Home e-mail
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
1089290392178580799 ~1994
1089300232178600479 ~1994
1089341032178682079 ~1994
1089349792178699599 ~1994
1089356632178713279 ~1994
1089395632178791279 ~1994
1089428936536573599 ~1995
1089433918715471299 ~1995
1089476032178952079 ~1994
1089477592178955199 ~1994
1089557512179115039 ~1994
108960697174337115310 ~1996
108964447370479119910 ~1997
1089649016537894079 ~1995
1089669832179339679 ~1994
1089674574533046211311 ~1999
1089675592179351199 ~1994
1089684232179368479 ~1994
1089709198717673539 ~1995
1089745336538471999 ~1995
108977249523090795310 ~1997
1089787312179574639 ~1994
1089791098718328739 ~1995
108980041174368065710 ~1996
108982219108982219110 ~1995
Exponent Prime Factor Digits Year
1089837232179674479 ~1994
1089898432179796879 ~1994
1089922912179845839 ~1994
1089927832179855679 ~1994
1089941032179882079 ~1994
1089946616539679679 ~1995
1089953392179906799 ~1994
1089960792812098838311 ~1999
1090008736540052399 ~1995
1090013512180027039 ~1994
1090016816540100879 ~1995
1090034698720277539 ~1995
1090037992180075999 ~1994
1090040392180080799 ~1994
1090063432180126879 ~1994
1090072312180144639 ~1994
1090126018721008099 ~1995
1090151632180303279 ~1994
1090154632180309279 ~1994
109017751196231951910 ~1996
109018879109018879110 ~1995
1090322818722582499 ~1995
1090343392180686799 ~1994
1090368712180737439 ~1994
1090410712180821439 ~1994
Exponent Prime Factor Digits Year
109042049850527982310 ~1998
109044203785118261710 ~1998
1090455712180911439 ~1994
1090507432181014879 ~1994
1090522611919319793711 ~1999
1090535992181071999 ~1994
1090543432181086879 ~1994
1090548112181096239 ~1994
1090561976543371839 ~1995
1090563418724507299 ~1995
1090563832181127679 ~1994
109056973239925340710 ~1996
1090635832181271679 ~1994
109063961414443051910 ~1997
1090646992181293999 ~1994
1090650232181300479 ~1994
1090696192181392399 ~1994
1090712392181424799 ~1994
1090731832181463679 ~1994
1090735432181470879 ~1994
1090737736544426399 ~1995
1090745176544471039 ~1995
1090772632181545279 ~1994
1090817992181635999 ~1994
1090823392181646799 ~1994
Exponent Prime Factor Digits Year
1090827118726616899 ~1995
1090853032181706079 ~1994
1090859176545155039 ~1995
1090859392181718799 ~1994
1090878712181757439 ~1994
1090899176545395039 ~1995
1090910632181821279 ~1994
1090914592181829199 ~1994
1090949632181899279 ~1994
1090977592181955199 ~1994
109099411109099411110 ~1995
1091001112182002239 ~1994
1091031536546189199 ~1995
1091032432182064879 ~1994
109104799261851517710 ~1996
1091062192182124399 ~1994
109108099196394578310 ~1996
109108529261860469710 ~1996
1091090296350145487911 ~2000
1091095312182190639 ~1994
1091136712182273439 ~1994
1091146018729168099 ~1995
1091167792182335599 ~1994
1091168512182337039 ~1994
1091187712182375439 ~1994
2619
GIMPS The Prime Pages FactorDb.com
Home
5.187.277 digits 		e-mail
25-11-17