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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
5419460143143355681144912 ~2016
5419782896310839565792712 ~2015
5420297887110840595774312 ~2015
5420834850132525009100712 ~2016
542097967331691...58069714 2024
5421724153110843448306312 ~2015
5421779408310843558816712 ~2015
5421959852310843919704712 ~2015
5421963464310843926928712 ~2015
5422121347110844242694312 ~2015
5423367557910846735115912 ~2015
5423713779732542282678312 ~2016
542396394711615...34463915 2023
5424094139910848188279912 ~2015
5424427195743395417565712 ~2016
5424577005732547462034312 ~2016
5424820646943398565175312 ~2016
5424847275732549083654312 ~2016
5425030949910850061899912 ~2015
5425077038310850154076712 ~2015
5425268894310850537788712 ~2015
5425318624132551911744712 ~2016
5425398259110850796518312 ~2015
5425543487910851086975912 ~2015
5425659548310851319096712 ~2015
Exponent Prime Factor Dig. Year
5425709396310851418792712 ~2015
5425853040754258530407112 ~2017
5426240465910852480931912 ~2015
5426380513110852761026312 ~2015
5426946059910853892119912 ~2015
5427320294310854640588712 ~2015
5428033361910856066723912 ~2015
5428095637110856191274312 ~2015
5428254589954282545899112 ~2017
5428605153732571630922312 ~2016
5429526487110859052974312 ~2015
542988741715875...85302314 2023
5429935945110859871890312 ~2015
5430781747110861563494312 ~2015
5430835267110861670534312 ~2015
5430904465110861808930312 ~2015
5431589671743452717373712 ~2016
5431968535110863937070312 ~2015
5432583973110865167946312 ~2015
5432706623910865413247912 ~2015
5432990672310865981344712 ~2015
5433115514310866231028712 ~2015
5433251945910866503891912 ~2015
5433412033110866824066312 ~2015
5433677953110867355906312 ~2015
Exponent Prime Factor Dig. Year
5433969877110867939754312 ~2015
5434189507743473516061712 ~2016
5434191322143473530576912 ~2016
5434371935910868743871912 ~2015
5434521061110869042122312 ~2015
5434551854310869103708712 ~2015
5434732309110869464618312 ~2015
5434779613110869559226312 ~2015
5434946478132609678868712 ~2016
5435015207910870030415912 ~2015
5435114561943480916495312 ~2016
5435209195332611255171912 ~2016
5435236733910870473467912 ~2015
5435246453910870492907912 ~2015
5435613015154356130151112 ~2017
5435697410310871394820712 ~2015
5435998040310871996080712 ~2015
5436345667110872691334312 ~2015
5436447635910872895271912 ~2015
5436487105143491896840912 ~2016
5436761399910873522799912 ~2015
5437031072310874062144712 ~2015
5437200128310874400256712 ~2015
5437224905910874449811912 ~2015
543743777931609...82672914 2023
Exponent Prime Factor Dig. Year
5437664491332625986947912 ~2016
5438085494310876170988712 ~2015
5438551111110877102222312 ~2015
5438640305910877280611912 ~2015
5438668626132632011756712 ~2016
5438712217110877424434312 ~2015
5438732227110877464454312 ~2015
5439378479910878756959912 ~2015
5439392900310878785800712 ~2015
5439590756310879181512712 ~2015
5439700573110879401146312 ~2015
5439816230310879632460712 ~2015
5440240392132641442352712 ~2016
5440440299332642641795912 ~2016
5440773721110881547442312 ~2015
5441183651910882367303912 ~2015
5441381522310882763044712 ~2015
5441482862310882965724712 ~2015
5441564820132649388920712 ~2016
5442024242310884048484712 ~2015
544209584291817...11528714 2024
5442434447910884868895912 ~2015
5442983204310885966408712 ~2015
5443026314310886052628712 ~2015
5444903378943559227031312 ~2016
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25-04-13