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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
511198648712268767568912 ~2009
51120036613067202196711 ~2008
51120588111022411762311 ~2007
51122372391022447447911 ~2007
51124370511022487410311 ~2007
51126154519202707811911 ~2009
51127092675112709267111 ~2009
51127955631022559112711 ~2007
51128077431022561548711 ~2007
51128695791022573915911 ~2007
51128715733067722943911 ~2008
51128721831022574436711 ~2007
51131351511022627030311 ~2007
511325989712271823752912 ~2009
51134528718181524593711 ~2009
51134690991022693819911 ~2007
51137693511022753870311 ~2007
511380220728637292359312 ~2010
51138928311022778566311 ~2007
51140626431022812528711 ~2007
51141533511022830670311 ~2007
51141809773068508586311 ~2008
51145313511022906270311 ~2007
51146763413068805804711 ~2008
51147883973068873038311 ~2008
Exponent Prime Factor Dig. Year
51151209774092096781711 ~2008
51151339933069080395911 ~2008
51154310631023086212711 ~2007
51156304613069378276711 ~2008
51156729231023134584711 ~2007
51156843231023136864711 ~2007
51158475591023169511911 ~2007
51158481378185357019311 ~2009
51159113511023182270311 ~2007
51159621711023192434311 ~2007
51160533018185685281711 ~2009
51161619714092929576911 ~2008
51161854911023237098311 ~2007
51162744733069764683911 ~2008
51162823311023256466311 ~2007
51164228511023284570311 ~2007
51164443733069866623911 ~2008
51166221533069973291911 ~2008
511696756115350902683112 ~2010
51170238111023404762311 ~2007
51170390991023407819911 ~2007
51171386991023427739911 ~2007
51171395631023427912711 ~2007
51175888911023517778311 ~2007
51177898431023557968711 ~2007
Exponent Prime Factor Dig. Year
51178872231023577444711 ~2007
51179692431023593848711 ~2007
51181634991023632699911 ~2007
51182799231023655984711 ~2007
51184798875118479887111 ~2009
51186872573071212354311 ~2008
51186924711023738494311 ~2007
51187504191023750083911 ~2007
51187655511023753110311 ~2007
51188619711023772394311 ~2007
51191365014095309200911 ~2008
51191567994095325439311 ~2008
51193361511023867230311 ~2007
51194708574095576685711 ~2008
51195233511023904670311 ~2007
511953098915358592967112 ~2010
51195946813071756808711 ~2008
51197341311023946826311 ~2007
51201983511024039670311 ~2007
512022901311264503828712 ~2009
51204126111024082522311 ~2007
51204534231024090684711 ~2007
512052001712289248040912 ~2010
51206341911024126838311 ~2007
51207159231024143184711 ~2007
Exponent Prime Factor Dig. Year
51209825631024196512711 ~2007
51209923973072595438311 ~2008
51210237294096818983311 ~2008
51210552297169477320711 ~2009
51211679933072700795911 ~2008
51211818231024236364711 ~2007
51214387791024287755911 ~2007
51215571591024311431911 ~2007
51216075831024321516711 ~2007
51217167533073030051911 ~2008
51218070591024361411911 ~2007
51221543511024430870311 ~2007
51224558391024491167911 ~2007
51224760599220456906311 ~2009
51225949311024518986311 ~2007
51226992711024539854311 ~2007
512272520312294540487312 ~2010
51229401711024588034311 ~2007
51231170991024623419911 ~2007
51232184178197149467311 ~2009
51233311791024666235911 ~2007
51234091911024681838311 ~2007
51237103995123710399111 ~2009
51239147031024782940711 ~2007
512411737146117056339112 ~2011
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26-03-15