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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
3674721105758795537691312 ~2016
3674976817722049860906312 ~2015
367503898917350077978311 ~2014
367507519917350150398311 ~2014
367516717917350334358311 ~2014
3675174801722051048810312 ~2015
3675357955722052147734312 ~2015
367544146437350882928711 ~2014
367560905997351218119911 ~2014
367565113317351302266311 ~2014
3675672127129405377016912 ~2015
3675832971722054997830312 ~2015
367592369997351847399911 ~2014
3676027332122056163992712 ~2015
367628363037352567260711 ~2014
367672686837353453736711 ~2014
3677020100929416160807312 ~2015
367722951597354459031911 ~2014
367726395837354527916711 ~2014
3677392432129419139456912 ~2015
367783228317355664566311 ~2014
367818566517356371330311 ~2014
367848031797356960635911 ~2014
3678676055322072056331912 ~2015
367875160917357503218311 ~2014
Exponent Prime Factor Dig. Year
367889901597357798031911 ~2014
3678981979722073891878312 ~2015
367920496317358409926311 ~2014
3679217704122075306224712 ~2015
3679464643722076787862312 ~2015
3679629613358874073812912 ~2016
367971978237359439564711 ~2014
367974629517359492590311 ~2014
3679968049722079808298312 ~2015
3680051401129440411208912 ~2015
368029229637360584592711 ~2014
368037848517360756970311 ~2014
3680763531158892216497712 ~2016
368091476037361829520711 ~2014
368096490117361929802311 ~2014
368104669917362093398311 ~2014
368112569037362251380711 ~2014
368118129597362362591911 ~2014
3681184900729449479205712 ~2015
368148122637362962452711 ~2014
3681630083929453040671312 ~2015
368165450637363309012711 ~2014
368174231517363484630311 ~2014
368178091917363561838311 ~2014
368180569917363611398311 ~2014
Exponent Prime Factor Dig. Year
368197729092016...99550315 2025
368213411637364268232711 ~2014
3682151971722092911830312 ~2015
368235977037364719540711 ~2014
368244706911090...32453714 2023
368246046117364920922311 ~2014
368251438437365028768711 ~2014
368266279197365325583911 ~2014
368268735717365374714311 ~2014
368302695237366053904711 ~2014
3683132609929465060879312 ~2015
368323023717366460474311 ~2014
368340242997366804859911 ~2014
3683530436929468243495312 ~2015
368360100837367202016711 ~2014
3683730587322102383523912 ~2015
368381061597367621231911 ~2014
368394342837367886856711 ~2014
368434800837368696016711 ~2014
368437890237368757804711 ~2014
368441345997368826919911 ~2014
368442571437368851428711 ~2014
3684630888122107785328712 ~2015
368471201517369424030311 ~2014
368478296997369565939911 ~2014
Exponent Prime Factor Dig. Year
3684800443722108802662312 ~2015
3685563844729484510757712 ~2015
368559592437371191848711 ~2014
3686096647722116579886312 ~2015
368618659797372373195911 ~2014
368628177597372563551911 ~2014
3686290606122117743636712 ~2015
368631774231403...62268716 2023
368633952597372679051911 ~2014
368664393717373287874311 ~2014
3686868397722121210386312 ~2015
368709289437374185788711 ~2014
3687293839129498350712912 ~2015
368783435397375668707911 ~2014
3688266754122129600524712 ~2015
368826698397376533967911 ~2014
368839678437376793568711 ~2014
368840371437376807428711 ~2014
3688515985129508127880912 ~2015
368865348237377306964711 ~2014
368886111837377722236711 ~2014
368902634997378052699911 ~2014
368911259637378225192711 ~2014
368929134837378582696711 ~2014
3689661802122137970812712 ~2015
4595
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25-04-13