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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 Dig. Year
4320639422934565115383312 ~2016
432128638918642572778311 ~2014
432132463279748...71371314 2024
432145297918642905958311 ~2014
4321512807143215128071112 ~2016
432165773998643315479911 ~2014
432172233598643444671911 ~2014
432172849318643456986311 ~2014
432175183438643503668711 ~2014
432186036118643720722311 ~2014
4321934142125931604852712 ~2015
432196928398643938567911 ~2014
432210512998644210259911 ~2014
432235840318644716806311 ~2014
432293379718645867594311 ~2014
4323259795725939558774312 ~2015
432331877038646637540711 ~2014
432335853838646717076711 ~2014
432341852518646837050311 ~2014
432362258638647245172711 ~2014
432396251998647925039911 ~2014
4324144729725944868378312 ~2015
4324254570743242545707112 ~2016
4324575041934596600335312 ~2016
432460207918649204158311 ~2014
Exponent Prime Factor Dig. Year
4325186134734601489077712 ~2016
432535062598650701251911 ~2014
432574552318651491046311 ~2014
4325843191134606745528912 ~2016
432601486438652029728711 ~2014
432604919518652098390311 ~2014
432647680918652953618311 ~2014
432655391398653107827911 ~2014
4326590548343265905483112 ~2016
432676347718653526954311 ~2014
4326781843734614254749712 ~2016
432678279838653565596711 ~2014
432710181838654203636711 ~2014
432715377598654307551911 ~2014
432721738318654434766311 ~2014
432736139638654722792711 ~2014
4327570456125965422736712 ~2015
4327633754934621070039312 ~2016
432788459038655769180711 ~2014
432793261438655865228711 ~2014
432817279438656345588711 ~2014
432876802918657536058311 ~2014
4328898061134631184488912 ~2016
432891349918657826998311 ~2014
4328985429725973912578312 ~2015
Exponent Prime Factor Dig. Year
4328989260125973935560712 ~2015
432901536718658030734311 ~2014
432902429398658048587911 ~2014
432910437238658208744711 ~2014
432938661238658773224711 ~2014
432940388038658807760711 ~2014
4329458167725976749006312 ~2015
432947628838658952576711 ~2014
4329599263325977595579912 ~2015
4329824392134638595136912 ~2016
433008384598660167691911 ~2014
4330254649325981527895912 ~2015
433039916038660798320711 ~2014
433041028198660820563911 ~2014
433053769318661075386311 ~2014
433061649598661232991911 ~2014
433095208798661904175911 ~2014
433101211318662024226311 ~2014
433109062318662181246311 ~2014
433110306838662206136711 ~2014
433118024638662360492711 ~2014
4331194339325987166035912 ~2015
433134769318662695386311 ~2014
433160124238663202484711 ~2014
433179709918663594198311 ~2014
Exponent Prime Factor Dig. Year
4331859403725991156422312 ~2015
4331886739325991320435912 ~2015
4332180365934657442927312 ~2016
4332389785760653456999912 ~2016
433246160398664923207911 ~2014
433262325118665246502311 ~2014
433289844118665796882311 ~2014
433301691118666033822311 ~2014
433322504998666450099911 ~2014
4333235674125999414044712 ~2015
433330779238666615584711 ~2014
433365849838667316996711 ~2014
433368331318667366626311 ~2014
433370713318667414266311 ~2014
4333751371134670010968912 ~2016
4334213369326005280215912 ~2015
4334631691134677053528912 ~2016
433484409238669688184711 ~2014
4335292117726011752706312 ~2015
433547807518670956150311 ~2014
433564489798671289795911 ~2014
433570411318671408226311 ~2014
4335813378126014880268712 ~2015
4335831484734686651877712 ~2016
4335978157134687825256912 ~2016
5129
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26-01-11