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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
1347525112695050239 ~1995
1347526792695053599 ~1995
1347540712695081439 ~1995
134755121107804096910 ~1996
1347566218085397279 ~1996
1347584992695169999 ~1995
1347592792695185599 ~1995
1347602818085616879 ~1996
1347611778085670639 ~1996
1347616738085700399 ~1996
1347641632695283279 ~1995
1347709432695418879 ~1995
1347720232695440479 ~1995
1347729592695459199 ~1995
134774837107819869710 ~1996
1347762592695525199 ~1995
1347766432695532879 ~1995
1347779338086675999 ~1996
1347787192695574399 ~1995
1347807712695615439 ~1995
1347823312695646639 ~1995
1347867832695735679 ~1995
1347871138087226799 ~1996
1347933592695867199 ~1995
134795461943568227110 ~1998
Exponent Prime Factor Digits Year
1347995512695991039 ~1995
1348010032696020079 ~1995
1348019632696039279 ~1995
1348034418088206479 ~1996
1348076632696153279 ~1995
1348088512696177039 ~1995
134810279107848223310 ~1996
1348132211186356344911 ~1999
1348133818088802879 ~1996
1348150618088903679 ~1996
1348154632696309279 ~1995
1348183312696366639 ~1995
1348220032696440079 ~1995
1348244392696488799 ~1995
1348309312696618639 ~1995
1348317832696635679 ~1995
1348326232696652479 ~1995
1348329832696659679 ~1995
134833723134833723110 ~1996
134836277188770787910 ~1997
134836487107869189710 ~1996
1348411312696822639 ~1995
1348414578090487439 ~1996
1348443832696887679 ~1995
1348459432696918879 ~1995
Exponent Prime Factor Digits Year
1348483912696967839 ~1995
1348498432696996879 ~1995
134852083215763332910 ~1997
134862187134862187110 ~1996
1348632592697265199 ~1995
134864321107891456910 ~1996
1348653232697306479 ~1995
1348661392697322799 ~1995
134867261107893808910 ~1996
1348698592697397199 ~1995
1348745418092472479 ~1996
1348773978092643839 ~1996
1348784418092706479 ~1996
1348787032697574079 ~1995
1348789792697579599 ~1995
1348799032697598079 ~1995
134881081215809729710 ~1997
1348813392266006495311 ~1999
1348851712697703439 ~1995
1348861312697722639 ~1995
1348870978093225839 ~1996
134889331134889331110 ~1996
1348895392697790799 ~1995
1348913032697826079 ~1995
1348969912697939839 ~1995
Exponent Prime Factor Digits Year
1348983018093898079 ~1996
1348984432697968879 ~1995
1349021512698043039 ~1995
1349043592698087199 ~1995
1349084392698168799 ~1995
1349149192698298399 ~1995
1349167792698335599 ~1995
1349242432698484879 ~1995
1349244232698488479 ~1995
1349306392698612799 ~1995
1349319112698638239 ~1995
1349379232698758479 ~1995
1349383792698767599 ~1995
1349407312698814639 ~1995
134940823134940823110 ~1996
1349422312698844639 ~1995
134945861107956688910 ~1996
1349493592698987199 ~1995
1349497192698994399 ~1995
1349527432699054879 ~1995
134952947323887072910 ~1997
1349536912699073839 ~1995
1349548192699096399 ~1995
1349555992699111999 ~1995
134959931107967944910 ~1996
2831
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26-03-08