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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
45990685973679254877711 ~2008
4599179603919835920710 ~2006
4599330863919866172710 ~2006
4599350291919870058310 ~2006
45993736732759624203911 ~2008
4599445703919889140710 ~2006
4599455351919891070310 ~2006
45994831012759689860711 ~2008
4599523499919904699910 ~2006
45995771936439408070311 ~2009
4599802079919960415910 ~2006
4599880751919976150310 ~2006
459989149311039739583312 ~2009
4600054139920010827910 ~2006
4600362359920072471910 ~2006
4600472963920094592710 ~2006
46006193332760371599911 ~2008
46007545277361207243311 ~2009
4600789799920157959910 ~2006
4600956683920191336710 ~2006
4601160911920232182310 ~2006
460117861922085657371312 ~2010
4601292023920258404710 ~2006
46015353532760921211911 ~2008
4601899091920379818310 ~2006
Exponent Prime Factor Digits Year
46022458277363593323311 ~2009
4602456851920491370310 ~2006
4602469523920493904710 ~2006
460249587155229950452112 ~2011
460256471914728207100912 ~2009
4602622631920524526310 ~2007
4602856619920571323910 ~2007
4602900143920580028710 ~2007
4602925391920585078310 ~2007
4603113323920622664710 ~2007
460324038135905274971912 ~2010
4603327691920665538310 ~2007
46033394172762003650311 ~2008
4603442351920688470310 ~2007
4603603139920720627910 ~2007
460396256917495057762312 ~2010
46039772993683181839311 ~2008
4604005583920801116710 ~2007
46042048972762522938311 ~2008
4604266259920853251910 ~2007
4604315783920863156710 ~2007
4604465171920893034310 ~2007
460485658319340397648712 ~2010
4605008483921001696710 ~2007
4605031559921006311910 ~2007
Exponent Prime Factor Digits Year
4605212879921042575910 ~2007
4605319331921063866310 ~2007
460542731911053025565712 ~2009
4605589091921117818310 ~2007
4605614543921122908710 ~2007
4605719603921143920710 ~2007
46059067572763544054311 ~2008
4606040039921208007910 ~2007
4606077923921215584710 ~2007
4606374359921274871910 ~2007
4606539803921307960710 ~2007
4606708523921341704710 ~2007
46067085677370733707311 ~2009
4606812263921362452710 ~2007
4606832579921366515910 ~2007
4606888211921377642310 ~2007
4607015123921403024710 ~2007
46074141293685931303311 ~2008
4607514251921502850310 ~2007
4607554823921510964710 ~2007
4607696771921539354310 ~2007
4607801279921560255910 ~2007
4608119591921623918310 ~2007
46082229914608222991111 ~2008
4608229523921645904710 ~2007
Exponent Prime Factor Digits Year
4608444383921688876710 ~2007
46085225537373636084911 ~2009
4608559619921711923910 ~2007
4608592283921718456710 ~2007
460883872318435354892112 ~2010
46089007132765340427911 ~2008
4609018871921803774310 ~2007
46094537332765672239911 ~2008
4609666751921933350310 ~2007
4609753331921950666310 ~2007
46098726678297770800711 ~2009
4609900391921980078310 ~2007
4609926383921985276710 ~2007
4610143199922028639910 ~2007
4610330771922066154310 ~2007
4610520251922104050310 ~2007
4610532791922106558310 ~2007
4610688539922137707910 ~2007
4610846651922169330310 ~2007
4611065183922213036710 ~2007
46113367332766802039911 ~2008
4611513299922302659910 ~2007
4611523151922304630310 ~2007
4611700283922340056710 ~2007
4611703319922340663910 ~2007
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26-03-15