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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
1131270976787625839 ~1995
1131278632262557279 ~1994
113127967452511868110 ~1997
1131284936787709599 ~1995
1131286199050289539 ~1995
1131314512262629039 ~1994
1131355912262711839 ~1994
1131367216788203279 ~1995
113140081181024129710 ~1996
1131421432262842879 ~1994
1131458816788752879 ~1995
1131490199051921539 ~1995
113153177158414447910 ~1996
1131540712263081439 ~1994
113154487271570768910 ~1997
1131552712263105439 ~1994
1131574192263148399 ~1994
1131576592263153199 ~1994
1131597232263194479 ~1994
1131599992263199999 ~1994
1131622792263245599 ~1994
113166587203699856710 ~1996
1131700912263401839 ~1994
1131704512263409039 ~1994
1131705232263410479 ~1994
Exponent Prime Factor Digits Year
1131705592263411199 ~1994
1131747232263494479 ~1994
1131751312263502639 ~1994
1131946376791678239 ~1995
113194957271667896910 ~1997
1131954712263909439 ~1994
1131983032263966079 ~1994
1132015312264030639 ~1994
1132024936792149599 ~1995
1132076032264152079 ~1994
1132100392264200799 ~1994
1132114312264228639 ~1994
1132120192264240399 ~1994
1132126912264253839 ~1994
1132136579057092579 ~1995
1132147679057181379 ~1995
1132183312264366639 ~1994
1132211032264422079 ~1994
1132215832264431679 ~1994
1132217936793307599 ~1995
1132226392264452799 ~1994
1132248976793493839 ~1995
113225339203805610310 ~1996
1132264792264529599 ~1994
1132272016793632079 ~1995
Exponent Prime Factor Digits Year
1132302832264605679 ~1994
1132316032264632079 ~1994
1132320232264640479 ~1994
1132368592264737199 ~1994
1132387816794326879 ~1995
1132404232264808479 ~1994
1132416976794501839 ~1995
1132426736794560399 ~1995
1132438312264876639 ~1994
113243947181190315310 ~1996
113244181452976724110 ~1997
1132451519059612099 ~1995
1132496632264993279 ~1994
1132500232265000479 ~1994
1132508992265017999 ~1994
1132514999060119939 ~1995
1132515112265030239 ~1994
1132595992265191999 ~1994
1132612792265225599 ~1994
1132621192265242399 ~1994
1132646219061169699 ~1995
113264663271835191310 ~1997
1132681312265362639 ~1994
1132693336796159999 ~1995
113270281181232449710 ~1996
Exponent Prime Factor Digits Year
1132728712265457439 ~1994
1132736512265473039 ~1994
1132754512265509039 ~1994
1132816912265633839 ~1994
1132846736797080399 ~1995
1132867912265735839 ~1994
1132881832265763679 ~1994
1132896119063168899 ~1995
1132929112265858239 ~1994
1132943392265886799 ~1994
1132989592265979199 ~1994
1133000032266000079 ~1994
1133001112266002239 ~1994
1133007176798043039 ~1995
1133028736798172399 ~1995
1133086192266172399 ~1994
113309741362591171310 ~1997
1133097832266195679 ~1994
1133116192266232399 ~1994
1133141992266283999 ~1994
1133167379065338979 ~1995
1133174992266349999 ~1994
1133182792266365599 ~1994
1133196832266393679 ~1994
113322281702598142310 ~1998
2520
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25-06-15