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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
3545969039709193807910 ~2006
3545978519709195703910 ~2006
35459940294964391640711 ~2008
35460537292836842983311 ~2007
3546105263709221052710 ~2006
354627289319149873622312 ~2009
3546388403709277680710 ~2006
3546399179709279835910 ~2006
3546472931709294586310 ~2006
3546511211709302242310 ~2006
3546755843709351168710 ~2006
3546958391709391678310 ~2006
35471159532128269571911 ~2007
35472325372128339522311 ~2007
3547286531709457306310 ~2006
3547299719709459943910 ~2006
3547596359709519271910 ~2006
3547679423709535884710 ~2006
35477430412128645824711 ~2007
3547816991709563398310 ~2006
3547827599709565519910 ~2006
3548157803709631560710 ~2006
3548232659709646531910 ~2006
3548393879709678775910 ~2006
3548469059709693811910 ~2006
Exponent Prime Factor Digits Year
3548554631709710926310 ~2006
3548565563709713112710 ~2006
3548714051709742810310 ~2006
3548728691709745738310 ~2006
35487751372129265082311 ~2007
3548800883709760176710 ~2006
3548917919709783583910 ~2006
3549022019709804403910 ~2006
35491219372839297549711 ~2007
354920219310647606579112 ~2008
3549283763709856752710 ~2006
35497463812129847828711 ~2007
354981058728398484696112 ~2010
35498747532129924851911 ~2007
35499333774969906727911 ~2008
3549956519709991303910 ~2006
3549967703709993540710 ~2006
3550229843710045968710 ~2006
35502361038520566647311 ~2008
3550264871710052974310 ~2006
35504272812130256368711 ~2007
3550564691710112938310 ~2006
3550621199710124239910 ~2006
3550747859710149571910 ~2006
35508719272840697541711 ~2007
Exponent Prime Factor Digits Year
35509111012840728880911 ~2007
3550911863710182372710 ~2006
3550971971710194394310 ~2006
3550991351710198270310 ~2006
35511243892840899511311 ~2007
3551235923710247184710 ~2006
3551282051710256410310 ~2006
35515416774972158347911 ~2008
355160151714206406068112 ~2009
3551689523710337904710 ~2006
35517243075682758891311 ~2008
3551728811710345762310 ~2006
35518393372131103602311 ~2007
3551886263710377252710 ~2006
35520301916393654343911 ~2008
3552047951710409590310 ~2006
355206200961805878956712 ~2010
3552131939710426387910 ~2006
35522109732131326583911 ~2007
3552216023710443204710 ~2006
355221910117050651684912 ~2009
35522913073552291307111 ~2007
3552422963710484592710 ~2006
3552499319710499863910 ~2006
3552635423710527084710 ~2006
Exponent Prime Factor Digits Year
3552770759710554151910 ~2006
3552844583710568916710 ~2006
35528619738526868735311 ~2008
35530012033553001203111 ~2007
355303294717054558145712 ~2009
3553048451710609690310 ~2006
3553078499710615699910 ~2006
35531656912842532552911 ~2007
3553361243710672248710 ~2006
3553372583710674516710 ~2006
3553421171710684234310 ~2006
3553593539710718707910 ~2006
3553616051710723210310 ~2006
3553695791710739158310 ~2006
3553752623710750524710 ~2006
3553850039710770007910 ~2006
3554045723710809144710 ~2006
3554200943710840188710 ~2006
3554287883710857576710 ~2006
3554408999710881799910 ~2006
35544958012132697480711 ~2007
3554500283710900056710 ~2006
35545462993554546299111 ~2007
3554585663710917132710 ~2006
35546971515687515441711 ~2008
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25-11-02