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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
307667802836153356056711 ~2013
307679307236153586144711 ~2013
307682401316153648026311 ~2013
307689704396153794087911 ~2013
307709072036154181440711 ~2013
3077381527124619052216912 ~2014
307778863436155577268711 ~2013
307783772996155675459911 ~2013
3077864131718467184790312 ~2014
307814996636156299932711 ~2013
3078264971318469589827912 ~2014
3078301561724626412493712 ~2014
3078426307318470557843912 ~2014
3078468972118470813832712 ~2014
3078940837124631526696912 ~2014
307894901636157898032711 ~2013
3078999871718473999230312 ~2014
307902273236158045464711 ~2013
307936678436158733568711 ~2013
307947702716158954054311 ~2013
307981501436159630028711 ~2013
3079943248349279091972912 ~2015
307995315836159906316711 ~2013
3080119527718480717166312 ~2014
3080143459718480860758312 ~2014
Exponent Prime Factor Dig. Year
308025084596160501691911 ~2013
308027773196160555463911 ~2013
3080516932330805169323112 ~2015
3080884012349294144196912 ~2015
308096328116161926562311 ~2013
308104186436162083728711 ~2013
308133414116162668282311 ~2013
308153364836163067296711 ~2013
308163546293075...91974314 2024
3081640333349306245332912 ~2015
3081713128373961115079312 ~2016
3081735100330817351003112 ~2015
308180264516163605290311 ~2013
308190799093766...64879914 2023
308200788716164015774311 ~2013
308201575796164031515911 ~2013
3082046985130820469851112 ~2015
308207396996164147939911 ~2013
3082138602730821386027112 ~2015
308214246596164284931911 ~2013
308226121436164522428711 ~2013
308226773516164535470311 ~2013
3082306922924658455383312 ~2014
3082555899718495335398312 ~2014
308281593116165631862311 ~2013
Exponent Prime Factor Dig. Year
308287898636165757972711 ~2013
308292665516165853310311 ~2013
3083117219318498703315912 ~2014
3083193300118499159800712 ~2014
308320145396166402907911 ~2013
308321866316166437326311 ~2013
308363185316167263706311 ~2013
308367988196167359763911 ~2013
308372985596167459711911 ~2013
308373501716167470034311 ~2013
308397558716167951174311 ~2013
3084076633930840766339112 ~2015
308418177116168363542311 ~2013
3084298026149348768417712 ~2015
308446403036168928060711 ~2013
3084647289749354356635312 ~2015
3084676447718508058686312 ~2014
3084800522943187207320712 ~2015
308534628596170692571911 ~2013
3085447035718512682214312 ~2014
308552406596171048131911 ~2013
308554337516171086750311 ~2013
308581222316171624446311 ~2013
308590574036171811480711 ~2013
308607522116172150442311 ~2013
Exponent Prime Factor Dig. Year
3086142988124689143904912 ~2014
308624128916172482578311 ~2013
308643405836172868116711 ~2013
308661189716173223794311 ~2013
308661716396173234327911 ~2013
308674757636173495152711 ~2013
308675964236173519284711 ~2013
308676723836173534476711 ~2013
308677576196173551523911 ~2013
3087134884330871348843112 ~2015
308713866716174277334311 ~2013
308726437796174528755911 ~2013
3087404573318524427439912 ~2014
308748136316174962726311 ~2013
308794048196175880963911 ~2013
308810191316176203826311 ~2013
308813949596176278991911 ~2013
308822427116176448542311 ~2013
3088239712724705917701712 ~2014
308853368516177067370311 ~2013
3088653199974127676797712 ~2016
308868601316177372026311 ~2013
308872866236177457324711 ~2013
3088802342924710418743312 ~2014
3088972515130889725151112 ~2015
4552
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25-04-13