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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
10548895760321097791520712 ~2017
10549016907763294101446312 ~2018
10549156556321098313112712 ~2017
10550123911121100247822312 ~2017
10550927344784407418757712 ~2019
10551017817763306106906312 ~2018
10551462383921102924767912 ~2017
10551577136321103154272712 ~2017
10551796618163310779708712 ~2018
10552659176321105318352712 ~2017
10553282353121106564706312 ~2017
10553790967121107581934312 ~2017
10553864867921107729735912 ~2017
10554661849121109323698312 ~2017
10557733898321115467796712 ~2017
10558649600321117299200712 ~2017
10558706997763352241986312 ~2018
10558881509921117763019912 ~2017
10559331881363355991287912 ~2018
10559488145921118976291912 ~2017
10559514374321119028748712 ~2017
10560764647121121529294312 ~2017
10560882821921121765643912 ~2017
10561063777121122127554312 ~2017
10561164197921122328395912 ~2017
Exponent Prime Factor Dig. Year
10561821985121123643970312 ~2017
10562091935921124183871912 ~2017
10562959327121125918654312 ~2017
10563274210184506193680912 ~2019
10564108315784512866525712 ~2019
10564563899921129127799912 ~2017
10564895876321129791752712 ~2017
10565251940321130503880712 ~2017
10565310722321130621444712 ~2017
10565392453121130784906312 ~2017
10565756089121131512178312 ~2017
10567528421921135056843912 ~2017
10568038771363408232627912 ~2018
10568285936321136571872712 ~2017
10568309762321136619524712 ~2017
10568371684784546973477712 ~2019
10569263987921138527975912 ~2017
10569467169763416803018312 ~2018
10569674354321139348708712 ~2017
10569735611921139471223912 ~2017
10570601117921141202235912 ~2017
10571126156321142252312712 ~2017
10571826821921143653643912 ~2017
10573212643121146425286312 ~2017
10573401115121146802230312 ~2017
Exponent Prime Factor Dig. Year
10574670331121149340662312 ~2017
10575032732321150065464712 ~2017
10575262994321150525988712 ~2017
10575558743921151117487912 ~2017
10576444409921152888819912 ~2017
10576957085363461742511912 ~2018
10577246543921154493087912 ~2017
10577752349921155504699912 ~2017
10577844062321155688124712 ~2017
10578073933121156147866312 ~2017
10578129893921156259787912 ~2017
10578152341121156304682312 ~2017
10578478279184627826232912 ~2019
10579092596321158185192712 ~2017
10579524797921159049595912 ~2017
10579548096163477288576712 ~2018
10580833813121161667626312 ~2017
10581419623121162839246312 ~2017
10582248960163493493760712 ~2018
10582349762321164699524712 ~2017
10582900142321165800284712 ~2017
10582948640321165897280712 ~2017
10583484317363500905903912 ~2018
1058418475912209...77000915 2025
10584530993921169061987912 ~2017
Exponent Prime Factor Dig. Year
10584664766321169329532712 ~2017
10584953701121169907402312 ~2017
10584995677763509974066312 ~2018
10585711954184685695632912 ~2019
10585858736321171717472712 ~2017
10585884685121171769370312 ~2017
10586676274784693410197712 ~2019
10586872657121173745314312 ~2017
10586894491121173788982312 ~2017
10587834991121175669982312 ~2017
10588029431363528176587912 ~2018
10588702165121177404330312 ~2017
10588826217763532957306312 ~2018
1058905988878577...09847114 2023
10589834963984718679711312 ~2019
10589906201921179812403912 ~2017
1059020489712719...75752915 2025
10590279379121180558758312 ~2017
10590597721121181195442312 ~2017
1059081154211150...34720715 2025
10590988740163545932440712 ~2018
10591312742321182625484712 ~2017
10591433756321182867512712 ~2017
10591633409921183266819912 ~2017
10591891799921183783599912 ~2017
5473
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26-03-15