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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
5757143348980600006884712 ~2017
5757253091911514506183912 ~2015
5757264314311514528628712 ~2015
5757264721111514529442312 ~2015
5757363138757573631387112 ~2017
5757460886311514921772712 ~2015
5757849103111515698206312 ~2015
5758017823392128285172912 ~2017
5758042189111516084378312 ~2015
5758200487111516400974312 ~2015
5758272415111516544830312 ~2015
5758555957111517111914312 ~2015
5758939206134553635236712 ~2016
5759026307911518052615912 ~2015
5759680697911519361395912 ~2015
5759926637911519853275912 ~2015
5760500611111521001222312 ~2015
5760689401111521378802312 ~2015
5761049546946088396375312 ~2017
576182122991267...05780115 2025
5761904912311523809824712 ~2015
5762022128311524044256712 ~2015
5762272757911524545515912 ~2015
5762308106311524616212712 ~2015
5762385301734574311810312 ~2016
Exponent Prime Factor Dig. Year
5762533727911525067455912 ~2015
5762950568311525901136712 ~2015
5762977313911525954627912 ~2015
5763358952946106871623312 ~2017
5763420145111526840290312 ~2015
5763610357111527220714312 ~2015
5763822776311527645552712 ~2015
5763851202134583107212712 ~2016
5763923993911527847987912 ~2015
5764813380134588880280712 ~2016
5764838134746118705077712 ~2017
5764855937911529711875912 ~2015
5764944133111529888266312 ~2015
5765132813911530265627912 ~2015
5765179982311530359964712 ~2015
576552760871600...41751315 2025
5765627738311531255476712 ~2015
5765680020757656800207112 ~2017
5765740757911531481515912 ~2015
5765894445734595366674312 ~2016
5766210137334597260823912 ~2016
5766555541111533111082312 ~2015
5766676406311533352812712 ~2015
5766938203111533876406312 ~2015
5767057094311534114188712 ~2015
Exponent Prime Factor Dig. Year
5767473955746139791645712 ~2017
576843059475676...05184914 2023
5768808755911537617511912 ~2015
5769050908134614305448712 ~2016
5769206806146153654448912 ~2017
5769318262146154546096912 ~2017
5769799855111539599710312 ~2015
5770062059911540124119912 ~2015
5770134785946161078287312 ~2017
5770258329734621549978312 ~2016
5771028490146168227920912 ~2017
5771030072311542060144712 ~2015
5771109529334626657175912 ~2016
5771327297911542654595912 ~2015
5771379655111542759310312 ~2015
5771546971111543093942312 ~2015
5771915824134631494944712 ~2016
5772195914311544391828712 ~2015
5772380544192358088705712 ~2017
5772567473911545134947912 ~2015
5772717140946181737127312 ~2017
5772854482146182835856912 ~2017
5772944309911545888619912 ~2015
5772951053911545902107912 ~2015
5773057466311546114932712 ~2015
Exponent Prime Factor Dig. Year
5773057735111546115470312 ~2015
5773058653111546117306312 ~2015
5773111748946184893991312 ~2017
5773113452311546226904712 ~2015
5773404023911546808047912 ~2015
5773439455111546878910312 ~2015
5773561658311547123316712 ~2015
5773801523911547603047912 ~2015
5774113219111548226438312 ~2015
5774300956134645805736712 ~2016
5774307187111548614374312 ~2015
5774328281911548656563912 ~2015
5774566568311549133136712 ~2015
5774681717911549363435912 ~2015
5774780132311549560264712 ~2015
5774950607911549901215912 ~2015
5774999021911549998043912 ~2015
5775158297911550316595912 ~2015
5775179357911550358715912 ~2015
5775246422311550492844712 ~2015
5775471647334652829883912 ~2016
577555906819102...91325714 2026
5775704153911551408307912 ~2015
5775770383334654622299912 ~2016
5775995478134655972868712 ~2016
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26-09-27