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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
1059460136356760799 ~1995
1059473392118946799 ~1994
1059493792118987599 ~1994
1059496312118992639 ~1994
1059533392119066799 ~1994
1059537592119075199 ~1994
105953863254289271310 ~1996
105954613423818452110 ~1997
105958207105958207110 ~1995
1059582832119165679 ~1994
1059610491101994909711 ~1998
1059645112119290239 ~1994
1059685912119371839 ~1994
1059691792119383599 ~1994
1059692632119385279 ~1994
1059735592119471199 ~1994
1059745792119491599 ~1994
1059759832119519679 ~1994
105978277317934831110 ~1997
1059787216358723279 ~1995
1059792712119585439 ~1994
1059798592119597199 ~1994
1059894592119789199 ~1994
1059898432119796879 ~1994
1059911032119822079 ~1994
Exponent Prime Factor Digits Year
1059912718479301699 ~1995
1059918592119837199 ~1994
1059925912119851839 ~1994
1059933832119867679 ~1994
1059935512119871039 ~1994
1059957776359746639 ~1995
1059971032119942079 ~1994
1059975112119950239 ~1994
1059992512119985039 ~1994
1059996712119993439 ~1994
1060006192120012399 ~1994
1060008712120017439 ~1994
1060027312120054639 ~1994
1060037392120074799 ~1994
106004551190808191910 ~1996
1060046032120092079 ~1994
106009543360432446310 ~1997
1060130936360785599 ~1995
1060131112120262239 ~1994
1060158232120316479 ~1994
1060175992120351999 ~1994
1060177312120354639 ~1994
1060183432120366879 ~1994
1060201912120403839 ~1994
1060202518481620099 ~1995
Exponent Prime Factor Digits Year
1060214998481719939 ~1995
1060244216361465279 ~1995
1060252616361515679 ~1995
1060257418482059299 ~1995
1060267432120534879 ~1994
1060285192120570399 ~1994
1060287376361724239 ~1995
1060293776361762639 ~1995
1060300312120600639 ~1994
1060310536361863199 ~1995
1060320712120641439 ~1994
1060326232120652479 ~1994
1060391632120783279 ~1994
1060403518483228099 ~1995
1060412176362473039 ~1995
1060481992120963999 ~1994
106048997912021374310 ~1998
1060500112121000239 ~1994
1060516912121033839 ~1994
1060521232121042479 ~1994
1060574992121149999 ~1994
1060634816363808879 ~1995
1060642432121284879 ~1994
1060666432121332879 ~1994
106067527169708043310 ~1996
Exponent Prime Factor Digits Year
1060689712121379439 ~1994
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
2823
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26-08-30