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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
702300711404601439 ~1992
702303111404606239 ~1992
702311774213870639 ~1993
702313791404627599 ~1992
702328431404656879 ~1992
702359174214155039 ~1993
702365391404730799 ~1992
702371579833201999 ~1994
702396231404792479 ~1992
702414974214489839 ~1993
702442431404884879 ~1992
702449631404899279 ~1992
702462711404925439 ~1992
702470031404940079 ~1992
702495414214972479 ~1993
702497991404995999 ~1992
702504231405008479 ~1992
702505911405011839 ~1992
702508191405016399 ~1992
702513711405027439 ~1992
702518774215112639 ~1993
702550191405100399 ~1992
702570591405141199 ~1992
702571015620568099 ~1994
702571791405143599 ~1992
Exponent Prime Factor Digits Year
702596391405192799 ~1992
702599391405198799 ~1992
702601431405202879 ~1992
702602414215614479 ~1993
702606111405212239 ~1992
702609775620878179 ~1994
702630591405261199 ~1992
702635875621086979 ~1994
702647031405294079 ~1992
70266851224853923310 ~1995
702719511405439039 ~1992
702742495621939939 ~1994
702756591405513199 ~1992
702768831405537679 ~1992
702776991405553999 ~1992
702807614216845679 ~1993
70282613210847839110 ~1995
702842991405685999 ~1992
702857511405715039 ~1992
702874911405749839 ~1992
702884174217305039 ~1993
70292309716981551910 ~1996
702924591405849199 ~1992
702940614217643679 ~1993
702955311405910639 ~1992
Exponent Prime Factor Digits Year
702965631405931279 ~1992
702973431405946879 ~1992
702980991405961999 ~1992
702985614217913679 ~1993
702990111405980239 ~1992
702999591405999199 ~1992
703046515624372099 ~1994
703046575624372579 ~1994
703047774218286639 ~1993
70304783632743047110 ~1996
703060791406121599 ~1992
703061575624492579 ~1994
703065591406131199 ~1992
703074831406149679 ~1992
703076099843065279 ~1994
703091174218547039 ~1993
703108431406216879 ~1992
703120311406240639 ~1992
703122711406245439 ~1992
70313339351566695110 ~1996
70316293112506068910 ~1995
703183495625467939 ~1994
703183517031835119 ~1994
703202031406404079 ~1992
703211511406423039 ~1992
Exponent Prime Factor Digits Year
703231311406462639 ~1992
703253995626031939 ~1994
703265837032658319 ~1994
703269174219615039 ~1993
703271991406543999 ~1992
703273814219642879 ~1993
703292991406585999 ~1992
703326591406653199 ~1992
703333911406667839 ~1992
70333631337601428910 ~1996
703341231406682479 ~1992
703361511406723039 ~1992
703395179847532399 ~1994
703417311406834639 ~1992
70342117168821080910 ~1995
703424631406849279 ~1992
703427339847982639 ~1994
703442575627540579 ~1994
703448515627588099 ~1994
703457031406914079 ~1992
703464111406928239 ~1992
70346413154762108710 ~1995
703483911406967839 ~1992
703490031406980079 ~1992
703494415627955299 ~1994
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26-01-11