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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
463737151463737151110 ~2000
4637452799274905599 ~1999
4637485319274970639 ~1999
4637723999275447999 ~1999
4637762519275525039 ~1999
4637791319275582639 ~1999
4637902919275805839 ~1999
4638058199276116399 ~1999
4638102719276205439 ~1999
4638307439276614879 ~1999
4638363719276727439 ~1999
4638465119276930239 ~1999
463858873278315323910 ~2000
463881833278329099910 ~2000
463888133278332879910 ~2000
4639008071113361936911 ~2001
4639026719278053439 ~1999
4639441799278883599 ~1999
4639460519278921039 ~1999
463950041278370024710 ~2000
4639721399279442799 ~1999
4639750199279500399 ~1999
4639883519279767039 ~1999
463989181278393508710 ~2000
463991357649587899910 ~2001
Exponent Prime Factor Digits Year
463995071371196056910 ~2000
4639972919279945839 ~1999
4640093639280187279 ~1999
4640481719280963439 ~1999
464055181278433108710 ~2000
4640785799281571599 ~1999
4640870519281741039 ~1999
4640943599281887199 ~1999
4640965199281930399 ~1999
4641053039282106079 ~1999
464107381278464428710 ~2000
4641117239282234479 ~1999
464129683464129683110 ~2000
464145971371316776910 ~2000
4641641639283283279 ~1999
4641767999283535999 ~1999
464180113278508067910 ~2000
464188061371350448910 ~2000
464214671371371736910 ~2000
4642169999284339999 ~1999
4642232519284465039 ~1999
4642586039285172079 ~1999
4642675919285351839 ~1999
4642924439285848879 ~1999
4643413319286826639 ~1999
Exponent Prime Factor Digits Year
4643483999286967999 ~1999
464357563742972100910 ~2001
464357893278614735910 ~2000
4643845799287691599 ~1999
4643940719287881439 ~1999
4643943839287887679 ~1999
464421697278653018310 ~2000
464431453278658871910 ~2000
4644322919288645839 ~1999
464433857278660314310 ~2000
4644401039288802079 ~1999
4644649919289299839 ~1999
4644725519289451039 ~1999
464497073278698243910 ~2000
4645452239290904479 ~1999
4645602239291204479 ~1999
4645798919291597839 ~1999
4645804439291608879 ~1999
4645891799291783599 ~1999
464591119464591119110 ~2000
4646210399292420799 ~1999
4646246534739171460711 ~2003
464630189371704151310 ~2000
464633381371706704910 ~2000
464633693278780215910 ~2000
Exponent Prime Factor Digits Year
4646678399293356799 ~1999
4646775719293551439 ~1999
464685037743496059310 ~2001
464692003743507204910 ~2001
4646946839293893679 ~1999
464703133278821879910 ~2000
464705699371764559310 ~2000
4647146399294292799 ~1999
4647218639294437279 ~1999
4647353399294706799 ~1999
4647367377342840444711 ~2003
4647426839294853679 ~1999
464760733278856439910 ~2000
4648017239296034479 ~1999
4648270439296540879 ~1999
464840777278904466310 ~2000
4648596239297192479 ~1999
4648720919297441839 ~1999
4648755839297511679 ~1999
4648790399297580799 ~1999
4648831799297663599 ~1999
4648874639297749279 ~1999
4648956119297912239 ~1999
4649093039298186079 ~1999
464919599371935679310 ~2000
3161
GIMPS The Prime Pages FactorDb.com
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25-05-04