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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
1044543124777296191227912 ~2013
104454473992089089479911 ~2009
104466241192089324823911 ~2009
104466243712089324874311 ~2009
104466340312089326806311 ~2009
104471881312089437626311 ~2009
104473129078357850325711 ~2011
104479654312089593086311 ~2009
104480136592089602731911 ~2009
104480278736268816723911 ~2010
104485938712089718774311 ~2009
104491882192089837643911 ~2009
104493551512089871030311 ~2009
104496806512089936130311 ~2009
104499159232089983184711 ~2009
1045017979910450179799112 ~2011
1045062786710450627867112 ~2011
104506506592090130131911 ~2009
104511412792090228255911 ~2009
104512143592090242871911 ~2009
104514060718361124856911 ~2011
104516309632090326192711 ~2009
104522074312090441486311 ~2009
104522260792090445215911 ~2009
104522758576271365514311 ~2010
Exponent Prime Factor Dig. Year
104526301432090526028711 ~2009
104528151616271689096711 ~2010
104531543392090630867911 ~2009
104538861898363108951311 ~2011
104542100992090842019911 ~2009
104546449432090928988711 ~2009
104556737032091134740711 ~2009
104570251792091405035911 ~2009
104570620816274237248711 ~2010
104571018592091420371911 ~2009
104571517912091430358311 ~2009
104581089712091621794311 ~2009
104581463392091629267911 ~2009
104582065432091641308711 ~2009
104582814376274968862311 ~2010
104583302032091666040711 ~2009
104595061192091901223911 ~2009
104599550032091991000711 ~2009
104601880018368150400911 ~2011
104603491918368279352911 ~2011
104603744713332...06460714 2024
104605326112092106522311 ~2009
104608089776276485386311 ~2010
104608954792092179095911 ~2009
104613690712092273814311 ~2009
Exponent Prime Factor Dig. Year
104615305312092306106311 ~2009
104616288112092325762311 ~2009
104618453632092369072711 ~2009
104624198392092483967911 ~2009
1046257867118832641607912 ~2012
104631507232092630144711 ~2009
1046408774914649722848712 ~2011
104648280016278896800711 ~2010
104649190432092983808711 ~2009
104649415336278964919911 ~2010
104652304216279138252711 ~2010
104653229632093064592711 ~2009
104655371512093107430311 ~2009
104668983712093379674311 ~2009
104669389312093387786311 ~2009
104673271312093465426311 ~2009
104675229536280513771911 ~2010
1046754207716748067323312 ~2011
104675529232093510584711 ~2009
104685805192093716103911 ~2009
104689215832093784316711 ~2009
104691307792093826155911 ~2009
104694735712093894714311 ~2009
104696837512093936750311 ~2009
104698770736281926243911 ~2010
Exponent Prime Factor Dig. Year
104698947776281936866311 ~2010
104699408392093988167911 ~2009
104699983216281998992711 ~2010
104703564832094071296711 ~2009
104704362712094087254311 ~2009
104705330392094106607911 ~2009
104706820978376545677711 ~2011
104708241592094164831911 ~2009
1047083517110470835171112 ~2011
104710924312094218486311 ~2009
104712882598377030607311 ~2011
104714488936282869335911 ~2010
104714810816282888648711 ~2010
104724294592094485891911 ~2009
1047278590923040128999912 ~2012
104727996112094559922311 ~2009
1047319293110473192931112 ~2011
104733839392094676787911 ~2009
104733921832094678436711 ~2009
104739645616284378736711 ~2010
104739875936284392555911 ~2010
104743961392094879227911 ~2009
1047457939910474579399112 ~2011
104750034712095000694311 ~2009
104756451112095129022311 ~2009
4294
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25-05-04