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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
1565926793131853599 ~1995
1565952613006629011311 ~2000
1565964379395786239 ~1996
1565985833131971679 ~1995
1565992793131985599 ~1995
1566056393132112799 ~1995
156607153344535736710 ~1998
1566120233132240479 ~1995
1566135593132271199 ~1995
1566153593132307199 ~1995
156617059281910706310 ~1997
1566210113132420239 ~1995
156622457125297965710 ~1996
1566229193132458399 ~1995
1566268913132537839 ~1995
1566318233132636479 ~1995
1566346193132692399 ~1995
1566356513132713039 ~1995
1566382433132764879 ~1995
1566417833132835679 ~1995
1566536393133072799 ~1995
1566654233133308479 ~1995
1566691193133382399 ~1995
1566702713133405439 ~1995
1566704633133409279 ~1995
Exponent Prime Factor Digits Year
1566711713133423439 ~1995
1566776633133553279 ~1995
156680701344697542310 ~1998
1566908993133817999 ~1995
1566932633133865279 ~1995
156694319125355455310 ~1996
1566972833133945679 ~1995
1566997219401983279 ~1996
1567002593134005199 ~1995
1567030913134061839 ~1995
1567042819402256879 ~1996
156708767125367013710 ~1996
156710501125368400910 ~1996
156719159125375327310 ~1996
1567245233134490479 ~1995
1567280513134561039 ~1995
1567288939403733599 ~1996
1567356713134713439 ~1995
1567362593134725199 ~1995
156745033344839072710 ~1998
1567466513134933039 ~1995
1567488593134977199 ~1995
1567537979405227839 ~1996
156759521125407616910 ~1996
1567631633135263279 ~1995
Exponent Prime Factor Digits Year
156766171250825873710 ~1997
1567662979405977839 ~1996
1567673993135347999 ~1995
156768973376245535310 ~1998
1567740713135481439 ~1995
1567799513135599039 ~1995
156781301125425040910 ~1996
1567829633135659279 ~1995
1567845019407070079 ~1996
1567880393135760799 ~1995
1567959179407755039 ~1996
1568026433136052879 ~1995
1568028379408170239 ~1996
156804251658577854310 ~1998
1568054033136108079 ~1995
1568073833136147679 ~1995
156809969125447975310 ~1996
1568106833136213679 ~1995
156811337219535871910 ~1997
1568136233136272479 ~1995
1568137313136274639 ~1995
1568137819408826879 ~1996
1568153633136307279 ~1995
1568173793136347599 ~1995
1568233913136467839 ~1995
Exponent Prime Factor Digits Year
156825587125460469710 ~1996
1568288633136577279 ~1995
156829733219561626310 ~1997
156832943501865417710 ~1998
1568339033136678079 ~1995
1568453179410719039 ~1996
156845863156845863110 ~1997
1568493233136986479 ~1995
1568658113137316239 ~1995
1568700379412202239 ~1996
1568714993137429999 ~1995
156872197376493272910 ~1998
1568853593137707199 ~1995
1568872739413236399 ~1996
1568881913137763839 ~1995
1568888633137777279 ~1995
1568899193137798399 ~1995
1568908193137816399 ~1995
156895243251032388910 ~1997
1568962193137924399 ~1995
1569045713138091439 ~1995
1569058913138117839 ~1995
156908407251053451310 ~1997
1569158419414950479 ~1996
1569203993138407999 ~1995
2639
GIMPS The Prime Pages FactorDb.com
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25-04-20