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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
835382391670764799 ~1993
835392591670785199 ~1993
835400031670800079 ~1993
835413711670827439 ~1993
835439631670879279 ~1993
835440111670880239 ~1993
835465791670931599 ~1993
835509591671019199 ~1993
835527831671055679 ~1993
835559575013357439 ~1994
835568815013412879 ~1994
835580935013485599 ~1994
835596111671192239 ~1993
835611896684895139 ~1994
835619031671238079 ~1993
835632831671265679 ~1993
835643031671286079 ~1993
835655391671310799 ~1993
835660038356600319 ~1995
835683231671366479 ~1993
835693791671387599 ~1993
835714791671429599 ~1993
835722111671444239 ~1993
835749231671498479 ~1993
835754631671509279 ~1993
Exponent Prime Factor Digits Year
835785711671571439 ~1993
835800111671600239 ~1993
835802511671605039 ~1993
835814991671629999 ~1993
835843311671686639 ~1993
835852911671705839 ~1993
835912191671824399 ~1993
835946631671893279 ~1993
835965111671930239 ~1993
836015991672031999 ~1993
83602697117043775910 ~1995
836027631672055279 ~1993
836035815016214879 ~1994
836036576688292579 ~1994
83603669117045136710 ~1995
836068791672137599 ~1993
836075216688601699 ~1994
836077311672154639 ~1993
836103896688831139 ~1994
836114391672228799 ~1993
836125616689004899 ~1994
836129991672259999 ~1993
836133111672266239 ~1993
836136176689089379 ~1994
836138991672277999 ~1993
Exponent Prime Factor Digits Year
836154591672309199 ~1993
836156631672313279 ~1993
836221791672443599 ~1993
836245911672491839 ~1993
83624591418122955110
836259111672518239 ~1993
836261391672522799 ~1993
836279415017676479 ~1994
836286591672573199 ~1993
83633023133812836910 ~1995
836350911672701839 ~1993
836363631672727279 ~1993
836387391672774799 ~1993
836419975018519839 ~1994
836471631672943279 ~1993
836488398364883919 ~1995
836505711673011439 ~1993
836509911673019839 ~1993
836513631673027279 ~1993
836522031673044079 ~1993
836587911673175839 ~1993
836602431673204879 ~1993
83660429250981287110 ~1996
836614975019689839 ~1994
836638191673276399 ~1993
Exponent Prime Factor Digits Year
836686916693495299 ~1994
836701791673403599 ~1993
836721111673442239 ~1993
836749191673498399 ~1993
836751711673503439 ~1993
83675941334703764110 ~1996
836766615020599679 ~1994
836766831673533679 ~1993
836772591673545199 ~1993
836772596694180739
836783511673567039 ~1993
836787111673574239 ~1993
83679823351455256710 ~1996
836802111673604239 ~1993
836803911673607839 ~1993
83682503217574507910 ~1996
836857431673714879 ~1993
836879175021275039 ~1994
836885511673771039 ~1993
836907591673815199 ~1993
836917191673834399 ~1993
836917911673835839 ~1993
836920191673840399 ~1993
836923335021539999 ~1994
83693999150649198310 ~1995
2318
GIMPS The Prime Pages FactorDb.com
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25-04-20