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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
931768191863536399 ~1993
931772511863545039 ~1993
931787631863575279 ~1993
931818831863637679 ~1993
931841215591047279 ~1994
931844991863689999 ~1993
931925031863850079 ~1993
931928391863856799 ~1993
931930911863861839 ~1993
931949031863898079 ~1993
931949535591697199 ~1994
931988217455905699 ~1995
93200179316880608710 ~1996
932008791864017599 ~1993
932009511864019039 ~1993
932012631864025279 ~1993
93201709223684101710 ~1996
932026317456210499 ~1995
932038791864077599 ~1993
932047911864095839 ~1993
932056911864113839 ~1993
932089311864178639 ~1993
932099815592598879 ~1994
932147391864294799 ~1993
932196111864392239 ~1993
Exponent Prime Factor Digits Year
932220297457762339 ~1995
932221617457772899 ~1995
932222575593335439 ~1994
932246391864492799 ~1993
932259711864519439 ~1993
932265831864531679 ~1993
932271111864542239 ~1993
932271711864543439 ~1993
932307231864614479 ~1993
932309991864619999 ~1993
932314191864628399 ~1993
932318631864637279 ~1993
932327391864654799 ~1993
93233717354288124710 ~1996
932351511864703039 ~1993
932365191864730399 ~1993
93240127167832228710 ~1996
932404311864808639 ~1993
932408631864817279 ~1993
932412591864825199 ~1993
932417775594506639 ~1994
932421111864842239 ~1993
932441031864882079 ~1993
932456511864913039 ~1993
932485791864971599 ~1993
Exponent Prime Factor Digits Year
932555815595334879 ~1994
932571231865142479 ~1993
932608191865216399 ~1993
932628591865257199 ~1993
932629191865258399 ~1993
932662791865325599 ~1993
93267079317108068710 ~1996
932683191865366399 ~1993
932693031865386079 ~1993
93269303242500187910
932697231865394479 ~1993
932726031865452079 ~1993
932727591865455199 ~1993
932748231865496479 ~1993
932806677462453379 ~1995
93281231167906215910 ~1996
932818431865636879 ~1993
932836431865672879 ~1993
932857431865714879 ~1993
932886591865773199 ~1993
932919591865839199 ~1993
932928831865857679 ~1993
932950431865900879 ~1993
932965197463721539 ~1995
932968735597812399 ~1994
Exponent Prime Factor Digits Year
932977191865954399 ~1993
932996391865992799 ~1993
933011391866022799 ~1993
933048111866096239 ~1993
933051717464413699 ~1995
933056031866112079 ~1993
933104097464832739 ~1995
933185031866370079 ~1993
933195711866391439 ~1993
933196797465574339 ~1995
933199311866398639 ~1993
933208135599248799 ~1994
933237711866475439 ~1993
933256191866512399 ~1993
933262375599574239 ~1994
933283791866567599 ~1993
933340131026674143111 ~1997
933347391866694799 ~1993
93336653280009959110 ~1996
933386991866773999 ~1993
933407599334075919 ~1995
933419031866838079 ~1993
933435597467484739 ~1995
933435711866871439 ~1993
933441711866883439 ~1993
2375
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25-04-20