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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
3730923491746184698310 ~2006
3730931663746186332710 ~2006
37310585172238635110311 ~2007
37315356732238921403911 ~2007
3731648411746329682310 ~2006
37318147812239088868711 ~2007
37318608412239116504711 ~2007
3731874851746374970310 ~2006
37319268112985541448911 ~2007
3731928143746385628710 ~2006
3731940743746388148710 ~2006
3732077963746415592710 ~2006
37325031412239501884711 ~2007
3732568523746513704710 ~2006
3732579671746515934310 ~2006
373259601714930384068112 ~2009
37327037212239622232711 ~2007
3732708383746541676710 ~2006
3732814511746562902310 ~2006
37328310412239698624711 ~2007
3732879803746575960710 ~2006
3733008659746601731910 ~2006
3733216631746643326310 ~2006
3733264499746652899910 ~2006
3733318811746663762310 ~2006
Exponent Prime Factor Digits Year
3733526843746705368710 ~2006
3733677911746735582310 ~2006
37339757172240385430311 ~2007
37340472372240428342311 ~2007
3734062103746812420710 ~2006
3734248751746849750310 ~2006
3734297471746859494310 ~2006
37345629612240737776711 ~2007
37346313532240778811911 ~2007
3734694479746938895910 ~2006
3734701979746940395910 ~2006
37347285732240837143911 ~2007
3734747591746949518310 ~2006
3735004979747000995910 ~2006
3735035723747007144710 ~2006
37352960535976473684911 ~2008
37353086233735308623111 ~2008
37353748735229524822311 ~2008
3735412679747082535910 ~2006
3735744731747148946310 ~2006
3735767531747153506310 ~2006
373576762126897526871312 ~2010
37358790892988703271311 ~2007
3735906851747181370310 ~2006
3735955103747191020710 ~2006
Exponent Prime Factor Digits Year
3736049651747209930310 ~2006
3736053911747210782310 ~2006
373617518944834102268112 ~2010
37362843592989027487311 ~2007
37365109012989208720911 ~2007
37365467716725784187911 ~2008
3736651043747330208710 ~2006
3736737311747347462310 ~2006
37367378396726128110311 ~2008
3736905863747381172710 ~2006
3736956479747391295910 ~2006
3737598983747519796710 ~2006
3737739851747547970310 ~2006
37378133572242688014311 ~2007
37379435772242766146311 ~2007
3738006803747601360710 ~2006
3738121703747624340710 ~2006
37382300092990584007311 ~2007
373826065311214781959112 ~2009
3738580199747716039910 ~2006
37386905812990952464911 ~2007
3738700139747740027910 ~2006
3738718751747743750310 ~2006
3738810599747762119910 ~2006
37388229612243293776711 ~2007
Exponent Prime Factor Digits Year
37388329316729899275911 ~2008
3738866699747773339910 ~2006
3738915839747783167910 ~2006
373892404120937974629712 ~2009
37392609012243556540711 ~2007
37392899932243573995911 ~2007
37395795612243747736711 ~2007
3739597259747919451910 ~2006
37396895212991751616911 ~2007
37397017612243821056711 ~2007
37399675732243980543911 ~2007
3740058851748011770310 ~2006
37402005712992160456911 ~2007
37402568092992205447311 ~2007
3740403059748080611910 ~2006
374042705917954049883312 ~2009
3740527643748105528710 ~2006
3740545943748109188710 ~2006
37405580212244334812711 ~2007
3740569139748113827910 ~2006
3740686283748137256710 ~2006
37407671713740767171111 ~2008
3741130271748226054310 ~2006
3741272459748254491910 ~2006
3741437123748287424710 ~2006
4432
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26-03-15