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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
804711599160942319910 ~2001
804720431160944086310 ~2001
804730859160946171910 ~2001
804781199160956239910 ~2001
804808139160961627910 ~2001
804812909643850327310 ~2002
804849757482909854310 ~2002
804853213482911927910 ~2002
804877511160975502310 ~2001
804885671160977134310 ~2001
8049125171931790040911 ~2003
804917219160983443910 ~2001
804918899160983779910 ~2001
804923783160984756710 ~2001
804934523160986904710 ~2001
804958943160991788710 ~2001
804963539160992707910 ~2001
804977039160995407910 ~2001
804981839160996367910 ~2001
8049961033380983632711 ~2004
805004279161000855910 ~2001
805005863161001172710 ~2001
805031873483019123910 ~2002
805045079161009015910 ~2001
80505541148947368988912 ~2007
Exponent Prime Factor Digits Year
805067099161013419910 ~2001
805107983161021596710 ~2001
805127819161025563910 ~2001
805128911161025782310 ~2001
805131059161026211910 ~2001
805146059161029211910 ~2001
805164911161032982310 ~2001
805192439161038487910 ~2001
805198391161039678310 ~2001
805212581483127548710 ~2002
805228199161045639910 ~2001
805233839161046767910 ~2001
805241219161048243910 ~2001
805257317483154390310 ~2002
8052678673221071468111 ~2004
805284719161056943910 ~2001
805333631161066726310 ~2001
805340843161068168710 ~2001
805369451161073890310 ~2001
805384631161076926310 ~2001
805415951644332760910 ~2002
805432559161086511910 ~2001
805456031161091206310 ~2001
805467857483280714310 ~2002
805484951644387960910 ~2002
Exponent Prime Factor Digits Year
805561019161112203910 ~2001
805572359161114471910 ~2001
805578239161115647910 ~2001
805582559161116511910 ~2001
805629179161125835910 ~2001
8056443112094675208711 ~2003
805667399161133479910 ~2001
805684501483410700710 ~2002
805705679161141135910 ~2001
805712123161142424710 ~2001
8057150691128001096711 ~2003
805717343161143468710 ~2001
805732223161146444710 ~2001
805756799161151359910 ~2001
805766303161153260710 ~2001
805780259161156051910 ~2001
8058081892417424567111 ~2003
805814939161162987910 ~2001
805840967644672773710 ~2002
805884361483530616710 ~2002
805910531161182106310 ~2001
805916123161183224710 ~2001
805942283161188456710 ~2001
805952363161190472710 ~2001
805960501483576300710 ~2002
Exponent Prime Factor Digits Year
805960643161192128710 ~2001
805969211161193842310 ~2001
805972019161194403910 ~2001
8059746431289559428911 ~2003
806013899161202779910 ~2001
806031911161206382310 ~2001
806042123161208424710 ~2001
806069783161213956710 ~2001
806072831161214566310 ~2001
806080883161216176710 ~2001
806125721483675432710 ~2002
8061273671451029260711 ~2003
806142131161228426310 ~2001
806156723161231344710 ~2001
806172491161234498310 ~2001
806188583161237716710 ~2001
806203201483721920710 ~2002
806225351161245070310 ~2001
806228317483736990310 ~2002
806274191161254838310 ~2001
806288051161257610310 ~2001
806293777483776266310 ~2002
806357603161271520710 ~2001
806399591161279918310 ~2001
806412311161282462310 ~2001
3789
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26-03-29