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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
874288676994309379 ~1994
874314711748629439 ~1993
874322031748644079 ~1993
874336911748673839 ~1993
874341831748683679 ~1993
874358631748717279 ~1993
874369811101705960711 ~1997
874372191748744399 ~1993
87437323209849575310 ~1996
874393975246363839 ~1994
874394276995154179 ~1994
874408191748816399 ~1993
874466031748932079 ~1993
874474911748949839 ~1993
874498015246988079 ~1994
87451151157412071910 ~1995
874517511749035039 ~1993
874536231749072479 ~1993
874544815247268879 ~1994
874554111749108239 ~1993
874585431749170879 ~1993
874594815247568879 ~1994
874603191749206399 ~1993
874614831749229679 ~1993
87463459349853836110 ~1996
Exponent Prime Factor Digits Year
874639911749279839 ~1993
87466567297386327910 ~1996
874669791749339599 ~1993
874690431749380879 ~1993
874718991749437999 ~1993
874721175248327039 ~1994
874722711749445439 ~1993
874725591749451199 ~1993
874749231749498479 ~1993
874800591749601199 ~1993
87480787349923148110 ~1996
874813431749626879 ~1993
874835511749671039 ~1993
874843015249058079 ~1994
87484459349937836110 ~1996
874849311749698639 ~1993
874857776998862179 ~1995
874880572222196647911 ~1998
874885615249313679 ~1994
874906911749813839 ~1993
874933335249599999 ~1994
874940031749880079 ~1993
874959111749918239 ~1993
87497857139996571310 ~1995
874992111749984239 ~1993
Exponent Prime Factor Digits Year
87504623910048079310 ~1997
875075031750150079 ~1993
875084511750169039 ~1993
875128977001031779 ~1995
875156391750312799 ~1993
875165631750331279 ~1993
875166831750333679 ~1993
875214711750429439 ~1993
875230311750460639 ~1993
87524861542654138310 ~1997
875257311750514639 ~1993
87525953122536334310 ~1995
875265615251593679 ~1994
875274111750548239 ~1993
875301711750603439 ~1993
875312391750624799 ~1993
875318335251909999 ~1994
875335311750670639 ~1993
875337175252023039 ~1994
875373477002987779 ~1995
875384391750768799 ~1993
875428791750857599 ~1993
87543097140068955310 ~1995
875440975252645839 ~1994
875460831750921679 ~1993
Exponent Prime Factor Digits Year
875472831750945679 ~1993
87548683367704468710 ~1996
875488878754888719 ~1995
87549043140078468910 ~1995
875493831750987679 ~1993
875505831751011679 ~1993
875507511751015039 ~1993
875509977004079779 ~1995
875514231751028479 ~1993
875528511751057039 ~1993
875562078755620719 ~1995
875567511751135039 ~1993
875568231751136479 ~1993
875572311751144639 ~1993
875572791751145599 ~1993
875588718755887119 ~1995
875598831751197679 ~1993
875607231751214479 ~1993
875611191751222399 ~1993
875630511751261039 ~1993
875649415253896479 ~1994
875661591751323199 ~1993
875684175254105039 ~1994
87569101402817864710 ~1996
875694591751389199 ~1993
2484
GIMPS The Prime Pages FactorDb.com
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25-11-02