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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
455478400439109568008711 ~2014
4554869467136438955736912 ~2016
455531372999110627459911 ~2014
4555405845727332435074312 ~2015
4555536250736444290005712 ~2016
455554225199111084503911 ~2014
4555585581727333513490312 ~2015
455637410399112748207911 ~2014
455644932839112898656711 ~2014
455667838199113356763911 ~2014
455702737199114054743911 ~2014
4557043555763798609779912 ~2016
4557142543727342855262312 ~2015
455746397639114927952711 ~2014
455751937439115038748711 ~2014
4557720394345577203943112 ~2016
455792239199115844783911 ~2014
455859163199117183263911 ~2014
455895435239117908704711 ~2014
455966044199119320883911 ~2014
455971295039119425900711 ~2014
4559716771727358300630312 ~2015
455978561039119571220711 ~2014
4559989134127359934804712 ~2015
4560055891736480447133712 ~2016
Exponent Prime Factor Dig. Year
4560293875727361763254312 ~2015
456029786519120595730311 ~2014
456040248599120804971911 ~2014
456050033039121000660711 ~2014
456064821239121296424711 ~2014
456107805119122156102311 ~2014
4561146322136489170576912 ~2016
456143430839122868616711 ~2014
456151006319123020126311 ~2014
4561928235145619282351112 ~2016
456200504039124010080711 ~2014
456201862199124037243911 ~2014
4562106270127372637620712 ~2015
4562522881136500183048912 ~2016
456269868719125397374311 ~2014
456306227039126124540711 ~2014
456360368399127207367911 ~2014
456390417719127808354311 ~2014
456403574039128071480711 ~2014
456404823119128096462311 ~2014
456450032598325...94441714 2023
456465274319129305486311 ~2014
456466015799129320315911 ~2014
456582081719131641634311 ~2014
456595487039131909740711 ~2014
Exponent Prime Factor Dig. Year
456599134199131982683911 ~2014
4566044857373056717716912 ~2016
456626931599132538631911 ~2014
4566835742936534685943312 ~2016
4566836095736534688765712 ~2016
456728623319134572466311 ~2014
456749367719134987354311 ~2014
456755312999135106259911 ~2014
456768966239135379324711 ~2014
456778292519135565850311 ~2014
456790042439135800848711 ~2014
456825231719136504634311 ~2014
4568293613327409761679912 ~2015
456829830119136596602311 ~2014
456846458999136929179911 ~2014
4568703371327412220227912 ~2015
456873222839137464456711 ~2014
456901512719138030254311 ~2014
456926243039138524860711 ~2014
456957787319139155746311 ~2014
456960582239139211644711 ~2014
456971298239139425964711 ~2014
457023033719140460674311 ~2014
457059453599141189071911 ~2014
457061360399141227207911 ~2014
Exponent Prime Factor Dig. Year
4570756231736566049853712 ~2016
4570853293136566826344912 ~2016
457096155599141923111911 ~2014
457098242399141964847911 ~2014
457106065319142121306311 ~2014
457128497399142569947911 ~2014
457166516639143330332711 ~2014
457173819599143476391911 ~2014
457177773599143555471911 ~2014
4571809836745718098367112 ~2016
457181797199143635943911 ~2014
457203013919144060278311 ~2014
457218218519144364370311 ~2014
457235602799144712055911 ~2014
457291860719145837214311 ~2014
457296441239145928824711 ~2014
457348486732478...98076714 2023
457361608319147232166311 ~2014
457369125839147382516711 ~2014
457374509991683...96763314 2024
457388426519147768530311 ~2014
457400562239148011244711 ~2014
457445034719148900694311 ~2014
457459358639149187172711 ~2014
4574771709727448630258312 ~2015
4646
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25-04-13