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Small Mersenne Prime Factors
Prime numbers of the form Mp= 2p − 1 are called Mersenne primes. For Mp to be prime, p must also be prime.
Any factor q of a Mersenne number 2p − 1 must be of the form 2kp + 1, where integer k ≥ 0. Furthermore, q must be 1 or 7 mod 8.
Exponent Prime Factor Digits Year
3596761437193522879 ~1998
359685737503560031910 ~2000
359694319359694319110 ~2000
3596957517193915039 ~1998
3596963397193926799 ~1998
359704937287763949710 ~1999
3597082437194164879 ~1998
359711207287768965710 ~1999
3597192597194385199 ~1998
3597250317194500639 ~1998
3597298197194596399 ~1998
359742001215845200710 ~1999
3597452997194905999 ~1998
359751449287801159310 ~1999
3597578997195157999 ~1998
3597755031511057112711 ~2001
359776999359776999110 ~2000
3597772797195545599 ~1998
3597840117195680239 ~1998
359797421215878452710 ~1999
3598013997196027999 ~1998
3598197117196394239 ~1998
3598259517196519039 ~1998
3598293117196586239 ~1998
3598306317196612639 ~1998
Exponent Prime Factor Digits Year
3598627317197254639 ~1998
3598676037197352079 ~1998
359890733215934439910 ~1999
3598928997197857999 ~1998
3599062191511606119911 ~2001
3599071092591331184911 ~2002
3599631717199263439 ~1998
3599639517199279039 ~1998
3599792997199585999 ~1998
3599856837199713679 ~1998
3599893197199786399 ~1998
3599924637199849279 ~1998
359992681215995608710 ~1999
3599934237199868479 ~1998
360001459648002626310 ~2000
3600027597200055199 ~1998
3600049437200098879 ~1998
3600144717200289439 ~1998
360019501216011700710 ~1999
3600230637200461279 ~1998
3600245037200490079 ~1998
360028477216017086310 ~1999
3600295317200590639 ~1998
3600437637200875279 ~1998
3600527031152168649711 ~2001
Exponent Prime Factor Digits Year
3600636117201272239 ~1998
3600677517201355039 ~1998
3600703917201407839 ~1998
3600790197201580399 ~1998
3600811917201623839 ~1998
36008864931111659273712 ~2004
3600928197201856399 ~1998
3601012991224344416711 ~2001
360140773216084463910 ~1999
3601467717202935439 ~1998
360157451288125960910 ~1999
3601590837203181679 ~1998
3601624437203248879 ~1998
3601848237203696479 ~1998
360188657864452776910 ~2001
360192793216115675910 ~1999
3601944597203889199 ~1998
3602072517204145039 ~1998
3602152917204305839 ~1998
3602226837204453679 ~1998
360227401216136440710 ~1999
3602355237204710479 ~1998
3602356797204713599 ~1998
3602511597205023199 ~1998
360253093216151855910 ~1999
Exponent Prime Factor Digits Year
360258317216154990310 ~1999
3602616837205233679 ~1998
3602743917205487839 ~1998
3602912037205824079 ~1998
3602944797205889599 ~1998
3602997117205994239 ~1998
360303869288243095310 ~1999
3603039597206079199 ~1998
3603053997206107999 ~1998
360318389288254711310 ~1999
3603288837206577679 ~1998
360358543864860503310 ~2001
360362819288290255310 ~1999
360377621216226572710 ~1999
3603805917207611839 ~1998
3603835317207670639 ~1998
3603951117207902239 ~1998
360398393504557750310 ~2000
3604102437208204879 ~1998
3604119117208238239 ~1998
3604130517208261039 ~1998
3604148397208296799 ~1998
3604157397208314799 ~1998
3604221717208443439 ~1998
360422567288338053710 ~1999
3577
GIMPS The Prime Pages FactorDb.com
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26-09-27