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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
954660231909320479 ~1993
954663591909327199 ~1993
954704391909408799 ~1993
95470637362788420710 ~1996
95470703400976952710 ~1997
95471933286415799110 ~1996
954724791909449599 ~1993
954758991909517999 ~1993
95475937229142248910 ~1996
954760191909520399 ~1993
95476873210049120710 ~1996
954793375728760239 ~1995
95480069362824262310 ~1996
954807615728845679 ~1995
954815631909631279 ~1993
954819175728915039 ~1995
954827697638621539 ~1995
95483737152773979310 ~1996
954869877638958979 ~1995
954874431909748879 ~1993
954887031909774079 ~1993
954925311909850639 ~1993
954933231909866479 ~1993
954961791909923599 ~1993
954973311909946639 ~1993
Exponent Prime Factor Digits Year
954979077639832579 ~1995
95501047611206700910 ~1997
95503469229208325710 ~1996
955068711910137439 ~1993
955069191910138399 ~1993
955071175730427039 ~1995
955082391910164799 ~1993
955085031910170079 ~1993
955095591910191199 ~1993
955109031910218079 ~1993
955116231910232479 ~1993
955125591910251199 ~1993
955144311910288639 ~1993
955155231910310479 ~1993
95515807171928452710 ~1996
955171791910343599 ~1993
955201015731206079 ~1995
955204431910408879 ~1993
955210431910420879 ~1993
955229631910459279 ~1993
955230231910460479 ~1993
95524189286572567110 ~1996
955257015731542079 ~1995
955284735731708399 ~1995
955287079552870719 ~1995
Exponent Prime Factor Digits Year
955288791910577599 ~1993
955316031910632079 ~1993
955319631910639279 ~1993
95533409363026954310 ~1996
955340511910681039 ~1993
955346391910692799 ~1993
955353831910707679 ~1993
955361391910722799 ~1993
955366135732196799 ~1995
955367991910735999 ~1993
955378911910757839 ~1993
955380831910761679 ~1993
955390431910780879 ~1993
955409097643272739 ~1995
95542663382170652110 ~1997
955448175732689039 ~1995
955469391910938799 ~1993
955473777643790179 ~1995
955474431910948879 ~1993
955489317643914499 ~1995
95549743152879588910 ~1996
95550307152880491310 ~1996
955515231911030479 ~1993
955519791911039599 ~1993
955538511911077039 ~1993
Exponent Prime Factor Digits Year
955550775733304639 ~1995
955565631911131279 ~1993
95560081152896129710 ~1996
955604991911209999 ~1993
95560733592476544710 ~1997
955622815733736879 ~1995
955630311911260639 ~1993
955636911911273839 ~1993
955703391911406799 ~1993
955734591911469199 ~1993
955801191911602399 ~1993
955816215734897279 ~1995
955822431911644879 ~1993
955852015735112079 ~1995
955872591911745199 ~1993
955880631911761279 ~1993
955902231911804479 ~1993
955921311911842639 ~1993
955928631911857279 ~1993
95593049229423317710 ~1996
955939311911878639 ~1993
955940215735641279 ~1995
955943991911887999 ~1993
955956111911912239 ~1993
955960311911920639 ~1993
2726
GIMPS The Prime Pages FactorDb.com
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26-07-19