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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
7907660173115815320346312 ~2016
7907709596315815419192712 ~2016
7908004259347448025555912 ~2017
7908128956163265031648912 ~2018
790824963233283...73309715 2023
7908356958147450141748712 ~2017
7908402677915816805355912 ~2016
7909595348315819190696712 ~2016
7909637858315819275716712 ~2016
7910283290963282266327312 ~2018
7910402305115820804610312 ~2016
7910509430315821018860712 ~2016
7910707556315821415112712 ~2016
7911442103963291536831312 ~2018
7911854497115823708994312 ~2016
7912140703115824281406312 ~2016
7912180719747473084318312 ~2017
7912278531179122785311112 ~2018
7912335842315824671684712 ~2016
7912450873115824901746312 ~2016
7912776524315825553048712 ~2016
7912853063915825706127912 ~2016
7913059759163304478072912 ~2018
7913370272315826740544712 ~2016
7913371393763306971149712 ~2018
Exponent Prime Factor Dig. Year
7914749491115829498982312 ~2016
7915352605115830705210312 ~2016
7916206735763329653885712 ~2018
7916232788315832465576712 ~2016
7916389545179163895451112 ~2018
7916546990963332375927312 ~2018
7916652560963333220487312 ~2018
7916825975915833651951912 ~2016
7917094076315834188152712 ~2016
7917383911747504303470312 ~2017
7917952147115835904294312 ~2016
7918510619347511063715912 ~2017
7918585318163348682544912 ~2018
7919460986315838921972712 ~2016
7919606537915839213075912 ~2016
7919826503915839653007912 ~2016
7919938697915839877395912 ~2016
7920253016315840506032712 ~2016
7920275977115840551954312 ~2016
7920461773115840923546312 ~2016
7920900164963367201319312 ~2018
7921851625979218516259112 ~2018
7922509970315845019940712 ~2016
7923101113115846202226312 ~2016
7923526402147541158412712 ~2017
Exponent Prime Factor Dig. Year
7923572612315847145224712 ~2016
7923852248315847704496712 ~2016
7924004052147544024312712 ~2017
7925160097115850320194312 ~2016
7925565224315851130448712 ~2016
7925750918315851501836712 ~2016
7926861383915853722767912 ~2016
7926927515915853855031912 ~2016
7926965789915853931579912 ~2016
7927068608315854137216712 ~2016
7927687220315855374440712 ~2016
7928134622315856269244712 ~2016
7928411277179284112771112 ~2018
7928765234315857530468712 ~2016
7928964194315857928388712 ~2016
7929115370315858230740712 ~2016
7929228653915858457307912 ~2016
7929733058315859466116712 ~2016
7929871571915859743143912 ~2016
7930346285963442770287312 ~2018
7930565483915861130967912 ~2016
7930928456315861856912712 ~2016
7931553704315863107408712 ~2016
7931789444315863578888712 ~2016
7932454364315864908728712 ~2016
Exponent Prime Factor Dig. Year
7932550258763460402069712 ~2018
7932634855115865269710312 ~2016
7933047760163464382080912 ~2018
7933462994315866925988712 ~2016
7933529203115867058406312 ~2016
7933922959115867845918312 ~2016
7934638057163477104456912 ~2018
7934709410315869418820712 ~2016
7934807393915869614787912 ~2016
7934848321347609089927912 ~2017
7935310052315870620104712 ~2016
7935367601915870735203912 ~2016
7935959918315871919836712 ~2016
7936213027115872426054312 ~2016
7936563979115873127958312 ~2016
7936762950147620577700712 ~2017
7936944601115873889202312 ~2016
7937015695115874031390312 ~2016
7937159845115874319690312 ~2016
7937350069115874700138312 ~2016
7937551604315875103208712 ~2016
7937861609915875723219912 ~2016
7938050219347628301315912 ~2017
7938512711915877025423912 ~2016
7938681706147632090236712 ~2017
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26-03-29