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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
436566256198731325123911 ~2014
436568109718731362194311 ~2014
436572236998731444739911 ~2014
4365724126126194344756712 ~2015
436576908838731538176711 ~2014
4365876096126195256576712 ~2015
436625586718732511734311 ~2014
436631413918732628278311 ~2014
436646855038732937100711 ~2014
436684112638733682252711 ~2014
436684853638733697072711 ~2014
436688413198733768263911 ~2014
436694173318733883466311 ~2014
4367258341326203550047912 ~2015
436776418798735528375911 ~2014
436814269798736285395911 ~2014
436818707638736374152711 ~2014
4368274099326209644595912 ~2015
4368712381734949699053712 ~2016
4369196080126215176480712 ~2015
436932215638738644312711 ~2014
4369385121726216310730312 ~2015
436952259238739045184711 ~2014
4369670308134957362464912 ~2016
436968879118739377582311 ~2014
Exponent Prime Factor Dig. Year
4369840910934958727287312 ~2016
436987283038739745660711 ~2014
4369894396343698943963112 ~2016
436991511838739830236711 ~2014
4370122104126220732624712 ~2015
437028411838740568236711 ~2014
4370414995326222489971912 ~2015
437044977238740899544711 ~2014
437052197638741043952711 ~2014
437092625398741852507911 ~2014
437098628038741972560711 ~2014
437142364798742847295911 ~2014
437148156718742963134311 ~2014
437167808518743356170311 ~2014
437167847398743356947911 ~2014
437171833798743436675911 ~2014
4371909237769950547803312 ~2016
437240374318744807486311 ~2014
4372669553326236017319912 ~2015
437273845798745476915911 ~2014
437279847598745596951911 ~2014
437311589038746231780711 ~2014
437321231398746424627911 ~2014
437329157638746583152711 ~2014
4373404701169974475217712 ~2016
Exponent Prime Factor Dig. Year
437370443998747408879911 ~2014
437444060998748881219911 ~2014
437472726718749454534311 ~2014
437477732638749554652711 ~2014
437482323238749646464711 ~2014
437559461638751189232711 ~2014
437572266598751445331911 ~2014
437573178238751463564711 ~2014
437574971398751499427911 ~2014
437580723838751614476711 ~2014
4376047794126256286764712 ~2015
4376144339326256866035912 ~2015
437616345718752326914311 ~2014
4376204160743762041607112 ~2016
437622253798752445075911 ~2014
437669978038753399560711 ~2014
437691102718753822054311 ~2014
4377024735726262148414312 ~2015
437708028718754160574311 ~2014
437744672638754893452711 ~2014
437761201318755224026311 ~2014
437825899198756517983911 ~2014
437840720998756814419911 ~2014
437841199438756823988711 ~2014
437858007838757160156711 ~2014
Exponent Prime Factor Dig. Year
4378645939326271875635912 ~2015
4378686203326272117219912 ~2015
437937200398758744007911 ~2014
437960046718759200934311 ~2014
4380027379135040219032912 ~2016
4380082168135040657344912 ~2016
438030146038760602920711 ~2014
438055394398761107887911 ~2014
438062741398761254827911 ~2014
438063845998761276919911 ~2014
438071413318761428266311 ~2014
4381090337326286542023912 ~2015
4381285693726287714162312 ~2015
438132449998762648999911 ~2014
438176161318763523226311 ~2014
438237212518764744250311 ~2014
4382405760126294434560712 ~2015
438241581238764831624711 ~2014
4382786611135062292888912 ~2016
438307986598766159731911 ~2014
438309497638766189952711 ~2014
438309717118766194342311 ~2014
4383620593726301723562312 ~2015
438372646438767452928711 ~2014
4384132992126304797952712 ~2015
4636
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25-04-13