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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
372669313197453386263911 ~2014
372672876717453457534311 ~2014
372674580717453491614311 ~2014
372688961637453779232711 ~2014
3727037677729816301421712 ~2015
3727051255722362307534312 ~2015
372717496317454349926311 ~2014
372717633117454352662311 ~2014
372725876997454517539911 ~2014
3727264586952181704216712 ~2016
3727408276122364449656712 ~2015
3727430841159638893457712 ~2016
372795967197455919343911 ~2014
3728038645967104695626312 ~2016
372807938397456158767911 ~2014
3728434151322370604907912 ~2015
372851702037457034040711 ~2014
372881985117457639702311 ~2014
372899631597457992631911 ~2014
372899814717457996294311 ~2014
372918746637458374932711 ~2014
372923450997458469019911 ~2014
372924058317458481166311 ~2014
372951795117459035902311 ~2014
372954090837459081816711 ~2014
Exponent Prime Factor Dig. Year
3729703447722378220686312 ~2015
372971349237459426984711 ~2014
373028208837460564176711 ~2014
373068231117461364622311 ~2014
373077766797461555335911 ~2014
373078149837461562996711 ~2014
373089345837461786916711 ~2014
3730928811137309288111112 ~2015
373104404397462088087911 ~2014
373131294117462625882311 ~2014
373145285997462905719911 ~2014
373163195037463263900711 ~2014
373177282437463545648711 ~2014
373190780037463815600711 ~2014
373200180237464003604711 ~2014
3732094553322392567319912 ~2015
373217753397464355067911 ~2014
373261918917465238378311 ~2014
373277088117465541762311 ~2014
373282457637465649152711 ~2014
373337194917466743898311 ~2014
373341742437466834848711 ~2014
373342000317466840006311 ~2014
373350885237467017704711 ~2014
373353329397467066587911 ~2014
Exponent Prime Factor Dig. Year
373361951637467239032711 ~2014
373374532917467490658311 ~2014
373375883997467517679911 ~2014
373378707117467574142311 ~2014
3733867781352274148938312 ~2016
373422355317468447106311 ~2014
3734280041352279920578312 ~2016
373433495517468669910311 ~2014
373447733517468954670311 ~2014
373449584997468991699911 ~2014
373464872397469297447911 ~2014
373470535317469410706311 ~2014
3735188665359763018644912 ~2016
373568160717471363214311 ~2014
373642012197472840243911 ~2014
3737013319722422079918312 ~2015
373702157637474043152711 ~2014
373745152197474903043911 ~2014
373757131917475142638311 ~2014
373760058717475201174311 ~2014
373776394797475527895911 ~2014
373788617397475772347911 ~2014
373791007437475820148711 ~2014
3738067780129904542240912 ~2015
373849700397476994007911 ~2014
Exponent Prime Factor Dig. Year
3738514537382247319820712 ~2016
373852125237477042504711 ~2014
373857313197477146263911 ~2014
373944408597478888171911 ~2014
373953180311525...75664914 2023
373969259637479385192711 ~2014
373983231597479664631911 ~2014
374029011117480580222311 ~2014
374038951437480779028711 ~2014
374052777717481055554311 ~2014
3740827193322444963159912 ~2015
374106140637482122812711 ~2014
3741074572122446447432712 ~2015
3741185281729929482253712 ~2015
374131652397482633047911 ~2014
374138742717482774854311 ~2014
3741504294122449025764712 ~2015
374166086997483321739911 ~2014
374197726197483954523911 ~2014
374201400117484028002311 ~2014
374205116037484102320711 ~2014
3742210951129937687608912 ~2015
374231033637484620672711 ~2014
3742572795137425727951112 ~2015
3742652736737426527367112 ~2015
4863
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25-09-07