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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
120666005474597...08407114 2025
120666705712413334114311 ~2010
120668560977240113658311 ~2011
1206693302916893706240712 ~2012
120670449592413408991911 ~2010
120676485112413529702311 ~2010
120677437912413548758311 ~2010
120678735232413574704711 ~2010
120680501392413610027911 ~2010
1206818695716895461739912 ~2012
120682482712413649654311 ~2010
1206837982312068379823112 ~2011
120683908377241034502311 ~2011
120688027019655042160911 ~2011
1206957651728966983640912 ~2012
120701090992414021819911 ~2010
120707893432414157868711 ~2010
1207162378319314598052912 ~2012
1207243318721730379736712 ~2012
120730953299658476263311 ~2011
1207377027121732786487912 ~2012
120738473392414769467911 ~2010
120742223992414844479911 ~2010
120751420432415028408711 ~2010
1207537258319320596132912 ~2012
Exponent Prime Factor Dig. Year
120754860232415097204711 ~2010
120756101392415122027911 ~2010
1207627219336228816579112 ~2013
120765054112415301082311 ~2010
1207682485716907554799912 ~2012
120776856112415537122311 ~2010
120786038992415720779911 ~2010
120789048232415780964711 ~2010
120791786217247507172711 ~2011
120792397192415847943911 ~2010
120806118977248367138311 ~2011
120808620417248517224711 ~2011
120813528592416270571911 ~2010
120819398512416387970311 ~2010
1208305843336249175299112 ~2013
1208335072312083350723112 ~2011
120836417632416728352711 ~2010
120836506192416730123911 ~2010
120850546432417010928711 ~2010
120850597192417011943911 ~2010
120855361919668428952911 ~2011
120858481217251508872711 ~2011
120858533032417170660711 ~2010
120867495832417349916711 ~2010
120876632337252597939911 ~2011
Exponent Prime Factor Dig. Year
120876805432417536108711 ~2010
120876965219670157216911 ~2011
120877008377252620502311 ~2011
120896678512417933570311 ~2010
120898200777253892046311 ~2011
1209033372712090333727112 ~2011
120904005592418080111911 ~2010
120906907137254414427911 ~2011
120906935992418138719911 ~2010
120915294232418305884711 ~2010
120917490537255049431911 ~2011
120923573392418471467911 ~2010
120929876032418597520711 ~2010
120939146879675131749711 ~2011
120941021032418820420711 ~2010
120945482992418909659911 ~2010
120946452592418929051911 ~2010
120948580337256914819911 ~2011
120951955432419039108711 ~2010
120954964432419099288711 ~2010
1209554062319352864996912 ~2012
120958892032419177840711 ~2010
120964017832419280356711 ~2010
120964968017257898080711 ~2011
120966870232419337404711 ~2010
Exponent Prime Factor Dig. Year
120973090192419461803911 ~2010
120976611832419532236711 ~2010
1209822270712098222707112 ~2011
120990648112419812962311 ~2010
120993807177259628430311 ~2011
120993918832419878376711 ~2010
1209954409729038905832912 ~2012
120997916632419958332711 ~2010
121000349392420006987911 ~2010
121003835777260230146311 ~2011
121009004632420180092711 ~2010
1210101903719361630459312 ~2012
121011344992420226899911 ~2010
1210218321112102183211112 ~2011
121027466992420549339911 ~2010
121031898832420637976711 ~2010
121032016379682561309711 ~2011
121035247912420704958311 ~2010
121036938832420738776711 ~2010
121039773832420795476711 ~2010
121041193679683295493711 ~2011
121041244192420824883911 ~2010
121042668592420853371911 ~2010
121044049192420880983911 ~2010
121047953992420959079911 ~2010
4336
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25-05-04