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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
794807603158961520710 ~2001
794868071158973614310 ~2001
794870399158974079910 ~2001
794877383158975476710 ~2001
794880239158976047910 ~2001
794881741476929044710 ~2002
794907251158981450310 ~2001
794909663158981932710 ~2001
794910251158982050310 ~2001
794911031158982206310 ~2001
794913881476948328710 ~2002
794986919158997383910 ~2001
794988431158997686310 ~2001
795032131795032131110 ~2002
795036181477021708710 ~2002
795043883159008776710 ~2001
7950516597155464931111 ~2005
795054839159010967910 ~2001
795056903159011380710 ~2001
795095243159019048710 ~2001
795097559159019511910 ~2001
795099181477059508710 ~2002
795107011795107011110 ~2002
795118463159023692710 ~2001
795132167636105733710 ~2002
Exponent Prime Factor Digits Year
795140399159028079910 ~2001
795155723159031144710 ~2001
795161099159032219910 ~2001
795167699159033539910 ~2001
7951808214453012597711 ~2004
795207659159041531910 ~2001
7952285096361828072111 ~2004
795240311159048062310 ~2001
7952552214930582370311 ~2004
795286949636229559310 ~2002
795294431159058886310 ~2001
795340739159068147910 ~2001
795346193477207715910 ~2002
7953497172386049151111 ~2003
795353939159070787910 ~2001
7953625931749797704711 ~2003
7953757511431676351911 ~2003
795435131159087026310 ~2001
795486239159097247910 ~2001
795525323159105064710 ~2001
795530591159106118310 ~2001
795539999159107999910 ~2001
795570719159114143910 ~2001
795586199159117239910 ~2001
795587423159117484710 ~2001
Exponent Prime Factor Digits Year
795588971159117794310 ~2001
795611711159122342310 ~2001
795621251159124250310 ~2001
795637319159127463910 ~2001
795671339159134267910 ~2001
7956838973023598808711 ~2004
795692483159138496710 ~2001
795702599159140519910 ~2001
795730807795730807110 ~2002
795767891159153578310 ~2001
795768739795768739110 ~2002
795785051636628040910 ~2002
795822197636657757710 ~2002
795843131159168626310 ~2001
795861119159172223910 ~2001
795870431159174086310 ~2001
795894929636715943310 ~2002
795967499159193499910 ~2001
795978119159195623910 ~2001
795985241477591144710 ~2002
795986003159197200710 ~2001
795988217636790573710 ~2002
796007137477604282310 ~2002
796011803159202360710 ~2001
796052303159210460710 ~2001
Exponent Prime Factor Digits Year
796058891159211778310 ~2001
796124471159224894310 ~2001
796125131159225026310 ~2001
7961394177642938403311 ~2005
7961533871433076096711 ~2003
796172159159234431910 ~2001
796176071159235214310 ~2001
796183781636947024910 ~2002
796184639159236927910 ~2001
796207211159241442310 ~2001
796208111159241622310 ~2001
796227671159245534310 ~2001
796229639636983711310 ~2002
796265843159253168710 ~2001
796269923159253984710 ~2001
7962761812388828543111 ~2003
796276511159255302310 ~2001
796278823796278823110 ~2002
796283903159256780710 ~2001
796284323159256864710 ~2001
796294319159258863910 ~2001
796295099159259019910 ~2001
796295231159259046310 ~2001
796305677477783406310 ~2002
796319759159263951910 ~2001
3783
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26-03-29