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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
10461338341120922676682312 ~2017
10461872813920923745627912 ~2017
10462388744320924777488712 ~2017
10463489581120926979162312 ~2017
10463531827362781190963912 ~2018
10463589368320927178736712 ~2017
10463671787983709374303312 ~2019
10466531461783732251693712 ~2019
10467042943120934085886312 ~2017
10467211679920934423359912 ~2017
10467237085120934474170312 ~2017
10467384389920934768779912 ~2017
10467933077920935866155912 ~2017
10468854565362813127391912 ~2018
10469808005920939616011912 ~2017
1047042263113518...04049714 2024
10471146371983769170975312 ~2019
10471170773920942341547912 ~2017
1047142817395466...06775914 2024
10472260286320944520572712 ~2017
10473364747120946729494312 ~2017
10473561832162841370992712 ~2018
10474289572783794316581712 ~2019
10475499775120950999550312 ~2017
10476456977920952913955912 ~2017
Exponent Prime Factor Dig. Year
10476518083783812144669712 ~2019
10476943844320953887688712 ~2017
10476998497120953996994312 ~2017
10477912301920955824603912 ~2017
10478220467920956440935912 ~2017
10478875505920957751011912 ~2017
10478931523120957863046312 ~2017
10479233643762875401862312 ~2018
10479616856320959233712712 ~2017
10479662366320959324732712 ~2017
10480771587762884629526312 ~2018
10480924442983847395543312 ~2019
10481945063920963890127912 ~2017
10482518929120965037858312 ~2017
10482830381920965660763912 ~2017
10482992779362897956675912 ~2018
10483328411920966656823912 ~2017
10483977527920967955055912 ~2017
10484852377120969704754312 ~2017
1048554049937276...06514314 2025
10485541501120971083002312 ~2017
10486389492162918336952712 ~2018
10486400519920972801039912 ~2017
10486514195983892113567312 ~2019
10486590413362919542479912 ~2018
Exponent Prime Factor Dig. Year
10487163785920974327571912 ~2017
10487307829120974615658312 ~2017
10488029294320976058588712 ~2017
10488037796320976075592712 ~2017
10488963157120977926314312 ~2017
10489316011120978632022312 ~2017
10489339673920978679347912 ~2017
10489340431183914723448912 ~2019
10489692092320979384184712 ~2017
10490622421120981244842312 ~2017
10491403280320982806560712 ~2017
1049154628371116...45856915 2026
10492089116983936712935312 ~2019
10493784449920987568899912 ~2017
10496345437120992690874312 ~2017
10496816852320993633704712 ~2017
10497270133120994540266312 ~2017
10497518354320995036708712 ~2017
10498013561920996027123912 ~2017
10498074989920996149979912 ~2017
10498106963920996213927912 ~2017
10498159111183985272888912 ~2019
10498513229920997026459912 ~2017
10498756364320997512728712 ~2017
10499317855120998635710312 ~2017
Exponent Prime Factor Dig. Year
1049935036212183...75316914 2024
10499552093920999104187912 ~2017
10499768204320999536408712 ~2017
10499924984320999849968712 ~2017
10500042464984000339719312 ~2019
10500312331121000624662312 ~2017
10500352471121000704942312 ~2017
10500513905921001027811912 ~2017
10500835318784006682549712 ~2019
10500985136321001970272712 ~2017
10501215422321002430844712 ~2017
10502242961921004485923912 ~2017
10502484938321004969876712 ~2017
10502838017921005676035912 ~2017
10503067177121006134354312 ~2017
10503067603121006135206312 ~2017
10504171799984033374399312 ~2019
10504298708321008597416712 ~2017
10505135165921010270331912 ~2017
10505463452321010926904712 ~2017
10505507755784044062045712 ~2019
10506052255121012104510312 ~2017
10506066280784048530245712 ~2019
10506225779921012451559912 ~2017
1050670170792565...70691915 2025
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26-03-15