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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
934174617473396899 ~1995
934184991868369999 ~1993
934220991868441999 ~1993
934285375605712239 ~1994
934311375605868239 ~1994
934337239343372319 ~1995
934360191868720399 ~1993
934361031868722079 ~1993
934451511868903039 ~1993
934455591868911199 ~1993
934464591868929199 ~1993
934470975606825839 ~1994
934478631868957279 ~1993
934479231868958479 ~1993
934511991869023999 ~1993
934530111869060239 ~1993
934569777476558179 ~1995
93457757355139476710 ~1996
934625335607751999 ~1994
934648311869296639 ~1993
93468103149548964910 ~1995
934681431869362879 ~1993
934685175608111039 ~1994
934725591869451199 ~1993
934732791869465599 ~1993
Exponent Prime Factor Digits Year
934822974842382984711 ~1999
934850391869700799 ~1993
934863015609178079 ~1994
934912911869825839 ~1993
934916415609498479 ~1994
934916631869833279 ~1993
93493943392674560710 ~1996
934951911869903839 ~1993
934978375609870239 ~1994
93500137448800657710 ~1997
93500609299201948910 ~1996
935009991870019999 ~1993
935011677480093379 ~1995
935013679350136719 ~1995
935047911870095839 ~1993
935056797480454339 ~1995
93508711168315679910 ~1996
935107791870215599 ~1993
935109711870219439 ~1993
935124591870249199 ~1993
935183031870366079 ~1993
93523687149637899310 ~1995
935251191870502399 ~1993
935303031870606079 ~1993
935306391870612799 ~1993
Exponent Prime Factor Digits Year
93532213149651540910 ~1995
935351631870703279 ~1993
935385831870771679 ~1993
935407191870814399 ~1993
93541867318042347910 ~1996
935419191870838399 ~1993
935427231870854479 ~1993
935450511870901039 ~1993
935460231870920479 ~1993
935465991870931999 ~1993
935490919354909119 ~1995
93549091449035636910
93550619392912599910 ~1996
93554287168397716710 ~1996
935561631871123279 ~1993
935564391871128799 ~1993
93556451168401611910 ~1996
935587917484703299 ~1995
935605575613633439 ~1994
935613111871226239 ~1993
935661711871323439 ~1993
935669391871338799 ~1993
935679417485435299 ~1995
935696031871392079 ~1993
935709591871419199 ~1993
Exponent Prime Factor Digits Year
935733231871466479 ~1993
935749311871498639 ~1993
935752911871505839 ~1993
935776191871552399 ~1993
935786575614719439 ~1994
935796591871593199 ~1993
93581833149730932910 ~1995
935842191871684399 ~1993
935863691628402820711 ~1998
935909277487274179 ~1995
935918631871837279 ~1993
93592409224621781710 ~1996
935928535615571199 ~1994
935930991871861999 ~1993
935968519359685119 ~1995
935991711871983439 ~1993
936019335616115999 ~1994
936041511872083039 ~1993
936048831872097679 ~1993
936089479360894719 ~1995
936111831872223679 ~1993
936152335616913999 ~1994
936161991872323999 ~1993
936178791872357599 ~1993
936181311872362639 ~1993
2419
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25-06-15