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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
437858007838757160156711 ~2014
4378645939326271875635912 ~2015
4378686203326272117219912 ~2015
437937200398758744007911 ~2014
437960046718759200934311 ~2014
4380027379135040219032912 ~2016
4380082168135040657344912 ~2016
438030146038760602920711 ~2014
438055394398761107887911 ~2014
438062741398761254827911 ~2014
438063845998761276919911 ~2014
438071413318761428266311 ~2014
4381090337326286542023912 ~2015
4381285693726287714162312 ~2015
438132449998762648999911 ~2014
438176161318763523226311 ~2014
438237212518764744250311 ~2014
4382405760126294434560712 ~2015
438241581238764831624711 ~2014
4382786611135062292888912 ~2016
438307986598766159731911 ~2014
438309497638766189952711 ~2014
438309717118766194342311 ~2014
4383620593726301723562312 ~2015
438372646438767452928711 ~2014
Exponent Prime Factor Dig. Year
4384132992126304797952712 ~2015
438435895918768717918311 ~2014
438438032998768760659911 ~2014
438438961918768779238311 ~2014
4384689709326308138255912 ~2015
4384721244126308327464712 ~2015
438510411598770208231911 ~2014
4385189065326311134391912 ~2015
438561096118771221922311 ~2014
4385659164126313954984712 ~2015
438591010438771820208711 ~2014
438630440518772608810311 ~2014
438634369438772687388711 ~2014
438636766918772735338311 ~2014
438643022398772860447911 ~2014
438646986238772939724711 ~2014
4386574366126319446196712 ~2015
438659056198773181123911 ~2014
4386600907370185614516912 ~2016
4386690712126320144272712 ~2015
438708960118774179202311 ~2014
4387201792735097614341712 ~2016
438748281838774965636711 ~2014
438759145318775182906311 ~2014
438765209038775304180711 ~2014
Exponent Prime Factor Dig. Year
4387854664126327127984712 ~2015
4387938631943879386319112 ~2016
4387992523326327955139912 ~2015
438825730798776514615911 ~2014
438827384998776547699911 ~2014
438871393198777427863911 ~2014
438884448118777688962311 ~2014
4389034738126334208428712 ~2015
4389080400743890804007112 ~2016
4389167184126335003104712 ~2015
438947604118778952082311 ~2014
438948785398778975707911 ~2014
4389532291726337193750312 ~2015
438971324518779426490311 ~2014
438977165398779543307911 ~2014
438978365398779567307911 ~2014
438979645318779592906311 ~2014
439003091638780061832711 ~2014
439036508038780730160711 ~2014
439069842118781396842311 ~2014
439070688838781413776711 ~2014
439089852718781797054311 ~2014
439113340918782266818311 ~2014
439137685798782753715911 ~2014
439205590318784111806311 ~2014
Exponent Prime Factor Dig. Year
439213403638784268072711 ~2014
439248239638784964792711 ~2014
439256342998785126859911 ~2014
439262602211215...77128715 2023
439302034918786040698311 ~2014
4393198831326359192987912 ~2015
439346521198786930423911 ~2014
439371731038787434620711 ~2014
4393774007326362644043912 ~2015
439390634638787812692711 ~2014
4394100758961517410624712 ~2016
4394432380370310918084912 ~2016
439477461598789549231911 ~2014
439482097318789641946311 ~2014
4395113554135160908432912 ~2016
439514729638790294592711 ~2014
439531166998790623339911 ~2014
439534961998790699239911 ~2014
439568646838791372936711 ~2014
439588234798791764695911 ~2014
439595646118791912922311 ~2014
439617729238792354584711 ~2014
4396270847361547791862312 ~2016
4396558405370344934484912 ~2016
439671275518793425510311 ~2014
4675
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25-05-04