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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
7018318526314036637052712 ~2016
7018465578770184655787112 ~2017
701850346971785...26916915 2025
7018730615914037461231912 ~2016
7019740052314039480104712 ~2016
7019859143914039718287912 ~2016
7019992220314039984440712 ~2016
7020525146956164201175312 ~2017
7020647209742123883258312 ~2017
7020721025914041442051912 ~2016
7021121395114042242790312 ~2016
7021654754314043309508712 ~2016
7022210701742133264210312 ~2017
7022662897114045325794312 ~2016
7023124283914046248567912 ~2016
7023221327956185770623312 ~2017
7023927961114047855922312 ~2016
7024460426314048920852712 ~2016
7024492741114048985482312 ~2016
7024769947114049539894312 ~2016
7024855914142149135484712 ~2017
7024872002314049744004712 ~2016
702496058572528...10852114 2024
702503345273778...08620715 2025
7025207525914050415051912 ~2016
Exponent Prime Factor Dig. Year
7025430770956203446167312 ~2017
7025658845914051317691912 ~2016
7026425152756211401221712 ~2017
7026797821342160786927912 ~2017
7026928382314053856764712 ~2016
7026981635914053963271912 ~2016
7027029479914054058959912 ~2016
7027212319114054424638312 ~2016
7027361005114054722010312 ~2016
7027380463114054760926312 ~2016
7027792691914055585383912 ~2016
7028254675156226037400912 ~2017
7029176864314058353728712 ~2016
7029922196314059844392712 ~2016
7030078841914060157683912 ~2016
7030714505914061429011912 ~2016
7030985591914061971183912 ~2016
7031555635742189333814312 ~2017
7032487772314064975544712 ~2016
7033220909914066441819912 ~2016
7033457459914066914919912 ~2016
7033851187114067702374312 ~2016
7033876459756271011677712 ~2017
7034139118756273112949712 ~2017
7034314207114068628414312 ~2016
Exponent Prime Factor Dig. Year
7034499524314068999048712 ~2016
7034974031914069948063912 ~2016
7035870809914071741619912 ~2016
7036223605114072447210312 ~2016
7036485371914072970743912 ~2016
7036525087756292200701712 ~2017
7036804721914073609443912 ~2016
7037143889914074287779912 ~2016
7037156453342222938719912 ~2017
7037577203914075154407912 ~2016
7037959183756303673469712 ~2017
7038105346142228632076712 ~2017
7038115279114076230558312 ~2016
7038307859914076615719912 ~2016
7038459168142230755008712 ~2017
7038548761114077097522312 ~2016
7038585811156308686488912 ~2017
7038883831342233302987912 ~2017
7041064121956328512975312 ~2017
7041579691114083159382312 ~2016
7041858986314083717972712 ~2016
7041921925742251531554312 ~2017
7042487717914084975435912 ~2016
7043145982142258875892712 ~2017
7043147329114086294658312 ~2016
Exponent Prime Factor Dig. Year
7043313700370433137003112 ~2017
7043898471742263390830312 ~2017
7044739303114089478606312 ~2016
7045150667914090301335912 ~2016
7045163699914090327399912 ~2016
704527661591651...87669715 2023
7045810817914091621635912 ~2016
7045866838370458668383112 ~2017
7046008871914092017743912 ~2016
7046128711156369029688912 ~2017
7046168269114092336538312 ~2016
7046233321742277399930312 ~2017
7046394539914092789079912 ~2016
7046493964756371951717712 ~2017
7046989680142281938080712 ~2017
7047294305914094588611912 ~2016
7047850505914095701011912 ~2016
7047889512142287337072712 ~2017
7047893577742287361466312 ~2017
7047919313914095838627912 ~2016
7048021903114096043806312 ~2016
7048141535914096283071912 ~2016
7048144694314096289388712 ~2016
7048234112314096468224712 ~2016
7048311371914096622743912 ~2016
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26-02-08