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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 Dig. Year
8909833757917819667515912 ~2017
8909916967117819833934312 ~2017
8911873940317823747880712 ~2017
8912159198317824318396712 ~2017
8912195612317824391224712 ~2017
8912537201917825074403912 ~2017
8913226841917826453683912 ~2017
8913443870317826887740712 ~2017
8913596047117827192094312 ~2017
8914703051353488218307912 ~2018
8915310489753491862938312 ~2018
8915440577917830881155912 ~2017
8915561012317831122024712 ~2017
8916334526317832669052712 ~2017
8916340262317832680524712 ~2017
8916643463917833286927912 ~2017
8916989120317833978240712 ~2017
8917071799117834143598312 ~2017
8917561804153505370824712 ~2018
8918306617353509839703912 ~2018
8918324222317836648444712 ~2017
8918677741117837355482312 ~2017
8918900033971351200271312 ~2018
891932940173264...61022314 2024
8919736256317839472512712 ~2017
Exponent Prime Factor Dig. Year
8920775453917841550907912 ~2017
8921160613117842321226312 ~2017
8921178419917842356839912 ~2017
8921975749117843951498312 ~2017
8922681179917845362359912 ~2017
8922695981353536175887912 ~2018
8923247647117846495294312 ~2017
8923465663117846931326312 ~2017
8923842121353543052727912 ~2018
8924064289117848128578312 ~2017
8924489435971395915487312 ~2018
892503795413668...91351115 2023
892604726271158...46984715 2025
8926885166971415081335312 ~2018
8927343259753564059558312 ~2018
8928428216317856856432712 ~2017
8928688802317857377604712 ~2017
8929147633117858295266312 ~2017
8929673064153578038384712 ~2018
8929812200317859624400712 ~2017
8929945993753579675962312 ~2018
8930274755917860549511912 ~2017
893040126011982...79742314 2024
8931032473753586194842312 ~2018
8931474365917862948731912 ~2017
Exponent Prime Factor Dig. Year
893199322572554...62550314 2024
8932134794317864269588712 ~2017
8932942553917865885107912 ~2017
8933048915917866097831912 ~2017
8933082974317866165948712 ~2017
8934213920317868427840712 ~2017
8934566973753607401842312 ~2018
8934698623117869397246312 ~2017
8934954012153609724072712 ~2018
8935224959353611349755912 ~2018
8935319102317870638204712 ~2017
8935480987117870961974312 ~2017
893603730012341...72626314 2024
8937337316317874674632712 ~2017
8937486337171499890696912 ~2018
8937621956317875243912712 ~2017
8938806944317877613888712 ~2017
8939280195753635681174312 ~2018
8939563354171516506832912 ~2018
8940615913117881231826312 ~2017
8941122553753646735322312 ~2018
8942533670971540269367312 ~2018
8942643650317885287300712 ~2017
8942819633917885639267912 ~2017
8943301063117886602126312 ~2017
Exponent Prime Factor Dig. Year
8944295898153665775388712 ~2018
8944304731117888609462312 ~2017
894466118413631...40744714 2023
8945679332317891358664712 ~2017
8945921627917891843255912 ~2017
8946150955117892301910312 ~2017
8946230347771569842781712 ~2018
8946560993917893121987912 ~2017
8946763381171574107048912 ~2018
8946817020153680902120712 ~2018
8947161506317894323012712 ~2017
8948167558153689005348712 ~2018
8948336828317896673656712 ~2017
8948337577117896675154312 ~2017
894851869439038...81243114 2023
8948838596317897677192712 ~2017
8949085480153694512880712 ~2018
8949498797917898997595912 ~2017
8949541559917899083119912 ~2017
8949989351917899978703912 ~2017
8950145677117900291354312 ~2017
8950700800153704204800712 ~2018
8950705121917901410243912 ~2017
8951718427117903436854312 ~2017
8952945541753717673250312 ~2018
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25-04-13