Recent changes of Phin10.txt / Phin10ex.txt Phin10.txt / Phin10ex.txt の最近の更新 - Repunit レピュニット - Factorization 素因数分解 - STUDIO KAMADA

December 2, 2025 2025 年 12 月 2 日 (Alfred Eichhorn)

# via Kurt Beschorner

n=53089: c53089(1111111111......) = 4298434139924946907019249107 * x53061(2584920636......)

# ECM B1=1e6, sigma=0:1610881837867369

n=53089: x53061(2584920636......) = 9701962958397346539284956002032129 * c53027(2664327463......)

# ECM B1=1e6, sigma=0:6788613116981913

n=53239: c53239(1111111111......) = 2585542412232443163815461235867 * c53208(4297400444......)

# ECM B1=1e6, sigma=0:8715022549635066

# 217107 of 300000 Φ_n(10) factorizations were cracked. 300000 個中 217107 個の Φ_n(10) の素因数が見つかりました。

# 20121 of 25997 R_prime factorizations were cracked. 25997 個中 20121 個の R_prime の素因数が見つかりました。

December 1, 2025 2025 年 12 月 1 日 (John)

# via Kurt Beschorner

n=8447: c8447(1111111111......) = 23532249505104970201509426459824320081 * c8409(4721652772......)

# ECM B1=1e6, sigma=1489816204225402

December 1, 2025 2025 年 12 月 1 日 (Torbjörn Granlund)

# via Kurt Beschorner

n=1436: c708(1845696680......) = 363556621589222682036523174798067806520954921 * c663(5076779160......)

# ECM B2=2e7/1e11, sigma=3:3120587397

n=1505: c899(1001954515......) = 59696333710576856484355571580317055432224667184271 * c849(1678418845......)

# ECM B2=2e7/1e11, sigma=1:2591311327

n=1546: c729(1312537148......) = 52864362334641411935291082383909636401075020059 * c682(2482839271......)

# ECM B2=2e7/1e11, sigma=3:970378309

n=1606: c662(8238621283......) = 2648351821119735202248358515291199401754096412030093 * c611(3110848497......)

# ECM B2=2e7/1e11, sigma=3:3318120607

n=1814: c890(5507332888......) = 177132509217952548218526203573532338447081013931 * c843(3109159867......)

# ECM B2=2e7/1e11, sigma=3:1359964141

n=1824: c515(8316396865......) = 3801638373231591125328890242459992513986796834906913 * c464(2187582312......)

# ECM B2=5e7/2.5e11, sigma=0:14490582329689032653

n=1950: c443(2851916488......) = 455488632818255423618294643103015306628392801 * c398(6261224283......)

# ECM B2=5e7/2.5e11, sigma=0:13897628741783896021

n=1970: c778(8710914331......) = 340717156290927238874897950415936194037905310281 * c731(2556640947......)

# ECM B2=2e7/1e11, sigma=3:1390619855

n=2068: c848(5242090933......) = 61030896616899812428014738369527937252015709 * c804(8589241227......)

# ECM B2=1e7, sigma=3:1826721549

n=2286: c743(4500412551......) = 1275706345585682495860974677957417301632975317 * c698(3527780956......)

# ECM B2=2e7/1e11, sigma=3:1902478723

n=2286: c698(3527780956......) = 6050065574059952053911010514968516325407 * c658(5830979702......)

# ECM B2=2e7/1e11, sigma=3:442672681

n=2366: c897(1017643138......) = 10171409110647536944971724879275746626826059 * c854(1000493764......)

# ECM B2=2e7/1e11, sigma=0:12293658917608847221

n=2366: c854(1000493764......) = 24939208741955313474062821532308504575765583 * c810(4011730181......)

# ECM B2=1e7/3e10, sigma=3:1266377239

n=2442: c622(5178665103......) = 11779596332113635849006583417391309791185331 * c579(4396300991......)

# ECM B2=5e7/5e11, sigma=0:4277189439997616089

n=2496: c682(6847693620......) = 3962708062216757662620112645732950183198721 * c640(1728033837......)

# ECM B2=2e7/1e11, sigma=3:814233927

n=2530: c880(9091000000......) = 152169687122709938350970523324087192873643465841 * c833(5974251621......)

# ECM B2=2e7/1e11, sigma=3:3504149707

n=2532: c831(6022637797......) = 4926504849783160385828965384509070184629 * c792(1222497080......)

# ECM B2=1e7/3e10, sigma=3:3161808291

n=2646: c757(1000000000......) = 509706939243334747841186018230927334458185769 * c712(1961911684......)

# ECM B2=2e7/1e11, sigma=3:3413868619

n=2688: c704(1736715616......) = 177410341942266500588111099489432686104193 * p662(9789258040......)

# ECM B2=2e7/1e11, sigma=3:1587707951

n=2730: c523(2004998801......) = 9571725059902453163980650062479195454881 * c483(2094709980......)

# ECM B2=1e7/3e10, sigma=0:511405893875714357

n=2742: c870(4197496653......) = 239946213332311901179438201698533439702859 * c829(1749348987......)

# ECM B2=1e7/3e10, sigma=0:14446795740463494977

n=2750: c977(4408199414......) = 430551800230554472228099004441347667226251 * c936(1023848794......)

# ECM B2=1e7/3e10, sigma=3:1771725703

n=2772: c694(8017023010......) = 22041663556012348835168023976781975424621 * c654(3637213221......)

# ECM B2=2e7/1e11, sigma=1:990486571

n=2870: c945(2612675210......) = 7274574283084886228970156029364248959697728001 * p899(3591516298......)

# ECM B2=2e7/1e11, sigma=3:2361849973

n=2910: c674(1084192588......) = 5991986515543545660832210531460466678073771 * c631(1809404252......)

# ECM B2=2e7/1e11, sigma=3:1850144767

n=2916: c858(5985576715......) = 2125120582151307346907178739237408472215880789341249 * p807(2816582158......)

# ECM B2=2e7/1e11, sigma=3:1165134241

n=2946: c948(3587628975......) = 1126482418160283957238126570523399364971804618077407619 * c894(3184806898......)

# ECM B2=2e7/1e11, sigma=1:2049438175

n=3012: c956(3873811379......) = 24043742454497214533516005794826435441 * c919(1611151586......)

# ECM B2=2e7/1e11, sigma=1:1301402097

n=3102: c901(3525352389......) = 813235885792304330699359436617353496882672673621374561 * c847(4334969042......)

# ECM B2=2e7/1e11, sigma=3:4171208691

n=3132: c966(7341722373......) = 979961180443807529194148590533339013549 * c927(7491850207......)

# ECM B2=2e7/1e11, sigma=1:2757503059

n=3144: c990(7220331833......) = 91750697330083507769222424655909530623580073 * c946(7869511669......)

# ECM B2=2e7/1e11, sigma=3:848590919

n=3168: c961(1000000000......) = 11303188942308810864548766140232157066273 * c920(8847060817......)

# ECM B2=1e7/3e10, sigma=1:4010984965

n=3306: c955(7718148479......) = 190491794167941136891187306229602429287 * c917(4051696039......)

# ECM B2=1e7/3e10, sigma=3:2182769289

n=3306: c917(4051696039......) = 4890876696646128566832634957634871346933 * c877(8284191752......)

# ECM B2=2e7/1e11, sigma=3:1385652261

n=3402: c973(1000000000......) = 477846799397991300635384190554261048533903 * p931(2092720933......)

# ECM B2=2e7/1e11, sigma=3:1693046801

n=3432: c947(1335104687......) = 97075064833339427043657948148952503201 * c909(1375332264......)

# ECM B2=2e7/1e11, sigma=0:5659068501763579903

n=3460L: c681(1122977625......) = 2540757358839600104113202111310925061720141 * p638(4419853874......)

# ECM B2=5e7/2.5e11, sigma=0:13109663403317889847

n=3630: c880(9999999999......) = 5233687953269526441837874364121264865646881 * c838(1910698553......)

# ECM B2=1e7/3e10, sigma=3:618789077

n=3690: c901(1298623118......) = 2938305108314208459772797341126813803026671822011 * c852(4419633326......)

# ECM B2=2e7/1e11, sigma=1:4101871257

n=3690: c852(4419633326......) = 3423978637273985273437160964946244292811 * c813(1290788814......)

# ECM B2=2e7/1e11, sigma=3:598883997

n=4060L: c616(4127092593......) = 116920298925375519989324489550221526469106921 * c572(3529834110......)

# ECM B2=2e7/1e11, sigma=3:1514819749

n=4100M: c784(1231291627......) = 495010369463614668852274515172200877683101 * c742(2487405727......)

# ECM B2=2e7/1e11, sigma=3:3850600825

n=4300L: c833(2007996160......) = 57937373461141945151624870795609144152805060101 * c786(3465804610......)

# ECM B2=2e7/1e11, sigma=3:263378935

n=4300M: c812(1759151173......) = 1656701265340108969295929008270535125301 * c773(1061839699......)

# ECM B2=1e7/3e10, sigma=0:13317594721130732133

n=4410: c967(1475495720......) = 1561992592027134620872575842443878119761 * c927(9446240193......)

# ECM B2=2e7/1e11, sigma=3:3730999709

n=4460M: c870(1004635645......) = 405953169536941192709764791177483633881 * c831(2474757485......)

# ECM B2=1e8/1e12, sigma=1:421540381

n=4500M: c545(3164805596......) = 3873372485949783947505228373607023795501 * c505(8170671960......)

# ECM B2=2e7/1e11, sigma=3:2573048001

n=4940L: c823(8680054308......) = 323513498930082919004816752992178351721238593161 * c776(2683057843......)

# ECM B2=2e7, sigma=3:1500245557

n=6300M: c680(8593491371......) = 6237413839189938711110598321568943584501 * c641(1377733078......)

# ECM B2=2e7/1e11, sigma=3:1912897375

December 1, 2025 2025 年 12 月 1 日 (crashtech)

# via yoyo@home

n=1278: c351(3094656162......) = 125151895006429085711708327282074420309527054471957157 * p298(2472720179......)

# ECM B1=850000000, sigma=0:3546992259728554838

November 25, 2025 2025 年 11 月 25 日 (John)

# via Kurt Beschorner

n=9679: c9679(1111111111......) = 8731993366626702573478756300748972467 * c9642(1272459866......)

# ECM B1=1e6, sigma=282982107171835

November 23, 2025 2025 年 11 月 23 日 (Kurt Beschorner)

n=10053: c6669(5531930704......) = 11897429002540730275166073669043 * c6638(4649685830......)

# ECM B1=1e6, sigma=2880219009495013

n=10089: c6205(2194546191......) = 14259395992830372945405078115966489 * c6171(1539017636......)

# ECM B1=1e6, sigma=7720465634134014

November 23, 2025 2025 年 11 月 23 日 (Dingo)

# via yoyo@home

n=697: c538(3120136129......) = 17197330244963852284951729944354742482088042881277549790486083 * c477(1814314248......)

# ECM B1=260000000, sigma=0:1841309130937600685

November 16, 2025 2025 年 11 月 16 日 (John)

# via Kurt Beschorner

n=9931: c9931(1111111111......) = 242436817012717437376124014346203853641 * c9892(4583095607......)

# ECM B1=1e6, sigma=3777660168348482

November 14, 2025 2025 年 11 月 14 日 (Alfred Eichhorn)

# via Kurt Beschorner

n=52561: c52561(1111111111......) = 1238349275694000429756109601 * c52533(8972517955......)

# ECM

n=52567: c52567(1111111111......) = 1290064649160129760858559 * c52542(8612832789......)

# ECM

n=52711: c52711(1111111111......) = 20661579612272570975095337102477 * c52679(5377667787......)

# ECM

November 7, 2025 2025 年 11 月 7 日 (PDW)

# via yoyo@home

n=2260M: c406(9258104828......) = 18052666514161195998906370852089893675820262674770681 * c354(5128386336......)

# ECM B1=260000000, sigma=0:7195572666392681331

November 6, 2025 2025 年 11 月 6 日 (Kurt Beschorner)

n=3003: c1380(8013815261......) = 24378016432059173538941112558551217423002758218439 * c1331(3287312273......)

# ECM B1=30e6, sigma=6772474587441938

STUDIO KAMADA
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