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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
915060233549036139910 ~2002
915067931183013586310 ~2001
915125663183025132710 ~2001
915127319183025463910 ~2001
915135191183027038310 ~2001
915159611183031922310 ~2001
915171359183034271910 ~2001
915174971183034994310 ~2001
9151897633660759052111 ~2004
915194543183038908710 ~2001
915240239183048047910 ~2001
9152473132196593551311 ~2004
915283253549169951910 ~2002
915321299732257039310 ~2002
915324539732259631310 ~2002
915350147732280117710 ~2002
915365543183073108710 ~2001
915389399183077879910 ~2001
915408779183081755910 ~2001
915415703183083140710 ~2001
915433019183086603910 ~2001
915437903183087580710 ~2001
91548661961520700796912 ~2007
915503399183100679910 ~2001
915526091183105218310 ~2001
Exponent Prime Factor Digits Year
915531059183106211910 ~2001
9155573692197337685711 ~2004
915593219183118643910 ~2001
915595283183119056710 ~2001
915606203183121240710 ~2001
915654359183130871910 ~2001
915662357732529885710 ~2002
9156814792197635549711 ~2004
915681719183136343910 ~2001
915714539183142907910 ~2001
915743051183148610310 ~2001
915758111183151622310 ~2001
915761039183152207910 ~2001
915761837549457102310 ~2002
915775829732620663310 ~2002
915788063183157612710 ~2001
915790703183158140710 ~2001
915799331183159866310 ~2001
915801661549480996710 ~2002
915831577549498946310 ~2002
915836951183167390310 ~2001
915837317549502390310 ~2002
915860201732688160910 ~2002
915861767732689413710 ~2002
915881363183176272710 ~2001
Exponent Prime Factor Digits Year
915887183183177436710 ~2001
915896801732717440910 ~2002
9159275111465484017711 ~2003
915946523183189304710 ~2001
915959351183191870310 ~2001
915978971183195794310 ~2001
915980363183196072710 ~2001
916046531183209306310 ~2001
916103483183220696710 ~2001
91610668712642272280712 ~2006
916109543183221908710 ~2001
916121819183224363910 ~2001
916137179183227435910 ~2001
9161446571465831451311 ~2003
9161623074397579073711 ~2004
916186223183237244710 ~2001
916207199183241439910 ~2001
916230671183246134310 ~2001
916249199183249839910 ~2001
916251419183250283910 ~2001
916265879183253175910 ~2001
916278263183255652710 ~2001
916304579183260915910 ~2001
916318693549791215910 ~2002
916328531183265706310 ~2001
Exponent Prime Factor Digits Year
9163303692199192885711 ~2004
916330703183266140710 ~2001
916351979183270395910 ~2001
916358257549814954310 ~2002
916365311183273062310 ~2001
916367183183273436710 ~2001
9163686478980412740711 ~2005
916378139183275627910 ~2001
916381871183276374310 ~2001
9164403792199456909711 ~2004
916519027916519027110 ~2003
9165244612932878275311 ~2004
916525381549915228710 ~2002
916546199183309239910 ~2001
9166206892199889653711 ~2004
916632683183326536710 ~2001
916640441733312352910 ~2002
916660583183332116710 ~2001
916674449733339559310 ~2002
916757603183351520710 ~2001
916789031183357806310 ~2001
916794551183358910310 ~2001
916818493550091095910 ~2002
9168245639534975455311 ~2005
916844711183368942310 ~2001
3824
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26-03-08