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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
664687619132937523910 ~2000
664705511132941102310 ~2000
664735979132947195910 ~2000
664779539132955907910 ~2000
664779701398867820710 ~2001
664798633398879179910 ~2001
664803793398882275910 ~2001
664808099132961619910 ~2000
6648106331063697012911 ~2002
664810673930734942310 ~2002
664828477398897086310 ~2001
6648369411994510823111 ~2003
664843213398905927910 ~2001
664850183132970036710 ~2000
6648514031595643367311 ~2003
664871813398923087910 ~2001
664879261398927556710 ~2001
664879811132975962310 ~2000
664898219132979643910 ~2000
664901953398941171910 ~2001
664910801531928640910 ~2001
664948631132989726310 ~2000
664950491132990098310 ~2000
664951439132990287910 ~2000
664956503132991300710 ~2000
Exponent Prime Factor Digits Year
664983037398989822310 ~2001
664990043132998008710 ~2000
664997899664997899110 ~2002
665016041399009624710 ~2001
665029223133005844710 ~2000
665043059133008611910 ~2000
665048159133009631910 ~2000
665079851133015970310 ~2000
665092271133018454310 ~2000
665106509532085207310 ~2001
665106731133021346310 ~2000
665113523133022704710 ~2000
665134583133026916710 ~2000
6651347114389889092711 ~2004
665135351133027070310 ~2000
665137283133027456710 ~2000
665160193399096115910 ~2001
6651829811064292769711 ~2002
665187619665187619110 ~2002
665197031133039406310 ~2000
665208779133041755910 ~2000
665221499133044299910 ~2000
665228099133045619910 ~2000
665232857532186285710 ~2001
665253059133050611910 ~2000
Exponent Prime Factor Digits Year
665296397532237117710 ~2001
665326733931457426310 ~2002
6653283431596788023311 ~2003
6653367611996010283111 ~2003
665360117399216070310 ~2001
665376479133075295910 ~2000
665377931133075586310 ~2000
665410391133082078310 ~2000
665413211133082642310 ~2000
6654142613726319861711 ~2003
665420663133084132710 ~2000
665431163133086232710 ~2000
665434559133086911910 ~2000
665464391133092878310 ~2000
665474003133094800710 ~2000
665511383133102276710 ~2000
665533523133106704710 ~2000
6655998172529279304711 ~2003
665603423133120684710 ~2000
665609221399365532710 ~2001
665623859133124771910 ~2000
665626919133125383910 ~2000
6656547913195142996911 ~2003
6656602511065056401711 ~2002
665684843133136968710 ~2000
Exponent Prime Factor Digits Year
665685437532548349710 ~2001
6657527274926570179911 ~2004
665771651133154330310 ~2000
665811719133162343910 ~2000
665819723133163944710 ~2000
665819963133163992710 ~2000
665840291133168058310 ~2000
665858639133171727910 ~2000
665877083133175416710 ~2000
665934551133186910310 ~2000
665942363133188472710 ~2000
665960063133192012710 ~2000
6659731091465140839911 ~2002
665982377399589426310 ~2001
665997263133199452710 ~2000
666010949532808759310 ~2001
666037643133207528710 ~2000
666039449932455228710 ~2002
666091463133218292710 ~2000
666109919133221983910 ~2000
666120269532896215310 ~2001
666121493399672895910 ~2001
666143603133228720710 ~2000
666174059133234811910 ~2000
666177503133235500710 ~2000
3316
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25-05-04