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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 Digits Year
592086959118417391910 ~2000
592130543118426108710 ~2000
592135091118427018310 ~2000
592159523118431904710 ~2000
592167479118433495910 ~2000
592175471118435094310 ~2000
592203539118440707910 ~2000
592207799118441559910 ~2000
592214377947543003310 ~2002
592218563118443712710 ~2000
592221359118444271910 ~2000
592249319118449863910 ~2000
592264943118452988710 ~2000
592292891118458578310 ~2000
592293323118458664710 ~2000
592303121355381872710 ~2001
592323089473858471310 ~2001
592329659118465931910 ~2000
592342741355405644710 ~2001
592344899118468979910 ~2000
592346879118469375910 ~2000
592346999118469399910 ~2000
592368191118473638310 ~2000
592389181355433508710 ~2001
592402103118480420710 ~2000
Exponent Prime Factor Digits Year
592404193355442515910 ~2001
592424939118484987910 ~2000
592434119118486823910 ~2000
592451213355470727910 ~2001
592472821355483692710 ~2001
592500383118500076710 ~2000
5925005213318002917711 ~2003
592511603118502320710 ~2000
592549403118509880710 ~2000
592562651118512530310 ~2000
592587251118517450310 ~2000
592603457474082765710 ~2001
592607579118521515910 ~2000
592624919118524983910 ~2000
592625443948200708910 ~2002
592631189474104951310 ~2001
592636139118527227910 ~2000
5926363671540854554311 ~2002
592683743118536748710 ~2000
592696889829775644710 ~2002
592724701355634820710 ~2001
592734599118546919910 ~2000
592750283118550056710 ~2000
592756741355654044710 ~2001
592761977829866767910 ~2002
Exponent Prime Factor Digits Year
592792283118558456710 ~2000
5927989791896956732911 ~2002
592805639118561127910 ~2000
592806527474245221710 ~2001
592817171118563434310 ~2000
592828259118565651910 ~2000
592857851118571570310 ~2000
592868599592868599110 ~2001
592882571118576514310 ~2000
592897181474317744910 ~2001
592902083118580416710 ~2000
592915523118583104710 ~2000
592986859592986859110 ~2001
592990631118598126310 ~2000
593000921355800552710 ~2001
593003137355801882310 ~2001
593015303118603060710 ~2000
593039059593039059110 ~2001
593044271118608854310 ~2000
593052503118610500710 ~2000
593065229474452183310 ~2001
593071931474457544910 ~2001
593093411118618682310 ~2000
5931209091897986908911 ~2002
593136311118627262310 ~2000
Exponent Prime Factor Digits Year
593140739118628147910 ~2000
593147837355888702310 ~2001
593158859118631771910 ~2000
593168903118633780710 ~2000
593180663118636132710 ~2000
593189879118637975910 ~2000
593193197474554557710 ~2001
593205383118641076710 ~2000
593217641355930584710 ~2001
593236277355941766310 ~2001
593236859118647371910 ~2000
593260763118652152710 ~2000
5932836671067910600711 ~2002
593290813355974487910 ~2001
593301743118660348710 ~2000
593315111118663022310 ~2000
593332757355999654310 ~2001
593391839474713471310 ~2001
59340299316021880811112 ~2005
593407679118681535910 ~2000
593410889474728711310 ~2001
593446559118689311910 ~2000
593453579118690715910 ~2000
593466931593466931110 ~2001
593476223118695244710 ~2000
3355
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25-07-20