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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
1572338033144676079 ~1995
1572349433144698879 ~1995
1572380179434281039 ~1996
1572387593144775199 ~1995
1572459233144918479 ~1995
1572467633144935279 ~1995
1572496193144992399 ~1995
1572507113145014239 ~1995
1572577913145155839 ~1995
1572614633145229279 ~1995
157265707157265707110 ~1997
1572662513145325039 ~1995
1572664193145328399 ~1995
1572682819436096879 ~1996
1572687294246255683111 ~2000
157272553251636084910 ~1997
1572825713145651439 ~1995
157283111283109599910 ~1997
1572838913145677839 ~1995
1572853193145706399 ~1995
1572895193145790399 ~1995
1572914993145829999 ~1995
1572916193145832399 ~1995
1572931313145862639 ~1995
1572959033145918079 ~1995
Exponent Prime Factor Digits Year
1572999113145998239 ~1995
157306519157306519110 ~1997
1573087739438526399 ~1996
157312061125849648910 ~1996
1573210913146421839 ~1995
157325827283186488710 ~1997
1573357339440143999 ~1996
1573386179440317039 ~1996
1573431113146862239 ~1995
1573452833146905679 ~1995
1573457033146914079 ~1995
157347521125878016910 ~1996
1573555313147110639 ~1995
1573567793147135599 ~1995
1573573913147147839 ~1995
1573603313147206639 ~1995
1573642433147284879 ~1995
157373003786865015110 ~1998
1573747193147494399 ~1995
157380319157380319110 ~1997
1573820033147640079 ~1995
157386247157386247110 ~1997
1573955993147911999 ~1995
1574025139444150799 ~1996
1574031713148063439 ~1995
Exponent Prime Factor Digits Year
1574037833148075679 ~1995
1574054633148109279 ~1995
1574076113148152239 ~1995
157414409598174754310 ~1998
157414627157414627110 ~1997
1574213393148426799 ~1995
1574235833148471679 ~1995
1574261339445567999 ~1996
157426699377824077710 ~1998
1574385113148770239 ~1995
157440133251904212910 ~1997
1574405513148811039 ~1995
1574473793148947599 ~1995
157452391157452391110 ~1997
157452611125962088910 ~1996
1574572433149144879 ~1995
1574584193149168399 ~1995
1574622139447732799 ~1996
1574629619447777679 ~1996
1574642993149285999 ~1995
1574654179447925039 ~1996
1574668193149336399 ~1995
1574670833149341679 ~1995
1574748419448490479 ~1996
1574757233149514479 ~1995
Exponent Prime Factor Digits Year
1574780033149560079 ~1995
1574783393149566799 ~1995
1574793833149587679 ~1995
1574881793149763599 ~1995
1574917819449506879 ~1996
1574947035071329436711 ~2000
1574975513149951039 ~1995
1574983313149966639 ~1995
1574995193149990399 ~1995
1575034913150069839 ~1995
1575047033150094079 ~1995
1575053633150107279 ~1995
157506191409516096710 ~1998
157512587126010069710 ~1996
1575184579451107439 ~1996
1575189179451135039 ~1996
1575250313150500639 ~1995
1575312593150625199 ~1995
1575321593150643199 ~1995
157536703252058724910 ~1997
1575394193150788399 ~1995
1575426419452558479 ~1996
1575434993150869999 ~1995
1575494179452965039 ~1996
1575529739453178399 ~1996
2641
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25-04-20