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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
37605137594161164710 ~1995
376056412256338479 ~1991
37605923752118478 ~1990
376059372256356239 ~1991
37606223752124478 ~1990
37606571752131438 ~1990
376069572256417439 ~1991
376074436017190899 ~1992
37608491752169838 ~1990
376087511233567032911 ~1996
376094212256565279 ~1991
376098113008784899 ~1992
37611011752220238 ~1990
37611779752235598 ~1990
37613099752261998 ~1990
37614431752288638 ~1990
37614631398715088710 ~1994
376147393761473919 ~1992
376156073009248579 ~1992
37615859752317198 ~1990
376174073009392579 ~1992
37619303752386078 ~1990
376200173009601379 ~1992
376206732257240399 ~1991
376207212257243279 ~1991
Exponent Prime Factor Digits Year
37622339752446798 ~1990
376235898277189599 ~1993
376242313762423119 ~1992
376247332257483999 ~1991
37625603752512078 ~1990
376264812257588879 ~1991
376264972257589839 ~1991
37626779752535598 ~1990
376274873010198979 ~1992
376277412257664479 ~1991
376287535268025439 ~1992
37629803752596078 ~1990
37630331752606638 ~1990
37632719752654398 ~1990
37632967331170109710 ~1994
37633391752667838 ~1990
37634423752688478 ~1990
376366673010933379 ~1992
376377772258266639 ~1991
376378372258270239 ~1991
376382572258295439 ~1991
37638539752770798 ~1990
37639103752782078 ~1990
37639163752783278 ~1990
37640483752809678 ~1990
Exponent Prime Factor Digits Year
376413713011309699 ~1992
376415113764151119 ~1992
376415172258491039 ~1991
37642259752845198 ~1990
37642883752857678 ~1990
37643279752865598 ~1990
37644011752880238 ~1990
37645379752907598 ~1990
37645739752914798 ~1990
376463418282195039 ~1993
37646579752931598 ~1990
376466473764664719 ~1992
37648223752964478 ~1990
376491916023870579 ~1992
376492332258953999 ~1991
376493233764932319 ~1992
37650611753012238 ~1990
37650731753014638 ~1990
37650923753018478 ~1990
376531793012254339 ~1992
37655339753106798 ~1990
37655759753115198 ~1990
37657043753140878 ~1990
376571772259430639 ~1991
37660823753216478 ~1990
Exponent Prime Factor Digits Year
376610473766104719 ~1992
376612572259675439 ~1991
376614172259685039 ~1991
376625532259753199 ~1991
37662791753255838 ~1990
376630612259783679 ~1991
37663091753261838 ~1990
376634693013077539 ~1992
37664339753286798 ~1990
37664699753293998 ~1990
37665539753310798 ~1990
37665569180794731310 ~1994
37665851753317038 ~1990
37666319753326398 ~1990
376666273766662719 ~1992
37667159753343198 ~1990
376673212260039279 ~1991
37667411753348238 ~1990
37668023753360478 ~1990
376685695273599679 ~1992
37669823753396478 ~1990
376701532260209199 ~1991
37670183753403678 ~1990
37670543753410878 ~1990
37670771753415438 ~1990
1884
GIMPS The Prime Pages FactorDb.com
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25-05-04