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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
1477269592954539199 ~1995
1477288912954577839 ~1995
1477299712954599439 ~1995
1477304178863825039 ~1996
1477326712954653439 ~1995
1477335712954671439 ~1995
147734117206827763910 ~1997
1477441192954882399 ~1995
1477559538865357199 ~1996
147759229443277687110 ~1998
147766427265979568710 ~1997
1477710592955421199 ~1995
1477714792955429599 ~1995
1477726432955452879 ~1995
1477757032955514079 ~1995
1477846912955693839 ~1995
147795887118236709710 ~1996
1477963938867783599 ~1996
1477987432955974879 ~1995
1478015418868092479 ~1996
1478037592956075199 ~1995
1478042032956084079 ~1995
1478110432956220879 ~1995
1478159578868957439 ~1996
147819041916478054310 ~1998
Exponent Prime Factor Digits Year
147819887118255909710 ~1996
147824407266083932710 ~1997
1478245978869475839 ~1996
1478263912956527839 ~1995
1478286418869718479 ~1996
147833453206966834310 ~1997
1478365432956730879 ~1995
1478369632956739279 ~1995
1478416218870497279 ~1996
1478423992956847999 ~1995
1478477512956955039 ~1995
1478508232957016479 ~1995
1478550232957100479 ~1995
1478577712957155439 ~1995
1478592232957184479 ~1995
1478629938871779599 ~1996
1478635912957271839 ~1995
1478693632957387279 ~1995
1478704192957408399 ~1995
1478713432957426879 ~1995
1478714032957428079 ~1995
1478765512957531039 ~1995
147880549325337207910 ~1997
1478889592957779199 ~1995
1478899912957799839 ~1995
Exponent Prime Factor Digits Year
1478944312957888639 ~1995
1479003832958007679 ~1995
1479036592958073199 ~1995
1479040618874243679 ~1996
1479080632958161279 ~1995
147912859147912859110 ~1997
1479136312958272639 ~1995
147913757118331005710 ~1996
1479230632958461279 ~1995
1479251538875509199 ~1996
1479259192958518399 ~1995
147929009118343207310 ~1996
1479300178875801039 ~1996
1479323032958646079 ~1995
147932999266279398310 ~1997
1479330832958661679 ~1995
1479333618876001679 ~1996
147934841118347872910 ~1996
1479360832958721679 ~1995
1479420712958841439 ~1995
147945643236713028910 ~1997
1479456592958913199 ~1995
1479511792959023599 ~1995
1479538432959076879 ~1995
1479566578877399439 ~1996
Exponent Prime Factor Digits Year
1479590392959180799 ~1995
1479616018877696079 ~1996
1479648712959297439 ~1995
1479655138877930799 ~1996
1479737538878425199 ~1996
1479743632959487279 ~1995
147975547147975547110 ~1997
1479779392959558799 ~1995
147980831118384664910 ~1996
1479884418879306479 ~1996
1479914392959828799 ~1995
147995417799175251910 ~1998
1479994312959988639 ~1995
1480010418880062479 ~1996
1480083592960167199 ~1995
1480094512960189039 ~1995
148010747266419344710 ~1997
1480170712960341439 ~1995
148019563355246951310 ~1997
1480244032960488079 ~1995
1480263018881578079 ~1996
1480311112960622239 ~1995
148033079118426463310 ~1996
1480337032960674079 ~1995
1480338592960677199 ~1995
2610
GIMPS The Prime Pages FactorDb.com
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25-04-20