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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
967596231935192479 ~1993
967620975805725839 ~1995
967650231935300479 ~1993
967661511935323039 ~1993
967662135805972799 ~1995
967726311935452639 ~1993
96773317232255960910 ~1996
967749711935499439 ~1993
96779729290339187110 ~1996
967812111935624239 ~1993
967817031935634079 ~1993
967819311935638639 ~1993
967819815806918879 ~1995
967861431935722879 ~1993
96788737619447916910 ~1997
967898511935797039 ~1993
967938775807632639 ~1995
967969191935938399 ~1993
967989831935979679 ~1993
967995319679953119 ~1995
967998231935996479 ~1993
968019591936039199 ~1993
968020191936040399 ~1993
968026311936052639 ~1993
968054815808328879 ~1995
Exponent Prime Factor Digits Year
968058975808353839 ~1995
968069991936139999 ~1993
968086375808518239 ~1995
968086431936172879 ~1993
96809071154894513710 ~1996
968098191936196399 ~1993
968108031936216079 ~1993
968111991936223999 ~1993
968117631936235279 ~1993
968139735808838399 ~1995
968149791936299599 ~1993
968151415808908479 ~1995
968154231936308479 ~1993
968164911936329839 ~1993
968184111936368239 ~1993
968184831936369679 ~1993
968185311936370639 ~1993
968191279681912719 ~1995
968206311936412639 ~1993
968207935809247599 ~1995
968226477745811779 ~1995
96823457367929136710 ~1997
968246031936492079 ~1993
968246991936493999 ~1993
968248791936497599 ~1993
Exponent Prime Factor Digits Year
968313231936626479 ~1993
968339517746716099 ~1995
968342991936685999 ~1993
968345391936690799 ~1993
968397831936795679 ~1993
968405631936811279 ~1993
968423292711585212111 ~1999
968434311936868639 ~1993
968475111936950239 ~1993
968489119684891119 ~1995
968505111937010239 ~1993
968512911937025839 ~1993
968521377748170979 ~1995
968521575811129439 ~1995
968538711937077439 ~1993
96854213135595898310 ~1995
968545311937090639 ~1993
968546511937093039 ~1993
968548431937096879 ~1993
968556111937112239 ~1993
968570631937141279 ~1993
968584791937169599 ~1993
968584911937169839 ~1993
968586831937173679 ~1993
968600397748803139 ~1995
Exponent Prime Factor Digits Year
96862709290588127110 ~1996
968635791937271599 ~1993
968658711937317439 ~1993
968665431937330879 ~1993
968704977749639779 ~1995
968717391937434799 ~1993
968766831937533679 ~1993
968788191937576399 ~1993
968803791937607599 ~1993
968816935812901599 ~1995
96882029135634840710 ~1995
968822391937644799 ~1993
968832711937665439 ~1993
968853591937707199 ~1993
968865711937731439 ~1993
968888817751110499 ~1995
968893431937786879 ~1993
968896311937792639 ~1993
968919111937838239 ~1993
96893057135650279910 ~1995
96895831174412495910 ~1996
968965335813791999 ~1995
968974615813847679 ~1995
968976231937952479 ~1993
968992791937985599 ~1993
2765
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26-08-30