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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 Digits Year
4733906603946781320710 ~2007
4734137003946827400710 ~2007
473430799930299571193712 ~2010
4734352391946870478310 ~2007
4734377471946875494310 ~2007
4734633803946926760710 ~2007
4734684131946936826310 ~2007
47347052513787764200911 ~2008
47349548114734954811111 ~2008
4735150631947030126310 ~2007
47352524213788201936911 ~2008
4735261691947052338310 ~2007
473539329118941573164112 ~2010
4735623083947124616710 ~2007
4735728659947145731910 ~2007
4735733111947146622310 ~2007
4735928003947185600710 ~2007
47360017013788801360911 ~2008
4736120171947224034310 ~2007
4736334923947266984710 ~2007
4736403491947280698310 ~2007
4736977403947395480710 ~2007
47371168972842270138311 ~2008
4737509531947501906310 ~2007
4737591863947518372710 ~2007
Exponent Prime Factor Digits Year
4737687299947537459910 ~2007
47378101394737810139111 ~2008
47384915813790793264911 ~2008
4738686371947737274310 ~2007
4738806323947761264710 ~2007
47390765412843445924711 ~2008
4739163371947832674310 ~2007
4739319971947863994310 ~2007
4739500079947900015910 ~2007
4739552903947910580710 ~2007
4739615339947923067910 ~2007
47399415896635918224711 ~2009
4740082943948016588710 ~2007
4740090791948018158310 ~2007
47403253496636455488711 ~2009
4740482231948096446310 ~2007
47406236873792498949711 ~2008
47406334193792506735311 ~2008
474089473112326326300712 ~2009
4740925691948185138310 ~2007
47412075314741207531111 ~2008
4741453091948290618310 ~2007
47417169972845030198311 ~2008
47419969394741996939111 ~2008
4742415959948483191910 ~2007
Exponent Prime Factor Digits Year
4742497139948499427910 ~2007
4742513423948502684710 ~2007
4742560799948512159910 ~2007
47426101332845566079911 ~2008
4742619923948523984710 ~2007
4742629019948525803910 ~2007
4742737019948547403910 ~2007
47428002473794240197711 ~2008
474287868731302999334312 ~2010
4742951891948590378310 ~2007
4742968871948593774310 ~2007
47430386693794430935311 ~2008
47430996593794479727311 ~2008
47431130213794490416911 ~2008
47431484696640407856711 ~2009
4743559763948711952710 ~2007
47435798393794863871311 ~2008
4743597359948719471910 ~2007
47436933413794954672911 ~2008
4743883499948776699910 ~2007
47442582172846554930311 ~2008
474433123112335261200712 ~2009
47446348994744634899111 ~2008
47454847874745484787111 ~2008
47454874037592779844911 ~2009
Exponent Prime Factor Digits Year
47455035314745503531111 ~2008
4745650979949130195910 ~2007
4745684483949136896710 ~2007
4745840699949168139910 ~2007
47459852717593576433711 ~2009
4746177119949235423910 ~2007
4746185063949237012710 ~2007
4746374051949274810310 ~2007
47463907932847834475911 ~2008
47470195078544635112711 ~2009
4747385063949477012710 ~2007
4747626419949525283910 ~2007
4747789523949557904710 ~2007
47479003372848740202311 ~2008
47479810372848788622311 ~2008
4748310299949662059910 ~2007
4748365379949673075910 ~2007
4748409311949681862310 ~2007
47486436674748643667111 ~2008
4748683031949736606310 ~2007
4748694539949738907910 ~2007
47490042914749004291111 ~2008
4749255611949851122310 ~2007
47495724413799657952911 ~2008
47496347177599415547311 ~2009
4020
GIMPS The Prime Pages FactorDb.com
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25-04-13