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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
673665111347330239 ~1992
673682214042093279 ~1993
673694836736948319 ~1994
673716591347433199 ~1992
67372567121270620710 ~1994
673736875389894979 ~1994
673740111347480239 ~1992
673740174042441039 ~1993
673751031347502079 ~1992
673757575390060579 ~1994
673760631347521279 ~1992
673786734042720399 ~1993
673797591347595199 ~1992
67380373148236820710 ~1995
673815774042894639 ~1993
67381579161715789710 ~1995
673824111347648239 ~1992
673835391347670799 ~1992
673855814043134879 ~1993
673865031347730079 ~1992
673865511347731039 ~1992
673868991347737999 ~1992
673870814043224879 ~1993
673877391347754799 ~1992
673877631347755279 ~1992
Exponent Prime Factor Digits Year
67388473107821556910 ~1994
67392103229133150310 ~1995
673931031347862079 ~1992
673965831347931679 ~1992
673982716739827119 ~1994
673983231347966479 ~1992
674011374044068239 ~1993
674019774044118639 ~1993
674026311348052639 ~1992
674027631348055279 ~1992
674035431348070879 ~1992
674041191348082399 ~1992
67405669148292471910 ~1995
67407127161777104910 ~1995
674074191348148399 ~1992
674078631348157279 ~1992
674104191348208399 ~1992
674108511348217039 ~1992
674108515392868099
674120991348241999 ~1992
674127591348255199 ~1992
674128431348256879 ~1992
674129716741297119 ~1994
674130374044782239 ~1993
674140431348280879 ~1992
Exponent Prime Factor Digits Year
674142711348285439 ~1992
674157591348315199 ~1992
674164911348329839 ~1992
674174631348349279 ~1992
67417463215735881710
67420271215744867310 ~1995
674236195393889539 ~1994
674241111348482239 ~1992
674243275393946179 ~1994
674270391348540799 ~1992
674276631348553279 ~1992
674293911348587839 ~1992
674299191348598399 ~1992
674303511348607039 ~1992
674312511348625039 ~1992
674346231348692479 ~1992
674353311348706639 ~1992
674360031348720079 ~1992
674363814046182879 ~1993
674371075394968579 ~1994
674371191348742399 ~1992
674372391348744799 ~1992
674372631348745279 ~1992
674378991348757999 ~1992
674380431348760879 ~1992
Exponent Prime Factor Digits Year
674401791348803599 ~1992
674405875395246979 ~1994
674411031348822079 ~1992
674423511348847039 ~1992
674431911348863839 ~1992
674443795395550339 ~1994
674449311348898639 ~1992
67445197107912315310 ~1994
67446343107914148910 ~1994
674466231348932479 ~1992
674493831348987679 ~1992
674504031349008079 ~1992
674512431349024879 ~1992
674541111349082239 ~1992
674547711349095439 ~1992
674567511349135039 ~1992
674587911349175839 ~1992
674616831349233679 ~1992
674648214047889279 ~1993
674678631349357279 ~1992
674718895397751139 ~1994
674730831349461679 ~1992
674734739446286239 ~1994
674742916747429119 ~1994
674749311349498639 ~1992
2333
GIMPS The Prime Pages FactorDb.com
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25-11-02