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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
414119650798282393015911 ~2014
414126825238282536504711 ~2014
414140679238282813584711 ~2014
4141432942133131463536912 ~2015
414153120238283062404711 ~2014
4141657465324849944791912 ~2015
414170638438283412768711 ~2014
4141748305324850489831912 ~2015
414177657838283553156711 ~2014
414194880598283897611911 ~2014
414195129238283902584711 ~2014
414197494438283949888711 ~2014
414223730998284474619911 ~2014
414227256118284545122311 ~2014
414235424038284708480711 ~2014
414237242638284744852711 ~2014
414292730518285854610311 ~2014
414299697838285993956711 ~2014
414306870598286137411911 ~2014
414315472918286309458311 ~2014
414333792718286675854311 ~2014
4143383290124860299740712 ~2015
414358914118287178282311 ~2014
414364297918287285958311 ~2014
414484516318289690326311 ~2014
Exponent Prime Factor Dig. Year
414485300998289706019911 ~2014
414496335838289926716711 ~2014
414508001998290160039911 ~2014
414537773638290755472711 ~2014
414557440918291148818311 ~2014
414564693718291293874311 ~2014
414580876318291617526311 ~2014
414596150038291923000711 ~2014
414605458918292109178311 ~2014
414609163318292183266311 ~2014
4146210387724877262326312 ~2015
4146363073724878178442312 ~2015
4146468484733171747877712 ~2015
414657636238293152724711 ~2014
414658776718293175534311 ~2014
414709291198294185823911 ~2014
414734385118294687702311 ~2014
414745998238294919964711 ~2014
4147620405166361926481712 ~2016
414766710838295334216711 ~2014
4147705449724886232698312 ~2015
414771777238295435544711 ~2014
414865924318297318486311 ~2014
414866723518297334470311 ~2014
414872445118297448902311 ~2014
Exponent Prime Factor Dig. Year
414891678718297833574311 ~2014
414895511398297910227911 ~2014
414956420638299128412711 ~2014
4149780365358096925114312 ~2016
4149916727324899500363912 ~2015
4149924215933199393727312 ~2015
4149945605933199564847312 ~2015
4149970702124899824212712 ~2015
415004406598300088131911 ~2014
415011950638300239012711 ~2014
415013061838300261236711 ~2014
4150162476766402599627312 ~2016
415018159511099...27015115 2026
4150489716774708814900712 ~2016
415053953694455...89084715 2026
4150738537724904431226312 ~2015
415087731238301754624711 ~2014
4151107831391324372288712 ~2017
4151118892124906713352712 ~2015
4151336359724908018158312 ~2015
4151431033724908586202312 ~2015
415153013638303060272711 ~2014
4151606005733212848045712 ~2015
415160690998303213819911 ~2014
4151650423391336309312712 ~2017
Exponent Prime Factor Dig. Year
4151707213724910243282312 ~2015
415199116798303982335911 ~2014
4152025643324912153859912 ~2015
415204812838304096256711 ~2014
4152115570124912693420712 ~2015
415230789838304615796711 ~2014
415236803398304736067911 ~2014
4152369166774742645000712 ~2016
4152618852766441901643312 ~2016
415269072238305381444711 ~2014
415278663118305573262311 ~2014
415328103598306562071911 ~2014
4153364850124920189100712 ~2015
415349620438306992408711 ~2014
415351017598307020351911 ~2014
4153653048766458448779312 ~2016
415386059038307721180711 ~2014
415386280318307725606311 ~2014
4153975615733231804925712 ~2015
4154108017724924648106312 ~2015
4154191841324925151047912 ~2015
415424349118308486982311 ~2014
415471950838309439016711 ~2014
415475699638309513992711 ~2014
415486378438309727568711 ~2014
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26-07-19