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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
39632171103043644710 ~1993
39632471792649438 ~1990
39632903792658078 ~1990
39633683792673678 ~1990
39634559166465147910 ~1994
39634943792698878 ~1990
396367873963678719 ~1992
39636959792739198 ~1990
39637079792741598 ~1990
39637823103058339910 ~1993
39639863792797278 ~1990
396408172378449039 ~1991
39641051792821038 ~1990
39641939792838798 ~1990
39642611792852238 ~1990
39642899792857998 ~1990
39643151792863038 ~1990
396433013171464099 ~1992
39643511792870238 ~1990
39645239792904798 ~1990
39645383792907678 ~1990
39646823792936478 ~1990
39648431792968638 ~1990
396488833964888319 ~1992
39649691792993838 ~1990
Exponent Prime Factor Digits Year
39649871792997438 ~1990
396500879516020899 ~1993
39650711793014238 ~1990
396507132379042799 ~1991
39655019793100398 ~1990
39656783793135678 ~1990
39657203793144078 ~1990
39657419793148398 ~1990
39657841499688796710 ~1995
39658583793171678 ~1990
39659531793190638 ~1990
39659579793191598 ~1990
39660359793207198 ~1990
396609797138976239 ~1993
396619033966190319 ~1992
396634276346148339 ~1993
39663443793268878 ~1990
39663803793276078 ~1990
396652393966523919 ~1992
39666383793327678 ~1990
39667223793344478 ~1990
396674695553445679 ~1992
39668039793360798 ~1990
396685273966852719 ~1992
39668543793370878 ~1990
Exponent Prime Factor Digits Year
396691212380147279 ~1991
39669743793394878 ~1990
396697812380186879 ~1991
39673031793460638 ~1990
39674543793490878 ~1990
396745612380473679 ~1991
39674903793498078 ~1990
396751012380506079 ~1991
396752412380514479 ~1991
39675479793509598 ~1990
39675539793510798 ~1990
39676523793530478 ~1990
39677399793547998 ~1990
39678491793569838 ~1990
396796212380777279 ~1991
39680051793601038 ~1990
39680219793604398 ~1990
39680351793607038 ~1990
39681311793626238 ~1990
396826735555574239 ~1992
39682691793653838 ~1990
39682871793657438 ~1990
39683183793663678 ~1990
396837535555725439 ~1992
39683939793678798 ~1990
Exponent Prime Factor Digits Year
396848932381093599 ~1991
39685403698463092910 ~1995
39685643793712878 ~1990
396869213174953699 ~1992
39687671793753438 ~1990
396886612381319679 ~1991
39689183793783678 ~1990
39692519793850398 ~1990
39693539793870798 ~1990
396935812381614879 ~1991
396976873969768719 ~1992
39698339793966798 ~1990
39698699793973998 ~1990
39698903793978078 ~1990
39699503793990078 ~1990
397005979528143299 ~1993
39700949285846832910 ~1994
397021012382126079 ~1991
397027816352444979 ~1993
39703679794073598 ~1990
39704111794082238 ~1990
397050376352805939 ~1993
39705287190585377710 ~1994
39706091794121838 ~1990
39706259794125198 ~1990
1890
GIMPS The Prime Pages FactorDb.com
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25-03-23