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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
952848791190569758310 ~2001
952865911952865911110 ~2003
952877399762301919310 ~2003
952878071190575614310 ~2001
952919063190583812710 ~2001
952927379190585475910 ~2001
952946999190589399910 ~2001
952954511190590902310 ~2001
952954763190590952710 ~2001
9530117932859035379111 ~2004
953064977571838986310 ~2002
953084003190616800710 ~2001
953118119190623623910 ~2001
953131463190626292710 ~2001
953132171190626434310 ~2001
953146141571887684710 ~2002
953151851190630370310 ~2001
953170259190634051910 ~2001
953217059190643411910 ~2001
953245619190649123910 ~2001
953259119190651823910 ~2001
953262419190652483910 ~2001
953272871190654574310 ~2001
953274781571964868710 ~2002
953308259190661651910 ~2001
Exponent Prime Factor Digits Year
953310551190662110310 ~2001
953348101572008860710 ~2002
9533599993241423996711 ~2004
953361179190672235910 ~2001
953387471190677494310 ~2001
953398091190679618310 ~2001
953431021572058612710 ~2002
953459063190691812710 ~2001
953466383190693276710 ~2001
9534766735339469368911 ~2005
953522447762817957710 ~2003
953587139190717427910 ~2001
953595119190719023910 ~2001
9535997417438077979911 ~2005
953624521572174712710 ~2002
953634797762907837710 ~2003
953634959190726991910 ~2001
953669411762935528910 ~2003
953671139190734227910 ~2001
953703143190740628710 ~2001
953705947953705947110 ~2003
9537159112479661368711 ~2004
953730671190746134310 ~2001
953735603190747120710 ~2001
9537466871525994699311 ~2003
Exponent Prime Factor Digits Year
953790613572274367910 ~2002
953795723190759144710 ~2001
9537993617439635015911 ~2005
953838131190767626310 ~2001
953847599190769519910 ~2001
953877779763102223310 ~2003
953896841763117472910 ~2003
9539263811526282209711 ~2003
953951291190790258310 ~2001
953964467763171573710 ~2003
953980991190796198310 ~2001
953982119190796423910 ~2001
954004423954004423110 ~2003
9540102311526416369711 ~2003
954030851190806170310 ~2001
954030923190806184710 ~2001
954031943190806388710 ~2001
954074903190814980710 ~2001
954144209763315367310 ~2003
954194051190838810310 ~2001
954223703190844740710 ~2001
954282779190856555910 ~2001
9542849713817139884111 ~2004
954343499190868699910 ~2001
954394559190878911910 ~2001
Exponent Prime Factor Digits Year
954442943190888588710 ~2001
954442997572665798310 ~2002
954456731190891346310 ~2001
954463151190892630310 ~2001
954470879190894175910 ~2001
95449294186095263278312 2008
954507539190901507910 ~2001
954507863190901572710 ~2001
954512579190902515910 ~2001
954528959190905791910 ~2001
954582143190916428710 ~2001
954620291190924058310 ~2001
9546373031527419684911 ~2003
954653699190930739910 ~2001
954682979190936595910 ~2001
954687389763749911310 ~2003
954750239190950047910 ~2001
954755891190951178310 ~2001
954764399190952879910 ~2001
954800123190960024710 ~2001
954803483190960696710 ~2001
954831659190966331910 ~2001
9548886791718799622311 ~2003
954889267954889267110 ~2003
954915743190983148710 ~2001
3852
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26-03-15