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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
5779796552311559593104712 ~2015
5779889570946239116567312 ~2017
5779968103111559936206312 ~2015
5780252443334681514659912 ~2016
5780321121734681926730312 ~2016
5780334791911560669583912 ~2015
5780628907111561257814312 ~2015
5780998106311561996212712 ~2015
5781195488311562390976712 ~2015
5781758054311563516108712 ~2015
5781803177911563606355912 ~2015
5782143367334692860203912 ~2016
5782154828311564309656712 ~2015
5782181609911564363219912 ~2015
5782438681111564877362312 ~2015
5782701181111565402362312 ~2015
5782781197111565562394312 ~2015
5782935109111565870218312 ~2015
5783011423334698068539912 ~2016
5783019949111566039898312 ~2015
5783304577111566609154312 ~2015
5783557137734701342826312 ~2016
5783591365111567182730312 ~2015
5783637367111567274734312 ~2015
5783925626311567851252712 ~2015
Exponent Prime Factor Dig. Year
5784250853946274006831312 ~2017
5784814375392557030004912 ~2017
5784910471111569820942312 ~2015
5784937669111569875338312 ~2015
5785099144746280793157712 ~2017
5785346078311570692156712 ~2015
5785425473911570850947912 ~2015
5785517683111571035366312 ~2015
5786000917111572001834312 ~2015
5786164718311572329436712 ~2015
5786376595111572753190312 ~2015
5786483161111572966322312 ~2015
5786485187911572970375912 ~2015
5786485990357864859903112 ~2017
5786492954311572985908712 ~2015
5786503765111573007530312 ~2015
5787001376311574002752712 ~2015
5787901914757879019147112 ~2017
5787967499911575934999912 ~2015
5788142993911576285987912 ~2015
5788205222311576410444712 ~2015
5788281826357882818263112 ~2017
5788375736311576751472712 ~2015
5788698607111577397214312 ~2015
5788759181911577518363912 ~2015
Exponent Prime Factor Dig. Year
5789126065334734756391912 ~2016
5789403509911578807019912 ~2015
5789812931911579625863912 ~2015
5790140472134740842832712 ~2016
5790162731334740976387912 ~2016
5790318757111580637514312 ~2015
5790346479734742078878312 ~2016
579045515336809...60280914 2025
579051216232791...62228714 2023
5790558395911581116791912 ~2015
5790760375146326083000912 ~2017
5790930481111581860962312 ~2015
5791256785111582513570312 ~2015
5791354738146330837904912 ~2017
5791380867734748285206312 ~2016
5791439449111582878898312 ~2015
5791703009946333624079312 ~2017
5791760630981084648832712 ~2017
5791905539911583811079912 ~2015
5792011693111584023386312 ~2015
5792316917911584633835912 ~2015
5792756968134756541808712 ~2016
5792893261734757359570312 ~2016
5792904391111585808782312 ~2015
5793066086311586132172712 ~2015
Exponent Prime Factor Dig. Year
5793140468311586280936712 ~2015
5793284533111586569066312 ~2015
5793322417111586644834312 ~2015
5793507847111587015694312 ~2015
5794214354311588428708712 ~2015
5794972945111589945890312 ~2015
5794989238134769935428712 ~2016
5795219321911590438643912 ~2015
5795417573911590835147912 ~2015
5795646468134773878808712 ~2016
5795667845911591335691912 ~2015
5795988887911591977775912 ~2015
5796036566311592073132712 ~2015
5796205592311592411184712 ~2015
5796456599911592913199912 ~2015
5797427311746379418493712 ~2017
5797616695734785700174312 ~2016
5798108959111596217918312 ~2015
5798633771911597267543912 ~2015
5798698529911597397059912 ~2015
5798907443334793444659912 ~2016
5798975600311597951200712 ~2015
5798987419111597974838312 ~2015
5799083438311598166876712 ~2015
5799208337911598416675912 ~2015
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