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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
848376563169675312710 ~2001
848390639169678127910 ~2001
848394419169678883910 ~2001
848406389678725111310 ~2002
848418971169683794310 ~2001
848424167678739333710 ~2002
848434343169686868710 ~2001
848438561678750848910 ~2002
848457059169691411910 ~2001
848470079169694015910 ~2001
848476151169695230310 ~2001
848482703169696540710 ~2001
848487371169697474310 ~2001
848514011169702802310 ~2001
848529239169705847910 ~2001
848567039169713407910 ~2001
8485696391527425350311 ~2003
848581319169716263910 ~2001
848593451169718690310 ~2001
848610551678888440910 ~2002
848630401509178240710 ~2002
848691659169738331910 ~2001
848706899169741379910 ~2001
8487111471527680064711 ~2003
848749103169749820710 ~2001
Exponent Prime Factor Digits Year
848788379169757675910 ~2001
848819771679055816910 ~2002
848858039169771607910 ~2001
848874011169774802310 ~2001
848886239679108991310 ~2002
848896463169779292710 ~2001
848940563169788112710 ~2001
848963077509377846310 ~2002
848965801509379480710 ~2002
848974859169794971910 ~2001
8490096973905444606311 ~2004
849022319169804463910 ~2001
8490932932037823903311 ~2003
849148103169829620710 ~2001
849148403169829680710 ~2001
849156073509493643910 ~2002
849241219849241219110 ~2002
8492436133396974452111 ~2004
8492956132547886839111 ~2004
8493024232717767753711 ~2004
8493241731189053842311 ~2003
849343811169868762310 ~2001
8493632692717962460911 ~2004
849412691169882538310 ~2001
849416219169883243910 ~2001
Exponent Prime Factor Digits Year
8494549731189236962311 ~2003
849477911169895582310 ~2001
849505031169901006310 ~2001
849535223169907044710 ~2001
849548911849548911110 ~2002
849553079169910615910 ~2001
849558719169911743910 ~2001
849602003169920400710 ~2001
849617663169923532710 ~2001
849624299169924859910 ~2001
849631031169926206310 ~2001
849634223169926844710 ~2001
849651457509790874310 ~2002
849657091849657091110 ~2002
849657443169931488710 ~2001
849658697509795218310 ~2002
849688403169937680710 ~2001
849698123169939624710 ~2001
849717119169943423910 ~2001
849728339169945667910 ~2001
849769331169953866310 ~2001
849787811169957562310 ~2001
849813719169962743910 ~2001
849855791169971158310 ~2001
849861563169972312710 ~2001
Exponent Prime Factor Digits Year
849877883169975576710 ~2001
849899591169979918310 ~2001
849916337679933069710 ~2002
8499392831359902852911 ~2003
8499486911359917905711 ~2003
849953459169990691910 ~2001
849993299169998659910 ~2001
8500180874080086817711 ~2004
850022843170004568710 ~2001
850026179170005235910 ~2001
850037173510022303910 ~2002
850047059170009411910 ~2001
8500550331190077046311 ~2003
850065803170013160710 ~2001
850075763170015152710 ~2001
850083803170016760710 ~2001
8500889832890302542311 ~2004
850096241680076992910 ~2002
850097879170019575910 ~2001
850125131170025026310 ~2001
850221941510133164710 ~2002
850259951170051990310 ~2001
850262291170052458310 ~2001
850282679170056535910 ~2001
850319819170063963910 ~2001
3511
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25-07-20