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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
13220086531126440173062312 ~2018
13220220697126440441394312 ~2018
13221685661926443371323912 ~2018
1322222108033199...01432714 2024
13222894225379337365351912 ~2019
13223866332179343197992712 ~2019
13224584549926449169099912 ~2018
13224653282326449306564712 ~2018
13225937971126451875942312 ~2018
13227327620326454655240712 ~2018
13229348261379376089567912 ~2019
13229659712326459319424712 ~2018
13230128629126460257258312 ~2018
13232324263126464648526312 ~2018
13232964647926465929295912 ~2018
13233438171779400629030312 ~2019
13233943964326467887928712 ~2018
13234098797926468197595912 ~2018
13234256455126468512910312 ~2018
13234973039379409838235912 ~2019
13235722862326471445724712 ~2018
13236105371926472210743912 ~2018
13236462449926472924899912 ~2018
13236645866326473291732712 ~2018
13236735553126473471106312 ~2018
Exponent Prime Factor Dig. Year
13237765369779426592218312 ~2019
13239235901379435415407912 ~2019
13240085822326480171644712 ~2018
13240095926326480191852712 ~2018
13243139377126486278754312 ~2018
13244556954179467341724712 ~2019
13245193433926490386867912 ~2018
1324526341693814...64067314 2024
13247239061926494478123912 ~2018
13248315806326496631612712 ~2018
13250655748179503934488712 ~2019
13251446311126502892622312 ~2018
13251678161926503356323912 ~2018
13252420884179514525304712 ~2019
13252702376326505404752712 ~2018
13252950271126505900542312 ~2018
13253876875126507753750312 ~2018
13253907641926507815283912 ~2018
13254519917379527119503912 ~2019
13254837517126509675034312 ~2018
13255633298326511266596712 ~2018
13255845793126511691586312 ~2018
13256053069126512106138312 ~2018
13256255601779537533610312 ~2019
13256464292326512928584712 ~2018
Exponent Prime Factor Dig. Year
13256762329126513524658312 ~2018
13256936281126513872562312 ~2018
13257106477126514212954312 ~2018
13257481780179544890680712 ~2019
13258640058179551840348712 ~2019
13259517373126519034746312 ~2018
13259904565126519809130312 ~2018
13260536311779563217870312 ~2019
13260704839126521409678312 ~2018
13260965105926521930211912 ~2018
13261007390326522014780712 ~2018
13263273536326526547072712 ~2018
13263948319126527896638312 ~2018
13264723333126529446666312 ~2018
13266067949926532135899912 ~2018
13266191323126532382646312 ~2018
13267061305779602367834312 ~2019
13269114919126538229838312 ~2018
13270299596326540599192712 ~2018
1327126770293822...98435314 2024
13271277755926542555511912 ~2018
13271840623126543681246312 ~2018
13276268020179657608120712 ~2019
13276609703926553219407912 ~2018
13278825384179672952304712 ~2019
Exponent Prime Factor Dig. Year
13280452669126560905338312 ~2018
13281781505926563563011912 ~2018
13282052150326564104300712 ~2018
13282499276326564998552712 ~2018
13282562774326565125548712 ~2018
13283006435926566012871912 ~2018
13285269294179711615764712 ~2019
13286219871779717319230312 ~2019
13287523513126575047026312 ~2018
13288511636326577023272712 ~2018
13291243262326582486524712 ~2018
13291829993926583659987912 ~2018
13292116859926584233719912 ~2018
13292569118326585138236712 ~2018
13292840215126585680430312 ~2018
13293054881926586109763912 ~2018
13293263101126586526202312 ~2018
13293805043379762830259912 ~2019
13295157967126590315934312 ~2018
13297712270326595424540712 ~2018
13298713160326597426320712 ~2018
13299212515126598425030312 ~2018
13300019327926600038655912 ~2018
13300685903926601371807912 ~2018
13300891252179805347512712 ~2019
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25-09-07