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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
953185335719111999 ~1995
953200191906400399 ~1993
953206615719239679 ~1995
953222031906444079 ~1993
95325019171585034310 ~1996
953258031906516079 ~1993
953260672993238503911 ~1999
95326757133457459910 ~1995
953283711906567439 ~1993
953291631906583279 ~1993
953299191906598399 ~1993
953301177626409379 ~1995
953308311906616639 ~1993
953310111906620239 ~1993
95333533209733772710 ~1996
95335033381340132110 ~1997
953358111906716239 ~1993
953379711906759439 ~1993
953412711906825439 ~1993
953426991906853999 ~1993
953499831906999679 ~1993
953500431907000879 ~1993
953501631907003279 ~1993
953572911907145839 ~1993
953576877628614979 ~1995
Exponent Prime Factor Digits Year
953582397628659139 ~1995
953585215721511279 ~1995
953610111907220239 ~1993
953623911907247839 ~1993
953636991907273999 ~1993
953657991907315999 ~1993
953662815721976879 ~1995
953673231907346479 ~1993
953677191907354399 ~1993
953690031907380079 ~1993
953716311907432639 ~1993
953719377629754979 ~1995
953723511907447039 ~1993
953752791907505599 ~1993
953755311907510639 ~1993
953762991907525999 ~1993
95378627228908704910 ~1996
953791431907582879 ~1993
95382649228918357710 ~1996
953860191907720399 ~1993
953869791907739599 ~1993
953872911907745839 ~1993
953879775723278639 ~1995
953885991907771999 ~1993
95389013133544618310 ~1995
Exponent Prime Factor Digits Year
953901591907803199 ~1993
953908917631271299 ~1995
953914311907828639 ~1993
953953431907906879 ~1993
953954391907908799 ~1993
953962975723777839 ~1995
953964591907929199 ~1993
953968311907936639 ~1993
953996577631972579 ~1995
954052311908104639 ~1993
954067911908135839 ~1993
954088431908176879 ~1993
954106311908212639 ~1993
954109615724657679 ~1995
954146175724877039 ~1995
954162831908325679 ~1993
954170991908341999 ~1993
954204591908409199 ~1993
954213831908427679 ~1993
954218991908437999 ~1993
954224031908448079 ~1993
95424437515291959910 ~1997
954257631908515279 ~1993
95425817534384575310 ~1997
954292519542925119 ~1995
Exponent Prime Factor Digits Year
954304791908609599 ~1993
954316815725900879 ~1995
954319431908638879 ~1993
954330591908661199 ~1993
954332631908665279 ~1993
954339015726034079 ~1995
954347631908695279 ~1993
954351831908703679 ~1993
954366111908732239 ~1993
954419031908838079 ~1993
954419391908838799 ~1993
954431577635452579 ~1995
954475911908951839 ~1993
954509517636076099 ~1995
954530511909061039 ~1993
954545031909090079 ~1993
954557511909115039 ~1993
954580911909161839 ~1993
954603831909207679 ~1993
95462057362755816710 ~1996
954624591909249199 ~1993
95463029229111269710 ~1996
954632991909265999 ~1993
954645975727875839 ~1995
954657375727944239 ~1995
2725
GIMPS The Prime Pages FactorDb.com
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26-07-19