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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
576499733458998399 ~1993
576546591153093199 ~1992
576553431153106879 ~1992
576562194612497539 ~1993
576562431153124879 ~1992
576562973459377839 ~1993
576605031153210079 ~1992
576610314612882499 ~1993
576614631153229279 ~1992
576618114612944899 ~1993
576625194613001539 ~1993
576626031153252079 ~1992
576640911153281839 ~1992
576643013459858079 ~1993
576656031153312079 ~1992
576662991153325999 ~1992
576665173459991039 ~1993
576686274613490179 ~1993
576720711153441439 ~1992
576722031153444079 ~1992
576727431153454879 ~1992
576735019227760179 ~1994
576739911153479839 ~1992
576746511153493039 ~1992
576749413460496479 ~1993
Exponent Prime Factor Digits Year
576778431153556879 ~1992
576783079228529139 ~1994
576796813460780879 ~1993
576809391153618799 ~1992
576811911153623839 ~1992
576821814614574499 ~1993
576822591153645199 ~1992
576838613461031679 ~1993
576849111153698239 ~1992
576868013461208079 ~1993
576872994614983939 ~1993
576878031153756079 ~1992
576881214615049699 ~1993
576893631153787279 ~1992
576915591153831199 ~1992
576919191153838399 ~1992
576965031153930079 ~1992
5769700110558551183112 ~1999
576993111153986239 ~1992
577008231154016479 ~1992
577009311154018639 ~1992
577009911154019839 ~1992
577040991154081999 ~1992
577058814616470499 ~1993
577059133462354799 ~1993
Exponent Prime Factor Digits Year
577080413462482479 ~1993
577103214616825699 ~1993
577120191154240399 ~1992
577120431154240879 ~1992
577121991154243999 ~1992
577140711154281439 ~1992
577154991154309999 ~1992
577167773463006639 ~1993
577176231154352479 ~1992
577177214663591856911 ~1998
57718049184697756910 ~1995
577209591154419199 ~1992
577212298080972079 ~1994
577223031154446079 ~1992
577243013463458079 ~1993
577306973463841839 ~1993
577311973463871839 ~1993
577330311154660639 ~1992
577352391154704799 ~1992
577357035773570319 ~1993
577360995773609919 ~1993
577366911154733839 ~1992
577371111154742239 ~1992
577379511154759039 ~1992
577389111154778239 ~1992
Exponent Prime Factor Digits Year
577390791154781599 ~1992
577390911154781839 ~1992
577398231154796479 ~1992
577399191154798399 ~1992
577401413464408479 ~1993
577405311154810639 ~1992
577413711154827439 ~1992
577419773464518639 ~1993
577424698083945679 ~1994
577427031154854079 ~1992
577430391154860799 ~1992
577438791154877599 ~1992
577452111154904239 ~1992
577464711154929439 ~1992
577481991154963999 ~1992
577487094619896739 ~1993
57750167103950300710 ~1994
577524231155048479 ~1992
577530373465182239 ~1993
577532031155064079 ~1992
577536773465220639 ~1993
577539591155079199 ~1992
577561191155122399 ~1992
577586631155173279 ~1992
577590174620721379 ~1993
2113
GIMPS The Prime Pages FactorDb.com
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25-04-13