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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
112865184232257303684711 ~2010
112865895712257317914311 ~2010
112868757832257375156711 ~2010
112878544912257570898311 ~2010
112879083013846...48980914 2023
112879243312257584866311 ~2010
112880254312257605086311 ~2010
112884143032257682860711 ~2010
112893952312257879046311 ~2010
1128954198154189801508912 ~2013
112896310792257926215911 ~2010
1128968205120321427691912 ~2012
112899077819031926224911 ~2011
112904844536774290671911 ~2011
112904958232258099164711 ~2010
112906481392258129627911 ~2010
112910412112258208242311 ~2010
112912061816774723708711 ~2011
112912227592258244551911 ~2010
112919778832258395576711 ~2010
112921037992258420759911 ~2010
112921302112258426042311 ~2010
112927269832258545396711 ~2010
112930880632258617612711 ~2010
112936485112258729702311 ~2010
Exponent Prime Factor Dig. Year
112939497592258789951911 ~2010
1129405044118070480705712 ~2012
112940610119035248808911 ~2011
112944617336776677039911 ~2011
112957115512259142310311 ~2010
112968070312259361406311 ~2010
112970157592259403151911 ~2010
112974388576778463314311 ~2011
112980386512259607730311 ~2010
112981654792259633095911 ~2010
112983984112259679682311 ~2010
112988978392259779567911 ~2010
1129964383715819501371912 ~2012
112996756976779805418311 ~2011
112998007192259960143911 ~2010
112998403192259968063911 ~2010
113000204632260004092711 ~2010
113001484792260029695911 ~2010
113005477432260109548711 ~2010
1130076984727121847632912 ~2012
113012186999040974959311 ~2011
113014529992260290599911 ~2010
113016685312260333706311 ~2010
113018575432260371508711 ~2010
113018904592260378091911 ~2010
Exponent Prime Factor Dig. Year
113019054232260381084711 ~2010
113019911992260398239911 ~2010
113027391112260547822311 ~2010
113030188936781811335911 ~2011
1130347584711303475847112 ~2011
113035186432260703728711 ~2010
113035842832260716856711 ~2010
113036678992260733579911 ~2010
113037382792260747655911 ~2010
113039237512260784750311 ~2010
113040051712260801034311 ~2010
113040523792260810475911 ~2010
113040943912260818878311 ~2010
113041378912260827578311 ~2010
113047285312260945706311 ~2010
1130476380720348574852712 ~2012
113051665312261033306311 ~2010
113057842792261156855911 ~2010
113062974136783778447911 ~2011
113064114112261282282311 ~2010
113065458232261309164711 ~2010
113067275219045382016911 ~2011
113071427399045714191311 ~2011
113078999279046319941711 ~2011
113081415112261628302311 ~2010
Exponent Prime Factor Dig. Year
113085024232261700484711 ~2010
113087736832261754736711 ~2010
113091010192261820203911 ~2010
1130950045911309500459112 ~2011
113098240792261964815911 ~2010
113099532616785971956711 ~2011
113101306312262026126311 ~2010
113102281192262045623911 ~2010
113104278832262085576711 ~2010
113107647112262152942311 ~2010
113108002792262160055911 ~2010
113109355912262187118311 ~2010
113109558232262191164711 ~2010
113109669112262193382311 ~2010
113111254432262225088711 ~2010
113112685192262253703911 ~2010
1131135823920360444830312 ~2012
113120211832262404236711 ~2010
113123792032850...59156114 2024
113129181592262583631911 ~2010
113138079712262761594311 ~2010
113138664712262773294311 ~2010
113140194592262803891911 ~2010
113149784632262995692711 ~2010
113153783536789227011911 ~2011
5012
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26-07-05