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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
1497782032995564079 ~1995
1497803778986822639 ~1996
1497808432995616879 ~1995
149781547149781547110 ~1997
1497829312995658639 ~1995
1497856792995713599 ~1995
1497876138987256799 ~1996
1497935512995871039 ~1995
149796749359512197710 ~1998
1497970312995940639 ~1995
1497971392995942799 ~1995
1497995992995991999 ~1995
1498018912996037839 ~1995
1498069312996138639 ~1995
1498101232996202479 ~1995
1498119232996238479 ~1995
149816039119852831310 ~1996
1498193632996387279 ~1995
1498255312996510639 ~1995
149828387269691096710 ~1997
1498309378989856239 ~1996
1498335832996671679 ~1995
149844187509470235910 ~1998
1498453138990718799 ~1996
149846579119877263310 ~1996
Exponent Prime Factor Digits Year
1498467832996935679 ~1995
1498481992996963999 ~1995
1498490811528460626311 ~1999
1498511392997022799 ~1995
1498523032997046079 ~1995
1498525978991155839 ~1996
1498530018991180079 ~1996
1498538538991231199 ~1996
1498540378991242239 ~1996
1498543432997086879 ~1995
1498554232997108479 ~1995
1498593832997187679 ~1995
149862407389642258310 ~1998
1498652392997304799 ~1995
1498849218993095279 ~1996
1498920592997841199 ~1995
1498955632997911279 ~1995
149895871239833393710 ~1997
1498962832997925679 ~1995
1498972578993835439 ~1996
1498972618993835679 ~1996
149902147959373740910 ~1999
1499057512998115039 ~1995
1499082112998164239 ~1995
1499114392998228799 ~1995
Exponent Prime Factor Digits Year
1499201392998402799 ~1995
1499227912998455839 ~1995
1499293192998586399 ~1995
1499432171169557092711 ~1999
1499446312998892639 ~1995
149948801449846403110 ~1998
149952401119961920910 ~1996
1499583112999166239 ~1995
1499615992999231999 ~1995
1499629192999258399 ~1995
1499698192999396399 ~1995
149970031629874130310 ~1998
1499728432999456879 ~1995
1499736832999473679 ~1995
149974751119979800910 ~1996
1499752912999505839 ~1995
1499796712999593439 ~1995
1499826712999653439 ~1995
1499833432999666879 ~1995
1499932792999865599 ~1995
1499938912999877839 ~1995
149995487389988266310 ~1998
1499965792999931599 ~1995
1500020033000040079 ~1995
1500046379000278239 ~1996
Exponent Prime Factor Digits Year
1500056993000113999 ~1995
1500068539000411199 ~1996
1500097913000195839 ~1995
1500170393000340799 ~1995
1500199939001199599 ~1996
1500227033000454079 ~1995
1500238313000476639 ~1995
1500246593000493199 ~1995
1500301433000602879 ~1995
1500334793000669599 ~1995
1500347993000695999 ~1995
1500357713000715439 ~1995
1500379313000758639 ~1995
1500422393000844799 ~1995
1500431633000863279 ~1995
1500440393000880799 ~1995
1500456713000913439 ~1995
150046357360111256910 ~1998
1500509633001019279 ~1995
1500536393001072799 ~1995
1500537233001074479 ~1995
1500553433001106879 ~1995
150061693330135724710 ~1997
150062329450186987110 ~1998
1500643913001287839 ~1995
2914
GIMPS The Prime Pages FactorDb.com
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26-04-05