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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
1047376792094753599 ~1994
1047390832094781679 ~1994
1047427736284566399 ~1995
1047431392094862799 ~1994
1047449632094899279 ~1994
104746351104746351110 ~1995
1047477178379817379 ~1995
1047496432094992879 ~1994
1047499136284994799 ~1995
1047614512095229039 ~1994
1047615112095230239 ~1994
1047616912095233839 ~1994
1047618232095236479 ~1994
1047636671508596804911 ~1998
1047670312095340639 ~1994
1047698776286192639 ~1995
1047700792095401599 ~1994
1047708592095417199 ~1994
1047743392095486799 ~1994
1047749512095499039 ~1994
1047757192095514399 ~1994
1047786712095573439 ~1994
1047796792095593599 ~1994
1047815632095631279 ~1994
1047835312095670639 ~1994
Exponent Prime Factor Digits Year
1047875032095750079 ~1994
1047877976287267839 ~1995
1047886792095773599 ~1994
1047908278383266179 ~1995
1047930112095860239 ~1994
1047946912095893839 ~1994
1047950392095900799 ~1994
1048073176288439039 ~1995
1048112512096225039 ~1994
1048118032096236079 ~1994
1048158832096317679 ~1994
1048179178385433379 ~1995
1048220936289325599 ~1995
1048236112096472239 ~1994
1048246312096492639 ~1994
1048255432096510879 ~1994
1048288792096577599 ~1994
104829121503179780910 ~1997
1048320112096640239 ~1994
1048334998386679939 ~1995
1048360192096720399 ~1994
1048407832096815679 ~1994
1048409992096819999 ~1994
104842981167748769710 ~1996
1048452832096905679 ~1994
Exponent Prime Factor Digits Year
104847709251634501710 ~1996
1048524832097049679 ~1994
1048540912097081839 ~1994
1048542736291256399 ~1995
1048569592097139199 ~1994
1048637632097275279 ~1994
1048652632097305279 ~1994
1048664032097328079 ~1994
1048709392097418799 ~1994
1048713232097426479 ~1994
104874079356571868710 ~1997
1048744312097488639 ~1994
104882779608320118310 ~1997
1048835392097670799 ~1994
1048845832097691679 ~1994
1048855912097711839 ~1994
1048868392097736799 ~1994
1048873792097747599 ~1994
1048876312097752639 ~1994
104889451188801011910 ~1996
1048901992097803999 ~1994
1048907698391261539 ~1995
1049018998392151939 ~1995
104903723839229784110 ~1998
1049053216294319279 ~1995
Exponent Prime Factor Digits Year
1049088776294532639 ~1995
104911351104911351110 ~1995
104915179251796429710 ~1996
1049222992098445999 ~1994
1049224312098448639 ~1994
1049224792098449599 ~1994
1049225818393806499 ~1995
1049265178394121379 ~1995
1049268592098537199 ~1994
1049347432098694879 ~1994
1049357512098715039 ~1994
1049364832098729679 ~1994
104942363272850143910 ~1996
1049444816296668879 ~1995
1049445493337236658311 ~1999
1049500312099000639 ~1994
104951731188913115910 ~1996
1049523832099047679 ~1994
104953613146935058310 ~1996
1049579392099158799 ~1994
1049591992099183999 ~1994
1049610376297662239 ~1995
104961749146946448710 ~1996
104963519188934334310 ~1996
1049641312099282639 ~1994
2436
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25-04-20