Home e-mail
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
1870174739374034947910 ~2003
18702131931122127915911 ~2005
1870213259374042651910 ~2003
1870268171374053634310 ~2003
1870276823374055364710 ~2003
1870295159374059031910 ~2003
1870311671374062334310 ~2003
1870323803374064760710 ~2003
18703450671496276053711 ~2005
1870385243374077048710 ~2003
1870398119374079623910 ~2003
18704233491496338679311 ~2005
1870441019374088203910 ~2003
1870448603374089720710 ~2003
18704704311496376344911 ~2005
18704955731122297343911 ~2005
1870541531374108306310 ~2003
187055200940029812992712 ~2008
18705744171496459533711 ~2005
1870579631374115926310 ~2003
1870580819374116163910 ~2003
1870645079374129015910 ~2003
18706667815986133699311 ~2006
1870716251374143250310 ~2003
1870721543374144308710 ~2003
Exponent Prime Factor Digits Year
18707364011122441840711 ~2005
1870755443374151088710 ~2003
1870769363374153872710 ~2003
18707908191496632655311 ~2005
18707935393367428370311 ~2006
1870798151374159630310 ~2003
1870799999374159999910 ~2003
1870805351374161070310 ~2003
1870909511374181902310 ~2003
18709409091496752727311 ~2005
1870972931374194586310 ~2003
1871046179374209235910 ~2003
18710669991496853599311 ~2005
1871080943374216188710 ~2003
18711068511496885480911 ~2005
1871169119374233823910 ~2003
18712669331122760159911 ~2005
1871275811374255162310 ~2003
1871324531374264906310 ~2003
18713683191497094655311 ~2005
1871397551374279510310 ~2003
18714507611122870456711 ~2005
18714563991497165119311 ~2005
1871498459374299691910 ~2003
1871503979374300795910 ~2003
Exponent Prime Factor Digits Year
18715289217111809899911 ~2007
18715332891497226631311 ~2005
1871549063374309812710 ~2003
1871578799374315759910 ~2003
1871590823374318164710 ~2003
1871670851374334170310 ~2003
1871689499374337899910 ~2003
18716908791497352703311 ~2005
1871691203374338240710 ~2003
18718612811123116768711 ~2005
1871896811374379362310 ~2003
1871929739374385947910 ~2003
1871930699374386139910 ~2003
1871952191374390438310 ~2003
18719818611497585488911 ~2005
1872010391374402078310 ~2003
1872090191374418038310 ~2003
1872106319374421263910 ~2003
1872281219374456243910 ~2003
1872355799374471159910 ~2003
18723724211123423452711 ~2005
1872391379374478275910 ~2003
187252348913482169120912 ~2007
1872685271374537054310 ~2003
1872712643374542528710 ~2003
Exponent Prime Factor Digits Year
18727780913371000563911 ~2006
1873063103374612620710 ~2003
1873113083374622616710 ~2003
1873124303374624860710 ~2003
18733594971498687597711 ~2005
1873389071374677814310 ~2003
1873418051374683610310 ~2003
18734976771124098606311 ~2005
18734983011124098980711 ~2005
18736958537494783412111 ~2007
1873747511374749502310 ~2003
1873762139374752427910 ~2003
1873779443374755888710 ~2003
18737875611124272536711 ~2005
1873817243374763448710 ~2003
1873970291374794058310 ~2003
18739771211124386272711 ~2005
1873989839374797967910 ~2003
1874143559374828711910 ~2003
1874177411374835482310 ~2003
18742296531124537791911 ~2005
1874270999374854199910 ~2003
1874330351374866070310 ~2003
18743575872998972139311 ~2006
18743951211499516096911 ~2005
3815
GIMPS The Prime Pages FactorDb.com
Home
4.903.097 digits 		e-mail
25-07-08