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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
584267179348274739 ~1994
584270213505621279 ~1993
584306391168612799 ~1992
584307831168615679 ~1992
584344995843449919 ~1993
584352111168704239 ~1992
584353035843530319 ~1993
584354391168708799 ~1992
584366391168732799 ~1992
584367711168735439 ~1992
584373831168747679 ~1992
584382231168764479 ~1992
584409711168819439 ~1992
584414511168829039 ~1992
58441949222079406310 ~1995
584422275844222719 ~1993
584428373506570239 ~1993
584441098182175279 ~1994
584450274675602179 ~1993
584482311168964639 ~1992
584524311169048639 ~1992
584531511169063039 ~1992
584535979352575539 ~1994
584539311169078639 ~1992
584543031169086079 ~1992
Exponent Prime Factor Digits Year
584553111169106239 ~1992
584577831169155679 ~1992
584585391169170799 ~1992
584634533507807199 ~1993
584638431169276879 ~1992
584639874677118979 ~1993
584656573507939439 ~1993
584660533507963199 ~1993
584662311169324639 ~1992
584664231169328479 ~1992
584680431169360879 ~1992
584701794677614339 ~1993
584703831169407679 ~1992
58470499140329197710 ~1994
584709591169419199 ~1992
584710791169421599 ~1992
58475617280682961710 ~1995
584760231169520479 ~1992
584774573508647439 ~1993
584805111169610239 ~1992
584822511169645039 ~1992
584837031169674079 ~1992
584843391169686799 ~1992
584849991169699999 ~1992
584890311169780639 ~1992
Exponent Prime Factor Digits Year
584923311169846639 ~1992
584927511169855039 ~1992
584930031169860079 ~1992
584932733509596399 ~1993
584942391169884799 ~1992
584944311169888639 ~1992
584951031169902079 ~1992
58496329456271366310 ~1996
58497331105295195910 ~1994
584980074679840579 ~1993
584999991169999999 ~1992
585002511170005039 ~1992
585005511170011039 ~1992
585010311170020639 ~1992
58501237269105690310 ~1995
58503553128707816710 ~1994
585046791170093599 ~1992
58504879234019516110 ~1995
585055911170111839 ~1992
585087591170175199 ~1992
585114231170228479 ~1992
585124791170249599 ~1992
585130791170261599 ~1992
585132774681062179 ~1993
585134631170269279 ~1992
Exponent Prime Factor Digits Year
585170338192384639 ~1994
585181213511087279 ~1993
585211933511271599 ~1993
585223333511339999 ~1993
585228733511372399 ~1993
585231231170462479 ~1992
585233511170467039 ~1992
585261831170523679 ~1992
585303591170607199 ~1992
585318417726203012111 ~1999
585334791170669599 ~1992
58533929187308572910 ~1995
585347413512084479 ~1993
585360111170720239 ~1992
585371213512227279 ~1993
58538929374649145710 ~1995
585394191170788399 ~1992
585394791170789599 ~1992
585430911170861839 ~1992
585444831170889679 ~1992
585458631170917279 ~1992
585461991170923999 ~1992
585462071369981243911 ~1997
585478431170956879 ~1992
585479991170959999 ~1992
2170
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25-06-29