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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
1376973592753947199 ~1995
1376998432753996879 ~1995
1377021112754042239 ~1995
1377025312754050639 ~1995
1377094192754188399 ~1995
137712797110170237710 ~1996
137712899110170319310 ~1996
1377156592754313199 ~1995
1377225232754450479 ~1995
137728529991645408910 ~1998
1377308992754617999 ~1995
1377326418263958479 ~1996
1377352912754705839 ~1995
1377362512754725039 ~1995
1377387018264322079 ~1996
137742461110193968910 ~1996
1377430312754860639 ~1995
137745533192843746310 ~1997
137745809110196647310 ~1996
1377472792754945599 ~1995
1377482512754965039 ~1995
1377502192755004399 ~1995
1377506992755013999 ~1995
1377574912755149839 ~1995
1377637792755275599 ~1995
Exponent Prime Factor Digits Year
1377689032755378079 ~1995
137769431247984975910 ~1997
1377730192755460399 ~1995
1377791512755583039 ~1995
137780263137780263110 ~1996
1377822232755644479 ~1995
1377838792755677599 ~1995
137784901413354703110 ~1997
1377902392755804799 ~1995
1377918832755837679 ~1995
1377947818267686879 ~1996
1378007032756014079 ~1995
1378009912756019839 ~1995
137802397551209588110 ~1998
1378038112756076239 ~1995
1378055992756111999 ~1995
137808611110246888910 ~1996
1378092112756184239 ~1995
137809741413429223110 ~1997
1378168912756337839 ~1995
1378189312756378639 ~1995
1378213312756426639 ~1995
1378234432756468879 ~1995
1378261792756523599 ~1995
1378326712756653439 ~1995
Exponent Prime Factor Digits Year
1378384432756768879 ~1995
1378409992756819999 ~1995
137842811110274248910 ~1996
137843477110274781710 ~1996
1378469632756939279 ~1995
137850611110280488910 ~1996
1378555192757110399 ~1995
1378739032757478079 ~1995
1378740592757481199 ~1995
137876899248178418310 ~1997
1378797112757594239 ~1995
1378858432757716879 ~1995
1378894432757788879 ~1995
1378937992757875999 ~1995
1378986712757973439 ~1995
1379102992758205999 ~1995
137914241110331392910 ~1996
1379145712758291439 ~1995
1379173432758346879 ~1995
1379183032758366079 ~1995
137918357110334685710 ~1996
137919127248254428710 ~1997
1379193112758386239 ~1995
1379258338275549999 ~1996
1379279032758558079 ~1995
Exponent Prime Factor Digits Year
1379294392758588799 ~1995
137933659137933659110 ~1996
1379385738276314399 ~1996
137939357193115099910 ~1997
1379411578276469439 ~1996
1379413792758827599 ~1995
1379441392758882799 ~1995
1379511232759022479 ~1995
1379525178277151039 ~1996
137954741110363792910 ~1996
1379563912759127839 ~1995
1379568832759137679 ~1995
1379641912759283839 ~1995
137964217413892651110 ~1997
1379653938277923599 ~1996
137968087137968087110 ~1996
1379712592759425199 ~1995
1379765992759531999 ~1995
1379766592759533199 ~1995
1379778712897535291111 ~2000
1379799832759599679 ~1995
1379803192759606399 ~1995
137981731248367115910 ~1997
137981747110385397710 ~1996
1379849392759698799 ~1995
2750
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25-11-17