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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
292551546115851030922311 ~2013
2925527032123404216256912 ~2014
292564756915851295138311 ~2013
2925657781717553946690312 ~2014
2925773136117554638816712 ~2014
292581037795851620755911 ~2013
292584421795851688435911 ~2013
292599856915851997138311 ~2013
2926077897717556467386312 ~2014
292608354595852167091911 ~2013
2926136648923409093191312 ~2014
292627472035852549440711 ~2013
292629878995852597579911 ~2013
292633970635852679412711 ~2013
292637792635852755852711 ~2013
2926447009717558682058312 ~2014
292655679115853113582311 ~2013
292661825515853236510311 ~2013
292667985595853359711911 ~2013
2926692340117560154040712 ~2014
292678596715853571934311 ~2013
292681599715853631994311 ~2013
292684797835853695956711 ~2013
2926941252729269412527112 ~2014
292729356835854587136711 ~2013
Exponent Prime Factor Dig. Year
292737154915854743098311 ~2013
2927434320117564605920712 ~2014
292748614915854972298311 ~2013
2927612601746841801627312 ~2015
2927713477123421707816912 ~2014
2927747059717566482358312 ~2014
292806366595856127331911 ~2013
2928112639740993576955912 ~2015
292841471035856829420711 ~2013
2928542005717571252034312 ~2014
292869172795857383455911 ~2013
292875934795857518695911 ~2013
292885826635857716532711 ~2013
292894516795857890335911 ~2013
292897748035857954960711 ~2013
292908614995858172299911 ~2013
292923175315858463506311 ~2013
2929366583317576199499912 ~2014
292936740715858734814311 ~2013
292938142795858762855911 ~2013
2929411810970305883461712 ~2015
292948662835858973256711 ~2013
292957238515859144770311 ~2013
292960985995859219719911 ~2013
2929709677123437677416912 ~2014
Exponent Prime Factor Dig. Year
292980967315859619346311 ~2013
2930050633723440405069712 ~2014
293026007515860520150311 ~2013
293027936515860558730311 ~2013
2930322882729303228827112 ~2014
293036994715860739894311 ~2013
293038275835860765516711 ~2013
293051520595861030411911 ~2013
293061462115861229242311 ~2013
2930763765146892220241712 ~2015
2930894397129308943971112 ~2014
2931038527717586231166312 ~2014
293109236395862184727911 ~2013
293110017115862200342311 ~2013
293116082995862321659911 ~2013
2931243365923449946927312 ~2014
293133029395862660587911 ~2013
293159271115863185422311 ~2013
293161359235863227184711 ~2013
2931694806117590168836712 ~2014
2931749179317590495075912 ~2014
293175854035863517080711 ~2013
293191964995863839299911 ~2013
2932027936123456223488912 ~2014
293207053435864141068711 ~2013
Exponent Prime Factor Dig. Year
293208460315864169206311 ~2013
2932092540729320925407112 ~2014
2932102377717592614266312 ~2014
293213741395864274827911 ~2013
2932152221317592913327912 ~2014
2932239017341051346242312 ~2015
293237765635864755312711 ~2013
293243924515864878490311 ~2013
293248615915864972318311 ~2013
293256818395865136367911 ~2013
2932569912729325699127112 ~2014
2932716949152788905083912 ~2015
293277301195865546023911 ~2013
293293336195865866723911 ~2013
293293628515865872570311 ~2013
2932960901317597765407912 ~2014
2933030512723464244101712 ~2014
293330529715866610594311 ~2013
293338415995866768319911 ~2013
2933410910941067752752712 ~2015
293346531715866930634311 ~2013
293353625871361...24036914 2023
293361042235867220844711 ~2013
293361602515867232050311 ~2013
2933739769929337397699112 ~2014
4626
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25-06-01