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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
46318091926361838 ~1991
463196812779180879 ~1992
46319939926398798 ~1991
46320419926408398 ~1991
46322231926444638 ~1991
463225332779351999 ~1992
463227473705819779 ~1992
46322753148232809710 ~1994
46322879926457598 ~1991
46323731926474638 ~1991
46323923926478478 ~1991
46325171926503438 ~1991
46327199926543998 ~1991
46327559926551198 ~1991
46327751926555038 ~1991
46328171231640855110 ~1994
463297613706380899 ~1992
46330439926608798 ~1991
46331669138995007110 ~1994
463321071000773511311 ~1996
46332791926655838 ~1991
46333643926672878 ~1991
46334297259472063310 ~1994
46334363926687278 ~1991
46335563926711278 ~1991
Exponent Prime Factor Digits Year
463359012780154079 ~1992
46341299926825998 ~1991
463441212780647279 ~1992
463477793707822339 ~1992
46347923926958478 ~1991
46348331926966638 ~1991
463511812781070879 ~1992
46351499927029998 ~1991
46351559927031198 ~1991
46351631927032638 ~1991
46351703927034078 ~1991
46353239927064798 ~1991
46353683927073678 ~1991
46354823927096478 ~1991
46354991927099838 ~1991
463550118343901999 ~1993
46355423927108478 ~1991
463555372781332239 ~1992
463582673708661379 ~1992
46359083927181678 ~1991
463593314635933119 ~1993
46363463927269278 ~1991
463635176490892399 ~1993
46363679927273598 ~1991
46363703927274078 ~1991
Exponent Prime Factor Digits Year
46364183927283678 ~1991
46364723927294478 ~1991
463648937418382899 ~1993
46366139927322798 ~1991
46367063927341278 ~1991
46367159927343198 ~1991
463671732782030399 ~1992
46368611927372238 ~1991
46370711927414238 ~1991
463712093709696739 ~1992
46371431927428638 ~1991
46374323927486478 ~1991
46374539927490798 ~1991
46374743927494878 ~1991
463750812782504879 ~1992
46375151927503038 ~1991
463773893710191139 ~1992
463774212782645279 ~1992
46378151927563038 ~1991
46378253111307807310 ~1993
46380011927600238 ~1991
46381931927638638 ~1991
463820813710566499 ~1992
46382377111317704910 ~1993
463823813710590499 ~1992
Exponent Prime Factor Digits Year
46382471927649438 ~1991
46383011148425635310 ~1994
463856096493985279 ~1993
46385723927714478 ~1991
46387403927748078 ~1991
463877993711023939 ~1992
463890113711120899 ~1992
46389599927791998 ~1991
46391003927820078 ~1991
46391183927823678 ~1991
46391201695868015110 ~1995
463914612783487679 ~1992
46391803556701636110 ~1995
463926372783558239 ~1992
46393103927862078 ~1991
463935132783610799 ~1992
46394063927881278 ~1991
46394723927894478 ~1991
46395263927905278 ~1991
46395383927907678 ~1991
463958837423341299 ~1993
46395971927919438 ~1991
46396019927920398 ~1991
46397231927944638 ~1991
463973393711787139 ~1992
1999
GIMPS The Prime Pages FactorDb.com
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25-04-28