n=151182: c48816(9990010000......) = 1046369712237917383 * c48798(9547304249......)
n=151248: c47854(1495405697......) = 28218292019377 * 438808726504308102673 * c47820(1207683274......)
n=151434: c49115(4260662869......) = 200478677008834459 * c49098(2125244905......)
n=151476: c46560(9901000000......) = 44524305766820442889 * c46541(2223729225......)
# P-1 B1=1e6
# 139924 of 200000 Φn(10) factorizations were cracked. 200000 個中 139924 個の Φn(10) の素因数が見つかりました。
n=150852: c46359(1031346600......) = 131776178389129 * c46344(7826502581......)
n=150972: c48034(2655883951......) = 1593211250205912795500089 * c48010(1667000500......)
n=151032: c40312(3699315918......) = 185336834351598611479729 * 42245786129980461231915097 * 314088171173502705377844769 * c40237(1504266221......)
n=151130: c48373(5466218490......) = 146003619276956418251 * c48353(3743892457......)
n=151158: c41735(1232121957......) = 11000460265957 * c41722(1120064004......)
n=151170: c40289(2670038339......) = 489831387825642184317908641 * c40262(5450933536......)
# P-1 B1=1e6
# Thank you for Bo Chen's pointing out:
# 2459216237392558676827696949422891229539920231893900728089005651371848112297<76> = 185336834351598611479729<24> * 42245786129980461231915097<26> * 314088171173502705377844769<27>
# 151032 = 2^3 * 3 * 7 * 29 * 31
# 185336834351598611479729<24> - 1 = 2^4 * 3^2 * 7 * 29 * 31 * 311 * 9029 * 30011 * 2426951
# 42245786129980461231915097<26> - 1 = 2^3 * 3 * 7^2 * 11 * 29 * 31 * 37 * 53 * 479 * 499 * 821 * 9439889
# 314088171173502705377844769<27> - 1 = 2^5 * 3^3 * 7 * 29 * 31 * 179 * 32933 * 439697 * 22286521
n=150486: c42984(9100000909......) = 30790612551007 * c42971(2955446532......)
n=150516: c48371(9848475649......) = 2380058839507370509 * c48353(4137912679......)
n=150528: c43009(1000000000......) = 1005234802983937 * c42993(9947924574......)
n=150588: c48562(5406780434......) = 67687975555021 * c48548(7987800477......)
n=150630: c40147(5655107540......) = 12037123293646735771 * c40128(4698055675......)
n=150678: c45591(8012131583......) = 9081427621647863197 * c45572(8822546319......)
n=150798: c48922(3959755602......) = 2180222345991973 * c48907(1816216410......)
n=150822: c40824(9999999999......) = 60454021223355481 * c40808(1654149682......)
n=150834: c48048(9100000000......) = 4574571154808648491 * c48030(1989257504......)
n=150840: c40101(2248185183......) = 16447019061300481 * c40085(1366925626......)
# P-1 B1=1e6
# 139922 of 200000 Φn(10) factorizations were cracked. 200000 個中 139922 個の Φn(10) の素因数が見つかりました。
n=150378: c49268(1669755338......) = 1027180292778727 * c49253(1625571820......)
# P-1 B1=1e6
# via Kurt Beschorner
n=22441: c22441(1111111111......) = 7298364414889854463192187 * c22416(1522411115......)
# ECM B1=5e4, sigma=4083876554834783578
n=22501: c22482(5582219896......) = 224637008050525613746832050125853 * c22450(2484995657......)
# ECM B1=5e4, sigma=16084220879206326459
# 139918 of 200000 Φn(10) factorizations were cracked. 200000 個中 139918 個の Φn(10) の素因数が見つかりました。
# 13847 of 17984 Rprime factorizations were cracked. 17984 個中 13847 個の Rprime の素因数が見つかりました。
n=16468: c7824(3536970363......) = 341541481880705969 * c7807(1035590272......)
# ECM B1=250000, sigma=0:5769472931306150446
n=16480: c6498(6686870748......) = 2905028403163188339841 * c6477(2301826288......)
# ECM B1=250000, sigma=0:6181737421738872847
n=16530: c4022(3830123280......) = 3530816312280259198921 * c4001(1084769906......)
# ECM B1=250000, sigma=0:3471473392854811824
n=16558: c7750(8396667346......) = 85229865075272144409552011 * c7724(9851790025......)
# ECM B1=250000, sigma=0:3362846901405162784
n=16576: c6913(1000000000......) = 736806111316855372801 * c6892(1357209155......)
# ECM B1=250000, sigma=0:6286726152992542352
# 139917 of 200000 Φn(10) factorizations were cracked. 200000 個中 139917 個の Φn(10) の素因数が見つかりました。
n=150006: c47779(1011069544......) = 2715066004006428409 * c47760(3723922525......)
n=150042: c47040(9100000000......) = 9656562365789769076453 * c47018(9423643378......)
n=150048: c49900(2034284183......) = 12189778472669295457 * c49881(1668844260......)
n=150090: c40011(6063049083......) = 24254997819478411 * c39995(2499711246......)
n=150096: c48242(1329478957......) = 214008251829457 * c48227(6212278946......)
n=150192: c42601(1179587002......) = 3064571933148433 * c42585(3849108548......)
# P-1 B1=1e6
# 139916 of 200000 Φn(10) factorizations were cracked. 200000 個中 139916 個の Φn(10) の素因数が見つかりました。
n=149892: c49961(1009998990......) = 62293943469353929 * c49944(1621343799......)
n=149928: c49954(1530776374......) = 1621103407000947409 * c49935(9442805241......)
n=149958: c49960(4078613966......) = 32448344432543578729 * c49941(1256955952......)
n=149976: c49969(1000000000......) = 6825698017275455301817 * c49947(1465051629......)
# P-1 B1=1e6
# 139915 of 200000 Φn(10) factorizations were cracked. 200000 個中 139915 個の Φn(10) の素因数が見つかりました。
n=16798: c8130(6821244331......) = 3424308486638684041081 * c8109(1992006373......)
# ECM B1=250000-250000, sigma=1:214728094
n=149712: c49873(1306485568......) = 1902632879222834294569364279857 * c49842(6866724436......)
n=149724: c49897(1000000999......) = 20142761467243327921 * c49877(4964567552......)
n=149748: c49886(2318989480......) = 194560178249809 * c49872(1191913731......)
n=149754: c45355(2025539605......) = 33843797505889048129 * c45335(5984965504......)
n=149772: c42731(1521044509......) = 12724059087769 * c42718(1195408241......)
n=149796: c46650(3708746224......) = 173999917543609 * c46636(2131464357......)
n=149808: c49921(1000000009......) = 1704060347806480129 * c49902(5868336830......)
# P-1 B1=1e6
# 139913 of 200000 Φn(10) factorizations were cracked. 200000 個中 139913 個の Φn(10) の素因数が見つかりました。
n=16814: c7182(2123861737......) = 4144829391487141243979 * c7160(5124123423......)
# ECM B1=250000, sigma=1:228327788
n=17938: c8939(1056503144......) = 26378355965409836380690891 * c8913(4005189504......)
# ECM B1=250000, sigma=1:2591481274
n=17942: c8952(1567641454......) = 8570155066314874227016583 * c8927(1829186803......)
# ECM B1=250000, sigma=1:869546840
n=17972: c8979(3935069929......) = 102075511425770267941 * c8959(3855057765......)
# ECM B1=250000, sigma=1:345406143
n=18872: c8065(1000099999......) = 24614388746608680653249729 * c8039(4063070630......)
# ECM B1=100000, sigma=1:4160214580
# 139911 of 200000 Φn(10) factorizations were cracked. 200000 個中 139911 個の Φn(10) の素因数が見つかりました。
n=149562: c42684(1691682738......) = 105076787512683090889 * c42664(1609949046......)
n=149652: c49859(3464613950......) = 464568476925529 * c49844(7457703487......)
n=149658: c49879(3671362130......) = 12247951733197249 * 64598591350159459 * c49846(4640242847......)
# P-1 B1=1e6
n=149358: c43178(3853707460......) = 393903499623877 * c43163(9783379594......)
n=149388: c48710(1239437798......) = 157888617129135889 * c48692(7850076981......)
n=149406: c48366(2198169860......) = 8342302688713428961 * c48347(2634967757......)
n=149454: c45126(1700465788......) = 2422393327539811 * c45110(7019775726......)
n=149472: c49515(7561696367......) = 10994253858518698515104641 * c49490(6877862258......)
n=149484: c49818(2252189230......) = 266031655426249 * c49803(8465869322......)
n=149496: c49793(1927472557......) = 204067180718953 * 17697123285249361 * c49762(5337186300......)
# P-1 B1=1e6
n=16664: c8297(2679730860......) = 39175818992754006882411977 * c8271(6840267617......)
# ECM B1=250000-250000, sigma=1:3537737244
n=16670: c6654(1230166947......) = 81937835759235223147755491 * c6628(1501341762......)
# ECM B1=250000-250000, sigma=1:3756635342
n=149208: c49704(9766482595......) = 153760772811817 * c49690(6351738754......)
n=149240: c46063(2642130065......) = 2820443473534961 * c46047(9367782373......)
n=149262: c49753(1098901098......) = 2048050771100407 * c49737(5365595005......)
n=149334: c49757(2448565956......) = 12266587838876383 * c49741(1996126379......)
# P-1 B1=1e6
# 139910 of 200000 Φn(10) factorizations were cracked. 200000 個中 139910 個の Φn(10) の素因数が見つかりました。
# via Kurt Beschorner
n=22367: c22367(1111111111......) = 491910083939628543752308667 * c22340(2258768720......)
# ECM B1=5e4, sigma=4226822665876942407
n=75329: c75329(1111111111......) = 132185469097395644849 * c75308(8405697832......)
# ECM B1=11e3, sigma=12551643461909185634
# 139909 of 200000 Φn(10) factorizations were cracked. 200000 個中 139909 個の Φn(10) の素因数が見つかりました。
# 13846 of 17984 Rprime factorizations were cracked. 17984 個中 13846 個の Rprime の素因数が見つかりました。
n=17952: c5100(2710351875......) = 1554151046446401115085473 * x5076(1743943667......)
# ECM B1=250000, sigma=1:256603943
n=17952: x5076(1743943667......) = 117741698735703682246337281 * c5050(1481160613......)
# ECM B1=250000, sigma=1:3686877236
n=16662: c5553(1098901098......) = 4787605867264922851819 * c5531(2295304019......)
# ECM B1=250000, sigma=1:1793083020
n=16860M: c2207(1372364677......) = 30273019605795476057394847541970661 * c2172(4533292997......)
# ECM B1=250000, sigma=1:1550351224
n=17460L: c2222(2223434364......) = 389355965356382103083611912561 * c2192(5710543980......)
# ECM B1=250000-250000, sigma=1:3111575859
n=17984: c8926(2365011743......) = 178460830119035348918172353 * c8900(1325227357......)
# ECM B1=250000, sigma=1:1039252962
# 139908 of 200000 Φn(10) factorizations were cracked. 200000 個中 139908 個の Φn(10) の素因数が見つかりました。
n=148992: c49113(8694679105......) = 1049780860405192161793 * c49092(8282375335......)
n=149016: c42528(9999000100......) = 79463288674964209 * 330851421665941513 * c42494(3803268905......)
n=149088: c49644(4414057425......) = 96275452060775041 * c49627(4584821292......)
n=149106: c49701(1098901098......) = 5596167462888007 * c49685(1963667288......)
n=149124: c45680(2118153370......) = 7511886838234269474410752669 * c45652(2819735461......)
n=149166: c49706(3207458421......) = 28331741894952277 * c49690(1132107737......)
n=149172: c48000(9901000000......) = 3077263004543736769 * c47982(3217469545......)
# P-1 B1=1e6
# 139906 of 200000 Φn(10) factorizations were cracked. 200000 個中 139906 個の Φn(10) の素因数が見つかりました。
n=17946: c5977(1000999998......) = 31093148189939106833677 * c5954(3219358788......)
# ECM B1=250000, sigma=1:4258355150
# 139903 of 200000 Φn(10) factorizations were cracked. 200000 個中 139903 個の Φn(10) の素因数が見つかりました。
n=148896: c44149(3330543279......) = 16397918405944149889 * c44130(2031076870......)
n=148938: c48960(9100000000......) = 721246806891047196013 * c48940(1261704026......)
n=148944: c47488(9999999900......) = 88728550298881 * c47475(1127032941......)
# P-1 B1=1e6
# 139902 of 200000 Φn(10) factorizations were cracked. 200000 個中 139902 個の Φn(10) の素因数が見つかりました。
n=982: c445(7274038532......) = 44467075182005846868530065551693426652606026434296940573 * c390(1635825721......)
# ECM B1=120000000, sigma=2:5690539589092232789
n=16614: c5028(1042972018......) = 7996975836721958732220254863 * c5000(1304208040......)
# ECM B1=250000, sigma=1:4003769124
n=16844: c8407(5075859505......) = 149063403728415614849 * c8387(3405168122......)
# ECM B1=250000, sigma=1:1855709705
n=17228: c8353(1009999999......) = 216806157240853035280069 * c8329(4658539281......)
# ECM B1=250000, sigma=1:2443960540
# 139900 of 200000 Φn(10) factorizations were cracked. 200000 個中 139900 個の Φn(10) の素因数が見つかりました。
n=148734: c49573(1000999998......) = 493564442024235379411 * c49552(2028103959......)
n=148746: c45744(9100000000......) = 325779629687539 * c45730(2793299264......)
n=148750: c48000(9999999999......) = 77192367823191251 * c47984(1295464860......)
n=148752: c49518(9594947112......) = 1152606907373617 * c49503(8324561523......)
# P-1 B1=1e6
# 139899 of 200000 Φn(10) factorizations were cracked. 200000 個中 139899 個の Φn(10) の素因数が見つかりました。
n=1030: c199(1552763077......) = 2102173879615901190724805905901825960646731569309620829374935176385195435873285181866611 * p111(7386463569......)
# GNFS
# c199 was the third smallest composite factor.
# Phi_1030(10) had the biggest ratio of factored parts (51.43%).
# 1138 of 200000 Φn(10) factorizations were finished. 200000 個中 1138 個の Φn(10) の素因数分解が終わりました。
# https://mersenneforum.org/showpost.php?p=480189&postcount=155
# R1030.log
Mon Dec 18 19:26:49 2017 Mon Dec 18 19:26:49 2017 Msieve v. 1.53 (SVN unknown) Mon Dec 18 19:26:49 2017 random seeds: 8fd6e0d8 ceb8f5bb Mon Dec 18 19:26:49 2017 factoring 1552763077808108686959865607960420017609486444677474079573318397532331366773641133556205133826829279435347604731178897784112330091512036060951765570415593479848057498566056614137801535257211165871091 (199 digits) Mon Dec 18 19:26:51 2017 searching for 15-digit factors Mon Dec 18 19:26:52 2017 commencing number field sieve (199-digit input) Mon Dec 18 19:26:52 2017 R0: -262207264182244965566501989754094701687 Mon Dec 18 19:26:52 2017 R1: 35260964440695209765221 Mon Dec 18 19:26:52 2017 A0: 61273646333056248631393145049744489856776032064 Mon Dec 18 19:26:52 2017 A1: 10420727777495411411387820457257803823560 Mon Dec 18 19:26:52 2017 A2: 145201440064897386425846123841612 Mon Dec 18 19:26:52 2017 A3: 259088764547269247676230 Mon Dec 18 19:26:52 2017 A4: -3111278570304511 Mon Dec 18 19:26:52 2017 A5: 1252800 Mon Dec 18 19:26:52 2017 skew 244424374.97, size 1.313e-019, alpha -6.405, combined = 4.818e-015 rroots = 3 Mon Dec 18 19:26:52 2017 Mon Dec 18 19:26:52 2017 commencing relation filtering Mon Dec 18 19:26:52 2017 setting target matrix density to 130.0 Mon Dec 18 19:26:52 2017 estimated available RAM is 49069.6 MB Mon Dec 18 19:26:52 2017 commencing duplicate removal, pass 1 Mon Dec 18 19:28:12 2017 error -9 reading relation 3744616 ... Mon Dec 18 23:46:54 2017 skipped 100 relations with composite factors Mon Dec 18 23:46:54 2017 found 100364806 hash collisions in 722814449 relations Mon Dec 18 23:48:01 2017 commencing duplicate removal, pass 2 Tue Dec 19 00:00:06 2017 found 3857480 duplicates and 718956969 unique relations Tue Dec 19 00:00:06 2017 memory use: 4262.0 MB Tue Dec 19 00:00:07 2017 reading ideals above 376373248 Tue Dec 19 00:00:07 2017 commencing singleton removal, initial pass Tue Dec 19 03:26:32 2017 memory use: 11024.0 MB Tue Dec 19 03:26:34 2017 reading all ideals from disk Tue Dec 19 03:26:47 2017 memory use: 14047.3 MB Tue Dec 19 03:28:41 2017 commencing in-memory singleton removal Tue Dec 19 03:30:34 2017 begin with 718956969 relations and 622835940 unique ideals Tue Dec 19 03:52:55 2017 reduce to 477243804 relations and 357663131 ideals in 15 passes Tue Dec 19 03:52:55 2017 max relations containing the same ideal: 38 Tue Dec 19 03:54:41 2017 reading ideals above 720000 Tue Dec 19 03:54:43 2017 commencing singleton removal, initial pass Tue Dec 19 06:48:06 2017 memory use: 11024.0 MB Tue Dec 19 06:48:07 2017 reading all ideals from disk Tue Dec 19 06:48:27 2017 memory use: 21261.4 MB Tue Dec 19 06:51:17 2017 keeping 395432575 ideals with weight <= 200, target excess is 2507108 Tue Dec 19 06:54:16 2017 commencing in-memory singleton removal Tue Dec 19 06:56:24 2017 begin with 477243804 relations and 395432575 unique ideals Tue Dec 19 07:12:45 2017 reduce to 477243421 relations and 395432192 ideals in 6 passes Tue Dec 19 07:12:45 2017 max relations containing the same ideal: 200 Tue Dec 19 07:22:14 2017 removing 15354367 relations and 13354367 ideals in 2000000 cliques Tue Dec 19 07:22:26 2017 commencing in-memory singleton removal Tue Dec 19 07:24:29 2017 begin with 461889054 relations and 395432192 unique ideals Tue Dec 19 07:45:45 2017 reduce to 461520141 relations and 381706493 ideals in 8 passes Tue Dec 19 07:45:45 2017 max relations containing the same ideal: 200 Tue Dec 19 07:54:48 2017 removing 11558429 relations and 9558429 ideals in 2000000 cliques Tue Dec 19 07:54:59 2017 commencing in-memory singleton removal Tue Dec 19 07:57:00 2017 begin with 449961712 relations and 381706493 unique ideals Tue Dec 19 08:17:36 2017 reduce to 449730763 relations and 371915918 ideals in 8 passes Tue Dec 19 08:17:36 2017 max relations containing the same ideal: 199 Tue Dec 19 08:26:25 2017 removing 10347055 relations and 8347055 ideals in 2000000 cliques Tue Dec 19 08:26:35 2017 commencing in-memory singleton removal Tue Dec 19 08:28:35 2017 begin with 439383708 relations and 371915918 unique ideals Tue Dec 19 08:48:35 2017 reduce to 439190486 relations and 363374659 ideals in 8 passes Tue Dec 19 08:48:35 2017 max relations containing the same ideal: 198 Tue Dec 19 08:57:09 2017 removing 9653888 relations and 7653888 ideals in 2000000 cliques Tue Dec 19 08:57:19 2017 commencing in-memory singleton removal Tue Dec 19 08:59:15 2017 begin with 429536598 relations and 363374659 unique ideals Tue Dec 19 09:16:15 2017 reduce to 429361790 relations and 355545106 ideals in 7 passes Tue Dec 19 09:16:15 2017 max relations containing the same ideal: 195 Tue Dec 19 09:24:39 2017 removing 9188218 relations and 7188218 ideals in 2000000 cliques Tue Dec 19 09:24:49 2017 commencing in-memory singleton removal Tue Dec 19 09:26:40 2017 begin with 420173572 relations and 355545106 unique ideals Tue Dec 19 09:40:49 2017 reduce to 420011672 relations and 348194286 ideals in 6 passes Tue Dec 19 09:40:49 2017 max relations containing the same ideal: 193 Tue Dec 19 09:48:57 2017 removing 8836559 relations and 6836559 ideals in 2000000 cliques Tue Dec 19 09:49:06 2017 commencing in-memory singleton removal Tue Dec 19 09:50:56 2017 begin with 411175113 relations and 348194286 unique ideals Tue Dec 19 10:07:09 2017 reduce to 411021504 relations and 341203420 ideals in 7 passes Tue Dec 19 10:07:09 2017 max relations containing the same ideal: 192 Tue Dec 19 10:15:07 2017 removing 8572095 relations and 6572095 ideals in 2000000 cliques Tue Dec 19 10:15:16 2017 commencing in-memory singleton removal Tue Dec 19 10:17:02 2017 begin with 402449409 relations and 341203420 unique ideals Tue Dec 19 10:30:31 2017 reduce to 402301583 relations and 334482769 ideals in 6 passes Tue Dec 19 10:30:31 2017 max relations containing the same ideal: 190 Tue Dec 19 10:38:20 2017 removing 8360758 relations and 6360758 ideals in 2000000 cliques Tue Dec 19 10:38:29 2017 commencing in-memory singleton removal Tue Dec 19 10:40:11 2017 begin with 393940825 relations and 334482769 unique ideals Tue Dec 19 10:53:18 2017 reduce to 393796704 relations and 327977158 ideals in 6 passes Tue Dec 19 10:53:18 2017 max relations containing the same ideal: 186 Tue Dec 19 11:00:55 2017 removing 8186686 relations and 6186686 ideals in 2000000 cliques Tue Dec 19 11:01:04 2017 commencing in-memory singleton removal Tue Dec 19 11:02:44 2017 begin with 385610018 relations and 327977158 unique ideals Tue Dec 19 11:15:32 2017 reduce to 385468803 relations and 321648551 ideals in 6 passes Tue Dec 19 11:15:32 2017 max relations containing the same ideal: 184 Tue Dec 19 11:22:54 2017 removing 8042178 relations and 6042178 ideals in 2000000 cliques Tue Dec 19 11:23:03 2017 commencing in-memory singleton removal Tue Dec 19 11:24:40 2017 begin with 377426625 relations and 321648551 unique ideals Tue Dec 19 11:39:15 2017 reduce to 377286671 relations and 315465721 ideals in 7 passes Tue Dec 19 11:39:15 2017 max relations containing the same ideal: 182 Tue Dec 19 11:46:32 2017 removing 7924725 relations and 5924725 ideals in 2000000 cliques Tue Dec 19 11:46:40 2017 commencing in-memory singleton removal Tue Dec 19 11:48:16 2017 begin with 369361946 relations and 315465721 unique ideals Tue Dec 19 12:00:25 2017 reduce to 369223940 relations and 309402242 ideals in 6 passes Tue Dec 19 12:00:25 2017 max relations containing the same ideal: 180 Tue Dec 19 12:07:29 2017 removing 7827393 relations and 5827393 ideals in 2000000 cliques Tue Dec 19 12:07:37 2017 commencing in-memory singleton removal Tue Dec 19 12:09:08 2017 begin with 361396547 relations and 309402242 unique ideals Tue Dec 19 12:23:01 2017 reduce to 361257014 relations and 303434616 ideals in 7 passes Tue Dec 19 12:23:01 2017 max relations containing the same ideal: 179 Tue Dec 19 12:29:58 2017 removing 7738847 relations and 5738847 ideals in 2000000 cliques Tue Dec 19 12:30:06 2017 commencing in-memory singleton removal Tue Dec 19 12:31:36 2017 begin with 353518167 relations and 303434616 unique ideals Tue Dec 19 12:45:07 2017 reduce to 353378726 relations and 297555585 ideals in 7 passes Tue Dec 19 12:45:07 2017 max relations containing the same ideal: 178 Tue Dec 19 12:51:55 2017 removing 7668311 relations and 5668311 ideals in 2000000 cliques Tue Dec 19 12:52:03 2017 commencing in-memory singleton removal Tue Dec 19 12:53:31 2017 begin with 345710415 relations and 297555585 unique ideals Tue Dec 19 13:04:48 2017 reduce to 345571272 relations and 291747324 ideals in 6 passes Tue Dec 19 13:04:48 2017 max relations containing the same ideal: 177 Tue Dec 19 13:11:27 2017 removing 7609887 relations and 5609887 ideals in 2000000 cliques Tue Dec 19 13:11:35 2017 commencing in-memory singleton removal Tue Dec 19 13:13:00 2017 begin with 337961385 relations and 291747324 unique ideals Tue Dec 19 13:25:46 2017 reduce to 337820970 relations and 285996250 ideals in 7 passes Tue Dec 19 13:25:46 2017 max relations containing the same ideal: 176 Tue Dec 19 13:32:13 2017 removing 7556310 relations and 5556310 ideals in 2000000 cliques Tue Dec 19 13:32:21 2017 commencing in-memory singleton removal Tue Dec 19 13:33:42 2017 begin with 330264660 relations and 285996250 unique ideals Tue Dec 19 13:44:24 2017 reduce to 330123724 relations and 280298175 ideals in 6 passes Tue Dec 19 13:44:24 2017 max relations containing the same ideal: 173 Tue Dec 19 13:50:43 2017 removing 7513618 relations and 5513618 ideals in 2000000 cliques Tue Dec 19 13:50:50 2017 commencing in-memory singleton removal Tue Dec 19 13:52:11 2017 begin with 322610106 relations and 280298175 unique ideals Tue Dec 19 14:02:32 2017 reduce to 322466538 relations and 274640122 ideals in 6 passes Tue Dec 19 14:02:32 2017 max relations containing the same ideal: 169 Tue Dec 19 14:08:41 2017 removing 7481211 relations and 5481211 ideals in 2000000 cliques Tue Dec 19 14:08:48 2017 commencing in-memory singleton removal Tue Dec 19 14:10:06 2017 begin with 314985327 relations and 274640122 unique ideals Tue Dec 19 14:20:11 2017 reduce to 314838944 relations and 269011642 ideals in 6 passes Tue Dec 19 14:20:11 2017 max relations containing the same ideal: 165 Tue Dec 19 14:26:12 2017 removing 7453740 relations and 5453740 ideals in 2000000 cliques Tue Dec 19 14:26:19 2017 commencing in-memory singleton removal Tue Dec 19 14:27:36 2017 begin with 307385204 relations and 269011642 unique ideals Tue Dec 19 14:37:24 2017 reduce to 307238076 relations and 263409836 ideals in 6 passes Tue Dec 19 14:37:24 2017 max relations containing the same ideal: 163 Tue Dec 19 14:43:14 2017 removing 7432066 relations and 5432066 ideals in 2000000 cliques Tue Dec 19 14:43:21 2017 commencing in-memory singleton removal Tue Dec 19 14:44:33 2017 begin with 299806010 relations and 263409836 unique ideals Tue Dec 19 14:55:40 2017 reduce to 299654675 relations and 257825410 ideals in 7 passes Tue Dec 19 14:55:40 2017 max relations containing the same ideal: 161 Tue Dec 19 15:01:22 2017 removing 7418820 relations and 5418820 ideals in 2000000 cliques Tue Dec 19 15:01:29 2017 commencing in-memory singleton removal Tue Dec 19 15:02:39 2017 begin with 292235855 relations and 257825410 unique ideals Tue Dec 19 15:11:54 2017 reduce to 292080324 relations and 252250047 ideals in 6 passes Tue Dec 19 15:11:54 2017 max relations containing the same ideal: 156 Tue Dec 19 15:17:28 2017 removing 7407955 relations and 5407955 ideals in 2000000 cliques Tue Dec 19 15:17:34 2017 commencing in-memory singleton removal Tue Dec 19 15:18:44 2017 begin with 284672369 relations and 252250047 unique ideals Tue Dec 19 15:29:09 2017 reduce to 284514586 relations and 246683213 ideals in 7 passes Tue Dec 19 15:29:09 2017 max relations containing the same ideal: 154 Tue Dec 19 15:34:31 2017 removing 7403243 relations and 5403243 ideals in 2000000 cliques Tue Dec 19 15:34:38 2017 commencing in-memory singleton removal Tue Dec 19 15:35:45 2017 begin with 277111343 relations and 246683213 unique ideals Tue Dec 19 15:44:22 2017 reduce to 276949858 relations and 241117349 ideals in 6 passes Tue Dec 19 15:44:22 2017 max relations containing the same ideal: 150 Tue Dec 19 15:49:36 2017 removing 7404896 relations and 5404896 ideals in 2000000 cliques Tue Dec 19 15:49:42 2017 commencing in-memory singleton removal Tue Dec 19 15:50:47 2017 begin with 269544962 relations and 241117349 unique ideals Tue Dec 19 15:59:09 2017 reduce to 269379158 relations and 235545483 ideals in 6 passes Tue Dec 19 15:59:09 2017 max relations containing the same ideal: 148 Tue Dec 19 16:04:16 2017 removing 7412734 relations and 5412734 ideals in 2000000 cliques Tue Dec 19 16:04:23 2017 commencing in-memory singleton removal Tue Dec 19 16:05:26 2017 begin with 261966424 relations and 235545483 unique ideals Tue Dec 19 16:13:32 2017 reduce to 261796068 relations and 229961144 ideals in 6 passes Tue Dec 19 16:13:32 2017 max relations containing the same ideal: 145 Tue Dec 19 16:18:28 2017 removing 7427612 relations and 5427612 ideals in 2000000 cliques Tue Dec 19 16:18:34 2017 commencing in-memory singleton removal Tue Dec 19 16:19:34 2017 begin with 254368456 relations and 229961144 unique ideals Tue Dec 19 16:28:42 2017 reduce to 254192021 relations and 224355669 ideals in 7 passes Tue Dec 19 16:28:42 2017 max relations containing the same ideal: 141 Tue Dec 19 16:33:30 2017 removing 7438124 relations and 5438124 ideals in 2000000 cliques Tue Dec 19 16:33:36 2017 commencing in-memory singleton removal Tue Dec 19 16:34:33 2017 begin with 246753897 relations and 224355669 unique ideals Tue Dec 19 16:42:05 2017 reduce to 246571620 relations and 218733842 ideals in 6 passes Tue Dec 19 16:42:05 2017 max relations containing the same ideal: 138 Tue Dec 19 16:46:40 2017 removing 7460416 relations and 5460416 ideals in 2000000 cliques Tue Dec 19 16:46:45 2017 commencing in-memory singleton removal Tue Dec 19 16:47:41 2017 begin with 239111204 relations and 218733842 unique ideals Tue Dec 19 16:54:55 2017 reduce to 238921465 relations and 213082191 ideals in 6 passes Tue Dec 19 16:54:55 2017 max relations containing the same ideal: 136 Tue Dec 19 16:59:23 2017 removing 7493127 relations and 5493127 ideals in 2000000 cliques Tue Dec 19 16:59:29 2017 commencing in-memory singleton removal Tue Dec 19 17:00:21 2017 begin with 231428338 relations and 213082191 unique ideals Tue Dec 19 17:07:16 2017 reduce to 231232400 relations and 207391533 ideals in 6 passes Tue Dec 19 17:07:16 2017 max relations containing the same ideal: 133 Tue Dec 19 17:11:34 2017 removing 7526288 relations and 5526288 ideals in 2000000 cliques Tue Dec 19 17:11:40 2017 commencing in-memory singleton removal Tue Dec 19 17:12:31 2017 begin with 223706112 relations and 207391533 unique ideals Tue Dec 19 17:20:19 2017 reduce to 223501249 relations and 201658709 ideals in 7 passes Tue Dec 19 17:20:19 2017 max relations containing the same ideal: 131 Tue Dec 19 17:24:28 2017 removing 7568326 relations and 5568326 ideals in 2000000 cliques Tue Dec 19 17:24:34 2017 commencing in-memory singleton removal Tue Dec 19 17:25:23 2017 begin with 215932923 relations and 201658709 unique ideals Tue Dec 19 17:32:52 2017 reduce to 215718660 relations and 195874289 ideals in 7 passes Tue Dec 19 17:32:52 2017 max relations containing the same ideal: 128 Tue Dec 19 17:36:52 2017 removing 7613522 relations and 5613522 ideals in 2000000 cliques Tue Dec 19 17:36:57 2017 commencing in-memory singleton removal Tue Dec 19 17:37:44 2017 begin with 208105138 relations and 195874289 unique ideals Tue Dec 19 17:44:54 2017 reduce to 207880473 relations and 190034007 ideals in 7 passes Tue Dec 19 17:44:54 2017 max relations containing the same ideal: 125 Tue Dec 19 17:48:44 2017 removing 7675888 relations and 5675888 ideals in 2000000 cliques Tue Dec 19 17:48:50 2017 commencing in-memory singleton removal Tue Dec 19 17:49:34 2017 begin with 200204585 relations and 190034007 unique ideals Tue Dec 19 17:56:23 2017 reduce to 199967099 relations and 184118525 ideals in 7 passes Tue Dec 19 17:56:23 2017 max relations containing the same ideal: 122 Tue Dec 19 18:00:04 2017 removing 7738184 relations and 5738184 ideals in 2000000 cliques Tue Dec 19 18:00:09 2017 commencing in-memory singleton removal Tue Dec 19 18:00:52 2017 begin with 192228915 relations and 184118525 unique ideals Tue Dec 19 18:07:20 2017 reduce to 191977190 relations and 178126259 ideals in 7 passes Tue Dec 19 18:07:20 2017 max relations containing the same ideal: 118 Tue Dec 19 18:10:51 2017 removing 7814025 relations and 5814025 ideals in 2000000 cliques Tue Dec 19 18:10:56 2017 commencing in-memory singleton removal Tue Dec 19 18:11:36 2017 begin with 184163165 relations and 178126259 unique ideals Tue Dec 19 18:17:43 2017 reduce to 183896851 relations and 172043377 ideals in 7 passes Tue Dec 19 18:17:43 2017 max relations containing the same ideal: 114 Tue Dec 19 18:21:04 2017 removing 7904604 relations and 5904604 ideals in 2000000 cliques Tue Dec 19 18:21:09 2017 commencing in-memory singleton removal Tue Dec 19 18:21:45 2017 begin with 175992247 relations and 172043377 unique ideals Tue Dec 19 18:27:33 2017 reduce to 175707703 relations and 165851442 ideals in 7 passes Tue Dec 19 18:27:33 2017 max relations containing the same ideal: 110 Tue Dec 19 18:30:44 2017 removing 8010853 relations and 6010853 ideals in 2000000 cliques Tue Dec 19 18:30:49 2017 commencing in-memory singleton removal Tue Dec 19 18:31:22 2017 begin with 167696850 relations and 165851442 unique ideals Tue Dec 19 18:36:50 2017 reduce to 167388904 relations and 159529533 ideals in 7 passes Tue Dec 19 18:36:50 2017 max relations containing the same ideal: 108 Tue Dec 19 18:39:55 2017 removing 8128404 relations and 6128404 ideals in 2000000 cliques Tue Dec 19 18:40:00 2017 commencing in-memory singleton removal Tue Dec 19 18:40:32 2017 begin with 159260500 relations and 159529533 unique ideals Tue Dec 19 18:45:40 2017 reduce to 158925980 relations and 153063112 ideals in 7 passes Tue Dec 19 18:45:40 2017 max relations containing the same ideal: 103 Tue Dec 19 18:48:34 2017 removing 8261022 relations and 6261022 ideals in 2000000 cliques Tue Dec 19 18:48:38 2017 commencing in-memory singleton removal Tue Dec 19 18:49:09 2017 begin with 150664958 relations and 153063112 unique ideals Tue Dec 19 18:53:54 2017 reduce to 150298141 relations and 146431260 ideals in 7 passes Tue Dec 19 18:53:54 2017 max relations containing the same ideal: 100 Tue Dec 19 18:56:37 2017 removing 4637771 relations and 3679136 ideals in 958635 cliques Tue Dec 19 18:56:41 2017 commencing in-memory singleton removal Tue Dec 19 18:57:12 2017 begin with 145660370 relations and 146431260 unique ideals Tue Dec 19 19:01:05 2017 reduce to 145549676 relations and 142640790 ideals in 6 passes Tue Dec 19 19:01:05 2017 max relations containing the same ideal: 99 Tue Dec 19 19:04:08 2017 relations with 0 large ideals: 8608 Tue Dec 19 19:04:08 2017 relations with 1 large ideals: 32141 Tue Dec 19 19:04:08 2017 relations with 2 large ideals: 483831 Tue Dec 19 19:04:08 2017 relations with 3 large ideals: 3290692 Tue Dec 19 19:04:08 2017 relations with 4 large ideals: 12201363 Tue Dec 19 19:04:08 2017 relations with 5 large ideals: 27283605 Tue Dec 19 19:04:08 2017 relations with 6 large ideals: 38538418 Tue Dec 19 19:04:08 2017 relations with 7+ large ideals: 63711018 Tue Dec 19 19:04:08 2017 commencing 2-way merge Tue Dec 19 19:07:52 2017 reduce to 92351677 relation sets and 89442791 unique ideals Tue Dec 19 19:07:52 2017 commencing full merge Tue Dec 19 20:11:45 2017 memory use: 10667.8 MB Tue Dec 19 20:12:20 2017 found 40448970 cycles, need 40222991 Tue Dec 19 20:12:24 2017 weight of 40222991 cycles is about 5229498284 (130.01/cycle) Tue Dec 19 20:12:24 2017 distribution of cycle lengths: Tue Dec 19 20:12:24 2017 1 relations: 2839370 Tue Dec 19 20:12:24 2017 2 relations: 2638524 Tue Dec 19 20:12:24 2017 3 relations: 2782441 Tue Dec 19 20:12:24 2017 4 relations: 2806335 Tue Dec 19 20:12:24 2017 5 relations: 2876110 Tue Dec 19 20:12:24 2017 6 relations: 2829788 Tue Dec 19 20:12:24 2017 7 relations: 2773698 Tue Dec 19 20:12:24 2017 8 relations: 2667964 Tue Dec 19 20:12:24 2017 9 relations: 2532163 Tue Dec 19 20:12:24 2017 10+ relations: 15476598 Tue Dec 19 20:12:24 2017 heaviest cycle: 28 relations Tue Dec 19 20:16:47 2017 commencing cycle optimization Tue Dec 19 20:20:00 2017 start with 342169522 relations Tue Dec 19 20:50:01 2017 pruned 14583710 relations Tue Dec 19 20:50:02 2017 memory use: 9468.9 MB Tue Dec 19 20:50:02 2017 distribution of cycle lengths: Tue Dec 19 20:50:02 2017 1 relations: 2839370 Tue Dec 19 20:50:02 2017 2 relations: 2712498 Tue Dec 19 20:50:02 2017 3 relations: 2900844 Tue Dec 19 20:50:02 2017 4 relations: 2920192 Tue Dec 19 20:50:02 2017 5 relations: 3009995 Tue Dec 19 20:50:02 2017 6 relations: 2956051 Tue Dec 19 20:50:02 2017 7 relations: 2906501 Tue Dec 19 20:50:02 2017 8 relations: 2783475 Tue Dec 19 20:50:02 2017 9 relations: 2636477 Tue Dec 19 20:50:02 2017 10+ relations: 14557588 Tue Dec 19 20:50:02 2017 heaviest cycle: 28 relations Tue Dec 19 20:56:32 2017 RelProcTime: 91780 Tue Dec 19 20:56:32 2017 Tue Dec 19 20:56:32 2017 commencing linear algebra Tue Dec 19 20:57:06 2017 read 40222991 cycles Tue Dec 19 21:00:00 2017 cycles contain 143999269 unique relations Tue Dec 19 21:40:45 2017 read 143999269 relations Tue Dec 19 21:49:49 2017 using 20 quadratic characters above 4294917295 Tue Dec 19 22:03:40 2017 building initial matrix Tue Dec 19 23:17:03 2017 memory use: 20131.3 MB Tue Dec 19 23:21:47 2017 read 40222991 cycles Tue Dec 19 23:22:08 2017 matrix is 40222814 x 40222991 (20412.9 MB) with weight 6124559285 (152.27/col) Tue Dec 19 23:22:08 2017 sparse part has weight 4868444598 (121.04/col) Tue Dec 19 23:42:50 2017 filtering completed in 2 passes Tue Dec 19 23:43:11 2017 matrix is 40221281 x 40221458 (20412.8 MB) with weight 6124493389 (152.27/col) Tue Dec 19 23:43:11 2017 sparse part has weight 4868427644 (121.04/col) Tue Dec 19 23:54:42 2017 matrix starts at (0, 0) Tue Dec 19 23:55:03 2017 matrix is 40221281 x 40221458 (20412.8 MB) with weight 6124493389 (152.27/col) Tue Dec 19 23:55:03 2017 sparse part has weight 4868427644 (121.04/col) Tue Dec 19 23:55:03 2017 saving the first 48 matrix rows for later Tue Dec 19 23:55:27 2017 matrix includes 64 packed rows Tue Dec 19 23:55:38 2017 matrix is 40221233 x 40221458 (19852.4 MB) with weight 5280135315 (131.28/col) Tue Dec 19 23:55:38 2017 sparse part has weight 4801981234 (119.39/col) Tue Dec 19 23:55:38 2017 using block size 8192 and superblock size 1179648 for processor cache size 12288 kB Wed Dec 20 00:06:59 2017 commencing Lanczos iteration (12 threads) Wed Dec 20 00:06:59 2017 memory use: 17197.3 MB Wed Dec 20 00:11:26 2017 linear algebra at 0.0%, ETA 1875h31m Wed Dec 20 00:12:50 2017 checkpointing every 30000 dimensions Thu Feb 15 20:25:19 2018 lanczos halted after 636065 iterations (dim = 40221231) Thu Feb 15 20:26:11 2018 recovered 31 nontrivial dependencies Thu Feb 15 20:28:19 2018 BLanczosTime: 5009507 Thu Feb 15 20:28:19 2018 Thu Feb 15 20:28:19 2018 commencing square root phase Thu Feb 15 20:28:19 2018 handling dependencies 1 to 64 Thu Feb 15 20:28:19 2018 reading relations for dependency 1 Thu Feb 15 20:28:31 2018 read 20108165 cycles Thu Feb 15 20:29:12 2018 cycles contain 71992354 unique relations Thu Feb 15 20:45:07 2018 read 71992354 relations Thu Feb 15 20:52:54 2018 multiplying 71992354 relations Thu Feb 15 22:59:01 2018 multiply complete, coefficients have about 4621.15 million bits Thu Feb 15 22:59:39 2018 initial square root is modulo 152189 Fri Feb 16 01:19:03 2018 sqrtTime: 17444 Fri Feb 16 01:19:03 2018 p88 factor: 2102173879615901190724805905901825960646731569309620829374935176385195435873285181866611 Fri Feb 16 01:19:03 2018 p111 factor: 738646356928296470476307267086332729186390523609043172055510815591989993873426438257667855075703812004308119681 Fri Feb 16 01:19:03 2018 elapsed time 1421:52:14
n=16592: c7673(1611497574......) = 15342981436280399162218241 * c7648(1050315794......)
# ECM B1=250000, sigma=1:195921627
n=16700L: c3297(3244610110......) = 48738021254244743670562601 * c3271(6657246287......)
# ECM B1=250000, sigma=1:820398583
n=16700M: c3235(3853000044......) = 208028179913154058067402701 * c3209(1852152937......)
# ECM B1=250000, sigma=1:40251310
n=16712: c8352(9999000099......) = 374457044618694563332491262537 * c8323(2670266254......)
# ECM B1=250000, sigma=1:3408206633
# 139896 of 200000 Φn(10) factorizations were cracked. 200000 個中 139896 個の Φn(10) の素因数が見つかりました。
n=148674: c48720(9100000000......) = 1958069072110572633317822641 * c48693(4647435644......)
# P-1 B1=1e6
# 139895 of 200000 Φn(10) factorizations were cracked. 200000 個中 139895 個の Φn(10) の素因数が見つかりました。
n=16634: c8301(4144357555......) = 1038714641275349814463 * c8280(3989890381......)
n=16654: c7543(5340274476......) = 28724722020458741343325579 * c7518(1859121377......)
n=148602: c49533(1098901098......) = 67360445412522253 * c49516(1631374454......)
n=148608: c48354(1530908852......) = 65949009694547664572929 * c48331(2321352298......)
n=148638: c42442(9538913450......) = 5076451782277951447 * c42424(1879051325......)
n=148662: c49513(3759272182......) = 14092652297863 * c49500(2667540575......)
# P-1 B1=1e6
# 139894 of 200000 Φn(10) factorizations were cracked. 200000 個中 139894 個の Φn(10) の素因数が見つかりました。
n=42821: c42801(3558765799......) = 94960710073479465821403877 * c42775(3747619196......)
# ECM B1=250000, sigma=8466897684262694
n=44179: c44171(1778656946......) = 949920220538144249 * c44153(1872427713......)
# ECM B1=250000, sigma=83147346363274
n=41399: c41372(2983984715......) = 124476036960214001 * c41355(2397236278......)
# ECM B1=250000, sigma=7383166726083286
n=42923: c42916(4622524424......) = 6917976527962908085597 * c42894(6681902440......)
# ECM B1=250000, sigma=5974306517682943
n=148548: c49507(6799096527......) = 2374378354373881 * c49492(2863527000......)
# P-1 B1=1e6
n=17918: c8125(8029487157......) = 151061552341355493209 * c8105(5315374450......)
# ECM B1=250000, sigma=1:273131217
n=148368: c44800(9999999900......) = 86982895622948727118257553 * c44775(1149651299......)
n=148446: c49448(8304024110......) = 4676222471175127 * c49433(1775797486......)
n=148452: c48576(9901000000......) = 1282045375865869 * c48561(7722815577......)
# P-1 B1=1e6
# 139893 of 200000 Φn(10) factorizations were cracked. 200000 個中 139893 個の Φn(10) の素因数が見つかりました。
n=18169: c18158(7647413543......) = 151409538621924601268879 * c18135(5050813583......)
# ECM B1=250000, sigma=7134350885554380
n=18257: c18246(5419470127......) = 319642434089255049133 * c18226(1695478932......)
# ECM B1=250000, sigma=2354387513011170
n=148158: c49381(1000999998......) = 396726912269949619 * c49363(2523146194......)
n=148182: c49383(4950856454......) = 15048887574033293503 * c49364(3289848788......)
# P-1 B1=1e6
# 139891 of 200000 Φn(10) factorizations were cracked. 200000 個中 139891 個の Φn(10) の素因数が見つかりました。
# via yoyo@home
n=1373: c1373(1111111111......) = 229016141864852008546928682385264917916393201 * c1328(4851671598......)
# ECM B1=11000000, sigma=0:3460683030665955377
# 139890 of 200000 Φn(10) factorizations were cracked. 200000 個中 139890 個の Φn(10) の素因数が見つかりました。
# 13844 of 17984 Rprime factorizations were cracked. 17984 個中 13844 個の Rprime の素因数が見つかりました。
n=147936: c46450(2371566042......) = 135656908348861798081 * c46430(1748208824......)
n=147972: c41715(1334184790......) = 515996060225104009 * c41697(2585649181......)
n=147978: c49304(7903989194......) = 170435606670811 * c49290(4637522257......)
n=147984: c49293(2789157997......) = 2163582016190990401 * c49275(1289139018......)
n=147996: c49292(5431781112......) = 29392744782996401221 * c49273(1848000638......)
n=148038: c44823(1445314318......) = 29779527377129621755318183 * c44797(4853382325......)
n=148074: c44332(6183636679......) = 14308066418344183 * c44316(4321783599......)
n=148116: c49353(5626804741......) = 273606910413769 * c49339(2056528737......)
n=148122: c45360(9999999990......) = 95902369773262651 * c45344(1042727099......)
n=148146: c49370(1635989293......) = 3818849518471651 * c49354(4283984705......)
# P-1 B1=1e6
# 139889 of 200000 Φn(10) factorizations were cracked. 200000 個中 139889 個の Φn(10) の素因数が見つかりました。
n=147834: c47873(7188920984......) = 58363416939979 * c47860(1231751216......)
n=147894: c48975(2082157887......) = 112456078817287 * c48961(1851529867......)
# P-1 B1=1e6
n=8300L: c1598(4627667072......) = 267352619706048404954978381518286405201 * c1560(1730922658......)
# ECM B1=1000000, sigma=1:525732917
n=140012: c62702(4863234213......) = 413450505590394982741 * c62682(1176255476......)
# ECM B1=10000, sigma=0:13143186367451413363
n=140018: c70002(1047204995......) = 359714891080161637 * c69984(2911208353......)
# ECM B1=10000, sigma=0:238080525941444399
n=140074: c63640(2025521980......) = 98973501816169531 * c63623(2046529569......)
# ECM B1=10000, sigma=0:5223439119762484737
n=140080: c52217(5249101025......) = 15657768495382241 * c52201(3352394070......)
# ECM B1=10000, sigma=0:12807202361124691259
n=140082: c45310(1632713313......) = 231249494728731121 * c45292(7060397322......)
# ECM B1=10000, sigma=0:13393483429152922374
n=140096: c63353(1753799119......) = 38940078498694345464449 * c63330(4503840738......)
# ECM B1=10000, sigma=0:5700157363519639785
n=140108: c70052(9900990099......) = 35697807010675597180609 * c70030(2773556957......)
# ECM B1=10000, sigma=0:4679194483847723554
n=140140M: c20134(7181564553......) = 32805246125584632701 * c20115(2189151249......)
# ECM B1=10000, sigma=0:14177752629969265257
n=140164: c68892(6527541621......) = 8166007902654592072109 * c68870(7993552908......)
# ECM B1=10000, sigma=0:3805813652974424434
n=140192: c64513(1000000000......) = 798375771691615624417 * c64492(1252543019......)
# ECM B1=10000, sigma=0:15072758608796129245
n=140212: c70088(2019953636......) = 15153599236552141 * c70072(1332986048......)
# ECM B1=10000, sigma=0:5073708888147527178
n=140214: c46712(7397284387......) = 9205404411950767 * c46696(8035805985......)
# ECM B1=10000, sigma=0:11103384049187650394
n=140220L: c17217(1167241541......) = 3737155449125774701 * c17198(3123342224......)
# ECM B1=10000, sigma=0:46359828001921704
n=140228: c63701(1004813816......) = 1064917287939781 * c63685(9435604324......)
# ECM B1=10000, sigma=0:4436664511340163419
n=140246: c70122(9090909090......) = 13404911453460721 * x70106(6781774816......)
# ECM B1=10000, sigma=0:2980889505584145242
n=140246: x70106(6781774816......) = 8300863170079700491331 * c70084(8169963384......)
# ECM B1=10000, sigma=0:7756188997315743438
n=140254: c67046(2762999972......) = 777408952034992561 * c67028(3554113912......)
# ECM B1=10000, sigma=0:15277203827349569746
n=140282: c70140(9090909090......) = 6521907384452292611 * c70122(1393903432......)
# ECM B1=10000, sigma=0:9182961491243925871
n=140288: c69632(9999999999......) = 130585575068101633 * c69615(7657813655......)
# ECM B1=10000, sigma=0:3855513127880769519
n=140290: c56113(1099989000......) = 57732235074881 * c56099(1905328970......)
# ECM B1=10000, sigma=0:10959998280485339051
n=140322: c36840(8336523498......) = 264621023640213241 * c36823(3150363256......)
# ECM B1=10000, sigma=0:16923450026140239181
n=140338: c63769(2538728176......) = 40829151792676853 * c63752(6217930240......)
# ECM B1=10000, sigma=0:12491405518686091995
n=140344: c68641(1000099999......) = 205977120942289 * x68626(4855393625......)
# ECM B1=10000, sigma=0:9521329068933002171
n=140344: x68626(4855393625......) = 118038802758818713 * c68609(4113387726......)
# ECM B1=10000, sigma=0:6175314047273993
n=140354: c70168(1117131528......) = 192645064735496579 * c70150(5798910707......)
# ECM B1=10000, sigma=0:12905363470273535151
n=140380M: c28039(4134000045......) = 480541920197768761 * c28021(8602787543......)
# ECM B1=10000, sigma=0:3291437587390161454
n=140418: c45019(7114428959......) = 22287898145363623921 * c45000(3192059167......)
# ECM B1=10000, sigma=0:6955708396804907737
n=140430: c35986(1192190671......) = 460660764058846051 * c35968(2588001333......)
# ECM B1=10000, sigma=0:4617770221608152236
n=140436: c45264(9999990000......) = 2549004621051752569 * c45246(3923096065......)
# ECM B1=10000, sigma=0:12953346316328120401
n=140440: c56144(1875633669......) = 120779783053121 * c56130(1552936776......)
# ECM B1=5000, sigma=0:9570252836704831408
n=140506: c69644(6049674203......) = 33137068693100863 * c69628(1825651586......)
# ECM B1=10000, sigma=0:17603158958633073240
n=140508: c46780(3359048387......) = 74101156509363229 * c46763(4533057978......)
# ECM B1=10000, sigma=0:530581954239163492
n=140510: c56194(1397954467......) = 20079731524753601 * c56177(6962017722......)
# ECM B1=10000, sigma=0:286518618203823357
n=140528: c70256(9999999900......) = 512193337488961 * c70242(1952387734......)
# ECM B1=10000, sigma=0:1558697253636709757
n=140534: c67792(2821738476......) = 92266866563359039117 * c67772(3058235942......)
# ECM B1=10000, sigma=0:7547293856783885984
n=140542: c70265(1078076104......) = 2396656079289009613 * c70246(4498251182......)
# ECM B1=10000, sigma=0:14126810058923857834
n=140588: c60234(6531007087......) = 17695054719263741 * c60218(3690865720......)
# ECM B1=10000, sigma=0:14733122644916014229
n=140618: c70308(9090909090......) = 1070759471866543 * c70293(8490150523......)
# ECM B1=10000, sigma=0:4258426680865591002
n=140636: c70301(5405398038......) = 401084790852209 * c70287(1347694592......)
# ECM
n=140648: c70320(9999000099......) = 75115751192586008617 * c70301(1331145590......)
# ECM B1=10000, sigma=0:4735948792768780949
n=140678: c68035(3909623716......) = 11949867711097367 * c68019(3271687863......)
# ECM B1=10000, sigma=0:14495900141864477422
n=140720: c56228(5942848517......) = 1505029407116814721 * c56210(3948659401......)
# ECM B1=10000, sigma=0:4920836818277759393
n=140732: c69577(2023005683......) = 6509615344738621 * c69561(3107719237......)
# ECM B1=10000, sigma=0:7184528628231432187
n=140740L: c27105(1237485551......) = 926893007835606043781 * c27084(1335089963......)
# ECM B1=10000, sigma=0:16503176170017263894
n=140740M: c27111(1433570074......) = 883690014781798681 * c27093(1622254467......)
# ECM B1=10000, sigma=0:10134617997134328222
n=140746: c70372(9090909090......) = 99658521906640714877 * c70352(9122058923......)
# ECM B1=10000, sigma=0:5115292725322768329
n=140792: c70387(2367316425......) = 104719097433044137 * c70370(2260634864......)
# ECM B1=10000, sigma=0:769742583942611082
n=140864: c67201(1000000000......) = 11898832954679173249 * c67181(8404185551......)
# ECM B1=10000, sigma=0:13737994204473022575
n=140876: c68619(1224761492......) = 17003137897469281 * c68602(7203149791......)
# ECM B1=10000, sigma=0:10633426023565165995
n=140882: c58108(1318907716......) = 720427058149247 * c58093(1830730400......)
# ECM B1=10000, sigma=0:2117597504686033157
n=140890: c55285(3816512895......) = 175539457972623352691 * c55265(2174162401......)
# ECM B1=10000, sigma=0:15503484453069554808
n=140902: c70450(9090909090......) = 687189198803099 * c70436(1322912104......)
# ECM B1=10000, sigma=0:487032676790665642
n=140932: c64020(9216444677......) = 11093213746354870681 * c64001(8308182721......)
# ECM B1=10000, sigma=0:1715794912112464600
n=140942: c66736(8129821663......) = 2348260480319329 * c66721(3462061271......)
# ECM B1=10000, sigma=0:11010698214656295591
n=140968: c69169(1000099999......) = 10706701015948241 * c69152(9340879123......)
# ECM B1=10000, sigma=0:947607178935605309
n=141032: c65281(1000000000......) = 47943278839759409 * c65264(2085798101......)
# ECM B1=10000, sigma=0:11299269276012583701
n=141040: c53760(9999999900......) = 47473415505696161 * c53744(2106442056......)
# ECM B1=10000, sigma=0:15177774114111026013
n=141082: c67453(1099999999......) = 42821221578489139 * c67436(2568819756......)
# ECM B1=10000, sigma=0:624298271015648751
n=141092: c60451(1431687931......) = 170010052467594090702581 * x60427(8421195752......)
# ECM B1=10000, sigma=0:5862196116203088102
n=141092: x60427(8421195752......) = 3130012764040681 * c60412(2690466904......)
# ECM B1=10000, sigma=0:18033942473926296000
n=141112: c68161(1000099999......) = 640544935834328651281 * c68140(1561326839......)
# ECM B1=10000, sigma=0:11533190155340854887
n=141118: c68606(1419331030......) = 557003211593117 * c68591(2548155918......)
# ECM B1=10000, sigma=0:17017842683502760784
n=141160: c56449(1000099999......) = 19428544212645361 * c56432(5147580740......)
# ECM B1=10000, sigma=0:16075373062385143886
n=141170: c53424(9091000000......) = 26088045646914091 * c53408(3484737846......)
# ECM B1=10000, sigma=0:11909741694170096273
n=141178: c70577(1341501556......) = 33253512735755933 * c70560(4034164952......)
# ECM B1=10000, sigma=0:11550836604229008467
n=141196: c64154(2167628972......) = 871959433265449 * c64139(2485928690......)
# ECM B1=10000, sigma=0:14481508753312953295
n=141200: c56312(1132781984......) = 81907583486306401 * c56295(1383000127......)
# ECM B1=10000, sigma=0:14957157294293732839
n=141202: c66424(3093827603......) = 178286096957351161 * c66407(1735316245......)
# ECM B1=10000, sigma=0:2796907570667532107
n=141206: c65150(1053305558......) = 5219228280990881 * c65134(2018125098......)
# ECM B1=10000, sigma=0:6300469559805070449
n=141212: c68881(1009999999......) = 57724716767209 * c68867(1749683769......)
# ECM B1=10000, sigma=0:6569601748308642969
n=141236: c63350(1008185334......) = 462340337846377541 * c63332(2180612964......)
# ECM B1=10000, sigma=0:4352425805714633201
n=141250: c55992(7044423848......) = 113756091655517076251 * c55972(6192568455......)
# ECM B1=10000, sigma=0:16475012623245954419
n=141274: c60480(3908203430......) = 3759931377610641024863 * c60459(1039434776......)
# ECM B1=10000, sigma=0:74463139616098878
n=141316: c59977(1000000000......) = 10741179025004042861 * c59957(9309964927......)
# ECM B1=10000, sigma=0:12787137950737698143
n=141350: c51179(6743921871......) = 14698849464991451 * c51163(4588061050......)
# ECM B1=10000, sigma=0:9467399996404746427
n=141352: c70656(4577170900......) = 8907170357984321 * c70640(5138748577......)
# ECM B1=10000, sigma=0:4500827682605807117
n=141370: c55432(3207303227......) = 185180651733054569289121 * c55409(1731986142......)
# ECM B1=10000, sigma=0:4277428826623034765
n=141398: c65862(7273991322......) = 4747671947885580499 * c65844(1532117509......)
# ECM B1=10000, sigma=0:8795601545263597324
n=141416: c64232(2438635431......) = 1489710799991977817 * c64214(1636985803......)
# ECM B1=10000, sigma=0:7082173158990072259
n=141438: c42819(1087063299......) = 2910145975892893 * c42803(3735425330......)
# ECM B1=10000, sigma=0:11001609472328260556
n=141452: c70705(6303148017......) = 112502062769658437809 * x70685(5602695507......)
# ECM B1=10000, sigma=0:17309131993372120982
n=141452: x70685(5602695507......) = 154820539679873867369 * c70665(3618832177......)
# ECM B1=10000, sigma=0:11443306091540352174
n=141500M: c28168(2945788785......) = 5672941094114240501 * c28149(5192701169......)
# ECM B1=10000, sigma=0:3299204951216938623
n=141514: c70161(2733094093......) = 1750866946190644571 * c70143(1560994740......)
# ECM B1=10000, sigma=0:3262468973896482254
n=141532: c68961(1009999999......) = 12337831168549 * c68947(8186203767......)
# ECM B1=10000, sigma=0:15572725481664455365
n=141540M: c16096(2851932061......) = 621461173105986361 * c16078(4589075206......)
# ECM B1=10000, sigma=0:4573579231000136181
n=141554: c60661(1099999890......) = 711970359471072963367 * c60640(1545007984......)
# ECM B1=10000, sigma=0:5505584554872111329
n=141584: c70784(9999999900......) = 5104568856856318417 * c70766(1959029289......)
# ECM B1=10000, sigma=0:5627458961154438493
n=141594: c47170(2145111334......) = 42502420220077 * c47156(5047033376......)
# ECM B1=10000, sigma=0:1234920716269879119
n=141650: c56630(7158439554......) = 6877672022991898786859801 * c56606(1040823047......)
# ECM B1=10000, sigma=0:581064482010096720
n=141674: c65377(1099999999......) = 1171504298446466401 * c65358(9389636909......)
# ECM B1=10000, sigma=0:9543622827579785692
n=141728: c68514(1816073609......) = 27020335080164161409 * c68494(6721136522......)
# ECM B1=10000, sigma=0:10013596754370669093
n=141738: c47237(2619271912......) = 151134630051795769 * c47220(1733071971......)
# ECM B1=10000, sigma=0:3843241483916368672
n=141752: c61824(9999000099......) = 209501824670938697 * c61807(4772750841......)
# ECM B1=10000, sigma=0:16933257166674351210
n=141796: c70896(9900990099......) = 2000017926529111681 * c70878(4950450677......)
# ECM B1=10000, sigma=0:342961486970492420
n=141800: c56634(2938410043......) = 5227768259761538401 * c56615(5620773335......)
# ECM B1=10000, sigma=0:2095010974537005116
n=141878: c64481(1099999999......) = 56570516450937611 * c64464(1944475795......)
# ECM B1=10000, sigma=0:10382759715650821789
n=141904: c60475(2349000382......) = 58525397013775217 * c60458(4013642799......)
# ECM B1=10000, sigma=0:9296463552160307325
n=141924: c47283(1232554325......) = 22109259232441309 * c47266(5574833206......)
# ECM B1=10000, sigma=0:5850100393157179354
n=141974: c60841(1099999890......) = 37812203454968295277 * c60821(2909113432......)
# ECM B1=10000, sigma=0:10173113830855663694
# 139888 of 200000 Φn(10) factorizations were cracked. 200000 個中 139888 個の Φn(10) の素因数が見つかりました。
n=147612: c49193(4751565960......) = 28118715215901058201 * c49174(1689823280......)
n=147636: c49160(6309013293......) = 12815336040667013725309 * c49138(4923018228......)
n=147648: c49150(1300390117......) = 26106072337209491329 * c49130(4981178709......)
n=147708: c44634(2256701903......) = 1656925558022769409 * c44616(1361981467......)
# P-1 B1=1e6
n=147426: c49141(1098901098......) = 119904121134859 * c49126(9164831771......)
n=147456: c49139(6405421437......) = 64646315484807169 * c49122(9908409148......)
n=147504: c42048(9999999900......) = 485287173493249 * c42034(2060635525......)
n=147522: c46973(3352283367......) = 772884973909070170801 * 278208588986962025677378339 * c46926(1559033059......)
n=147576: c40311(9087900198......) = 13762657439535577 * c40295(6603303350......)
# P-1 B1=1e6
# 139857 of 200000 Φn(10) factorizations were cracked. 200000 個中 139857 個の Φn(10) の素因数が見つかりました。
n=147216: c49057(1000000009......) = 2634095972319860724817 * c49035(3796368926......)
n=147222: c49069(1000999998......) = 14706102269646594811 * c49049(6806698203......)
n=147234: c48028(2166214718......) = 46143094227247 * c48014(4694558859......)
n=147288: c43761(1927099240......) = 749865427278529 * c43746(2569926776......)
n=147290: c48961(1099989000......) = 527465991896190491 * c48943(2085421651......)
n=147294: c41815(1340605884......) = 37749133803928933 * c41798(3551355354......)
n=147318: c47880(9100000000......) = 6810595653195400454197 * c47859(1336153320......)
n=147348: c49105(1000000999......) = 18844963155596718301969 * c49082(5306463014......)
n=147372: c49099(7798297828......) = 10287905800969 * c49086(7580063406......)
# P-1 B1=1e6
# 139855 of 200000 Φn(10) factorizations were cracked. 200000 個中 139855 個の Φn(10) の素因数が見つかりました。
n=147102: c49024(1003537637......) = 574652953880281 * c49009(1746336864......)
n=147108: c42234(2746278150......) = 1978707839739229 * 3020808718117602829 * c42200(4594514443......)
n=147162: c49053(1098901098......) = 9043622092607929 * c49037(1215111697......)
n=147186: c41473(1000999998......) = 5333885391520531 * c41457(1876680741......)
# P-1 B1=1e6
# 139850 of 200000 Φn(10) factorizations were cracked. 200000 個中 139850 個の Φn(10) の素因数が見つかりました。
n=146904: c48932(7179250244......) = 189486746489497 * c48918(3788787541......)
n=146928: c48954(1031220307......) = 304987334336161 * c48939(3381190599......)
n=147018: c48324(3336415803......) = 10028221575771811 * c48308(3327026411......)
# P-1 B1=1e6
n=9716: c4126(4222467971......) = 13762552890503863967484529230589 * c4095(3068084827......)
# ECM B1=900000, sigma=1:4087205298
n=146748: c41899(6746894357......) = 43563461710583476789 * c41880(1548750740......)
n=146754: c47131(1125354307......) = 38624340378979 * c47117(2913588417......)
n=146838: c48925(6851326776......) = 14095475459034289 * c48909(4860656738......)
n=146844: c48918(4973912157......) = 42982789032109 * 205177287531781189 * c48887(5639936766......)
# P-1 B1=1e6
# via Kurt Beschorner
n=74861: c74861(1111111111......) = 10118695845434464399231 * c74839(1098077388......)
# ECM B1=11e3, sigma=14956490505633226152
# 139848 of 200000 Φn(10) factorizations were cracked. 200000 個中 139848 個の Φn(10) の素因数が見つかりました。
# 13843 of 17984 Rprime factorizations were cracked. 17984 個中 13843 個の Rprime の素因数が見つかりました。
n=140060L: c27219(1556651486......) = 2513226684815321 * c27203(6193836376......)
# ECM B1=5000, sigma=0:10970192486558283637
n=140068: c65659(7139338468......) = 1056847138619336381 * c65641(6755317971......)
# ECM B1=5000, sigma=0:4391860647256114339
n=140074: c63653(8095867434......) = 39969289463401 * c63640(2025521980......)
# ECM B1=5000, sigma=0:6868275995920235232
n=140106: c44190(6499847650......) = 463826763284489887 * c44173(1401352436......)
# ECM B1=5000, sigma=0:11307179656070964920
n=140138: c68315(3924688790......) = 29716403038001 * c68302(1320714618......)
# ECM B1=5000, sigma=0:16326635782770792089
n=140140M: c20152(5776814607......) = 804394998340773841 * c20134(7181564553......)
# ECM B1=5000, sigma=0:17215976568108558914
n=140212: c70104(9900990099......) = 49015927504973609 * c70088(2019953636......)
# ECM B1=5000, sigma=0:17690220311163030361
n=140224: c59854(4772354356......) = 34339120505089 * c59841(1389771865......)
# ECM B1=5000, sigma=0:13396620246795190215
n=140228: c63721(1009999999......) = 100516133753867218729 * c63701(1004813816......)
# ECM B1=5000, sigma=0:11628063107217439077
n=140234: c70109(2493334997......) = 1590643828139235979 * c70091(1567500501......)
# ECM B1=5000, sigma=0:16483634416088676638
n=140248: c68438(3562459460......) = 10506447904476137 * c68422(3390736330......)
# ECM B1=5000, sigma=0:2945503867307955717
n=140284: c65985(1009999999......) = 23331945799661 * c65971(4328828845......)
# ECM B1=5000, sigma=0:5128569043185838004
n=140302: c64939(3837091134......) = 664174144706117 * c64924(5777236535......)
# ECM B1=5000, sigma=0:2944386779275490451
n=140324: c70160(9900990099......) = 260857349933641 * c70146(3795557265......)
# ECM B1=5000, sigma=0:13201577977153502697
n=140460M: c18688(6512036152......) = 197984108358879781 * c18671(3289171139......)
# ECM B1=5000, sigma=0:16424588589476231114
n=140476: c57763(7457662386......) = 163561560340361 * c57749(4559544657......)
# ECM B1=5000, sigma=0:9515746673232787658
n=140572: c69433(1439865739......) = 15737288991889 * c69419(9149388692......)
# ECM B1=5000, sigma=0:8760296138620377052
n=140650: c53760(9999900000......) = 15331986617545051 * c53744(6522246758......)
# ECM B1=5000, sigma=0:16455171938432927552
n=140692: c66168(1853072253......) = 12418925838992501 * c66152(1492135694......)
# ECM B1=5000, sigma=0:10119466051584000616
n=140720: c56246(3919295856......) = 659497856026168321 * c56228(5942848517......)
# ECM B1=5000, sigma=0:14368325119208814868
n=140728: c60132(6408560807......) = 7058051835909761 * c60116(9079787109......)
# ECM B1=5000, sigma=0:6729336409304329386
n=140800: c51181(2468810057......) = 17869477866758425601 * c51162(1381579291......)
# ECM B1=5000, sigma=0:9985948437712270972
n=140824: c67863(5011836571......) = 51063689165737 * c67849(9814873647......)
# ECM B1=5000, sigma=0:18136047126606985472
n=140838: c46929(2196251044......) = 319950444425305117 * c46911(6864347534......)
# ECM B1=5000, sigma=0:15435602319820075560
n=140848: c70408(1188060951......) = 80740800359633 * c70394(1471450550......)
# ECM B1=5000, sigma=0:3104707200972498404
n=140852: c67314(1039224125......) = 167092401527621 * c67299(6219457713......)
# ECM B1=5000, sigma=0:7752123556909322353
n=140882: c58121(9777050708......) = 74129907541397 * c58108(1318907716......)
# ECM B1=5000, sigma=0:2121725077205427302
n=140888: c64001(1000099999......) = 251284141307761 * c63986(3979956692......)
# ECM B1=5000, sigma=0:7124283915725125307
n=140906: c68909(1099999999......) = 989221511757859 * c68894(1111985522......)
# ECM B1=5000, sigma=0:16814621510329413354
n=140908: c70432(4321003962......) = 63037272193001 * c70418(6854681067......)
# ECM B1=5000, sigma=0:17869858561974391276
n=140990: c53848(1278599053......) = 10858335457669171 * c53832(1177527677......)
# ECM B1=5000, sigma=0:12599809992976064988
n=141004: c70493(1950494293......) = 503333927753609 * c70478(3875149648......)
# ECM B1=5000, sigma=0:9695880710545054027
n=141008: c60385(1000000009......) = 31436063924273 * c60371(3181059856......)
# ECM B1=5000, sigma=0:689218039234962836
n=141052: c69755(1242382982......) = 110302449600961 * c69741(1126342149......)
# ECM B1=5000, sigma=0:7097961916142185941
n=141098: c70548(9090909090......) = 364630852690343 * c70534(2493181535......)
# ECM B1=5000, sigma=0:5630572704472816258
n=141104: c70511(9213587975......) = 141360825224753 * c70497(6517780269......)
# ECM B1=5000, sigma=0:7158877005442075632
n=141148: c59641(1000000000......) = 46807013340137989 * x59624(2136431975......)
# ECM B1=2000, sigma=0:12405355480871274182
n=141148: x59624(2136431975......) = 30058818938989 * c59610(7107504723......)
# ECM B1=5000, sigma=0:7727428116443662410
n=141182: c69553(1099999999......) = 2558725338323299 * c69537(4299015543......)
# ECM B1=5000, sigma=0:4128287855305968533
n=141188: c68994(4769052719......) = 13094755105909 * c68981(3641956402......)
# ECM B1=5000, sigma=0:4195308470348621418
n=141274: c60497(5402164041......) = 138226275521746441 * c60480(3908203430......)
# ECM B1=5000, sigma=0:8469215218036032363
n=141284: c56160(9999999999......) = 2363205293231641 * c56145(4231540962......)
# ECM B1=5000, sigma=0:17288906127833719391
n=141296: c70632(2610601658......) = 50647494681601 * c70618(5154453689......)
# ECM B1=5000, sigma=0:15033741645670616561
n=141298: c65500(1008970031......) = 3921632268025687 * c65484(2572831826......)
# ECM B1=5000, sigma=0:12120282909081916712
n=141304: c66424(2711742594......) = 30015452169977 * c66410(9034488566......)
# ECM B1=5000, sigma=0:1292082151707831661
n=141320: c56505(9072879782......) = 356899693147601 * c56491(2542137176......)
# ECM B1=5000, sigma=0:519223398286167196
n=141358: c57807(9055372038......) = 3089909665520287 * c57792(2930626788......)
# ECM B1=5000, sigma=0:10126624655324640918
n=141368: c68783(1078755683......) = 155418403204937969 * c68765(6940977781......)
# ECM B1=5000, sigma=0:8737075202356328313
n=141464: c70728(9999000099......) = 557373112653508289 * c70711(1793950923......)
# ECM B1=5000, sigma=0:10258685608020454676
n=141490: c56586(8638130188......) = 16936529721011 * c56573(5100295237......)
# ECM B1=5000, sigma=0:588009660818375054
n=141514: c70177(1099999999......) = 4024742516495401 * c70161(2733094093......)
# ECM B1=5000, sigma=0:14611736435236537925
n=141546: c45583(4857283731......) = 206436292644411397 * c45566(2352921412......)
# ECM B1=5000, sigma=0:5998135786724315006
n=141598: c69865(1099999999......) = 2396460434295112499 * c69846(4590102904......)
# ECM B1=5000, sigma=0:4284885306172372402
n=141632: c70784(9999999999......) = 18591633379393 * c70771(5378763552......)
# ECM B1=5000, sigma=0:7139069448374730335
n=141724: c64390(6135888429......) = 10516707852896081 * c64374(5834419397......)
# ECM B1=5000, sigma=0:7332356032047354957
n=141730: c56672(5022980608......) = 796884109151971 * c56657(6303276161......)
# ECM B1=5000, sigma=0:2870953125885329579
n=141734: c70856(6052259650......) = 668853449043011 * c70841(9048708142......)
# ECM B1=5000, sigma=0:1877120087767650381
n=141838: c70909(1266171620......) = 1646086681088383 * c70893(7692010602......)
# ECM B1=5000, sigma=0:10737648344381846872
n=141876: c40464(9999990000......) = 109556016804213589 * c40447(9127741489......)
# ECM B1=5000, sigma=0:10262790211094213622
n=141916: c66753(1009999999......) = 3151573558216361 * c66737(3204748299......)
# ECM B1=5000, sigma=0:9413320086624680330
n=141920: c56697(2201944709......) = 14681780159117441 * c56681(1499780466......)
# ECM B1=5000, sigma=0:17842322991689017836
n=141922: c64493(6301411281......) = 8276657660340917 * c64477(7613473384......)
# ECM B1=5000, sigma=0:1944342529605806285
n=141932: c58735(3187896134......) = 232387496173186229 * c58718(1371801920......)
# ECM B1=5000, sigma=0:11272352292728513208
n=141938: c70968(9090909090......) = 84952941686303 * c70955(1070111159......)
# ECM B1=5000, sigma=0:13570238460152591068
n=142000: c56001(1000000000......) = 7981106577232001 * c55985(1252959085......)
# ECM B1=5000, sigma=0:17672998551129314953
# 139847 of 200000 Φn(10) factorizations were cracked. 200000 個中 139847 個の Φn(10) の素因数が見つかりました。
n=146544: c47040(9999999900......) = 481985593236769 * c47026(2074750789......)
n=146556: c45921(6336138757......) = 88408789510501 * c45907(7166865187......)
n=146574: c45880(1969848759......) = 13134300265938050152143487327 * c45852(1499774422......)
n=146586: c44400(9100000000......) = 56838670399793659807 * c44381(1601022672......)
n=146634: c48860(2072104792......) = 4328596408482121 * c48844(4787013148......)
n=146688: c48641(1000000000......) = 122492758118632753868504833 * c48614(8163747925......)
# P-1 B1=1e6
# 139827 of 200000 Φn(10) factorizations were cracked. 200000 個中 139827 個の Φn(10) の素因数が見つかりました。
n=9586: c4785(1617797158......) = 343575467224788555287460428801 * c4755(4708709768......)
# ECM B1=800000, sigma=1:4256511204
n=146304: c48385(1000000000......) = 204999886758920833 * c48367(4878051475......)
n=146346: c48773(1137715856......) = 710839072163458969 * c48755(1600525212......)
n=146376: c45792(9999999999......) = 1968898365100439520049 * c45771(5078982326......)
n=146394: c48758(8026948942......) = 39350214145009 * c48745(2039874271......)
n=146418: c46635(3107530810......) = 12817047982088228740590877 * c46610(2424529279......)
n=146466: c47724(8315773758......) = 431424647421967 * c47710(1927514760......)
# P-1 B1=1e6
# 139824 of 200000 Φn(10) factorizations were cracked. 200000 個中 139824 個の Φn(10) の素因数が見つかりました。
n=9824: c4848(1078915888......) = 18198559922005306277650072144139297 * c4813(5928578379......)
# ECM B1=600000, sigma=1:3894282002
n=146118: c41160(9999999999......) = 86576555516669226154637863 * c41135(1155047107......)
n=146184: c48713(6707232873......) = 29319341772313 * c48700(2287647835......)
# P-1 B1=1e6
# 139822 of 200000 Φn(10) factorizations were cracked. 200000 個中 139822 個の Φn(10) の素因数が見つかりました。
n=9908: c4946(3620623679......) = 3859183268538790375453543769 * c4918(9381839180......)
# ECM B1=3000000, sigma=1:410615560
n=145914: c47888(9100000000......) = 96145334349739 * c47874(9464837853......)
n=145968: c48632(1926551370......) = 14777092916183536273 * c48613(1303741799......)
n=145974: c48650(6273380142......) = 9293096353216051 * c48634(6750581188......)
n=146016: c44920(2828816407......) = 12911547049065776966401 * c44898(2190919799......)
n=146022: c48673(1098901098......) = 105463724543994247 * c48656(1041970690......)
n=146052: c48673(1000000999......) = 658177814587791709 * c48655(1519347777......)
n=146058: c44240(9100000000......) = 66975422000917 * c44227(1358707377......)
n=146094: c44928(9100000000......) = 383710407062801677 * c44911(2371580189......)
n=146106: c48697(1000999998......) = 19045845637983465463 * c48677(5255739325......)
# P-1 B1=1e6
# 139821 of 200000 Φn(10) factorizations were cracked. 200000 個中 139821 個の Φn(10) の素因数が見つかりました。