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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
21558273247143116546494312 ~2020
21558844769943117689539912 ~2020
21560465893143120931786312 ~2020
21561720338343123440676712 ~2020
21561927683943123855367912 ~2020
2156279592237076...16988715 2023
21563634727143127269454312 ~2020
21563841617943127683235912 ~2020
21565304273943130608547912 ~2020
21575271803943150543607912 ~2020
21576616832343153233664712 ~2020
21578871377943157742755912 ~2020
21580048376343160096752712 ~2020
21581838725943163677451912 ~2020
21583198531143166397062312 ~2020
21583449713943166899427912 ~2020
21584103992343168207984712 ~2020
21585304153143170608306312 ~2020
21585716881143171433762312 ~2020
21586123453143172246906312 ~2020
21591166891143182333782312 ~2020
21593624129943187248259912 ~2020
21595001581143190003162312 ~2020
21597195131943194390263912 ~2020
21598441685943196883371912 ~2020
Exponent Prime Factor Dig. Year
21599369660343198739320712 ~2020
21599627239143199254478312 ~2020
21600340970343200681940712 ~2020
21601686311943203372623912 ~2020
21603643622343207287244712 ~2020
21603650551143207301102312 ~2020
2160398593932951...93083915 2023
21604269032343208538064712 ~2020
21605042450343210084900712 ~2020
21606648107943213296215912 ~2020
21608593379943217186759912 ~2020
21608759993943217519987912 ~2020
21609157508343218315016712 ~2020
21609480755943218961511912 ~2020
21611655079143223310158312 ~2020
21617297281143234594562312 ~2020
21617638057143235276114312 ~2020
21620216329143240432658312 ~2020
21620475326343240950652712 ~2020
21622182116343244364232712 ~2020
21627577952343255155904712 ~2020
21628765831143257531662312 ~2020
21630514787943261029575912 ~2020
21635902705143271805410312 ~2020
21636658292343273316584712 ~2020
Exponent Prime Factor Dig. Year
21637672838343275345676712 ~2020
21639758051943279516103912 ~2020
2164173674232467...88622314 2024
21642414389943284828779912 ~2020
21643497221943286994443912 ~2020
21643531736343287063472712 ~2020
21643907915943287815831912 ~2020
21644892085143289784170312 ~2020
21654305861943308611723912 ~2020
21654956575143309913150312 ~2020
21655425499143310850998312 ~2020
2165623884671429...63882314 2025
21662505791943325011583912 ~2020
21663907375143327814750312 ~2020
21670021445943340042891912 ~2020
21672031019943344062039912 ~2020
21672289502343344579004712 ~2020
21673440482343346880964712 ~2020
21673442389143346884778312 ~2020
21673595564343347191128712 ~2020
21673660231143347320462312 ~2020
21673836715143347673430312 ~2020
21674445647943348891295912 ~2020
2167546167131015...91711916 2023
21678416929143356833858312 ~2020
Exponent Prime Factor Dig. Year
21679476548343358953096712 ~2020
21680013943143360027886312 ~2020
21681580109943363160219912 ~2020
21683241569943366483139912 ~2020
21684958973943369917947912 ~2020
21685486775943370973551912 ~2020
21685714034343371428068712 ~2020
21686633597943373267195912 ~2020
21687773882343375547764712 ~2020
21688977323943377954647912 ~2020
21691865411943383730823912 ~2020
21692531105943385062211912 ~2020
21692603270343385206540712 ~2020
2169433038472776...89241714 2024
21696238988343392477976712 ~2020
21696912122343393824244712 ~2020
21697132541943394265083912 ~2020
21697294706343394589412712 ~2020
21700179287943400358575912 ~2020
21700524761943401049523912 ~2020
21700661081943401322163912 ~2020
21700998329943401996659912 ~2020
21701397115143402794230312 ~2020
21701656823943403313647912 ~2020
21701859629943403719259912 ~2020
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