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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
1060745992121491999 ~1994
106074907106074907110 ~1995
106075339106075339110 ~1995
106077271106077271110 ~1995
1060776592121553199 ~1994
1060777912121555839 ~1994
1060782136364692799 ~1995
1060796632121593279 ~1994
1060802512121605039 ~1994
1060803616364821679 ~1995
1060814336364885999 ~1995
1060815832121631679 ~1994
106085093148519130310 ~1996
106085173169736276910 ~1996
1060894192121788399 ~1994
1060899832121799679 ~1994
1060900792121801599 ~1994
1060957192121914399 ~1994
1060959592121919199 ~1994
1060975216365851279 ~1995
1060998112121996239 ~1994
1061003392122006799 ~1994
1061008336366049999 ~1995
1061025112122050239 ~1994
1061026798488214339 ~1995
Exponent Prime Factor Digits Year
1061032792122065599 ~1994
106104737148546631910 ~1996
106109923106109923110 ~1995
1061118712122237439 ~1994
106112921318338763110 ~1997
1061139112122278239 ~1994
1061158976366953839 ~1995
1061166832122333679 ~1994
106118039191012470310 ~1996
106119697254687272910 ~1996
1061206918489655299 ~1995
106123637594292367310 ~1997
1061248312122496639 ~1994
1061271112122542239 ~1994
1061275792122551599 ~1994
106130069148582096710 ~1996
1061306632122613279 ~1994
1061327032122654079 ~1994
1061360216368161279 ~1995
106137079254728989710 ~1996
10613740728529735001712 ~2001
1061416432122832879 ~1994
1061421112122842239 ~1994
1061488912122977839 ~1994
1061506078492048579 ~1995
Exponent Prime Factor Digits Year
1061512912123025839 ~1994
106156213169849940910 ~1996
106156543106156543110 ~1995
1061570992123141999 ~1994
1061587792123175599 ~1994
1061627992123255999 ~1994
1061643232123286479 ~1994
1061644312123288639 ~1994
1061667712123335439 ~1994
106166803106166803110 ~1995
1061686312123372639 ~1994
1061709736370258399 ~1995
1061719736370318399 ~1995
1061736592123473199 ~1994
1061737792123475599 ~1994
1061760416370562479 ~1995
1061760712123521439 ~1994
1061770792123541599 ~1994
1061779978494239779 ~1995
1061785432123570879 ~1994
1061788616370731679 ~1995
1061832232123664479 ~1994
1061844232123688479 ~1994
106186813233610988710 ~1996
1061872318494978499 ~1995
Exponent Prime Factor Digits Year
1061873776371242639 ~1995
1061884792123769599 ~1994
1061929376371576239 ~1995
1061935792123871599 ~1994
1061939632123879279 ~1994
1061956432123912879 ~1994
1061968792123937599 ~1994
1061995192123990399 ~1994
106202071106202071110 ~1995
1062030112124060239 ~1994
1062030592124061199 ~1994
1062032392124064799 ~1994
1062042112124084239 ~1994
1062043312124086639 ~1994
1062049192124098399 ~1994
1062099232124198479 ~1994
1062162832124325679 ~1994
1062163936372983599 ~1995
1062169312124338639 ~1994
1062172912124345839 ~1994
1062176512124353039 ~1994
1062186418497491299 ~1995
1062221392124442799 ~1994
1062226192124452399 ~1994
1062228712124457439 ~1994
2781
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26-07-05