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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
1265097112530194239 ~1994
1265106232530212479 ~1994
1265145712530291439 ~1994
1265174032530348079 ~1994
1265193592530387199 ~1994
1265204632530409279 ~1994
1265213032530426079 ~1994
1265216632530433279 ~1994
1265232832530465679 ~1994
1265235137591410799 ~1995
1265242432530484879 ~1994
1265259232530518479 ~1994
1265271232530542479 ~1994
1265298017591788079 ~1995
1265327417591964479 ~1995
1265395312530790639 ~1994
1265454112530908239 ~1994
126551639404965244910 ~1997
1265531032531062079 ~1994
1265533792531067599 ~1994
126554551531529114310 ~1998
1265583592531167199 ~1994
126559711126559711110 ~1996
1265603817593622879 ~1995
1265621337593727999 ~1995
Exponent Prime Factor Digits Year
1265628112531256239 ~1994
126563747101250997710 ~1996
1265652592531305199 ~1994
1265661832531323679 ~1994
1265701312531402639 ~1994
1265837632531675279 ~1994
1265844592531689199 ~1994
1265848912531697839 ~1994
126590119126590119110 ~1996
1265905432531810879 ~1994
1265922232531844479 ~1994
1265925537595553199 ~1995
1265983192531966399 ~1994
1265996392531992799 ~1994
126607357202571771310 ~1997
1266096977596581839 ~1995
1266100792532201599 ~1994
1266118792532237599 ~1994
1266119392532238799 ~1994
126614581202583329710 ~1997
126615007126615007110 ~1996
1266167935773725760911 ~2000
1266176937597061599 ~1995
1266206392532412799 ~1994
1266214792532429599 ~1994
Exponent Prime Factor Digits Year
1266217792532435599 ~1994
1266217912532435839 ~1994
1266241912532483839 ~1994
1266244192532488399 ~1994
1266265792532531599 ~1994
1266294112532588239 ~1994
1266296632532593279 ~1994
1266298432532596879 ~1994
1266316192532632399 ~1994
126633593177287030310 ~1996
1266356992532713999 ~1994
1266372712532745439 ~1994
126638047126638047110 ~1996
126638297101310637710 ~1996
1266390592532781199 ~1994
1266392177598353039 ~1995
126641731126641731110 ~1996
1266438232532876479 ~1994
1266450977598705839 ~1995
1266472312532944639 ~1994
1266477232532954479 ~1994
1266515992533031999 ~1994
1266632032533264079 ~1994
1266662032533324079 ~1994
1266678232533356479 ~1994
Exponent Prime Factor Digits Year
126670667101336533710 ~1996
1266752392533504799 ~1994
1266754432533508879 ~1994
1266774712533549439 ~1994
1266806392533612799 ~1994
1266833632533667279 ~1994
1266834232533668479 ~1994
1266837232533674479 ~1994
1266875512533751039 ~1994
1266904192533808399 ~1994
1266906712533813439 ~1994
1266912232533824479 ~1994
1266995777601974639 ~1995
126706051228070891910 ~1997
1267067992534135999 ~1994
1267082512534165039 ~1994
1267114137602684799 ~1995
1267114792534229599 ~1994
126727247101381797710 ~1996
1267282912534565839 ~1994
1267364817604188879 ~1995
1267412032534824079 ~1994
126741491101393192910 ~1996
1267428592534857199 ~1994
126742991101394392910 ~1996
2805
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26-03-22