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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
54826890111096537802311 ~2007
54831428031096628560711 ~2007
54832636191096652723911 ~2007
54835340991096706819911 ~2007
54836209311096724186311 ~2007
54837277074386982165711 ~2009
54841811773290508706311 ~2008
54842341791096846835911 ~2007
54842578373290554702311 ~2008
54842918991096858379911 ~2007
54845463111096909262311 ~2007
54851701431097034028711 ~2007
54853679595485367959111 ~2009
54854181195485418119111 ~2009
54855037911097100758311 ~2007
54855876231097117524711 ~2007
54857311431097146228711 ~2007
54858251173291495070311 ~2008
54861442431097228848711 ~2007
54862025631097240512711 ~2007
54863632791097272655911 ~2007
54864997791097299955911 ~2007
54865050711097301014311 ~2007
54866549631097330992711 ~2007
54871051911097421038311 ~2007
Exponent Prime Factor Dig. Year
54874184631097483692711 ~2007
54874500413292470024711 ~2008
54878059311097561186311 ~2007
54879105231097582104711 ~2007
54882524031097650480711 ~2007
54882743274390619461711 ~2009
54884246031097684920711 ~2007
54886950831097739016711 ~2007
54890542973293432578311 ~2008
54891561111097831222311 ~2007
54891604311097832086311 ~2007
54895812711097916254311 ~2007
54898808991097976179911 ~2007
54900536031098010720711 ~2007
54901250511098025010311 ~2007
54906519114392521528911 ~2009
54907293231098145864711 ~2007
54907521294392601703311 ~2009
54907581591098151631911 ~2007
54911310831098226216711 ~2007
549126172916473785187112 ~2010
54912683391098253667911 ~2007
54914631111098292622311 ~2007
549150866920867732942312 ~2010
54915901191098318023911 ~2007
Exponent Prime Factor Dig. Year
54917595711098351914311 ~2007
549182641321967305652112 ~2010
54921102591098422051911 ~2007
54923637111098472742311 ~2007
549238403917575628924912 ~2010
54924420773295465246311 ~2008
54928011777689921647911 ~2009
54928025991098560519911 ~2007
54930023694394401895311 ~2009
549304602125268011696712 ~2010
54930972711098619454311 ~2007
54931726733295903603911 ~2008
54934060911098681218311 ~2007
54935480178789676827311 ~2009
54935574111098711482311 ~2007
54936873591098737471911 ~2007
54941553231098831064711 ~2007
54942279231098845584711 ~2007
54943564311098871286311 ~2007
54943953111098879062311 ~2007
54946205333296772319911 ~2008
54948112911098962258311 ~2007
54951381111099027622311 ~2007
54954616515495461651111 ~2009
54958591995495859199111 ~2009
Exponent Prime Factor Dig. Year
54960392337694454926311 ~2009
54967193391099343867911 ~2007
54972194933298331695911 ~2008
54972245391099444907911 ~2007
54974347911099486958311 ~2007
54974537511099490750311 ~2007
54976188831099523776711 ~2007
54977111577696795619911 ~2009
54977546813298652808711 ~2008
54978784431099575688711 ~2007
54983567391099671347911 ~2007
54985374591099707491911 ~2007
54989193111099783862311 ~2007
54989204031099784080711 ~2007
54990282591099805651911 ~2007
54990958791099819175911 ~2007
54995390994399631279311 ~2009
55000508333300030499911 ~2008
55002074511100041490311 ~2007
55004507511100090150311 ~2007
55004522391100090447911 ~2007
55006197591100123951911 ~2007
55007214591100144291911 ~2007
55007565711100151314311 ~2007
55009301533300558091911 ~2008
4066
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25-04-13