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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 Digits Year
616082681369649608710 ~2001
616104143123220828710 ~2000
616110563123222112710 ~2000
616126523123225304710 ~2000
616155983123231196710 ~2000
616209563123241912710 ~2000
616222351616222351110 ~2001
616229759123245951910 ~2000
616240567985984907310 ~2002
616242937369745762310 ~2001
616276943123255388710 ~2000
616276981369766188710 ~2001
616284671493027736910 ~2001
616286459123257291910 ~2000
616330439123266087910 ~2000
616363019123272603910 ~2000
616366349862912888710 ~2002
616371461369822876710 ~2001
616377683123275536710 ~2000
616378289862929604710 ~2002
616378801369827280710 ~2001
616380731123276146310 ~2000
616386971123277394310 ~2000
616391291123278258310 ~2000
616396691123279338310 ~2000
Exponent Prime Factor Digits Year
616397759123279551910 ~2000
616399499123279899910 ~2000
616417121369850272710 ~2001
616422791123284558310 ~2000
616436423123287284710 ~2000
616447103123289420710 ~2000
616457357369874414310 ~2001
616473181369883908710 ~2001
616473323123294664710 ~2000
616478543123295708710 ~2000
616481111123296222310 ~2000
616485923123297184710 ~2000
616497599123299519910 ~2000
616523353369914011910 ~2001
616526699123305339910 ~2000
616552199123310439910 ~2000
616561019123312203910 ~2000
616563659123312731910 ~2000
616566383123313276710 ~2000
616574891123314978310 ~2000
616591571123318314310 ~2000
616618297986589275310 ~2002
616647623123329524710 ~2000
616651697369991018310 ~2001
616667399123333479910 ~2000
Exponent Prime Factor Digits Year
616672079123334415910 ~2000
6167045775427000277711 ~2004
616705769863388076710 ~2002
616716143123343228710 ~2000
616737119123347423910 ~2000
6167574831480217959311 ~2002
616775693863485970310 ~2002
616792697370075618310 ~2001
616810079123362015910 ~2000
616826999123365399910 ~2000
616845923123369184710 ~2000
616858271123371654310 ~2000
616874243123374848710 ~2000
616874831123374966310 ~2000
616882811123376562310 ~2000
616883243123376648710 ~2000
616919279123383855910 ~2000
616925453370155271910 ~2001
6169309671110475740711 ~2002
616935281370161168710 ~2001
616994857370196914310 ~2001
616995499616995499110 ~2001
617014199123402839910 ~2000
617014511123402902310 ~2000
617060377370236226310 ~2001
Exponent Prime Factor Digits Year
617077807617077807110 ~2001
617093699123418739910 ~2000
617099783123419956710 ~2000
617107643123421528710 ~2000
617108231493686584910 ~2001
617114591493691672910 ~2001
617116319123423263910 ~2000
617135531123427106310 ~2000
617148923123429784710 ~2000
617157143123431428710 ~2000
617172203123434440710 ~2000
617172779123434555910 ~2000
617174003123434800710 ~2000
617175569493740455310 ~2001
6171793191974973820911 ~2003
617180939123436187910 ~2000
617184731123436946310 ~2000
617207999123441599910 ~2000
617229719123445943910 ~2000
617252959617252959110 ~2001
617254523123450904710 ~2000
617254679123450935910 ~2000
617265251123453050310 ~2000
617303579123460715910 ~2000
617310971493848776910 ~2001
3661
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26-03-29