 943342698684330784982316136225828646971465951514427909429777693064720047895483115270696415765464025980504719 (108 digits)
Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=3593399560
Step 1 took 2043ms
Step 2 took 1696ms
********** Factor found in step 2: 370011584517648733084539069003143429
Found probable prime factor of 36 digits: 370011584517648733084539069003143429
Probable prime cofactor 2549495037875862580076835982077750683262551195177991778946082663323163011 has 73 digits

147821127799933741692344761568537700178192558366836577494484406647848344978603567765725090252531561<99>

2099255282059176616383444816145946631287422337<46>
70415984689072589876249738176658854638581769041522153<53>

N=147821127799933741692344761568537700178192558366836577494484406647848344978603567765725090252531561
  ( 99 digits)
SNFS difficulty: 126 digits.
Divisors found:
 r1=2099255282059176616383444816145946631287422337 (pp46)
 r2=70415984689072589876249738176658854638581769041522153 (pp53)
Version: Msieve v. 1.50 (SVN unknown)
Total time: 1.49 hours.
Scaled time: 2.07 units (timescale=1.386).
Factorization parameters were as follows:
n: 147821127799933741692344761568537700178192558366836577494484406647848344978603567765725090252531561
m: 10000000000000000000000000
deg: 5
c5: 10
c0: -51
skew: 1.39
# Murphy_E = 1.197e-08
type: snfs
lss: 1
rlim: 880000
alim: 880000
lpbr: 26
lpba: 26
mfbr: 46
mfba: 46
rlambda: 2.3
alambda: 2.3
Factor base limits: 880000/880000
Large primes per side: 3
Large prime bits: 26/26
Max factor residue bits: 46/46
Sieved rational special-q in [440000, 740001)
Primes: , , 
Relations: relations 
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 98874 x 99100
Total sieving time: 1.41 hours.
Total relation processing time: 0.04 hours.
Matrix solve time: 0.03 hours.
Time per square root: 0.01 hours.
Prototype def-par.txt line would be:
snfs,126.000,5,0,0,0,0,0,0,0,0,880000,880000,26,26,46,46,2.3,2.3,50000
total time: 1.49 hours.
 --------- CPU info (if available) ----------

952367402874668068427117987058713474333563207624621003586413773203268900899534852783426793083496648771578904991<111>

11045121357325532632027256765670486499<38>
86225164220855103074565573283284277713742044033335219085425468435188223509<74>

N=952367402874668068427117987058713474333563207624621003586413773203268900899534852783426793083496648771578904991
  ( 111 digits)
SNFS difficulty: 130 digits.
Divisors found:
 r1=11045121357325532632027256765670486499 (pp38)
 r2=86225164220855103074565573283284277713742044033335219085425468435188223509 (pp74)
Version: Msieve v. 1.50 (SVN unknown)
Total time: 1.66 hours.
Scaled time: 0.00 units (timescale=0.000).
Factorization parameters were as follows:
n: 952367402874668068427117987058713474333563207624621003586413773203268900899534852783426793083496648771578904991
m: 100000000000000000000000000
deg: 5
c5: 1
c0: -51
skew: 2.20
# Murphy_E = 1.032e-08
type: snfs
lss: 1
rlim: 1030000
alim: 1030000
lpbr: 26
lpba: 26
mfbr: 47
mfba: 47
rlambda: 2.3
alambda: 2.3

Factor base limits: 1030000/1030000
Large primes per side: 3
Large prime bits: 26/26
Max factor residue bits: 47/47
Sieved rational special-q in [515000, 815001)
Primes: , , 
Relations: relations 
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 120110 x 120343
Total sieving time: 1.56 hours.
Total relation processing time: 0.03 hours.
Matrix solve time: 0.03 hours.
Time per square root: 0.03 hours.
Prototype def-par.txt line would be:
snfs,130.000,5,0,0,0,0,0,0,0,0,1030000,1030000,26,26,47,47,2.3,2.3,50000
total time: 1.66 hours.
 --------- CPU info (if available) ----------
[    0.074811] CPU0: Intel(R) Xeon(R) CPU           E5620  @ 2.40GHz stepping 02
[    0.000000] Memory: 49295964k/51380224k available (5351k kernel code, 1057796k absent, 1026464k reserved, 7000k data, 1344k init)
[    0.000007] Calibrating delay loop (skipped), value calculated using timer frequency.. 4800.38 BogoMIPS (lpj=2400194)
[    0.709831] Total of 16 processors activated (76642.81 BogoMIPS).

40875910783941440008950417278209968262036547193542296007884267823770176218222176649350796546251868584141<104>

7820948336014942465291454866898426001015570163<46>
5226464749256891618576424490952757256375630675715530611007<58>

N=40875910783941440008950417278209968262036547193542296007884267823770176218222176649350796546251868584141
  ( 104 digits)
SNFS difficulty: 135 digits.
Divisors found:
 r1=7820948336014942465291454866898426001015570163 (pp46)
 r2=5226464749256891618576424490952757256375630675715530611007 (pp58)
Version: Msieve v. 1.50 (SVN unknown)
Total time: 3.10 hours.
Scaled time: 0.00 units (timescale=0.000).
Factorization parameters were as follows:
n: 40875910783941440008950417278209968262036547193542296007884267823770176218222176649350796546251868584141
m: 1000000000000000000000000000
deg: 5
c5: 1
c0: -510
skew: 3.48
# Murphy_E = 4.727e-09
type: snfs
lss: 1
rlim: 1240000
alim: 1240000
lpbr: 26
lpba: 26
mfbr: 47
mfba: 47
rlambda: 2.3
alambda: 2.3
Factor base limits: 1240000/1240000
Large primes per side: 3
Large prime bits: 26/26
Max factor residue bits: 47/47
Sieved rational special-q in [620000, 1220001)
Primes: , , 
Relations: relations 
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 173557 x 173786
Total sieving time: 2.98 hours.
Total relation processing time: 0.04 hours.
Matrix solve time: 0.07 hours.
Time per square root: 0.01 hours.
Prototype def-par.txt line would be:
snfs,135.000,5,0,0,0,0,0,0,0,0,1240000,1240000,26,26,47,47,2.3,2.3,75000
total time: 3.10 hours.
 --------- CPU info (if available) ----------
[    0.074811] CPU0: Intel(R) Xeon(R) CPU           E5620  @ 2.40GHz stepping 02
[    0.000000] Memory: 49295964k/51380224k available (5351k kernel code, 1057796k absent, 1026464k reserved, 7000k data, 1344k init)
[    0.000007] Calibrating delay loop (skipped), value calculated using timer frequency.. 4800.38 BogoMIPS (lpj=2400194)
[    0.709831] Total of 16 processors activated (76642.81 BogoMIPS).

243902439024390243902439024390243902439024390243902439024390243902439024390243902439024390243902439024390243902439024390243902439024389<135>

194294623378206822002899043284900741095003453412777206267083<60>
1255322637259079777397568209977238408351384782806367511290019531329575305583<76>

N=243902439024390243902439024390243902439024390243902439024390243902439024390243902439024390243902439024390243902439024390243902439024389
  ( 135 digits)
SNFS difficulty: 136 digits.
Divisors found:
 r1=194294623378206822002899043284900741095003453412777206267083 (pp60)
 r2=1255322637259079777397568209977238408351384782806367511290019531329575305583 (pp76)
Version: Msieve v. 1.50 (SVN unknown)
Total time: 2.41 hours.
Scaled time: 5.17 units (timescale=2.143).
Factorization parameters were as follows:
n: 243902439024390243902439024390243902439024390243902439024390243902439024390243902439024390243902439024390243902439024390243902439024389
m: 1000000000000000000000000000
deg: 5
c5: 10
c0: -51
skew: 1.39
# Murphy_E = 5.219e-09
type: snfs
lss: 1
rlim: 1290000
alim: 1290000
lpbr: 26
lpba: 26
mfbr: 48
mfba: 48
rlambda: 2.3
alambda: 2.3
Factor base limits: 1290000/1290000
Large primes per side: 3
Large prime bits: 26/26
Max factor residue bits: 48/48
Sieved rational special-q in [645000, 1170001)
Primes: , ,
Relations: relations
Max relations in full relation-set:
Initial matrix:
Pruned matrix : 173455 x 173681
Total sieving time: 2.28 hours.
Total relation processing time: 0.04 hours.
Matrix solve time: 0.08 hours.
Time per square root: 0.01 hours.
Prototype def-par.txt line would be:
snfs,136.000,5,0,0,0,0,0,0,0,0,1290000,1290000,26,26,48,48,2.3,2.3,75000
total time: 2.41 hours.
 --------- CPU info (if available) ----------

140200761311366270204198773514071467888293873809744123127670755613218153387594533021441717992854903<99>

1867438600268366239530606672519380017037041421<46>
75076503876067610031126856323003449568383415467197843<53>

P46 = 1867438600268366239530606672519380017037041421
P53 = 75076503876067610031126856323003449568383415467197843

YAFU 1.31

46593557761947607798082135737261654469601531573082727665925926873961365172702296782902175001966305076942257757183523470333<122>

8645189466136205744327985312408048869559019582333<49>
5389535757944662501464833772691882969659005213268796049838502425480336001<73>

N=46593557761947607798082135737261654469601531573082727665925926873961365172702296782902175001966305076942257757183523470333
  ( 122 digits)
SNFS difficulty: 140 digits.
Divisors found:
 r1=8645189466136205744327985312408048869559019582333 (pp49)
 r2=5389535757944662501464833772691882969659005213268796049838502425480336001 (pp73)
Version: Msieve v. 1.50 (SVN unknown)
Total time: 3.82 hours.
Scaled time: 6.59 units (timescale=1.724).
Factorization parameters were as follows:
n: 46593557761947607798082135737261654469601531573082727665925926873961365172702296782902175001966305076942257757183523470333
m: 10000000000000000000000000000
deg: 5
c5: 1
c0: -510
skew: 3.48
# Murphy_E = 3.097e-09
type: snfs
lss: 1
rlim: 1510000
alim: 1510000
lpbr: 26
lpba: 26
mfbr: 48
mfba: 48
rlambda: 2.3
alambda: 2.3
Factor base limits: 1510000/1510000
Large primes per side: 3
Large prime bits: 26/26
Max factor residue bits: 48/48
Sieved rational special-q in [755000, 1505001)
Primes: , , 
Relations: relations 
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 259421 x 259669
Total sieving time: 3.62 hours.
Total relation processing time: 0.05 hours.
Matrix solve time: 0.10 hours.
Time per square root: 0.06 hours.
Prototype def-par.txt line would be:
snfs,140.000,5,0,0,0,0,0,0,0,0,1510000,1510000,26,26,48,48,2.3,2.3,75000
total time: 3.82 hours.
 --------- CPU info (if available) ----------

38299502106472615855993872079662964381463040980467253925698965913443125239371888165453849099961700497893527384144006127920337035618536959<137>

74125915268673616207349430565677120887282907914305113589<56>
516681675600953885617640839400677999888971367732203618884096336317452364466151331<81>

N=38299502106472615855993872079662964381463040980467253925698965913443125239371888165453849099961700497893527384144006127920337035618536959
  ( 137 digits)
SNFS difficulty: 140 digits.
Divisors found:
 r1=74125915268673616207349430565677120887282907914305113589 (pp56)
 r2=516681675600953885617640839400677999888971367732203618884096336317452364466151331 (pp81)
Version: Msieve v. 1.50 (SVN unknown)
Total time: 3.38 hours.
Scaled time: 0.00 units (timescale=0.000).
Factorization parameters were as follows:
n: 38299502106472615855993872079662964381463040980467253925698965913443125239371888165453849099961700497893527384144006127920337035618536959
m: 10000000000000000000000000000
deg: 5
c5: 1
c0: -51
skew: 2.20
# Murphy_E = 4.453e-09
type: snfs
lss: 1
rlim: 1510000
alim: 1510000
lpbr: 26
lpba: 26
mfbr: 48
mfba: 48
rlambda: 2.3
alambda: 2.3
Factor base limits: 1510000/1510000
Large primes per side: 3
Large prime bits: 26/26
Max factor residue bits: 48/48
Sieved rational special-q in [755000, 1355001)
Primes: , , 
Relations: relations 
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 186166 x 186398
Total sieving time: 3.23 hours.
Total relation processing time: 0.04 hours.
Matrix solve time: 0.09 hours.
Time per square root: 0.02 hours.
Prototype def-par.txt line would be:
snfs,140.000,5,0,0,0,0,0,0,0,0,1510000,1510000,26,26,48,48,2.3,2.3,75000
total time: 3.38 hours.
 --------- CPU info (if available) ----------
[    0.074811] CPU0: Intel(R) Xeon(R) CPU           E5620  @ 2.40GHz stepping 02
[    0.000000] Memory: 49295964k/51380224k available (5351k kernel code, 1057796k absent, 1026464k reserved, 7000k data, 1344k init)
[    0.000007] Calibrating delay loop (skipped), value calculated using timer frequency.. 4800.38 BogoMIPS (lpj=2400194)
[    0.709831] Total of 16 processors activated (76642.81 BogoMIPS).

225443118561479505981904124982864009263433117751866356898230279420655518099631461162641372434356564300925992684889163010819<123>

1970225299597018940041646848362223032762958612375750504396693<61>
114425044997437923419597704967469188815964103563803664041712183<63>

N=225443118561479505981904124982864009263433117751866356898230279420655518099631461162641372434356564300925992684889163010819
  ( 123 digits)
SNFS difficulty: 143 digits.
Divisors found:
 r1=1970225299597018940041646848362223032762958612375750504396693 (pp61)
 r2=114425044997437923419597704967469188815964103563803664041712183 (pp63)
Version: Msieve v. 1.50 (SVN unknown)
Total time: 6.18 hours.
Scaled time: 9.05 units (timescale=1.464).
Factorization parameters were as follows:
n: 225443118561479505981904124982864009263433117751866356898230279420655518099631461162641372434356564300925992684889163010819
m: 10000000000000000000000000000
deg: 5
c5: 1000
c0: -51
skew: 0.55
# Murphy_E = 2.003e-09
type: snfs
lss: 1
rlim: 1690000
alim: 1690000
lpbr: 26
lpba: 26
mfbr: 48
mfba: 48
rlambda: 2.3
alambda: 2.3
Factor base limits: 1690000/1690000
Large primes per side: 3
Large prime bits: 26/26
Max factor residue bits: 48/48
Sieved rational special-q in [845000, 2145001)
Primes: , ,
Relations: relations
Max relations in full relation-set:
Initial matrix:
Pruned matrix : 279602 x 279827
Total sieving time: 5.95 hours.
Total relation processing time: 0.06 hours.
Matrix solve time: 0.10 hours.
Time per square root: 0.08 hours.
Prototype def-par.txt line would be:
snfs,143.000,5,0,0,0,0,0,0,0,0,1690000,1690000,26,26,48,48,2.3,2.3,100000
total time: 6.18 hours.
 --------- CPU info (if available) ----------

48570434336964394678896375513798990061118962668136874036876620793206830928705420601563085390950639101895025239658269709989<122>

55360217650931582910765819533030493277548136708003361<53>
877352662217126740867500973898729740198140367695471217405305775417349<69>

P69 = 877352662217126740867500973898729740198140367695471217405305775417349
P53 = 55360217650931582910765819533030493277548136708003361

YAFU 1.31

45814816511659870802217437119164337746827323956567553946946442479497869611032207816007696889173958858294772529436019608741466990424703349063087<143>

62446830716443768778512591997177914822709068101267361<53>
733661196029212027455959809797319235151340002674055648557585875655629273009448812219525967<90>

N=45814816511659870802217437119164337746827323956567553946946442479497869611032207816007696889173958858294772529436019608741466990424703349063087
  ( 143 digits)
SNFS difficulty: 147 digits.
Divisors found:
 r1=62446830716443768778512591997177914822709068101267361 (pp53)
 r2=733661196029212027455959809797319235151340002674055648557585875655629273009448812219525967 (pp90)
Version: Msieve v. 1.50 (SVN unknown)
Total time: 7.38 hours.
Scaled time: 0.00 units (timescale=0.000).
Factorization parameters were as follows:
n: 45814816511659870802217437119164337746827323956567553946946442479497869611032207816007696889173958858294772529436019608741466990424703349063087
m: 100000000000000000000000000000
deg: 5
c5: 100
c0: -51
skew: 0.87
# Murphy_E = 1.741e-09
type: snfs
lss: 1
rlim: 1970000
alim: 1970000
lpbr: 26
lpba: 26
mfbr: 49
mfba: 49
rlambda: 2.3
alambda: 2.3


Factor base limits: 1970000/1970000
Large primes per side: 3
Large prime bits: 26/26
Max factor residue bits: 49/49
Sieved rational special-q in [985000, 2285001)
Primes: , , 
Relations: relations 
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 309611 x 309836
Total sieving time: 7.22 hours.
Total relation processing time: 0.05 hours.
Matrix solve time: 0.09 hours.
Time per square root: 0.02 hours.
Prototype def-par.txt line would be:
snfs,147.000,5,0,0,0,0,0,0,0,0,1970000,1970000,26,26,49,49,2.3,2.3,100000
total time: 7.38 hours.
 --------- CPU info (if available) ----------
[    0.074811] CPU0: Intel(R) Xeon(R) CPU           E5620  @ 2.40GHz stepping 02
[    0.000000] Memory: 49295964k/51380224k available (5351k kernel code, 1057796k absent, 1026464k reserved, 7000k data, 1344k init)
[    0.000007] Calibrating delay loop (skipped), value calculated using timer frequency.. 4800.38 BogoMIPS (lpj=2400194)
[    0.709831] Total of 16 processors activated (76642.81 BogoMIPS).

9999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999949<148>

8883160093946160049523711693487137<34>
1125725518198750252777974385601932099736257169077808630407382978667969855286500846894424505313189633883856957599277<115>

Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=3076533637
Step 1 took 3177ms
Step 2 took 2314ms
********** Factor found in step 2: 8883160093946160049523711693487137
Found probable prime factor of 34 digits: 8883160093946160049523711693487137
Probable prime cofactor

433262661483580738697790787365800852040454389791908157601754065016143180528810953980404357731072869<99>

44398250547427872989862249728687<32>
9758552558748983755036670100389163591272271420904462854316146233387<67>

Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=325666165
Step 1 took 2086ms
Step 2 took 1639ms
********** Factor found in step 2: 44398250547427872989862249728687
Found probable prime factor of 32 digits: 44398250547427872989862249728687
Probable prime cofactor 9758552558748983755036670100389163591272271420904462854316146233387 has 67 digits

33635035179873923288337996329046363585974178909790001844945456133321725634699693358760023250241086361980648360237142053009263065313<131>

22284805065113130845108035547085472837030245478253966207<56>
1509325977121944008577877110438371071307640540447192502320382259880055571359<76>

22284805065113130845108035547085472837030245478253966207
1509325977121944008577877110438371071307640540447192502320382259880055571359

1251503962519937103742549263035172202947751361462417874859329911171330318541777217484398588813848539283926611574908154018029033099251156547998521<145>

26195944757189257544773451791581551<35>

47774721397535102355331939748615361604024881217100512120682093867194547818623257971873148656697758800306688471<110>

Input number is 1251503962519937103742549263035172202947751361462417874859329911171330318541777217484398588813848539283926611574908154018029033099251156547998521 (145 digits)
Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=2630299099
Step 1 took 3061ms
Step 2 took 2227ms
********** Factor found in step 2: 26195944757189257544773451791581551
Found probable prime factor of 35 digits: 26195944757189257544773451791581551
Composite cofactor 47774721397535102355331939748615361604024881217100512120682093867194547818623257971873148656697758800306688471 has 110 digits

47774721397535102355331939748615361604024881217100512120682093867194547818623257971873148656697758800306688471<110>

740546469673448355957911544526263452260844331058329503<54>
64512793395128682606857604057900858926731704662017235657<56>

P56 = 64512793395128682606857604057900858926731704662017235657
P54 = 740546469673448355957911544526263452260844331058329503

YAFU 1.31

42318195940372433974416321471713740890402962989979931450384633166551469826457298910183646864558870797083187289547318093689528409<128>

839540271637927280315884718202866109291082129<45>
50406391890898133563052164144106403475004371961243796832398020033228889521392885321<83>

839540271637927280315884718202866109291082129 

32147081443410406567142997476143878544133578171394022054666330280112396831432708928624243129557655224731214580445239762127<122>

10953263045098120438460917906217749389764704107615195041<56>
2934931929512739074309911244512638706009751067376213295986449307247<67>

10953263045098120438460917906217749389764704107615195041

7976346626951152169453856289266399826718940004935988766699625028912726353566185958485558949903785039555753645829659619861036864445193<133>

2766919683685216972718576986402711965014553775118044016120838830689<67>
2882753219756484248884353125505898423500099280662440819574329127337<67>

2766919683685216972718576986402711965014553775118044016120838830689

170743662135141344511992972767230414342162053201037843766711936979098612262550426557340813960406171589283066816698462280557<123>

211697620936137966929468640930073<33>

806545021054577412182883277423181529183810600212216412581308345195420863086127065319656309<90>

Input number is 170743662135141344511992972767230414342162053201037843766711936979098612262550426557340813960406171589283066816698462280557 (123 digits)
Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=445614582
Step 1 took 2536ms
Step 2 took 1950ms
********** Factor found in step 2: 211697620936137966929468640930073
Found probable prime factor of 33 digits: 211697620936137966929468640930073
Composite cofactor 806545021054577412182883277423181529183810600212216412581308345195420863086127065319656309 has 90 digits

806545021054577412182883277423181529183810600212216412581308345195420863086127065319656309<90>

48564015276015596749993025805069290423<38>
16607873473199143537235180595164834778140600286034483<53>

74158 rels found: 21631 full + 52527 from 892776 partial, (2321.49 rels/sec)

SIQS elapsed time = 417.8825 seconds.


***factors found***

P38 = 48564015276015596749993025805069290423
P53 = 16607873473199143537235180595164834778140600286034483

YAFU

18916349568717904295067112493703801378853845626767433909960486131064650369062725786331289022544194130889277711532191345754140305021239695449604668418975729<155>

94684920214061483975885384469599<32>

199782072223879551707346251964095117437865667667025945260428226625573370747197204217830140927151643900291146925948186045871<123>

Input number is 18916349568717904295067112493703801378853845626767433909960486131064650369062725786331289022544194130889277711532191345754140305021239695449604668418975729 (155 digits)
Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=2245435438
Step 1 took 3870ms
Step 2 took 2504ms
********** Factor found in step 2: 94684920214061483975885384469599
Found probable prime factor of 32 digits: 94684920214061483975885384469599
Composite cofactor 199782072223879551707346251964095117437865667667025945260428226625573370747197204217830140927151643900291146925948186045871 has 123 digits

199782072223879551707346251964095117437865667667025945260428226625573370747197204217830140927151643900291146925948186045871<123>

436482466823892242781766400151452400073942293273506056505441<60>
457709272213414485431875650721164381213076602287775718555529231<63>

436482466823892242781766400151452400073942293273506056505441

2048600489629698422978110498873477393914615380077555977936680505986389515548850238776944125354883678535176510873884919772335084929<130>

913582488683498654014892312527513<33>
2242381520011177876542881050605157741764040508787521871841626234322478240064542723698566632629033<97>

Input number is 2048600489629698422978110498873477393914615380077555977936680505986389515548850238776944125354883678535176510873884919772335084929 (130 digits)
Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=2062433300
Step 1 took 2537ms
Step 2 took 2037ms
********** Factor found in step 2: 913582488683498654014892312527513
Found probable prime factor of 33 digits: 913582488683498654014892312527513
Probable prime cofactor 2242381520011177876542881050605157741764040508787521871841626234322478240064542723698566632629033 has 97 digits

527433190046122054782220805857130651090801962493141662873532689288165976342990461655032131913660420466573273820235888684943269822572064631912353681876179561256087<162>

4575265783875536268981029488249615647128431094447<49>
115279246050565647281908404923836154691694521547761760439533373620162749090484285814195717746697195524468834324121<114>

4575265783875536268981029488249615647128431094447

50211345379789835880549418132935705265714362627410513284510690807646950578205390648795579714191176880632096062718683767321491348081<131>

3441154564791024833656922767359054447636532499948055431<55>
14591424021907914834598543424025645744554189597279525824210883754895870638151<77>

3441154564791024833656922767359054447636532499948055431

snfs

17032956831807522420137735880904601494117813623707612202660393058210056168900255648826065916181903646509354046534333177508219148949745733043243835055353905208040895757217129<173>

52215774760231497340690800155070326558898194432859009106330417<62>
326203276883677273412050006867226770268332286128141166704689944463215881608331623944303283855408454577632350137<111>

52215774760231497340690800155070326558898194432859009106330417

snfs

23600707422969133544450131429552788274241258151792888919087988451595344977438749848157232099670314950986437047324413493285838853555076523343124536630383488120798455803983<170>

626819722160573399494400387156458982156061664932074744069673640527902455542359<78>
37651507424846633975492319481502590716567810021920702765232889635422550894386939808671131337<92>

626819722160573399494400387156458982156061664932074744069673640527902455542359
37651507424846633975492319481502590716567810021920702765232889635422550894386939808671131337

snfs

236728061623519286874289237379603317648893936905825664102022181640001759692476934557880674289077859699871019243856371663313341<126>

2878954975750554318118329955718396250060928420763<49>
82227080179259627629113506043294499057273720450706345680437205310120676336007<77>

2878954975750554318118329955718396250060928420763

gnfs

3696491008165296310864431179408052558375650528376124736902142061166166135996823730750374342042892170269786614263523845004047931212758058733150037663681249644350919918589209062019<178>

2930837781579110671520678829652074785433311826388656684433684750725706023471222298291<85>
1261240397335692233392275443675979181227857379150676259259147606010508943628755992483934471409<94>

2930837781579110671520678829652074785433311826388656684433684750725706023471222298291

snfs

9999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999949<190>

97289964048832853452506803627330573<35>

102785524671184887443200265009334918474434385252323919964016354746916855313667573999427761721275023652160006790645844895267451076218641004525711133887992513<156>

Using B1=3000000, B2=11414255590, polynomial Dickson(12), sigma=1016371673
Step 1 took 13829ms
Step 2 took 2320ms
********** Factor found in step 2: 97289964048832853452506803627330573
Found probable prime factor of 35 digits: 97289964048832853452506803627330573
Composite cofactor

102785524671184887443200265009334918474434385252323919964016354746916855313667573999427761721275023652160006790645844895267451076218641004525711133887992513<156>

215864198573631855622328796923139466095743<42>
476158276130835424299215707550378003046177712325313471792253336213719879410749219867050825608985475206321762099391<114>

215864198573631855622328796923139466095743

snfs

61844791849766735544530955943194729513266083927491459794670068499248474542642428015426535263987309401823557813787603879942726858821972636352368276927653131601048774236764921<173>

826719137278290473997704832361914484469319239841518232901993<60>
74807499985268299063273460588532224401962288640978037411334221400579485858201661051422397475765398817636308161297<113>

826719137278290473997704832361914484469319239841518232901993

snfs

2339232379085864845163448250687097387295680756258457691688547743044584831559644864572441439159063137035587185293208043791109603272860466944496303826372042552837521<163>

4327813049006521337373904943083843<34>

540511420571378749460268949191922432226125741250053355282180092841792250902324438558170714156530056306976667439315237972824008347<129>

Input number is 2339232379085864845163448250687097387295680756258457691688547743044584831559644864572441439159063137035587185293208043791109603272860466944496303826372042552837521 (163 digits)
Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=393971028
Step 1 took 3684ms
Step 2 took 2538ms
********** Factor found in step 2: 4327813049006521337373904943083843
Found probable prime factor of 34 digits: 4327813049006521337373904943083843
Composite cofactor 540511420571378749460268949191922432226125741250053355282180092841792250902324438558170714156530056306976667439315237972824008347 has 129 digits

540511420571378749460268949191922432226125741250053355282180092841792250902324438558170714156530056306976667439315237972824008347<129>

185717604309423075965006125938659229991508219207<48>
2910394103893541796733020713818511995202669495136238049200690952553746519911915021<82>

185717604309423075965006125938659229991508219207

gnfs

1912347960126241119687810700580258414794640568597414548223569940798022913763114774807593773078959475544556164460202359393954777476479556056987473861687782199404117803<166>

198770811812767133107788455652413851801334799939796124992984966407589843173612337<81>
9620869093836493569898435587417801970535963472663783022143619136283765992674739368219<85>

198770811812767133107788455652413851801334799939796124992984966407589843173612337

snfs

1409840688002255745100803609192161285774707458057239531932891583251092626533201748202453122797123924996475398279994360637247990977019596785563231354856901170167771041872268433666995629493867193<193>

23533150175626693295551429289419130318211395811277<50>
465841763985031331973788806541140457849588868082727<51>
128603133999867001218427850258494829099749804450763186892333467248815317692734141995043578267<93>

23533150175626693295551429289419130318211395811277
465841763985031331973788806541140457849588868082727
128603133999867001218427850258494829099749804450763186892333467248815317692734141995043578267

snfs

616141428266758076519526365529160889548103080528245138142518387607461696733378676645851657000288923716760745296706856181848410922933065642993264529373936123675605546176950607<174>

1468103284963775605856370522942334673601381754356180068257<58>
419685341336158732006645603268158535970593727583832351757464162738587987538933427286297504903686174188875178296013551<117>

1468103284963775605856370522942334673601381754356180068257

snfs

15229238788406388881569189515832476632372229280697504808355833649906384872025076463304099785246890278300555825884985122399007488746773016014044998060880009619942625048740507501<176>

734131320889277540322721959951038080049<39>

20744570290174663081900456961356692585647951017477342693712587815892406295310480864157540306352334064500954529585453518506147774262909949<137>

GMP-ECM 6.4.4 [configured with MPIR 2.6.0] [ECM]
Input number is 15229238788406388881569189515832476632372229280697504808355833649906384872025076463304099785246890278300555825884985122399007488746773016014044998060880009619942625048740507501 (176 digits)
Using B1=10000000, B2=35132741290, polynomial Dickson(12), sigma=1872204913
Step 1 took 87517ms
Step 2 took 54460ms
********** Factor found in step 2: 734131320889277540322721959951038080049
Found probable prime factor of 39 digits: 734131320889277540322721959951038080049
Composite cofactor 20744570290174663081900456961356692585647951017477342693712587815892406295310480864157540306352334064500954529585453518506147774262909949 has 137 digits

20744570290174663081900456961356692585647951017477342693712587815892406295310480864157540306352334064500954529585453518506147774262909949<137>

553859771915422717713020157203046601318051008291120097<54>
37454553195718405417007674493172388761117033771737182980341914769314276546057173917<83>

553859771915422717713020157203046601318051008291120097

gnfs

156947657088100761866916094602257925673923789427514281622682385218019717692499293811956944165255942530578685789072110355408325228557423575099184469714171384047302297680457223<174>

50798563326744395028186281205890269109<38>
3089608185936058944799411763963115771749065627053273585919104734720531550640711226691523268847884671031564237646434496118980789104079947<136>

Run 59 out of 601:
Using B1=11000000, B2=35133391030, polynomial Dickson(12), sigma=1890248329
Step 1 took 51403ms
Step 2 took 16216ms
********** Factor found in step 2: 50798563326744395028186281205890269109
Found probable prime factor of 38 digits: 50798563326744395028186281205890269109
Probable prime cofactor 3089608185936058944799411763963115771749065627053273585919104734720531550640711226691523268847884671031564237646434496118980789104079947 has 136 digits

GMP-ECM 6.4.4

Gentoo Linux, Intel(R) Core(TM) i7-3770K CPU

9285420883544788689325661946198031210515058877018992139569176456625934543105661078719600219635575326493309088339816079423186827486080636119502643<145>

3457248797332609695470778702618618123816011802627879985705136831<64>
2685783242070637458690256506405156241101983246179424946053512903770915987945792653<82>

3457248797332609695470778702618618123816011802627879985705136831

snfs

11123470522803114571746384872080088987764182424916573971078976640711902113459399332591768631813125695216907675194660734149054505005561735261401557285873192436040044493882091212458286985539488320355951<200>

7970317582604960972948623444244026776030423719990082790113080884214140853471383<79>
1395611957430634763898472624355846107139683630529570454683305408398355778434512305914101870073249042781209255567617694697<121>

matrix is 1746757 x 1746935 (749.0 MB) with weight 217962908 (124.77/col)

prp79 factor: 7970317582604960972948623444244026776030423719990082790113080884214140853471383
prp121 factor: 1395611957430634763898472624355846107139683630529570454683305408398355778434512305914101870073249042781209255567617694697

77995174047045935551796813861106407763797486875223645799411688485786708177715769673197155532537481132704164307179409987863412751578727811185108365196201317739540839555761670455525330961036279261<194>

16629961978036735475638234677858441872133187722741774227044570079292718835406643<80>
4690039228595622032033269777246932580793458123950428783013519417264857454963566589878828828790366555558862129649327<115>

16629961978036735475638234677858441872133187722741774227044570079292718835406643

Mon Dec 08 15:31:01 2014 -> factmsieve.py (v0.76)
Mon Dec 08 15:31:01 2014 -> This is client 1 of 1
Mon Dec 08 15:31:01 2014 -> Running on 8 Cores with 1 hyper-thread per Core
Mon Dec 08 15:31:01 2014 -> Working with NAME = k
Mon Dec 08 15:31:01 2014 -> Selected lattice siever: gnfs-lasieve4I14e
Mon Dec 08 15:31:01 2014 -> Creating param file to detect parameter changes...
Mon Dec 08 15:31:01 2014 -> Running setup ...
Mon Dec 08 15:31:01 2014 -> Estimated minimum relations needed: 3.16228e+07
Mon Dec 08 15:31:01 2014 -> resuming a block for q from 3050000 to 3150000
Mon Dec 08 15:31:01 2014 -> Running lattice siever ...
Mon Dec 08 15:31:01 2014 -> entering sieving loop
Mon Dec 08 15:31:01 2014 -> making sieve job for q = 3050000 in 3050000 .. 3062500 as file k.job.T0
Mon Dec 08 15:31:01 2014 -> making sieve job for q = 3062500 in 3062500 .. 3075000 as file k.job.T1
Mon Dec 08 15:31:01 2014 -> making sieve job for q = 3075000 in 3075000 .. 3087500 as file k.job.T2
Mon Dec 08 15:31:01 2014 -> making sieve job for q = 3087500 in 3087500 .. 3100000 as file k.job.T3
Mon Dec 08 15:31:01 2014 -> making sieve job for q = 3100000 in 3100000 .. 3112500 as file k.job.T4
Mon Dec 08 15:31:01 2014 -> making sieve job for q = 3112500 in 3112500 .. 3125000 as file k.job.T5
Mon Dec 08 15:31:01 2014 -> making sieve job for q = 3125000 in 3125000 .. 3137500 as file k.job.T6
Mon Dec 08 15:31:01 2014 -> making sieve job for q = 3137500 in 3137500 .. 3150000 as file k.job.T7
Mon Dec 08 15:31:01 2014 -> Lattice sieving rational q from 3050000 to 3150000.
Mon Dec 08 15:31:01 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T0 -v -n0 -r k.job.T0
Mon Dec 08 15:31:01 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T1 -v -n1 -r k.job.T1
Mon Dec 08 15:31:01 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T2 -v -n2 -r k.job.T2
Mon Dec 08 15:31:01 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T3 -v -n3 -r k.job.T3
Mon Dec 08 15:31:01 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T4 -v -n4 -r k.job.T4
Mon Dec 08 15:31:01 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T5 -v -n5 -r k.job.T5
Mon Dec 08 15:31:01 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T6 -v -n6 -r k.job.T6
Mon Dec 08 15:31:01 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T7 -v -n7 -r k.job.T7
Mon Dec 08 15:59:39 2014 Found 294648 relations, 0.9% of the estimated minimum (31622776).
Mon Dec 08 15:59:40 2014 LatSieveTime: 1718.57
... snipping ...
... snipping ...
Thu Dec 11 18:07:32 2014 Found 45612542 relations, 144.2% of the estimated minimum (31622776).
Thu Dec 11 18:07:32 2014 LatSieveTime: 1847.86
Thu Dec 11 18:07:32 2014 -> making sieve job for q = 17650000 in 17650000 .. 17662500 as file k.job.T0
Thu Dec 11 18:07:32 2014 -> making sieve job for q = 17662500 in 17662500 .. 17675000 as file k.job.T1
Thu Dec 11 18:07:32 2014 -> making sieve job for q = 17675000 in 17675000 .. 17687500 as file k.job.T2
Thu Dec 11 18:07:32 2014 -> making sieve job for q = 17687500 in 17687500 .. 17700000 as file k.job.T3
Thu Dec 11 18:07:32 2014 -> making sieve job for q = 17700000 in 17700000 .. 17712500 as file k.job.T4
Thu Dec 11 18:07:32 2014 -> making sieve job for q = 17712500 in 17712500 .. 17725000 as file k.job.T5
Thu Dec 11 18:07:32 2014 -> making sieve job for q = 17725000 in 17725000 .. 17737500 as file k.job.T6
Thu Dec 11 18:07:32 2014 -> making sieve job for q = 17737500 in 17737500 .. 17750000 as file k.job.T7
Thu Dec 11 18:07:32 2014 -> Lattice sieving rational q from 17650000 to 17750000.
Thu Dec 11 18:07:32 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T0 -v -n0 -r k.job.T0
Thu Dec 11 18:07:32 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T1 -v -n1 -r k.job.T1
Thu Dec 11 18:07:32 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T2 -v -n2 -r k.job.T2
Thu Dec 11 18:07:32 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T3 -v -n3 -r k.job.T3
Thu Dec 11 18:07:32 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T4 -v -n4 -r k.job.T4
Thu Dec 11 18:07:32 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T5 -v -n5 -r k.job.T5
Thu Dec 11 18:07:32 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T6 -v -n6 -r k.job.T6
Thu Dec 11 18:07:32 2014 -> gnfs-lasieve4I14e -k -o spairs.out.T7 -v -n7 -r k.job.T7
Thu Dec 11 18:16:11 2014 -> Return value -1073741784. Updating job file and terminating...
Thu Dec 11 18:16:11 2014 LatSieveTime: 519.394
Thu Dec 11 18:53:39 2014  
Thu Dec 11 18:53:39 2014  
Thu Dec 11 18:53:39 2014  Msieve v. 1.52 (SVN 883 pre-release)
Thu Dec 11 18:53:39 2014  random seeds: 1bf26a38 a5c71e01
Thu Dec 11 18:53:39 2014  factoring 

779951740470459355517968138611064077637974868752236457994116884857867081777157696731971555325374811327041643071794099878634127515787278111851083651962013177395408395557616704555

25330961036279261 (194 digits)
Thu Dec 11 18:53:40 2014  searching for 15-digit factors
Thu Dec 11 18:53:40 2014  commencing number field sieve (194-digit input)
Thu Dec 11 18:53:40 2014  R0: -10000000000000000000000000000000000000000
Thu Dec 11 18:53:40 2014  R1: 1
Thu Dec 11 18:53:40 2014  A0: -51
Thu Dec 11 18:53:40 2014  A1: 0
Thu Dec 11 18:53:40 2014  A2: 0
Thu Dec 11 18:53:40 2014  A3: 0
Thu Dec 11 18:53:40 2014  A4: 0
Thu Dec 11 18:53:40 2014  A5: 1000
Thu Dec 11 18:53:40 2014  skew 0.55, size 2.308e-014, alpha 0.746, combined = 8.310e-012 rroots = 1
Thu Dec 11 18:53:40 2014  
Thu Dec 11 18:53:40 2014  commencing relation filtering
Thu Dec 11 18:53:40 2014  setting target matrix density to 100.0
Thu Dec 11 18:53:40 2014  estimated available RAM is 8172.2 MB
Thu Dec 11 18:53:40 2014  commencing duplicate removal, pass 1
Thu Dec 11 19:00:05 2014  skipped 2 relations with b > 2^32
Thu Dec 11 19:00:05 2014  found 7460331 hash collisions in 45696834 relations
Thu Dec 11 19:00:45 2014  added 1 free relations
Thu Dec 11 19:00:45 2014  commencing duplicate removal, pass 2
Thu Dec 11 19:01:02 2014  found 6991569 duplicates and 38705266 unique relations
Thu Dec 11 19:01:02 2014  memory use: 213.2 MB
Thu Dec 11 19:01:02 2014  reading ideals above 17629184
Thu Dec 11 19:01:06 2014  commencing singleton removal, initial pass
Thu Dec 11 19:06:44 2014  memory use: 753.0 MB
Thu Dec 11 19:06:44 2014  reading all ideals from disk
Thu Dec 11 19:06:44 2014  memory use: 712.9 MB
Thu Dec 11 19:06:45 2014  commencing in-memory singleton removal
Thu Dec 11 19:06:47 2014  begin with 38705266 relations and 37877416 unique ideals
Thu Dec 11 19:07:00 2014  reduce to 18065673 relations and 14353896 ideals in 17 passes
Thu Dec 11 19:07:00 2014  max relations containing the same ideal: 46
Thu Dec 11 19:07:01 2014  reading ideals above 720000
Thu Dec 11 19:07:01 2014  commencing singleton removal, initial pass
Thu Dec 11 19:10:09 2014  memory use: 376.5 MB
Thu Dec 11 19:10:09 2014  reading all ideals from disk
Thu Dec 11 19:10:09 2014  memory use: 612.7 MB
Thu Dec 11 19:10:10 2014  keeping 16499020 ideals with weight <= 200, target excess is 116640
Thu Dec 11 19:10:11 2014  commencing in-memory singleton removal
Thu Dec 11 19:10:12 2014  begin with 18066308 relations and 16499020 unique ideals
Thu Dec 11 19:10:21 2014  reduce to 18065234 relations and 16494930 ideals in 7 passes
Thu Dec 11 19:10:21 2014  max relations containing the same ideal: 200
Thu Dec 11 19:10:28 2014  removing 2698942 relations and 2298942 ideals in 400000 cliques
Thu Dec 11 19:10:28 2014  commencing in-memory singleton removal
Thu Dec 11 19:10:30 2014  begin with 15366292 relations and 16494930 unique ideals
Thu Dec 11 19:10:40 2014  reduce to 15024550 relations and 13844177 ideals in 10 passes
Thu Dec 11 19:10:40 2014  max relations containing the same ideal: 180
Thu Dec 11 19:10:46 2014  removing 2071942 relations and 1671942 ideals in 400000 cliques
Thu Dec 11 19:10:46 2014  commencing in-memory singleton removal
Thu Dec 11 19:10:47 2014  begin with 12952608 relations and 13844177 unique ideals
Thu Dec 11 19:10:56 2014  reduce to 12717474 relations and 11930740 ideals in 10 passes
Thu Dec 11 19:10:56 2014  max relations containing the same ideal: 159
Thu Dec 11 19:11:01 2014  removing 1887899 relations and 1487899 ideals in 400000 cliques
Thu Dec 11 19:11:01 2014  commencing in-memory singleton removal
Thu Dec 11 19:11:02 2014  begin with 10829575 relations and 11930740 unique ideals
Thu Dec 11 19:11:09 2014  reduce to 10597890 relations and 10204403 ideals in 9 passes
Thu Dec 11 19:11:09 2014  max relations containing the same ideal: 146
Thu Dec 11 19:11:13 2014  removing 1297355 relations and 1039171 ideals in 258184 cliques
Thu Dec 11 19:11:13 2014  commencing in-memory singleton removal
Thu Dec 11 19:11:14 2014  begin with 9300535 relations and 10204403 unique ideals
Thu Dec 11 19:11:18 2014  reduce to 9178131 relations and 9040154 ideals in 8 passes
Thu Dec 11 19:11:18 2014  max relations containing the same ideal: 129
Thu Dec 11 19:11:23 2014  relations with 0 large ideals: 2902
Thu Dec 11 19:11:23 2014  relations with 1 large ideals: 337
Thu Dec 11 19:11:23 2014  relations with 2 large ideals: 7590
Thu Dec 11 19:11:23 2014  relations with 3 large ideals: 74409
Thu Dec 11 19:11:23 2014  relations with 4 large ideals: 390612
Thu Dec 11 19:11:23 2014  relations with 5 large ideals: 1194298
Thu Dec 11 19:11:23 2014  relations with 6 large ideals: 2302482
Thu Dec 11 19:11:23 2014  relations with 7+ large ideals: 5205501
Thu Dec 11 19:11:23 2014  commencing 2-way merge
Thu Dec 11 19:11:28 2014  reduce to 5457396 relation sets and 5319419 unique ideals
Thu Dec 11 19:11:28 2014  commencing full merge
Thu Dec 11 19:13:03 2014  memory use: 677.4 MB
Thu Dec 11 19:13:03 2014  found 2501793 cycles, need 2493619
Thu Dec 11 19:13:03 2014  weight of 2493619 cycles is about 249765911 (100.16/cycle)
Thu Dec 11 19:13:03 2014  distribution of cycle lengths:
Thu Dec 11 19:13:03 2014  1 relations: 213613
Thu Dec 11 19:13:03 2014  2 relations: 200185
Thu Dec 11 19:13:03 2014  3 relations: 206440
Thu Dec 11 19:13:03 2014  4 relations: 202508
Thu Dec 11 19:13:03 2014  5 relations: 197735
Thu Dec 11 19:13:03 2014  6 relations: 184842
Thu Dec 11 19:13:03 2014  7 relations: 174904
Thu Dec 11 19:13:03 2014  8 relations: 160707
Thu Dec 11 19:13:03 2014  9 relations: 145627
Thu Dec 11 19:13:03 2014  10+ relations: 807058
Thu Dec 11 19:13:03 2014  heaviest cycle: 28 relations
Thu Dec 11 19:13:04 2014  commencing cycle optimization
Thu Dec 11 19:13:07 2014  start with 19352397 relations
Thu Dec 11 19:13:41 2014  pruned 633659 relations
Thu Dec 11 19:13:41 2014  memory use: 572.6 MB
Thu Dec 11 19:13:41 2014  distribution of cycle lengths:
Thu Dec 11 19:13:41 2014  1 relations: 213613
Thu Dec 11 19:13:41 2014  2 relations: 204787
Thu Dec 11 19:13:41 2014  3 relations: 213629
Thu Dec 11 19:13:41 2014  4 relations: 208860
Thu Dec 11 19:13:41 2014  5 relations: 204739
Thu Dec 11 19:13:41 2014  6 relations: 190495
Thu Dec 11 19:13:41 2014  7 relations: 180017
Thu Dec 11 19:13:41 2014  8 relations: 165021
Thu Dec 11 19:13:41 2014  9 relations: 148498
Thu Dec 11 19:13:41 2014  10+ relations: 763960
Thu Dec 11 19:13:41 2014  heaviest cycle: 28 relations
Thu Dec 11 19:13:43 2014  RelProcTime: 1203
Thu Dec 11 19:13:43 2014  elapsed time 00:20:04
Thu Dec 11 19:14:20 2014  
Thu Dec 11 19:14:20 2014  
Thu Dec 11 19:14:20 2014  Msieve v. 1.52 (SVN 883 pre-release)
Thu Dec 11 19:14:20 2014  random seeds: ca3622c4 c7efedec
Thu Dec 11 19:14:20 2014  factoring 

779951740470459355517968138611064077637974868752236457994116884857867081777157696731971555325374811327041643071794099878634127515787278111851083651962013177395408395557616704555

25330961036279261 (194 digits)
Thu Dec 11 19:14:21 2014  searching for 15-digit factors
Thu Dec 11 19:14:21 2014  commencing number field sieve (194-digit input)
Thu Dec 11 19:14:21 2014  R0: -10000000000000000000000000000000000000000
Thu Dec 11 19:14:21 2014  R1: 1
Thu Dec 11 19:14:21 2014  A0: -51
Thu Dec 11 19:14:21 2014  A1: 0
Thu Dec 11 19:14:21 2014  A2: 0
Thu Dec 11 19:14:21 2014  A3: 0
Thu Dec 11 19:14:21 2014  A4: 0
Thu Dec 11 19:14:21 2014  A5: 1000
Thu Dec 11 19:14:21 2014  skew 0.55, size 2.308e-014, alpha 0.746, combined = 8.310e-012 rroots = 1
Thu Dec 11 19:14:21 2014  
Thu Dec 11 19:14:21 2014  commencing linear algebra
Thu Dec 11 19:14:21 2014  read 2493619 cycles
Thu Dec 11 19:14:25 2014  cycles contain 9041939 unique relations
Thu Dec 11 19:15:56 2014  read 9041939 relations
Thu Dec 11 19:16:07 2014  using 20 quadratic characters above 536870028
Thu Dec 11 19:16:42 2014  building initial matrix
Thu Dec 11 19:18:05 2014  memory use: 1127.0 MB
Thu Dec 11 19:18:06 2014  read 2493619 cycles
Thu Dec 11 19:18:07 2014  matrix is 2493442 x 2493619 (1005.1 MB) with weight 291848659 (117.04/col)
Thu Dec 11 19:18:07 2014  sparse part has weight 236039721 (94.66/col)
Thu Dec 11 19:18:29 2014  filtering completed in 2 passes
Thu Dec 11 19:18:29 2014  matrix is 2493182 x 2493359 (1005.0 MB) with weight 291840025 (117.05/col)
Thu Dec 11 19:18:29 2014  sparse part has weight 236037268 (94.67/col)
Thu Dec 11 19:18:35 2014  matrix starts at (0, 0)
Thu Dec 11 19:18:36 2014  matrix is 2493182 x 2493359 (1005.0 MB) with weight 291840025 (117.05/col)
Thu Dec 11 19:18:36 2014  sparse part has weight 236037268 (94.67/col)
Thu Dec 11 19:18:36 2014  saving the first 48 matrix rows for later
Thu Dec 11 19:18:37 2014  matrix includes 64 packed rows
Thu Dec 11 19:18:37 2014  matrix is 2493134 x 2493359 (955.2 MB) with weight 243658184 (97.72/col)
Thu Dec 11 19:18:37 2014  sparse part has weight 225456616 (90.42/col)
Thu Dec 11 19:18:37 2014  using block size 65536 for processor cache size 8192 kB
Thu Dec 11 19:18:47 2014  commencing Lanczos iteration (8 threads)
Thu Dec 11 19:18:47 2014  memory use: 917.6 MB
Thu Dec 11 19:19:00 2014  linear algebra at 0.1%, ETA 5h28m
Thu Dec 11 19:19:04 2014  checkpointing every 460000 dimensions
Fri Dec 12 00:38:08 2014  lanczos halted after 39429 iterations (dim = 2493132)
Fri Dec 12 00:38:11 2014  recovered 36 nontrivial dependencies
Fri Dec 12 00:38:11 2014  BLanczosTime: 19430
Fri Dec 12 00:38:11 2014  elapsed time 05:23:51
Fri Dec 12 00:38:11 2014  
Fri Dec 12 00:38:11 2014  
Fri Dec 12 00:38:11 2014  Msieve v. 1.52 (SVN 883 pre-release)
Fri Dec 12 00:38:11 2014  random seeds: b523e54c 3dff7c3e
Fri Dec 12 00:38:11 2014  factoring 

779951740470459355517968138611064077637974868752236457994116884857867081777157696731971555325374811327041643071794099878634127515787278111851083651962013177395408395557616704555

25330961036279261 (194 digits)
Fri Dec 12 00:38:12 2014  searching for 15-digit factors
Fri Dec 12 00:38:12 2014  commencing number field sieve (194-digit input)
Fri Dec 12 00:38:12 2014  R0: -10000000000000000000000000000000000000000
Fri Dec 12 00:38:12 2014  R1: 1
Fri Dec 12 00:38:12 2014  A0: -51
Fri Dec 12 00:38:12 2014  A1: 0
Fri Dec 12 00:38:12 2014  A2: 0
Fri Dec 12 00:38:12 2014  A3: 0
Fri Dec 12 00:38:12 2014  A4: 0
Fri Dec 12 00:38:12 2014  A5: 1000
Fri Dec 12 00:38:12 2014  skew 0.55, size 2.308e-014, alpha 0.746, combined = 8.310e-012 rroots = 1
Fri Dec 12 00:38:12 2014  
Fri Dec 12 00:38:12 2014  commencing square root phase
Fri Dec 12 00:38:12 2014  reading relations for dependency 1
Fri Dec 12 00:38:13 2014  read 1246480 cycles
Fri Dec 12 00:38:14 2014  cycles contain 4519894 unique relations
Fri Dec 12 00:39:08 2014  read 4519894 relations
Fri Dec 12 00:39:26 2014  multiplying 4519894 relations
Fri Dec 12 00:41:54 2014  multiply complete, coefficients have about 149.65 million bits
Fri Dec 12 00:41:55 2014  initial square root is modulo 234781
Fri Dec 12 00:44:58 2014  GCD is N, no factor found
Fri Dec 12 00:44:58 2014  reading relations for dependency 2
Fri Dec 12 00:44:58 2014  read 1246490 cycles
Fri Dec 12 00:45:00 2014  cycles contain 4520594 unique relations
Fri Dec 12 00:45:46 2014  read 4520594 relations
Fri Dec 12 00:46:05 2014  multiplying 4520594 relations
Fri Dec 12 00:48:32 2014  multiply complete, coefficients have about 149.67 million bits
Fri Dec 12 00:48:33 2014  initial square root is modulo 235241
Fri Dec 12 00:51:35 2014  GCD is 1, no factor found
Fri Dec 12 00:51:35 2014  reading relations for dependency 3
Fri Dec 12 00:51:35 2014  read 1248176 cycles
Fri Dec 12 00:51:37 2014  cycles contain 4523700 unique relations
Fri Dec 12 00:52:17 2014  read 4523700 relations
Fri Dec 12 00:52:35 2014  multiplying 4523700 relations
Fri Dec 12 00:55:03 2014  multiply complete, coefficients have about 149.77 million bits
Fri Dec 12 00:55:04 2014  initial square root is modulo 237151
Fri Dec 12 00:58:06 2014  GCD is N, no factor found
Fri Dec 12 00:58:06 2014  reading relations for dependency 4
Fri Dec 12 00:58:06 2014  read 1246517 cycles
Fri Dec 12 00:58:08 2014  cycles contain 4519306 unique relations
Fri Dec 12 00:58:51 2014  read 4519306 relations
Fri Dec 12 00:59:10 2014  multiplying 4519306 relations
Fri Dec 12 01:01:38 2014  multiply complete, coefficients have about 149.63 million bits
Fri Dec 12 01:01:38 2014  initial square root is modulo 234431
Fri Dec 12 01:04:41 2014  GCD is 1, no factor found
Fri Dec 12 01:04:41 2014  reading relations for dependency 5
Fri Dec 12 01:04:41 2014  read 1246419 cycles
Fri Dec 12 01:04:43 2014  cycles contain 4519474 unique relations
Fri Dec 12 01:05:23 2014  read 4519474 relations
Fri Dec 12 01:05:42 2014  multiplying 4519474 relations
Fri Dec 12 01:08:09 2014  multiply complete, coefficients have about 149.63 million bits
Fri Dec 12 01:08:10 2014  initial square root is modulo 234511
Fri Dec 12 01:11:15 2014  sqrtTime: 1983
Fri Dec 12 01:11:15 2014  prp80 factor: 16629961978036735475638234677858441872133187722741774227044570079292718835406643
Fri Dec 12 01:11:15 2014  prp115 factor: 4690039228595622032033269777246932580793458123950428783013519417264857454963566589878828828790366555558862129649327
Fri Dec 12 01:11:15 2014  elapsed time 00:33:04

314741823388578019647147206081350387662781844959765551260984794343483636779688380678116977093521887597317783580780639363479071969257896623360425769949799461647075651<165>

111858324016481002646110703768491429797295871915907398603336172365234693558249801<81>
2813754149777932754107348531884925193319954343340246875707927362307099711644925495851<85>

Fri Dec 12 06:22:36 2014 -> factmsieve.py (v0.76)
Fri Dec 12 06:22:36 2014 -> Selected lattice siever: gnfs-lasieve4I14e
Fri Dec 12 06:22:36 2014 -> Estimated minimum relations needed: 3.37731e+07
Sun Dec 14 00:54:13 2014  Msieve v. 1.52 (SVN 883 pre-release)
Sun Dec 14 00:54:13 2014  random seeds: 517555d0 6fe119d0
Sun Dec 14 00:54:13 2014  factoring 314741823388578019647147206081350387662781844959765551260984794343483636779688380678116977093521887597317783580780639363479071969257896623360425769949799461647075651 (165 digits)
Sun Dec 14 00:54:14 2014  searching for 15-digit factors
Sun Dec 14 00:54:15 2014  commencing number field sieve (165-digit input)
Sun Dec 14 00:54:15 2014  R0: -100000000000000000000000000000000000000000
Sun Dec 14 00:54:15 2014  R1: 1
Sun Dec 14 00:54:15 2014  A0: -51
Sun Dec 14 00:54:15 2014  A1: 0
Sun Dec 14 00:54:15 2014  A2: 0
Sun Dec 14 00:54:15 2014  A3: 0
Sun Dec 14 00:54:15 2014  A4: 0
Sun Dec 14 00:54:15 2014  A5: 1
Sun Dec 14 00:54:15 2014  skew 2.20, size 4.489e-014, alpha 0.592, combined = 1.157e-011 rroots = 1
Sun Dec 14 00:54:15 2014  commencing relation filtering
Sun Dec 14 00:54:15 2014  setting target matrix density to 90.0
Sun Dec 14 00:54:15 2014  estimated available RAM is 8172.2 MB
Sun Dec 14 00:54:15 2014  commencing duplicate removal, pass 1
Sun Dec 14 01:02:22 2014  skipped 1 relations with b > 2^32
Sun Dec 14 01:02:22 2014  found 4142739 hash collisions in 38812082 relations
Sun Dec 14 01:03:19 2014  commencing duplicate removal, pass 2
Sun Dec 14 01:03:46 2014  found 3337751 duplicates and 35474331 unique relations
Sun Dec 14 01:03:46 2014  memory use: 197.2 MB
Sun Dec 14 01:03:46 2014  reading ideals above 720000
Sun Dec 14 01:03:46 2014  commencing singleton removal, initial pass
Sun Dec 14 01:12:34 2014  memory use: 753.0 MB
Sun Dec 14 01:12:34 2014  reading all ideals from disk
Sun Dec 14 01:12:45 2014  memory use: 1216.0 MB
Sun Dec 14 01:12:49 2014  keeping 38558818 ideals with weight <= 200, target excess is 187418
Sun Dec 14 01:12:52 2014  commencing in-memory singleton removal
Sun Dec 14 01:12:55 2014  begin with 35474331 relations and 38558818 unique ideals
Sun Dec 14 01:13:28 2014  reduce to 13714102 relations and 13322463 ideals in 19 passes
Sun Dec 14 01:13:28 2014  max relations containing the same ideal: 109
Sun Dec 14 01:13:35 2014  removing 1105133 relations and 1018016 ideals in 87117 cliques
Sun Dec 14 01:13:36 2014  commencing in-memory singleton removal
Sun Dec 14 01:13:37 2014  begin with 12608969 relations and 13322463 unique ideals
Sun Dec 14 01:13:52 2014  reduce to 12524979 relations and 12219644 ideals in 11 passes
Sun Dec 14 01:13:52 2014  max relations containing the same ideal: 101
Sun Dec 14 01:13:58 2014  removing 803573 relations and 716456 ideals in 87117 cliques
Sun Dec 14 01:13:58 2014  commencing in-memory singleton removal
Sun Dec 14 01:13:59 2014  begin with 11721406 relations and 12219644 unique ideals
Sun Dec 14 01:14:10 2014  reduce to 11673022 relations and 11454419 ideals in 9 passes
Sun Dec 14 01:14:10 2014  max relations containing the same ideal: 97
Sun Dec 14 01:14:18 2014  relations with 0 large ideals: 3835
Sun Dec 14 01:14:18 2014  relations with 1 large ideals: 1373
Sun Dec 14 01:14:18 2014  relations with 2 large ideals: 22791
Sun Dec 14 01:14:18 2014  relations with 3 large ideals: 187244
Sun Dec 14 01:14:18 2014  relations with 4 large ideals: 824311
Sun Dec 14 01:14:18 2014  relations with 5 large ideals: 2109480
Sun Dec 14 01:14:18 2014  relations with 6 large ideals: 3350642
Sun Dec 14 01:14:18 2014  relations with 7+ large ideals: 5173346
Sun Dec 14 01:14:18 2014  commencing 2-way merge
Sun Dec 14 01:14:27 2014  reduce to 6657505 relation sets and 6438904 unique ideals
Sun Dec 14 01:14:27 2014  ignored 2 oversize relation sets
Sun Dec 14 01:14:27 2014  commencing full merge
Sun Dec 14 01:16:33 2014  memory use: 763.2 MB
Sun Dec 14 01:16:34 2014  found 3091134 cycles, need 3085104
Sun Dec 14 01:16:34 2014  weight of 3085104 cycles is about 277710203 (90.02/cycle)
Sun Dec 14 01:16:34 2014  distribution of cycle lengths:
Sun Dec 14 01:16:34 2014  1 relations: 358589
Sun Dec 14 01:16:34 2014  2 relations: 318991
Sun Dec 14 01:16:34 2014  3 relations: 308829
Sun Dec 14 01:16:34 2014  4 relations: 285649
Sun Dec 14 01:16:34 2014  5 relations: 254073
Sun Dec 14 01:16:34 2014  6 relations: 224874
Sun Dec 14 01:16:34 2014  7 relations: 194105
Sun Dec 14 01:16:34 2014  8 relations: 169147
Sun Dec 14 01:16:34 2014  9 relations: 146537
Sun Dec 14 01:16:34 2014  10+ relations: 824310
Sun Dec 14 01:16:34 2014  heaviest cycle: 28 relations
Sun Dec 14 01:16:35 2014  commencing cycle optimization
Sun Dec 14 01:16:40 2014  start with 21812216 relations
Sun Dec 14 01:17:28 2014  pruned 544743 relations
Sun Dec 14 01:17:28 2014  memory use: 691.3 MB
Sun Dec 14 01:17:28 2014  distribution of cycle lengths:
Sun Dec 14 01:17:28 2014  1 relations: 358589
Sun Dec 14 01:17:28 2014  2 relations: 326092
Sun Dec 14 01:17:28 2014  3 relations: 319529
Sun Dec 14 01:17:28 2014  4 relations: 292205
Sun Dec 14 01:17:28 2014  5 relations: 260577
Sun Dec 14 01:17:28 2014  6 relations: 227626
Sun Dec 14 01:17:28 2014  7 relations: 196330
Sun Dec 14 01:17:28 2014  8 relations: 169659
Sun Dec 14 01:17:28 2014  9 relations: 146171
Sun Dec 14 01:17:28 2014  10+ relations: 788326
Sun Dec 14 01:17:28 2014  heaviest cycle: 28 relations
Sun Dec 14 01:17:31 2014  RelProcTime: 1396
Sun Dec 14 01:17:31 2014  elapsed time 00:23:18
Sun Dec 14 01:18:16 2014  commencing linear algebra
Sun Dec 14 01:18:17 2014  read 3085104 cycles
Sun Dec 14 01:18:24 2014  cycles contain 11389317 unique relations
Sun Dec 14 01:20:33 2014  read 11389317 relations
Sun Dec 14 01:20:46 2014  using 20 quadratic characters above 536870642
Sun Dec 14 01:21:30 2014  building initial matrix
Sun Dec 14 01:23:06 2014  memory use: 1414.1 MB
Sun Dec 14 01:23:08 2014  read 3085104 cycles
Sun Dec 14 01:23:09 2014  matrix is 3084927 x 3085104 (1142.5 MB) with weight 332783321 (107.87/col)
Sun Dec 14 01:23:09 2014  sparse part has weight 265562559 (86.08/col)
Sun Dec 14 01:23:39 2014  filtering completed in 2 passes
Sun Dec 14 01:23:39 2014  matrix is 3083536 x 3083712 (1142.4 MB) with weight 332730107 (107.90/col)
Sun Dec 14 01:23:39 2014  sparse part has weight 265542939 (86.11/col)
Sun Dec 14 01:23:47 2014  matrix starts at (0, 0)
Sun Dec 14 01:23:47 2014  matrix is 3083536 x 3083712 (1142.4 MB) with weight 332730107 (107.90/col)
Sun Dec 14 01:23:47 2014  sparse part has weight 265542939 (86.11/col)
Sun Dec 14 01:23:47 2014  saving the first 48 matrix rows for later
Sun Dec 14 01:23:48 2014  matrix includes 64 packed rows
Sun Dec 14 01:23:49 2014  matrix is 3083488 x 3083712 (1088.1 MB) with weight 275492546 (89.34/col)
Sun Dec 14 01:23:49 2014  sparse part has weight 254402942 (82.50/col)
Sun Dec 14 01:23:49 2014  using block size 65536 for processor cache size 8192 kB
Sun Dec 14 01:24:00 2014  commencing Lanczos iteration (8 threads)
Sun Dec 14 01:24:00 2014  memory use: 1052.7 MB
Sun Dec 14 01:24:15 2014  linear algebra at 0.0%, ETA 7h53m
Sun Dec 14 01:24:20 2014  checkpointing every 390000 dimensions
Sun Dec 14 09:55:13 2014  lanczos halted after 48765 iterations (dim = 3083486)
Sun Dec 14 09:55:17 2014  recovered 36 nontrivial dependencies
Sun Dec 14 09:55:17 2014  BLanczosTime: 31021
Sun Dec 14 09:55:17 2014  elapsed time 08:37:02
Sun Dec 14 09:57:23 2014  commencing square root phase
Sun Dec 14 09:57:23 2014  reading relations for dependency 4
Sun Dec 14 09:57:24 2014  read 1541592 cycles
Sun Dec 14 09:57:27 2014  cycles contain 5694978 unique relations
Sun Dec 14 09:58:26 2014  read 5694978 relations
Sun Dec 14 09:58:56 2014  multiplying 5694978 relations
Sun Dec 14 10:02:59 2014  multiply complete, coefficients have about 138.87 million bits
Sun Dec 14 10:03:01 2014  initial square root is modulo 96401
Sun Dec 14 10:08:01 2014  sqrtTime: 638
Sun Dec 14 10:08:01 2014  prp81 factor: 111858324016481002646110703768491429797295871915907398603336172365234693558249801
Sun Dec 14 10:08:01 2014  prp85 factor: 2813754149777932754107348531884925193319954343340246875707927362307099711644925495851
Sun Dec 14 10:08:01 2014  elapsed time 00:10:39

348432055749128919860627177700348432055749128919860627177700348432055749128919860627177700348432055749128919860627177700348432055749128919860627177700348432055749128919860627177700348432055749128919860627<204>

494679624774711649739212127617719616597<39>
704359020058311076549532991493618340938430156053079792092554545035763012806431620783382029786663774234314795340776601711019044173111685587765710004179872062800529991<165>

Using B1=3000000, B2=11414255590, polynomial Dickson(12), sigma=1347950301
Step 1 took 16126ms
Step 2 took 11092ms
********** Factor found in step 2: 494679624774711649739212127617719616597
Found probable prime factor of 39 digits: 494679624774711649739212127617719616597
Probable prime cofactor

9411227185337168460242592257102882293221045907118430839061353076954792496944670722871551180708937843177019961084471421350562685112487294286470127813398572461139011007115641562448800292949253<190>

16534090694091730515287668346239967682380913441434186288840784123207979989498663212426545571<92>
569201376686542767348913967241572854094220045301774908917721560352835669496824408360742273974290743<99>

Number: n
N=9411227185337168460242592257102882293221045907118430839061353076954792496944670722871551180708937843177019961084471421350562685112487294286470127813398572461139011007115641562448800292949253
  ( 190 digits)
SNFS difficulty: 207 digits.
Divisors found:

Fri Jul 30 23:58:28 2021  p92 factor: 16534090694091730515287668346239967682380913441434186288840784123207979989498663212426545571
Fri Jul 30 23:58:28 2021  p99 factor: 569201376686542767348913967241572854094220045301774908917721560352835669496824408360742273974290743
Fri Jul 30 23:58:28 2021  elapsed time 02:42:25 (Msieve 1.54 - dependency 4)

Version: 
Total time: 0.00 hours.
Scaled time: 0.00 units (timescale=2.349).
Factorization parameters were as follows:
#
# N = 10^207-51 = 9(205)49
#
n: 9411227185337168460242592257102882293221045907118430839061353076954792496944670722871551180708937843177019961084471421350562685112487294286470127813398572461139011007115641562448800292949253
m: 100000000000000000000000000000000000000000
deg: 5
c5: 100
c0: -51
skew: 0.87
# Murphy_E = 6.871e-12
type: snfs
lss: 1
rlim: 19700000
alim: 19700000
lpbr: 29
lpba: 29
mfbr: 56
mfba: 56
rlambda: 2.6
alambda: 2.6
Factor base limits: 19700000/19700000
Large primes per side: 3
Large prime bits: 29/29
Max factor residue bits: 56/56
Sieved  special-q in [100000, 58650000)
Primes: , , 
Relations: 
Max relations in full relation-set: 28
Initial matrix: 
Pruned matrix : 

Msieve: found 9048156 hash collisions in 61913226 relations (55228279 unique)
Msieve: matrix is 2590140 x 2590365 (896.5 MB)

Sieving start time : 2021/07/29 20:46:02
Sieving end time  : 2021/07/30 21:14:38

Total sieving time: 24hrs 28min 36secs.

Total relation processing time: 2hrs 13min 42sec.
Matrix solve time: 0.00 hours.
Total square root time: 0hrs 13min 5sec.

Prototype def-par.txt line would be:
snfs,207,5,0,0,0,0,0,0,0,0,19700000,19700000,29,29,56,56,2.6,2.6,100000
total time: 0.00 hours.
 --------- CPU info (if available) ----------
[    0.119240] smpboot: CPU0: AMD Ryzen 7 2700 Eight-Core Processor (family: 0x17, model: 0x8, stepping: 0x2)
[    0.000000] Memory: 16239968K/16727236K available (14339K kernel code, 2400K rwdata, 5012K rodata, 2736K init, 4964K bss, 487268K reserved, 0K cma-reserved)
[    0.152638] x86/mm: Memory block size: 128MB
[    0.000005] Calibrating delay loop (skipped), value calculated using timer frequency.. 6399.25 BogoMIPS (lpj=12798512)
[    0.150211] smpboot: Total of 16 processors activated (102388.09 BogoMIPS)

1175139839797106520415022625840005350706496940947769437638311217453804709119118246899540073353523753706489067417637730364964283990526698126565790598161520232829642379679<169>

1308259463798352890750616587776886276309470044187747<52>
898246771619177360145296708815815337913396916841826837408944264714234244411174130708861225860208708161067392284382357<117>

Fri May 26 20:40:02 2023  Msieve v. 1.53 (SVN unknown)
Fri May 26 20:40:02 2023  random seeds: ee04707c dd33751f
Fri May 26 20:40:02 2023  factoring 1175139839797106520415022625840005350706496940947769437638311217453804709119118246899540073353523753706489067417637730364964283990526698126565790598161520232829642379679 (169 digits)
Fri May 26 20:40:03 2023  searching for 15-digit factors
Fri May 26 20:40:03 2023  commencing number field sieve (169-digit input)
Fri May 26 20:40:03 2023  R0: -100000000000000000000000000000000000000000
Fri May 26 20:40:03 2023  R1: 1
Fri May 26 20:40:03 2023  A0: -51
Fri May 26 20:40:03 2023  A1: 0
Fri May 26 20:40:03 2023  A2: 0
Fri May 26 20:40:03 2023  A3: 0
Fri May 26 20:40:03 2023  A4: 0
Fri May 26 20:40:03 2023  A5: 1000
Fri May 26 20:40:03 2023  skew 0.55, size 1.071e-14, alpha 0.746, combined = 5.113e-12 rroots = 1
Fri May 26 20:40:03 2023  
Fri May 26 20:40:03 2023  commencing square root phase
Fri May 26 20:40:03 2023  reading relations for dependency 1
Fri May 26 20:40:05 2023  read 2351368 cycles
Fri May 26 20:40:08 2023  cycles contain 7746136 unique relations
Fri May 26 20:41:18 2023  read 7746136 relations
Fri May 26 20:41:54 2023  multiplying 7746136 relations
Fri May 26 20:45:18 2023  multiply complete, coefficients have about 260.51 million bits
Fri May 26 20:45:19 2023  initial square root is modulo 2233673371
Fri May 26 20:49:40 2023  sqrtTime: 577
Fri May 26 20:49:40 2023  p52 factor: 1308259463798352890750616587776886276309470044187747
Fri May 26 20:49:40 2023  p117 factor: 898246771619177360145296708815815337913396916841826837408944264714234244411174130708861225860208708161067392284382357
Fri May 26 20:49:40 2023  elapsed time 00:09:38

99999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999949<209>

430206316890418142442761724512289026063789481435274690370697215639<66>
106487611960980144169560649384145604876332571921100714854517694806593347<72>
2182851186239899239719311489957960908095046141815357668518752488641283753<73>

Msieve v. 1.52 (SVN 923M)
RelProcTime: 1846
matrix is 2519245 x 2519423 (1088.9 MB) with weight 314088261 (124.67/col)
BLanczosTime: 9946
sqrtTime: 4317
prp66 factor: 430206316890418142442761724512289026063789481435274690370697215639
prp72 factor: 106487611960980144169560649384145604876332571921100714854517694806593347
prp73 factor: 2182851186239899239719311489957960908095046141815357668518752488641283753

473619582107939915749246545481283603545180737028771351570907195535830402160816208826164790926460263311691927017742604205847152930970671815058100131568528329633292657214945867869<177>

56774506845177495750550113114553911264897323039176177975485134808447075971919054803565499151443713891328121782699196365942120204034322863682968753958456803<155>

44125034390694264410308426399184261751048715138216546958156677704293862661946726794551024910293494513071616973783445417612102133871324886874530310397927833984090294876638389847<176>

103273806418885740108615992252077<33>
427262593689246396439205203870000830656312294746109930952256536483342408172105548823504642085718889653305470332451523433551286373223994590021011<144>

Input number is 44125034390694264410308426399184261751048715138216546958156677704293862661946726794551024910293494513071616973783445417612102133871324886874530310397927833984090294876638389847 (176 digits)
Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=3028403586
Step 1 took 4621ms
Step 2 took 2855ms
********** Factor found in step 2: 103273806418885740108615992252077
Found probable prime factor of 33 digits: 103273806418885740108615992252077
Probable prime cofactor 427262593689246396439205203870000830656312294746109930952256536483342408172105548823504642085718889653305470332451523433551286373223994590021011 has 144 digits

168882124508108053559970101782525186559598854865912573304419844911596423123822665782871408374010804739934656016440886713959915576652308328095644915191<150>

4984523398567945139361869523679272117011683398686038035248357845396957469677751788968012125993390289070675874804627274398238055256827837397117927671655078846631133885830974167<175>

1348252645667511563933259146086903000857029798908313566098116594606735656920733262807075886675203211954321984802398494584691560563259440850985139025237266924903821810726298430371536117611<187>

11453903328782399537250723621911299696471020058443236042100778564069263850964561918700258173721301801158712260393732255141779199812767979843793974073925203576447377518796127870843179053573924594752019<200>

874356500940695117650603982122332880101952349<45>
14356480509995891944119747028185642780174460674212385714997453591<65>
912466616288757913161535565905181209061222551793460741861620129643235041659342335070889641<90>

Number: 99949_219
N = 11453903328782399537250723621911299696471020058443236042100778564069263850964561918700258173721301801158712260393732255141779199812767979843793974073925203576447377518796127870843179053573924594752019 (200 digits)
SNFS difficulty: 220 digits.
Divisors found:
r1=874356500940695117650603982122332880101952349 (pp45)
r2=14356480509995891944119747028185642780174460674212385714997453591 (pp65)
r3=912466616288757913161535565905181209061222551793460741861620129643235041659342335070889641 (pp90)
Version: Msieve v. 1.52 (SVN unknown)
Total time: 45.57 hours.
Factorization parameters were as follows:
n: 11453903328782399537250723621911299696471020058443236042100778564069263850964561918700258173721301801158712260393732255141779199812767979843793974073925203576447377518796127870843179053573924594752019
m: 10000000000000000000000000000000000000000000000000000000
deg: 4
c4: 1
c0: -510
skew: 1.00
type: snfs
lss: 1
rlim: 536870912
alim: 44739242
lpbr: 29
lpba: 28
mfbr: 58
mfba: 56
rlambda: 2.8
alambda: 2.8
side: 1
Number of cores used: 6
Number of threads per core: 1
Factor base limits: 536870912/44739242
Large primes per side: 3
Large prime bits: 29/28
Total raw relations: 34691142
Relations: 7033884 relations
Total pre-computation time approximately 1000 CPU-days.
Pre-computation saved approximately 18 G rational relations.
Total batch smoothness checking time: 23.64 hours.
Total relation processing time: 0.36 hours.
Pruned matrix : 6422833 x 6423058
Matrix solve time: 20.15 hours.
time per square root: 1.42 hours.
Prototype def-par.txt line would be: snfs,220,4,0,0,0,0,0,0,0,0,536870912,44739242,29,28,58,56,2.8,2.8,100000
total time: 45.57 hours.
Intel64 Family 6 Model 158 Stepping 10, GenuineIntel
Windows-10-10.0.18362-SP0
processors: 12, speed: 3.19GHz

GGNFS; NFS_factory, Msieve

169491525423728813559322033898305084745762711864406779661016949152542372881355932203389830508474576271186440677966101694915254237288135593220338983050847457627118644067796610169491525423728813559322033898305084745762711<219>

1439459272170834402570373076314917151615716494246827879<55>
2143714644424242485462961900706999641792727380193269378588362987458421539429<76>
54926462824336786217104810710337515815019036464159970792478483661845367238912231566397821<89>

Mon Dec 29 15:20:20 2014  Msieve v. 1.52 (SVN 883 pre-release)
Mon Dec 29 15:20:20 2014  random seeds: 2005dd68 b5b7b6d3
Mon Dec 29 15:20:20 2014  factoring 169491525423728813559322033898305084745762711864406779661016949152542372881355932203389830508474576271186440677966101694915254237288135593220338983050847457627118644067796610169491525423728813559322033898305084745762711 (219 digits)
Mon Dec 29 15:20:21 2014  searching for 15-digit factors
Mon Dec 29 15:20:21 2014  commencing number field sieve (219-digit input)
Mon Dec 29 15:20:21 2014  R0: -5000000000000000000000000000000000000
Mon Dec 29 15:20:21 2014  R1: 1
Mon Dec 29 15:20:21 2014  A0: -1275
Mon Dec 29 15:20:21 2014  A1: 0
Mon Dec 29 15:20:21 2014  A2: 0
Mon Dec 29 15:20:21 2014  A3: 0
Mon Dec 29 15:20:21 2014  A4: 0
Mon Dec 29 15:20:21 2014  A5: 0
Mon Dec 29 15:20:21 2014  A6: 16
Mon Dec 29 15:20:21 2014  skew 2.07, size 2.778e-011, alpha 1.154, combined = 1.356e-012 rroots = 2
Mon Dec 29 15:20:21 2014  
Mon Dec 29 15:20:21 2014  commencing square root phase
Mon Dec 29 15:20:21 2014  reading relations for dependency 1
Mon Dec 29 15:20:23 2014  read 3439205 cycles
Mon Dec 29 15:20:27 2014  cycles contain 10197786 unique relations
Mon Dec 29 15:22:11 2014  read 10197786 relations
Mon Dec 29 15:23:00 2014  multiplying 10197786 relations
Mon Dec 29 15:30:46 2014  multiply complete, coefficients have about 292.91 million bits
Mon Dec 29 15:30:48 2014  initial square root is modulo 180247
Mon Dec 29 15:39:39 2014  found factor: 54926462824336786217104810710337515815019036464159970792478483661845367238912231566397821
Mon Dec 29 15:39:39 2014  reading relations for dependency 2
Mon Dec 29 15:39:40 2014  read 3445906 cycles
Mon Dec 29 15:39:45 2014  cycles contain 10206748 unique relations
Mon Dec 29 15:42:25 2014  read 10206748 relations
Mon Dec 29 15:43:12 2014  multiplying 10206748 relations
Mon Dec 29 15:50:55 2014  multiply complete, coefficients have about 293.17 million bits
Mon Dec 29 15:50:57 2014  initial square root is modulo 182239
Mon Dec 29 16:00:06 2014  GCD is N, no factor found
Mon Dec 29 16:00:06 2014  reading relations for dependency 3
Mon Dec 29 16:00:07 2014  read 3443956 cycles
Mon Dec 29 16:00:11 2014  cycles contain 10207042 unique relations
Mon Dec 29 16:01:55 2014  read 10207042 relations
Mon Dec 29 16:02:47 2014  multiplying 10207042 relations
Mon Dec 29 16:10:42 2014  multiply complete, coefficients have about 293.18 million bits
Mon Dec 29 16:10:44 2014  initial square root is modulo 182353
Mon Dec 29 16:19:50 2014  sqrtTime: 3569
Mon Dec 29 16:19:50 2014  prp55 factor: 1439459272170834402570373076314917151615716494246827879
Mon Dec 29 16:19:50 2014  prp76 factor: 2143714644424242485462961900706999641792727380193269378588362987458421539429
Mon Dec 29 16:19:50 2014  prp89 factor: 54926462824336786217104810710337515815019036464159970792478483661845367238912231566397821
Mon Dec 29 16:19:50 2014  elapsed time 00:59:30

317919694121790285858213958215460785197952719698432665666921244823867110972827326502881244949096062463030951175433970570828032392300658150906000388345380790019582567877152664254524838461<186>

649123654611913369675410718637<30>

489767537915195093745416720495993431201737623159659172700621920309024860923596014107989554064532181074469681259254100961172360563989549781123271804911251153<156>

Input number is 317919694121790285858213958215460785197952719698432665666921244823867110972827326502881244949096062463030951175433970570828032392300658150906000388345380790019582567877152664254524838461 (186 digits)
Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=733117068
Step 1 took 4586ms
Step 2 took 2953ms
********** Factor found in step 2: 649123654611913369675410718637
Found probable prime factor of 30 digits: 649123654611913369675410718637
Composite cofactor 489767537915195093745416720495993431201737623159659172700621920309024860923596014107989554064532181074469681259254100961172360563989549781123271804911251153 has 156 digits

489767537915195093745416720495993431201737623159659172700621920309024860923596014107989554064532181074469681259254100961172360563989549781123271804911251153<156>

632238425336904904970111055581147248660367371379071525652286908986497917<72>
774656392727489720937275786490017480924118007655703412254449789865141844312977684709<84>

Tue Jan 13 17:48:04 2015  Msieve v. 1.52 (SVN 883 pre-release)
Tue Jan 13 17:48:04 2015  random seeds: 1799d044 4e039c81
Tue Jan 13 17:48:04 2015  factoring 489767537915195093745416720495993431201737623159659172700621920309024860923596014107989554064532181074469681259254100961172360563989549781123271804911251153 (156 digits)
Tue Jan 13 17:48:05 2015  searching for 15-digit factors
Tue Jan 13 17:48:05 2015  commencing number field sieve (156-digit input)
Tue Jan 13 17:48:05 2015  R0: -10000000000000000000000000000000000000
Tue Jan 13 17:48:05 2015  R1: 1
Tue Jan 13 17:48:05 2015  A0: -510
Tue Jan 13 17:48:05 2015  A1: 0
Tue Jan 13 17:48:05 2015  A2: 0
Tue Jan 13 17:48:05 2015  A3: 0
Tue Jan 13 17:48:05 2015  A4: 0
Tue Jan 13 17:48:05 2015  A5: 0
Tue Jan 13 17:48:05 2015  A6: 1
Tue Jan 13 17:48:05 2015  skew 2.83, size 3.533e-011, alpha 1.620, combined = 1.602e-012 rroots = 2
Tue Jan 13 17:48:05 2015  
Tue Jan 13 17:48:05 2015  commencing relation filtering
Tue Jan 13 17:48:05 2015  estimated available RAM is 8172.2 MB
Tue Jan 13 17:48:05 2015  commencing duplicate removal, pass 1
Tue Jan 13 18:02:37 2015  found 12364716 hash collisions in 62944530 relations
Tue Jan 13 18:03:17 2015  added 1219802 free relations
Tue Jan 13 18:03:17 2015  commencing duplicate removal, pass 2
Tue Jan 13 18:04:49 2015  found 13499283 duplicates and 50665049 unique relations
Tue Jan 13 18:04:49 2015  memory use: 394.4 MB
Tue Jan 13 18:04:49 2015  reading ideals above 91684864
Tue Jan 13 18:04:49 2015  commencing singleton removal, initial pass
Tue Jan 13 18:17:47 2015  memory use: 753.0 MB
Tue Jan 13 18:17:47 2015  reading all ideals from disk
Tue Jan 13 18:17:52 2015  memory use: 765.4 MB
Tue Jan 13 18:17:54 2015  commencing in-memory singleton removal
Tue Jan 13 18:17:56 2015  begin with 50665049 relations and 37281513 unique ideals
Tue Jan 13 18:18:23 2015  reduce to 33570074 relations and 18444263 ideals in 14 passes
Tue Jan 13 18:18:23 2015  max relations containing the same ideal: 25
Tue Jan 13 18:18:27 2015  reading ideals above 720000
Tue Jan 13 18:18:27 2015  commencing singleton removal, initial pass
Tue Jan 13 18:29:00 2015  memory use: 753.0 MB
Tue Jan 13 18:29:00 2015  reading all ideals from disk
Tue Jan 13 18:29:11 2015  memory use: 1228.3 MB
Tue Jan 13 18:29:16 2015  keeping 28845265 ideals with weight <= 200, target excess is 182112
Tue Jan 13 18:29:21 2015  commencing in-memory singleton removal
Tue Jan 13 18:29:26 2015  begin with 33570075 relations and 28845265 unique ideals
Tue Jan 13 18:30:27 2015  reduce to 33298617 relations and 28572491 ideals in 11 passes
Tue Jan 13 18:30:27 2015  max relations containing the same ideal: 200
Tue Jan 13 18:30:50 2015  removing 4591815 relations and 3591815 ideals in 1000000 cliques
Tue Jan 13 18:30:51 2015  commencing in-memory singleton removal
Tue Jan 13 18:30:55 2015  begin with 28706802 relations and 28572491 unique ideals
Tue Jan 13 18:31:33 2015  reduce to 28178213 relations and 24431832 ideals in 8 passes
Tue Jan 13 18:31:33 2015  max relations containing the same ideal: 186
Tue Jan 13 18:31:53 2015  removing 3611037 relations and 2611037 ideals in 1000000 cliques
Tue Jan 13 18:31:54 2015  commencing in-memory singleton removal
Tue Jan 13 18:31:57 2015  begin with 24567176 relations and 24431832 unique ideals
Tue Jan 13 18:32:25 2015  reduce to 24235596 relations and 21477549 ideals in 7 passes
Tue Jan 13 18:32:25 2015  max relations containing the same ideal: 176
Tue Jan 13 18:32:42 2015  removing 3282965 relations and 2282965 ideals in 1000000 cliques
Tue Jan 13 18:32:44 2015  commencing in-memory singleton removal
Tue Jan 13 18:32:47 2015  begin with 20952631 relations and 21477549 unique ideals
Tue Jan 13 18:33:17 2015  reduce to 20644343 relations and 18874513 ideals in 9 passes
Tue Jan 13 18:33:17 2015  max relations containing the same ideal: 153
Tue Jan 13 18:33:31 2015  removing 3135132 relations and 2135132 ideals in 1000000 cliques
Tue Jan 13 18:33:32 2015  commencing in-memory singleton removal
Tue Jan 13 18:33:35 2015  begin with 17509211 relations and 18874513 unique ideals
Tue Jan 13 18:33:57 2015  reduce to 17181372 relations and 16397505 ideals in 8 passes
Tue Jan 13 18:33:57 2015  max relations containing the same ideal: 135
Tue Jan 13 18:34:09 2015  removing 1967737 relations and 1395120 ideals in 572617 cliques
Tue Jan 13 18:34:10 2015  commencing in-memory singleton removal
Tue Jan 13 18:34:12 2015  begin with 15213635 relations and 16397505 unique ideals
Tue Jan 13 18:34:29 2015  reduce to 15054454 relations and 14838635 ideals in 7 passes
Tue Jan 13 18:34:29 2015  max relations containing the same ideal: 124
Tue Jan 13 18:34:42 2015  relations with 0 large ideals: 6605
Tue Jan 13 18:34:42 2015  relations with 1 large ideals: 1764
Tue Jan 13 18:34:42 2015  relations with 2 large ideals: 12887
Tue Jan 13 18:34:42 2015  relations with 3 large ideals: 115270
Tue Jan 13 18:34:42 2015  relations with 4 large ideals: 581392
Tue Jan 13 18:34:42 2015  relations with 5 large ideals: 1761320
Tue Jan 13 18:34:42 2015  relations with 6 large ideals: 3332471
Tue Jan 13 18:34:42 2015  relations with 7+ large ideals: 9242745
Tue Jan 13 18:34:42 2015  commencing 2-way merge
Tue Jan 13 18:34:57 2015  reduce to 10475017 relation sets and 10259198 unique ideals
Tue Jan 13 18:34:57 2015  commencing full merge
Tue Jan 13 18:38:38 2015  memory use: 1242.2 MB
Tue Jan 13 18:38:40 2015  found 5546540 cycles, need 5513398
Tue Jan 13 18:38:40 2015  weight of 5513398 cycles is about 386069161 (70.02/cycle)
Tue Jan 13 18:38:40 2015  distribution of cycle lengths:
Tue Jan 13 18:38:40 2015  1 relations: 513027
Tue Jan 13 18:38:40 2015  2 relations: 663163
Tue Jan 13 18:38:40 2015  3 relations: 730754
Tue Jan 13 18:38:40 2015  4 relations: 700065
Tue Jan 13 18:38:40 2015  5 relations: 646706
Tue Jan 13 18:38:40 2015  6 relations: 558648
Tue Jan 13 18:38:40 2015  7 relations: 464204
Tue Jan 13 18:38:40 2015  8 relations: 365426
Tue Jan 13 18:38:40 2015  9 relations: 275538
Tue Jan 13 18:38:40 2015  10+ relations: 595867
Tue Jan 13 18:38:40 2015  heaviest cycle: 20 relations
Tue Jan 13 18:38:41 2015  commencing cycle optimization
Tue Jan 13 18:38:52 2015  start with 29013760 relations
Tue Jan 13 18:39:58 2015  pruned 856295 relations
Tue Jan 13 18:39:58 2015  memory use: 929.1 MB
Tue Jan 13 18:39:58 2015  distribution of cycle lengths:
Tue Jan 13 18:39:58 2015  1 relations: 513027
Tue Jan 13 18:39:58 2015  2 relations: 679504
Tue Jan 13 18:39:58 2015  3 relations: 762131
Tue Jan 13 18:39:58 2015  4 relations: 722743
Tue Jan 13 18:39:58 2015  5 relations: 667879
Tue Jan 13 18:39:58 2015  6 relations: 569384
Tue Jan 13 18:39:58 2015  7 relations: 467712
Tue Jan 13 18:39:58 2015  8 relations: 358605
Tue Jan 13 18:39:58 2015  9 relations: 264402
Tue Jan 13 18:39:58 2015  10+ relations: 508011
Tue Jan 13 18:39:58 2015  heaviest cycle: 19 relations
Tue Jan 13 18:40:05 2015  RelProcTime: 3120
Tue Jan 13 18:40:05 2015  
Tue Jan 13 18:40:05 2015  commencing linear algebra
Tue Jan 13 18:40:07 2015  read 5513398 cycles
Tue Jan 13 18:40:18 2015  cycles contain 14909563 unique relations
Tue Jan 13 18:43:21 2015  read 14909563 relations
Tue Jan 13 18:43:38 2015  using 20 quadratic characters above 536870268
Tue Jan 13 18:44:35 2015  building initial matrix
Tue Jan 13 18:46:47 2015  memory use: 2010.5 MB
Tue Jan 13 18:46:53 2015  read 5513398 cycles
Tue Jan 13 18:46:55 2015  matrix is 5513221 x 5513398 (1647.7 MB) with weight 482430397 (87.50/col)
Tue Jan 13 18:46:55 2015  sparse part has weight 371287862 (67.34/col)
Tue Jan 13 18:47:33 2015  filtering completed in 2 passes
Tue Jan 13 18:47:34 2015  matrix is 5512457 x 5512634 (1647.7 MB) with weight 482410492 (87.51/col)
Tue Jan 13 18:47:34 2015  sparse part has weight 371282885 (67.35/col)
Tue Jan 13 18:47:50 2015  matrix starts at (0, 0)
Tue Jan 13 18:47:51 2015  matrix is 5512457 x 5512634 (1647.7 MB) with weight 482410492 (87.51/col)
Tue Jan 13 18:47:51 2015  sparse part has weight 371282885 (67.35/col)
Tue Jan 13 18:47:51 2015  saving the first 48 matrix rows for later
Tue Jan 13 18:47:52 2015  matrix includes 64 packed rows
Tue Jan 13 18:47:53 2015  matrix is 5512409 x 5512634 (1563.9 MB) with weight 381643014 (69.23/col)
Tue Jan 13 18:47:53 2015  sparse part has weight 354846229 (64.37/col)
Tue Jan 13 18:47:53 2015  using block size 65536 for processor cache size 8192 kB
Tue Jan 13 18:48:10 2015  commencing Lanczos iteration (8 threads)
Tue Jan 13 18:48:10 2015  memory use: 1562.6 MB
Tue Jan 13 18:48:41 2015  linear algebra at 0.0%, ETA 30h22m
Tue Jan 13 18:48:51 2015  checkpointing every 190000 dimensions
Thu Jan 15 01:08:43 2015  lanczos halted after 87170 iterations (dim = 5512409)
Thu Jan 15 01:08:57 2015  recovered 41 nontrivial dependencies
Thu Jan 15 01:09:00 2015  BLanczosTime: 109735
Thu Jan 15 01:09:00 2015  
Thu Jan 15 01:09:00 2015  commencing square root phase
Thu Jan 15 01:09:00 2015  reading relations for dependency 1
Thu Jan 15 01:09:02 2015  read 2757522 cycles
Thu Jan 15 01:09:05 2015  cycles contain 7458356 unique relations
Thu Jan 15 01:10:53 2015  read 7458356 relations
Thu Jan 15 01:11:26 2015  multiplying 7458356 relations
Thu Jan 15 01:15:55 2015  multiply complete, coefficients have about 187.09 million bits
Thu Jan 15 01:15:57 2015  initial square root is modulo 5178139
Thu Jan 15 01:21:42 2015  sqrtTime: 762
Thu Jan 15 01:21:42 2015  prp72 factor: 632238425336904904970111055581147248660367371379071525652286908986497917
Thu Jan 15 01:21:42 2015  prp84 factor: 774656392727489720937275786490017480924118007655703412254449789865141844312977684709
Thu Jan 15 01:21:42 2015  elapsed time 31:33:38

1047342581842714969570486027625859228177159053779602966932392020226412498608920861585462824313161683645980468223515935974516674054744377651708397375658855581752220944904583597655587234792769060326993<199>

1491299646446775275358755893042763464453783677763668694531092678854563178931266259412510674530894226049410035573509580525917585845828610301315165220662240447432215500311204571134922129965672245694076568506521<208>

30774721107404478546983398813654730764730093273718049800986296820375791977681725994834437906865125083468072204897863159763126753628183403770542752500902341373759734724211419663143683186640853605673385120412384023701<215>

472477439373070614708898404181<30>
65134794897803788204841078426262942522751170656882295624127788886316478046066433217237902585946267520397628057432008501066544433227268178391190074247968493640025569486377563641891833921<185>

Input number is 30774721107404478546983398813654730764730093273718049800986296820375791977681725994834437906865125083468072204897863159763126753628183403770542752500902341373759734724211419663143683186640853605673385120412384023701 (215 digits)
Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=495867034
Step 1 took 7093ms
Step 2 took 4324ms
********** Factor found in step 2: 472477439373070614708898404181
Found probable prime factor of 30 digits: 472477439373070614708898404181
Probable prime cofactor 65134794897803788204841078426262942522751170656882295624127788886316478046066433217237902585946267520397628057432008501066544433227268178391190074247968493640025569486377563641891833921 has 185 digits

2662690394911497494390644810606670877553007384356222894638711586725209043837522653084500734794883109455062050632282004524281467696182228731075047539681633148462271468682022844731016176307111066310540492516925848745763<217>

1653018007108890421730000896267003133<37>

1610805437968889718770760862496822825794196612176038834354113394977919200427894110486979553233746602798699417531284904385489714195730540775846646178636345395942986925176046102206111<181>

Input number is 2662690394911497494390644810606670877553007384356222894638711586725209043837522653084500734794883109455062050632282004524281467696182228731075047539681633148462271468682022844731016176307111066310540492516925848745763 (217 digits)
Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=3666481180
Step 1 took 6037ms
Step 2 took 3502ms
********** Factor found in step 2: 1653018007108890421730000896267003133
Found probable prime factor of 37 digits: 1653018007108890421730000896267003133
Composite cofactor 1610805437968889718770760862496822825794196612176038834354113394977919200427894110486979553233746602798699417531284904385489714195730540775846646178636345395942986925176046102206111 has 181 digits

995793143258641505887691728261210328080508101617243982187416898590828306197798645082317406086949184511694739389465995529467110389598942808492685287145616849271854018252141203885214916977<186>

322580645161290322580645161290322580645161290322580645161290322580645161290322580645161290322580645161290322580645161290322580645161290322580645161290322580645161290322580645161290322580645161290322580645161290322580645161290322579<231>

703324473391798682176993576803391973682777541<45>

458651244717303288437636871450579067783394614478027589127102740197751779192951439077823421888269066933688262683893123114359731700448033342854326452759605232065913794068067784354531507319<186>

Using B1=11000000, B2=58553269330, polynomial Dickson(12), sigma=622039384
Step 1 took 66348ms
Step 2 took 29784ms
********** Factor found in step 2: 703324473391798682176993576803391973682777541
Found probable prime factor of 45 digits: 703324473391798682176993576803391973682777541
Composite cofactor 

203756001160803748298310893146479397202393855926059326176444094289266066387003121256827467320418179645126339254497475200206658129369196299792591091879809<153>

5134968430740016064504672660089219015653919<43>
39680088380103214277418511966935996770211279565561323407518760625264299022970877328398015807069724379104969311<110>

Using B1=11000000, B2=35133391030, polynomial Dickson(12), sigma=2355910709
Step 1 took 36244ms
Step 2 took 16076ms
********** Factor found in step 2: 5134968430740016064504672660089219015653919
Found probable prime factor of 43 digits: 5134968430740016064504672660089219015653919
Probable prime cofactor 

12161065386562799325004173096633285921601003752798702192677042444949974884781278110707777658058552504424580724199282081145928018199198107791805638822861052234679290265860917119155512182129734713127923759563808572121421<218>

31153037854232811189102822097380433597531352857629951931855490287320746434538045579665158385488413019705011436787256040230859006647953589704351955514294469726455771219134317273941283538847061394635632379521629772647<215>

18840720371718619210309761757038392281249729724746548631403649822429084069283654572104970864114156034288231263751174959554625765780720734209136653816573695914861912358458718535335305246348778035614509457<203>

1428195558589910678214567193147783<34>

13191975187431952634950035610773589630125217256165882639431024482050957702785591921561215132105380330247783578513121483346662741395573936144423062569233476877734952266279<170>

Input number is 18840720371718619210309761757038392281249729724746548631403649822429084069283654572104970864114156034288231263751174959554625765780720734209136653816573695914861912358458718535335305246348778035614509457 (203 digits)
Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=4074770566
Step 1 took 5338ms
Step 2 took 3272ms
********** Factor found in step 2: 1428195558589910678214567193147783
Found probable prime factor of 34 digits: 1428195558589910678214567193147783
Composite cofactor 13191975187431952634950035610773589630125217256165882639431024482050957702785591921561215132105380330247783578513121483346662741395573936144423062569233476877734952266279 has 170 digits

13191975187431952634950035610773589630125217256165882639431024482050957702785591921561215132105380330247783578513121483346662741395573936144423062569233476877734952266279<170>

775245511993750739207761795054384357757<39>

17016512812186771177706416025255881558141203869559175801597549315516830692717868006675907615061397920041831299811030607926710668147<131>

GMP-ECM 6.4.4 [configured with MPIR 2.6.0] [ECM]
Input number is 13191975187431952634950035610773589630125217256165882639431024482050957702785591921561215132105380330247783578513121483346662741395573936144423062569233476877734952266279 (170 digits)
Using B1=40000000, B2=192393080896, polynomial Dickson(12), sigma=2634950992
Step 1 took 317321ms
Step 2 took 145206ms
********** Factor found in step 2: 775245511993750739207761795054384357757
Found probable prime factor of 39 digits: 775245511993750739207761795054384357757
Composite cofactor 17016512812186771177706416025255881558141203869559175801597549315516830692717868006675907615061397920041831299811030607926710668147 has 131 digits

17016512812186771177706416025255881558141203869559175801597549315516830692717868006675907615061397920041831299811030607926710668147<131>

20511299523020079940803391256974586446581207910271081041240907<62>
829616514209103752807187818876278016407728052857414489195798041491321<69>

20511299523020079940803391256974586446581207910271081041240907

gnfs

510035811200130151393919660643161079658682646395742244297926786594047266408799760688984980452705220328569025537494678550736310525441313001764286310569481773645100590966662090285006871703269<189>

47013516542576785986681093334962299<35>
126797451337511316297632102664386581<36>

85559336719545966508782790311717636720030134384258759901495619816085684801899821778551755277478648281817346944935780451<119>

Run 74 out of 601:
Using B1=11000000, B2=35133391030, polynomial Dickson(12), sigma=1108474112
Step 1 took 58811ms
Step 2 took 19248ms
********** Factor found in step 2: 47013516542576785986681093334962299
Found probable prime factor of 35 digits: 47013516542576785986681093334962299
Composite cofactor 10848705834166374788411314293473222577461215375911219469915638717176856264756766785034064605188468284825355318684709127485015980246749709878316440406528031 has 155 digits
--
Run 433 out of 601:
Using B1=11000000, B2=35133391030, polynomial Dickson(12), sigma=3270009182
Step 1 took 43816ms
Step 2 took 14391ms
********** Factor found in step 2: 126797451337511316297632102664386581
Found probable prime factor of 36 digits: 126797451337511316297632102664386581
Composite cofactor 85559336719545966508782790311717636720030134384258759901495619816085684801899821778551755277478648281817346944935780451 has 119 digits

GMP-ECM 6.4.4

Gentoo Linux, Intel(R) Core(TM) i7-3770K CPU

85559336719545966508782790311717636720030134384258759901495619816085684801899821778551755277478648281817346944935780451<119>

22452684645208519555119510801803201929835921<44>
3810650622477104289114642647508611584097315704854308728840472871357672778931<76>

N=85559336719545966508782790311717636720030134384258759901495619816085684801899821778551755277478648281817346944935780451
  ( 119 digits)
Divisors found:
 r1=22452684645208519555119510801803201929835921 (pp44)
 r2=3810650622477104289114642647508611584097315704854308728840472871357672778931 (pp76)
Version: Msieve v. 1.50 (SVN unknown)
Total time: 29.37 hours.
Scaled time: 45.87 units (timescale=1.562).
Factorization parameters were as follows:
n: 85559336719545966508782790311717636720030134384258759901495619816085684801899821778551755277478648281817346944935780451
skew: 107199.60
c0: -34441371007682898489049402800
c1: -2626553031043890278811938
c2: 24476373740897780633
c3: 252906698056998
c4: -802699338
c5: 9900
Y0: -97124001949959923711141
Y1: 1739005300333
rlim: 5300000
alim: 5300000
lpbr: 27
lpba: 27
mfbr: 54
mfba: 54
rlambda: 2.5
alambda: 2.5
type: gnfs
Factor base limits: 5300000/5300000
Large primes per side: 3
Large prime bits: 27/27
Max factor residue bits: 54/54
Sieved algebraic special-q in [2650000, 4150001)
Primes: , , 
Relations: relations 
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 793235 x 793460
Total sieving time: 27.87 hours.
Total relation processing time: 0.29 hours.
Matrix solve time: 1.13 hours.
Time per square root: 0.08 hours.
Prototype def-par.txt line would be:
gnfs,118,5,maxs1,maxskew,goodScore,efrac,j0,j1,eStepSize,maxTime,5300000,5300000,27,27,54,54,2.5,2.5,100000
total time: 29.37 hours.
 --------- CPU info (if available) ----------

2774571447199754627922154413443666613948320173401398724613871480993997695380572555621002242276123070050411880278217450206046797502646022596826075422453840027590876406070064929917198630849195386649975926983988351<211>

85960586667183694937913524991945763480887482629735105247236259125203505287309081951605476712589905653668565168894993914718508892756633279973716452963275641001597144914170912987975377<182>

66836029326684793027749873761815241<35>
1286141434988916628247708680265890130101722509889077414576129900084235935220679186057940969405210779046352586893858362415760144893170870689440817097<148>

Input number is 85960586667183694937913524991945763480887482629735105247236259125203505287309081951605476712589905653668565168894993914718508892756633279973716452963275641001597144914170912987975377 (182 digits)
Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=234832139
Step 1 took 5033ms
Step 2 took 3258ms
********** Factor found in step 2: 66836029326684793027749873761815241
Found probable prime factor of 35 digits: 66836029326684793027749873761815241
Probable prime cofactor 1286141434988916628247708680265890130101722509889077414576129900084235935220679186057940969405210779046352586893858362415760144893170870689440817097 has 148 digits

236338877402626280607386052683618309952860542749639396051103013849349537228894521432121326326223677668042278654756491174019773406084294122072426256252228163248882319608229136012609519669297533529819005036881<207>

2605314043684011300220965743456263189255975713361387067126478585842509777256485574780611759303109629140710060244312767154952341152812133569263264025564397690825821359470277949079667856894805225925277<199>

594883997620464009518143961927424152290303390838786436644854253420582986317668054729327781082688875669244497323022010707911957168352171326591314693634741225461035098155859607376561570493753718024985127900059488399762046400951814396192742415229<243>

20361491007557068147862246058996707742097<41>
29216131441438925724952517784231816869390028774145778389670842357317988611814425542414649933788228240409956198013297820591917505991370604601911001339748459807198146859846041263263967615727197906706298157<203>

Using B1=11000000, B2=35133391030, polynomial Dickson(12), sigma=2101488578
Step 1 took 77553ms
Step 2 took 23939ms
********** Factor found in step 2: 20361491007557068147862246058996707742097
Found probable prime factor of 41 digits: 20361491007557068147862246058996707742097
Probable prime cofactor 

3975929332060797575955094064163899639799924535810377490424349976875111210476401328356593820926269047483569542824478067354351689308749937805530490183712173961998905620542297295769521789393921369603910928887415499635219094229<223>

186134207989780302628566992198987<33>

21360551480569847471419295357973430339350788186050929510084654311451981584374739893690292850767205728571321665079152165750530325647129828861357340604846272978795923369811509728566170276918367<191>

Input number is 3975929332060797575955094064163899639799924535810377490424349976875111210476401328356593820926269047483569542824478067354351689308749937805530490183712173961998905620542297295769521789393921369603910928887415499635219094229 (223 digits)
Using B1=1000000, B2=2139490090, polynomial Dickson(6), sigma=2577720929
Step 1 took 6659ms
********** Factor found in step 1: 186134207989780302628566992198987
Found probable prime factor of 33 digits: 186134207989780302628566992198987
Composite cofactor 21360551480569847471419295357973430339350788186050929510084654311451981584374739893690292850767205728571321665079152165750530325647129828861357340604846272978795923369811509728566170276918367 has 191 digits

18152665727510671606589770351446861470804557231717662696582123952358693559625062911017225531511908708646645633485680935552336847192192666945153410904977636368104151902080079167397937864388657097369091931236210459<212>

104951194650125034014061806611852351859<39>
172962926129865119716880493630568823435169405245136511742114730518564153394856475408810959708131825154539630770495071172152465167252599001144738464287002044916607457618985401<174>

GMP-ECM 6.4.4 [configured with MPIR 2.6.0] [ECM]
Input number is 18152665727510671606589770351446861470804557231717662696582123952358693559625062911017225531511908708646645633485680935552336847192192666945153410904977636368104151902080079167397937864388657097369091931236210459 (212 digits)
Using B1=20000000, B2=70272304840, polynomial Dickson(12), sigma=691873090
Step 1 took 220164ms
********** Factor found in step 1: 104951194650125034014061806611852351859
Found probable prime factor of 39 digits: 104951194650125034014061806611852351859
Probable prime cofactor 172962926129865119716880493630568823435169405245136511742114730518564153394856475408810959708131825154539630770495071172152465167252599001144738464287002044916607457618985401 has 174 digits

3518161659848458949595957410334157745765524637404254764260439675454810079818901609047124141169447938385415660500492877152268373486957738142725878236077163042405052664283434331733908769543650515639559977071568804942814504779229<226>

11694554855935852330792952043981073720970122447870404645320628244988037342287456739646973110823736428658370442244762860697660936152796985249446042010109555997178054763387530305379484815168516467473274960098247449347489050947998553582694523<239>

1932865948253553735334420145781586603339987040651350792523076789858648086182891676938254171090683639324046433849637777610960763838859564046502252684969326520693608432458439974215882806920878625388469647986666842235433933<220>

637317302881274509628055170573883951766807189859879595655104083799611946513849087647857999314273505577981337483283993233702187425628580945765081350191398412265810511512551000358906229656437555508393611646722420625488026571288352847<231>

4491469128111521381863357831303114429608123810041397870953803892576634569131120805697698077157151564176581210477878840823681540466115683177157465967015549016974609275871872758476188251843860363817982315289454973695711051214875027117244860973310343<247>

973447781082126326879238512894529213932769125334589566692817568030968958166527547344478167681447268158079553755737082080636522860435693675476713766121613640071891371853024944416198065013062009157815905807998468968042809930055427483826148269373<243>

217927259330513289347837705460038790369728267545266280455034685945827498676679808271396134914444920172344014183422465549143499893881973402921195651137180697518825069492672691848204235795164931987274890109525107511449748687113218110521267339<240>

7908455436336465881569317014167010784953929033981544154463712130051205404974648833599773058103996125673386622002954686744287515783300198350582928218858368876259160663404235450544954476945899645312735346751064976753100017150084232721749<235>

999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999999949<264>

1508936664561267652687869966325121809216801<43>

662718339003814962954684170339943821191244016723120906804282495933091715458544175991022112691548078181966455911875570003962682441545609481087801819467961280463516377123975119195654315455877049414055509657601494942387816749<222>

Using B1=11000000, B2=35133391030, polynomial Dickson(12), sigma=1:2112940612
Step 1 took 73706ms
Step 2 took 25898ms
********** Factor found in step 2: 1508936664561267652687869966325121809216801
Found prime factor of 43 digits: 1508936664561267652687869966325121809216801
Composite cofactor (10^264-51)/1508936664561267652687869966325121809216801 has 222 digits

483123954395148478900404612098774472994604431378337147657393553617912414708171498873973098951443082812786328791964878707657330055805515072333361030305756955267055638961178635414344927308300370386808993841180053031716185400333409269318899<237>

3282799283714873270036229140724256312139910961654605627405702388447143766769085173494125139981345733286476628449391787098708691006683647513585692239699187507990740872239581777097952487702291622156514535164772020760481958407871107<229>

44066020857783738903450403160511492725592902610620712396986801051744280559772621994646279083177944348036657034751755373696249478845057229471953982436084986309892031881754853180638992735019337411015115984779242804088788245139775952231936364351<242>