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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
304926741116098534822311 ~2013
304934757236098695144711 ~2013
304979300516099586010311 ~2013
304980766436099615328711 ~2013
3049860025718299160154312 ~2014
305000582996100011659911 ~2013
3050083400924400667207312 ~2014
305012041796100240835911 ~2013
305028171836100563436711 ~2013
305034453836100689076711 ~2013
3050377753954906799570312 ~2015
305046806396100936127911 ~2013
305048821796100976435911 ~2013
305080291796101605835911 ~2013
305080309196101606183911 ~2013
305082407516101648150311 ~2013
305082925436101658508711 ~2013
305085115916101702318311 ~2013
3051226191718307357150312 ~2014
3051277666118307665996712 ~2014
305130215036102604300711 ~2013
305133991796102679835911 ~2013
3051515418148824246689712 ~2015
3051577625924412621007312 ~2014
3051658552118309951312712 ~2014
Exponent Prime Factor Dig. Year
305168745236103374904711 ~2013
305179167116103583342311 ~2013
3051871259924414970079312 ~2014
3052199356118313196136712 ~2014
3052214693924417717551312 ~2014
305233555196104671103911 ~2013
3052368293318314209759912 ~2014
3052644568348842313092912 ~2015
305297336516105946730311 ~2013
305335368116106707362311 ~2013
3053770981718322625890312 ~2014
305378263916107565278311 ~2013
305426117516108522350311 ~2013
3054297727318325786363912 ~2014
3054757386773314177280912 ~2016
305476606011788...47945715 2023
3054844667318329068003912 ~2014
305504090036110081800711 ~2013
305540953436110819068711 ~2013
3055419488924443355911312 ~2014
305547495596110949911911 ~2013
305567436836111348736711 ~2013
3055812783718334876702312 ~2014
305593830836111876616711 ~2013
305601924236112038484711 ~2013
Exponent Prime Factor Dig. Year
305619025316112380506311 ~2013
305630777396112615547911 ~2013
3056343934330563439343112 ~2015
305642182316112843646311 ~2013
305650999916113019998311 ~2013
305657065196113141303911 ~2013
3056594152124452753216912 ~2014
305685978596113719571911 ~2013
305690467196113809343911 ~2013
305723096396114461927911 ~2013
3057544737718345268426312 ~2014
3057643183318345859099912 ~2014
305765214116115304282311 ~2013
305772096236115441924711 ~2013
305772483236115449664711 ~2013
305786790236115735804711 ~2013
305796212036115924240711 ~2013
305819341436116386828711 ~2013
305821200836116424016711 ~2013
3058317655718349905934312 ~2014
305861664836117233296711 ~2013
305867557796117351155911 ~2013
305879571716117591434311 ~2013
3059053273718354319642312 ~2014
305921408996118428179911 ~2013
Exponent Prime Factor Dig. Year
3059256775124474054200912 ~2014
3059292397318355754383912 ~2014
305939394716118787894311 ~2013
3059536025318357216151912 ~2014
305959280396119185607911 ~2013
305968693796119373875911 ~2013
306010200716120204014311 ~2013
3060151351155082724319912 ~2015
306022965836120459316711 ~2013
306030144716120602894311 ~2013
306030630836120612616711 ~2013
306055915436121118308711 ~2013
306066947636121338952711 ~2013
306102689396122053787911 ~2013
306109608116122192162311 ~2013
3061218438773469242528912 ~2016
306124098716122481974311 ~2013
306149688836122993776711 ~2013
306187625636123752512711 ~2013
306205736996124114739911 ~2013
306209485316124189706311 ~2013
306226974116124539482311 ~2013
306235660796124713215911 ~2013
306276084716125521694311 ~2013
3062797909718376787458312 ~2014
4550
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25-04-13