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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
134348418592686968371911 ~2010
134349301018060958060711 ~2011
134353892512687077850311 ~2010
1343574596910748596775312 ~2012
134364000232687280004711 ~2010
134368546432687370928711 ~2010
134378911432687578228711 ~2010
1343812699110750501592912 ~2012
134382161392687643227911 ~2010
134386933432687738668711 ~2010
134388599632687771992711 ~2010
134389686592687793731911 ~2010
134390377192687807543911 ~2010
134396059192687921183911 ~2010
134405421232688108424711 ~2010
134411859112688237182311 ~2010
134422851832688457036711 ~2010
134423384992688467699911 ~2010
134423581792688471635911 ~2010
134434555792688691115911 ~2010
134437947138066276827911 ~2011
134438597032688771940711 ~2010
134439728632688794572711 ~2010
134444937592688898751911 ~2010
134454225592689084511911 ~2010
Exponent Prime Factor Dig. Year
134454372978067262378311 ~2011
134454713392689094267911 ~2010
134457462112689149242311 ~2010
134468831992689376639911 ~2010
134485500232689710004711 ~2010
134485657432689713148711 ~2010
134491268512689825370311 ~2010
1344916639913449166399112 ~2012
134492159178069529550311 ~2011
134498439832689968796711 ~2010
1345039582110760316656912 ~2012
134513770018070826200711 ~2011
134516334112690326682311 ~2010
134521154992690423099911 ~2010
134522999632690459992711 ~2010
134523500032690470000711 ~2010
134524433632690488672711 ~2010
134526053392690521067911 ~2010
134529794818071787688711 ~2011
134530892392690617847911 ~2010
134532542992690650859911 ~2010
134536975912690739518311 ~2010
134551037938073062275911 ~2011
134551501192691030023911 ~2010
134556727312691134546311 ~2010
Exponent Prime Factor Dig. Year
134559486592691189731911 ~2010
134564884432691297688711 ~2010
1345653629910765229039312 ~2012
134566956112691339122311 ~2010
134567244618074034676711 ~2011
134571079912691421598311 ~2010
134588734432691774688711 ~2010
134597285992691945719911 ~2010
134631977392692639547911 ~2010
134634899392692697987911 ~2010
134635861792692717235911 ~2010
134638420618078305236711 ~2011
134640390592692807811911 ~2010
134641095112692821902311 ~2010
134641119712692822394311 ~2010
1346608330313466083303112 ~2012
134661008632693220172711 ~2010
134664281032693285620711 ~2010
134665258792693305175911 ~2010
134665321792693306435911 ~2010
1346883766321550140260912 ~2012
134695091032693901820711 ~2010
1346958541718857419583912 ~2012
134699011432693980228711 ~2010
134702143192694042863911 ~2010
Exponent Prime Factor Dig. Year
134702465512694049310311 ~2010
134703159832694063196711 ~2010
1347150265710777202125712 ~2012
134720579992694411599911 ~2010
134725198312694503966311 ~2010
134731900192694638003911 ~2010
134734311232694686224711 ~2010
134745317992694906359911 ~2010
134745667192694913343911 ~2010
134746446712694928934311 ~2010
134756669992695133399911 ~2010
134758637632695172752711 ~2010
134758778392695175567911 ~2010
134769421792695388435911 ~2010
134773876912695477538311 ~2010
134778781432695575628711 ~2010
1347804769913478047699112 ~2012
1347892264332349414343312 ~2013
134790239512695804790311 ~2010
1347949841924263097154312 ~2012
134796860392695937207911 ~2010
1347969682321567514916912 ~2012
134798656312695973126311 ~2010
134800038112696000762311 ~2010
1348007258910784058071312 ~2012
4413
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25-06-01