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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
3638238491727647698310 ~2006
3638536871727707374310 ~2006
3638654339727730867910 ~2006
36387324732183239483911 ~2007
3638842271727768454310 ~2006
36388975732183338543911 ~2007
3638996423727799284710 ~2006
3639139319727827863910 ~2006
3639210671727842134310 ~2006
3639272963727854592710 ~2006
3639284903727856980710 ~2006
3639629351727925870310 ~2006
3639696551727939310310 ~2006
36398028913639802891111 ~2007
3639961943727992388710 ~2006
36401864772184111886311 ~2007
36403162912912253032911 ~2007
36405341992912427359311 ~2007
3640613363728122672710 ~2006
3640683383728136676710 ~2006
364072576140047983371112 ~2010
36407555572184453334311 ~2007
3640764203728152840710 ~2006
3640872551728174510310 ~2006
3641049911728209982310 ~2006
Exponent Prime Factor Digits Year
3641090723728218144710 ~2006
3641342843728268568710 ~2006
3641345819728269163910 ~2006
364135728128402586791912 ~2010
3641449211728289842310 ~2006
36415352512913228200911 ~2007
3641563571728312714310 ~2006
3641622899728324579910 ~2006
3641878379728375675910 ~2006
3641968679728393735910 ~2006
3641975723728395144710 ~2006
3641994131728398826310 ~2006
3642040019728408003910 ~2006
3642141683728428336710 ~2006
36422591412185355484711 ~2007
3642273083728454616710 ~2006
36426505972914120477711 ~2007
3642767399728553479910 ~2006
3642860219728572043910 ~2006
364290993159015140882312 ~2010
364303503772132093732712 ~2011
3643074863728614972710 ~2006
3643135103728627020710 ~2006
3643289543728657908710 ~2006
3643303211728660642310 ~2006
Exponent Prime Factor Digits Year
3643430891728686178310 ~2006
36434963175829594107311 ~2008
3643543619728708723910 ~2006
3643584071728716814310 ~2006
36437434072914994725711 ~2007
36437678716558782167911 ~2008
3643908083728781616710 ~2006
364395856110931875683112 ~2009
36442032915830725265711 ~2008
3644222303728844460710 ~2006
36443104972186586298311 ~2007
3644444399728888879910 ~2006
3644457143728891428710 ~2006
3644507831728901566310 ~2006
3644543879728908775910 ~2006
3644674283728934856710 ~2006
3644729591728945918310 ~2006
3644923559728984711910 ~2006
36449661532186979691911 ~2007
3645158663729031732710 ~2006
36451930932187115855911 ~2007
3645334139729066827910 ~2006
3645472403729094480710 ~2006
3645475583729095116710 ~2006
3645508991729101798310 ~2006
Exponent Prime Factor Digits Year
3645632603729126520710 ~2006
36456724633645672463111 ~2007
36458048092916643847311 ~2007
3646130639729226127910 ~2006
3646362911729272582310 ~2006
364647673111668725539312 ~2009
3646599431729319886310 ~2006
3646618571729323714310 ~2006
3646821719729364343910 ~2006
3646862951729372590310 ~2006
3646865531729373106310 ~2006
3646984571729396914310 ~2006
3647074103729414820710 ~2006
36475415596565574806311 ~2008
3647548739729509747910 ~2006
3647700971729540194310 ~2006
3647770991729554198310 ~2006
3647923991729584798310 ~2006
36480608172188836490311 ~2007
3648106139729621227910 ~2006
3648188399729637679910 ~2006
3648249383729649876710 ~2006
3648280451729656090310 ~2006
36483109072918648725711 ~2007
3648389603729677920710 ~2006
3966
GIMPS The Prime Pages FactorDb.com
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25-05-04