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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
15984560993931969121987912 ~2019
1598477769171662...79936914 2024
15984914123931969828247912 ~2019
15985613407131971226814312 ~2019
15986032837131972065674312 ~2019
15986613632331973227264712 ~2019
15986668523931973337047912 ~2019
15988509476331977018952712 ~2019
15989228395131978456790312 ~2019
15990708926331981417852712 ~2019
15991194494331982388988712 ~2019
15991723100331983446200712 ~2019
15992103626331984207252712 ~2019
15992704460331985408920712 ~2019
15993214837131986429674312 ~2019
15993736118331987472236712 ~2019
15994635338331989270676712 ~2019
15996126191931992252383912 ~2019
15996782851131993565702312 ~2019
15996881725131993763450312 ~2019
15996950378331993900756712 ~2019
15997873580331995747160712 ~2019
15998196031131996392062312 ~2019
15998524031931997048063912 ~2019
16000028261932000056523912 ~2019
Exponent Prime Factor Dig. Year
16000728272332001456544712 ~2019
16001162981932002325963912 ~2019
16001654047132003308094312 ~2019
16003066717132006133434312 ~2019
1600354266132400...99195114 2024
16003603343932007206687912 ~2019
16004120657932008241315912 ~2019
16005264055132010528110312 ~2019
16005440269132010880538312 ~2019
16005611876332011223752712 ~2019
16007511605932015023211912 ~2019
16009153417132018306834312 ~2019
16009280852332018561704712 ~2019
16009539181132019078362312 ~2019
16011077411932022154823912 ~2019
16011093386332022186772712 ~2019
16011793634332023587268712 ~2019
16012320803932024641607912 ~2019
16013338681132026677362312 ~2019
16013357096332026714192712 ~2019
16013868641932027737283912 ~2019
16014522413932029044827912 ~2019
16014580015132029160030312 ~2019
16015321904332030643808712 ~2019
16015775000332031550000712 ~2019
Exponent Prime Factor Dig. Year
16016293223932032586447912 ~2019
16016692531132033385062312 ~2019
16016710793932033421587912 ~2019
16017098402332034196804712 ~2019
16018366979932036733959912 ~2019
16019525731132039051462312 ~2019
16021361791132042723582312 ~2019
16022561591932045123183912 ~2019
16022620058332045240116712 ~2019
16025169788332050339576712 ~2019
1602632621773538...88681715 2023
16026731725132053463450312 ~2019
16027719421132055438842312 ~2019
16027867855132055735710312 ~2019
16029853934332059707868712 ~2019
16031663089132063326178312 ~2019
16033017269932066034539912 ~2019
16036998445132073996890312 ~2019
16037490391132074980782312 ~2019
16039780069132079560138312 ~2019
16041116539132082233078312 ~2019
16041979949932083959899912 ~2019
16042599055132085198110312 ~2019
16044034364332088068728712 ~2019
16045342343932090684687912 ~2019
Exponent Prime Factor Dig. Year
16045960169932091920339912 ~2019
16047368995132094737990312 ~2019
16047649481932095298963912 ~2019
16048130765932096261531912 ~2019
16049940755932099881511912 ~2019
16050947375932101894751912 ~2019
16051329775132102659550312 ~2019
16051693052332103386104712 ~2019
16051697909932103395819912 ~2019
16053098315932106196631912 ~2019
16054672507132109345014312 ~2019
16055647333132111294666312 ~2019
16055682089932111364179912 ~2019
16059078872332118157744712 ~2019
16059676838332119353676712 ~2019
16059706177132119412354312 ~2019
16060080091132120160182312 ~2019
16062596039932125192079912 ~2019
16063863613132127727226312 ~2019
1606521757272968...74349715 2026
16066201577932132403155912 ~2019
16066639634332133279268712 ~2019
16067044307932134088615912 ~2019
16068467261932136934523912 ~2019
16069790713132139581426312 ~2019
5786
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26-07-05