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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
150108883240174212910 ~1997
1501138913002277839 ~1995
1501174219007045279 ~1996
150117971120094376910 ~1996
1501199393002398799 ~1995
1501202033002404079 ~1995
150121157210169619910 ~1997
1501214633002429279 ~1995
150124099150124099110 ~1997
150129323990853531910 ~1999
1501325513002651039 ~1995
150132959120106367310 ~1996
1501344233002688479 ~1995
1501380113002760239 ~1995
1501422593002845199 ~1995
1501440833002881679 ~1995
1501544513003089039 ~1995
1501576433003152879 ~1995
1501602713003205439 ~1995
150161213210225698310 ~1997
1501651433003302879 ~1995
1501659593003319199 ~1995
1501693193003386399 ~1995
150169843240271748910 ~1997
1501846793003693599 ~1995
Exponent Prime Factor Digits Year
1501912313003824639 ~1995
1501963313003926639 ~1995
1501964993003929999 ~1995
1501985513003971039 ~1995
150199571120159656910 ~1996
1502026313004052639 ~1995
1502043713004087439 ~1995
1502051033004102079 ~1995
1502107433004214879 ~1995
150211181120168944910 ~1996
1502111993004223999 ~1995
1502167219013003279 ~1996
150217987270392376710 ~1997
1502183393004366799 ~1995
150220489600881956110 ~1998
1502220539013323199 ~1996
1502227313004454639 ~1995
1502258993004517999 ~1995
1502273033004546079 ~1995
1502279219013675279 ~1996
1502311433004622879 ~1995
150233441120186752910 ~1996
1502429513004859039 ~1995
1502482913004965839 ~1995
150248369120198695310 ~1996
Exponent Prime Factor Digits Year
1502505472163607876911 ~1999
150253409120202727310 ~1996
1502537513005075039 ~1995
150255341120204272910 ~1996
1502616779015700639 ~1996
1502718139016308799 ~1996
15027604716981193311112 ~2002
1502767939016607599 ~1996
1502858513005717039 ~1995
1502859113005718239 ~1995
1502872092765284645711 ~2000
1502909513005819039 ~1995
1502954993005909999 ~1995
1502965433005930879 ~1995
1502982233005964479 ~1995
1502994773005989540111 ~2000
1503045593006091199 ~1995
1503137993006275999 ~1995
1503171779019030639 ~1996
150318569120254855310 ~1996
1503220793006441599 ~1995
15032250710733026999912 ~2001
1503245393006490799 ~1995
1503253793006507599 ~1995
1503263033006526079 ~1995
Exponent Prime Factor Digits Year
150326453360783487310 ~1997
1503281633006563279 ~1995
1503288593006577199 ~1995
1503335033006670079 ~1995
1503345713006691439 ~1995
1503415193006830399 ~1995
1503426233006852479 ~1995
1503439433006878879 ~1995
1503472313006944639 ~1995
1503506993007013999 ~1995
1503531233007062479 ~1995
150353591120282872910 ~1996
1503646313007292639 ~1995
1503687593007375199 ~1995
1503713579022281439 ~1996
1503766313007532639 ~1995
1503776633007553279 ~1995
1503825019022950079 ~1996
150384263390999083910 ~1998
150394169210551836710 ~1997
1503954113007908239 ~1995
1503973433007946879 ~1995
150404671150404671110 ~1997
1504127393008254799 ~1995
1504175633008351279 ~1995
2612
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25-04-13