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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
1062994432125988879 ~1994
1063006192126012399 ~1994
1063018792126037599 ~1994
1063024616378147679 ~1995
106302787191345016710 ~1996
1063035832126071679 ~1994
1063052392126104799 ~1994
1063086232126172479 ~1994
1063100032126200079 ~1994
1063106512126213039 ~1994
106310747191359344710 ~1996
1063136098505088739 ~1995
1063151032126302079 ~1994
1063157992126315999 ~1994
1063169278505354179 ~1995
1063169392126338799 ~1994
1063172512126345039 ~1994
1063193218505545699 ~1995
1063218232126436479 ~1994
1063247278505978179 ~1995
1063288016379728079 ~1995
106333973148867562310 ~1996
106334149233935127910 ~1996
1063357912126715839 ~1994
1063370392126740799 ~1994
Exponent Prime Factor Digits Year
1063375498507003939 ~1995
1063429792126859599 ~1994
1063443616380661679 ~1995
1063474312126948639 ~1994
1063498912126997839 ~1994
1063576136381456799 ~1995
1063585376381512239 ~1995
1063662016381972079 ~1995
1063687978509503779 ~1995
1063706398509651139 ~1995
106372099191469778310 ~1996
1063780432127560879 ~1994
1063794592127589199 ~1994
106384843425539372110 ~1997
106389817170223707310 ~1996
1063903792127807599 ~1994
106391563255339751310 ~1996
1063921192127842399 ~1994
1063929112127858239 ~1994
1064002432128004879 ~1994
1064004712128009439 ~1994
106400579532002895110 ~1997
1064023576384141439 ~1995
1064031832128063679 ~1994
1064035736384214399 ~1995
Exponent Prime Factor Digits Year
1064041312128082639 ~1994
106405861234092894310 ~1996
106406263170250020910 ~1996
1064073136384438799 ~1995
1064096512128193039 ~1994
1064098192128196399 ~1994
1064108512128217039 ~1994
1064109592128219199 ~1994
1064118592128237199 ~1994
1064160478513283779 ~1995
1064204392128408799 ~1994
1064208592128417199 ~1994
1064216698513733539 ~1995
1064219512128439039 ~1994
1064224432128448879 ~1994
1064260576385563439 ~1995
106430939191575690310 ~1996
1064316232128632479 ~1994
1064332792128665599 ~1994
106437181170299489710 ~1996
1064384816386308879 ~1995
1064432992128865999 ~1994
1064434736386608399 ~1995
1064461432128922879 ~1994
1064470931447680464911 ~1998
Exponent Prime Factor Digits Year
1064483992128967999 ~1994
1064524912129049839 ~1994
106454009319362027110 ~1997
1064618632129237279 ~1994
106465637149051891910 ~1996
1064659816387958879 ~1995
1064675512129351039 ~1994
1064689192129378399 ~1994
1064697298517578339 ~1995
1064706731022118460911 ~1998
106471517404591764710 ~1997
1064719078517752579 ~1995
1064742112129484239 ~1994
1064774392129548799 ~1994
1064784232129568479 ~1994
1064788192129576399 ~1994
1064800792129601599 ~1994
1064806312129612639 ~1994
1064855392129710799 ~1994
1064880712129761439 ~1994
1064889112129778239 ~1994
1064913776389482639 ~1995
1064919232129838479 ~1994
1064930632129861279 ~1994
1064956432129912879 ~1994
2438
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25-04-13