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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
53400724275340072427111 ~2009
53402540631068050812711 ~2007
53402722191068054443911 ~2007
53406105591068122111911 ~2007
53406379431068127588711 ~2007
53406809031068136180711 ~2007
53407332831068146656711 ~2007
53407424533204445471911 ~2008
53408450391068169007911 ~2007
53409963831068199276711 ~2007
53410450191068209003911 ~2007
53411281518545805041711 ~2009
53418655911068373118311 ~2007
534213548925642250347312 ~2010
53422985094273838807311 ~2008
53425484991068509699911 ~2007
53427930114274234408911 ~2008
53428449591068568991911 ~2007
53428892631068577852711 ~2007
53430303231068606064711 ~2007
53431117311068622346311 ~2007
53434137591068682751911 ~2007
53435640591068712811911 ~2007
53436120773206167246311 ~2008
534367564129924583589712 ~2011
Exponent Prime Factor Dig. Year
53438630991068772619911 ~2007
53438660631068773212711 ~2007
53439401391068788027911 ~2007
53445758391068915167911 ~2007
53450956311069019126311 ~2007
53451359511069027190311 ~2007
53451693675345169367111 ~2009
53452482111069049642311 ~2007
53452603791069052075911 ~2007
53452755111069055102311 ~2007
53454136791069082735911 ~2007
53454788519621861931911 ~2009
53457199191069143983911 ~2007
53458844511069176890311 ~2007
534620527311761651600712 ~2010
53462426631069248532711 ~2007
53463230574277058445711 ~2008
53463708195346370819111 ~2009
534644740151325895049712 ~2011
53464762573207885754311 ~2008
53465183991069303679911 ~2007
53466407031069328140711 ~2007
53468590613208115436711 ~2008
53470135311069402706311 ~2007
53470957791069419155911 ~2007
Exponent Prime Factor Dig. Year
53472169431069443388711 ~2007
53474631111069492622311 ~2007
53475704991069514099911 ~2007
53476079274278086341711 ~2008
53476178173208570690311 ~2008
53478386511069567730311 ~2007
53478585831069571716711 ~2007
53479246911069584938311 ~2007
53480339631069606792711 ~2007
53484960111069699202311 ~2007
53485895031069717900711 ~2007
53487585591069751711911 ~2007
53488301813209298108711 ~2008
53490484311069809686311 ~2007
53490815835349081583111 ~2009
53492331591069846631911 ~2007
53495266311069905326311 ~2007
53495664831069913296711 ~2007
53496229333209773759911 ~2008
53496492474279719397711 ~2008
53498311311069966226311 ~2007
53501033573210062014311 ~2008
53501111031070022220711 ~2007
53502514614280201168911 ~2008
535028972928891564536712 ~2011
Exponent Prime Factor Dig. Year
53504560431070091208711 ~2007
53505961431070119228711 ~2007
53506826337490955686311 ~2009
53507393773210443626311 ~2008
53507752911070155058311 ~2007
53512659711070253194311 ~2007
535134052125686434500912 ~2010
53513498631070269972711 ~2007
53514588435351458843111 ~2009
53515074711070301494311 ~2007
53515278773210916726311 ~2008
53517499791070349995911 ~2007
53522981631070459632711 ~2007
53523050533211383031911 ~2008
53524902591070498051911 ~2007
53525315814282025264911 ~2008
53526940573211616434311 ~2008
53526973911070539478311 ~2007
53533099311070661986311 ~2007
53533636791070672735911 ~2007
53535617773212137066311 ~2008
53535832813212149968711 ~2008
53535880914282870472911 ~2008
53536999191070739983911 ~2007
53537092613212225556711 ~2008
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26-08-02