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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 Dig. Year
118151605432363032108711 ~2010
118156495912363129918311 ~2010
118159247512363184950311 ~2010
118162456199452996495311 ~2011
118162904777089774286311 ~2011
1181632755728359186136912 ~2012
118176245512363524910311 ~2010
118177939432363558788711 ~2010
118181746912363634938311 ~2010
118183379417091002764711 ~2011
118183526992363670539911 ~2010
118195048312363900966311 ~2010
118198872592363977451911 ~2010
118201423192364028463911 ~2010
118202063992364041279911 ~2010
118202711032364054220711 ~2010
118208234632364164692711 ~2010
1182112875735463386271112 ~2013
118224383632364487672711 ~2010
1182286494718916583915312 ~2012
118236291712364725834311 ~2010
118236790192364735803911 ~2010
118246629112364932582311 ~2010
118249660192364993203911 ~2010
1182511220916555157092712 ~2012
Exponent Prime Factor Dig. Year
118255233712365104674311 ~2010
118258276817095496608711 ~2011
118258407832365168156711 ~2010
118261996312365239926311 ~2010
1182655422711826554227112 ~2011
118265548432365310968711 ~2010
118269236392365384727911 ~2010
118269807712365396154311 ~2010
1182714316947308572676112 ~2013
118280517592365610351911 ~2010
118280960512365619210311 ~2010
118287696712365753934311 ~2010
118295122312365902446311 ~2010
118309220392366184407911 ~2010
118309233232366184664711 ~2010
118316171032366323420711 ~2010
118317400619465392048911 ~2011
118317891617099073496711 ~2011
118319798992366395979911 ~2010
118320802192366416043911 ~2010
118323702712366474054311 ~2010
118326103432366522068711 ~2010
118327657792366553155911 ~2010
118332365392366647307911 ~2010
118337053792366741075911 ~2010
Exponent Prime Factor Dig. Year
118337082232366741644711 ~2010
1183375567928401013629712 ~2012
118338874912366777498311 ~2010
118339534312366790686311 ~2010
118343401312366868026311 ~2010
118346289417100777364711 ~2011
118346896792366937935911 ~2010
118350304912367006098311 ~2010
118350645832367012916711 ~2010
118359720232367194404711 ~2010
118361424712367228494311 ~2010
1183625905121305266291912 ~2012
118363692832367273856711 ~2010
1183648582318938377316912 ~2012
118366304992367326099911 ~2010
118368030592367360611911 ~2010
118374810112367496202311 ~2010
1183765462992333706106312 ~2014
118376801632367536032711 ~2010
118378109512367562190311 ~2010
118379696392367593927911 ~2010
118385079592367701591911 ~2010
118385661712367713234311 ~2010
118386645112367732902311 ~2010
1183926841130782097868712 ~2012
Exponent Prime Factor Dig. Year
118393219792367864395911 ~2010
118400444099472035527311 ~2011
118402727992368054559911 ~2010
118411861912368237238311 ~2010
118416118432368322368711 ~2010
118418381992368367639911 ~2010
1184201773928420842573712 ~2012
118421393392368427867911 ~2010
118424060777105443646311 ~2011
118424477512368489550311 ~2010
118428330832368566616711 ~2010
118437448792368748975911 ~2010
118441204432368824088711 ~2010
118445030032368900600711 ~2010
118448778179475902253711 ~2011
118451363992369027279911 ~2010
118453112879476249029711 ~2011
1184535868340274219522312 ~2013
118455924832369118496711 ~2010
118460128737107607723911 ~2011
1184629744766339265703312 ~2013
118463950312369279006311 ~2010
118464070192369281403911 ~2010
118465872232369317444711 ~2010
118466439377107986362311 ~2011
5166
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26-09-27