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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
1338020176710704161413712 ~2012
133804271632676085432711 ~2010
1338137288910705098311312 ~2012
133820550832676411016711 ~2010
133831961578029917694311 ~2011
1338327022321413232356912 ~2012
133849912192676998243911 ~2010
133859038792677180775911 ~2010
133859403712677188074311 ~2010
133889208418033352504711 ~2011
1338907660110711261280912 ~2012
133891293592677825871911 ~2010
133894116832677882336711 ~2010
1339050700734815318218312 ~2013
1339115226745529917707912 ~2013
133922985112678459702311 ~2010
1339232077110713856616912 ~2012
133925620192678512403911 ~2010
133928378032678567560711 ~2010
133935202192678704043911 ~2010
133935713512678714270311 ~2010
133939638712678792774311 ~2010
1339475525910715804207312 ~2012
133948252432678965048711 ~2010
133948303138036898187911 ~2011
Exponent Prime Factor Dig. Year
133950892312679017846311 ~2010
133956036538037362191911 ~2011
1339610343121433765489712 ~2012
133962431632679248632711 ~2010
133964385712679287714311 ~2010
1339661964713396619647112 ~2012
133968466432679369328711 ~2010
133974920778038495246311 ~2011
133977984832679559696711 ~2010
133986644032679732880711 ~2010
133989230032679784600711 ~2010
1339947684713399476847112 ~2012
133997228632679944572711 ~2010
133999534312679990686311 ~2010
134004348712680086974311 ~2010
134007296512680145930311 ~2010
134015267632680305352711 ~2010
134015730712680314614311 ~2010
134018924032680378480711 ~2010
1340196948129484332858312 ~2013
134028383632680567672711 ~2010
1340286477721444583643312 ~2012
1340294857710722358861712 ~2012
134030256592680605131911 ~2010
134033978512680679570311 ~2010
Exponent Prime Factor Dig. Year
1340393384356296522140712 ~2013
134045008312680900166311 ~2010
134051667592681033351911 ~2010
1340529471124129530479912 ~2012
1340543335932173040061712 ~2013
134054366992681087339911 ~2010
134055867232681117344711 ~2010
134065288192681305763911 ~2010
134075623792681512475911 ~2010
134080004392681600087911 ~2010
1340815091910726520735312 ~2012
134084081032681681620711 ~2010
1340949115913409491159112 ~2012
134096511978045790718311 ~2011
134102458792682049175911 ~2010
134105582992682111659911 ~2010
134107425112682148502311 ~2010
134109944632682198892711 ~2010
1341108205332186596927312 ~2013
134113893112682277862311 ~2010
134117689432682353788711 ~2010
134123730832682474616711 ~2010
1341243637134872334564712 ~2013
134129124832682582496711 ~2010
134143379392682867587911 ~2010
Exponent Prime Factor Dig. Year
134151398512683027970311 ~2010
134153239312683064786311 ~2010
134153411392683068227911 ~2010
1341572623110732580984912 ~2012
134163739912683274798311 ~2010
134167741312683354826311 ~2010
134173230112683464602311 ~2010
134174273392683485467911 ~2010
134184427432683688548711 ~2010
134185923592683718471911 ~2010
1341895819124154124743912 ~2012
1341927837753677113508112 ~2013
134195532712683910654311 ~2010
1341988129732207715112912 ~2013
134209388032684187760711 ~2010
134217456618053047396711 ~2011
134219400232684388004711 ~2010
134220842418053250544711 ~2011
134240536912684810738311 ~2010
134261718592685234371911 ~2010
134268071392685361427911 ~2010
134271387712685427754311 ~2010
134275036192685500723911 ~2010
134279870992685597419911 ~2010
134283282138056996927911 ~2011
4365
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25-05-04