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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
9248206177355489237063912 ~2018
9248791406318497582812712 ~2017
9248937797355493626783912 ~2018
9249535169918499070339912 ~2017
9249970567355499823403912 ~2018
9250120669118500241338312 ~2017
9250413380974003307047312 ~2018
9250429258174003434064912 ~2018
9251206976318502413952712 ~2017
9251220865174009766920912 ~2018
9251282581992512825819112 ~2018
9252515321918505030643912 ~2017
9253260055118506520110312 ~2017
9254123887118508247774312 ~2017
9254146962155524881772712 ~2018
9254153521118508307042312 ~2017
9254286554318508573108712 ~2017
9254406386318508812772712 ~2017
9254554079918509108159912 ~2017
9254808854318509617708712 ~2017
9254950495118509900990312 ~2017
9255185561918510371123912 ~2017
9255293295755531759774312 ~2018
9255389258318510778516712 ~2017
9255560429918511120859912 ~2017
Exponent Prime Factor Dig. Year
9255752521118511505042312 ~2017
9256022639974048181119312 ~2018
9256363385918512726771912 ~2017
9256876914792568769147112 ~2018
9257387300974059098407312 ~2018
9257505512318515011024712 ~2017
9258269564318516539128712 ~2017
9258475771118516951542312 ~2017
9258506683118517013366312 ~2017
9258735850392587358503112 ~2018
9258888893918517777787912 ~2017
9259703725118519407450312 ~2017
9260323256318520646512712 ~2017
9260851612392608516123112 ~2018
9260929433918521858867912 ~2017
9261020741918522041483912 ~2017
9261224939918522449879912 ~2017
9261304123118522608246312 ~2017
9261882271118523764542312 ~2017
9261886991918523773983912 ~2017
9261969673118523939346312 ~2017
9262793852318525587704712 ~2017
9262938743918525877487912 ~2017
9263482898318526965796712 ~2017
9263998718318527997436712 ~2017
Exponent Prime Factor Dig. Year
9264327637118528655274312 ~2017
9264592343918529184687912 ~2017
9265051327174120410616912 ~2018
9265165057118530330114312 ~2017
926540726173984...22531114 2025
9265497283355592983699912 ~2018
9265681510392656815103112 ~2018
9265688552318531377104712 ~2017
9265891442318531782884712 ~2017
9267750557974142004463312 ~2018
9267817226318535634452712 ~2017
9268070937755608425626312 ~2018
9268533688155611202128712 ~2018
9268664786318537329572712 ~2017
926869013834448...66384114 2023
9269130188318538260376712 ~2017
926919961074171...24815114 2024
9269219113118538438226312 ~2017
9269373943118538747886312 ~2017
9269780023174158240184912 ~2018
9270018937118540037874312 ~2017
9270421463918540842927912 ~2017
9270443204318540886408712 ~2017
9272203118318544406236712 ~2017
9272548859918545097719912 ~2017
Exponent Prime Factor Dig. Year
9272566177118545132354312 ~2017
9272692193918545384387912 ~2017
9272890327118545780654312 ~2017
9273221311118546442622312 ~2017
9273350336318546700672712 ~2017
9273918235118547836470312 ~2017
9274495789118548991578312 ~2017
9274539219755647235318312 ~2018
9274600793355647604759912 ~2018
9275193815918550387631912 ~2017
9275247691174201981528912 ~2018
9275310611918550621223912 ~2017
9275450224174203601792912 ~2018
9276280357174210242856912 ~2018
9276714931355660289587912 ~2018
927715008313888...48355315 2024
9277196125118554392250312 ~2017
9277676929774221415437712 ~2018
9277927931918555855863912 ~2017
9278086992155668521952712 ~2018
9278365927118556731854312 ~2017
9278615429918557230859912 ~2017
9278992267118557984534312 ~2017
9279038693918558077387912 ~2017
9279083203118558166406312 ~2017
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26-08-02