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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
167576951435700072710 ~1998
1675856993351713999 ~1995
167587373234622322310 ~1997
1675889033351778079 ~1995
1675893713351787439 ~1995
1675916633351833279 ~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
167622979167622979110 ~1997
1676270393352540799 ~1995
167628731134102984910 ~1997
1676291393352582799 ~1995
167630011167630011110 ~1997
1676302313352604639 ~1995
167631833100579099910 ~1996
Exponent Prime Factor Digits Year
1676330993352661999 ~1995
167634541100580724710 ~1996
1676356193352712399 ~1995
167636801100582080710 ~1996
1676470193352940399 ~1995
1676498033352996079 ~1995
167650291268240465710 ~1997
167656457100593874310 ~1996
167657353100594411910 ~1996
1676593793353187599 ~1995
1676596313353192639 ~1995
1676661713353323439 ~1995
167672191670688764110 ~1998
167673647134138917710 ~1997
1676748833353497679 ~1995
1676782433353564879 ~1995
1676793713353587439 ~1995
1676812313353624639 ~1995
1676871833353743679 ~1995
1676895833353791679 ~1995
1676910713353821439 ~1995
1676971913353943839 ~1995
167702861100621716710 ~1996
1677051833354103679 ~1995
1677155033354310079 ~1995
Exponent Prime Factor Digits Year
167716037234802451910 ~1997
1677161513354323039 ~1995
1677173393354346799 ~1995
1677278712683645936111 ~2000
1677290993354581999 ~1995
167731301100638780710 ~1996
167732447134185957710 ~1997
167739553100643731910 ~1996
167741551167741551110 ~1997
167749607134199685710 ~1997
1677506993355013999 ~1995
1677527033355054079 ~1995
167757361100654416710 ~1996
1677583793355167599 ~1995
167760661100656396710 ~1996
1677620993355241999 ~1995
1677627113355254239 ~1995
1677724913355449839 ~1995
1677736313355472639 ~1995
167780441100668264710 ~1996
1677808313355616639 ~1995
1677819233355638479 ~1995
167782721134226176910 ~1997
167784887302012796710 ~1998
1677879233355758479 ~1995
Exponent Prime Factor Digits Year
1677885593355771199 ~1995
1677896633355793279 ~1995
167793287402703888910 ~1998
1677969113355938239 ~1995
1678028633356057279 ~1995
1678062833356125679 ~1995
1678063433356126879 ~1995
167810441134248352910 ~1997
1678126433356252879 ~1995
1678158593356317199 ~1995
1678168793356337599 ~1995
1678285793356571599 ~1995
1678315913356631839 ~1995
1678327793356655599 ~1995
167835433100701259910 ~1996
1678384313356768639 ~1995
1678404113121831644711 ~2000
1678408193356816399 ~1995
167841043167841043110 ~1997
1678419111107756612711 ~1999
1678482113356964239 ~1995
1678487993356975999 ~1995
1678504913357009839 ~1995
1678528872417081572911 ~2000
16785301313965370681712 ~2002
2966
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26-03-22