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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
46968621972818117318311 ~2008
46968704273757496341711 ~2008
4697006591939401318310 ~2007
4697045471939409094310 ~2007
469717241311273213791312 ~2009
4697294663939458932710 ~2007
4697671679939534335910 ~2007
4698288719939657743910 ~2007
4698826091939765218310 ~2007
46988562434698856243111 ~2008
4699154783939830956710 ~2007
46992781212819566872711 ~2008
4699281803939856360710 ~2007
46993473772819608426311 ~2008
4699556399939911279910 ~2007
46996807732819808463911 ~2008
4699806239939961247910 ~2007
4699976579939995315910 ~2007
4700117231940023446310 ~2007
4700263511940052702310 ~2007
47002753812820165228711 ~2008
4700330819940066163910 ~2007
4700490083940098016710 ~2007
4700597939940119587910 ~2007
4700966639940193327910 ~2007
Exponent Prime Factor Digits Year
4701349871940269974310 ~2007
47014363932820861835911 ~2008
47017577693761406215311 ~2008
47018196377522911419311 ~2009
4701851579940370315910 ~2007
4701940751940388150310 ~2007
4702013219940402643910 ~2007
47025311932821518715911 ~2008
47026222732821573363911 ~2008
4702626611940525322310 ~2007
4702753271940550654310 ~2007
4702854839940570967910 ~2007
47028554532821713271911 ~2008
47031626573762530125711 ~2008
4703263403940652680710 ~2007
47032791012821967460711 ~2008
4703453831940690766310 ~2007
470380504722578264225712 ~2010
4703825699940765139910 ~2007
47038396972822303818311 ~2008
4703878391940775678310 ~2007
4704009071940801814310 ~2007
470410317127283798391912 ~2010
47041108132822466487911 ~2008
4704139019940827803910 ~2007
Exponent Prime Factor Digits Year
4704324899940864979910 ~2007
4704639671940927934310 ~2007
4704721019940944203910 ~2007
4704973979940994795910 ~2007
470500999310351021984712 ~2009
47050931213764074496911 ~2008
4705098263941019652710 ~2007
47052623693764209895311 ~2008
4705273019941054603910 ~2007
4705348163941069632710 ~2007
4705402139941080427910 ~2007
4705424519941084903910 ~2007
47054855572823291334311 ~2008
4705543763941108752710 ~2007
47056608293764528663311 ~2008
4705792583941158516710 ~2007
4705867703941173540710 ~2007
47063509514706350951111 ~2008
4706441339941288267910 ~2007
4706765159941353031910 ~2007
470720773115063064739312 ~2009
4707309059941461811910 ~2007
470750290723537514535112 ~2010
4707513059941502611910 ~2007
4707671483941534296710 ~2007
Exponent Prime Factor Digits Year
4708122491941624498310 ~2007
47081710373766536829711 ~2008
4708233251941646650310 ~2007
470841971311300207311312 ~2009
470853602326367801728912 ~2010
4708923623941784724710 ~2007
4709051423941810284710 ~2007
47090588537534494164911 ~2009
4709177663941835532710 ~2007
4709280203941856040710 ~2007
4709360231941872046310 ~2007
47098897812825933868711 ~2008
4710201719942040343910 ~2007
4710214991942042998310 ~2007
4710244463942048892710 ~2007
4710285311942057062310 ~2007
4710331271942066254310 ~2007
4710474371942094874310 ~2007
47106767572826406054311 ~2008
4710902411942180482310 ~2007
4710909299942181859910 ~2007
471098680311306368327312 ~2009
4711053551942210710310 ~2007
47110902296595526320711 ~2009
47112181732826730903911 ~2008
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