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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
5069143627770968010787912 ~2017
5069379313110138758626312 ~2015
5069536700310139073400712 ~2015
5069578769910139157539912 ~2015
5069688265110139376530312 ~2015
5069830292310139660584712 ~2015
5069857678350698576783112 ~2016
5070040829910140081659912 ~2015
5070115417140560923336912 ~2016
5070329131110140658262312 ~2015
5070463298310140926596712 ~2015
5071016519910142033039912 ~2015
5071516703910143033407912 ~2015
5071726495730430358974312 ~2016
5072412449910144824899912 ~2015
5072500340310145000680712 ~2015
5072627194130435763164712 ~2016
5073746749110147493498312 ~2015
5073771076130442626456712 ~2016
5073822456130442934736712 ~2016
5074182431910148364863912 ~2015
5074234308130445405848712 ~2016
5074271539330445629235912 ~2016
5074369234740594953877712 ~2016
5074371979110148743958312 ~2015
Exponent Prime Factor Dig. Year
5075162992740601303941712 ~2016
5076072278310152144556712 ~2015
5076079667910152159335912 ~2015
5076209889730457259338312 ~2016
5076705697110153411394312 ~2015
5077474165110154948330312 ~2015
5077531277910155062555912 ~2015
5077728397110155456794312 ~2015
5077757780310155515560712 ~2015
5078028949110156057898312 ~2015
5078497475910156994951912 ~2015
5078689483110157378966312 ~2015
5078755742310157511484712 ~2015
5079243836310158487672712 ~2015
5079292195110158584390312 ~2015
5079318293910158636587912 ~2015
5079389657910158779315912 ~2015
5080097365110160194730312 ~2015
5080689403110161378806312 ~2015
5081031779940648254239312 ~2016
5081712124140653696992912 ~2016
5081780647110163561294312 ~2015
5081910127110163820254312 ~2015
5082714026310165428052712 ~2015
5083045760310166091520712 ~2015
Exponent Prime Factor Dig. Year
5083099402140664795216912 ~2016
5083510874310167021748712 ~2015
5083894394310167788788712 ~2015
5083966237110167932474312 ~2015
5084004047910168008095912 ~2015
5084856782310169713564712 ~2015
5084887760310169775520712 ~2015
5084888450310169776900712 ~2015
5085262519140682100152912 ~2016
5085430961330512585767912 ~2016
5085462046350854620463112 ~2016
5085481166940683849335312 ~2016
5085765323330514591939912 ~2016
5085829430310171658860712 ~2015
5085888566310171777132712 ~2015
5086006195110172012390312 ~2015
5087170805910174341611912 ~2015
5087656871910175313743912 ~2015
5087712979110175425958312 ~2015
5088344351910176688703912 ~2015
5088368557110176737114312 ~2015
5088389431110176778862312 ~2015
5088680966310177361932712 ~2015
5088884207910177768415912 ~2015
5088890041110177780082312 ~2015
Exponent Prime Factor Dig. Year
5089862533110179725066312 ~2015
5090573587110181147174312 ~2015
5091053068740728424549712 ~2016
5091216523110182433046312 ~2015
5091333262130547999572712 ~2016
5091343087330548058523912 ~2016
5091476588310182953176712 ~2015
5091677075910183354151912 ~2015
5091733717140733869736912 ~2016
5091750303730550501822312 ~2016
5091828838130550973028712 ~2016
5091944546940735556375312 ~2016
5092756406310185512812712 ~2015
5093617370310187234740712 ~2015
5094121849110188243698312 ~2015
5094136591110188273182312 ~2015
5094444667110188889334312 ~2015
5094492278310188984556712 ~2015
5094689275110189378550312 ~2015
5094813742130568882452712 ~2016
5095584939730573509638312 ~2016
5095682327910191364655912 ~2015
5095944933730575669602312 ~2016
5095990777740767926221712 ~2016
509644175871349...77037715 2025
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25-06-01