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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
8297435945966379487567312 ~2018
8298102137916596204275912 ~2016
8298439759116596879518312 ~2016
8298713508782987135087112 ~2018
8298775457916597550915912 ~2016
8299569077916599138155912 ~2016
829961037972971...15932714 2023
8299696847916599393695912 ~2016
8299836979116599673958312 ~2016
8300449055916600898111912 ~2016
8301229607916602459215912 ~2016
8301535555116603071110312 ~2016
8301631135116603262270312 ~2016
8302210759166417686072912 ~2018
8302406639916604813279912 ~2016
8302539379349815236275912 ~2018
8302592194149815553164712 ~2018
8302905000149817430000712 ~2018
8302908409349817450455912 ~2018
8302945750149817674500712 ~2018
8302959254966423674039312 ~2018
8303029500149818177000712 ~2018
8303035306166424282448912 ~2018
8303071105349818426631912 ~2018
8303130011916606260023912 ~2016
Exponent Prime Factor Dig. Year
8303473173749820839042312 ~2018
8303527661916607055323912 ~2016
8303968379916607936759912 ~2016
8303990293116607980586312 ~2016
8304155719766433245757712 ~2018
8304364244316608728488712 ~2016
8304427213116608854426312 ~2016
8304756767916609513535912 ~2016
8305022983116610045966312 ~2016
8305145407116610290814312 ~2016
8306158115916612316231912 ~2016
8306396732316612793464712 ~2016
8306555131116613110262312 ~2016
8307542953749845257722312 ~2018
8307996289116615992578312 ~2016
8308424339966467394719312 ~2018
8308627643916617255287912 ~2016
8308873154316617746308712 ~2016
8309213573916618427147912 ~2016
8310120895116620241790312 ~2016
8310209165916620418331912 ~2016
8310373891166482991128912 ~2018
8310823280316621646560712 ~2016
8310854780316621709560712 ~2016
8310908684316621817368712 ~2016
Exponent Prime Factor Dig. Year
8311049053116622098106312 ~2016
8311196316149867177896712 ~2018
8311531493916623062987912 ~2016
8311801949916623603899912 ~2016
8311803957749870823746312 ~2018
8311989847349871939083912 ~2018
8312341303116624682606312 ~2016
8312383508316624767016712 ~2016
8312594342316625188684712 ~2016
8312724145116625448290312 ~2016
8312734204166501873632912 ~2018
831347167571978...58816714 2024
8313560426316627120852712 ~2016
8313643967916627287935912 ~2016
8313806384316627612768712 ~2016
8313813291183138132911112 ~2018
8313817219116627634438312 ~2016
8313834125916627668251912 ~2016
8313853397916627706795912 ~2016
8314030795349884184771912 ~2018
8314110359916628220719912 ~2016
8314507542783145075427112 ~2018
8314522297116629044594312 ~2016
8314697929116629395858312 ~2016
8314859323983148593239112 ~2018
Exponent Prime Factor Dig. Year
8314915100316629830200712 ~2016
8315544281916631088563912 ~2016
8315954207916631908415912 ~2016
8316858373116633716746312 ~2016
8317136885916634273771912 ~2016
8317418246316634836492712 ~2016
8318345771349910074627912 ~2018
8318581697916637163395912 ~2016
8318773031916637546063912 ~2016
8319072344316638144688712 ~2016
8319269801916638539603912 ~2016
8319492738149916956428712 ~2018
8319599629116639199258312 ~2016
8319813739116639627478312 ~2016
8319852430149919114580712 ~2018
8319899063916639798127912 ~2016
8320063265916640126531912 ~2016
8320324322316640648644712 ~2016
8320701909749924211458312 ~2018
8320772357966566178863312 ~2018
8320863542316641727084712 ~2016
8320871030316641742060712 ~2016
8321011265916642022531912 ~2016
8321616035349929696211912 ~2018
8321701771116643403542312 ~2016
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26-08-02