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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
8659529669917319059339912 ~2016
8659790137351958740823912 ~2018
8659899215917319798431912 ~2016
8660101799917320203599912 ~2016
8660374960769282999685712 ~2018
8660661611969285292895312 ~2018
8660847329917321694659912 ~2016
8660873431351965240587912 ~2018
8660885491117321770982312 ~2016
8661353255917322706511912 ~2016
8661593249351969559495912 ~2018
8661740741917323481483912 ~2016
8662502071117325004142312 ~2016
8663019600151978117600712 ~2018
8663338003769306704029712 ~2018
8663493049117326986098312 ~2016
8663902741117327805482312 ~2016
8664115206151984691236712 ~2018
8665102501769320820013712 ~2018
8666085152317332170304712 ~2016
8666340067117332680134312 ~2016
8666387568786663875687112 ~2018
866674311413172...79760714 2024
8666748763117333497526312 ~2016
8666918947117333837894312 ~2016
Exponent Prime Factor Dig. Year
8666994710317333989420712 ~2016
8667655996769341247973712 ~2018
8667900683917335801367912 ~2016
8667919496317335838992712 ~2016
8668112813917336225627912 ~2016
8668127309917336254619912 ~2016
8668323487117336646974312 ~2016
8668700108317337400216712 ~2016
8668861598317337723196712 ~2016
8668963550317337927100712 ~2016
8668987423769351899389712 ~2018
8669341121917338682243912 ~2016
8669370235117338740470312 ~2016
8669927293117339854586312 ~2016
8669963389986699633899112 ~2018
8670313651117340627302312 ~2016
8671501289917343002579912 ~2016
8672457662317344915324712 ~2016
8672474452169379795616912 ~2018
8672532110317345064220712 ~2016
8672964008317345928016712 ~2016
8673355910317346711820712 ~2016
8674956011917349912023912 ~2016
8675221231117350442462312 ~2016
8675299801117350599602312 ~2016
Exponent Prime Factor Dig. Year
8675399540317350799080712 ~2016
8676350364152058102184712 ~2018
8676498374317352996748712 ~2016
8676752261969414018095312 ~2018
8677085363917354170727912 ~2016
8677722341917355444683912 ~2016
8677877251986778772519112 ~2018
8677878419917355756839912 ~2016
8677893107352067358643912 ~2018
8678142428317356284856712 ~2016
8678596189752071577138312 ~2018
8678643584317357287168712 ~2016
8678905758152073434548712 ~2018
8679482834317358965668712 ~2016
8679561919117359123838312 ~2016
8679592178317359184356712 ~2016
8679993556169439948448912 ~2018
8680397954317360795908712 ~2016
8680401815352082410891912 ~2018
8680477590786804775907112 ~2018
8681317025917362634051912 ~2016
8681327317117362654634312 ~2016
8681401102152088406612712 ~2018
8681445107917362890215912 ~2016
8682665030317365330060712 ~2016
Exponent Prime Factor Dig. Year
8682805677186828056771112 ~2018
8683308350317366616700712 ~2016
8683573373917367146747912 ~2016
8683936031917367872063912 ~2016
8684685493117369370986312 ~2016
8684805383917369610767912 ~2016
8686072832317372145664712 ~2016
8687386916317374773832712 ~2016
8687823713969502589711312 ~2018
8687939351917375878703912 ~2016
8688060272317376120544712 ~2016
8688107138317376214276712 ~2016
8688254291917376508583912 ~2016
8688514703917377029407912 ~2016
8688999721352133998327912 ~2018
8689090805969512726447312 ~2018
8689191753752135150522312 ~2018
8689390963117378781926312 ~2016
8690329277917380658555912 ~2016
8690537588317381075176712 ~2016
8690589892169524719136912 ~2018
8690741228317381482456712 ~2016
8690760236317381520472712 ~2016
8690819953117381639906312 ~2016
8690836141117381672282312 ~2016
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26-03-15