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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
425290698838505813976711 ~2014
425308339318506166786311 ~2014
425309234998506184699911 ~2014
425320278718506405574311 ~2014
425341382998506827659911 ~2014
425346348238506926964711 ~2014
4253561242134028489936912 ~2016
425381998438507639968711 ~2014
425399521798507990435911 ~2014
425412429838508248596711 ~2014
4254509767734036078141712 ~2016
4254616817359564635442312 ~2016
425468992318509379846311 ~2014
425476135798509522715911 ~2014
4254766238934038129911312 ~2016
4254780568134038244544912 ~2016
4254828016125528968096712 ~2015
4254949284742549492847112 ~2016
4255000333734040002669712 ~2016
4255002024168080032385712 ~2016
425504352838510087056711 ~2014
425509827838510196556711 ~2014
425515845718510316914311 ~2014
425521874398510437487911 ~2014
4255253429325531520575912 ~2015
Exponent Prime Factor Dig. Year
425526091918510521838311 ~2014
425572580638511451612711 ~2014
4255862845725535177074312 ~2015
425587629238511752584711 ~2014
4255976161725535856970312 ~2015
4256650653725539903922312 ~2015
425671861918513437238311 ~2014
425677611238513552224711 ~2014
425678440318513568806311 ~2014
425680383238513607664711 ~2014
4256871918125541231508712 ~2015
425687581438513751628711 ~2014
425690718718513814374311 ~2014
4256945713734055565709712 ~2016
425717505838514350116711 ~2014
4257293069325543758415912 ~2015
425784204598515684091911 ~2014
4258067335734064538685712 ~2016
425826744838516534896711 ~2014
425842480438516849608711 ~2014
4258586564959620211908712 ~2016
425861167192211...00504915 2025
425871866398517437327911 ~2014
425881183798517623675911 ~2014
425915591638518311832711 ~2014
Exponent Prime Factor Dig. Year
425922357118518447142311 ~2014
425927076598518541531911 ~2014
425930179198518603583911 ~2014
4259404249725556425498312 ~2015
425956163638519123272711 ~2014
425967210598519344211911 ~2014
426028318798520566375911 ~2014
426029866198520597323911 ~2014
4260401638368166426212912 ~2016
4260617715725563706294312 ~2015
426102272518522045450311 ~2014
4261336679325568020075912 ~2015
4261397835768182365371312 ~2016
426144663718522893274311 ~2014
426157446598523148931911 ~2014
426172043518523440870311 ~2014
426176667718523533354311 ~2014
4261771053725570626322312 ~2015
426179102398523582047911 ~2014
426181437598523628751911 ~2014
4261961685725571770114312 ~2015
426237741838524754836711 ~2014
4262447677734099581421712 ~2016
4262900551325577403307912 ~2015
4262935975725577615854312 ~2015
Exponent Prime Factor Dig. Year
426298804798525976095911 ~2014
4262992450734103939605712 ~2016
426327590638526551812711 ~2014
426338673718526773474311 ~2014
426340145398526802907911 ~2014
4264054810342640548103112 ~2016
426412478518528249570311 ~2014
4265188270134121506160912 ~2016
4265330617759714628647912 ~2016
4265337991942653379919112 ~2016
426573327598531466551911 ~2014
4265808511759721319163912 ~2016
426596960638531939212711 ~2014
426619167118532383342311 ~2014
4266364903134130919224912 ~2016
4266695095134133560760912 ~2016
426686955833909...93144715 2024
426720116638534402332711 ~2014
426784553998535691079911 ~2014
426789813118535796262311 ~2014
4267974956934143799655312 ~2016
426798079318535961586311 ~2014
4268095387734144763101712 ~2016
426810345598536206911911 ~2014
426812671438536253428711 ~2014
5023
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25-11-17