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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
1090817992181635999 ~1994
1090823392181646799 ~1994
1090827118726616899 ~1995
1090853032181706079 ~1994
1090859392181718799 ~1994
1090878712181757439 ~1994
1090899176545395039 ~1995
1090910632181821279 ~1994
1090914592181829199 ~1994
1090949632181899279 ~1994
1090977592181955199 ~1994
109099411109099411110 ~1995
1091001112182002239 ~1994
1091031536546189199 ~1995
1091032432182064879 ~1994
109104799261851517710 ~1996
1091062192182124399 ~1994
109108099196394578310 ~1996
109108529261860469710 ~1996
1091090296350145487911 ~2000
1091095312182190639 ~1994
1091136712182273439 ~1994
1091146018729168099 ~1995
1091167792182335599 ~1994
1091168512182337039 ~1994
Exponent Prime Factor Digits Year
1091187712182375439 ~1994
1091235592182471199 ~1994
109125377327376131110 ~1997
1091297992182595999 ~1994
1091313592182627199 ~1994
1091362976548177839 ~1995
1091366032182732079 ~1994
1091366632182733279 ~1994
1091369416548216479 ~1995
1091376592182753199 ~1994
1091380318731042499 ~1995
1091391832182783679 ~1994
1091402032182804079 ~1994
1091433118731464899 ~1995
1091483576548901439 ~1995
1091516392183032799 ~1994
1091522032183044079 ~1994
1091558632183117279 ~1994
109158701785942647310 ~1998
1091592232183184479 ~1994
1091600032183200079 ~1994
109160419109160419110 ~1995
1091604832183209679 ~1994
1091609632183219279 ~1994
109163767109163767110 ~1995
Exponent Prime Factor Digits Year
109164499196496098310 ~1996
1091696632183393279 ~1994
1091702632183405279 ~1994
1091721832183443679 ~1994
1091735232096131641711 ~1999
1091766592183533199 ~1994
1091769712183539439 ~1994
1091787016550722079 ~1995
1091808736550852399 ~1995
1091812912183625839 ~1994
1091827018734616099 ~1995
1091836312183672639 ~1994
1091842816551056879 ~1995
109184683109184683110 ~1995
109186373939002807910 ~1998
109186409152860972710 ~1996
1092007192184014399 ~1994
109202099262085037710 ~1996
1092082792184165599 ~1994
1092144112184288239 ~1994
1092144376552866239 ~1995
1092177232184354479 ~1994
1092179632184359279 ~1994
1092219712184439439 ~1994
1092241192184482399 ~1994
Exponent Prime Factor Digits Year
1092251992184503999 ~1994
1092252832184505679 ~1994
1092309832184619679 ~1994
1092316912184633839 ~1994
109233043720938083910 ~1997
109233979786484648910 ~1998
1092346616554079679 ~1995
1092376192184752399 ~1994
109238357415105756710 ~1997
109241953174787124910 ~1996
1092428032184856079 ~1994
1092470632184941279 ~1994
1092475312184950639 ~1994
1092483112184966239 ~1994
1092520792185041599 ~1994
1092523432185046879 ~1994
1092559678740477379 ~1995
1092584032185168079 ~1994
109261423109261423110 ~1995
1092639016555834079 ~1995
1092639112185278239 ~1994
1092653632185307279 ~1994
1092655736555934399 ~1995
1092670618741364899 ~1995
109269649524494315310 ~1997
2468
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25-05-04