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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
1627544393255088799 ~1995
1627575593255151199 ~1995
1627600793255201599 ~1995
1627617019765702079 ~1996
162762163162762163110 ~1997
1627636193255272399 ~1995
1627664633255329279 ~1995
1627687793255375599 ~1995
1627689739766138399 ~1996
1627738793255477599 ~1995
1627815713255631439 ~1995
1627881593255763199 ~1995
1627897193255794399 ~1995
1627954913255909839 ~1995
1627974833255949679 ~1995
1628032619768195679 ~1996
162808603553549250310 ~1998
1628091739768550399 ~1996
1628102393256204799 ~1995
1628166233256332479 ~1995
1628188793256377599 ~1995
1628217233256434479 ~1995
1628239313256478639 ~1995
1628368339770209999 ~1996
1628373713256747439 ~1995
Exponent Prime Factor Digits Year
1628376593256753199 ~1995
162840347130272277710 ~1997
1628403713256807439 ~1995
1628444633256889279 ~1995
162845849488537547110 ~1998
1628468393256936799 ~1995
1628520713257041439 ~1995
1628534513257069039 ~1995
1628585993257171999 ~1995
162860851162860851110 ~1997
1628633033257266079 ~1995
162864227390874144910 ~1998
1628680913257361839 ~1995
162869269781772491310 ~1999
1628765033257530079 ~1995
1628779313257558639 ~1995
1628853379773120239 ~1996
1628906993257813999 ~1995
1628918033257836079 ~1995
1628942993257885999 ~1995
1628956433257912879 ~1995
1628962579773775439 ~1996
1628969393257938799 ~1995
1629032633258065279 ~1995
1629036593258073199 ~1995
Exponent Prime Factor Digits Year
1629136431075230043911 ~1999
1629139313258278639 ~1995
1629196579775179439 ~1996
1629309233258618479 ~1995
1629333713258667439 ~1995
1629374993258749999 ~1995
162940559130352447310 ~1997
162948647391076752910 ~1998
1629496913258993839 ~1995
1629574913259149839 ~1995
1629592619777555679 ~1996
1629681593259363199 ~1995
1629695579778173439 ~1996
1629720113259440239 ~1995
1629762113259524239 ~1995
1629797033259594079 ~1995
1629806819778840879 ~1996
1629823433259646879 ~1995
1629905633259811279 ~1995
1629936833259873679 ~1995
1629996593259993199 ~1995
1630016033260032079 ~1995
1630024193260048399 ~1995
1630077233260154479 ~1995
1630085513260171039 ~1995
Exponent Prime Factor Digits Year
163010543423827411910 ~1998
1630122113260244239 ~1995
163018507163018507110 ~1997
1630193033260386079 ~1995
163021973228230762310 ~1997
1630283993260567999 ~1995
1630296833260593679 ~1995
1630316339781897999 ~1996
1630324219781945279 ~1996
1630374113260748239 ~1995
1630398139782388799 ~1996
1630498193260996399 ~1995
1630516313261032639 ~1995
163055887163055887110 ~1997
1630559831174003077711 ~1999
1630578019783468079 ~1996
1630700033261400079 ~1995
1630730633261461279 ~1995
1630738193261476399 ~1995
1630791233261582479 ~1995
1630798793261597599 ~1995
1630816313261632639 ~1995
1630863233261726479 ~1995
1630877539785265199 ~1996
163090111260944177710 ~1997
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