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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
1176743512353487039 ~1994
1176760432353520879 ~1994
1176769137060614799 ~1995
117678269164749576710 ~1996
117683143117683143110 ~1996
1176835937061015599 ~1995
1176842399414739139 ~1995
1176858599414868739 ~1995
117686641541358548710 ~1997
1176868792353737599 ~1994
1176892192353784399 ~1994
1176919192353838399 ~1994
1176928912353857839 ~1994
1176949912353899839 ~1994
1177064992354129999 ~1994
1177078792354157599 ~1994
117710471211878847910 ~1996
1177120137062720799 ~1995
1177166032354332079 ~1994
1177179592354359199 ~1994
1177183432354366879 ~1994
1177193337063159999 ~1995
117719377353158131110 ~1997
117721949164810728710 ~1996
1177227112354454239 ~1994
Exponent Prime Factor Digits Year
1177241632354483279 ~1994
117725107211905192710 ~1996
1177280032354560079 ~1994
1177296592354593199 ~1994
1177302311530493003111 ~1998
1177306432354612879 ~1994
1177368777064212639 ~1995
1177391032354782079 ~1994
1177397992354795999 ~1994
1177455592354911199 ~1994
1177503592355007199 ~1994
1177525432355050879 ~1994
1177532632355065279 ~1994
1177563232355126479 ~1994
1177630817065784879 ~1995
1177638832355277679 ~1994
1177641832355283679 ~1994
1177646392355292799 ~1994
1177655217065931279 ~1995
1177708379421666979 ~1995
1177751999422015939 ~1995
1177777617066665679 ~1995
1177837192355674399 ~1994
1177840312355680639 ~1994
1177892632355785279 ~1994
Exponent Prime Factor Digits Year
1177901032355802079 ~1994
1177911232355822479 ~1994
1177913632355827279 ~1994
1177917832355835679 ~1994
1177949512355899039 ~1994
1178079712356159439 ~1994
1178088112356176239 ~1994
1178121112356242239 ~1994
1178132632356265279 ~1994
1178161192356322399 ~1994
1178178017069068079 ~1995
1178178777069072639 ~1995
1178240992356481999 ~1994
1178295592356591199 ~1994
1178300992356601999 ~1994
1178393699427149539 ~1995
1178410192356820399 ~1994
1178412017070472079 ~1995
117841681188546689710 ~1996
1178419312356838639 ~1994
117842071212115727910 ~1996
117844219400670344710 ~1997
1178451592356903199 ~1994
1178490712356981439 ~1994
1178540032357080079 ~1994
Exponent Prime Factor Digits Year
1178542792357085599 ~1994
1178601377071608239 ~1995
117860599282865437710 ~1997
1178606632357213279 ~1994
1178613712357227439 ~1994
1178625232357250479 ~1994
1178711392357422799 ~1994
1178734912357469839 ~1994
1178738632357477279 ~1994
1178742832357485679 ~1994
1178742977072457839 ~1995
1178744392357488799 ~1994
1178799592357599199 ~1994
1178821792357643599 ~1994
1178852632357705279 ~1994
1178893337073359999 ~1995
1178897632357795279 ~1994
1178911499431291939 ~1995
117891439117891439110 ~1996
1178927512357855039 ~1994
1179013912358027839 ~1994
1179047999432383939 ~1995
1179069232358138479 ~1994
117909179282982029710 ~1997
1179094792358189599 ~1994
2495
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25-04-20