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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
284802785395696055707911 ~2013
284811548995696230979911 ~2013
2848227139717089362838312 ~2014
284840315035696806300711 ~2013
284861651995697233039911 ~2013
2848739803317092438819912 ~2014
284880247915697604958311 ~2013
2848842526117093055156712 ~2014
284887417315697748346311 ~2013
284894552515697891050311 ~2013
284904454915698089098311 ~2013
284906154235698123084711 ~2013
284916973435698339468711 ~2013
284918235715698364714311 ~2013
2849190469722793523757712 ~2014
284933897515698677950311 ~2013
284939146795698782935911 ~2013
284946361795698927235911 ~2013
284950615315699012306311 ~2013
284958316915699166338311 ~2013
2849645734328496457343112 ~2014
284973100915699462018311 ~2013
2849855647739897979067912 ~2015
284992496515699849930311 ~2013
2849972891317099837347912 ~2014
Exponent Prime Factor Dig. Year
2850112308728501123087112 ~2014
285014962915700299258311 ~2013
2850297562122802380496912 ~2014
2850633717717103802306312 ~2014
285083016115701660322311 ~2013
2850988344751317790204712 ~2015
2851061908345616990532912 ~2015
285109720795702194415911 ~2013
285137909515702758190311 ~2013
285144369715702887394311 ~2013
285148720915702974418311 ~2013
285169643035703392860711 ~2013
2851756342122814050736912 ~2014
285187264435703745288711 ~2013
285188906635703778132711 ~2013
285197275315703945506311 ~2013
285197613595703952271911 ~2013
285214391395704287827911 ~2013
285214520515704290410311 ~2013
2852225768922817806151312 ~2014
285242138035704842760711 ~2013
285253147915705062958311 ~2013
285255138835705102776711 ~2013
285260104795705202095911 ~2013
2852915845122823326760912 ~2014
Exponent Prime Factor Dig. Year
2852916504728529165047112 ~2014
285299119795705982395911 ~2013
285300302995706006059911 ~2013
285316673995706333479911 ~2013
285318952795706379055911 ~2013
285327962635706559252711 ~2013
2853437886745655006187312 ~2015
285344958595706899171911 ~2013
285347809195706956183911 ~2013
285348194995706963899911 ~2013
285356533795707130675911 ~2013
285365367715707307354311 ~2013
2853728741317122372447912 ~2014
285384689515707693790311 ~2013
285385028515707700570311 ~2013
285386675395707733507911 ~2013
285398295115707965902311 ~2013
285417689395708353787911 ~2013
285422967715708459354311 ~2013
2854520989768508503752912 ~2015
285457079995709141599911 ~2013
285459962635709199252711 ~2013
285493412395709868247911 ~2013
285511736035710234720711 ~2013
285515187115710303742311 ~2013
Exponent Prime Factor Dig. Year
2855275891739973862483912 ~2015
285527753515710555070311 ~2013
285551973235711039464711 ~2013
2855650936117133905616712 ~2014
2855784243717134705462312 ~2014
285584050795711681015911 ~2013
285588282115711765642311 ~2013
285605375395712107507911 ~2013
285625292635712505852711 ~2013
2856386601745702185627312 ~2015
285639997315712799946311 ~2013
285658333435713166668711 ~2013
285658622395713172447911 ~2013
285673349635713466992711 ~2013
285692015995713840319911 ~2013
285699616915713992338311 ~2013
2857189471722857515773712 ~2014
285754281115715085622311 ~2013
2857661911717145971470312 ~2014
2857747609717146485658312 ~2014
285785057995715701159911 ~2013
2857899070122863192560912 ~2014
2857909956745726559307312 ~2015
2857951271317147707627912 ~2014
285849076195716981523911 ~2013
4533
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25-04-13