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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
4353759579726122557478312 ~2015
435380343838707606876711 ~2014
435411811798708236235911 ~2014
435427272718708545454311 ~2014
435432742798708654855911 ~2014
435466042918709320858311 ~2014
435467450518709349010311 ~2014
435479140798709582815911 ~2014
4354996007326129976043912 ~2015
4355026803143550268031112 ~2016
435504707518710094150311 ~2014
4355098079360971373110312 ~2016
4355102125134840817000912 ~2016
435520195198710403903911 ~2014
435521001078928...21935114 2025
435554139118711082782311 ~2014
435579548998711590979911 ~2014
4355922265943559222659112 ~2016
435605361118712107222311 ~2014
435606605518712132110311 ~2014
435625686838712513736711 ~2014
435627637198712552743911 ~2014
4356321796778413792340712 ~2016
4356356417934850851343312 ~2016
435659366518713187330311 ~2014
Exponent Prime Factor Dig. Year
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
4360002440934880019527312 ~2016
436002240238720044804711 ~2014
436007832838720156656711 ~2014
436028065438720561308711 ~2014
436055157118721103142311 ~2014
Exponent Prime Factor Dig. Year
436065956112904...67692714 2023
436066144798721322895911 ~2014
436090211998721804239911 ~2014
436135437238722708744711 ~2014
4361757166126170542996712 ~2015
436186678198723733563911 ~2014
436190545438723810908711 ~2014
436195764598723915291911 ~2014
436238256598724765131911 ~2014
4362501448343625014483112 ~2016
436261164838725223296711 ~2014
436268003638725360072711 ~2014
4362697723943626977239112 ~2016
4362758620369804137924912 ~2016
436339056718726781134311 ~2014
436361124238727222484711 ~2014
4363933894343639338943112 ~2016
436449243718728984874311 ~2014
436455920998729118419911 ~2014
4364595005361104330074312 ~2016
436472946118729458922311 ~2014
4364786821734918294573712 ~2016
436513060318730261206311 ~2014
4365184692126191108152712 ~2015
436521255718730425114311 ~2014
Exponent Prime Factor Dig. Year
436546147918730922958311 ~2014
436566256198731325123911 ~2014
436568109718731362194311 ~2014
436572236998731444739911 ~2014
4365724126126194344756712 ~2015
436576908838731538176711 ~2014
4365876096126195256576712 ~2015
436625586718732511734311 ~2014
436631413918732628278311 ~2014
436646855038732937100711 ~2014
436680387838733607756711 ~2014
436684112638733682252711 ~2014
436684853638733697072711 ~2014
436688413198733768263911 ~2014
436694173318733883466311 ~2014
4367258341326203550047912 ~2015
436760180518735203610311 ~2014
436776418798735528375911 ~2014
436814269798736285395911 ~2014
436818707638736374152711 ~2014
4368274099326209644595912 ~2015
4368712381734949699053712 ~2016
4369196080126215176480712 ~2015
436932215638738644312711 ~2014
4369385121726216310730312 ~2015
5131
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26-01-11