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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
2672192815121377542520912 ~2014
267226745515344534910311 ~2012
267229177795344583555911 ~2012
267238959235344779184711 ~2012
267240807115344816142311 ~2012
2672446195716034677174312 ~2014
2672477753316034866519912 ~2014
267257056795345141135911 ~2012
2672571028769486846746312 ~2015
267264687715345293754311 ~2012
267276989515345539790311 ~2012
267287890795345757815911 ~2012
2672965002116037790012712 ~2014
267315071635346301432711 ~2012
2673622155716041732934312 ~2014
267371229595347424591911 ~2012
267372354715347447094311 ~2012
2673800071342780801140912 ~2015
267385629715347712594311 ~2012
267400856995348017139911 ~2012
267403794115348075882311 ~2012
267406112635348122252711 ~2012
2674130971716044785830312 ~2014
267427709035348554180711 ~2012
2674628935121397031480912 ~2014
Exponent Prime Factor Dig. Year
267498616438590...80330315 2024
2675016422921400131383312 ~2014
2675152845148152751211912 ~2015
2675157183126751571831112 ~2014
2675169751716051018510312 ~2014
267524747395350494947911 ~2012
267531956995350639139911 ~2012
267534734035350694680711 ~2012
267548708395350974167911 ~2012
267555607435351112148711 ~2012
2675715959316054295755912 ~2014
2675796271121406370168912 ~2014
267580222435351604448711 ~2012
267604029835352080596711 ~2012
267604711195352094223911 ~2012
2676250408116057502448712 ~2014
267628934635352578692711 ~2012
267631606435352632128711 ~2012
267657317995353146359911 ~2012
2676723620385655155849712 ~2015
2676747160364241931847312 ~2015
2676765785921414126287312 ~2014
2676779904116060679424712 ~2014
267681762235353635244711 ~2012
2676975592326769755923112 ~2014
Exponent Prime Factor Dig. Year
2677011814980310354447112 ~2015
267722497435354449948711 ~2012
2677247113926772471139112 ~2014
267747514315354950286311 ~2012
2677475405316064852431912 ~2014
267763871395355277427911 ~2012
267766012315355320246311 ~2012
267766964035355339280711 ~2012
267776221915355524438311 ~2012
2677817043142845072689712 ~2015
267784805395355696107911 ~2012
267795116515355902330311 ~2012
2678019319148204347743912 ~2015
267814696195356293923911 ~2012
267823841515356476830311 ~2012
267842293795356845875911 ~2012
2678447143316070682859912 ~2014
2678450293721427602349712 ~2014
267853554235357071084711 ~2012
2678540661126785406611112 ~2014
267863228515357264570311 ~2012
267871249435357424988711 ~2012
267878758795357575175911 ~2012
2679120032921432960263312 ~2014
267931158835358623176711 ~2012
Exponent Prime Factor Dig. Year
267950572915359011458311 ~2012
2679533309316077199855912 ~2014
2679591371316077548227912 ~2014
2679655084116077930504712 ~2014
267966762235359335244711 ~2012
267970001995359400039911 ~2012
267971109715359422194311 ~2012
267981541435359630828711 ~2012
267987407395359748147911 ~2012
268002918835360058376711 ~2012
268004646835360092936711 ~2012
268009320835360186416711 ~2012
268010853235360217064711 ~2012
268011079812830...02793714 2024
268015955635360319112711 ~2012
268016162515360323250311 ~2012
268067894635361357892711 ~2012
268083377635361667552711 ~2012
268090159915361803198311 ~2012
268090505635361810112711 ~2012
268100669995362013399911 ~2012
2681179861721449438893712 ~2014
2681359051316088154307912 ~2014
2681659531948269871574312 ~2015
268178032315363560646311 ~2012
5142
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26-04-05