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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
167334703167334703110 ~1997
1673355833346711679 ~1995
167335997100401598310 ~1996
1673412113346824239 ~1995
1673509793347019599 ~1995
167352197100411318310 ~1996
1673536193347072399 ~1995
1673547113347094239 ~1995
1673559593347119199 ~1995
1673571593347143199 ~1995
1673580833347161679 ~1995
1673671313347342639 ~1995
1673684033347368079 ~1995
1673695193347390399 ~1995
1673704193347408399 ~1995
1673707193347414399 ~1995
1673740193347480399 ~1995
1673756993347513999 ~1995
1673794793347589599 ~1995
1673814713347629439 ~1995
1673834393347668799 ~1995
167385511167385511110 ~1997
167388421100433052710 ~1996
167388973100433383910 ~1996
1673896433347792879 ~1995
Exponent Prime Factor Digits Year
1673920193347840399 ~1995
1673979113347958239 ~1995
167402561133922048910 ~1997
1674069233348138479 ~1995
1674137033348274079 ~1995
1674169793348339599 ~1995
167426249234396748710 ~1997
1674280313348560639 ~1995
1674308033348616079 ~1995
167439317234415043910 ~1997
1674419033348838079 ~1995
167442973100465783910 ~1996
1674493193348986399 ~1995
1674503033349006079 ~1995
1674521993349043999 ~1995
1674600713349201439 ~1995
1674614033349228079 ~1995
1674662033349324079 ~1995
167469353100481611910 ~1996
167474767267959627310 ~1997
1674776033349552079 ~1995
1674797033349594079 ~1995
1674818513349637039 ~1995
167483891133987112910 ~1997
167489557100493734310 ~1996
Exponent Prime Factor Digits Year
1674919313349838639 ~1995
1674951713349903439 ~1995
1675020593350041199 ~1995
1675103633350207279 ~1995
1675117313350234639 ~1995
1675142393350284799 ~1995
167528461100517076710 ~1996
167530001134024000910 ~1997
1675309912144396684911 ~2000
1675329833350659679 ~1995
1675501433351002879 ~1995
167552683268084292910 ~1997
1675558193351116399 ~1995
1675578233351156479 ~1995
167559527435654770310 ~1998
1675638113351276239 ~1995
1675641233351282479 ~1995
167564911167564911110 ~1997
167566493100539895910 ~1996
167567941100540764710 ~1996
1675694633351389279 ~1995
1675724393351448799 ~1995
1675758233351516479 ~1995
1675766033351532079 ~1995
1675856993351713999 ~1995
Exponent Prime Factor Digits Year
167587373234622322310 ~1997
1675889033351778079 ~1995
1675893713351787439 ~1995
167592857100555714310 ~1996
167593201100555920710 ~1996
167595847972055912710 ~1999
1675959713351919439 ~1995
1676054633352109279 ~1995
1676107313352214639 ~1995
1676107913352215839 ~1995
1676128313352256639 ~1995
1676140913352281839 ~1995
167617469234664456710 ~1997
1676187233352374479 ~1995
1676219393352438799 ~1995
167628731134102984910 ~1997
167630011167630011110 ~1997
1676302313352604639 ~1995
167631833100579099910 ~1996
1676330993352661999 ~1995
167634541100580724710 ~1996
1676356193352712399 ~1995
167636801100582080710 ~1996
1676470193352940399 ~1995
167657353100594411910 ~1996
2665
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25-04-13