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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
4068711359813742271910 ~2006
4068748199813749639910 ~2006
4068840491813768098310 ~2006
4069087391813817478310 ~2006
4069099103813819820710 ~2006
4069107863813821572710 ~2006
40691224373255297949711 ~2008
4069440839813888167910 ~2006
4069501451813900290310 ~2006
4069598243813919648710 ~2006
406974013712209220411112 ~2009
4069848899813969779910 ~2006
4069926083813985216710 ~2006
4070003279814000655910 ~2006
4070075183814015036710 ~2006
40702515317326452755911 ~2008
4070326703814065340710 ~2006
40704648732442278923911 ~2007
4070544911814108982310 ~2006
4070908559814181711910 ~2006
40710157135699421998311 ~2008
40711494293256919543311 ~2008
407131302112213939063112 ~2009
40713319972442799198311 ~2007
40715298539771671647311 ~2009
Exponent Prime Factor Digits Year
4071596939814319387910 ~2006
4071784319814356863910 ~2006
4071848591814369718310 ~2006
4071973151814394630310 ~2006
40719804314071980431111 ~2008
40720378212443222692711 ~2007
4072241171814448234310 ~2006
40723242139773578111311 ~2009
4072419731814483946310 ~2006
4072437731814487546310 ~2006
4072564283814512856710 ~2006
4072616231814523246310 ~2006
40726971132443618267911 ~2007
40727075813258166064911 ~2008
40728546732443712803911 ~2007
40733061772443983706311 ~2007
4073324939814664987910 ~2006
4073458211814691642310 ~2006
40739399418962667870311 ~2009
4074004223814800844710 ~2006
4074144923814828984710 ~2006
4074157943814831588710 ~2006
4074241043814848208710 ~2006
4074425783814885156710 ~2006
4074532211814906442310 ~2006
Exponent Prime Factor Digits Year
4074564239814912847910 ~2006
40747261975704616675911 ~2008
407478901318744029459912 ~2009
4074866639814973327910 ~2006
40749922677334986080711 ~2008
407499416913039981340912 ~2009
4075200443815040088710 ~2006
40752798612445167916711 ~2007
4075283291815056658310 ~2006
4075330223815066044710 ~2006
4075341323815068264710 ~2006
4075491011815098202310 ~2006
4075616003815123200710 ~2006
407566205339126355708912 ~2010
407581075119563891604912 ~2009
4075927391815185478310 ~2006
40760286593260822927311 ~2008
4076180939815236187910 ~2006
4076226443815245288710 ~2006
4076298911815259782310 ~2006
4076437979815287595910 ~2006
4076641379815328275910 ~2006
407669948310599418655912 ~2009
4077173003815434600710 ~2006
4077200651815440130310 ~2006
Exponent Prime Factor Digits Year
40772862239785486935311 ~2009
4077337391815467478310 ~2006
4077344819815468963910 ~2006
4077354023815470804710 ~2006
4077429371815485874310 ~2006
4077718871815543774310 ~2006
4077745151815549030310 ~2006
4077825959815565191910 ~2006
4077866603815573320710 ~2006
4078325039815665007910 ~2006
40783863293262709063311 ~2008
4078423931815684786310 ~2006
4078497743815699548710 ~2006
4078518371815703674310 ~2006
4078757471815751494310 ~2006
4079080991815816198310 ~2006
4079126063815825212710 ~2006
40794414593263553167311 ~2008
40795248074079524807111 ~2008
4079563679815912735910 ~2006
4079621459815924291910 ~2006
4079769983815953996710 ~2006
4079955263815991052710 ~2006
4080014651816002930310 ~2006
4080252623816050524710 ~2006
4465
GIMPS The Prime Pages FactorDb.com
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26-03-15