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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
174427183793488543675911 ~2011
174428121113488562422311 ~2011
174430426793488608535911 ~2011
1744319070717443190707112 ~2013
174438323633488766472711 ~2011
1744641229752339236891112 ~2014
1744652601710467915610312 ~2012
1744687373310468124239912 ~2012
174476818193489536363911 ~2011
1744785045710468710274312 ~2012
1744839386913958715095312 ~2012
174496125713489922514311 ~2011
1745066422713960531381712 ~2012
174512134433490242688711 ~2011
174513005993490260119911 ~2011
174522840233490456804711 ~2011
174534739913490694798311 ~2011
174542177993490843559911 ~2011
174544495433490889908711 ~2011
174547759793490955195911 ~2011
174550880393491017607911 ~2011
1745560216983786890411312 ~2014
174562354793491247095911 ~2011
174567172793491343455911 ~2011
1745675358127930805729712 ~2013
Exponent Prime Factor Dig. Year
174569984393491399687911 ~2011
174585060113491701202311 ~2011
174601159193492023183911 ~2011
1746047386713968379093712 ~2012
174619074713492381494311 ~2011
174623138993492462779911 ~2011
1746253500127940056001712 ~2013
1746308100717463081007112 ~2013
174632892713492657854311 ~2011
174640746233492814924711 ~2011
174657619913493152398311 ~2011
1746600822110479604932712 ~2012
174668660993493373219911 ~2011
174672206633493444132711 ~2011
174673222193493464443911 ~2011
1746736804110480420824712 ~2012
174681024233493620484711 ~2011
174681397433493627948711 ~2011
1746839665741924151976912 ~2014
174685745513493714910311 ~2011
1747207138110483242828712 ~2012
1747262217117472622171112 ~2013
1747269704913978157639312 ~2012
1747303243310483819459912 ~2012
1747350475327957607604912 ~2013
Exponent Prime Factor Dig. Year
174738358433494767168711 ~2011
174739916513494798330311 ~2011
174756214913495124298311 ~2011
174758505833495170116711 ~2011
174776190233495523804711 ~2011
174778971593495579431911 ~2011
1747815493338451940852712 ~2014
1747885704110487314224712 ~2012
174793419833495868396711 ~2011
174796687793495933755911 ~2011
174809029313496180586311 ~2011
1748106640317481066403112 ~2013
174811828793496236575911 ~2011
174826670993496533419911 ~2011
174832085633496641712711 ~2011
1748366022110490196132712 ~2012
174838541033496770820711 ~2011
1748397281913987178255312 ~2012
1748533612317485336123112 ~2013
174853723793497074475911 ~2011
174855634793497112695911 ~2011
1748744762913989958103312 ~2012
174881437913497628758311 ~2011
1748878497710493270986312 ~2012
1748908303310493449819912 ~2012
Exponent Prime Factor Dig. Year
1748910390110493462340712 ~2012
1748943322317489433223112 ~2013
174894572033497891440711 ~2011
174903076433498061528711 ~2011
174916792793498335855911 ~2011
1749246460113993971680912 ~2012
1749453130317494531303112 ~2013
1749482726966480343622312 ~2014
174950464793499009295911 ~2011
1749555662913996445303312 ~2012
174972576233499451524711 ~2011
1749779856110498679136712 ~2012
174997617713499952354311 ~2011
175012209593500244191911 ~2011
175016579513500331590311 ~2011
1750178364717501783647112 ~2013
175020661433500413228711 ~2011
175035763793500715275911 ~2011
175040603033500812060711 ~2011
175042920833500858416711 ~2011
175043540993500870819911 ~2011
175046424713500928494311 ~2011
1750465864114003726912912 ~2012
175059849113501196982311 ~2011
1750598979131510781623912 ~2013
4653
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25-09-07