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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
229295668434585913368711 ~2012
229296185994585923719911 ~2012
2293028524113758171144712 ~2013
229306562514586131250311 ~2012
2293141518113758849108712 ~2013
2293253401118346027208912 ~2013
229336122114586722442311 ~2012
2293365439718346923517712 ~2013
2293399501313760397007912 ~2013
229341490194586829803911 ~2012
229343804994586876099911 ~2012
2293553363313761320179912 ~2013
2293585478918348683831312 ~2013
229365486714587309734311 ~2012
2293662388118349299104912 ~2013
2293792321313762753927912 ~2013
2293817887718350543101712 ~2013
229401166914588023338311 ~2012
229402961034588059220711 ~2012
2294300560113765803360712 ~2013
2294303893313765823359912 ~2013
229430900394588618007911 ~2012
229454130594589082611911 ~2012
229466130834589322616711 ~2012
2294683072322946830723112 ~2014
Exponent Prime Factor Dig. Year
2294944992755078679824912 ~2015
2295158634150493489950312 ~2014
229528231434590564628711 ~2012
229531737834590634756711 ~2012
229532274714590645494311 ~2012
229532400714590648014311 ~2012
229535473434590709468711 ~2012
229537029114590740582311 ~2012
229541172714590823454311 ~2012
229563621834591272436711 ~2012
229584948594591698971911 ~2012
229586521794591730435911 ~2012
229612130034592242600711 ~2012
2296479942136743679073712 ~2014
2296585327118372682616912 ~2013
2296616052113779696312712 ~2013
229671332394593426647911 ~2012
2296770502118374164016912 ~2013
2296910818118375286544912 ~2013
2296967402918375739223312 ~2013
229699554834593991096711 ~2012
229712204514594244090311 ~2012
229720492914594409858311 ~2012
229744773594594895471911 ~2012
229745106834594902136711 ~2012
Exponent Prime Factor Dig. Year
2297515245122975152451112 ~2014
229784842794595696855911 ~2012
229787056794595741135911 ~2012
229788983994595779679911 ~2012
229810520514596210410311 ~2012
229819760634596395212711 ~2012
229820696994596413939911 ~2012
229829970834596599416711 ~2012
229840972434596819448711 ~2012
229842920034596858400711 ~2012
2298472715973551126908912 ~2015
229849895514596997910311 ~2012
229852225314597044506311 ~2012
229852898394597057967911 ~2012
229859354034597187080711 ~2012
229861085034597221700711 ~2012
229863303714597266074311 ~2012
229886888514597737770311 ~2012
2298869572113793217432712 ~2013
229893619314597872386311 ~2012
229908887514598177750311 ~2012
229916469114598329382311 ~2012
229939071594598781431911 ~2012
229968877314599377546311 ~2012
229971323514599426470311 ~2012
Exponent Prime Factor Dig. Year
229971711594599434231911 ~2012
2299847236118398777888912 ~2013
2299938765136799020241712 ~2014
2299948364918399586919312 ~2013
229995761634599915232711 ~2012
2299994951313799969707912 ~2013
230006507034600130140711 ~2012
2300118836918400950695312 ~2013
230016992994600339859911 ~2012
230028452514600569050311 ~2012
230032678794600653575911 ~2012
230042568714600851374311 ~2012
230076475434601529508711 ~2012
230096783394601935667911 ~2012
230098055034601961100711 ~2012
230113767114602275342311 ~2012
230120387394602407747911 ~2012
230121822114602436442311 ~2012
230122032114602440642311 ~2012
230148961434602979228711 ~2012
230155039194603100783911 ~2012
230156642634603132852711 ~2012
2301616021718412928173712 ~2013
230167831434603356628711 ~2012
230181426834603628536711 ~2012
4477
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25-04-13