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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
5832670729111665341458312 ~2015
5832772957111665545914312 ~2015
5833408657111666817314312 ~2015
5833506313111667012626312 ~2015
5833522167735001133006312 ~2016
5833635667111667271334312 ~2015
5833685681946669485455312 ~2017
5833797761911667595523912 ~2015
5833959230311667918460712 ~2015
5834029355335004176131912 ~2016
5834050727335004304363912 ~2016
5834167519111668335038312 ~2015
5834471261911668942523912 ~2015
5834986963735009921782312 ~2016
5835303919735011823518312 ~2016
5835725348311671450696712 ~2015
5836594259911673188519912 ~2015
5836870520311673741040712 ~2015
5837145671911674291343912 ~2015
5837257769911674515539912 ~2015
5837475494311674950988712 ~2015
5837629016311675258032712 ~2015
5837681027911675362055912 ~2015
5838039482311676078964712 ~2015
5838247069111676494138312 ~2015
Exponent Prime Factor Dig. Year
5838316627746706533021712 ~2017
5838428743111676857486312 ~2015
5838684979335032109875912 ~2016
5839026252135034157512712 ~2016
5839148528311678297056712 ~2015
5839348499335036090995912 ~2016
5839461212311678922424712 ~2015
5840078744311680157488712 ~2015
5840171023146721368184912 ~2017
5840254058311680508116712 ~2015
5841045049111682090098312 ~2015
5841086290358410862903112 ~2017
5841403902758414039027112 ~2017
5841490891111682981782312 ~2015
584158209432757...48509714 2023
5841905939911683811879912 ~2015
5841906800311683813600712 ~2015
5842355417946738843343312 ~2017
5842778663335056671979912 ~2016
5842879313946743034511312 ~2017
5843011255111686022510312 ~2015
5843064146311686128292712 ~2015
5843417405911686834811912 ~2015
5843426509111686853018312 ~2015
5843517461335061104767912 ~2016
Exponent Prime Factor Dig. Year
5844141589111688283178312 ~2015
5844313601911688627203912 ~2015
5844315161911688630323912 ~2015
5844532609111689065218312 ~2015
5844905713335069434279912 ~2016
5844998761111689997522312 ~2015
5845019125111690038250312 ~2015
5845093331911690186663912 ~2015
5845399680135072398080712 ~2016
5845444693746763557549712 ~2017
5845546999111691093998312 ~2015
5845565459911691130919912 ~2015
5845641247111691282494312 ~2015
5845668644311691337288712 ~2015
5845730629111691461258312 ~2015
5845785967111691571934312 ~2015
5846380846146771046768912 ~2017
5847123611911694247223912 ~2015
5847457583911694915167912 ~2015
5847605024946780840199312 ~2017
5847732869911695465739912 ~2015
5847802250311695604500712 ~2015
5848223543911696447087912 ~2015
5848282201111696564402312 ~2015
5848329803911696659607912 ~2015
Exponent Prime Factor Dig. Year
5848885763911697771527912 ~2015
5848959781111697919562312 ~2015
5849081549911698163099912 ~2015
5849169781111698339562312 ~2015
5849365079946794920639312 ~2017
5849964263946799714111312 ~2017
5850863063911701726127912 ~2015
5851058096311702116192712 ~2015
5851405631911702811263912 ~2015
5851771586311703543172712 ~2015
5851957201111703914402312 ~2015
5852059393111704118786312 ~2015
5852937293911705874587912 ~2015
5853417638311706835276712 ~2015
5853807543735122845262312 ~2016
5854080149911708160299912 ~2015
5855446639111710893278312 ~2015
5855521687111711043374312 ~2015
5856030403111712060806312 ~2015
5856134173146849073384912 ~2017
5856215333911712430667912 ~2015
5856292967911712585935912 ~2015
5856296546311712593092712 ~2015
5856346009335138076055912 ~2016
585636760133232...15917714 2024
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25-06-01