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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
964507935787047599 ~1995
964514031929028079 ~1993
964515777716126179 ~1995
96452351250776112710 ~1996
964525911929051839 ~1993
964546375787278239 ~1995
964550031929100079 ~1993
964552791929105599 ~1993
964553511929107039 ~1993
964578591929157199 ~1993
964608831929217679 ~1993
964657977717263779 ~1995
964666911929333839 ~1993
964708977717671779 ~1995
964714375788286239 ~1995
964723911929447839 ~1993
96472757926138467310 ~1997
964734231929468479 ~1993
964740111929480239 ~1993
96475567231541360910 ~1996
964760215788561279 ~1995
964766217718129699 ~1995
964774431929548879 ~1993
964800015788800079 ~1995
964805991929611999 ~1993
Exponent Prime Factor Digits Year
964815591929631199 ~1993
964831191929662399 ~1993
964843311929686639 ~1993
96484631482423155110 ~1997
964862511929725039 ~1993
964894039648940319 ~1995
964907991929815999 ~1993
964909092238589088911 ~1998
964939377719514979 ~1995
964959117719672899 ~1995
964967335789803999 ~1995
964970991929941999 ~1993
965032191930064399 ~1993
965062791930125599 ~1993
96510151173718271910 ~1996
965115591930231199 ~1993
965126511930253039 ~1993
965136111930272239 ~1993
965139711930279439 ~1993
965189511930379039 ~1993
965191677721533379 ~1995
965197791930395599 ~1993
965217231930434479 ~1993
965249415791496479 ~1995
965254191930508399 ~1993
Exponent Prime Factor Digits Year
96525977463324689710 ~1997
965264991930529999 ~1993
965289231930578479 ~1993
96530927231674224910 ~1996
965309391930618799 ~1993
965309397722475139
965317311930634639 ~1993
965323791930647599 ~1993
965358717722869699 ~1995
965365135792190799 ~1995
965373775792242639 ~1995
965374431930748879 ~1993
96540991154465585710 ~1996
965411631930823279 ~1993
96541537154466459310 ~1996
965423991930847999 ~1993
96542713289628139110 ~1996
965463711930927439 ~1993
965465631930931279 ~1993
965474631930949279 ~1993
965489991930979999 ~1993
965520231931040479 ~1993
965551911931103839 ~1993
965572911931145839 ~1993
965592831931185679 ~1993
Exponent Prime Factor Digits Year
965598177724785379 ~1995
965599791931199599 ~1993
965619111931238239 ~1993
965627097725016739 ~1995
965637111931274239 ~1993
965638519656385119 ~1995
965639031931278079 ~1993
965685415794112479 ~1995
965700175794201039 ~1995
965722791931445599 ~1993
965723511931447039 ~1993
965731311931462639 ~1993
965734791931469599 ~1993
965736231931472479 ~1993
965743191931486399 ~1993
965749791931499599 ~1993
965756391931512799 ~1993
965771391931542799 ~1993
965775711931551439 ~1993
96582169231797205710 ~1996
965829735794978399 ~1995
96583939173851090310 ~1996
965847591931695199 ~1993
96586769135221476710 ~1995
965883919658839119 ~1995
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