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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 Dig. Year
70442546631408850932711 ~2008
70443795974226627758311 ~2009
70444347591408886951911 ~2008
70448983311408979666311 ~2008
70449086031408981720711 ~2008
70449286791408985735911 ~2008
70449480231408989604711 ~2008
70450400031409008000711 ~2008
70450782231409015644711 ~2008
70453390431409067808711 ~2008
70453690311409073806311 ~2008
70456964991409139299911 ~2008
70459182591409183651911 ~2008
70460298831409205976711 ~2008
70461334911409226698311 ~2008
70479107031409582140711 ~2008
70479697814228781868711 ~2009
70487334231409746684711 ~2008
704884738311278155812912 ~2010
70488810614229328636711 ~2009
70489270311409785406311 ~2008
70489633311409792666311 ~2008
70494911031409898220711 ~2008
70498559511409971190311 ~2008
70499216534229952991911 ~2009
Exponent Prime Factor Dig. Year
70502541111410050822311 ~2008
70502676831410053536711 ~2008
70509367311410187346311 ~2008
70511060334230663619911 ~2009
70511718111410234362311 ~2008
70514016774230841006311 ~2009
70514399631410287992711 ~2008
70521888231410437764711 ~2008
705228178716925476288912 ~2011
70530076311410601526311 ~2008
70530683391410613667911 ~2008
70531971179874475963911 ~2010
70532275915642582072911 ~2009
705408478311286535652912 ~2010
70540906431410818128711 ~2008
70541350431410827008711 ~2008
70545236391410904727911 ~2008
70545660231410913204711 ~2008
705489268739507399047312 ~2011
70550302934233018175911 ~2009
70552262574233135754311 ~2009
705540946915521900831912 ~2010
70560970315644877624911 ~2009
70561900814233714048711 ~2009
70567127534234027651911 ~2009
Exponent Prime Factor Dig. Year
70568531031411370620711 ~2008
70568729575645498365711 ~2009
70569511791411390235911 ~2008
70570113231411402264711 ~2008
70570166631411403332711 ~2008
70573271631411465432711 ~2008
70577114991411542299911 ~2008
70579663191411593263911 ~2008
705848344712705270204712 ~2010
70584955191411699103911 ~2008
70586846215646947696911 ~2009
70589940014235396400711 ~2009
70591486191411829723911 ~2008
70592784231411855684711 ~2008
70593845391411876907911 ~2008
70595169231411903384711 ~2008
70598372031411967440711 ~2008
70600163031412003260711 ~2008
70600766031412015320711 ~2008
70605346934236320815911 ~2009
70605934334236356059911 ~2009
70607214774236432886311 ~2009
70607470517060747051111 ~2010
70609710231412194204711 ~2008
70610814111412216282311 ~2008
Exponent Prime Factor Dig. Year
70612718511412254370311 ~2008
70612937631412258752711 ~2008
70615338614236920316711 ~2009
70616178595649294287311 ~2009
70616889711412337794311 ~2008
70618060334237083619911 ~2009
70618980591412379611911 ~2008
70619142414237148544711 ~2009
70619520414237171224711 ~2009
70619687215649574976911 ~2009
706203227912711658102312 ~2010
70620699539886897934311 ~2010
70628198991412563979911 ~2008
70628628831412572576711 ~2008
70629055191412581103911 ~2008
70629394191412587883911 ~2008
70631312174237878730311 ~2009
70631994111412639882311 ~2008
706333813315539343892712 ~2010
70636860374238211622311 ~2009
70636937391412738747911 ~2008
706372519133905880916912 ~2011
70639063311412781266311 ~2008
70642090791412841815911 ~2008
706424045339559746536912 ~2011
4568
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26-01-11