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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
930711199307111919 ~1995
930711231861422479 ~1993
930723591861447199 ~1993
930751615584509679 ~1994
930756111861512239 ~1993
930765417446123299 ~1995
93076889744615112110 ~1997
930788511861577039 ~1993
930857631861715279 ~1993
930865639308656319 ~1995
930888135585328799 ~1994
930900831861801679 ~1993
930907191861814399 ~1993
93091231390983170310 ~1996
930919191861838399 ~1993
930922431861844879 ~1993
930931911861863839 ~1993
930932511861865039 ~1993
930949311861898639 ~1993
930955497447643939 ~1995
93096373148954196910 ~1995
930967215585803279 ~1994
930970791861941599 ~1993
930974215585845279 ~1994
930975231861950479 ~1993
Exponent Prime Factor Digits Year
930992031861984079 ~1993
931000791862001599 ~1993
931018911862037839 ~1993
931024815586148879 ~1994
931065711862131439 ~1993
93107299446915035310 ~1997
931116711862233439 ~1993
931120311862240639 ~1993
931136817449094499 ~1995
931137591862275199 ~1993
931142511862285039 ~1993
931143535586861199 ~1994
931178397449427139 ~1995
93118457130365839910 ~1995
931190631862381279 ~1993
931201791862403599 ~1993
931224831862449679 ~1993
931227175587363039 ~1994
931230711862461439 ~1993
93126479223503549710 ~1996
931273191862546399 ~1993
931294797450358339 ~1995
931302591862605199 ~1993
931302831862605679 ~1993
931318617450548899 ~1995
Exponent Prime Factor Digits Year
931352239313522319 ~1995
931354911862709839 ~1993
931359231862718479 ~1993
931421631862843279 ~1993
931423191862846399 ~1993
931424991862849999 ~1993
931433415588600479 ~1994
931437231862874479 ~1993
931458591862917199 ~1993
931461711862923439 ~1993
931475991862951999 ~1993
931488831862977679 ~1993
93151169130411636710 ~1995
931517031863034079 ~1993
931538575589231439 ~1994
931547935589287599 ~1994
931580991863161999 ~1993
93158851149054161710 ~1995
931601031863202079 ~1993
931601815589610879 ~1994
931632111863264239 ~1993
93164627167696328710 ~1996
931648911863297839 ~1993
931716711863433439 ~1993
931731175590387039 ~1994
Exponent Prime Factor Digits Year
931735431863470879 ~1993
93174131167713435910 ~1996
931768077454144579 ~1995
931768191863536399 ~1993
931772511863545039 ~1993
931780311863560639 ~1993
931787631863575279 ~1993
931818831863637679 ~1993
931839015591034079 ~1994
931841215591047279 ~1994
931844991863689999 ~1993
931925031863850079 ~1993
931928391863856799 ~1993
931930911863861839 ~1993
931949031863898079 ~1993
931949535591697199 ~1994
931988217455905699 ~1995
93200179316880608710 ~1996
932008791864017599 ~1993
932009511864019039 ~1993
932012631864025279 ~1993
93201709223684101710 ~1996
932026317456210499 ~1995
932038135592228799 ~1994
932038791864077599 ~1993
2623
GIMPS The Prime Pages FactorDb.com
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26-03-22