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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
537190792322562013276712 ~2010
537207757746199867162312 ~2011
537221681952647724826312 ~2011
53724681413223480884711 ~2008
537250054116117501623112 ~2010
53726776431074535528711 ~2007
53727344697521828256711 ~2009
53728045791074560915911 ~2007
53729330631074586612711 ~2007
53730131991074602639911 ~2007
53730568911074611378311 ~2007
53733475938597356148911 ~2009
53733523311074670466311 ~2007
53736337311074726746311 ~2007
53736853911074737078311 ~2007
53739067311074781346311 ~2007
53739461631074789232711 ~2007
53741982111074839642311 ~2007
53742429591074848591911 ~2007
53745563719674201467911 ~2009
53746003311074920066311 ~2007
53748849231074976984711 ~2007
53750327631075006552711 ~2007
53750661133225039667911 ~2008
53751836031075036720711 ~2007
Exponent Prime Factor Dig. Year
53752301631075046032711 ~2007
53754369711075087394311 ~2007
53756754111075135082311 ~2007
53756793591075135871911 ~2007
53757690231075153804711 ~2007
53763948111075278962311 ~2007
53765115773225906946311 ~2008
53766434631075328692711 ~2007
53769069711075381394311 ~2007
53770219311075404386311 ~2007
53770335831075406716711 ~2007
53771281373226276882311 ~2008
537717193720433253360712 ~2010
53777137974302171037711 ~2008
53779223391075584467911 ~2007
53779805511075596110311 ~2007
53782477791075649555911 ~2007
537826405316134792159112 ~2010
53784044031075680880711 ~2007
53784864294302789143311 ~2008
53790161514303212920911 ~2008
53791093311075821866311 ~2007
53798448591075968971911 ~2007
53799680391075993607911 ~2007
53803022514304241800911 ~2008
Exponent Prime Factor Dig. Year
53803374474304269957711 ~2008
53803508631076070172711 ~2007
53806336311076126726311 ~2007
53808419511076168390311 ~2007
53808433431076168668711 ~2007
53808968631076179372711 ~2007
53810059578609609531311 ~2009
53811400911076228018311 ~2007
538124043716143721311112 ~2010
53815711791076314235911 ~2007
53819104911076382098311 ~2007
53820092631076401852711 ~2007
53823360231076467204711 ~2007
53823840474305907237711 ~2009
53825248791076504975911 ~2007
53826012711076520254311 ~2007
53827270191076545403911 ~2007
53831882538613101204911 ~2009
53832074994306565999311 ~2009
53836572831076731456711 ~2007
53836692111076733842311 ~2007
53838231711076764634311 ~2007
53838447231076768944711 ~2007
53838902511076778050311 ~2007
53839512111076790242311 ~2007
Exponent Prime Factor Dig. Year
53840441394307235311311 ~2009
53842290231076845804711 ~2007
53843359374307468749711 ~2009
53843409533230604571911 ~2008
53843887213230633232711 ~2008
53844798111076895962311 ~2007
53844852894307588231311 ~2009
53846459478615433515311 ~2009
53847062514307765000911 ~2009
53847317991076946359911 ~2007
53847416511076948330311 ~2007
53854387311077087746311 ~2007
53855476213231328572711 ~2008
53856119631077122392711 ~2007
53857933311077158666311 ~2007
53861448373231686902311 ~2008
53861951511077239030311 ~2007
53862001191077240023911 ~2007
53863104591077262091911 ~2007
53868593991077371879911 ~2007
538696975912928727421712 ~2010
53870233191077404663911 ~2007
53871499791077429995911 ~2007
53874126831077482536711 ~2007
538752460712930059056912 ~2010
4515
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26-02-08