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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
4833498731966699746310 ~2007
4833682943966736588710 ~2007
48337229513866978360911 ~2008
4833815579966763115910 ~2007
48340663793867253103311 ~2008
48342290873867383269711 ~2008
48342664332900559859911 ~2008
4834285763966857152710 ~2007
4834373171966874634310 ~2007
48343816212900628972711 ~2008
4834656803966931360710 ~2007
48347332874834733287111 ~2008
4834763963966952792710 ~2007
483497445134811816047312 ~2010
4835052539967010507910 ~2007
48353296932901197815911 ~2008
4835344583967068916710 ~2007
4835960219967192043910 ~2007
48360045773868803661711 ~2008
4836328439967265687910 ~2007
48365467918705784223911 ~2009
4836583091967316618310 ~2007
4836778631967355726310 ~2007
4836838043967367608710 ~2007
4837115243967423048710 ~2007
Exponent Prime Factor Digits Year
4837267859967453571910 ~2007
48376313478707736424711 ~2009
4837719479967543895910 ~2007
4837962023967592404710 ~2007
4838100563967620112710 ~2007
48381637972902898278311 ~2008
4838364131967672826310 ~2007
4838573219967714643910 ~2007
4838626883967725376710 ~2007
4838661563967732312710 ~2007
4839065459967813091910 ~2007
4839275783967855156710 ~2007
4840124903968024980710 ~2007
48402697932904161875911 ~2008
4840562879968112575910 ~2007
4840654751968130950310 ~2007
4840903583968180716710 ~2007
4840992899968198579910 ~2007
4841512199968302439910 ~2007
4841845223968369044710 ~2007
4841925899968385179910 ~2007
48419445773873555661711 ~2008
4842138071968427614310 ~2007
4842212891968442578310 ~2007
4843026431968605286310 ~2007
Exponent Prime Factor Digits Year
4843237403968647480710 ~2007
4843319759968663951910 ~2007
484338055911624113341712 ~2009
48436601172906196070311 ~2008
4843679651968735930310 ~2007
48438085518718855391911 ~2009
4843883711968776742310 ~2007
48442104532906526271911 ~2008
4844491763968898352710 ~2007
4844617751968923550310 ~2007
4844888423968977684710 ~2007
4844951231968990246310 ~2007
4845172043969034408710 ~2007
4845221099969044219910 ~2007
48455077012907304620711 ~2008
4845574031969114806310 ~2007
48456137273876490981711 ~2008
4845710939969142187910 ~2007
48459773932907586435911 ~2008
48461659812907699588711 ~2008
4846848323969369664710 ~2007
48469274393877541951311 ~2008
4847215739969443147910 ~2007
4847231771969446354310 ~2007
48473801993877904159311 ~2008
Exponent Prime Factor Digits Year
4847570411969514082310 ~2007
48476161212908569672711 ~2008
4847881631969576326310 ~2007
48480300372908818022311 ~2008
4848033083969606616710 ~2007
4848051011969610202310 ~2007
4848152999969630599910 ~2007
484833186110666330094312 ~2009
48485599817757695969711 ~2009
48486187372909171242311 ~2008
48488770572909326234311 ~2008
4848915611969783122310 ~2007
4848947063969789412710 ~2007
4848995531969799106310 ~2007
4849045919969809183910 ~2007
4849263119969852623910 ~2007
4849555211969911042310 ~2007
4850169503970033900710 ~2007
48501705617760272897711 ~2009
48504428813880354304911 ~2008
4850447099970089419910 ~2007
48504784972910287098311 ~2008
48506814532910408871911 ~2008
4850871611970174322310 ~2007
48509944132910596647911 ~2008
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25-05-04