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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
547873619109574723910 ~1999
547899623109579924710 ~1999
547907183109581436710 ~1999
547908743109581748710 ~1999
547945637438356509710 ~2001
547954019109590803910 ~1999
547954331109590866310 ~1999
547970723109594144710 ~1999
547974263109594852710 ~1999
547982041328789224710 ~2000
547984141328790484710 ~2000
5479881971315171672911 ~2002
547991519109598303910 ~1999
548020673328812403910 ~2000
548032403109606480710 ~1999
548037071109607414310 ~1999
548039951438431960910 ~2001
548068039986522470310 ~2002
548072411109614482310 ~1999
548078159109615631910 ~1999
548120351109624070310 ~1999
548139023109627804710 ~1999
548154599109630919910 ~1999
548163503109632700710 ~1999
548170079109634015910 ~1999
Exponent Prime Factor Digits Year
548179903548179903110 ~2001
548183033767456246310 ~2001
548187331548187331110 ~2001
548210639109642127910 ~1999
548220401438576320910 ~2001
548221099548221099110 ~2001
548227439438581951310 ~2001
548230103109646020710 ~1999
5482330671315759360911 ~2002
548244659109648931910 ~1999
548260033328956019910 ~2000
5482999873618779914311 ~2003
548308357328985014310 ~2000
548317403109663480710 ~1999
548324123109664824710 ~1999
548327677328996606310 ~2000
548331137767663591910 ~2001
548341823109668364710 ~1999
548345243109669048710 ~1999
548368883109673776710 ~1999
548378711109675742310 ~1999
548394251109678850310 ~1999
548395283109679056710 ~1999
548406673329044003910 ~2000
548409503109681900710 ~1999
Exponent Prime Factor Digits Year
548428379109685675910 ~1999
548433023109686604710 ~1999
548441303109688260710 ~1999
548469217329081530310 ~2000
548485319109697063910 ~1999
5484987592632794043311 ~2003
548523713329114227910 ~2000
548535959109707191910 ~1999
5485755836692622112711 ~2004
548586371109717274310 ~1999
548586851109717370310 ~1999
548592973329155783910 ~2000
548604443109720888710 ~1999
548635751109727150310 ~1999
548640563109728112710 ~1999
548642399438913919310 ~2001
548661563109732312710 ~1999
548698583109739716710 ~1999
548714819109742963910 ~1999
5487837232304891636711 ~2002
548784563109756912710 ~1999
548790677768306947910 ~2001
548796217329277730310 ~2000
548813939109762787910 ~1999
5488289812085550127911 ~2002
Exponent Prime Factor Digits Year
548832503109766500710 ~1999
548832731109766546310 ~1999
548852831109770566310 ~1999
548856443109771288710 ~1999
548866679109773335910 ~1999
54887326710648141379912 ~2004
548878691109775738310 ~1999
548910899109782179910 ~1999
548921573329352943910 ~2000
548932831548932831110 ~2001
548934371109786874310 ~1999
548963291439170632910 ~2001
548977619109795523910 ~1999
548992187439193749710 ~2001
548999039109799807910 ~1999
5490242572086292176711 ~2002
549037823109807564710 ~1999
549056663109811332710 ~1999
549077281878523649710 ~2001
549136463109827292710 ~1999
549140861439312688910 ~2001
5491557012526116224711 ~2003
549171947439337557710 ~2001
549175331109835066310 ~1999
549186719109837343910 ~1999
3210
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25-04-13