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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
1053297712106595439 ~1994
105331529147464140710 ~1996
1053325736319954399 ~1995
105333211168533137710 ~1996
1053341992106683999 ~1994
1053350992106701999 ~1994
1053373816320242879 ~1995
1053379312106758639 ~1994
1053391192106782399 ~1994
105339811105339811110 ~1995
1053414712106829439 ~1994
105342709231753959910 ~1996
1053427192106854399 ~1994
105343867105343867110 ~1995
1053445792106891599 ~1994
1053473032106946079 ~1994
105347551189625591910 ~1996
1053490312106980639 ~1994
1053494632106989279 ~1994
1053511312107022639 ~1994
105352003168563204910 ~1996
1053524416321146479 ~1995
1053543112107086239 ~1994
1053544432107088879 ~1994
1053545536321273199 ~1995
Exponent Prime Factor Digits Year
1053567112107134239 ~1994
1053580792107161599 ~1994
1053639712107279439 ~1994
1053660112107320239 ~1994
1053664678429317379 ~1995
1053675232107350479 ~1994
1053678592107357199 ~1994
1053679432107358879 ~1994
1053683816322102879 ~1995
1053693112107386239 ~1994
1053699832107399679 ~1994
1053708832107417679 ~1994
1053723016322338079 ~1995
1053729416322376479 ~1995
105375187105375187110 ~1995
1053753176322519039 ~1995
1053773512107547039 ~1994
1053776632107553279 ~1994
1053828112107656239 ~1994
1053888176323329039 ~1995
1053888736323332399 ~1995
1053893536323361199 ~1995
1053931616323589679 ~1995
1053965032107930079 ~1994
1053974032107948079 ~1994
Exponent Prime Factor Digits Year
1054014592108029199 ~1994
1054066432108132879 ~1994
1054078912108157839 ~1994
1054136632108273279 ~1994
1054168192108336399 ~1994
1054215592108431199 ~1994
1054275832108551679 ~1994
1054278592108557199 ~1994
1054286392108572799 ~1994
1054333432108666879 ~1994
1054344712108689439 ~1994
105434587168695339310 ~1996
1054349512108699039 ~1994
1054359376326156239 ~1995
1054382992108765999 ~1994
1054405978435247779 ~1995
1054415032108830079 ~1994
1054455592108911199 ~1994
1054456432108912879 ~1994
1054559278436474179 ~1995
1054564432109128879 ~1994
1054590478436723779 ~1995
1054615792109231599 ~1994
1054636192109272399 ~1994
1054667032109334079 ~1994
Exponent Prime Factor Digits Year
1054766816328600879 ~1995
1054798318438386499 ~1995
1054821592109643199 ~1994
1054829392109658799 ~1994
1054855432109710879 ~1994
1054872718438981699 ~1995
1054877992109755999 ~1994
1054880878439046979 ~1995
1054916278439330179 ~1995
1054934632109869279 ~1994
105494699443077735910 ~1997
1054951616329709679 ~1995
1054972192109944399 ~1994
1054978912109957839 ~1994
1055001232110002479 ~1994
1055003098440024739 ~1995
1055007712110015439 ~1994
1055028298440226339 ~1995
1055042512110085039 ~1994
1055070118440560899 ~1995
105509009147712612710 ~1996
1055090392110180799 ~1994
1055150512110301039 ~1994
1055161432110322879 ~1994
1055171992110343999 ~1994
2483
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25-06-15