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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
11341822496322683644992712 ~2017
11342122142322684244284712 ~2017
11342203807122684407614312 ~2017
11343075499122686150998312 ~2017
11343277561122686555122312 ~2017
11343506353122687012706312 ~2017
11344082468322688164936712 ~2017
11347518445768085110674312 ~2019
11347538912322695077824712 ~2017
11348180971122696361942312 ~2017
11348189903922696379807912 ~2017
11348578493922697156987912 ~2017
11348751536322697503072712 ~2017
1134904247212247...09475914 2024
11350521481122701042962312 ~2017
11351123414322702246828712 ~2017
11351630615922703261231912 ~2017
11351652059922703304119912 ~2017
11351923387122703846774312 ~2017
11352068477922704136955912 ~2017
11352766615122705533230312 ~2017
11353817221122707634442312 ~2017
1135385995792997...28885714 2024
11354167259922708334519912 ~2017
11354309945922708619891912 ~2017
Exponent Prime Factor Dig. Year
11354413609122708827218312 ~2017
11354431099122708862198312 ~2017
11356442492322712884984712 ~2017
11357044033768142264202312 ~2019
11357234156322714468312712 ~2017
11357953607922715907215912 ~2017
11358249181122716498362312 ~2017
11358823517922717647035912 ~2017
1135887810795361...66928914 2023
11358972851922717945703912 ~2017
11359706023122719412046312 ~2017
11360402042322720804084712 ~2017
11360474245122720948490312 ~2017
11360551411122721102822312 ~2017
11361899048322723798096712 ~2017
11362079879922724159759912 ~2017
11363175944322726351888712 ~2017
11364585446322729170892712 ~2017
11364722305122729444610312 ~2017
1136473590473000...78840914 2024
11365272194322730544388712 ~2017
11365379893122730759786312 ~2017
11365797401922731594803912 ~2017
11366769775122733539550312 ~2017
11367044369922734088739912 ~2017
Exponent Prime Factor Dig. Year
11368270355922736540711912 ~2017
11369490032322738980064712 ~2017
11369819040168218914240712 ~2019
11370939989922741879979912 ~2017
11373399281922746798563912 ~2017
11374042183122748084366312 ~2017
11374628083122749256166312 ~2017
11375431781922750863563912 ~2017
11377829066322755658132712 ~2017
11378395964322756791928712 ~2017
11380095116322760190232712 ~2017
11380552748322761105496712 ~2017
11381035766322762071532712 ~2017
11381719909122763439818312 ~2017
11384083429122768166858312 ~2017
11384793872322769587744712 ~2017
11385512335368313074011912 ~2019
11385669007122771338014312 ~2017
11386086619368316519715912 ~2019
11386539367122773078734312 ~2017
11389263027768335578166312 ~2019
11389541238168337247428712 ~2019
11390255439768341532638312 ~2019
11390259806322780519612712 ~2017
11394375443922788750887912 ~2017
Exponent Prime Factor Dig. Year
11394591871122789183742312 ~2017
11395085206168370511236712 ~2019
11395408949922790817899912 ~2017
11396241347922792482695912 ~2017
11396624816322793249632712 ~2017
11396764043922793528087912 ~2017
11397351752322794703504712 ~2017
11397757927768386547566312 ~2019
11397921545922795843091912 ~2017
11398338169122796676338312 ~2017
11398998407922797996815912 ~2017
11399400512322798801024712 ~2017
11399688965922799377931912 ~2017
11399730338322799460676712 ~2017
11399892032322799784064712 ~2017
11401191119922802382239912 ~2017
11401344509922802689019912 ~2017
11401677959922803355919912 ~2017
11402131631922804263263912 ~2017
11402330522322804661044712 ~2017
11402354215122804708430312 ~2017
11403237842322806475684712 ~2017
11403383015922806766031912 ~2017
11403403250322806806500712 ~2017
11403412499922806824999912 ~2017
4878
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25-05-04