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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
554173911108347839 ~1991
554177511108355039 ~1991
554187711108375439 ~1991
554188431108376879 ~1991
554195838867133299 ~1994
554223591108447199 ~1991
554225511108451039 ~1991
554225933325355599 ~1993
554252031108504079 ~1991
554255991108511999 ~1991
554262231108524479 ~1991
554263791108527599 ~1991
55426967144110114310 ~1994
554272311108544639 ~1991
55427791232796722310 ~1995
554280711108561439 ~1991
554282391108564799 ~1991
554288813325732879 ~1993
554303511108607039 ~1991
554310111108620239 ~1991
554314191108628399 ~1991
554316373325898239 ~1993
554333031108666079 ~1991
554341933326051599 ~1993
554343831108687679 ~1991
Exponent Prime Factor Digits Year
554344431108688879 ~1991
554345511108691039 ~1991
554347191108694399 ~1991
554348031108696079 ~1991
554350194434801539 ~1993
554351991108703999 ~1991
554354631108709279 ~1991
554362191108724399 ~1991
554364111108728239 ~1991
554368399978631039 ~1994
554385111108770239 ~1991
554388111108776239 ~1991
554392311108784639 ~1991
554398494435187939 ~1993
554426031108852079 ~1991
554428191108856399 ~1991
554465511108931039 ~1991
554477511108955039 ~1991
554483031108966079 ~1991
554492631108985279 ~1991
554521014436168099 ~1993
554528773327172639 ~1993
554530431109060879 ~1991
554542911109085839 ~1991
554556111109112239 ~1991
Exponent Prime Factor Digits Year
554558391109116799 ~1991
554566191109132399 ~1991
55457923720952999110 ~1996
554580591109161199 ~1991
55458439321658946310 ~1995
554591991109183999 ~1991
554600391109200799 ~1991
554609031109218079 ~1991
554620311109240639 ~1991
554621391109242799 ~1991
554634831109269679 ~1991
554655831109311679 ~1991
55468243188592026310 ~1994
554691711109383439 ~1991
554697831109395679 ~1991
554705991109411999 ~1991
554707431109414879 ~1991
554714333328285999 ~1993
554733594437868739 ~1993
554748231109496479 ~1991
554759391109518799 ~1991
554782431109564879 ~1991
554796315547963119 ~1993
554803191109606399 ~1991
554836613329019679 ~1993
Exponent Prime Factor Digits Year
554860311109720639 ~1991
554871711109743439 ~1991
554872911109745839 ~1991
554880711109761439 ~1991
554883711109767439 ~1991
554893911109787839 ~1991
554903991109807999 ~1991
554904231109808479 ~1991
554904711109809439 ~1991
554905311109810639 ~1991
554905733329434399 ~1993
554907831109815679 ~1991
55491539133179693710 ~1994
554925133329550799 ~1993
554932614439460899 ~1993
554937231109874479 ~1991
554942511109885039 ~1991
554971311109942639 ~1991
554984511109969039 ~1991
554985591109971199 ~1991
554989791109979599 ~1991
555013431110026879 ~1991
555019333330115999 ~1993
555043431110086879 ~1991
555060231110120479 ~1991
2104
GIMPS The Prime Pages FactorDb.com
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25-05-04