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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
1235622841741373704710 ~2003
1235626811247125362310 ~2002
12356344692965522725711 ~2005
1235649839247129967910 ~2002
1235668139247133627910 ~2002
1235680871247136174310 ~2002
1235701681741421008710 ~2003
1235716019247143203910 ~2002
12357627832965830679311 ~2005
1235796599247159319910 ~2002
1235799179247159835910 ~2002
1235835253741501151910 ~2003
1235853851247170770310 ~2002
1235864969988691975310 ~2003
1235883191247176638310 ~2002
1235905739988724591310 ~2003
1235933519247186703910 ~2002
1235942303247188460710 ~2002
1235946623247189324710 ~2002
1235980679988784543310 ~2003
12359938131730391338311 ~2004
1236010871247202174310 ~2002
1236026999247205399910 ~2002
1236083111247216622310 ~2002
12360995931730539430311 ~2004
Exponent Prime Factor Digits Year
1236117731247223546310 ~2002
1236117803247223560710 ~2002
1236141457741684874310 ~2003
1236165937741699562310 ~2003
1236253049989002439310 ~2003
1236324059247264811910 ~2002
1236361811247272362310 ~2002
1236387263247277452710 ~2002
1236401053741840631910 ~2003
1236412763247282552710 ~2002
1236433823247286764710 ~2002
12364883331731083666311 ~2004
12364962731978394036911 ~2004
1236507317741904390310 ~2003
12365444711236544471111 ~2004
1236565931247313186310 ~2002
1236575183247315036710 ~2002
1236581231247316246310 ~2002
1236632231247326446310 ~2002
1236652691247330538310 ~2002
1236722471247344494310 ~2002
1236766889989413511310 ~2003
1236778859247355771910 ~2002
1236849599247369919910 ~2002
1236860939247372187910 ~2002
Exponent Prime Factor Digits Year
1236877133742126279910 ~2003
1236887219247377443910 ~2002
1236937181742162308710 ~2003
12370092838164261267911 ~2006
1237042931247408586310 ~2002
1237053143247410628710 ~2002
1237155743247431148710 ~2002
12371942238165481871911 ~2006
12372080571732091279911 ~2004
1237210979247442195910 ~2002
1237215491247443098310 ~2002
1237218971247443794310 ~2002
1237223363247444672710 ~2002
1237237103247447420710 ~2002
1237352411247470482310 ~2002
1237366439247473287910 ~2002
1237385483247477096710 ~2002
1237409879247481975910 ~2002
1237422419247484483910 ~2002
1237527803247505560710 ~2002
12375413035197673472711 ~2005
1237552499247510499910 ~2002
1237558643247511728710 ~2002
1237564199247512839910 ~2002
12375889991237588999111 ~2004
Exponent Prime Factor Digits Year
1237605851247521170310 ~2002
12376252994950501196111 ~2005
1237646783247529356710 ~2002
1237653841742592304710 ~2003
1237670309990136247310 ~2003
12377134974703311288711 ~2005
1237789463247557892710 ~2002
12378041893713412567111 ~2005
123783474717824820356912 ~2007
1237844963247568992710 ~2002
12378643372970874408911 ~2005
1237871543247574308710 ~2002
1237872491247574498310 ~2002
1237886459247577291910 ~2002
1237926311247585262310 ~2002
1237931351247586270310 ~2002
1237938839990351071310 ~2003
1237946041742767624710 ~2003
1237966199247593239910 ~2002
1237990811990392648910 ~2003
1238088661742853196710 ~2003
1238141291247628258310 ~2002
1238149163247629832710 ~2002
1238161157742896694310 ~2003
1238170379247634075910 ~2002
3669
GIMPS The Prime Pages FactorDb.com
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25-07-20