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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
110237923110237923110 ~1996
1102383112204766239 ~1994
1102394032204788079 ~1994
1102410298819282339 ~1995
1102415392204830799 ~1994
1102434592204869199 ~1994
1102443832204887679 ~1994
110246069418935062310 ~1997
1102485598819884739 ~1995
1102486432204972879 ~1994
1102497592204995199 ~1994
1102509232205018479 ~1994
1102555491675884344911 ~1998
110260427551302135110 ~1997
1102607392205214799 ~1994
1102635112205270239 ~1994
1102666792205333599 ~1994
1102703998821631939 ~1995
1102753912205507839 ~1994
1102762192205524399 ~1994
1102764592205529199 ~1994
1102793416616760479 ~1995
1102850992205701999 ~1994
1102856632205713279 ~1994
1102864272293957681711 ~1999
Exponent Prime Factor Digits Year
1102867792205735599 ~1994
1102895512205791039 ~1994
1102903192205806399 ~1994
1102925512205851039 ~1994
1102942736617656399 ~1995
1103027392206054799 ~1994
1103098192206196399 ~1994
1103128432206256879 ~1994
1103129032206258079 ~1994
1103132392206264799 ~1994
1103140912206281839 ~1994
1103184712206369439 ~1994
1103201632206403279 ~1994
1103209336619255999 ~1995
1103239432206478879 ~1994
1103292832206585679 ~1994
1103339992206679999 ~1994
1103348578826788579 ~1995
110335483904750960710 ~1998
110339429154475200710 ~1996
1103412616620475679 ~1995
1103420032206840079 ~1994
1103472178827777379 ~1995
1103501098828008739 ~1995
1103519397967409995911 ~2000
Exponent Prime Factor Digits Year
1103525216621151279 ~1995
1103541712207083439 ~1994
1103562832207125679 ~1994
1103594992207189999 ~1994
1103610112207220239 ~1994
1103627992207255999 ~1994
1103669992207339999 ~1994
1103748778829990179 ~1995
1103795512207591039 ~1994
1103803312207606639 ~1994
1103818912207637839 ~1994
1103839432207678879 ~1994
1103873632207747279 ~1994
1103879392207758799 ~1994
110388023993492207110 ~1998
1103903416623420479 ~1995
110395951176633521710 ~1996
1103973232207946479 ~1994
1103986618831892899 ~1995
110401813242883988710 ~1996
1104033112208066239 ~1994
1104046318832370499 ~1995
1104060616624363679 ~1995
1104062032208124079 ~1994
1104100576624603439 ~1995
Exponent Prime Factor Digits Year
1104120411214532451111 ~1998
1104180832208361679 ~1994
1104181693180043267311 ~1999
1104196912208393839 ~1994
1104227032208454079 ~1994
1104241792208483599 ~1994
1104247912208495839 ~1994
1104259432208518879 ~1994
1104287392208574799 ~1994
1104307912208615839 ~1994
1104330832208661679 ~1994
1104332176625993039 ~1995
1104357016626142079 ~1995
1104422098835376739 ~1995
1104431392208862799 ~1994
1104431632208863279 ~1994
1104434392208868799 ~1994
1104467512208935039 ~1994
1104471592208943199 ~1994
1104493978835951779 ~1995
1104497632208995279 ~1994
1104613336627679999 ~1995
1104664318837314499 ~1995
1104713032209426079 ~1994
1104780832209561679 ~1994
2462
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25-04-20