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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 Dig. Year
50586809115058680911111 ~2009
50587630191011752603911 ~2007
50589414111011788282311 ~2007
505903741121247957126312 ~2010
50592393591011847871911 ~2007
50592807973035568478311 ~2008
50592826191011856523911 ~2007
50593047414047443792911 ~2008
50593279431011865588711 ~2007
50594206374047536509711 ~2008
50595395391011907907911 ~2007
50595654711011913094311 ~2007
50596278231011925564711 ~2007
50599827831011996556711 ~2007
50601487133036089227911 ~2008
506031569925301578495112 ~2010
50603253733036195223911 ~2008
50606083791012121675911 ~2007
50611820991012236419911 ~2007
50613202133036792127911 ~2008
50614027914049122232911 ~2008
50615818911012316378311 ~2007
50616594111012331882311 ~2007
50621409533037284571911 ~2008
50621778711012435574311 ~2007
Exponent Prime Factor Dig. Year
506226643912149439453712 ~2009
50623599414049887952911 ~2008
50625175035062517503111 ~2009
50626584111012531682311 ~2007
50628252594050260207311 ~2008
506316775724303205233712 ~2010
50633888991012677779911 ~2007
50636660991012733219911 ~2007
50639829711012796594311 ~2007
50640496911012809938311 ~2007
50641221591012824431911 ~2007
50641457991012829159911 ~2007
50642046973038522818311 ~2008
50642152311012843046311 ~2007
50644530831012890616711 ~2007
50644620591012892411911 ~2007
50644884831012897696711 ~2007
50647295031012945900711 ~2007
50647606933038856415911 ~2008
50647922631012958452711 ~2007
50648749431012974988711 ~2007
50649364911012987298311 ~2007
50652275391013045507911 ~2007
50654840031013096800711 ~2007
50655558435065555843111 ~2009
Exponent Prime Factor Dig. Year
50656300191013126003911 ~2007
50656865511013137310311 ~2007
50659355991013187119911 ~2007
50659559031013191180711 ~2007
50661350238105816036911 ~2009
50667602031013352040711 ~2007
50668447911013368958311 ~2007
50668546311013370926311 ~2007
50669042031013380840711 ~2007
50670673674053653893711 ~2008
50671340031013426800711 ~2007
50672769831013455396711 ~2007
50676143991013522879911 ~2007
50677236231013544724711 ~2007
506794762911149484783912 ~2009
50681686674054534933711 ~2008
50682676377095574691911 ~2009
50683558791013671175911 ~2007
50683650591013673011911 ~2007
50687554374055004349711 ~2008
50687911911013758238311 ~2007
506883649921289113295912 ~2010
50688957591013779151911 ~2007
50692267638110762820911 ~2009
50693546511013870930311 ~2007
Exponent Prime Factor Dig. Year
50694591591013891831911 ~2007
50695526991013910539911 ~2007
50697181974055774557711 ~2008
506977767712167466424912 ~2009
506982173912167572173712 ~2009
50699495391013989907911 ~2007
506999377128391965117712 ~2010
50701904173042114250311 ~2008
50702217114056177368911 ~2008
50703111111014062222311 ~2007
50704224111014084482311 ~2007
50704227231014084544711 ~2007
507048019327380593042312 ~2010
50707222311014144446311 ~2007
50709398991014187979911 ~2007
50710753911014215078311 ~2007
50711716911014234338311 ~2007
50717934831014358696711 ~2007
50720306814057624544911 ~2008
50722624933043357495911 ~2008
50722633311014452666311 ~2007
50722926773043375606311 ~2008
50723948631014478972711 ~2007
50726694711014533894311 ~2007
50727053333043623199911 ~2008
4546
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26-03-15