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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
4550464919100929839 ~1999
4550616119101232239 ~1999
4550639639101279279 ~1999
4550823599101647199 ~1999
4551025919102051839 ~1999
455105137728168219310 ~2001
4551151199102302399 ~1999
4551244799102489599 ~1999
4551435431911602880711 ~2002
455177147364141717710 ~2000
455187253273112351910 ~2000
455188813273113287910 ~2000
4551991199103982399 ~1999
4552047239104094479 ~1999
4552066791456661372911 ~2002
455222927364178341710 ~2000
4552333919104667839 ~1999
4552389239104778479 ~1999
4552411199104822399 ~1999
4552433039104866079 ~1999
455252053273151231910 ~2000
4552919399105838799 ~1999
4552937999105875999 ~1999
4552968839105937679 ~1999
455298871455298871110 ~2000
Exponent Prime Factor Digits Year
4553038199106076399 ~1999
455320661273192396710 ~2000
455330773273198463910 ~2000
455333519364266815310 ~2000
4553551199107102399 ~1999
4553556239107112479 ~1999
4553682239107364479 ~1999
4553818799107637599 ~1999
4553893919107787839 ~1999
455393009364314407310 ~2000
4553940839107881679 ~1999
4553960999107921999 ~1999
4554039119108078239 ~1999
4554258431548447866311 ~2002
4554359519108719039 ~1999
4554438719108877439 ~1999
4554534475192169295911 ~2003
4554662399109324799 ~1999
4554669972186241585711 ~2002
455470651455470651110 ~2000
4554721919109443839 ~1999
4554734771093136344911 ~2001
4554900719109801439 ~1999
455491051455491051110 ~2000
4555168439110336879 ~1999
Exponent Prime Factor Digits Year
4555327439110654879 ~1999
4555406999110813999 ~1999
455555861364444688910 ~2000
4555671119111342239 ~1999
4555758719111517439 ~1999
455585539455585539110 ~2000
4555866119111732239 ~1999
4556002319112004639 ~1999
4556788199113576399 ~1999
4556905199113810399 ~1999
455711159364568927310 ~2000
4557161999114323999 ~1999
4557732719115465439 ~1999
4558182839116365679 ~1999
4558209719116419439 ~1999
4558214519116429039 ~1999
4558495199116990399 ~1999
4558874999117749999 ~1999
4558973039117946079 ~1999
455901973273541183910 ~2000
4559274116930096647311 ~2003
4559368799118737599 ~1999
4559510039119020079 ~1999
4559516039119032079 ~1999
455953321273571992710 ~2000
Exponent Prime Factor Digits Year
4559596319119192639 ~1999
4559634119119268239 ~1999
455975519820755934310 ~2001
4559803919119607839 ~1999
455996477273597886310 ~2000
4560033239120066479 ~1999
4560425999120851999 ~1999
4560434039120868079 ~1999
4560681119121362239 ~1999
4560717239121434479 ~1999
4560720599121441199 ~1999
456078239364862591310 ~2000
4560801719121603439 ~1999
4560986519121973039 ~1999
4561032119122064239 ~1999
4561091519122183039 ~1999
4561278119122556239 ~1999
4561462311915814170311 ~2002
4561560239123120479 ~1999
4561587719123175439 ~1999
4561670399123340799 ~1999
4561714919123429839 ~1999
4561744199123488399 ~1999
4561863839123727679 ~1999
456196459456196459110 ~2000
3192
GIMPS The Prime Pages FactorDb.com
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25-06-08