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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
374282145117485642902311 ~2014
374292258717485845174311 ~2014
3743005447129944043576912 ~2015
3743033809359888540948912 ~2016
374328963237486579264711 ~2014
3743475006122460850036712 ~2015
3743565668929948525351312 ~2015
3743657885322461947311912 ~2015
3743686495322462118971912 ~2015
374376300717487526014311 ~2014
374410363317488207266311 ~2014
374443886517488877730311 ~2014
374448672837488973456711 ~2014
374468291637489365832711 ~2014
374483936637489678732711 ~2014
374498967237489979344711 ~2014
3745008552122470051312712 ~2015
374539058037490781160711 ~2014
374603368437492067368711 ~2014
374608887717492177754311 ~2014
374653829637493076592711 ~2014
374669714397493394287911 ~2014
374680333917493606678311 ~2014
3747212544737472125447112 ~2015
3747288430337472884303112 ~2015
Exponent Prime Factor Dig. Year
3747470782122484824692712 ~2015
374767979517495359590311 ~2014
374777562717495551254311 ~2014
3747912439322487474635912 ~2015
374792667717495853354311 ~2014
3747926687322487560123912 ~2015
374807847237496156944711 ~2014
374831274717496625494311 ~2014
374833138917496662778311 ~2014
374847567237496951344711 ~2014
374848370091874...04500115 2024
374858471037497169420711 ~2014
374897825637497956512711 ~2014
374916339837498326796711 ~2014
374923666797498473335911 ~2014
374929134117498582682311 ~2014
374936285637498725712711 ~2014
3749517649729996141197712 ~2015
374953956117499079122311 ~2014
374984604597499692091911 ~2014
375023661237500473224711 ~2014
375057425637501148512711 ~2014
375081023637501620472711 ~2014
375085693917501713878311 ~2014
375092245797501844915911 ~2014
Exponent Prime Factor Dig. Year
375094487997501889759911 ~2014
375095939637501918792711 ~2014
375100033931260...14004914 2023
375102186717502043734311 ~2014
375114897837502297956711 ~2014
375125547717502510954311 ~2014
375143210637502864212711 ~2014
375155169717503103394311 ~2014
375165333717503306674311 ~2014
375171608397503432167911 ~2014
375175199397503503987911 ~2014
3751957433322511744599912 ~2015
375198711717503974234311 ~2014
375202298637504045972711 ~2014
375217708797504354175911 ~2014
375233782797504675655911 ~2014
375257317317505146346311 ~2014
375272698917505453978311 ~2014
375279647397505592947911 ~2014
3752926738730023413909712 ~2015
375306402717506128054311 ~2014
3753122131130024977048912 ~2015
375315196437506303928711 ~2014
375316133517506322670311 ~2014
3753213646337532136463112 ~2015
Exponent Prime Factor Dig. Year
375326323271711...34111314 2023
375347853117506957062311 ~2014
3753531586130028252688912 ~2015
375360197517507203950311 ~2014
375385233717507704674311 ~2014
375391474917507829498311 ~2014
375439466637508789332711 ~2014
3754496869360071949908912 ~2016
3754580917722527485506312 ~2015
375469238397509384767911 ~2014
375474722997509494459911 ~2014
3755107075130040856600912 ~2015
3755201449722531208698312 ~2015
375522287397510445747911 ~2014
3755286970767595165472712 ~2016
375552277197511045543911 ~2014
375568292037511365840711 ~2014
375572469117511449382311 ~2014
375587452917511749058311 ~2014
375613134237512262684711 ~2014
375635909517512718190311 ~2014
375655457397513109147911 ~2014
375656445597513128911911 ~2014
375659411517513188230311 ~2014
375711180237514223604711 ~2014
4864
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25-09-07