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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
552031035520310319 ~1993
552033591104067199 ~1991
552051231104102479 ~1991
552068391104136799 ~1991
552074031104148079 ~1991
55209563143544863910 ~1994
552098511104197039 ~1991
552101394416811139 ~1993
552110031104220079 ~1991
552114075521140719 ~1993
552120114416960899 ~1993
552129591104259199 ~1991
552131999938375839 ~1994
552152391104304799 ~1991
552152991104305999 ~1991
552153231104306479 ~1991
552155511104311039 ~1991
552157314417258499 ~1993
552179595521795919 ~1993
552184911104369839 ~1991
552185631104371279 ~1991
552192111104384239 ~1991
552193791104387599 ~1991
552199911104399839 ~1991
552205311104410639 ~1991
Exponent Prime Factor Digits Year
552213591104427199 ~1991
552225773313354639 ~1993
552226911104453839 ~1991
552255591104511199 ~1991
552272991104545999 ~1991
55227827265093569710 ~1995
552293994418351939 ~1993
552295791104591599 ~1991
552297111104594239 ~1991
552300133313800799 ~1993
552305031104610079 ~1991
552305511104611039 ~1991
55230601220922404110 ~1995
552316191104632399 ~1991
552322911104645839 ~1991
552341991104683999 ~1991
552351711104703439 ~1991
552356391104712799 ~1991
552363711104727439 ~1991
552376399942775039 ~1994
552383991104767999 ~1991
552412374419298979 ~1993
552432111104864239 ~1991
552449391104898799 ~1991
552465013314790079 ~1993
Exponent Prime Factor Digits Year
552479719944634799 ~1994
552487573314925439 ~1993
552501831105003679 ~1991
55252999232062595910 ~1995
552539631105079279 ~1991
552566391105132799 ~1991
55260313121572688710 ~1994
552608514420868099 ~1993
552613791105227599 ~1991
552615231105230479 ~1991
552638991105277999 ~1991
552644574421156579 ~1993
552684894421479139 ~1993
552692391105384799 ~1991
552697191105394399 ~1991
552742911105485839 ~1991
552766573316599439 ~1993
552773631105547279 ~1991
552774591105549199 ~1991
552809031105618079 ~1991
552823791105647599 ~1991
552866631105733279 ~1991
552876711105753439 ~1991
55288367132692080910 ~1994
552891533317349199 ~1993
Exponent Prime Factor Digits Year
552892911105785839 ~1991
552904074423232579 ~1993
552909711105819439 ~1991
552915831105831679 ~1991
552934311105868639 ~1991
552936711105873439 ~1991
552941631105883279 ~1991
552954231105908479 ~1991
552959391105918799 ~1991
552964973317789839 ~1993
552985911105971839 ~1991
553003191106006399 ~1991
553031031106062079 ~1991
553031511106063039 ~1991
553031813318190879 ~1993
553042191106084399 ~1991
553045973318275839 ~1993
553103031106206079 ~1991
553109479955970479 ~1994
553127031106254079 ~1991
553127391106254799 ~1991
553129191106258399 ~1991
55313669132752805710 ~1994
553159074425272579 ~1993
553169574425356579 ~1993
2093
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25-04-20