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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
434457323038689146460711 ~2014
434459503918689190078311 ~2014
434462375998689247519911 ~2014
4344712399734757699197712 ~2016
4344847221726069083330312 ~2015
4344875803760828261251912 ~2016
434511282718690225654311 ~2014
434512480918690249618311 ~2014
4345399618134763196944912 ~2016
434547581038690951620711 ~2014
4345489333734763914669712 ~2016
434569591318691391826311 ~2014
434588578318691771566311 ~2014
434590791718691815834311 ~2014
434593478398691869567911 ~2014
434597552638691951052711 ~2014
434598051838691961036711 ~2014
4346434631934771477055312 ~2016
434651520238693030404711 ~2014
4346848313360855876386312 ~2016
434686100518693722010311 ~2014
4346890869726081345218312 ~2015
4347381799326084290795912 ~2015
4347455026134779640208912 ~2016
434747380198694947603911 ~2014
Exponent Prime Factor Dig. Year
434772628318695452566311 ~2014
4347761777934782094223312 ~2016
4347773363934782186911312 ~2016
434784455398695689107911 ~2014
4347876632934783013063312 ~2016
434830147198696602943911 ~2014
434867790238697355804711 ~2014
4348728808734789830469712 ~2016
434876014918697520298311 ~2014
4348881492126093288952712 ~2015
434899036318697980726311 ~2014
434916391438698327828711 ~2014
434922192238698443844711 ~2014
434948424118698968482311 ~2014
434952964318699059286311 ~2014
4349617480134796939840912 ~2016
435034682518700693650311 ~2014
4350437282960906121960712 ~2016
4350717085726104302514312 ~2015
435086840998701736819911 ~2014
435092411998701848239911 ~2014
4351075702734808605621712 ~2016
435125952118702519042311 ~2014
435166577038703331540711 ~2014
435177206518703544130311 ~2014
Exponent Prime Factor Dig. Year
4352453892126114723352712 ~2015
4352574093143525740931112 ~2016
435310785838706215716711 ~2014
435322045198706440903911 ~2014
435322500718706450014311 ~2014
435327324238706546484711 ~2014
435331476598706629531911 ~2014
4353553114126121318684712 ~2015
435372790918707455818311 ~2014
4353759579726122557478312 ~2015
435380343838707606876711 ~2014
435411811798708236235911 ~2014
435427272718708545454311 ~2014
435432742798708654855911 ~2014
435466042918709320858311 ~2014
435479140798709582815911 ~2014
4354996007326129976043912 ~2015
435504707518710094150311 ~2014
4355098079360971373110312 ~2016
4355102125134840817000912 ~2016
435520195198710403903911 ~2014
435554139118711082782311 ~2014
435579548998711590979911 ~2014
4355922265943559222659112 ~2016
435605361118712107222311 ~2014
Exponent Prime Factor Dig. Year
435606605518712132110311 ~2014
435625686838712513736711 ~2014
4356321796778413792340712 ~2016
4356356417934850851343312 ~2016
435659366518713187330311 ~2014
4356646423326139878539912 ~2015
4357150530126142903180712 ~2015
435751041598715020831911 ~2014
435752053918715041078311 ~2014
435759146398715182927911 ~2014
4358067529726148405178312 ~2015
435821057398716421147911 ~2014
4358392209726150353258312 ~2015
4358717557326152305343912 ~2015
435883466638717669332711 ~2014
435891929038717838580711 ~2014
435895582198717911643911 ~2014
435897878638717957572711 ~2014
4359116476343591164763112 ~2016
4359213398934873707191312 ~2016
435941782699512...98295914 2025
435953308198719066163911 ~2014
4359570361726157422170312 ~2015
435980923198719618463911 ~2014
4359915302961038814240712 ~2016
4724
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25-06-01