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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
1155977519247820099 ~1995
1155980535618065375911 ~2000
1156018912312037839 ~1994
1156052392312104799 ~1994
1156111312312222639 ~1994
1156145576936873439 ~1995
1156165192312330399 ~1994
1156165199249321539
1156180432312360879 ~1994
1156199632312399279 ~1994
1156202992312405999 ~1994
1156210216937261279 ~1995
1156220992312441999 ~1994
1156227616937365679 ~1995
115622849161871988710 ~1996
1156239232312478479 ~1994
1156276912312553839 ~1994
115629091185006545710 ~1996
115629431208132975910 ~1996
1156308416937850479 ~1995
1156365832312731679 ~1994
1156449376938696239 ~1995
1156454512312909039 ~1994
1156464112312928239 ~1994
1156470232312940479 ~1994
Exponent Prime Factor Digits Year
1156483912312967839 ~1994
115650019208170034310 ~1996
1156534912313069839 ~1994
1156535632313071279 ~1994
1156571632313143279 ~1994
1156593592313187199 ~1994
1156604032313208079 ~1994
1156611536939669199 ~1995
1156611592313223199 ~1994
115661587115661587110 ~1996
115663111185060977710 ~1996
115663363277592071310 ~1997
1156642312313284639 ~1994
115666073161932502310 ~1996
1156666192313332399 ~1994
115668823115668823110 ~1996
1156697819253582499 ~1995
1156698112313396239 ~1994
1156711912313423839 ~1994
115671379277611309710 ~1997
1156791712313583439 ~1994
1156806136940836799 ~1995
1156815299254522339 ~1995
1156818976940913839 ~1995
1156846976941081839 ~1995
Exponent Prime Factor Digits Year
1156864432313728879 ~1994
1156899712313799439 ~1994
1156908592313817199 ~1994
1156910336941461999 ~1995
1156913632313827279 ~1994
1156918792313837599 ~1994
1156928512313857039 ~1994
1156953119255624899 ~1995
1156960192313920399 ~1994
1156964879255718979 ~1995
1156976512313953039 ~1994
1156987432313974879 ~1994
1156990432313980879 ~1994
1157006392314012799 ~1994
1157020192314040399 ~1994
115703311208265959910 ~1996
1157107192314214399 ~1994
1157142832314285679 ~1994
1157169112314338239 ~1994
1157192032314384079 ~1994
115725053624915286310 ~1997
1157286592314573199 ~1994
1157324512314649039 ~1994
1157341192314682399 ~1994
1157359792314719599 ~1994
Exponent Prime Factor Digits Year
1157363392314726799 ~1994
1157376592314753199 ~1994
1157392576944355439 ~1995
1157408416944450479 ~1995
1157412712314825439 ~1994
1157421832314843679 ~1994
1157430592314861199 ~1994
1157444512314889039 ~1994
1157459992314919999 ~1994
1157464792314929599 ~1994
1157485192314970399 ~1994
1157542912315085839 ~1994
1157551792315103599 ~1994
1157582776945496639 ~1995
1157590192315180399 ~1994
1157593379260746979 ~1995
115763107671426020710 ~1998
1157653432315306879 ~1994
1157685112315370239 ~1994
1157699176946195039 ~1995
1157748592315497199 ~1994
1157790112315580239 ~1994
1157813816946882879 ~1995
1157857312315714639 ~1994
1157868419262947299 ~1995
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