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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
957700571191540114310 ~2001
9577006931532321108911 ~2003
9577072092106955859911 ~2004
957721631191544326310 ~2001
957777281574666368710 ~2002
957784481766227584910 ~2003
957800771191560154310 ~2001
957816323191563264710 ~2001
957825059191565011910 ~2001
957871331191574266310 ~2001
957886823191577364710 ~2001
957892633574735579910 ~2002
957924983191584996710 ~2001
9579778731341169022311 ~2003
958024559191604911910 ~2001
958037231191607446310 ~2001
958108199191621639910 ~2001
958154347958154347110 ~2003
958159571191631914310 ~2001
958163351191632670310 ~2001
9582292871724812716711 ~2003
958233179191646635910 ~2001
958235171191647034310 ~2001
958243271191648654310 ~2001
958255631191651126310 ~2001
Exponent Prime Factor Digits Year
958274483191654896710 ~2001
958289483191657896710 ~2001
958301783191660356710 ~2001
958322303191664460710 ~2001
958349519191669903910 ~2001
958363079191672615910 ~2001
9583833373833533348111 ~2004
958384439191676887910 ~2001
958390739191678147910 ~2001
958400879191680175910 ~2001
958402241575041344710 ~2002
958451051191690210310 ~2001
958466917575080150310 ~2002
958475543191695108710 ~2001
958494623191698924710 ~2001
958503971191700794310 ~2001
958566263191713252710 ~2001
9585955491342033768711 ~2003
958661351191732270310 ~2001
958682999191736599910 ~2001
958684477575210686310 ~2002
958712201575227320710 ~2002
958723751191744750310 ~2001
958750739191750147910 ~2001
958752023191750404710 ~2001
Exponent Prime Factor Digits Year
958772543191754508710 ~2001
958873501575324100710 ~2002
958873871191774774310 ~2001
9589114677095944855911 ~2005
958933463191786692710 ~2001
959014687959014687110 ~2003
959017561575410536710 ~2002
959019073575411443910 ~2002
9590698511534511761711 ~2003
959107151191821430310 ~2001
959146211191829242310 ~2001
959166431191833286310 ~2001
959202791191840558310 ~2001
959203139191840627910 ~2001
9592062675563396348711 ~2005
959220191191844038310 ~2001
959271851191854370310 ~2001
959273459191854691910 ~2001
959273531191854706310 ~2001
959276639191855327910 ~2001
959281439191856287910 ~2001
959326759959326759110 ~2003
959370593575622355910 ~2002
959411363191882272710 ~2001
959504101575702460710 ~2002
Exponent Prime Factor Digits Year
959505479191901095910 ~2001
959573243191914648710 ~2001
959583211959583211110 ~2003
959598131191919626310 ~2001
959677417575806450310 ~2002
959691371191938274310 ~2001
959706239191941247910 ~2001
959706941575824164710 ~2002
959747219767797775310 ~2003
959773393575864035910 ~2002
959779883191955976710 ~2001
959810339191962067910 ~2001
959829179191965835910 ~2001
959830517575898310310 ~2002
959843411191968682310 ~2001
959901263191980252710 ~2001
959922371191984474310 ~2001
959932511191986502310 ~2001
95996080310751560993712 ~2005
9599829311535972689711 ~2003
960001379192000275910 ~2001
960041639192008327910 ~2001
960056939192011387910 ~2001
9600887331344124226311 ~2003
960119603192023920710 ~2001
3442
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25-04-13