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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
179560441107736264710 ~1997
1795613033591226079 ~1995
179567653107740591910 ~1997
179578037251409251910 ~1998
1795810193591620399 ~1995
1795816913591633839 ~1995
1795850393591700799 ~1995
1795851113591702239 ~1995
179588069143670455310 ~1997
1795982993591965999 ~1995
1795983113591966239 ~1995
1796040593592081199 ~1995
1796087033592174079 ~1995
1796091593592183199 ~1995
179612551179612551110 ~1997
1796140793592281599 ~1995
1796264393592528799 ~1995
1796319833592639679 ~1995
1796422193592844399 ~1995
1796444033592888079 ~1995
179647747610802339910 ~1998
1796479433592958879 ~1995
1796534033593068079 ~1995
1796601113593202239 ~1995
1796635793593271599 ~1995
Exponent Prime Factor Digits Year
179664113107798467910 ~1997
1796672211832605654311 ~2000
179667773107800663910 ~1997
1796734193593468399 ~1995
1796767433593534879 ~1995
179679901395295782310 ~1998
1796802233593604479 ~1995
1796812913593625839 ~1995
179690737107814442310 ~1997
1796974913593949839 ~1995
179702951143762360910 ~1997
179703913107822347910 ~1997
1797074393594148799 ~1995
179708497107825098310 ~1997
1797121193594242399 ~1995
1797132233594264479 ~1995
179717477107830486310 ~1997
1797228833594457679 ~1995
1797235433594470879 ~1995
1797236591581568199311 ~1999
1797270113594540239 ~1995
179728663611077454310 ~1998
179728817107837290310 ~1997
1797291113594582239 ~1995
179731897107839138310 ~1997
Exponent Prime Factor Digits Year
179734601107840760710 ~1997
1797356513594713039 ~1995
1797409193594818399 ~1995
1797486713594973439 ~1995
179749321395448506310 ~1998
1797558113595116239 ~1995
179761061107856636710 ~1997
1797623513595247039 ~1995
1797696713595393439 ~1995
1797723713595447439 ~1995
1797737993595475999 ~1995
1797757793595515599 ~1995
1797772313595544639 ~1995
179777831323600095910 ~1998
1797813593595627199 ~1995
179788949143831159310 ~1997
1797903233595806479 ~1995
1797943193595886399 ~1995
179794817107876890310 ~1997
1797984713595969439 ~1995
179803249395567147910 ~1998
1798067033596134079 ~1995
1798099193596198399 ~1995
1798127393596254799 ~1995
1798147793596295599 ~1995
Exponent Prime Factor Digits Year
1798168913596337839 ~1995
179816999143853599310 ~1997
179817173107890303910 ~1997
1798182113596364239 ~1995
179826557251757179910 ~1998
1798335833596671679 ~1995
1798343393596686799 ~1995
1798347833596695679 ~1995
179854061107912436710 ~1997
179867759323761966310 ~1998
1798681913597363839 ~1995
179871533107922919910 ~1997
179872621107923572710 ~1997
179874139179874139110 ~1997
1798778513597557039 ~1995
179880577107928346310 ~1997
179880937287809499310 ~1998
1798822311439057848111 ~1999
1798839233597678479 ~1995
179883971143907176910 ~1997
1798845593597691199 ~1995
179884619143907695310 ~1997
179896799863504635310 ~1999
1799049713598099439 ~1995
1799111033598222079 ~1995
2705
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25-04-20