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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
4642549002174280784033712 ~2017
4642610297364996544162312 ~2016
464277517199285550343911 ~2014
464321485319286429706311 ~2014
464324878919286497578311 ~2014
464334646319286692926311 ~2014
4643407647727860445886312 ~2015
464377032119287540642311 ~2014
464388730319287774606311 ~2014
464395230599287904611911 ~2014
464466253439289325068711 ~2014
464470759919289415198311 ~2014
4644881142127869286852712 ~2015
464505825719290116514311 ~2014
464506510319290130206311 ~2014
464528565599290571311911 ~2014
464568791519291375830311 ~2014
464680455119293609102311 ~2014
464691645839293832916711 ~2014
4646946480127881678880712 ~2015
464711333399294226667911 ~2014
4647150469727882902818312 ~2015
464764342199295286843911 ~2014
4647929195937183433567312 ~2016
464814168239296283364711 ~2014
Exponent Prime Factor Dig. Year
464820612599296412251911 ~2014
464879687999297593759911 ~2014
464881832519297636650311 ~2014
464895891239297917824711 ~2014
4649098571327894591427912 ~2015
4649190427137193523416912 ~2016
464971543919299430878311 ~2014
464971825319299436506311 ~2014
464976020519299520410311 ~2014
465011518319300230366311 ~2014
465028137239300562744711 ~2014
465044695199300893903911 ~2014
465061398599301227971911 ~2014
4650973272127905839632712 ~2015
465101617799302032355911 ~2014
465104155799302083115911 ~2014
465123349439302466988711 ~2014
465160417919303208358311 ~2014
465162485399303249707911 ~2014
465167399639303347992711 ~2014
465172069199303441383911 ~2014
465203525039304070500711 ~2014
4652388725327914332351912 ~2015
465273054839305461096711 ~2014
465289096439305781928711 ~2014
Exponent Prime Factor Dig. Year
465320166599306403331911 ~2014
465329344439306586888711 ~2014
4653371551737226972413712 ~2016
465343330919306866618311 ~2014
465347978399306959567911 ~2014
465349993919306999878311 ~2014
465355037999307100759911 ~2014
465396986039307939720711 ~2014
4653976651727923859910312 ~2015
465403768199308075363911 ~2014
465441932039308838640711 ~2014
465502934039310058680711 ~2014
465541510439310830208711 ~2014
465561204839311224096711 ~2014
465592513319311850266311 ~2014
465593477399311869547911 ~2014
465597694199311953883911 ~2014
4656038707327936232243912 ~2015
465606163319312123266311 ~2014
465624665399312493307911 ~2014
465630728519312614570311 ~2014
465650243999313004879911 ~2014
465653809199313076183911 ~2014
465785973719315719474311 ~2014
465787677839315753556711 ~2014
Exponent Prime Factor Dig. Year
465806808239316136164711 ~2014
465826633319316532666311 ~2014
465827088119316541762311 ~2014
4658443051327950658307912 ~2016
465852460493913...68116114 2024
4659337693727956026162312 ~2016
465933812039318676240711 ~2014
465937691999318753839911 ~2014
465944527919318890558311 ~2014
4659544891765233628483912 ~2016
4660203267146602032671112 ~2016
466073156039321463120711 ~2014
466082416439321648328711 ~2014
466144061039322881220711 ~2014
466171382999323427659911 ~2014
466172195639323443912711 ~2014
466214730119324294602311 ~2014
466221375599324427511911 ~2014
466230251399324605027911 ~2014
466239936239324798724711 ~2014
466241511119324830222311 ~2014
466263187799325263755911 ~2014
466331442239326628844711 ~2014
466384291919327685838311 ~2014
466392164399327843287911 ~2014
4740
GIMPS The Prime Pages FactorDb.com
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25-06-01