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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
314750885396295017707911 ~2013
314773339316295466786311 ~2013
314818958036296379160711 ~2013
3148678648118892071888712 ~2014
314874406436297488128711 ~2013
3148907523718893445142312 ~2014
314942948996298858979911 ~2013
314951256596299025131911 ~2013
314953165916299063318311 ~2013
314966322596299326451911 ~2013
314970524396299410487911 ~2013
3149830993318898985959912 ~2014
3149959930118899759580712 ~2014
315007900436300158008711 ~2013
3150098890118900593340712 ~2014
315013660796300273215911 ~2013
315024263396300485267911 ~2013
315034693316300693866311 ~2013
315039271316300785426311 ~2013
315044104196300882083911 ~2013
315049865996300997319911 ~2013
315055855196301117103911 ~2013
315066975836301339516711 ~2013
3150810878925206487031312 ~2015
315084292196301685843911 ~2013
Exponent Prime Factor Dig. Year
315098536436301970728711 ~2013
315104040116302080802311 ~2013
315106479236302129584711 ~2013
315109944236302198884711 ~2013
315110394716302207894311 ~2013
315111380036302227600711 ~2013
3151176862118907061172712 ~2014
315138921836302778436711 ~2013
315144360716302887214311 ~2013
3152613421718915680530312 ~2014
3152711523131527115231112 ~2015
315283467716305669354311 ~2013
315292533836305850676711 ~2013
3153116446331531164463112 ~2015
3153125593931531255939112 ~2015
3153176767725225414141712 ~2015
3153235488118919412928712 ~2014
315325812596306516251911 ~2013
3153378070375681073687312 ~2016
3153388574925227108599312 ~2015
315347053436306941068711 ~2013
3153490993350455855892912 ~2015
3153534041318921204247912 ~2014
3153721196925229769575312 ~2015
315385667396307713347911 ~2013
Exponent Prime Factor Dig. Year
315385988636307719772711 ~2013
315394074236307881484711 ~2013
3153960269318923761615912 ~2014
315415385516308307710311 ~2013
3154166992725233335941712 ~2015
315434002796308680055911 ~2013
315452956796309059135911 ~2013
3154553347125236426776912 ~2015
315456614636309132292711 ~2013
3154636610944164912552712 ~2015
315477809636309556192711 ~2013
3154850113718929100682312 ~2014
3154916047718929496286312 ~2014
315537042116310740842311 ~2013
315545189516310903790311 ~2013
315556199516311123990311 ~2013
315573268916311465378311 ~2013
315600800636312016012711 ~2013
3156030244725248241957712 ~2015
315612871436312257428711 ~2013
3156144124331561441243112 ~2015
315618471716312369434311 ~2013
315629651396312593027911 ~2013
315636143996312722879911 ~2013
315650533196313010663911 ~2013
Exponent Prime Factor Dig. Year
3156742471931567424719112 ~2015
315688854596313777091911 ~2013
315690669116313813382311 ~2013
315695975996313919519911 ~2013
315710107916314202158311 ~2013
3157255699125258045592912 ~2015
3157289892169460377626312 ~2016
315746823116314936462311 ~2013
3157496407744204949707912 ~2015
3157524019975780576477712 ~2016
315769426196315388523911 ~2013
315780152516315603050311 ~2013
315790795796315815915911 ~2013
3157959163956843264950312 ~2015
315843584396316871687911 ~2013
315867213716317344274311 ~2013
315870159236317403184711 ~2013
3159293187131592931871112 ~2015
3159472958925275783671312 ~2015
315948672116318973442311 ~2013
315950399396319007987911 ~2013
315953096396319061927911 ~2013
315959693516319193870311 ~2013
315960979196319219583911 ~2013
315966231836319324636711 ~2013
5091
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26-02-08