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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
4103477639820695527910 ~2006
4103484491820696898310 ~2006
4103588399820717679910 ~2006
4103601251820720250310 ~2006
4103690663820738132710 ~2006
4103744531820748906310 ~2006
4103755343820751068710 ~2006
41037557419028262630311 ~2009
4103861819820772363910 ~2006
41042936573283434925711 ~2008
41044630372462677822311 ~2007
41046367994104636799111 ~2008
4104764243820952848710 ~2006
410477930913135293788912 ~2009
41048723279851693584911 ~2009
4105068923821013784710 ~2006
4105167323821033464710 ~2006
41052535212463152112711 ~2007
4105339523821067904710 ~2006
4105375979821075195910 ~2006
4105922759821184551910 ~2006
4106101319821220263910 ~2006
4106349623821269924710 ~2006
4106753363821350672710 ~2006
41069906212464194372711 ~2007
Exponent Prime Factor Digits Year
4107159011821431802310 ~2006
41072425077393036512711 ~2008
4107277403821455480710 ~2006
41074058597393330546311 ~2008
4107454943821490988710 ~2006
41077543732464652623911 ~2007
4107761699821552339910 ~2006
4108168451821633690310 ~2006
4108179011821635802310 ~2006
41085846172465150770311 ~2007
4108708403821741680710 ~2006
41087491673286999333711 ~2008
41087817532465269051911 ~2007
4108858763821771752710 ~2006
41088727313287098184911 ~2008
4108882859821776571910 ~2006
4108905071821781014310 ~2006
4108987871821797574310 ~2006
41090056034109005603111 ~2008
41090306172465418370311 ~2007
4109192579821838515910 ~2006
41093485913287478872911 ~2008
41093753572465625214311 ~2007
4109409743821881948710 ~2006
41094513713287561096911 ~2008
Exponent Prime Factor Digits Year
4109603903821920780710 ~2006
4109651411821930282310 ~2006
41097637274109763727111 ~2008
4109783663821956732710 ~2006
4109891939821978387910 ~2006
41099087234109908723111 ~2008
4109964623821992924710 ~2006
4109994263821998852710 ~2006
4110133259822026651910 ~2006
41101746136576279380911 ~2008
4110369611822073922310 ~2006
41105779274110577927111 ~2008
4110681203822136240710 ~2006
411071389117264998342312 ~2009
4110729431822145886310 ~2006
4110741443822148288710 ~2006
4110932951822186590310 ~2006
4111120511822224102310 ~2006
41114475532466868531911 ~2007
41114966332466897979911 ~2007
4111712903822342580710 ~2006
4111794419822358883910 ~2006
411184304912335529147112 ~2009
4111897571822379514310 ~2006
4111935731822387146310 ~2006
Exponent Prime Factor Digits Year
4112031503822406300710 ~2006
41122287593289783007311 ~2008
4112468219822493643910 ~2006
41127768079870664336911 ~2009
4113251111822650222310 ~2006
4113383819822676763910 ~2006
4113457823822691564710 ~2006
4113463751822692750310 ~2006
41136452474113645247111 ~2008
41137154212468229252711 ~2007
411373512118923181556712 ~2009
4113823691822764738310 ~2006
4113917051822783410310 ~2006
4113935183822787036710 ~2006
41141058713291284696911 ~2008
41142423473291393877711 ~2008
4114386323822877264710 ~2006
41144022732468641363911 ~2007
4114530011822906002310 ~2006
41145452172468727130311 ~2007
4114836083822967216710 ~2006
4114843679822968735910 ~2006
41148584273291886741711 ~2008
4115055491823011098310 ~2006
4115190179823038035910 ~2006
4099
GIMPS The Prime Pages FactorDb.com
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25-07-08