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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
35743343714866878 ~1990
35743583714871678 ~1990
35743811714876238 ~1990
357440897863699599 ~1993
35744543714890878 ~1990
35744873114383593710 ~1993
35745191714903838 ~1990
35748431714968638 ~1990
35749319714986398 ~1990
35749331714986638 ~1990
357498412859987299 ~1991
35750531715010638 ~1990
357508572145051439 ~1991
35752919715058398 ~1990
35753171715063438 ~1990
35753279715065598 ~1990
35753759715075198 ~1990
35753831715076638 ~1990
35755241135869915910 ~1993
35755631715112638 ~1990
357559035720944499 ~1992
35756471715129438 ~1990
357571932145431599 ~1991
35757251715145038 ~1990
357580812145484879 ~1991
Exponent Prime Factor Digits Year
35758091715161838 ~1990
35758643715172878 ~1990
35758979715179598 ~1990
357590772145544639 ~1991
35759099715181998 ~1990
35759351715187038 ~1990
357603532145621199 ~1991
35761151715223038 ~1990
357619812145718879 ~1991
357621172145727039 ~1991
35762399715247998 ~1990
357626412145758479 ~1991
35763011715260238 ~1990
35764031715280638 ~1990
357647092861176739 ~1991
357660412861283299 ~1991
35766431715328638 ~1990
35768591715371838 ~1990
357693132146158799 ~1991
35769791715395838 ~1990
35770211715404238 ~1990
35770571715411438 ~1990
357716332146297999 ~1991
357733515723736179 ~1992
35773379715467598 ~1990
Exponent Prime Factor Digits Year
35775479715509598 ~1990
35776703715534078 ~1990
35776739715534798 ~1990
35777831715556638 ~1990
35778791715575838 ~1990
35779043715580878 ~1990
35780357107341071110 ~1993
35781191715623838 ~1990
35781803715636078 ~1990
35782343715646878 ~1990
35783123715662478 ~1990
35783339715666798 ~1990
35785199715703998 ~1990
357853633578536319 ~1992
35785703715714078 ~1990
35786339715726798 ~1990
35786651715733038 ~1990
35787197107361591110 ~1993
357874875725997939 ~1992
35789399715787998 ~1990
35789441171789316910 ~1993
357895198589484579 ~1993
35789899143159596110 ~1993
35790143715802878 ~1990
357904212147425279 ~1991
Exponent Prime Factor Digits Year
35790539715810798 ~1990
35790731715814638 ~1990
35791163715823278 ~1990
35791331715826638 ~1990
35791643715832878 ~1990
357916676442500079 ~1992
357917116442507999 ~1992
357931138590347139 ~1993
35793203715864078 ~1990
357934192863473539 ~1991
35793503715870078 ~1990
35794631715892638 ~1990
35794691715893838 ~1990
35794883715897678 ~1990
35795159715903198 ~1990
357956098590946179 ~1993
35796263715925278 ~1990
357963012147778079 ~1991
35797799715955998 ~1990
35799299715985998 ~1990
35800139716002798 ~1990
35800343716006878 ~1990
358003678592088099 ~1993
35800931716018638 ~1990
358009372864074979 ~1991
1854
GIMPS The Prime Pages FactorDb.com
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25-05-04