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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
294640182715892803654311 ~2013
294652040395893040807911 ~2013
294657211435893144228711 ~2013
294662919835893258396711 ~2013
2946673010923573384087312 ~2014
294676270195893525403911 ~2013
294680758315893615166311 ~2013
294685873315893717466311 ~2013
294698168515893963370311 ~2013
294705640315894112806311 ~2013
294727288915894545778311 ~2013
294729640435894592808711 ~2013
2947504113129475041131112 ~2015
294756085795895121715911 ~2013
294758109715895162194311 ~2013
294781481515895629630311 ~2013
294795623635895912472711 ~2013
294804367315896087346311 ~2013
294808420195896168403911 ~2013
294809098315896181966311 ~2013
294814769035896295380711 ~2013
294819894972834...00315315 2025
294827368915896547378311 ~2013
294829456435896589128711 ~2013
2948353465717690120794312 ~2014
Exponent Prime Factor Dig. Year
294847521835896950436711 ~2013
2948514703317691088219912 ~2014
294851769115897035382311 ~2013
294873881035897477620711 ~2013
2948802654147180842465712 ~2015
294880537195897610743911 ~2013
2948987926723591903413712 ~2014
294898949395897978987911 ~2013
294902606035898052120711 ~2013
294911972995898239459911 ~2013
294928903795898578075911 ~2013
294942086035898841720711 ~2013
294944515795898890315911 ~2013
294951123595899022471911 ~2013
294975157915899503158311 ~2013
2949832885741297660399912 ~2015
295001203435900024068711 ~2013
295006841515900136830311 ~2013
2950268100117701608600712 ~2014
295035394195900707883911 ~2013
2950550202747208803243312 ~2015
295081988995901639779911 ~2013
2950858433317705150599912 ~2014
2950913065770821913576912 ~2015
295096358395901927167911 ~2013
Exponent Prime Factor Dig. Year
2951192648941316697084712 ~2015
295130164195902603283911 ~2013
2951666837317710001023912 ~2014
2951716351717710298110312 ~2014
295177627315903552546311 ~2013
295183595995903671919911 ~2013
295188600235903772004711 ~2013
295203988795904079775911 ~2013
2952206836123617654688912 ~2014
295229663035904593260711 ~2013
2952304603723618436829712 ~2014
295234236595904684731911 ~2013
295238715115904774302311 ~2013
295246607995904932159911 ~2013
2952669942729526699427112 ~2015
295274703595905494071911 ~2013
2952856755747245708091312 ~2015
295288107715905762154311 ~2013
295293160315905863206311 ~2013
2953008706117718052236712 ~2014
295312295995906245919911 ~2013
2953242703929532427039112 ~2015
295330927795906618555911 ~2013
295332676195906653523911 ~2013
295345634171134...52128115 2025
Exponent Prime Factor Dig. Year
295347945595906958911911 ~2013
295354379035907087580711 ~2013
295378862395907577247911 ~2013
2953823443723630587549712 ~2014
2953895017970893480429712 ~2015
2953899994329538999943112 ~2015
295393141795907862835911 ~2013
2954293714723634349717712 ~2014
2954398457923635187663312 ~2014
295443186911825...95103914 2023
2954445287923635562303312 ~2014
295457057515909141150311 ~2013
295484622115909692442311 ~2013
2954912963317729477779912 ~2014
2955137074723641096597712 ~2014
2955170833123641366664912 ~2014
295527181315910543626311 ~2013
295579696435911593928711 ~2013
2955963115176855040992712 ~2016
295651437115913028742311 ~2013
295657107115913142142311 ~2013
295668103195913362063911 ~2013
295681409995913628199911 ~2013
2956844383317741066299912 ~2014
295693383715913867674311 ~2013
5072
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26-02-08