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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
2119290234238580479 ~1996
2119466394238932799 ~1996
211952501169562000910 ~1997
211955617339128987310 ~1998
211960601127176360710 ~1997
211960603211960603110 ~1998
211964147169571317710 ~1997
2119662834239325679 ~1996
211967069635901207110 ~1999
2119671594239343199 ~1996
211970651169576520910 ~1997
211971671169577336910 ~1997
2119718394239436799 ~1996
211971917127183150310 ~1997
2119742994239485999 ~1996
211984967169587973710 ~1997
2119851834239703679 ~1996
2119874034239748079 ~1996
2119884114239768239 ~1996
2119893594239787199 ~1996
2119906314239812639 ~1996
2119984314239968639 ~1996
2120002194240004399 ~1996
2120061834240123679 ~1996
2120082594240165199 ~1996
Exponent Prime Factor Digits Year
212016379212016379110 ~1998
2120246994240493999 ~1996
212026313127215787910 ~1997
212031517339250427310 ~1998
2120395434240790879 ~1996
2120432034240864079 ~1996
2120446914240893839 ~1996
2120452314240904639 ~1996
2120489514240979039 ~1996
2120514594241029199 ~1996
212068607169654885710 ~1997
212068699212068699110 ~1998
2120717634241435279 ~1996
2120773314241546639 ~1996
2120818794241637599 ~1996
2120832714241665439 ~1996
2120839194241678399 ~1996
2120886714241773439 ~1996
2120912514241825039 ~1996
2120936394241872799 ~1996
212093933127256359910 ~1997
2121002994242005999 ~1996
212100937127260562310 ~1997
2121018594242037199 ~1996
2121065394242130799 ~1996
Exponent Prime Factor Digits Year
2121073314242146639 ~1996
2121095634242191279 ~1996
2121103314242206639 ~1996
212112059169689647310 ~1997
2121149394242298799 ~1996
2121196434242392879 ~1996
212127319848509276110 ~1999
212132177127279306310 ~1997
2121355194242710399 ~1996
212141927381855468710 ~1998
212151281127290768710 ~1997
2121528834243057679 ~1996
2121594834243189679 ~1996
212159879169727903310 ~1997
2121616794243233599 ~1996
2121619314243238639 ~1996
212169821169735856910 ~1997
2121701514243403039 ~1996
2121721794243443599 ~1996
2121881994243763999 ~1996
2121921114243842239 ~1996
2121944394243888799 ~1996
2122226034244452079 ~1996
2122278714244557439 ~1996
2122281834244563679 ~1996
Exponent Prime Factor Digits Year
2122310034244620079 ~1996
212235371891388558310 ~1999
2122361634244723279 ~1996
212244661127346796710 ~1997
212246351169797080910 ~1997
2122466034244932079 ~1996
2122501794245003599 ~1996
2122502994245005999 ~1996
212250329297150460710 ~1998
2122516194245032399 ~1996
212255521127353312710 ~1997
2122609314245218639 ~1996
2122700394245400799 ~1996
2122709394245418799 ~1996
2122734234245468479 ~1996
2122864131188803912911 ~2000
2122875714245751439 ~1996
2122887114245774239 ~1996
212294917127376950310 ~1997
2123053434246106879 ~1996
2123069813184604715111 ~2001
2123122314246244639 ~1996
2123166234246332479 ~1996
212318801127391280710 ~1997
2123313234246626479 ~1996
2786
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25-04-20