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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
4093546283818709256710 ~2006
40935670613274853648911 ~2008
40936560113274924808911 ~2008
4093718543818743708710 ~2006
40938539234093853923111 ~2008
4093894643818778928710 ~2006
4093907591818781518310 ~2006
40939116732456347003911 ~2007
40939327517369078951911 ~2008
4093939919818787983910 ~2006
4093956803818791360710 ~2006
40940654532456439271911 ~2007
4094067011818813402310 ~2006
40940849234094084923111 ~2008
4094325803818865160710 ~2006
4094398571818879714310 ~2006
40944085612456645136711 ~2007
4094586563818917312710 ~2006
40946009332456760559911 ~2007
4094775791818955158310 ~2006
4094794943818958988710 ~2006
4094871971818974394310 ~2006
4095120779819024155910 ~2006
4095421391819084278310 ~2006
40954955572457297334311 ~2007
Exponent Prime Factor Digits Year
40955084573276406765711 ~2008
40956562972457393778311 ~2007
4095755351819151070310 ~2006
4095821111819164222310 ~2006
4095961619819192323910 ~2006
40960337932457620275911 ~2007
4096137659819227531910 ~2006
4096149611819229922310 ~2006
40961687332457701239911 ~2007
40962024914096202491111 ~2008
40964215572457852934311 ~2007
4096581119819316223910 ~2006
40971092532458265551911 ~2007
4097244479819448895910 ~2006
4097251919819450383910 ~2006
409741061341793588252712 ~2010
40975294274097529427111 ~2008
40975620412458537224711 ~2007
4097573591819514718310 ~2006
4097614343819522868710 ~2006
4097767559819553511910 ~2006
40977755332458665319911 ~2007
4097882543819576508710 ~2006
40979545193278363615311 ~2008
4098064739819612947910 ~2006
Exponent Prime Factor Digits Year
4098120503819624100710 ~2006
40982311876557169899311 ~2008
4098468191819693638310 ~2006
4098495839819699167910 ~2006
4098523619819704723910 ~2006
4098551843819710368710 ~2006
40987887732459273263911 ~2007
4098807131819761426310 ~2006
4099003043819800608710 ~2006
4099057031819811406310 ~2006
40993143412459588604711 ~2007
4099317479819863495910 ~2006
40993477812459608668711 ~2007
40994188313279535064911 ~2008
4099643963819928792710 ~2006
4099701059819940211910 ~2006
40998985332459939119911 ~2007
409989861719679513361712 ~2009
4100153591820030718310 ~2006
4100284343820056868710 ~2006
41003472612460208356711 ~2007
4100401223820080244710 ~2006
4100491679820098335910 ~2006
41008386317381509535911 ~2008
4100907071820181414310 ~2006
Exponent Prime Factor Digits Year
4100937059820187411910 ~2006
41010628572460637714311 ~2007
41011039973280883197711 ~2008
4101156359820231271910 ~2006
41012916732460775003911 ~2007
4101353771820270754310 ~2006
4101363011820272602310 ~2006
41013974772460838486311 ~2007
41015259074101525907111 ~2008
4101907151820381430310 ~2006
4102131023820426204710 ~2006
4102146143820429228710 ~2006
4102328519820465703910 ~2006
41023553932461413235911 ~2007
4102400231820480046310 ~2006
41024188634102418863111 ~2008
4102505639820501127910 ~2006
4102533359820506671910 ~2006
4102622651820524530310 ~2006
41026493332461589599911 ~2007
41027188212461631292711 ~2007
41029535416564725665711 ~2008
4103219891820643978310 ~2006
41032971893282637751311 ~2008
4103401931820680386310 ~2006
4098
GIMPS The Prime Pages FactorDb.com
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25-07-08