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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
529305831058611679 ~1991
529317591058635199 ~1991
52931843222313740710 ~1995
529323591058647199 ~1991
529326231058652479 ~1991
529336191058672399 ~1991
529337991058675999 ~1991
529343631058687279 ~1991
529350973176105839 ~1993
529351014234808099 ~1993
529355933176135599 ~1993
529361533176169199 ~1993
529371231058742479 ~1991
529376031058752079 ~1991
529380711058761439 ~1991
529385511058771039 ~1991
529392231058784479 ~1991
529408791058817599 ~1991
529413133176478799 ~1993
529440711058881439 ~1991
529441191058882399 ~1991
529447791058895599 ~1991
529460511058921039 ~1991
52948163169434121710 ~1994
529485831058971679 ~1991
Exponent Prime Factor Digits Year
529486311058972639 ~1991
529495791281379811911 ~1996
529496391058992799 ~1991
529498431058996879 ~1991
529517631059035279 ~1991
529520511059041039 ~1991
529522014236176099 ~1993
529526991059053999 ~1991
529531431059062879 ~1991
529549431059098879 ~1991
529551591059103199 ~1991
529559991059119999 ~1991
529565031059130079 ~1991
529572719532308799 ~1994
529577475295774719 ~1993
529578231059156479 ~1991
529595511059191039 ~1991
529614591059229199 ~1991
529626591059253199 ~1991
529631391059262799 ~1991
529635111059270239 ~1991
529645911059291839 ~1991
529648191059296399 ~1991
529652991059305999 ~1991
529664574237316579 ~1993
Exponent Prime Factor Digits Year
529678213178069279 ~1993
529700631059401279 ~1991
529721031059442079 ~1991
529741431059482879 ~1991
529741911059483839 ~1991
529746111059492239 ~1991
529746711059493439 ~1991
529755435297554319 ~1993
529759431059518879 ~1991
529764591059529199 ~1991
529767174238137379 ~1993
529778031059556079 ~1991
529793511059587039 ~1991
529826511059653039 ~1991
529838031059676079 ~1991
529841991059683999 ~1991
529867373179204239 ~1993
52986889370908223110 ~1995
52986949116571287910 ~1994
529884831059769679 ~1991
529899711059799439 ~1991
529907391059814799 ~1991
529907991059815999 ~1991
52991359434529143910 ~1995
529919511059839039 ~1991
Exponent Prime Factor Digits Year
529937631059875279 ~1991
529946631059893279 ~1991
529946991059893999 ~1991
529951191059902399 ~1991
52996217127190920910 ~1994
529981191059962399 ~1991
529993431059986879 ~1991
530010973180065839 ~1993
530017431060034879 ~1991
530017791060035599 ~1991
530018573180111439 ~1993
530022474240179779 ~1993
530023311060046639 ~1991
530027391060054799 ~1991
530037591060075199 ~1991
530050911060101839 ~1991
530061111060122239 ~1991
530062311060124639 ~1991
530062314240498499
530068191060136399 ~1991
530079591060159199 ~1991
530080791060161599 ~1991
530086191060172399 ~1991
530096838481549299 ~1994
530109111060218239 ~1991
2268
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26-03-15