1011686352745357291716300068446479592170407318779456744541035749466576247215638492915711049260800732664571<106>

40723011598440553585022329968274317286827502519<47>
24843112359207215269455985092952938439426263808215566310109<59>

N=1011686352745357291716300068446479592170407318779456744541035749466576247215638492915711049260800732664571
  ( 106 digits)
Divisors found:
 r1=40723011598440553585022329968274317286827502519 (pp47)
 r2=24843112359207215269455985092952938439426263808215566310109 (pp59)
Version: Msieve v. 1.47
Total time: 2.08 hours.
Scaled time: 3.38 units (timescale=1.629).
Factorization parameters were as follows:
name: 106
n: 1011686352745357291716300068446479592170407318779456744541035749466576247215638492915711049260800732664571
skew: 6272.45
# norm 3.51e+13
c5: 25380
c4: 567908254
c3: -933665227304
c2: -24487643688984749
c1: 47285877634848132556
c0: 85050954835337903255232
# alpha -3.71
Y1: 45948129403
Y0: -131859121358095195945
# Murphy_E 1.76e-09
# M 749130722377025130433757923187013401231827602719641683447155289649895115943330606142358468108367455897939
type: gnfs
rlim: 2500000
alim: 2500000
lpbr: 26
lpba: 26
mfbr: 49
mfba: 49
rlambda: 2.6
alambda: 2.6
qintsize: 150000
Factor base limits: 2500000/2500000
Large primes per side: 3
Large prime bits: 26/26
Max factor residue bits: 49/49
Sieved algebraic special-q in [1250000, 2300001)
Primes: , ,
Relations: relations
Max relations in full relation-set:
Initial matrix:
Pruned matrix : 308950 x 309177
Polynomial selection time: 0.85 hours.
Total sieving time: 0.00 hours.
Total relation processing time: 0.05 hours.
Matrix solve time: 0.08 hours.
Time per square root: 1.10 hours.
Prototype def-par.txt line would be:
gnfs,105,5,maxs1,maxskew,goodScore,efrac,j0,j1,eStepSize,maxTime,2500000,2500000,26,26,49,49,2.6,2.6,150000
total time: 2.08 hours.
 --------- CPU info (if available) ----------

2179767508210910152160528726509831330288394172652380340024160020352761259150292890781476649000129035631790536001950142254207340689964142161186677779417<151>

9819591985280892630322578572879771126323038126628699491108538532352299<70>
221981474533593586159160882231061370780625317459442075765510878325522053564681483<81>

Number: s17
N=2179767508210910152160528726509831330288394172652380340024160020352761259150292890781476649000129035631790536001950142254207340689964142161186677779417
  ( 151 digits)
SNFS difficulty: 161 digits.
Divisors found:
 r1=9819591985280892630322578572879771126323038126628699491108538532352299 (pp70)
 r2=221981474533593586159160882231061370780625317459442075765510878325522053564681483 (pp81)
Version: Msieve-1.40
Total time: 33.60 hours.
Scaled time: 64.21 units (timescale=1.911).
Factorization parameters were as follows:
n: 2179767508210910152160528726509831330288394172652380340024160020352761259150292890781476649000129035631790536001950142254207340689964142161186677779417
m: 100000000000000000000000000
deg: 6
c6: 100000
c3: 3600
c0: -1
skew: 0.15
type: snfs
lss: 1
rlim: 3400000
alim: 3400000
lpbr: 27
lpba: 27
mfbr: 51
mfba: 51
rlambda: 2.4
alambda: 2.4
Factor base limits: 3400000/3400000
Large primes per side: 3
Large prime bits: 27/27
Max factor residue bits: 51/51
Sieved rational special-q in [1700000, 3800001)
Primes: , , 
Relations: relations 
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 649204 x 649428
Total sieving time: 32.82 hours.
Total relation processing time: 0.08 hours.
Matrix solve time: 0.45 hours.
Time per square root: 0.26 hours.
Prototype def-par.txt line would be:
snfs,161.000,6,0,0,0,0,0,0,0,0,3400000,3400000,27,27,51,51,2.4,2.4,100000
total time: 33.60 hours.
 --------- CPU info (if available) ----------

801632075827430663410627898638471343865162533622588973533120317015644729094679352407569485450517851660772484735613746247668823995862932736897650463009<150>

278876640706482135530127046249370987891<39>
506023319313318185413268050332587666589890301001793999<54>
5680576553060898334980861479467021862641185939384486554101<58>

Number: s18
N=801632075827430663410627898638471343865162533622588973533120317015644729094679352407569485450517851660772484735613746247668823995862932736897650463009
  ( 150 digits)
SNFS difficulty: 163 digits.
Divisors found:
 r1=278876640706482135530127046249370987891 (pp39)
 r2=506023319313318185413268050332587666589890301001793999 (pp54)
 r3=5680576553060898334980861479467021862641185939384486554101 (pp58)
Version: Msieve-1.40
Total time: 30.93 hours.
Scaled time: 58.74 units (timescale=1.899).
Factorization parameters were as follows:
n: 801632075827430663410627898638471343865162533622588973533120317015644729094679352407569485450517851660772484735613746247668823995862932736897650463009
m: 1000000000000000000000000000
deg: 6
c6: 10
c3: 36
c0: -1
skew: 0.68
type: snfs
lss: 1
rlim: 3600000
alim: 3600000
lpbr: 27
lpba: 27
mfbr: 51
mfba: 51
rlambda: 2.4
alambda: 2.4
Factor base limits: 3600000/3600000
Large primes per side: 3
Large prime bits: 27/27
Max factor residue bits: 51/51
Sieved rational special-q in [1800000, 3700001)
Primes: , , 
Relations: relations 
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 665585 x 665810
Total sieving time: 30.22 hours.
Total relation processing time: 0.08 hours.
Matrix solve time: 0.47 hours.
Time per square root: 0.16 hours.
Prototype def-par.txt line would be:
snfs,163.000,6,0,0,0,0,0,0,0,0,3600000,3600000,27,27,51,51,2.4,2.4,100000
total time: 30.93 hours.
 --------- CPU info (if available) ----------

519910357715255074761778864510209512879845970721444740927083470269784615542437878672594155502836415231137201663504437532250601<126>

1862509225176694681054900702158110627<37>
279145118148841178030909779278002540081718316869868199340359846213898887390220967149359363<90>

Using B1=3000000, B2=11414255590, polynomial Dickson(12), sigma=413228885
Step 1 took 5497ms
Step 2 took 5485ms
********** Factor found in step 2: 1862509225176694681054900702158110627
Found probable prime factor of 37 digits: 1862509225176694681054900702158110627
Probable prime cofactor 279145118148841178030909779278002540081718316869868199340359846213898887390220967149359363 has 90 digits

2405904544131239301200762687473629947719994615659691462445401982994303806862497979373694558266687239368603721678938057504447487469<130>

1191896644091742080295140157602006767687710501257<49>
2018551319912981652735859852763330951538308034566841376089973338523759911767477317<82>

Number: 11511_84
N=2405904544131239301200762687473629947719994615659691462445401982994303806862497979373694558266687239368603721678938057504447487469
  ( 130 digits)
SNFS difficulty: 169 digits.
Divisors found:
 r1=1191896644091742080295140157602006767687710501257 (pp49)
 r2=2018551319912981652735859852763330951538308034566841376089973338523759911767477317 (pp82)
Version: Msieve-1.40
Total time: 75.43 hours.
Scaled time: 245.44 units (timescale=3.254).
Factorization parameters were as follows:
name: 11511_84
n: 2405904544131239301200762687473629947719994615659691462445401982994303806862497979373694558266687239368603721678938057504447487469
m: 10000000000000000000000000000
deg: 6
c6: 10
c3: 36
c0: -1
skew: 0.68
type: snfs
lss: 1
rlim: 4600000
alim: 4600000
lpbr: 27
lpba: 27
mfbr: 52
mfba: 52
rlambda: 2.4
alambda: 2.4
Factor base limits: 4600000/4600000
Large primes per side: 3
Large prime bits: 27/27
Max factor residue bits: 52/52
Sieved rational special-q in [2300000, 3700001)
Primes: rational ideals reading, algebraic ideals reading, 
Relations: relations 
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 758269 x 758517
Total sieving time: 74.14 hours.
Total relation processing time: 0.10 hours.
Matrix solve time: 1.11 hours.
Time per square root: 0.07 hours.
Prototype def-par.txt line would be:
snfs,169.000,6,0,0,0,0,0,0,0,0,4600000,4600000,27,27,52,52,2.4,2.4,100000
total time: 75.43 hours.
 --------- CPU info (if available) ----------

41827062516275362452471414496522293828882706633671483653137698809787301454617516794000252280076730585194173278914539332592726710297622497950653145034190893604187<161>

280035674873388507032448515893431184810037<42>
149363335707803933841822345452585900973040000149857454595847786970208151588545301744115560015922700339254203834337007951<120>

Using B1=3000000, B2=5706890290, polynomial Dickson(6), sigma=1117716430
Step 1 took 10758ms
Step 2 took 4611ms
********** Factor found in step 2: 280035674873388507032448515893431184810037
Found probable prime factor of 42 digits: 280035674873388507032448515893431184810037
Probable prime cofactor 149363335707803933841822345452585900973040000149857454595847786970208151588545301744115560015922700339254203834337007951 has 120 digits

GMP-ECM 6.3

44838083568451371020011433704383648777843652802911400022165432106739232595812978008602063763720062883612000559517255241758474757344056091498248684868405187<155>

47970298295840859299905720921871585853905891<44>
934705122989384061003915203040412622396296677832533711407928945432763539748793194699251060137760129727201143457<111>

Number: 11511_88
N=44838083568451371020011433704383648777843652802911400022165432106739232595812978008602063763720062883612000559517255241758474757344056091498248684868405187
  ( 155 digits)
SNFS difficulty: 177 digits.
Divisors found:
 r1=47970298295840859299905720921871585853905891
 r2=934705122989384061003915203040412622396296677832533711407928945432763539748793194699251060137760129727201143457
Version: 
Total time: 96.92 hours.
Scaled time: 230.67 units (timescale=2.380).
Factorization parameters were as follows:
n: 44838083568451371020011433704383648777843652802911400022165432106739232595812978008602063763720062883612000559517255241758474757344056091498248684868405187
m: 100000000000000000000000000000
deg: 6
c6: 1000
c3: 360
c0: -1
skew: 0.32
type: snfs
lss: 1
rlim: 10000000
alim: 10000000
lpbr: 28
lpba: 28
mfbr: 53
mfba: 53
rlambda: 2.5
alambda: 2.5

Factor base limits: 10000000/10000000
Large primes per side: 3
Large prime bits: 28/28
Max factor residue bits: 53/53
Sieved rational special-q in [5000000, 11100001)
Primes: rational ideals reading, algebraic ideals reading, 
Relations: 18816179
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 1504766 x 1505014
Total sieving time: 84.77 hours.
Total relation processing time: 6.60 hours.
Matrix solve time: 4.78 hours.
Time per square root: 0.78 hours.
Prototype def-par.txt line would be:
snfs,177,6,0,0,0,0,0,0,0,0,10000000,10000000,28,28,53,53,2.5,2.5,100000
total time: 96.92 hours.
 --------- CPU info (if available) ----------
CPU0: Intel(R) Core(TM)2 Quad CPU    Q6700  @ 2.66GHz stepping 0b
Memory: 8044964k/9175040k available (4939k kernel code, 788820k absent, 341256k reserved, 3931k data, 1220k init)
Calibrating delay loop (skipped), value calculated using timer frequency.. 5345.81 BogoMIPS (lpj=2672908)
Total of 4 processors activated (21381.87 BogoMIPS).

GGNFS / Msieve v1.39

Core 2 Quad Q6700

3703703703703703703703703703703703703703703703703703703703703703703703703703703703703703837037037037037037037037037037037037037037037037037037037037037037037037037037037037037037<178>

255103303643675777140153459143005368903599733095543012691951915309410219430051<78>
14518446648095855013773569753112329667657770511959374310506488688806812100574629352744414862778992687<101>

SNFS difficulty: 180 digits.
Divisors found:
 r1=255103303643675777140153459143005368903599733095543012691951915309410219430051 (pp78)
 r2=14518446648095855013773569753112329667657770511959374310506488688806812100574629352744414862778992687 (pp101)
Version: Msieve v. 1.48 SVN488 LARGE_BLOCKS zlib option -D density
Total time: 54.61 hours.
Scaled time: 131.06 units (timescale=2.400).
Factorization parameters were as follows:
n: 3703703703703703703703703703703703703703703703703703703703703703703703703703703703703703837037037037037037037037037037037037037037037037037037037037037037037037037037037037037037
m: 1000000000000000000000000000000
c6: 1
c3: 36
c0: -10
skew: 1.47
type: snfs
lss: 0
rlim: 6700000
alim: 6700000
lpbr: 28
lpba: 28
mfbr: 55
mfba: 55
rlambda: 2.5
alambda: 2.5
Factor base limits: 6700000/6700000
Large primes per side: 3
Large prime bits: 28/28
Max factor residue bits: 55/55
Sieved algebraic special-q in [4187500, 8487501)
Primes: , ,
Relations: relations
Max relations in full relation-set:
Initial matrix:
Pruned matrix : 1379704 x 1379934
Total sieving time: 52.16 hours.
Total relation processing time: 0.12 hours.
Matrix solve time: 2.12 hours.
Time per square root: 0.21 hours.
Prototype def-par.txt line would be:
snfs,180.000,6,0,0,0,0,0,0,0,0,6700000,6700000,28,28,55,55,2.5,2.5,100000
total time: 54.61 hours.

4704457921242338786864463621125931985529149664502136902063873696789469586855907494592872630165359718922695768947481971953646466372543477794187449967165788588283<160>

3489642914382852359640781627999570887457<40>
1348120147724148433380079154179759867818563475766236909154733651576102851045792442267539490021302514790352840422908273819<121>

GMP-ECM 6.3 [configured with GMP 5.0.2 and --enable-asm-redc] [ECM]
Input number is 4704457921242338786864463621125931985529149664502136902063873696789469586855907494592872630165359718922695768947481971953646466372543477794187449967165788588283 (160 digits)
Using B1=11000000, B2=35133391030, polynomial Dickson(12), sigma=655613269
Step 1 took 53577ms
Step 2 took 19809ms
********** Factor found in step 2: 3489642914382852359640781627999570887457
Found probable prime factor of 40 digits: 3489642914382852359640781627999570887457
Probable prime cofactor 1348120147724148433380079154179759867818563475766236909154733651576102851045792442267539490021302514790352840422908273819 has 121 digits

Core 2 Quad Q6700

518064815729693800234799487535219145417738777147722597291145796258395953231399251347741926797662804397114939870249654067670277660466001579603145652181<150>

2108453955793180132286673946794445994528076137<46>
245708384717750590451205323594808342504329680298355042477004090691393049341213407071436935689608286755213<105>

Using B1=300000000, B2=49610539948912, polynomial x^1, x0=400412596
Step 1 took 67598ms
Step 2 took 47763ms
********** Factor found in step 2: 2108453955793180132286673946794445994528076137
Found probable prime factor of 46 digits: 2108453955793180132286673946794445994528076137
Probable prime cofactor 245708384717750590451205323594808342504329680298355042477004090691393049341213407071436935689608286755213 has 105 digits

3871201500934235146034549737268652652189496413900983912861316240603198841023271648374947247496143603547763714102590474207898112999881527181744401<145>

1041811367753239671845337262060653542590742993<46>
3715837262635011262741076967709294785408366978355554587323835699563310448849944740019316396433486657<100>

Number: 11511_92
N=3871201500934235146034549737268652652189496413900983912861316240603198841023271648374947247496143603547763714102590474207898112999881527181744401
  ( 145 digits)
SNFS difficulty: 186 digits.
Divisors found:
 r1=1041811367753239671845337262060653542590742993
 r2=3715837262635011262741076967709294785408366978355554587323835699563310448849944740019316396433486657
Version: 
Total time: 118.06 hours.
Scaled time: 281.45 units (timescale=2.384).
Factorization parameters were as follows:
n: 3871201500934235146034549737268652652189496413900983912861316240603198841023271648374947247496143603547763714102590474207898112999881527181744401
m: 10000000000000000000000000000000
deg: 6
c6: 1
c3: 36
c0: -10
skew: 1.47
type: snfs
lss: 1
rlim: 7000000
alim: 7000000
lpbr: 28
lpba: 28
mfbr: 54
mfba: 54
rlambda: 2.5
alambda: 2.5

Factor base limits: 7000000/7000000
Large primes per side: 3
Large prime bits: 28/28
Max factor residue bits: 54/54
Sieved rational special-q in [3500000, 6800001)
Primes: rational ideals reading, algebraic ideals reading, 
Relations: 19621582
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 1437211 x 1437458
Total sieving time: 109.35 hours.
Total relation processing time: 3.41 hours.
Matrix solve time: 4.66 hours.
Time per square root: 0.64 hours.
Prototype def-par.txt line would be:
snfs,186,6,0,0,0,0,0,0,0,0,7000000,7000000,28,28,54,54,2.5,2.5,100000
total time: 118.06 hours.
 --------- CPU info (if available) ----------

GGNFS / Msieve v1.39

Core 2 Quad Q6700

520808440976529216399363034533735944254882330202042406749633143004205750801285906478899575067582299680512139387819207574854963524424440069524067263172261526598072710677425947691107<180>

28337555781047531372455164934411212438784295191326145684218118572117572445646964629<83>
18378735449189715346377094623697451062570136610296381926085420205400813261833804966449307957916183<98>

Number: 11511_95
N=520808440976529216399363034533735944254882330202042406749633143004205750801285906478899575067582299680512139387819207574854963524424440069524067263172261526598072710677425947691107
  ( 180 digits)
SNFS difficulty: 192 digits.
Divisors found:
 r1=28337555781047531372455164934411212438784295191326145684218118572117572445646964629
 r2=18378735449189715346377094623697451062570136610296381926085420205400813261833804966449307957916183
Version: 
Total time: 184.67 hours.
Scaled time: 440.61 units (timescale=2.386).
Factorization parameters were as follows:
n: 520808440976529216399363034533735944254882330202042406749633143004205750801285906478899575067582299680512139387819207574854963524424440069524067263172261526598072710677425947691107
m: 100000000000000000000000000000000
deg: 6
c6: 1
c3: 36
c0: -10
skew: 1.47
type: snfs
lss: 1
rlim: 10000000
alim: 10000000
lpbr: 28
lpba: 28
mfbr: 54
mfba: 54
rlambda: 2.5
alambda: 2.5

Factor base limits: 10000000/10000000
Large primes per side: 3
Large prime bits: 28/28
Max factor residue bits: 54/54
Sieved rational special-q in [5000000, 9900001)
Primes: rational ideals reading, algebraic ideals reading, 
Relations: 20733432
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 1781089 x 1781337
Total sieving time: 171.68 hours.
Total relation processing time: 5.46 hours.
Matrix solve time: 7.30 hours.
Time per square root: 0.23 hours.
Prototype def-par.txt line would be:
snfs,192,6,0,0,0,0,0,0,0,0,10000000,10000000,28,28,54,54,2.5,2.5,100000
total time: 184.67 hours.
 --------- CPU info (if available) ----------

GGNFS / Msieve v1.39

Core 2 Quad Q6700

50527352518526325878667596402191575867523420098315176576327979154363198928260536140954054518341300588669660969833576976566293865838229623326447055865874608792677664529839<170>

331096875853863283326070170844045365431952824572883489388641144102539802195201141<81>
152605947694981145094602495997266630916439287481772308142316218188171787677001810983701779<90>

Number: 11511_96
N=50527352518526325878667596402191575867523420098315176576327979154363198928260536140954054518341300588669660969833576976566293865838229623326447055865874608792677664529839
  ( 170 digits)
SNFS difficulty: 193 digits.
Divisors found:
 r1=331096875853863283326070170844045365431952824572883489388641144102539802195201141
 r2=152605947694981145094602495997266630916439287481772308142316218188171787677001810983701779
Version: 
Total time: 202.96 hours.
Scaled time: 484.07 units (timescale=2.385).
Factorization parameters were as follows:
n: 50527352518526325878667596402191575867523420098315176576327979154363198928260536140954054518341300588669660969833576976566293865838229623326447055865874608792677664529839
m: 100000000000000000000000000000000
deg: 6
c6: 10
c3: 36
c0: -1
skew: 0.68
type: snfs
lss: 1
rlim: 11000000
alim: 11000000
lpbr: 28
lpba: 28
mfbr: 55
mfba: 55
rlambda: 2.5
alambda: 2.5

Factor base limits: 11000000/11000000
Large primes per side: 3
Large prime bits: 28/28
Max factor residue bits: 55/55
Sieved rational special-q in [5500000, 10800001)
Primes: rational ideals reading, algebraic ideals reading, 
Relations: 22153641
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 1992330 x 1992578
Total sieving time: 190.17 hours.
Total relation processing time: 3.41 hours.
Matrix solve time: 9.02 hours.
Time per square root: 0.36 hours.
Prototype def-par.txt line would be:
snfs,193,6,0,0,0,0,0,0,0,0,11000000,11000000,28,28,55,55,2.5,2.5,100000
total time: 202.96 hours.
 --------- CPU info (if available) ----------

GGNFS / Msieve v1.39

Core 2 Quad Q6700

1635303038115698985252322711501120932339943476573679612592381717985767981439172494705044582595319342485355282254733711963821068958959517246087759619461794425349664679049<169>

3786092360814840540544791139261419317<37>
431923704514104891089329061526908711385860198610512416214416922605997590417055869851184264141972895373073393570212675196563301860997<132>

GMP-ECM 6.3 [configured with GMP 5.0.0 and --enable-asm-redc] [ECM]
Input number is 1635303038115698985252322711501120932339943476573679612592381717985767981439172494705044582595319342485355282254733711963821068958959517246087759619461794425349664679049 (169 digits)
Using B1=3000000, B2=5706890290, polynomial Dickson(6), sigma=1584621159
Step 1 took 14988ms
Step 2 took 6440ms
********** Factor found in step 2: 3786092360814840540544791139261419317
Found probable prime factor of 37 digits: 3786092360814840540544791139261419317
Probable prime cofactor 431923704514104891089329061526908711385860198610512416214416922605997590417055869851184264141972895373073393570212675196563301860997 has 132 digits

Core 2 Quad Q6700

7593909250145623623055404784497888237571803420944643176806074596809390790247235715655931660637134277455552594124535759675584325429511673<136>

1469233162401655797313031072661285785849473<43>
5168620913601198084714962674428586323453456814547109092039823799155946796115911853749412801401<94>

Using B1=11000000, B2=35133391030, polynomial Dickson(12), sigma=725834560
Step 1 took 35418ms
Step 2 took 13639ms
********** Factor found in step 2: 1469233162401655797313031072661285785849473
Found probable prime factor of 43 digits: 1469233162401655797313031072661285785849473
Probable prime cofactor 5168620913601198084714962674428586323453456814547109092039823799155946796115911853749412801401 has 94 digits

GMP-ECM 6.3

687175687135117082832720021242735513812620188423625342858033019580326343809611539991141222811874225045963163237777318555706028328529286085541170410377<150>

309940680690838002260714284160886129822946659102414712626913<60>
2217120016654304042163871596374260683964808621772474276056444803018515942789826900156412329<91>

Number: 11511_99
N=687175687135117082832720021242735513812620188423625342858033019580326343809611539991141222811874225045963163237777318555706028328529286085541170410377
  ( 150 digits)
SNFS difficulty: 199 digits.
Divisors found:
 r1=309940680690838002260714284160886129822946659102414712626913
 r2=2217120016654304042163871596374260683964808621772474276056444803018515942789826900156412329
Version: 
Total time: 223.22 hours.
Scaled time: 821.22 units (timescale=3.679).
Factorization parameters were as follows:
n: 687175687135117082832720021242735513812620188423625342858033019580326343809611539991141222811874225045963163237777318555706028328529286085541170410377
m: 1000000000000000000000000000000000
deg: 6
c6: 10
c3: 36
c0: -1
skew: 0.68
type: snfs
lss: 1
rlim: 16000000
alim: 16000000
lpbr: 29
lpba: 29
mfbr: 55
mfba: 55
rlambda: 2.5
alambda: 2.5

Factor base limits: 16000000/16000000
Large primes per side: 3
Large prime bits: 29/29
Max factor residue bits: 55/55
Sieved rational special-q in [8000000, 14900001)
Primes: rational ideals reading, algebraic ideals reading, 
Relations: 33744585
Max relations in full relation-set: 
Initial matrix: 
Pruned matrix : 2687849 x 2688097
Total sieving time: 203.15 hours.
Total relation processing time: 4.38 hours.
Matrix solve time: 15.40 hours.
Time per square root: 0.29 hours.
Prototype def-par.txt line would be:
snfs,199,6,0,0,0,0,0,0,0,0,16000000,16000000,29,29,55,55,2.5,2.5,100000
total time: 223.22 hours.
 --------- CPU info (if available) ----------
CPU0: Intel(R) Core(TM) i7 CPU         980  @ 3.33GHz stepping 02
Memory: 24581144k/26214400k available (5084k kernel code, 1057692k absent, 575564k reserved, 7228k data, 1244k init)
Calibrating delay loop (skipped), value calculated using timer frequency.. 6665.33 BogoMIPS (lpj=3332667)
Total of 12 processors activated (79996.24 BogoMIPS).

GGNFS / Msieve v1.39

Core i7 980

1234567901234567901234567901234567901234567901234567901234567901234567901234567901234567901234567901279012345679012345679012345679012345679012345679012345679012345679012345679012345679012345679012345679<202>

591507237000331861206544401907448849551016983578822826613<57>
16272648525110057745926582823417397014839976003993003121150762318037<68>
128261606264888628726514273781621758793367047876248159238288958650042198563559<78>

Number: n
N=1234567901234567901234567901234567901234567901234567901234567901234567901234567901234567901234567901279012345679012345679012345679012345679012345679012345679012345679012345679012345679012345679012345679
  ( 202 digits)
SNFS difficulty: 203 digits.
Divisors found:

Sun Jun 17 23:48:50 2012  prp57 factor: 591507237000331861206544401907448849551016983578822826613
Sun Jun 17 23:48:50 2012  prp68 factor: 16272648525110057745926582823417397014839976003993003121150762318037
Sun Jun 17 23:48:50 2012  prp78 factor: 128261606264888628726514273781621758793367047876248159238288958650042198563559
Sun Jun 17 23:48:50 2012  elapsed time 06:16:22 (Msieve 1.44 - dependency 2)

Version: GGNFS-0.77.1-20060513-nocona
Total time: 0.00 hours.
Scaled time: 0.00 units (timescale=2.094).
Factorization parameters were as follows:
name: KA_11511_101
n: 1234567901234567901234567901234567901234567901234567901234567901234567901234567901234567901234567901279012345679012345679012345679012345679012345679012345679012345679012345679012345679012345679012345679
m: 1000000000000000000000000000000000
#  c202, diff: 203
skew: 0.15
deg: 6
c6: 100000
c3: 3600
c0: -1
type: snfs
lss: 1
rlim: 16900000
alim: 16900000
lpbr: 28
lpba: 28
mfbr: 56
mfba: 56
rlambda: 2.6
alambda: 2.6
qintsize: 100000
Factor base limits: 16900000/16900000
Large primes per side: 3
Large prime bits: 28/28
Max factor residue bits: 56/56
Sieved  special-q in [100000, 31250000)
Primes: RFBsize:1085243, AFBsize:1085217, 
Relations: 
Max relations in full relation-set: 28
Initial matrix: 
Pruned matrix : 

Msieve: found 7517025 hash collisions in 43289128 relations (36410762 unique)
Msieve: matrix is 1981710 x 1981935 (553.8 MB)

Total sieving time: 0.00 hours.
Total relation processing time: 0.00 hours.
Matrix solve time: 0.00 hours.
Total square root time: 0.00 hours, sqrts: 0.
Prototype def-par.txt line would be:
snfs,203,6,0,0,0,0,0,0,0,0,16900000,16900000,28,28,56,56,2.6,2.6,100000
total time: 0.00 hours.
 --------- CPU info (if available) ----------
CPU0: Intel(R) Core(TM)2 Quad  CPU   Q9550  @ 2.83GHz stepping 07
CPU1: Intel(R) Core(TM)2 Quad  CPU   Q9550  @ 2.83GHz stepping 07
CPU2: Intel(R) Core(TM)2 Quad  CPU   Q9550  @ 2.83GHz stepping 07
CPU3: Intel(R) Core(TM)2 Quad  CPU   Q9550  @ 2.83GHz stepping 07
Memory: 8109188k/9175040k available (3972k kernel code, 787464k absent, 278388k reserved, 2498k data, 1292k init)
Calibrating delay loop (skipped), value calculated using timer frequency.. 5661.11 BogoMIPS (lpj=2830559)
Calibrating delay using timer specific routine.. 5660.89 BogoMIPS (lpj=2830449)
Calibrating delay using timer specific routine.. 5660.91 BogoMIPS (lpj=2830459)
Calibrating delay using timer specific routine.. 5660.91 BogoMIPS (lpj=2830459)
Total of 4 processors activated (22643.85 BogoMIPS).

13881985519628342480387340792235430563786659864617002975644718478637269810540734190885635282091003827242221658080804047166695353271498599933484711974744633996842751241<167>

42688996708006307694136118347604996123<38>

325188844670710673583316959559305889097043487905512877553044765009261869799242491027550992214397597970430891011033297787923057067<129>

Using B1=11000000, B2=35133391030, polynomial Dickson(12), sigma=741011539
Step 1 took 72608ms
Step 2 took 27229ms
********** Factor found in step 2: 42688996708006307694136118347604996123
Found probable prime factor of 38 digits: 42688996708006307694136118347604996123
Composite cofactor 325188844670710673583316959559305889097043487905512877553044765009261869799242491027550992214397597970430891011033297787923057067 has 129 digits

325188844670710673583316959559305889097043487905512877553044765009261869799242491027550992214397597970430891011033297787923057067<129>

17670104838611245323800296591491161908209117559884900800238434297<65>
18403334198682003406234601231385007546727417865866246826683113411<65>

N = 325188844670710673583316959559305889097043487905512877553044765009261869799242491027550992214397597970430891011033297787923057067 (129 digits)
Divisors found:
r1=17670104838611245323800296591491161908209117559884900800238434297 (pp65)
r2=18403334198682003406234601231385007546727417865866246826683113411 (pp65)
Version: Msieve v. 1.48
Total time: 37.87 hours.
Factorization parameters were as follows:
n: 325188844670710673583316959559305889097043487905512877553044765009261869799242491027550992214397597970430891011033297787923057067
Y0: -17015318761545900237184003
Y1: 58657906771187
c0: 217141745137532292455487258984
c1: 1137052500110946471277104
c2: -28246224639454386884
c3: 736755553135873
c4: 52476496
c5: 228
skew: 320746.13 
type: gnfs
Factor base limits: 6800000/6800000
Large primes per side: 3
Large prime bits: 28/28
Sieved algebraic special-q in [0, 0)
Total raw relations: 19688177
Relations: 2400016 relations
Pruned matrix : 1351400 x 1351626
Polynomial selection time: 0.00 hours.
Total sieving time: 35.36 hours.
Total relation processing time: 0.12 hours.
Matrix solve time: 2.30 hours.
time per square root: 0.10 hours.
Prototype def-par.txt line would be: gnfs,128,5,65,2000,1e-05,0.28,250,20,50000,3600,6800000,6800000,28,28,55,55,2.5,2.5,100000
total time: 37.87 hours.
Intel64 Family 6 Model 42 Stepping 7, GenuineIntel
Windows-7-6.1.7601-SP1
processors: 4, speed: 2.29GHz

4491075662925713848136479089495470564005110909254294657645931209769174485374480398043060245770840925747530194663703309020491101626155570968263091630521357410722395775404533207198066873980509<190>

67807479381716609352837759149420216424819170701<47>

66232747535763334169411883326110918864139286817330082898318240905521321168875738183353761779252664903950134399648607557945566641990953834504209<143>

Using B1=43000000, B2=240490660426, polynomial Dickson(12), sigma=3167865237
Step 1 took 362603ms
Step 2 took 95424ms
********** Factor found in step 2: 67807479381716609352837759149420216424819170701
Found probable prime factor of 47 digits: 67807479381716609352837759149420216424819170701

66232747535763334169411883326110918864139286817330082898318240905521321168875738183353761779252664903950134399648607557945566641990953834504209<143>

22699314464460334208083551714234390703872137959<47>
2917830300093954285371846586139623046415727353905707322723808567867357661994735174372894443783751<97>

Number: 11511_103
N = 66232747535763334169411883326110918864139286817330082898318240905521321168875738183353761779252664903950134399648607557945566641990953834504209 (143 digits)
Divisors found:
r1=22699314464460334208083551714234390703872137959 (pp47)
r2=2917830300093954285371846586139623046415727353905707322723808567867357661994735174372894443783751 (pp97)
Version: Msieve v. 1.51 (SVN 845)
Total time: 592.89 hours.
Factorization parameters were as follows:
# Murphy_E = 1.28e-11, selected by Maksym Voznyy
# selected by cado-nfs-2.2.0
n: 66232747535763334169411883326110918864139286817330082898318240905521321168875738183353761779252664903950134399648607557945566641990953834504209
Y0: -3167807230774604433652410524
Y1: 463440451338445025181
c0: 685237822353769676526416582064702
c1: -7923679545880621788119153655
c2: -34977700950779401406596
c3: 9569929210614295
c4: 48652457022
c5: 408040
skew: 363039.71436
type: gnfs
# selected mechanically
rlim: 22000000
alim: 22000000
lpbr: 28
lpba: 28
mfbr: 56
mfba: 56
rlambda: 2.6
alambda: 2.6
Factor base limits: 22000000/22000000
Large primes per side: 3
Large prime bits: 28/28
Sieved algebraic special-q in [0, 0)
Total raw relations: 24044483
Relations: 4619264 relations
Pruned matrix : 2899823 x 2900049
Polynomial selection time: 0.00 hours.
Total sieving time: 583.75 hours.
Total relation processing time: 0.22 hours.
Matrix solve time: 8.47 hours.
time per square root: 0.46 hours.
Prototype def-par.txt line would be: gnfs,142,5,65,2000,1e-05,0.28,250,20,50000,3600,22000000,22000000,28,28,56,56,2.6,2.6,100000
total time: 592.89 hours.
Intel64 Family 6 Model 58 Stepping 9, GenuineIntel
Windows-post2008Server-6.2.9200
processors: 8, speed: 2.29GHz

GGNFS, Msieve

246534501788859220221468948069079512152088381505881643356801223167078344519986157124898155124169095123541722366084760444607980884867500381016444547799049473634013700086902192358344657<183>

342521390174525763105476000611844242029878431845727<51>
719763812891340571521389336772639468358317548303932872001980884593224306710903155841971700235970073025509445265755256265688255760591<132>

Number: 11511_104
N = 246534501788859220221468948069079512152088381505881643356801223167078344519986157124898155124169095123541722366084760444607980884867500381016444547799049473634013700086902192358344657 (183 digits)
SNFS difficulty: 211 digits.
Divisors found:
r1=342521390174525763105476000611844242029878431845727 (pp51)
r2=719763812891340571521389336772639468358317548303932872001980884593224306710903155841971700235970073025509445265755256265688255760591 (pp132)
Version: Msieve v. 1.53 (SVN unknown)
Total time: 123.92 hours.
Factorization parameters were as follows:
n: 246534501788859220221468948069079512152088381505881643356801223167078344519986157124898155124169095123541722366084760444607980884867500381016444547799049473634013700086902192358344657
m: 100000000000000000000000000000000000
deg: 6
c6: 1
c3: 36
c0: -10
skew: 1.47
# Murphy_E = 8.042e-12
type: snfs
lss: 1
rlim: 22000000
alim: 22000000
lpbr: 29
lpba: 29
mfbr: 57
mfba: 57
rlambda: 2.6
alambda: 2.6
Factor base limits: 22000000/22000000
Large primes per side: 3
Large prime bits: 29/29
Sieved rational special-q in [0, 0)
Total raw relations: 41291172
Relations: 6550938 relations
Pruned matrix : 3938610 x 3938836
Total sieving time: 115.17 hours.
Total relation processing time: 0.30 hours.
Matrix solve time: 8.31 hours.
time per square root: 0.14 hours.
Prototype def-par.txt line would be: snfs,211,6,0,0,0,0,0,0,0,0,22000000,22000000,29,29,57,57,2.6,2.6,100000
total time: 123.92 hours.
Intel64 Family 6 Model 60 Stepping 3, GenuineIntel
processors: 8, speed: 3.19GHz
Windows-post2008Server-6.2.9200
Running Python 3.2

51547955075771510083518398358847542604614774634789953820432730031390962540872664661680005681046629688637575264485956322285405928358900277353182639940121137332537045354805375429209076326521<188>

1901803205650841548265940678826575032070567410525034670854445223859332262806330519675519535025257192308848818772057139003027767047297699965338613787644382151821346129074015934581043321263310270417<196>

1013314541798863290969575099827975443788222554843<49>
1876814283425469479441690222892379522827250662369844986994862763369862628385793793366994456881706365278285756941967301127600546448743670228590778819<148>

Using B1=43000000, B2=240490660426, polynomial Dickson(12), sigma=3013226257
Step 1 took 390284ms
Step 2 took 96088ms
********** Factor found in step 2: 1013314541798863290969575099827975443788222554843
Found probable prime factor of 49 digits: 1013314541798863290969575099827975443788222554843

101120331364045216117961963000859492480494975123437841296918405428236463140056684619671417370618381465751539802625854339135607834969111429660378974126350925914886956418684323166381744964998764663471891141617294917679<216>

115668851829018244852037560547<30>

874222660336607654517364345979400063652588648783227179106210002393893512130347612876295295346961934717484281209433580428113789799104259336230942324512614126535240553155179302066973919557<186>

Using B1=3000000, B2=11414255590, polynomial Dickson(12), sigma=3930222335
Step 1 took 18829ms
Step 2 took 12289ms
********** Factor found in step 2: 115668851829018244852037560547
Found probable prime factor of 30 digits: 115668851829018244852037560547
Composite cofactor 874222660336... has 186 digits

874222660336607654517364345979400063652588648783227179106210002393893512130347612876295295346961934717484281209433580428113789799104259336230942324512614126535240553155179302066973919557<186>

5998936733162132493599377554913547921444963397059<49>
145729601631553021216634447023667184580277984746666509427336428231579424427832423653378058522029586980501363873778758577673755046889460823<138>

Number: 11511_111
N = 874222660336607654517364345979400063652588648783227179106210002393893512130347612876295295346961934717484281209433580428113789799104259336230942324512614126535240553155179302066973919557 (186 digits)
SNFS difficulty: 224 digits.
Divisors found:
r1=5998936733162132493599377554913547921444963397059 (pp49)
r2=145729601631553021216634447023667184580277984746666509427336428231579424427832423653378058522029586980501363873778758577673755046889460823 (pp138)
Version: Msieve v. 1.52 (SVN unknown)
Total time: 79.71 hours.
Factorization parameters were as follows:
n: 874222660336607654517364345979400063652588648783227179106210002393893512130347612876295295346961934717484281209433580428113789799104259336230942324512614126535240553155179302066973919557
m: 10000000000000000000000000000000000000000000000000000000
deg: 4
c4: 1000
c2: 360
c0: -1
skew: 1.00
type: snfs
lss: 1
rlim: 536870912
alim: 22369622
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: 536870912/22369622
Large primes per side: 3
Large prime bits: 29/28
Total raw relations: 33671323
Relations: 11081908 relations
Total pre-computation time approximately 1000 CPU-days.
Pre-computation saved approximately 18 G rational relations.
Total batch smoothness checking time: 40.19 hours.
Total relation processing time: 0.41 hours.
Pruned matrix : 9426803 x 9427028
Matrix solve time: 38.71 hours.
time per square root: 0.41 hours.
Prototype def-par.txt line would be: snfs,224,4,0,0,0,0,0,0,0,0,536870912,22369622,29,28,58,56,2.8,2.8,100000
total time: 79.71 hours.
Intel64 Family 6 Model 158 Stepping 10, GenuineIntel
Windows-10-10.0.17763-SP0
processors: 12, speed: 3.19GHz

GGNFS, NFS_factory, Msieve

19906483762900714236314512016358010342488049451371804347020061744721419682326312789070176298922240460815364619415511652770284681180475975791104730276454379359461431454545841465969764613646182678232379040069025999991<215>

19550838349102275992259999878981506012208512344235156244555010040388301643872379202714410394221224839798434371350907103590632362569014286598340803531687738527469680051864336428100391756628383<191>

963082449392184219951851656025087142107727128308681793417466289947335762419887190300372895893580159808123157442699820587370502730001665169554999086516296751513267375668704260204845710820818799215318943533223984952029344737<222>

56770879338307645951343909049431825216123<41>

16964374352086510195836660283368078433797294044957257961452895574340943623794678991770092808854169565049764593819149645109318698217081644744163044858439844782179120316204031462580819<182>

Using B1=3000000, B2=11414255590, polynomial Dickson(12), sigma=2382546859
Step 1 took 19069ms
Step 2 took 12589ms
********** Factor found in step 2: 56770879338307645951343909049431825216123
Found probable prime factor of 41 digits: 56770879338307645951343909049431825216123
Composite cofactor 169643743520... has 182 digits

1944875060393936002089145388677217617346702451644155853204227250914040468425942213585192825774739125224748768860960088676805141576961715714578142318240892946722092180355772255654257844646288410200661<199>

262525354090626879508558921093777906993<39>
7408332300439606162145542987810035596301271435083734487008208158955782353833644618196627426308753916193892492742757434976178363470420509748716153566285655205477<160>

Using B1=3000000, B2=5706890290, polynomial Dickson(6), sigma=1310671219
Step 1 took 27117ms
Step 2 took 9930ms
********** Factor found in step 2: 262525354090626879508558921093777906993
Found probable prime factor of 39 digits: 262525354090626879508558921093777906993
Probable prime cofactor 7408332300439606162145542987810035596301271435083734487008208158955782353833644618196627426308753916193892492742757434976178363470420509748716153566285655205477 has 160 digits

157148396324851906210214915461729815846588926727693787350754714378073490703476160154060309125881652115828640093124422645254923772160129341276167326616796047269162694950351246782047244354137<189>

61627224921087290520780312980669034823840115459563440056494596903434945162250018677146695621029025417100536506066812064344816999562207990276285412354535557098650086643432808917672692455831918442765867160127<206>

4359534107009436462008905153332723412345347069293613057405765557895477591115822005604759817590041698407229781412145415051902103531509702137655979512420484466920012159143366739643035555235997392115993172510572312771<214>

284045584749173917880198258029370886633656142177113440322845626762361057383697616811933540726229982395119818016543030995824706314186482090239084916095590168080126396832464320554620571027310938242024073351<204>

174220803373750087396925917550842126279<39>

1630376965601635899340057342540856684376785007373030269996248512767557566754959520680473094994005698246817815744821420700570569059512154649948880841245886128790171969<166>

Using B1=11000000, B2=35133391030, polynomial Dickson(12), sigma=769019609
Step 1 took 99655ms
Step 2 took 33639ms
********** Factor found in step 2: 174220803373750087396925917550842126279
Found probable prime factor of 39 digits: 174220803373750087396925917550842126279
Composite cofactor 163037696560163589934005734254085668437678500737303026999624851276755756675495952068047309499400569824681781574482142070057056905951215464
9948880841245886128790171969 has 166 digits

1630376965601635899340057342540856684376785007373030269996248512767557566754959520680473094994005698246817815744821420700570569059512154649948880841245886128790171969<166>

7411577450862557661206518945664360749150703<43>

219977052983760293431094424278288937728449098547882899809160611518437691743479107259368738905544424795155184192761203228623<123>

Using B1=11000000, B2=35133391030, polynomial Dickson(12), sigma=1558117619
Step 1 took 59243ms
Step 2 took 22973ms
********** Factor found in step 2: 7411577450862557661206518945664360749150703
Found probable prime factor of 43 digits: 7411577450862557661206518945664360749150703
Composite cofactor 219977052983760293431094424278288937728449098547882899809160611518437691743479107259368738905544424795155184192761203228623 has 123 digits

GMP-ECM 6.3

219977052983760293431094424278288937728449098547882899809160611518437691743479107259368738905544424795155184192761203228623<123>

13791477488104898395631788542528705555915574555189<50>
15950216586546999068065773968781801400685310261780552358154552080521390707<74>

N = 219977052983760293431094424278288937728449098547882899809160611518437691743479107259368738905544424795155184192761203228623 (123 digits)
Divisors found:
r1=13791477488104898395631788542528705555915574555189 (pp50)
r2=15950216586546999068065773968781801400685310261780552358154552080521390707 (pp74)
Version: Msieve v. 1.48
Total time: 16.95 hours.
Factorization parameters were as follows:
n: 219977052983760293431094424278288937728449098547882899809160611518437691743479107259368738905544424795155184192761203228623
Y0: -585678895325433338854202
Y1: 10522328196523
c0: 1294714213894408904535054188205
c1: 155362301822952029934409554
c2: -1632530308394349632251
c3: -1478752099622224
c4: 6800714804
c5: 3192
skew: 441275.74 
type: gnfs
Factor base limits: 4900000/4900000
Large primes per side: 3
Large prime bits: 27/27
Sieved algebraic special-q in [0, 0)
Total raw relations: 10867371
Relations: 1295982 relations
Pruned matrix : 757574 x 757805
Polynomial selection time: 0.00 hours.
Total sieving time: 16.19 hours.
Total relation processing time: 0.05 hours.
Matrix solve time: 0.66 hours.
time per square root: 0.05 hours.
Prototype def-par.txt line would be: gnfs,122,5,65,2000,1e-05,0.28,250,20,50000,3600,4900000,4900000,27,27,53,53,2.5,2.5,100000
total time: 16.95 hours.
Intel64 Family 6 Model 42 Stepping 7, GenuineIntel
Windows-7-6.1.7601-SP1
processors: 4, speed: 2.29GHz

60761947548828564055351155823874812511988625732804439613688677548302695976218423670629770412915101957864973533771575672712151181765623640058963169425990513212042853104199<170>

118125788827754438742116816411737468123891789571<48>
514383422551605774878704755667973515906794121583403367907510547764110582718029270835895914984218656655145299903925121077869<123>

GMP-ECM 7.0-dev [configured with MPIR 2.6.0, --enable-openmp] [ECM]
Input number is 60761947548828564055351155823874812511988625732804439613688677548302695976218423670629770412915101957864973533771575672712151181765623640058963169425990513212042853104199 (170 digits)
Using B1=10000000, B2=35132741290, polynomial Dickson(12), sigma=1:3046783749
Step 1 took 33914ms
Step 2 took 23276ms
********** Factor found in step 2: 118125788827754438742116816411737468123891789571
Found probable prime factor of 48 digits: 118125788827754438742116816411737468123891789571
Probable prime cofactor 514383422551605774878704755667973515906794121583403367907510547764110582718029270835895914984218656655145299903925121077869 has 123 digits

1504452622955442613702658605046423465089054285731075108553044122293141902312582867947461671495348933236650183961137070970968811645955069614729949321923237908709981792748215370502351849097589339128141226008370737242436283<220>

195050969296293437121886292293265199095087<42>

7713125591650324593874748443844385943693812295267591632138257281819924294823724378223617948407921049566643775461048655095695370218240105506677730322131079783529163457198632851509<178>

Using B1=43000000, B2=240490660426, polynomial Dickson(12), sigma=3897305533
Step 1 took 454631ms
Step 2 took 109811ms
********** Factor found in step 2: 195050969296293437121886292293265199095087
Found probable prime factor of 42 digits: 195050969296293437121886292293265199095087

1057446643398392905450750513659441880206285245910398398340131528426837734790364182777508510574323045773633938605252288880806862386350454446922245517885912747802019154878156399415700474104268873035874388313<205>

5973233095188847032193890129347088194857211822644724535327129861744961961827925928966599065006705670850792137800811586773043077048829808112622630643078081532101727801158069400797881307299662846406866252317515965975086720132913<226>

138123883424816994265227713<27>

43245476068881106340190152887372850308042836893976872032348172864635083854744460016667089008900116786601281532679624050021859574326377292550311805281766237134654941456711032863677283332707290068140401<200>

Using B1=3000000, B2=5706890290, polynomial Dickson(6), sigma=2022710787
Step 1 took 30841ms
Step 2 took 11290ms
********** Factor found in step 2: 138123883424816994265227713
Found probable prime factor of 27 digits: 138123883424816994265227713
Composite cofactor 43245476068881106340190152887372850308042836893976872032348172864635083854744460016667089008900116786601281532679624050021859574326377292550311805281766237134654941456711032863677283332707290068140401 has 200 digits

149354421853879597187247909447753920771806499675952295268002077191810009288920277056885623128527769151928930622503862385994181618317046696568386969435993992415739652983981889231238098617712358038464905168722319011126120268560401176346107922103<243>

1357287576666623592235201002370846391748419677<46>

110038892583604607700013300438239992566181148788214087109570883469577480997972270785839441765247918509043263877334616289414012596162382419681845043052599217525537156711860442832217841278671838831139<198>

Using B1=43000000, B2=240490660426, polynomial Dickson(12), sigma=565133576
Step 1 took 529812ms
Step 2 took 126379ms
********** Factor found in step 2: 1357287576666623592235201002370846391748419677
Found probable prime factor of 46 digits: 1357287576666623592235201002370846391748419677

74815092512349386909710999802955171395850619185648917527136870831317262406849167690169547442071467741428125918525832099759334002486963260562625199170430963313799860808580248317321268832064996855252697735825595033111777<218>

4721782742876087138654051391705641573231583800729196483163653452527556872852407291707397247108118336434368679696012985213344035593223891880774419531277006146051855183937303117244864429797<187>

115277903496834022673968597027280525873738762033796909267541802860589439409764097915367551999291891920768323914784486253666384526049819862371121304461232759532077404994233287<174>

40176364817050315892879665923851<32>

2869296513553949279341855235791722403665896163340163964403317109435729179497989795993791862936642968368037732082672417461510700624742306470837<142>

Using B1=3000000, B2=11414255590, polynomial Dickson(12), sigma=5331335
Step 1 took 11656ms
Step 2 took 9009ms
********** Factor found in step 2: 40176364817050315892879665923851
Found probable prime factor of 32 digits: 40176364817050315892879665923851
Composite cofactor 286929651355... has 142 digits

2869296513553949279341855235791722403665896163340163964403317109435729179497989795993791862936642968368037732082672417461510700624742306470837<142>

2610170943675558109753535209735381184078911607854010558159<58>
1099275325436539777767054914728769982651594963157015350336380008848987469022740330043<85>

# Murphy_E = 1.79916006e-11, selected by Maksym Voznyy
# selected by CADO-NFS
n: 2869296513553949279341855235791722403665896163340163964403317109435729179497989795993791862936642968368037732082672417461510700624742306470837
Y0: -1838508570663625033316707362
Y1: 2784141082966268267
c0: -228560385515275784065190473421428
c1: -2260827994050769176442818493
c2: 199379816494266258630840
c3: 86221958978048821
c4: -1328231366180
c5: 1368000
skew: 294803.89086
type: gnfs

Msieve v. 1.53 (SVN unknown)
random seeds: c1445c18 a64c36be
factoring 2869296513553949279341855235791722403665896163340163964403317109435729179497989795993791862936642968368037732082672417461510700624742306470837 (142 digits)
searching for 15-digit factors
commencing number field sieve (142-digit input)
R0: -1838508570663625033316707362
R1: 2784141082966268267
A0: -228560385515275784065190473421428
A1: -2260827994050769176442818493
A2: 199379816494266258630840
A3: 86221958978048821
A4: -1328231366180
A5: 1368000
skew 294803.89, size 1.112e-13, alpha -7.776, combined = 1.799e-11 rroots = 3

commencing linear algebra
read 2255533 cycles
cycles contain 6952511 unique relations
read 6952511 relations
using 20 quadratic characters above 4294917295
building initial matrix
memory use: 931.1 MB
read 2255533 cycles
matrix is 2255354 x 2255533 (688.3 MB) with weight 216798580 (96.12/col)
sparse part has weight 153373554 (68.00/col)
filtering completed in 1 passes
matrix is 2255354 x 2255533 (688.3 MB) with weight 216798580 (96.12/col)
sparse part has weight 153373554 (68.00/col)
matrix starts at (0, 0)
matrix is 2255354 x 2255533 (688.3 MB) with weight 216798580 (96.12/col)
sparse part has weight 153373554 (68.00/col)
saving the first 48 matrix rows for later
matrix includes 64 packed rows
matrix is 2255306 x 2255533 (661.8 MB) with weight 172593174 (76.52/col)
sparse part has weight 150930598 (66.92/col)
using block size 8192 and superblock size 589824 for processor cache size 6144 kB
commencing Lanczos iteration (6 threads)
memory use: 526.2 MB
linear algebra at 0.1%, ETA 4h32m
checkpointing every 490000 dimensions
lanczos halted after 35667 iterations (dim = 2255306)
recovered 29 nontrivial dependencies
BLanczosTime: 16083
elapsed time 04:28:05

commencing square root phase
reading relations for dependency 1
read 1127703 cycles
cycles contain 3474700 unique relations
read 3474700 relations
multiplying 3474700 relations
multiply complete, coefficients have about 186.88 million bits
initial square root is modulo 5089423
sqrtTime: 628
p58 factor: 2610170943675558109753535209735381184078911607854010558159
p85 factor: 1099275325436539777767054914728769982651594963157015350336380008848987469022740330043
elapsed time 00:10:29

112257257712354247983017722053275049365129079007780550532043272927702958315512493671497096466029269957375919246619092040848170936375505017338133453673113600977087171128331374444186252751706029674083503683721911830904647562726549178220744916710727640318765709<258>

2999048267283615158609481470906785816913706565207344114581<58>
37430960660740262816956060366240354448693969464929966316793142871532539111156065012956268267032655512751533638444696497460033429194192731737489710635913257749179747971053304158831362532446337310328089<200>

GMP-ECM 6.2.1 [powered by GMP 4.2.2] [ECM]
Running on broaker
Input number is 112257257712354247983017722053275049365129079007780550532043272927702958315512493671497096466029269957375919246619092040848170936375505017338133453673113600977087171128331374444186252751706029674083503683721911830904647562726549178220744916710727640318765709 (258 digits)
[Thu Aug 16 07:46:57 2012]
Using MODMULN
Using B1=110000000, B2=776278396540, polynomial Dickson(30), sigma=1114442175
dF=131072, k=4, d=1345890, d2=11, i0=71
Expected number of curves to find a factor of n digits:
20 25      30      35      40      45      50      55      60      65
2       4       10      34      135     613     3133    17769   111196  751771
Step 1 took 6057672ms
Using 59 small primes for NTT
Estimated memory usage: 1032M
Initializing tables of differences for F took 3799ms
Computing roots of F took 132792ms
Building F from its roots took 56054ms
Computing 1/F took 97649ms
Initializing table of differences for G took 3212ms
Computing roots of G took 116037ms
Building G from its roots took 56136ms
Computing roots of G took 116055ms
Building G from its roots took 56115ms
Computing G * H took 14073ms
Reducing  G * H mod F took 57576ms
Computing roots of G took 115982ms
Building G from its roots took 56122ms
Computing G * H took 14084ms
Reducing  G * H mod F took 57705ms
Computing roots of G took 115995ms
Building G from its roots took 56158ms
Computing G * H took 14120ms
Reducing  G * H mod F took 57731ms
Computing polyeval(F,G) took 242864ms
Computing product of all F(g_i) took 680ms
Step 2 took 1441512ms
********** Factor found in step 2: 2999048267283615158609481470906785816913706565207344114581
Found probable prime factor of 58 digits: 2999048267283615158609481470906785816913706565207344114581
Probable prime cofactor 37430960660740262816956060366240354448693969464929966316793142871532539111156065012956268267032655512751533638444696497460033429194192731737489710635913257749179747971053304158831362532446337310328089 has 200 digits

GMP-ECM

2756239245018465808909497678657219259875160981174368220075490782459273171138587928804663267407056119096156720853396195140189980445283572817705026879198593296335840614263290639824251238775094148411540975701144259730004113473737<226>

676841118336186997014406448140795623079662148799580650901994685294633778225738303537399779881792541415281952956821374339292235770753964659458457661432309109602581163385784255905342307623868642303621707109581747993763396420137238877150094953025229706169530655559<261>

1928147019849883197896064071453213<34>

351031903360192307214880532414059692641677969311045863944553907535163765918035947465062164460043668499608173291553719223924705807544264961204393928620229119626798436419133063229113319107708267806355059742336608762061323620369843<228>

Using B1=3000000, B2=11414255590, polynomial Dickson(12), sigma=2283899917
Step 1 took 25338ms
********** Factor found in step 1: 1928147019849883197896064071453213
Found probable prime factor of 34 digits: 1928147019849883197896064071453213
Composite cofactor 351031903360... has 228 digits

147543207682156289072935990140766519728119826553344713104951221988896942522780467981120202535922464092066140814118904131299984283534823606054404163669019051229254740946414079886265592860845303763970739114287682638368035302840226292094992547505175014287151<255>

6040514407855001899568354094064196891108261<43>
24425603139079203257485173100113880154934930851418307549744664446523166285368059934621262969995897750636754391063950182581649177947725892354848306611154333220131083313965466447916894236350026958466111243417671491<212>

Using B1=43000000, B2=240490660426, polynomial Dickson(12), sigma=838523299
Step 1 took 773462ms
Step 2 took 141610ms
********** Factor found in step 2: 6040514407855001899568354094064196891108261
Found probable prime factor of 43 digits: 6040514407855001899568354094064196891108261

4830917874396135265700483091787439613526570048309178743961352657004830917874396135265700483091787439613526570048309178743961352657004832657004830917874396135265700483091787439613526570048309178743961352657004830917874396135265700483091787439613526570048309178743961352657<271>

186995364286680220906527910306962331405208302213576595295566164881632514636008676598019063485715243744984397386880443008207524812897606936429636396307709209122804486411058982049449925000456090323471521412298226575181637725339119148015966699145941212996485614199<261>

1171179728705306760605614083740244255032637924187026625351632578808078802270369429821669187011680630160521343469348927668308566782658353919903056196714059030012647969220758339313544182561760396512006895983236639352744534159238789720419038620758713100431231267591<262>

244264358934822883187703461819<30>

4794722135527815277035215823308862311767827042704699616731724600373402437969338466268302470528461726901645987112090581969053758056060075723592586818387927959042791764058138597843849241565325670223048129982477094344456334733558980389<232>

Using B1=3000000, B2=5706890290, polynomial Dickson(6), sigma=926145982
Step 1 took 39897ms
Step 2 took 13528ms
********** Factor found in step 2: 244264358934822883187703461819
Found probable prime factor of 30 digits: 244264358934822883187703461819
Composite cofactor 4794722135527815277035215823308862311767827042704699616731724600373402437969338466268302470528461726901645987112090581969053758056060075723592586818387927959042791764058138597843849241565325670223048129982477094344456334733558980389 has 232 digits

4794722135527815277035215823308862311767827042704699616731724600373402437969338466268302470528461726901645987112090581969053758056060075723592586818387927959042791764058138597843849241565325670223048129982477094344456334733558980389<232>

14801158029560656594981002284038030010387647<44>

323942364911709358910576600502632672311148369929763598282536910245010687302185248593748247003570761851476063554192788487770656104386589912610427967170868305480817328062391372422177007663387<189>

Using B1=43000000, B2=240490660426, polynomial Dickson(12), sigma=36120132
Step 1 took 573251ms
Step 2 took 103944ms
********** Factor found in step 2: 14801158029560656594981002284038030010387647
Found probable prime factor of 44 digits: 14801158029560656594981002284038030010387647

101994335163255874165611012014002897758332337122929484487472548511316775018020288149352351825957445306562163134256089780299667707467359894236581586884174124815727468572398796043107224024963886243279887656715414002306780377843132575087872514977577<246>

1814818947502847523680118609301904789770115925522221<52>

56200832211718927386306544858955462916812286992894729221540086268607189713833945804288726638266556668103463191296944573216327075852975954288792071118377497610282174790726002317947555749485827437<194>

GMP-ECM 6.3 [configured with GMP 5.0.1] [ECM]
Input number is 101994335163255874165611012014002897758332337122929484487472548511316775018020288149352351825957445306562163134256089780299667707467359894236581586884174124815727468572398796043107224024963886243279887656715414002306780377843132575087872514977577 (246 digits)
[Thu Apr 04 19:34:14 2013]
Using MODMULN
Using B1=110000000, B2=776278396540, polynomial Dickson(30), sigma=1910665240
dF=131072, k=4, d=1345890, d2=11, i0=71
Expected number of curves to find a factor of n digits:
35     40      45      50      55      60      65      70      75      80
34      135     614     3135    17884   111314  752662  5482978 4.3e+007        3.6e+008
Step 1 took 553522ms
Using 29 small primes for NTT
Estimated memory usage: 841M
Initializing tables of differences for F took 359ms
Computing roots of F took 15538ms
Building F from its roots took 8814ms
Computing 1/F took 3526ms
Initializing table of differences for G took 296ms
Computing roots of G took 13105ms
Building G from its roots took 8829ms
Computing roots of G took 13104ms
Building G from its roots took 8798ms
Computing G * H took 1918ms
Reducing  G * H mod F took 1857ms
Computing roots of G took 13088ms
Building G from its roots took 8830ms
Computing G * H took 1841ms
Reducing  G * H mod F took 1857ms
Computing roots of G took 13104ms
Building G from its roots took 8829ms
Computing G * H took 1918ms
Reducing  G * H mod F took 1857ms
Computing polyeval(F,G) took 17722ms
Computing product of all F(g_i) took 78ms
Step 2 took 145658ms
********** Factor found in step 2: 1814818947502847523680118609301904789770115925522221
Found probable prime factor of 52 digits: 1814818947502847523680118609301904789770115925522221
Composite cofactor 56200832211718927386306544858955462916812286992894729221540086268607189713833945804288726638266556668103463191296944573216327075852975954288792071118377497610282174790726002317947555749485827437 has 194 digits

GMP-ECM

2713323331732967301146156787643947499272339616406891453171603164509390292561385255805155747053333347886971664866232943330007058860218175462432042774329103772032643640083546626243453719994851058353647330046592365380374653208147999393322367073818012331295723<256>

1361256043882854398127167193842136106628172296443430107713725944358828266935471578013108887185204653742681353868625875833420627225636404056962826350921797829317297891608745295101521186420111376713956881500492973391110266266298014918630658420531029870883405608558685103237<271>

195330576221555726201628638069874809172311192799417170206766147851658920325700709790494482242762909403003266982339517321073936767264011891938464034767854266612860287682095911945803128869302593442971739089005830487<213>

6098370810553380421986394916858837928121134698658297272145929370669106114499586484518118736827310615535462191800378415558020933658502824022434018290816009553133141323041670174731873239632849672944224278197<205>

2668423857447691359238686018701637329387033<43>

2285383108658900793094564945623775346329702448616467722503547885991754782216526256108076480661151932128382969022538234641502057986549233276586348238925857158445309<163>

Using B1=11000000, B2=35133391030, polynomial Dickson(12), sigma=332909118
Step 1 took 100548ms
Step 2 took 33586ms
********** Factor found in step 2: 2668423857447691359238686018701637329387033
Found probable prime factor of 43 digits: 2668423857447691359238686018701637329387033
Composite cofactor 2285383108658900793094564945623775346329702448616467722503547885991754782216526256108076480661151932128382969022538234641502057986549233276586348238925857158445309 has 163 digits

2285383108658900793094564945623775346329702448616467722503547885991754782216526256108076480661151932128382969022538234641502057986549233276586348238925857158445309<163>

22754832221595447815001110798507716952939521<44>
100435067435476871391545868078304279511294503484429368491523215676490525874588728173463119752898799635972188858384895229<120>

GMP-ECM 6.3 [configured with GMP 5.0.1] [ECM]
Input number is 2285383108658900793094564945623775346329702448616467722503547885991754782216526256108076480661151932128382969022538234641502057986549233276586348238925857158445309 (163 digits)
[Wed Jun 20 00:36:35 2012]
Using MODMULN
Using B1=110000000, B2=776278396540, polynomial Dickson(30), sigma=1426938203
dF=131072, k=4, d=1345890, d2=11, i0=71
Expected number of curves to find a factor of n digits:
35        40      45      50      55      60      65      70      75      80
34      135     614     3135    17884   111314  752662  5482978 4.3e+007        3.6e+008
Step 1 took 499016ms
Using 20 small primes for NTT
Estimated memory usage: 608M
Initializing tables of differences for F took 297ms
Computing roots of F took 15647ms
Building F from its roots took 8782ms
Computing 1/F took 2949ms
Initializing table of differences for G took 281ms
Computing roots of G took 13197ms
Building G from its roots took 8565ms
Computing roots of G took 13479ms
Building G from its roots took 8455ms
Computing G * H took 1529ms
Reducing  G * H mod F took 1560ms
Computing roots of G took 13603ms
Building G from its roots took 8955ms
Computing G * H took 1466ms
Reducing  G * H mod F took 1591ms
Computing roots of G took 13541ms
Building G from its roots took 8393ms
Computing G * H took 1654ms
Reducing  G * H mod F took 1576ms
Computing polyeval(F,G) took 18393ms
Computing product of all F(g_i) took 93ms
Step 2 took 144426ms
********** Factor found in step 2: 22754832221595447815001110798507716952939521
Found probable prime factor of 44 digits: 22754832221595447815001110798507716952939521
Probable prime cofactor 100435067435476871391545868078304279511294503484429368491523215676490525874588728173463119752898799635972188858384895229 has 120 digits

GMP-ECM

397174818294496844958064037602516231922255825163917066419531668144354028223398729755426114201620031636687491983389727095495190493845145328699628768249443870360110070281732091330267273254725046045158304057191435658297070267896089621354146319312891600021765910967962173659188671<276>

5943944478470554611449134317685013846032306206056381321014199316590228432265207104946622516711385041358768113702712511335622215585213817562000943080258663107385161402670800894033444162338895551753452030457080592796002297905159598802530567789530679755612820705450036572793178805398996515951<289>

6835124474455984680547342492054120220726112583<46>
869617590825753016432646129661584136542495504301642009090287581297625309662116165556868172411196616169328293222857314261533774532835311135710967463633520582370298020290212915521878391175319253504189617012040588547396699300459495668916657663897<243>

Using B1=43000000, B2=240490660426, polynomial Dickson(12), sigma=1658723766
Step 1 took 653653ms
Step 2 took 150627ms
********** Factor found in step 2: 6835124474455984680547342492054120220726112583
Found probable prime factor of 46 digits: 6835124474455984680547342492054120220726112583
Probable prime cofactor 869617590825753016432646129661584136542495504301642009090287581297625309662116165556868172411196616169328293222857314261533774532835311135710967463633520582370298020290212915521878391175319253504189617012040588547396699300459495668916657663897 has 243 digits

473383494657931169557025572256856615533627769346107662678036751212816797524776170200566764069581143987926183550691388665227022250382859552433231636847601270445794089190723885684721697772483078066727749232516358157199287904357257903195432792256472322812664460822661269318478635012326598501621<291>

12172292540759623190224305763054100539<38>

38890249562502647025252804188405458251161201243326835488715858820746223618771813142664607466773783438338951137871318076119275855098132376036411189315433851061056188185868488224803820200375210854312103030922074667635275867594900581649975438314349540535439<254>

Using B1=3000000, B2=11414255590, polynomial Dickson(12), sigma=504527389
Step 1 took 32462ms
Step 2 took 18081ms
********** Factor found in step 2: 12172292540759623190224305763054100539
Found probable prime factor of 38 digits: 12172292540759623190224305763054100539
Composite cofactor 388902495625... has 254 digits

6997687155943141612076591253034279169459135268150956391219645823171807403095940943683325073698933232801471242331992224283002790347962405352942154427528931895342035867773477076257960185492050633764807314614161322591<214>

936144901523377608327498362362001<33>

7475004291062086064796852645548945815398395080988603287582048859211293436675904190505369623050480927315215248631054338806343718163720876158280613520427996127301554958706294445380591<181>

Using B1=3000000, B2=11414255590, polynomial Dickson(12), sigma=1654796848
Step 1 took 19253ms
Step 2 took 12525ms
********** Factor found in step 2: 936144901523377608327498362362001
Found probable prime factor of 33 digits: 936144901523377608327498362362001
Composite cofactor 747500429106... has 181 digits

7475004291062086064796852645548945815398395080988603287582048859211293436675904190505369623050480927315215248631054338806343718163720876158280613520427996127301554958706294445380591<181>

23010099760784050202632215462613698319470711230226049112181265190190991023343<77>
324857535116022523865951858673227000072204668978103871466448517079711613897480454935966102590838260398337<105>

I used YAFU and GGNFS for polynomial selection and sieving, and CADO-NFS for the linear algebra.

$ cat 11511_150.poly 
n: 7475004291062086064796852645548945815398395080988603287582048859211293436675904190505369623050480927315215248631054338806343718163720876158280613520427996127301554958706294445380591
skew: 45685683.75
c0: -27747437493842532037739444332763684556455552
c1: 10674288309615372368559655715789226248
c2: -1005163640452805980562665477388
c3: -48658444725418682720447
c4: 490190412989734
c5: 2419560
Y0: -79063311904730701812620166921604953
Y1: 33063432183521599027
# f(x) = 2419560*x^5+490190412989734*x^4-48658444725418682720447*x^3-1005163640452805980562665477388*x^2+10674288309615372368559655715789226248*x-27747437493842532037739444332763684556455552
# g(x) = 33063432183521599027*x-79063311904730701812620166921604953

===> factor.log (from yafu)
09/11/19 08:45:12 v1.34.5 @ 4e0fdefaba89, nfs: commencing nfs on c181: 747500429
10620860647968526455489458153983950809886032875820488592112934366759041905053696
23050480927315215248631054338806343718163720876158280613520427996127301554958706
294445380591
09/11/19 08:45:12 v1.34.5 @ 4e0fdefaba89, nfs: commencing poly selection with 64 threads
09/11/19 08:45:12 v1.34.5 @ 4e0fdefaba89, nfs: setting deadline of 16875 seconds
09/11/19 13:36:03 v1.34.5 @ 4e0fdefaba89, nfs: completed 42119 ranges of size 250 in 17450.6022 seconds
09/11/19 13:36:03 v1.34.5 @ 4e0fdefaba89, nfs: best poly = # norm 9.505626e-18 alpha -7.549737 e 6.006e-14 rroots 3
09/11/19 13:36:03 v1.34.5 @ 4e0fdefaba89, nfs: commencing lattice sieving with 64 threads
09/11/19 14:43:35 v1.34.5 @ 4e0fdefaba89, nfs: commencing lattice sieving with 64 threads
09/11/19 15:55:21 v1.34.5 @ 4e0fdefaba89, nfs: commencing lattice sieving with 64 threads
09/11/19 17:04:48 v1.34.5 @ 4e0fdefaba89, nfs: commencing lattice sieving with 64 threads
[...]
10/14/19 07:30:02 v1.34.5 @ 009ef20bd738, nfs: commencing lattice sieving with 64 threads
10/14/19 08:35:41 v1.34.5 @ 009ef20bd738, nfs: commencing lattice sieving with 64 threads
10/14/19 09:43:52 v1.34.5 @ 009ef20bd738, nfs: commencing lattice sieving with 64 threads
10/14/19 10:50:55 v1.34.5 @ 009ef20bd738, nfs: commencing msieve filtering
10/14/19 11:42:43 v1.34.5 @ 009ef20bd738, nfs: commencing msieve linear algebra

===> nfs.log (from yafu)
Mon Oct 14 10:50:55 2019  
Mon Oct 14 10:50:55 2019  commencing relation filtering
Mon Oct 14 10:50:55 2019  estimated available RAM is 64333.6 MB
Mon Oct 14 10:50:55 2019  commencing duplicate removal, pass 1
Mon Oct 14 11:11:59 2019  found 45517493 hash collisions in 201646033 relations
Mon Oct 14 11:12:26 2019  commencing duplicate removal, pass 2
Mon Oct 14 11:13:30 2019  found 48053955 duplicates and 153592078 unique relations
Mon Oct 14 11:13:30 2019  memory use: 1321.5 MB
Mon Oct 14 11:13:30 2019  reading ideals above 720000
Mon Oct 14 11:13:30 2019  commencing singleton removal, initial pass
Mon Oct 14 11:27:53 2019  memory use: 5512.0 MB
Mon Oct 14 11:27:53 2019  reading all ideals from disk
Mon Oct 14 11:27:55 2019  memory use: 6304.9 MB
Mon Oct 14 11:28:07 2019  keeping 163509655 ideals with weight <= 200, target excess is 870879
Mon Oct 14 11:28:20 2019  commencing in-memory singleton removal
Mon Oct 14 11:28:29 2019  begin with 153592078 relations and 163509655 unique ideals
Mon Oct 14 11:29:49 2019  reduce to 71903882 relations and 70094509 ideals in 20 passes
Mon Oct 14 11:29:49 2019  max relations containing the same ideal: 127
Mon Oct 14 11:30:13 2019  removing 4542675 relations and 4143098 ideals in 399577 cliques
Mon Oct 14 11:30:14 2019  commencing in-memory singleton removal
Mon Oct 14 11:30:18 2019  begin with 67361207 relations and 70094509 unique ideals
Mon Oct 14 11:30:53 2019  reduce to 67147175 relations and 65735579 ideals in 12 passes
Mon Oct 14 11:30:53 2019  max relations containing the same ideal: 120
Mon Oct 14 11:31:15 2019  removing 3301293 relations and 2901716 ideals in 399577 cliques
Mon Oct 14 11:31:16 2019  commencing in-memory singleton removal
Mon Oct 14 11:31:19 2019  begin with 63845882 relations and 65735579 unique ideals
Mon Oct 14 11:31:44 2019  reduce to 63721686 relations and 62708857 ideals in 9 passes
Mon Oct 14 11:31:44 2019  max relations containing the same ideal: 117
Mon Oct 14 11:32:12 2019  relations with 0 large ideals: 2791
Mon Oct 14 11:32:12 2019  relations with 1 large ideals: 9022
Mon Oct 14 11:32:12 2019  relations with 2 large ideals: 137659
Mon Oct 14 11:32:12 2019  relations with 3 large ideals: 1039853
Mon Oct 14 11:32:12 2019  relations with 4 large ideals: 4336645
Mon Oct 14 11:32:12 2019  relations with 5 large ideals: 10827825
Mon Oct 14 11:32:12 2019  relations with 6 large ideals: 16816215
Mon Oct 14 11:32:12 2019  relations with 7+ large ideals: 30551676
Mon Oct 14 11:32:12 2019  commencing 2-way merge
Mon Oct 14 11:32:44 2019  reduce to 38824009 relation sets and 37811180 unique ideals
Mon Oct 14 11:32:44 2019  commencing full merge
Mon Oct 14 11:39:54 2019  memory use: 4293.3 MB
Mon Oct 14 11:39:59 2019  found 21421651 cycles, need 21285380
Mon Oct 14 11:40:04 2019  weight of 21285380 cycles is about 1490182261 (70.01/cycle)
Mon Oct 14 11:40:04 2019  distribution of cycle lengths:
Mon Oct 14 11:40:04 2019  1 relations: 3416998
Mon Oct 14 11:40:04 2019  2 relations: 3277969
Mon Oct 14 11:40:04 2019  3 relations: 2970525
Mon Oct 14 11:40:04 2019  4 relations: 2453358
Mon Oct 14 11:40:04 2019  5 relations: 2032572
Mon Oct 14 11:40:04 2019  6 relations: 1616614
Mon Oct 14 11:40:04 2019  7 relations: 1275720
Mon Oct 14 11:40:04 2019  8 relations: 1001826
Mon Oct 14 11:40:04 2019  9 relations: 792726
Mon Oct 14 11:40:04 2019  10+ relations: 2447072
Mon Oct 14 11:40:04 2019  heaviest cycle: 21 relations
Mon Oct 14 11:40:08 2019  commencing cycle optimization
Mon Oct 14 11:40:32 2019  start with 102898366 relations
Mon Oct 14 11:42:11 2019  pruned 1864645 relations
Mon Oct 14 11:42:12 2019  memory use: 3633.2 MB
Mon Oct 14 11:42:12 2019  distribution of cycle lengths:
Mon Oct 14 11:42:12 2019  1 relations: 3416998
Mon Oct 14 11:42:12 2019  2 relations: 3342532
Mon Oct 14 11:42:12 2019  3 relations: 3063407
Mon Oct 14 11:42:12 2019  4 relations: 2487111
Mon Oct 14 11:42:12 2019  5 relations: 2051081
Mon Oct 14 11:42:12 2019  6 relations: 1607009
Mon Oct 14 11:42:12 2019  7 relations: 1260042
Mon Oct 14 11:42:12 2019  8 relations: 981367
Mon Oct 14 11:42:12 2019  9 relations: 771412
Mon Oct 14 11:42:12 2019  10+ relations: 2304421
Mon Oct 14 11:42:12 2019  heaviest cycle: 21 relations
Mon Oct 14 11:42:42 2019  RelProcTime: 3107
Mon Oct 14 11:42:43 2019  
Mon Oct 14 11:42:43 2019  commencing linear algebra
Mon Oct 14 11:42:44 2019  read 21285380 cycles
Mon Oct 14 11:43:10 2019  cycles contain 62629852 unique relations
Mon Oct 14 11:47:04 2019  read 62629852 relations
Mon Oct 14 11:48:50 2019  using 20 quadratic characters above 4294917295
Mon Oct 14 11:52:13 2019  building initial matrix
Mon Oct 14 12:00:01 2019  memory use: 9101.0 MB
Mon Oct 14 12:00:08 2019  read 21285380 cycles
Mon Oct 14 12:00:10 2019  matrix is 21285198 x 21285380 (6522.2 MB) with weight 2042783399 (95.97/col)
Mon Oct 14 12:00:10 2019  sparse part has weight 1454323716 (68.33/col)
Mon Oct 14 12:02:43 2019  filtering completed in 2 passes
Mon Oct 14 12:02:46 2019  matrix is 21259714 x 21259894 (6520.3 MB) with weight 2041861633 (96.04/col)
Mon Oct 14 12:02:46 2019  sparse part has weight 1454126971 (68.40/col)
Mon Oct 14 12:03:26 2019  matrix starts at (0, 0)
Mon Oct 14 12:03:28 2019  matrix is 21259714 x 21259894 (6520.3 MB) with weight 2041861633 (96.04/col)
Mon Oct 14 12:03:28 2019  sparse part has weight 1454126971 (68.40/col)
Mon Oct 14 12:03:28 2019  saving the first 48 matrix rows for later
Mon Oct 14 12:03:30 2019  matrix includes 64 packed rows
Mon Oct 14 12:03:32 2019  matrix is 21259666 x 21259894 (6319.0 MB) with weight 1629603513 (76.65/col)
Mon Oct 14 12:03:32 2019  sparse part has weight 1443894903 (67.92/col)
Mon Oct 14 12:03:32 2019  using block size 8192 and superblock size 6291456 for processor cache size 65536 kB
Mon Oct 14 12:04:48 2019  commencing Lanczos iteration (32 threads)
Mon Oct 14 12:04:48 2019  memory use: 5252.2 MB
Mon Oct 14 12:06:00 2019  linear algebra at 0.0%, ETA 263h18m
Mon Oct 14 12:06:22 2019  checkpointing every 90000 dimensions
Tue Oct 15 20:27:42 2019  error: corrupt state, please restart from checkpoint

===> 11511_150.log (from CADO-NFS)
Warning:Polynomial Selection (size optimized): some stats could not be displayed
 for polyselect1 (see log file for debug info)
Warning:Polynomial Selection (root optimized): some stats could not be displayed for polyselect2 (see log file for debug info)
Info:Generate Factor Base: Total cpu/real time for makefb: 95.22/5.47148
Info:Generate Free Relations: Total cpu/real time for freerel: 2030.61/49.8944
Warning:Lattice Sieving: some stats could not be displayed for sieving (see log 
file for debug info)
Info:Lattice Sieving: Aggregate statistics:
Info:Lattice Sieving: Total number of relations: 201646033
Info:Filtering - Duplicate Removal, splitting pass: Total cpu/real time for dup1
: 365.12/391.654
Info:Filtering - Duplicate Removal, splitting pass: Aggregate statistics:
Info:Filtering - Duplicate Removal, splitting pass: CPU time for dup1: 391.6s
Info:Filtering - Duplicate Removal, removal pass: Total cpu/real time for dup2: 4497.83/1116.24
Info:Filtering - Duplicate Removal, removal pass: Aggregate statistics:
Info:Filtering - Duplicate Removal, removal pass: CPU time for dup2: 1074.0s
Info:Filtering - Singleton removal: Total cpu/real time for purge: 2706.41/494.7
39
Info:Filtering - Merging: Total cpu/real time for merge: 13901.4/10037.5
Info:Filtering - Merging: Total cpu/real time for replay: 713.14/644.857
Info:Linear Algebra: Total cpu/real time for bwc: 1.13559e+07/415713
Info:Linear Algebra: Aggregate statistics:
Info:Linear Algebra: Krylov: WCT time 252207.73, iteration CPU time 0.48, COMM 0
.08, cpu-wait 0.05, comm-wait 0.0 (482000 iterations)
Info:Linear Algebra: Lingen CPU time 10380.5, WCT time 496.43
Info:Linear Algebra: Mksol: WCT time 162907.15, iteration CPU time 0.54, COMM 0.
08, cpu-wait 0.05, comm-wait 0.0 (241000 iterations)
Info:Quadratic Characters: Total cpu/real time for characters: 660.36/151.352
Info:Square Root: Total cpu/real time for sqrt: 27455.7/3771.92
Info:HTTP server: Shutting down HTTP server
Info:Complete Factorization / Discrete logarithm: Total cpu/elapsed time for entire factorization: 786042/529725
23010099760784050202632215462613698319470711230226049112181265190190991023343 324857535116022523865951858673227000072204668978103871466448517079711613897480454935966102590838260398337

YAFU, CADO-NFS-3.0.0-dev

AMD Ryzen Threadripper 2990WX 32-Core Processor with 64 GB RAM