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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
2842670783568534156710 ~2005
2842704083568540816710 ~2005
2842792583568558516710 ~2005
2842939499568587899910 ~2005
2842976711568595342310 ~2005
2843022239568604447910 ~2005
2843082563568616512710 ~2005
2843230163568646032710 ~2005
2843248571568649714310 ~2005
2843365331568673066310 ~2005
28433732771706023966311 ~2006
28434889036824373367311 ~2007
2843588519568717703910 ~2005
2843622731568724546310 ~2005
2843734391568746878310 ~2005
28439782331706386939911 ~2006
2844239819568847963910 ~2005
28442401876826176448911 ~2007
2844371891568874378310 ~2005
2844422879568884575910 ~2005
2844460499568892099910 ~2005
2844616163568923232710 ~2005
2844688751568937750310 ~2005
2844718991568943798310 ~2005
2844874271568974854310 ~2005
Exponent Prime Factor Digits Year
2844904739568980947910 ~2005
2845031531569006306310 ~2005
2845068599569013719910 ~2005
2845134503569026900710 ~2005
2845143023569028604710 ~2005
28451939599673659460711 ~2008
2845269191569053838310 ~2005
28454259312845425931111 ~2007
28455280331707316819911 ~2006
2845730171569146034310 ~2005
2845737743569147548710 ~2005
2845850879569170175910 ~2005
2845860131569172026310 ~2005
2845863479569172695910 ~2005
28458744172276699533711 ~2006
2845962599569192519910 ~2005
2846035931569207186310 ~2005
2846217431569243486310 ~2005
2846413463569282692710 ~2005
2846561771569312354310 ~2005
28466807692277344615311 ~2006
28469024771708141486311 ~2006
2846996063569399212710 ~2005
2847099611569419922310 ~2005
28472897931708373875911 ~2006
Exponent Prime Factor Digits Year
2847360731569472146310 ~2005
2847385823569477164710 ~2005
2847389159569477831910 ~2005
2847553259569510651910 ~2005
28475659574556105531311 ~2007
2847634043569526808710 ~2005
28476342892278107431311 ~2006
28477231811708633908711 ~2006
28477450733986843102311 ~2007
2847795683569559136710 ~2005
2847800003569560000710 ~2005
28478330174556532827311 ~2007
2847851183569570236710 ~2005
2848041431569608286310 ~2005
2848152143569630428710 ~2005
2848155539569631107910 ~2005
28482182771708930966311 ~2006
2848271903569654380710 ~2005
2848342859569668571910 ~2005
2848345991569669198310 ~2005
2848356299569671259910 ~2005
28484442712278755416911 ~2006
28485072371709104342311 ~2006
2848526231569705246310 ~2005
28486402931709184175911 ~2006
Exponent Prime Factor Digits Year
284865804718801143110312 ~2009
2848877039569775407910 ~2005
2848928891569785778310 ~2005
2849056883569811376710 ~2005
2849202263569840452710 ~2005
2849380031569876006310 ~2005
2849386511569877302310 ~2005
28494488834559118212911 ~2007
28494777531709686651911 ~2006
28496351232849635123111 ~2007
28497238795129502982311 ~2007
2849770799569954159910 ~2005
2849788079569957615910 ~2005
28499765811709985948711 ~2006
2850149591570029918310 ~2005
2850274079570054815910 ~2005
28503040331710182419911 ~2006
2850486311570097262310 ~2005
2850489311570097862310 ~2005
2850543431570108686310 ~2005
2850570743570114148710 ~2005
2850649019570129803910 ~2005
28508451592280676127311 ~2006
28509092771710545566311 ~2006
2850985223570197044710 ~2005
3883
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25-05-04