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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
1373788312747576639 ~1995
1373828512747657039 ~1995
1373830792747661599 ~1995
1373832178242993039 ~1996
1373880712747761439 ~1995
1373918992747837999 ~1995
1373920432747840879 ~1995
1373924992747849999 ~1995
1373931832747863679 ~1995
1373959912747919839 ~1995
1373980432747960879 ~1995
1374067192748134399 ~1995
1374076192748152399 ~1995
137408851137408851110 ~1996
1374129232748258479 ~1995
1374145912748291839 ~1995
1374194178245165039 ~1996
137420989329810373710 ~1997
137423519109938815310 ~1996
1374241912748483839 ~1995
1374293992748587999 ~1995
1374296818245780879 ~1996
1374320512748641039 ~1995
137438069192413296710 ~1997
137440519137440519110 ~1996
Exponent Prime Factor Digits Year
1374420832748841679 ~1995
1374442312748884639 ~1995
137446913989617773710 ~1998
1374470392748940799 ~1995
1374525592749051199 ~1995
1374567832749135679 ~1995
137456959137456959110 ~1996
1374586792749173599 ~1995
1374612112749224239 ~1995
1374683392749366799 ~1995
1374696592749393199 ~1995
1374698512749397039 ~1995
137470001109976000910 ~1996
1374718192749436399 ~1995
137472371109977896910 ~1996
1374755992749511999 ~1995
1374770578248623439 ~1996
1374816112749632239 ~1995
137482129329957109710 ~1997
1374838312749676639 ~1995
1374944032749888079 ~1995
1374954112749908239 ~1995
1375044592750089199 ~1995
1375061512750123039 ~1995
1375063312750126639 ~1995
Exponent Prime Factor Digits Year
1375080112750160239 ~1995
1375165912750331839 ~1995
137518813220030100910 ~1997
1375204312750408639 ~1995
1375206712750413439 ~1995
1375222792750445599 ~1995
137527363220043780910 ~1997
1375298392750596799 ~1995
1375372432750744879 ~1995
1375396912750793839 ~1995
1375406032750812079 ~1995
1375433032750866079 ~1995
1375457992750915999 ~1995
137552087330125008910 ~1997
1375535512751071039 ~1995
1375561312751122639 ~1995
1375615312751230639 ~1995
1375635112751270239 ~1995
1375658392751316799 ~1995
137570369192598516710 ~1997
1375747192751494399 ~1995
1375747792751495599 ~1995
1375761232751522479 ~1995
1375769632751539279 ~1995
1375807312751614639 ~1995
Exponent Prime Factor Digits Year
1375822738254936399 ~1996
1375849432751698879 ~1995
1375869378255216239 ~1996
1375891312751782639 ~1995
1375935378255612239 ~1996
1375974592751949199 ~1995
1376000512752001039 ~1995
1376009178256055039 ~1996
1376057632752115279 ~1995
1376087032752174079 ~1995
1376087818256526879 ~1996
137610617110088493710 ~1996
1376109232752218479 ~1995
137613403467885570310 ~1998
1376137338256823999 ~1996
1376223112752446239 ~1995
1376329912752659839 ~1995
1376330632752661279 ~1995
1376349232752698479 ~1995
137635241110108192910 ~1996
1376430592752861199 ~1995
137645009743283048710 ~1998
137650651137650651110 ~1996
137652481220243969710 ~1997
1376546512753093039 ~1995
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