Home e-mail
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
107397167279232634310 ~1996
1073985592147971199 ~1994
1073994832147989679 ~1994
1074024232148048479 ~1994
1074025792148051599 ~1994
1074044392148088799 ~1994
1074063712148127439 ~1994
1074089632148179279 ~1994
1074098032148196079 ~1994
1074116878592934979 ~1995
1074128032148256079 ~1994
1074151312148302639 ~1994
1074154336444925999 ~1995
107419927107419927110 ~1995
1074241432148482879 ~1994
1074261832148523679 ~1994
1074265312148530639 ~1994
1074273712148547439 ~1994
1074302416445814479 ~1995
1074327232148654479 ~1994
1074339832148679679 ~1994
1074504712149009439 ~1994
1074524518596196099 ~1995
1074532678596261379 ~1995
107453897257889352910 ~1996
Exponent Prime Factor Digits Year
1074543592149087199 ~1994
1074553912149107839 ~1994
1074569632149139279 ~1994
1074580816447484879 ~1995
1074661792149323599 ~1994
1074672712149345439 ~1994
1074683578597468579 ~1995
1074695392149390799 ~1994
107470133150458186310 ~1996
1074716216448297279 ~1995
107473183773806917710 ~1998
107482121515914180910 ~1997
107482231193468015910 ~1996
1074838678598709379 ~1995
1074879778599038179 ~1995
1074910736449464399 ~1995
1074922792149845599 ~1994
107494831107494831110 ~1995
1074950512149901039 ~1994
1074973432149946879 ~1994
107497387107497387110 ~1995
1074980032149960079 ~1994
1075049512150099039 ~1994
1075087616450525679 ~1995
1075095298600762339 ~1995
Exponent Prime Factor Digits Year
1075140592150281199 ~1994
1075143712150287439 ~1994
1075229392150458799 ~1994
1075265992150531999 ~1994
1075305232150610479 ~1994
107530853150543194310 ~1996
1075351192150702399 ~1994
1075354792150709599 ~1994
107535667107535667110 ~1995
1075363432150726879 ~1994
1075382392150764799 ~1994
107542093172067348910 ~1996
1075435312150870639 ~1994
1075440712150881439 ~1994
1075455232150910479 ~1994
1075466336452797999 ~1995
1075466392150932799 ~1994
1075485776452914639 ~1995
1075555792151111599 ~1994
1075561498604491939 ~1995
1075597018604776099 ~1995
1075601632151203279 ~1994
1075614112151228239 ~1994
1075653712151307439 ~1994
1075681792151363599 ~1994
Exponent Prime Factor Digits Year
1075693912151387839 ~1994
1075700032151400079 ~1994
1075705792151411599 ~1994
1075734232151468479 ~1994
1075760392151520799 ~1994
1075769512151539039 ~1994
107581277516390129710 ~1997
1075812832151625679 ~1994
107582303258197527310 ~1996
1075840912151681839 ~1994
1075861798606894339 ~1995
107588027193658448710 ~1996
1075887592151775199 ~1994
1075892411204999499311 ~1998
1075899592151799199 ~1994
1075933378607466979 ~1995
1075943392151886799 ~1994
1075947712151895439 ~1994
1075963432151926879 ~1994
1075993192151986399 ~1994
1075997576455985439 ~1995
1076018392152036799 ~1994
1076035192152070399 ~1994
1076045216456271279 ~1995
1076048032152096079 ~1994
2443
GIMPS The Prime Pages FactorDb.com
Home
4.724.182 digits 		e-mail
25-04-13