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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
11673876854323347753708712 ~2017
11674447379923348894759912 ~2017
11675399191123350798382312 ~2017
11675425237123350850474312 ~2017
1167562265539153...61755314 2024
11675918882323351837764712 ~2017
11676102305923352204611912 ~2017
11676908035770061448214312 ~2019
11677534517993420276143312 ~2019
11678256808193426054464912 ~2019
11679182537923358365075912 ~2018
11679283772323358567544712 ~2018
11679425733770076554402312 ~2019
11679601170170077607020712 ~2019
11680001761123360003522312 ~2018
11680461515923360923031912 ~2018
11680667755123361335510312 ~2018
11681069675923362139351912 ~2018
1168108522392803...53736114 2024
11681618405923363236811912 ~2018
11682607430323365214860712 ~2018
11682641456323365282912712 ~2018
11683177073923366354147912 ~2018
11683321159123366642318312 ~2018
11683482945770100897674312 ~2019
Exponent Prime Factor Dig. Year
11683507170170101043020712 ~2019
11683985839123367971678312 ~2018
11684189152793473513221712 ~2019
11684283230323368566460712 ~2018
11685671333923371342667912 ~2018
11686019859770116119158312 ~2019
11686712413123373424826312 ~2018
11687002736323374005472712 ~2018
11687375893123374751786312 ~2018
11689007813923378015627912 ~2018
11689251905923378503811912 ~2018
11689384349923378768699912 ~2018
11689497877123378995754312 ~2018
11689522192193516177536912 ~2019
11690093687923380187375912 ~2018
11690180234323380360468712 ~2018
11691517033123383034066312 ~2018
11691871273123383742546312 ~2018
11692997665123385995330312 ~2018
11693371187923386742375912 ~2018
1169369041212221...78299114 2024
11693722061923387444123912 ~2018
11695037819923390075639912 ~2018
11695239341923390478683912 ~2018
11695552721923391105443912 ~2018
Exponent Prime Factor Dig. Year
11696029381770176176290312 ~2019
1169608013036105...28016714 2024
11696499247123392998494312 ~2018
11697270851923394541703912 ~2018
11697398828323394797656712 ~2018
11697842419770187054518312 ~2019
11700053341123400106682312 ~2018
11700953185123401906370312 ~2018
11701260436170207562616712 ~2019
11701976819923403953639912 ~2018
11702726685770216360114312 ~2019
11702818177123405636354312 ~2018
11702911874323405823748712 ~2018
11702917459770217504758312 ~2019
11703205739923406411479912 ~2018
11703529643993628237151312 ~2019
11703815903923407631807912 ~2018
11704115970170224695820712 ~2019
11704501475923409002951912 ~2018
11705429005123410858010312 ~2018
11706189557923412379115912 ~2018
11706270572323412541144712 ~2018
11706590816323413181632712 ~2018
11707194317923414388635912 ~2018
11707832683123415665366312 ~2018
Exponent Prime Factor Dig. Year
11708612378323417224756712 ~2018
11709020180323418040360712 ~2018
11709038117370254228703912 ~2019
11710879531123421759062312 ~2018
11711874223123423748446312 ~2018
11711909120323423818240712 ~2018
11711925389923423850779912 ~2018
11712007933793696063469712 ~2019
11712285744170273714464712 ~2019
11713472222323426944444712 ~2018
11714149595923428299191912 ~2018
11715088852793720710821712 ~2019
11715880334323431760668712 ~2018
11717092796323434185592712 ~2018
11717132887123434265774312 ~2018
11717299931923434599863912 ~2018
11717354021923434708043912 ~2018
11717609875123435219750312 ~2018
11718344096323436688192712 ~2018
1171850483596656...46791314 2025
11718569773123437139546312 ~2018
11719428710323438857420712 ~2018
11719909849123439819698312 ~2018
11720625684170323754104712 ~2019
11721043465123442086930312 ~2018
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26-09-27