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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
73512032631470240652711 ~2008
73512495831470249916711 ~2008
73515218391470304367911 ~2008
73516504791470330095911 ~2008
73516723734411003423911 ~2009
73518352791470367055911 ~2008
73520956431470419128711 ~2008
73523826591470476531911 ~2008
73524337934411460275911 ~2009
73524608031470492160711 ~2008
73524810614411488636711 ~2009
735256838317646164119312 ~2011
73530469791470609395911 ~2008
73532401214411944072711 ~2009
73534390615882751248911 ~2010
73534406631470688132711 ~2008
73539743991470794879911 ~2008
73540763815883261104911 ~2010
73542039111470840782311 ~2008
73543532391470870647911 ~2008
73544927031470898540711 ~2008
73545217014412713020711 ~2009
735472951947070268921712 ~2012
73551118911471022378311 ~2008
73551343311471026866311 ~2008
Exponent Prime Factor Dig. Year
73554206031471084120711 ~2008
73556269191471125383911 ~2008
73556452431471129048711 ~2008
73560700191471214003911 ~2008
73562882391471257647911 ~2008
73568280774414096846311 ~2009
73571206431471424128711 ~2008
73571517591471430351911 ~2008
73576455111471529102311 ~2008
73579405431471588108711 ~2008
73579593414414775604711 ~2009
73580672477358067247111 ~2010
73585324311471706486311 ~2008
73588421031471768420711 ~2008
73589403711471788074311 ~2008
73591444911471828898311 ~2008
73592257075887380565711 ~2010
73592516174415550970311 ~2009
73597382031471947640711 ~2008
73599169791471983395911 ~2008
73600842231472016844711 ~2008
73610936991472218739911 ~2008
73615364391472307287911 ~2008
73617119631472342392711 ~2008
736214659317669151823312 ~2011
Exponent Prime Factor Dig. Year
73622372031472447440711 ~2008
73622816031472456320711 ~2008
73624680831472493616711 ~2008
73626418791472528375911 ~2008
73629076911472581538311 ~2008
73629660591472593211911 ~2008
73631012991472620259911 ~2008
73635061191472701223911 ~2008
73635928277363592827111 ~2010
73641586191472831723911 ~2008
73642108277364210827111 ~2010
73642657431472853148711 ~2008
73645189014418711340711 ~2009
73647242991472944859911 ~2008
73649236375891938909711 ~2010
73649769591472995391911 ~2008
736505042336825252115112 ~2012
73651223414419073404711 ~2009
736544086717677058080912 ~2011
73657146231473142924711 ~2008
73658682711473173654311 ~2008
73662776031473255520711 ~2008
73663225214419793512711 ~2009
73663249431473264988711 ~2008
73665269391473305387911 ~2008
Exponent Prime Factor Dig. Year
736718647113260935647912 ~2010
73672871334420372279911 ~2009
73672984791473459695911 ~2008
73675191974420511518311 ~2009
73676631111473532622311 ~2008
73680382814420822968711 ~2009
73682192631473643852711 ~2008
73691614615895329168911 ~2010
73692823311473856466311 ~2008
73692857391473857147911 ~2008
73693839711473876794311 ~2008
73694511231473890224711 ~2008
73695208311473904166311 ~2008
73696577031473931540711 ~2008
73697823231473956464711 ~2008
73698242391473964847911 ~2008
73700664711474013294311 ~2008
73700960991474019219911 ~2008
73701688911474033778311 ~2008
73702844574422170674311 ~2009
73707531111474150622311 ~2008
73708548711474170974311 ~2008
73710187191474203743911 ~2008
73710475911474209518311 ~2008
73713436997371343699111 ~2010
4880
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26-07-19