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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
117028051432340561028711 ~2010
117029292112340585842311 ~2010
117030884512340617690311 ~2010
117036483112340729662311 ~2010
117039484792340789695911 ~2010
117041937832340838756711 ~2010
117045160912340903218311 ~2010
117047758432340955168711 ~2010
1170499195137455974243312 ~2013
117053367592341067351911 ~2010
117061768737023706123911 ~2011
117062219512341244390311 ~2010
117062557912341251158311 ~2010
117063811192341276223911 ~2010
117068759699365500775311 ~2011
117074664112341493282311 ~2010
117079742632341594852711 ~2010
117089509192341790183911 ~2010
117089527192341790543911 ~2010
117090619792341812395911 ~2010
117091143179367291453711 ~2011
117092515312341850306311 ~2010
117093229792341864595911 ~2010
117096780592341935611911 ~2010
117099147592341982951911 ~2010
Exponent Prime Factor Dig. Year
117101811832342036236711 ~2010
117105705832342114116711 ~2010
117107002192342140043911 ~2010
117124206737027452403911 ~2011
117125232417027513944711 ~2011
117133390912342667818311 ~2010
117134675937028080555911 ~2011
117148676632342973532711 ~2010
117149051992342981039911 ~2010
117160378319372830264911 ~2011
117163597137029815827911 ~2011
117166351792343327035911 ~2010
117166357137029981427911 ~2011
1171755799121091604383912 ~2012
117179960579374396845711 ~2011
117183847312343676946311 ~2010
117187376032343747520711 ~2010
117188247232343764944711 ~2010
117189896577031393794311 ~2011
117191701192343834023911 ~2010
117200801032344016020711 ~2010
117203693992344073879911 ~2010
117204970312344099406311 ~2010
117209004479376720357711 ~2011
1172106548330474770255912 ~2012
Exponent Prime Factor Dig. Year
117211462432344229248711 ~2010
117211615912344232318311 ~2010
117214414192344288283911 ~2010
117221331977033279918311 ~2011
117226605112344532102311 ~2010
117227502112344550042311 ~2010
117234108712344682174311 ~2010
117239616112344792322311 ~2010
117240420232344808404711 ~2010
117241733392344834667911 ~2010
117246639712344932794311 ~2010
117248483217034908992711 ~2011
117253726432345074528711 ~2010
117257392792345147855911 ~2010
1172576040718761216651312 ~2012
117259097337035545839911 ~2011
117261225712345224514311 ~2010
1172631091335178932739112 ~2013
1172654946728143718720912 ~2012
117267045737036022743911 ~2011
117268013819381441104911 ~2011
117274197719381935816911 ~2011
117275376112345507522311 ~2010
117297185217037831112711 ~2011
117299999219383999936911 ~2011
Exponent Prime Factor Dig. Year
117308619112346172382311 ~2010
117308624632346172492711 ~2010
1173094449728154266792912 ~2012
117310010032346200200711 ~2010
117311772592346235451911 ~2010
117315341512346306830311 ~2010
117315386392346307727911 ~2010
117321788032346435760711 ~2010
117326536312346530726311 ~2010
117331581592346631631911 ~2010
117339962512346799250311 ~2010
117340067177040404030311 ~2011
1173466219716428527075912 ~2012
117348499912346969998311 ~2010
117360228531492...06901714 2023
117361100512347222010311 ~2010
117365489032347309780711 ~2010
1173668606916431360496712 ~2012
117381181912347623638311 ~2010
117386257792347725155911 ~2010
117386470312347729406311 ~2010
117388294912347765898311 ~2010
117389103899391128311311 ~2011
117389738392347794767911 ~2010
117393333112347866662311 ~2010
4419
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25-06-29