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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
72158893191443177863911 ~2008
72163218111443264362311 ~2008
72169982815773598624911 ~2009
72171075591443421511911 ~2008
72174032391443480647911 ~2008
721742611350521982791112 ~2012
72177847191443556943911 ~2008
721803379912992460838312 ~2010
72183048231443660964711 ~2008
72184735431443694708711 ~2008
72188262591443765251911 ~2008
72192526791443850535911 ~2008
72196560077219656007111 ~2010
722002777717328066664912 ~2011
722035739317328857743312 ~2011
722043831711552701307312 ~2010
72205045191444100903911 ~2008
72205602831444112056711 ~2008
72206822774332409366311 ~2009
722111009310109554130312 ~2010
72213208911444264178311 ~2008
72217600974333056058311 ~2009
722177494946219359673712 ~2012
72219010911444380218311 ~2008
72222946191444458923911 ~2008
Exponent Prime Factor Dig. Year
72230804391444616087911 ~2008
72236106711444722134311 ~2008
72238615734334316943911 ~2009
72240227237224022723111 ~2010
72243908631444878172711 ~2008
72248663991444973279911 ~2008
72249119511444982390311 ~2008
72257776791445155535911 ~2008
72259489791445189795911 ~2008
72261149631445222992711 ~2008
72262235031445244700711 ~2008
72262291191445245823911 ~2008
72266484591445329691911 ~2008
72270085431445401708711 ~2008
72270341515781627320911 ~2009
72271387911445427758311 ~2008
72271828814336309728711 ~2009
72273413511445468270311 ~2008
72276800511445536010311 ~2008
72278531534336711891911 ~2009
72282567534336954051911 ~2009
72282577911445651558311 ~2008
72282852711445657054311 ~2008
72287398791445747975911 ~2008
722913472713012442508712 ~2010
Exponent Prime Factor Dig. Year
72295803111445916062311 ~2008
72297697311445953946311 ~2008
72300677814338040668711 ~2009
72302923431446058468711 ~2008
72306980991446139619911 ~2008
72310196991446203939911 ~2008
72312338511446246770311 ~2008
72314630031446292600711 ~2008
72316177791446323555911 ~2008
72320367711446407354311 ~2008
72327137391446542747911 ~2008
72330584631446611692711 ~2008
72333142191446662843911 ~2008
72333770511446675410311 ~2008
72337817391446756347911 ~2008
72338090031446761800711 ~2008
72338432991446768659911 ~2008
723397927113021162687912 ~2010
72344479311446889586311 ~2008
72346071831446921436711 ~2008
72346078431446921568711 ~2008
72350467374341028042311 ~2009
72351474774341088486311 ~2009
72352539974341152398311 ~2009
72354149934341248995911 ~2009
Exponent Prime Factor Dig. Year
72357014117235701411111 ~2010
72361697631447233952711 ~2008
72365032934341901975911 ~2009
72367058031447341160711 ~2008
72368186511447363730311 ~2008
72369005511447380110311 ~2008
72370823534342249411911 ~2009
72370925631447418512711 ~2008
72371062574342263754311 ~2009
72371899191447437983911 ~2008
72374063991447481279911 ~2008
72375615111447512302311 ~2008
72375627231447512544711 ~2008
72383102511447662050311 ~2008
72383629791447672595911 ~2008
72383806877238380687111 ~2010
72384727791447694555911 ~2008
72385422111447708442311 ~2008
72386508831447730176711 ~2008
72395199231447903984711 ~2008
72395409374343724562311 ~2009
72399764334343985859911 ~2009
72400510791448010215911 ~2008
72400783015792062640911 ~2009
72404739591448094791911 ~2008
4151
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25-04-13