Home e-mail
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
41635283832705678 ~1991
416354212498125279 ~1992
41635463832709278 ~1991
41635931832718638 ~1991
41635943832718878 ~1991
416363332498179999 ~1992
416367674163676719 ~1992
41637023832740478 ~1991
41637203832744078 ~1991
41637391741145559910 ~1995
416382172498293039 ~1992
41638799832775998 ~1991
41638931832778638 ~1991
41639879832797598 ~1991
41640251832805038 ~1991
41641139832822798 ~1991
41641343832826878 ~1991
416415532498493199 ~1992
41641679832833598 ~1991
41641991832839838 ~1991
41642483832849678 ~1991
416425972498555839 ~1992
41642831832856638 ~1991
416432536662920499 ~1993
41643359832867198 ~1991
Exponent Prime Factor Digits Year
41643379266517625710 ~1994
41644199832883998 ~1991
41644259832885198 ~1991
41644763832895278 ~1991
41645171832903438 ~1991
41645339832906798 ~1991
41645819832916398 ~1991
41646179832923598 ~1991
41646443832928878 ~1991
41646623832932478 ~1991
416468517496433199 ~1993
416471873331774979 ~1992
41647979832959598 ~1991
416482132498892799 ~1992
41648723832974478 ~1991
41648891832977838 ~1991
41649323832986478 ~1991
41649359199916923310 ~1994
41649551832991038 ~1991
41649683832993678 ~1991
41649851832997038 ~1991
41650571833011438 ~1991
41651639833032798 ~1991
41651663833033278 ~1991
41652059833041198 ~1991
Exponent Prime Factor Digits Year
41652239833044798 ~1991
41652899833057998 ~1991
416532293332258339 ~1992
41654363833087278 ~1991
41654699833093998 ~1991
41654891833097838 ~1991
41655143833102878 ~1991
41655851833117038 ~1991
416561412499368479 ~1992
41656319833126398 ~1991
416564573332516579 ~1992
41657051833141038 ~1991
41657579833151598 ~1991
41657663833153278 ~1991
41657711833154238 ~1991
416584732499508399 ~1992
41658563833171278 ~1991
416585997498547839 ~1993
41658863833177278 ~1991
416588935832245039 ~1993
41659199833183998 ~1991
416599493332795939 ~1992
41660219833204398 ~1991
416611819165459839 ~1993
41661299833225998 ~1991
Exponent Prime Factor Digits Year
41662091833241838 ~1991
41662343833246878 ~1991
416625473333003779 ~1992
41662559833251198 ~1991
416632673333061379 ~1992
416633093333064739 ~1992
41663663833273278 ~1991
41663939833278798 ~1991
416645412499872479 ~1992
416646173333169379 ~1992
41664911833298238 ~1991
41665031833300638 ~1991
41665931833318638 ~1991
41666171833323438 ~1991
41666951833339038 ~1991
41667023833340478 ~1991
416671613333372899 ~1992
41667299833345998 ~1991
416674634166746319 ~1992
41667683833353678 ~1991
416680939166980479 ~1993
41668103833362078 ~1991
41668391833367838 ~1991
41668499833369998 ~1991
41668811833376238 ~1991
2212
GIMPS The Prime Pages FactorDb.com
Home
5.860.524 digits 		e-mail
26-09-27