Home e-mail
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
144119267115295413710 ~1996
144123437115298749710 ~1996
1441240312882480639 ~1995
1441273912882547839 ~1995
144130849691828075310 ~1998
1441345192882690399 ~1995
1441384432882768879 ~1995
1441398832882797679 ~1995
1441406938648441599 ~1996
144141131259454035910 ~1997
1441434778648608639 ~1996
1441444912882889839 ~1995
1441459312882918639 ~1995
1441472992882945999 ~1995
1441488832882977679 ~1995
1441563712883127439 ~1995
1441607818649646879 ~1996
1441620712883241439 ~1995
1441660312883320639 ~1995
144167237115333789710 ~1996
144167549115334039310 ~1996
1441692112883384239 ~1995
1441754632883509279 ~1995
1441767832883535679 ~1995
1441841512883683039 ~1995
Exponent Prime Factor Digits Year
1441862338651173999 ~1996
1441875832883751679 ~1995
144189667144189667110 ~1996
1441941112883882239 ~1995
1441944112883888239 ~1995
144196051259552891910 ~1997
1441963192883926399 ~1995
1441988632883977279 ~1995
1442010178652061039 ~1996
1442014432884028879 ~1995
1442057512884115039 ~1995
1442079712884159439 ~1995
1442090032884180079 ~1995
144209789115367831310 ~1996
144210373346104895310 ~1997
144210799346105917710 ~1997
1442110432884220879 ~1995
1442130712884261439 ~1995
1442165992884331999 ~1995
1442213032884426079 ~1995
1442222512884445039 ~1995
1442235112884470239 ~1995
1442253592884507199 ~1995
1442302312884604639 ~1995
1442330032884660079 ~1995
Exponent Prime Factor Digits Year
1442374792884749599 ~1995
1442395192884790399 ~1995
1442407578654445439 ~1996
1442443432884886879 ~1995
1442452192884904399 ~1995
144251491144251491110 ~1996
144255689115404551310 ~1996
1442742832885485679 ~1995
1442759512885519039 ~1995
1442782578656695439 ~1996
1442784832885569679 ~1995
1442792512885585039 ~1995
1442811712885623439 ~1995
1442830312885660639 ~1995
144283039144283039110 ~1996
1442859178657155039 ~1996
1442887192885774399 ~1995
1442909032885818079 ~1995
1442946592885893199 ~1995
1442947192885894399 ~1995
1442957418657744479 ~1996
144297403144297403110 ~1996
1443008992886017999 ~1995
144303319144303319110 ~1996
144303437115442749710 ~1996
Exponent Prime Factor Digits Year
1443082018658492079 ~1996
1443105712886211439 ~1995
144318539115454831310 ~1996
144320999115456799310 ~1996
1443235138659410799 ~1996
1443302992886605999 ~1995
1443315592886631199 ~1995
1443321178659927039 ~1996
1443337432886674879 ~1995
1443385432886770879 ~1995
144345437115476349710 ~1996
1443487312886974639 ~1995
144352511259834519910 ~1997
1443531232887062479 ~1995
1443538792887077599 ~1995
1443585592887171199 ~1995
1443772312887544639 ~1995
1443855232887710479 ~1995
1443921592887843199 ~1995
1443933112887866239 ~1995
1443951592887903199 ~1995
1443975232887950479 ~1995
1444022778664136639 ~1996
1444028778664172639 ~1996
1444031392888062799 ~1995
2598
GIMPS The Prime Pages FactorDb.com
Home
4.739.325 digits 		e-mail
25-04-20