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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
1170557817023346879 ~1995
1170560992341121999 ~1994
1170630592341261199 ~1994
1170649192341298399 ~1994
1170652199365217539 ~1995
1170666112341332239 ~1994
1170735712341471439 ~1994
1170745217024471279 ~1995
1170748192341496399 ~1994
1170767032341534079 ~1994
1170772017024632079 ~1995
1170804417024826479 ~1995
1170845632341691279 ~1994
1170866032341732079 ~1994
1170930832341861679 ~1994
1170932337025593999 ~1995
1170972232341944479 ~1994
1170980777025884639 ~1995
1170988792341977599 ~1994
1170997432341994879 ~1994
1171024979368199779 ~1995
1171036912342073839 ~1994
1171039192342078399 ~1994
1171041112342082239 ~1994
1171064032342128079 ~1994
Exponent Prime Factor Digits Year
1171069432342138879 ~1994
1171094512342189039 ~1994
1171100992342201999 ~1994
1171119899368959139 ~1995
1171128377026770239 ~1995
1171130392342260799 ~1994
1171131419369051299 ~1995
1171155712342311439 ~1994
1171164432248635705711 ~1999
1171180192342360399 ~1994
1171202032342404079 ~1994
1171285792342571599 ~1994
1171325632342651279 ~1994
1171349392342698799 ~1994
117139591210851263910 ~1996
1171396792342793599 ~1994
1171409217028455279 ~1995
1171418512342837039 ~1994
1171543192343086399 ~1994
1171568992343137999 ~1994
1171578232343156479 ~1994
117159701843549847310 ~1998
1171599617029597679 ~1995
1171621192343242399 ~1994
117163577281192584910 ~1997
Exponent Prime Factor Digits Year
1171664032343328079 ~1994
1171678679373429379 ~1995
1171730992343461999 ~1994
1171762192343524399 ~1994
1171781992343563999 ~1994
1171808392343616799 ~1994
1171812377030874239 ~1995
1171839592343679199 ~1994
1171883032343766079 ~1994
1171902377031414239 ~1995
1171915792343831599 ~1994
1171932137031592799 ~1995
1171958992343917999 ~1994
1171988777031932639 ~1995
117199661656318101710 ~1998
1172045512344091039 ~1994
1172049179376393379 ~1995
1172058599376468739 ~1995
1172078992344157999 ~1994
1172090032344180079 ~1994
1172141992344283999 ~1994
1172182912344365839 ~1994
1172184112344368239 ~1994
1172203337033219999 ~1995
117220891187553425710 ~1996
Exponent Prime Factor Digits Year
117223649281336757710 ~1997
1172250712344501439 ~1994
1172272192344544399 ~1994
1172300512344601039 ~1994
1172362192344724399 ~1994
1172401912344803839 ~1994
1172409112344818239 ~1994
1172457017034742079 ~1995
1172474392344948799 ~1994
1172479192344958399 ~1994
1172479792344959599 ~1994
1172563192345126399 ~1994
1172607977035647839 ~1995
1172610377035662239 ~1995
1172616712345233439 ~1994
1172627579381020579 ~1995
117263171938105368110 ~1998
1172638432345276879 ~1994
1172652377035914239 ~1995
117269531211085155910 ~1996
117270151492534634310 ~1997
117273839867826408710 ~1998
117275671469102684110 ~1997
1172781592345563199 ~1994
1172795879382366979 ~1995
2504
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25-05-04