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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
759896068713678129236712 ~2011
759896619736475037745712 ~2012
75991663911519833278311 ~2008
75992580711519851614311 ~2008
75994759791519895195911 ~2008
76002326631520046532711 ~2008
76004737191520094743911 ~2008
76006176111520123522311 ~2008
76007007711520140154311 ~2008
760113676916722500891912 ~2011
76012577391520251547911 ~2008
76013047191520260943911 ~2008
760167584910642346188712 ~2010
76017160191520343203911 ~2008
76018620831520372416711 ~2008
76021087976081687037711 ~2010
76023264111520465282311 ~2008
76025587791520511755911 ~2008
76026487191520529743911 ~2008
76033634031520672680711 ~2008
76034139476082731157711 ~2010
76037859716083028776911 ~2010
76039237311520784746311 ~2008
76041758511520835170311 ~2008
76043638431520872768711 ~2008
Exponent Prime Factor Dig. Year
76044747111520894942311 ~2008
76055461311521109226311 ~2008
76057405911521148118311 ~2008
760589992936508319659312 ~2012
76061192031521223840711 ~2008
76064927117606492711111 ~2010
76065664311521313286311 ~2008
76077014991521540299911 ~2008
76077149031521542980711 ~2008
76080677631521613552711 ~2008
76084182831521683656711 ~2008
76086924111521738482311 ~2008
760906075136523491604912 ~2012
76092789231521855784711 ~2008
760929406713696729320712 ~2011
76100687031522013740711 ~2008
76105754631522115092711 ~2008
76108971111522179422311 ~2008
76110277311522205546311 ~2008
76112349014566740940711 ~2009
76115644911522312898311 ~2008
761193181318268636351312 ~2011
76120289391522405787911 ~2008
76121522631522430452711 ~2008
761313115710658383619912 ~2010
Exponent Prime Factor Dig. Year
76134059511522681190311 ~2008
76136756511522735130311 ~2008
76137214037613721403111 ~2010
76138329231522766584711 ~2008
76140959391522819187911 ~2008
76141923591522838471911 ~2008
76142573276091405861711 ~2010
76143330711522866614311 ~2008
76144124391522882487911 ~2008
76147789911522955798311 ~2008
76149093831522981876711 ~2008
761499670916752992759912 ~2011
761506669113707120043912 ~2011
76157059311523141186311 ~2008
76159697717615969771111 ~2010
761610184142650170309712 ~2012
76165347711523306954311 ~2008
76166741991523334839911 ~2008
76172570031523451400711 ~2008
76173705711523474114311 ~2008
76174950231523499004711 ~2008
76178201631523564032711 ~2008
76183335711523666714311 ~2008
761845116718284282800912 ~2011
76185959031523719180711 ~2008
Exponent Prime Factor Dig. Year
76187604591523752091911 ~2008
76192354791523847095911 ~2008
76193508111523870162311 ~2008
76194753896095580311311 ~2010
76195711431523914228711 ~2008
76196062376095684989711 ~2010
76196093511523921870311 ~2008
76197723231523954464711 ~2008
76198149014571888940711 ~2009
76206802134572408127911 ~2009
76210308111524206162311 ~2008
76210997631524219952711 ~2008
76211653016096932240911 ~2010
76216361334572981679911 ~2009
762197447341158662154312 ~2012
76226050934573563055911 ~2009
762275049112196400785712 ~2010
76230659216098452736911 ~2010
76235094231524701884711 ~2008
76236368031524727360711 ~2008
76242537711524850754311 ~2008
76243554711524871094311 ~2008
76244707877624470787111 ~2010
76245923031524918460711 ~2008
76252513397625251339111 ~2010
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25-06-29