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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
461529251519230585030311 ~2014
461533348199230666963911 ~2014
461551771199231035423911 ~2014
461569921319231398426311 ~2014
461586113639231722272711 ~2014
461607850439232157008711 ~2014
4616084857736928678861712 ~2016
461649430439232988608711 ~2014
461665180199233303603911 ~2014
461668119599233362391911 ~2014
461668439399233368787911 ~2014
461679923999233598479911 ~2014
4616924657327701547943912 ~2015
461693570999233871419911 ~2014
461696539199233930783911 ~2014
4617039195727702235174312 ~2015
461709816119234196322311 ~2014
461753499599235069991911 ~2014
461791779839235835596711 ~2014
4617955056173887280897712 ~2017
461795794199235915883911 ~2014
461830896119236617922311 ~2014
461857347119237146942311 ~2014
4618738402136949907216912 ~2016
461881138319237622766311 ~2014
Exponent Prime Factor Dig. Year
4618878508736951028069712 ~2016
4619233843136953870744912 ~2016
461959335599239186711911 ~2014
4619821734127718930404712 ~2015
461983997399239679947911 ~2014
4620073434746200734347112 ~2016
462026702639240534052711 ~2014
4620279734936962237879312 ~2016
4620316823327721900939912 ~2015
462046646999240932939911 ~2014
462095033639241900672711 ~2014
4621085260127726511560712 ~2015
462110535719242210714311 ~2014
462116739239242334784711 ~2014
4621504339727729026038312 ~2015
4621839624127731037744712 ~2015
462185187719243703754311 ~2014
462194023319243880466311 ~2014
462201734039244034680711 ~2014
4622126797327732760783912 ~2015
4622408023946224080239112 ~2016
4622435875136979487000912 ~2016
462263396399245267927911 ~2014
462383430719247668614311 ~2014
462388594799247771895911 ~2014
Exponent Prime Factor Dig. Year
462445476239248909524711 ~2014
4624664272127747985632712 ~2015
462476438399249528767911 ~2014
4624851490136998811920912 ~2016
462498876132358...68263114 2025
462514041239250280824711 ~2014
462516264719250325294311 ~2014
462517734119250354682311 ~2014
462520752239250415044711 ~2014
4625356408127752138448712 ~2015
462541570919250831418311 ~2014
462552310799251046215911 ~2014
462568816319251376326311 ~2014
462577008839251540176711 ~2014
462578428319251568566311 ~2014
462598134719251962694311 ~2014
462648877319252977546311 ~2014
462651244919253024898311 ~2014
462703933919254078678311 ~2014
462708469319254169386311 ~2014
462717851519254357030311 ~2014
4627273651327763641907912 ~2015
462732154319254643086311 ~2014
4627379183327764275099912 ~2015
462810114119256202282311 ~2014
Exponent Prime Factor Dig. Year
462815866919256317338311 ~2014
462828054839256561096711 ~2014
462857684999257153699911 ~2014
462865069919257301398311 ~2014
462894481199257889623911 ~2014
462899500799257990015911 ~2014
462909563399258191267911 ~2014
462949166399258983327911 ~2014
4629650481727777902890312 ~2015
462970807439259416148711 ~2014
4630122026937040976215312 ~2016
463032764039260655280711 ~2014
463097243399261944867911 ~2014
463109970599262199411911 ~2014
463122309839262446196711 ~2014
463124004719262480094311 ~2014
463127089799262541795911 ~2014
463143597119262871942311 ~2014
4631653890774106462251312 ~2017
463172108399263442167911 ~2014
463204641599264092831911 ~2014
463213963971456...27216915 2025
4632302817727793816906312 ~2015
4632305124127793830744712 ~2015
463234526999264690539911 ~2014
5095
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25-12-14