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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
526862797316117678310 ~2000
526864033316118419910 ~2000
526864477316118686310 ~2000
526866239105373247910 ~1999
526870979105374195910 ~1999
526874261316124556710 ~2000
526889183105377836710 ~1999
526920239105384047910 ~1999
526929917421543933710 ~2001
526936231526936231110 ~2001
526936859105387371910 ~1999
526952903105390580710 ~1999
526958339105391667910 ~1999
526966883105393376710 ~1999
526969973316181983910 ~2000
526970159105394031910 ~1999
526982723105396544710 ~1999
526988093316192855910 ~2000
526992701316195620710 ~2000
527052803105410560710 ~1999
5270530013267728606311 ~2003
527077151105415430310 ~1999
527080901316248540710 ~2000
527085983105417196710 ~1999
527087591105417518310 ~1999
Exponent Prime Factor Digits Year
527094539105418907910 ~1999
527104871105420974310 ~1999
527115503105423100710 ~1999
527132041843411265710 ~2001
527137199105427439910 ~1999
527159051105431810310 ~1999
527161499105432299910 ~1999
527181251105436250310 ~1999
527204339105440867910 ~1999
527205083105441016710 ~1999
527209583105441916710 ~1999
527260691105452138310 ~1999
527336819105467363910 ~1999
527340491105468098310 ~1999
527353091105470618310 ~1999
527357063105471412710 ~1999
527375557316425334310 ~2000
527377619105475523910 ~1999
527397863105479572710 ~1999
527420711949357279910 ~2001
527426303105485260710 ~1999
527444117421955293710 ~2001
527470451105494090310 ~1999
527494223105498844710 ~1999
527501201422000960910 ~2001
Exponent Prime Factor Digits Year
527503271105500654310 ~1999
527520193316512115910 ~2000
527525951105505190310 ~1999
527531831105506366310 ~1999
527542583105508516710 ~1999
527559497316535698310 ~2000
527571563105514312710 ~1999
527592011105518402310 ~1999
527594183105518836710 ~1999
527601023105520204710 ~1999
527620433738668606310 ~2001
527641831949755295910 ~2001
527666963105533392710 ~1999
527668061316600836710 ~2000
527673431105534686310 ~1999
527686667949836000710 ~2001
527698511105539702310 ~1999
527704883105540976710 ~1999
527706493844330388910 ~2001
527719259105543851910 ~1999
527724713316634827910 ~2000
527728559105545711910 ~1999
527729801316637880710 ~2000
527739203105547840710 ~1999
527759927422207941710 ~2001
Exponent Prime Factor Digits Year
527762171105552434310 ~1999
5277769133272216860711 ~2003
527788259105557651910 ~1999
527790247844464395310 ~2001
527791871105558374310 ~1999
527818019105563603910 ~1999
527833511105566702310 ~1999
527835613316701367910 ~2000
527843867422275093710 ~2001
527845079105569015910 ~1999
527859127527859127110 ~2001
527871671105574334310 ~1999
527877599422302079310 ~2001
527890151105578030310 ~1999
527903471105580694310 ~1999
527928619527928619110 ~2001
527944019105588803910 ~1999
527958971105591794310 ~1999
527992379105598475910 ~1999
5279964671795187987911 ~2002
528003779105600755910 ~1999
528020723105604144710 ~1999
528027173739238042310 ~2001
528029339422423471310 ~2001
5280405231372905359911 ~2002
3217
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25-05-04