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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
4130892318166094277089712 ~2016
4131183883724787103302312 ~2015
413169037798263380755911 ~2014
413189827798263796555911 ~2014
413204629198264092583911 ~2014
413227252198264545043911 ~2014
413261711638265234232711 ~2014
4132682401724796094410312 ~2015
413304554998266091099911 ~2014
413310547318266210946311 ~2014
4133732082124802392492712 ~2015
413374478638267489572711 ~2014
413379962998267599259911 ~2014
4133847969166141567505712 ~2016
413386309198267726183911 ~2014
413389114318267782286311 ~2014
413406177718268123554311 ~2014
413412835318268256706311 ~2014
413421518398268430367911 ~2014
4134246079324805476475912 ~2015
413443856398268877127911 ~2014
413447705638268954112711 ~2014
413453827198269076543911 ~2014
413492432038269848640711 ~2014
413513585398270271707911 ~2014
Exponent Prime Factor Dig. Year
413530597438270611948711 ~2014
4135416293324812497759912 ~2015
4135511963933084095711312 ~2015
413556558118271131162311 ~2014
413578604038271572080711 ~2014
413580646918271612938311 ~2014
413622957598272459151911 ~2014
413629449718272588994311 ~2014
413649651118272993022311 ~2014
413666853433143...86068114 2025
413667389998273347799911 ~2014
4136936005724821616034312 ~2015
4136951224341369512243112 ~2016
413696994718273939894311 ~2014
413710693918274213878311 ~2014
413714286718274285734311 ~2014
413719971718274399434311 ~2014
413731304518274626090311 ~2014
413738017198274760343911 ~2014
413744703118274894062311 ~2014
413768485318275369706311 ~2014
4137990546124827943276712 ~2015
413810381518276207630311 ~2014
4138193482124829160892712 ~2015
4138716124124832296744712 ~2015
Exponent Prime Factor Dig. Year
4138762241324832573447912 ~2015
413952198238279043964711 ~2014
4139637433724837824602312 ~2015
413977710118279554202311 ~2014
413985918238279718364711 ~2014
414007914238280158284711 ~2014
414022613398280452267911 ~2014
414057955918281159118311 ~2014
4140702406366251238500912 ~2016
414071956318281439126311 ~2014
4140994023766255904379312 ~2016
414103726918282074538311 ~2014
414119650798282393015911 ~2014
414126825238282536504711 ~2014
4141432942133131463536912 ~2015
414153120238283062404711 ~2014
414170638438283412768711 ~2014
4141748305324850489831912 ~2015
414177657838283553156711 ~2014
414194880598283897611911 ~2014
414195129238283902584711 ~2014
414223730998284474619911 ~2014
414227256118284545122311 ~2014
414235424038284708480711 ~2014
414237242638284744852711 ~2014
Exponent Prime Factor Dig. Year
414292730518285854610311 ~2014
414299697838285993956711 ~2014
414306870598286137411911 ~2014
414315472918286309458311 ~2014
414333792718286675854311 ~2014
4143383290124860299740712 ~2015
414358914118287178282311 ~2014
414364297918287285958311 ~2014
414484516318289690326311 ~2014
414485300998289706019911 ~2014
414496335838289926716711 ~2014
414508001998290160039911 ~2014
414537773638290755472711 ~2014
414557440918291148818311 ~2014
414564693718291293874311 ~2014
414580876318291617526311 ~2014
414605458918292109178311 ~2014
414609163318292183266311 ~2014
4146468484733171747877712 ~2015
414657636238293152724711 ~2014
414658776718293175534311 ~2014
414709291198294185823911 ~2014
414745998238294919964711 ~2014
4147620405166361926481712 ~2016
414766710838295334216711 ~2014
4889
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25-09-07