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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
744159239148831847910 ~2000
744160979148832195910 ~2000
744184559148836911910 ~2000
744190319148838063910 ~2000
744216611148843322310 ~2000
744244799148848959910 ~2000
744252251148850450310 ~2000
744254429595403543310 ~2002
744264491148852898310 ~2000
744313673446588203910 ~2001
744321971148864394310 ~2000
744336269595469015310 ~2002
744336839148867367910 ~2000
744338171595470536910 ~2002
744347963148869592710 ~2000
744362291148872458310 ~2000
744362519148872503910 ~2000
744376511148875302310 ~2000
744378023148875604710 ~2000
7443914691042148056711 ~2002
744405191148881038310 ~2000
744425183148885036710 ~2000
744434891148886978310 ~2000
744473963148894792710 ~2000
744501839148900367910 ~2000
Exponent Prime Factor Digits Year
744503339148900667910 ~2000
744520979148904195910 ~2000
744524021595619216910 ~2002
744551399148910279910 ~2000
7445601893573888907311 ~2004
744572483148914496710 ~2000
744586211148917242310 ~2000
744586211595668968910
744611711148922342310 ~2000
744630779148926155910 ~2000
744631259148926251910 ~2000
744653411148930682310 ~2000
744660011148932002310 ~2000
744674159148934831910 ~2000
7446743691042544116711 ~2002
744674573446804743910 ~2001
7446861792531933008711 ~2003
744737303148947460710 ~2000
744743761446846256710 ~2001
744746399148949279910 ~2000
744753001446851800710 ~2001
744774671148954934310 ~2000
744789359148957871910 ~2000
7447956731191673076911 ~2003
7448230491042752268711 ~2002
Exponent Prime Factor Digits Year
744824831148964966310 ~2000
744826223148965244710 ~2000
744848707744848707110 ~2002
744859783744859783110 ~2002
744866099148973219910 ~2000
744870913446922547910 ~2001
744896759148979351910 ~2000
744903121446941872710 ~2001
744927731148985546310 ~2000
7449512111340912179911 ~2003
7449814671340966640711 ~2003
744991451148998290310 ~2000
7450063991341011518311 ~2003
745011419149002283910 ~2000
745019603149003920710 ~2000
745025483149005096710 ~2000
745028939149005787910 ~2000
745029023149005804710 ~2000
745030883149006176710 ~2000
745056419149011283910 ~2000
745066321447039792710 ~2001
745082183149016436710 ~2000
745086971149017394310 ~2000
745096931149019386310 ~2000
745122671149024534310 ~2000
Exponent Prime Factor Digits Year
745155703745155703110 ~2002
745162703149032540710 ~2000
7451927512384616803311 ~2003
745198763149039752710 ~2000
745207691149041538310 ~2000
745211639149042327910 ~2000
745246559149049311910 ~2000
745252897447151738310 ~2001
745278503149055700710 ~2000
745332793447199675910 ~2001
745338911149067782310 ~2000
745345019149069003910 ~2000
745364591149072918310 ~2000
745373039149074607910 ~2000
7453861191341695014311 ~2003
745389173447233503910 ~2001
745393871149078774310 ~2000
745414823149082964710 ~2000
745425563149085112710 ~2000
7454424731789061935311 ~2003
745493351149098670310 ~2000
745536119149107223910 ~2000
745544399149108879910 ~2000
745555691149111138310 ~2000
745601711149120342310 ~2000
3752
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26-03-29