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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
1001930129801544103310 ~2003
1001933111200386622310 ~2001
1001947211200389442310 ~2001
1001954183200390836710 ~2001
1002013679200402735910 ~2001
1002047639200409527910 ~2001
1002058763200411752710 ~2001
1002059893601235935910 ~2003
1002067361801653888910 ~2003
1002076763200415352710 ~2001
1002110111200422022310 ~2001
1002150203200430040710 ~2001
1002150899200430179910 ~2001
1002162431200432486310 ~2001
1002173521601304112710 ~2003
1002174143200434828710 ~2001
1002215099200443019910 ~2001
1002221219200444243910 ~2001
1002233483200446696710 ~2001
1002233891200446778310 ~2001
10022452672605837694311 ~2004
1002272123200454424710 ~2001
1002278603200455720710 ~2001
1002295559200459111910 ~2001
1002324203200464840710 ~2001
Exponent Prime Factor Digits Year
10023355491403269768711 ~2003
1002339179200467835910 ~2001
10023460731403284502311 ~2003
1002391259200478251910 ~2001
1002548221601528932710 ~2003
1002563543200512708710 ~2001
1002567479200513495910 ~2001
1002591731200518346310 ~2001
1002605977601563586310 ~2003
1002620687802096549710 ~2003
1002634943200526988710 ~2001
1002670301601602180710 ~2003
1002698051200539610310 ~2001
1002723497601634098310 ~2003
10027382411604381185711 ~2004
1002804521601682712710 ~2003
1002833483200566696710 ~2001
10028405831002840583111 ~2003
1002865091200573018310 ~2001
1002884339200576867910 ~2001
1002911771200582354310 ~2001
1002962221601777332710 ~2003
1002967799200593559910 ~2001
1002975383200595076710 ~2001
10029766072407143856911 ~2004
Exponent Prime Factor Digits Year
1002998497601799098310 ~2003
1003018439802414751310 ~2003
10030230591805441506311 ~2004
1003026119200605223910 ~2001
1003048583200609716710 ~2001
1003066931200613386310 ~2001
1003070423200614084710 ~2001
1003091591200618318310 ~2001
10031169293811844330311 ~2004
10031428097824513910311 ~2005
1003150271802520216910 ~2003
1003172699200634539910 ~2001
1003203263200640652710 ~2001
1003203863200640772710 ~2001
1003221361601932816710 ~2003
1003245143200649028710 ~2001
1003245311200649062310 ~2001
1003296851200659370310 ~2001
1003301471200660294310 ~2001
1003302731200660546310 ~2001
1003314839200662967910 ~2001
1003338313602002987910 ~2003
1003353359200670671910 ~2001
10033558931605369428911 ~2004
1003357079200671415910 ~2001
Exponent Prime Factor Digits Year
1003360619200672123910 ~2001
1003369403200673880710 ~2001
1003386731200677346310 ~2001
1003388891200677778310 ~2001
1003410059200682011910 ~2001
1003438979200687795910 ~2001
1003486091200697218310 ~2001
1003486223200697244710 ~2001
1003505057602103034310 ~2003
1003535303200707060710 ~2001
1003552691200710538310 ~2001
1003571171200714234310 ~2001
1003585631200717126310 ~2001
1003611641602166984710 ~2003
1003614659200722931910 ~2001
10036522631003652263111 ~2003
1003652999200730599910 ~2001
1003657439200731487910 ~2001
1003658483200731696710 ~2001
1003669211200733842310 ~2001
10036873671806637260711 ~2004
1003698803200739760710 ~2001
1003720513602232307910 ~2003
1003720633602232379910 ~2003
1003722431200744486310 ~2001
4048
GIMPS The Prime Pages FactorDb.com
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26-08-02