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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
1034440912068881839 ~1994
1034487592068975199 ~1994
103450313144830438310 ~1996
1034510392069020799 ~1994
1034535298276282339 ~1995
103455743248293783310 ~1996
1034577592069155199 ~1994
1034581432069162879 ~1994
1034595712069191439 ~1994
1034603032069206079 ~1994
1034618632069237279 ~1994
1034632312069264639 ~1994
1034645878277166979 ~1995
1034651512069303039 ~1994
1034681878277454979 ~1995
1034687632069375279 ~1994
103468843165550148910 ~1996
1034698192069396399 ~1994
103471349144859888710 ~1996
103472641165556225710 ~1996
1034770198278161539 ~1995
1034790112069580239 ~1994
1034821912069643839 ~1994
1034837992069675999 ~1994
1034846632069693279 ~1994
Exponent Prime Factor Digits Year
1034857432069714879 ~1994
1034884912069769839 ~1994
103490251186282451910 ~1996
1034937232069874479 ~1994
1034974216209845279 ~1995
103499491186299083910 ~1996
103501787186303216710 ~1996
1035078298280626339 ~1995
103508807186315852710 ~1996
1035088192070176399 ~1994
1035092216210553279 ~1995
1035100312070200639 ~1994
1035115192070230399 ~1994
1035145336210871999 ~1995
103515619103515619110 ~1995
1035183232070366479 ~1994
1035197698281581539 ~1995
1035245392070490799 ~1994
1035283432070566879 ~1994
1035305776211834639 ~1995
1035315592070631199 ~1994
1035320632070641279 ~1994
1035339598282716739 ~1995
1035346432070692879 ~1994
103534771103534771110 ~1995
Exponent Prime Factor Digits Year
1035350512070701039 ~1994
1035370792070741599 ~1994
1035371392070742799 ~1994
1035451576212709439 ~1995
103546747103546747110 ~1995
103547687269223986310 ~1996
1035489112070978239 ~1994
1035491632070983279 ~1994
1035498712070997439 ~1994
1035510598284084739 ~1995
1035511376213068239 ~1995
1035517936213107599 ~1995
1035519712071039439 ~1994
1035546232071092479 ~1994
1035569032071138079 ~1994
103566871497120980910 ~1997
103569503517847515110 ~1997
103571969145000756710 ~1996
1035724312071448639 ~1994
1035741136214446799 ~1995
1035747712071495439 ~1994
103575331103575331110 ~1995
1035791392071582799 ~1994
1035808432071616879 ~1994
1035852776215116639 ~1995
Exponent Prime Factor Digits Year
1035856792071713599 ~1994
1035858176215149039 ~1995
103590593248617423310 ~1996
1035920032071840079 ~1994
1035920878287366979 ~1995
1035954232071908479 ~1994
1036005376216032239 ~1995
103605391165768625710 ~1996
1036065776216394639 ~1995
1036077478288619779 ~1995
1036086112072172239 ~1994
1036086898288695139 ~1995
1036120312072240639 ~1994
1036122592072245199 ~1994
1036150912072301839 ~1994
1036182832072365679 ~1994
1036188712072377439 ~1994
1036195198289561539 ~1995
1036213192072426399 ~1994
103622489746081920910 ~1997
1036252432072504879 ~1994
1036255792072511599 ~1994
1036260592072521199 ~1994
1036262216217573279 ~1995
1036366616218199679 ~1995
2441
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25-05-04