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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
465827088119316541762311 ~2014
4658443051327950658307912 ~2015
465852460493913...68116114 2024
4659337693727956026162312 ~2015
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
466331442239326628844711 ~2014
466384291919327685838311 ~2014
466392164399327843287911 ~2014
466403324519328066490311 ~2014
4664970925727989825554312 ~2016
466518971519330379430311 ~2014
466530002399330600047911 ~2014
Exponent Prime Factor Dig. Year
4665814261765321399663912 ~2016
466583854919331677098311 ~2014
466586217073098...81344914 2023
466607805599332156111911 ~2014
466621101239332422024711 ~2014
4666245181727997471090312 ~2016
4666317639727997905838312 ~2016
466632526319332650526311 ~2014
4666371432774661942923312 ~2017
466637820239332756404711 ~2014
466647661919332953238311 ~2014
466694578439333891568711 ~2014
466762833719335256674311 ~2014
466795730519335914610311 ~2014
4668006354128008038124712 ~2016
466814361839336287236711 ~2014
466877886719337557734311 ~2014
466889144639337782892711 ~2014
466893373919337867478311 ~2014
466904072519338081450311 ~2014
4669375105946693751059112 ~2016
4669423903737355391229712 ~2016
4669564089728017384538312 ~2016
467047121639340942432711 ~2014
467067022799341340455911 ~2014
Exponent Prime Factor Dig. Year
467075685599341513711911 ~2014
467101004999342020099911 ~2014
467122545599342450911911 ~2014
467138086799342761735911 ~2014
467146020239342920404711 ~2014
467151084839343021696711 ~2014
467155693319343113866311 ~2014
467168324519343366490311 ~2014
467222128439344442568711 ~2014
467224580399344491607911 ~2014
467226718439344534368711 ~2014
4672268955728033613734312 ~2016
4672326006128033956036712 ~2016
467287356599345747131911 ~2014
467294301719345886034311 ~2014
4673312913728039877482312 ~2016
467365500719347310014311 ~2014
467386004519347720090311 ~2014
467411816999348236339911 ~2014
4674182034746741820347112 ~2016
4674347680374789562884912 ~2017
467436455519348729110311 ~2014
4674685300137397482400912 ~2016
467562630839351252616711 ~2014
467661863999353237279911 ~2014
Exponent Prime Factor Dig. Year
467662313999353246279911 ~2014
467692735919353854718311 ~2014
467721176999354423539911 ~2014
467729504039354590080711 ~2014
467731560119354631202311 ~2014
467750404199355008083911 ~2014
467774138039355482760711 ~2014
4678082551328068495307912 ~2016
467814795839356295916711 ~2014
467863204199357264083911 ~2014
467863632239357272644711 ~2014
467877510719357550214311 ~2014
4678814659728072887958312 ~2016
467897168999357943379911 ~2014
467902929119358058582311 ~2014
467952087119359041742311 ~2014
467974360799359487215911 ~2014
468035330999360706619911 ~2014
468051104039361022080711 ~2014
468074352119361487042311 ~2014
468084125891563...80472714 2024
468093182399361863647911 ~2014
4681573734128089442404712 ~2016
468176010239363520204711 ~2014
4682188292937457506343312 ~2016
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25-04-13