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
3021395036042790079 ~1997
3021457196042914399 ~1997
3021458036042916079 ~1997
3021476036042952079 ~1997
302147761181288656710 ~1998
3021508196043016399 ~1997
3021610916043221839 ~1997
3021623036043246079 ~1997
3021740636043481279 ~1997
3021749036043498079 ~1997
302175857423046199910 ~1999
3021838796043677599 ~1997
3021840596043681199 ~1997
3021912716043825439 ~1997
3021921836043843679 ~1997
3022086116044172239 ~1997
3022110116044220239 ~1997
302211857241769485710 ~1999
302233781181340268710 ~1998
3022380716044761439 ~1997
3022427636044855279 ~1997
302253071544055527910 ~2000
302256397181353838310 ~1998
302259103302259103110 ~1999
3022736636045473279 ~1997
Exponent Prime Factor Digits Year
3022740236045480479 ~1997
302274101241819280910 ~1999
3022748036045496079 ~1997
3022761716045523439 ~1997
302276743483642788910 ~1999
3022822316045644639 ~1997
3022832516045665039 ~1997
3022868211874178290311 ~2001
30228686312575133500912 ~2003
302288177423203447910 ~1999
3022917116045834239 ~1997
3023001236046002479 ~1997
3023039511269676594311 ~2000
3023142236046284479 ~1997
302318777181391266310 ~1998
3023288996046577999 ~1997
302336033181401619910 ~1998
302338721181403232710 ~1998
3023480036046960079 ~1997
302351173181410703910 ~1998
3023532236047064479 ~1997
302354057181412434310 ~1998
3023722436047444879 ~1997
3023747036047494079 ~1997
302379733181427839910 ~1998
Exponent Prime Factor Digits Year
3023810636047621279 ~1997
3023986196047972399 ~1997
302400121181440072710 ~1998
3024033716048067439 ~1997
30241680114455523087912 ~2003
3024194996048389999 ~1997
3024196196048392399 ~1997
3024196796048393599 ~1997
302422529241938023310 ~1999
3024227516048455039 ~1997
3024359516048719039 ~1997
3024600836049201679 ~1997
302463391483941425710 ~1999
302463619725912685710 ~2000
302471017181482610310 ~1998
3024882236049764479 ~1997
3025010636050021279 ~1997
302504471242003576910 ~1999
3025097211149536939911 ~2000
3025115636050231279 ~1997
3025167836050335679 ~1997
302524181242019344910 ~1999
3025319516050639039 ~1997
3025378436050756879 ~1997
3025390316050780639 ~1997
Exponent Prime Factor Digits Year
3025549196051098399 ~1997
3025553996051107999 ~1997
3025664996051329999 ~1997
3025707836051415679 ~1997
302587567544657620710 ~2000
3025979036051958079 ~1997
3026033036052066079 ~1997
302617607242094085710 ~1999
3026176436052352879 ~1997
3026185796052371599 ~1997
302635607544744092710 ~2000
3026470436052940879 ~1997
302655149423717208710 ~1999
302655163302655163110 ~1999
3026574236053148479 ~1997
302663497181598098310 ~1998
3026673836053347679 ~1997
3026800436053600879 ~1997
3026820716053641439 ~1997
3027049916054099839 ~1997
3027156836054313679 ~1997
3027164516054329039 ~1997
3027203036054406079 ~1997
302723237181633942310 ~1998
3027379436054758879 ~1997
2954
GIMPS The Prime Pages FactorDb.com
Home
4.739.325 digits 		e-mail
25-04-20