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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
440450850838809017016711 ~2014
440457459118809149182311 ~2014
440457745798809154915911 ~2014
440484807718809696154311 ~2014
440519166598810383331911 ~2014
440521567198810431343911 ~2014
440529629398810592587911 ~2014
440544321838810886436711 ~2014
4405473128961676623804712 ~2016
440553997798811079955911 ~2014
440564210398811284207911 ~2014
440623698598812473971911 ~2014
440629465918812589318311 ~2014
440646410518812928210311 ~2014
440659730518813194610311 ~2014
4406653175326439919051912 ~2015
440673037198813460743911 ~2014
440690214598813804291911 ~2014
440715811438814316228711 ~2014
440721364318814427286311 ~2014
440771431918815428638311 ~2014
440772755038815455100711 ~2014
440781685918815633718311 ~2014
440782197238815643944711 ~2014
4407892909179342072363912 ~2017
Exponent Prime Factor Dig. Year
440792320918815846418311 ~2014
440795362798815907255911 ~2014
440828669638816573392711 ~2014
440847150718816943014311 ~2014
440849887918816997758311 ~2014
440854882318817097646311 ~2014
440873571838817471436711 ~2014
440882310238817646204711 ~2014
440898221518817964430311 ~2014
4409064663726454387982312 ~2015
440908447198818168943911 ~2014
4409184621726455107730312 ~2015
440920517998818410359911 ~2014
440923487998818469759911 ~2014
440937244438818744888711 ~2014
440951291638819025832711 ~2014
440952621718819052434311 ~2014
440961467398819229347911 ~2014
440963058718819261174311 ~2014
4409669021326458014127912 ~2015
440996157838819923156711 ~2014
441032294038820645880711 ~2014
441035883118820717662311 ~2014
441049356598820987131911 ~2014
441051774718821035494311 ~2014
Exponent Prime Factor Dig. Year
4410531421944105314219112 ~2016
4410611122126463666732712 ~2015
441071820118821436402311 ~2014
4411493113761760903591912 ~2016
441165175318823303506311 ~2014
441174889318823497786311 ~2014
441203684038824073680711 ~2014
441216488398824329767911 ~2014
441219275398824385507911 ~2014
441224003518824480070311 ~2014
4412315640170597050241712 ~2016
441244144438824882888711 ~2014
4412643854935301150839312 ~2016
441267359038825347180711 ~2014
4412741788135301934304912 ~2016
4413218917726479313506312 ~2015
4413604150344136041503112 ~2016
441361887118827237742311 ~2014
4413713251979446838534312 ~2017
441387734998827754699911 ~2014
441396789838827935796711 ~2014
441400399918828007998311 ~2014
4414184353326485106119912 ~2015
4414232011135313856088912 ~2016
441429444598828588891911 ~2014
Exponent Prime Factor Dig. Year
441432774718828655494311 ~2014
441484458118829689162311 ~2014
4415049717726490298306312 ~2015
441506642518830132850311 ~2014
441510011518830200230311 ~2014
4415316375726491898254312 ~2015
441534751438830695028711 ~2014
441537381718830747634311 ~2014
4415395431144153954311112 ~2016
441568671718831373434311 ~2014
4415820316126494921896712 ~2015
441586537198831730743911 ~2014
441592552918831851058311 ~2014
441597643318831952866311 ~2014
441600287998832005759911 ~2014
441677480398833549607911 ~2014
441718412998834368259911 ~2014
441729198838834583976711 ~2014
4417465993726504795962312 ~2015
441751972198835039443911 ~2014
4417632143935341057151312 ~2016
441775911238835518224711 ~2014
441813358798836267175911 ~2014
441816990118836339802311 ~2014
4418474585935347796687312 ~2016
5339
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26-05-03