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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
2844473635688947279 ~1997
2844480235688960479 ~1997
2844502195689004399 ~1997
2844571195689142399 ~1997
2844689035689378079 ~1997
284479681170687808710 ~1998
2844894595689789199 ~1997
284500757398301059910 ~1999
284505619284505619110 ~1999
2845113235690226479 ~1997
2845176835690353679 ~1997
2845211995690423999 ~1997
2845330315690660639 ~1997
2845342315690684639 ~1997
2845377835690755679 ~1997
284545451739818172710 ~2000
2845508635691017279 ~1997
2845510795691021599 ~1997
2845537795691075599 ~1997
284557621170734572710 ~1998
2845607531991925271111 ~2001
284571997170743198310 ~1998
2845783315691566639 ~1997
284580719910658300910 ~2000
2845940395691880799 ~1997
Exponent Prime Factor Digits Year
284594327227675461710 ~1999
2845999435691998879 ~1997
2846045635692091279 ~1997
28461049314116680452912 ~2003
284613877455382203310 ~1999
2846140195692280399 ~1997
2846171035692342079 ~1997
2846233315692466639 ~1997
284628343284628343110 ~1999
284629753170777851910 ~1998
284647217227717773710 ~1999
284651743284651743110 ~1999
284652619284652619110 ~1999
2846744515693489039 ~1997
284680661170808396710 ~1998
284686517227749213710 ~1999
284707693455532308910 ~1999
2847081115694162239 ~1997
2847110515694221039 ~1997
2847165115694330239 ~1997
284719751227775800910 ~1999
2847236515694473039 ~1997
2847252235694504479 ~1997
2847261595694523199 ~1997
2847309835694619679 ~1997
Exponent Prime Factor Digits Year
2847315715694631439 ~1997
2847348235694696479 ~1997
2847484795694969599 ~1997
2847675235695350479 ~1997
284779471284779471110 ~1999
2847939595695879199 ~1997
2848134235696268479 ~1997
284815987284815987110 ~1999
2848174435696348879 ~1997
2848224235696448479 ~1997
2848429195696858399 ~1997
2848455595696911199 ~1997
2848468435696936879 ~1997
2848503235697006479 ~1997
2848660915697321839 ~1997
2848669795697339599 ~1997
284867579227894063310 ~1999
2848682995697365999 ~1997
2848697035697394079 ~1997
2848891315697782639 ~1997
2848891915697783839 ~1997
2848951195697902399 ~1997
284915753170949451910 ~1998
2849185195698370399 ~1997
2849191195698382399 ~1997
Exponent Prime Factor Digits Year
284924831512864695910 ~1999
284926937398897711910 ~1999
2849338435698676879 ~1997
284939857170963914310 ~1998
284955491227964392910 ~1999
2849621035699242079 ~1997
284982263740953883910 ~2000
2849836195699672399 ~1997
2849903995699807999 ~1997
284997721455996353710 ~1999
284999257455998811310 ~1999
2850010435700020879 ~1997
2850013315700026639 ~1997
285023719285023719110 ~1999
2850257035700514079 ~1997
285033389399046744710 ~1999
285036373171021823910 ~1998
2850496435700992879 ~1997
2850537595701075199 ~1997
2850577091140230836111 ~2000
2850692035701384079 ~1997
2850745795701491599 ~1997
285075299228060239310 ~1999
2850770535416464007111 ~2002
285084389855253167110 ~2000
3161
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25-12-14