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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 Digits Year
534987833320992699910 ~2000
534999103855998564910 ~2001
535003751107000750310 ~1999
535008961321005376710 ~2000
535045463107009092710 ~1999
535048511107009702310 ~1999
535051703107010340710 ~1999
535078403107015680710 ~1999
535090931107018186310 ~1999
535092661321055596710 ~2000
535108373749151722310 ~2001
535111919107022383910 ~1999
535121183107024236710 ~1999
535157837428126269710 ~2001
535164941321098964710 ~2000
535176899107035379910 ~1999
535178243107035648710 ~1999
535200779107040155910 ~1999
5352060971284494632911 ~2002
535207559107041511910 ~1999
535223219107044643910 ~1999
535226981428181584910 ~2001
535228061321136836710 ~2000
535235069428188055310 ~2001
5352380891605714267111 ~2002
Exponent Prime Factor Digits Year
535250099107050019910 ~1999
535250591107050118310 ~1999
535315619107063123910 ~1999
535324541321194724710 ~2000
535347251107069450310 ~1999
535367563535367563110 ~2001
535389539107077907910 ~1999
535393283107078656710 ~1999
535418159428334527310 ~2001
535436219428348975310 ~2001
535439519107087903910 ~1999
535472219107094443910 ~1999
535475771107095154310 ~1999
535510103107102020710 ~1999
535510571107102114310 ~1999
535536803107107360710 ~1999
535553423107110684710 ~1999
535565363107113072710 ~1999
535567619107113523910 ~1999
535571891107114378310 ~1999
535580891107116178310 ~1999
535609619107121923910 ~1999
535635239107127047910 ~1999
535662863107132572710 ~1999
535688663107137732710 ~1999
Exponent Prime Factor Digits Year
535694273749971982310 ~2001
535695767428556613710 ~2001
535706503535706503110 ~2001
535708499107141699910 ~1999
535715171107143034310 ~1999
535715291107143058310 ~1999
535720271107144054310 ~1999
5357426992250119335911 ~2002
535774619107154923910 ~1999
535790231107158046310 ~1999
535824431107164886310 ~1999
535827731107165546310 ~1999
535833731107166746310 ~1999
535852043107170408710 ~1999
535880903107176180710 ~1999
535905479428724383310 ~2001
5359108972036461408711 ~2002
535919759107183951910 ~1999
5359314832250912228711 ~2002
535958459428766767310 ~2001
535960871107192174310 ~1999
535986041321591624710 ~2000
536004299107200859910 ~1999
536007713321604627910 ~2000
536010551107202110310 ~1999
Exponent Prime Factor Digits Year
536020559107204111910 ~1999
536022419107204483910 ~1999
536027003107205400710 ~1999
536039051107207810310 ~1999
536040779107208155910 ~1999
536050979107210195910 ~1999
536073997321644398310 ~2000
536083259107216651910 ~1999
536102459107220491910 ~1999
536106911107221382310 ~1999
536113199107222639910 ~1999
536138483107227696710 ~1999
536150663107230132710 ~1999
536160623107232124710 ~1999
536194811107238962310 ~1999
536197301321718380710 ~2000
536223031536223031110 ~2001
536224573321734743910 ~2000
536227259107245451910 ~1999
536239103107247820710 ~1999
536239139107247827910 ~1999
536242901428994320910 ~2001
536253517321752110310 ~2000
536254811107250962310 ~1999
536256263107251252710 ~1999
3200
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25-04-13