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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
1182167512364335039 ~1994
118218329283723989710 ~1997
1182186232364372479 ~1994
1182189232364378479 ~1994
1182202432364404879 ~1994
1182203392364406799 ~1994
1182229432364458879 ~1994
1182255592364511199 ~1994
1182273777093642639 ~1995
1182300832364601679 ~1994
1182383632364767279 ~1994
1182438832364877679 ~1994
1182477712364955439 ~1994
1182485879459886979 ~1996
118249771118249771110 ~1996
118250983283802359310 ~1997
1182641992365283999 ~1994
1182659632365319279 ~1994
1182706937096241599 ~1995
1182715792365431599 ~1994
1182727432365454879 ~1994
1182743992365487999 ~1994
1182752032365504079 ~1994
1182765832365531679 ~1994
1182767992365535999 ~1994
Exponent Prime Factor Digits Year
1182799432365598879 ~1994
1182804119462432899 ~1996
1182864712365729439 ~1994
118288411118288411110 ~1996
1182896519463172099 ~1996
118290157189264251310 ~1996
1182939112365878239 ~1994
1182943912365887839 ~1994
1183006912366013839 ~1994
1183038592366077199 ~1994
118304327212947788710 ~1996
118306277449563852710 ~1997
1183118632366237279 ~1994
1183119712366239439 ~1994
1183172392366344799 ~1994
1183199512366399039 ~1994
1183214337099285999 ~1995
1183225312366450639 ~1994
1183264199466113539 ~1996
1183269592366539199 ~1994
1183284592366569199 ~1994
1183315192366630399 ~1994
1183369312366738639 ~1994
1183453792366907599 ~1994
1183491832366983679 ~1994
Exponent Prime Factor Digits Year
1183492079467936579 ~1996
1183503592367007199 ~1994
1183504737101028399 ~1995
1183592392367184799 ~1994
1183622392367244799 ~1994
1183631392367262799 ~1994
1183683592367367199 ~1994
1183694699469557539 ~1996
1183695779469566179 ~1996
1183732192367464399 ~1994
1183799512367599039 ~1994
1183820392367640799 ~1994
1183864312367728639 ~1994
1183890599471124739 ~1996
1183899179471193379 ~1996
1183908232367816479 ~1994
1183915019471320099 ~1996
1183929299471434339 ~1996
1183930199471441539 ~1996
1183991632367983279 ~1994
118402247284165392910 ~1997
1184086019472688099 ~1996
1184097899472783139 ~1996
1184119217104715279 ~1995
1184141519473132099 ~1996
Exponent Prime Factor Digits Year
1184160592368321199 ~1994
1184188312368376639 ~1994
1184209432368418879 ~1994
1184255632368511279 ~1994
1184293192368586399 ~1994
118431259402666280710 ~1997
1184386792368773599 ~1994
1184413312368826639 ~1994
1184418592368837199 ~1994
1184447579475580579 ~1996
1184452192368904399 ~1994
1184452199475617539
1184460112368920239 ~1994
1184468992368937999 ~1994
118448111497482066310 ~1997
1184517832369035679 ~1994
118451849852853312910 ~1998
1184526112369052239 ~1994
1184526712369053439 ~1994
1184537632369075279 ~1994
118461223189537956910 ~1996
118461331189538129710 ~1996
1184615032369230079 ~1994
1184653312369306639 ~1994
118467571118467571110 ~1996
2665
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25-11-17