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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
44452631889052638 ~1991
444527812667166879 ~1992
44455387106692928910 ~1993
444554172667325039 ~1992
44456651889133038 ~1991
444576132667456799 ~1992
444600113556800899 ~1992
44460371889207438 ~1991
44460599889211998 ~1991
44462039889240798 ~1991
44462111889242238 ~1991
44462591889251838 ~1991
444626474446264719 ~1992
44463719889274398 ~1991
44463791889275838 ~1991
44463851889277038 ~1991
44464019889280398 ~1991
444644998003609839 ~1993
444665532667993199 ~1992
44466791889335838 ~1991
44467859889357198 ~1991
44469311889386238 ~1991
44471579889431598 ~1991
444715972668295839 ~1992
44471783889435678 ~1991
Exponent Prime Factor Digits Year
444720612668323679 ~1992
44472203889444078 ~1991
44472503889450078 ~1991
444741132668446799 ~1992
44474219889484398 ~1991
44475059889501198 ~1991
44475083889501678 ~1991
44476703889534078 ~1991
44477291889545838 ~1991
444772913558183299
44478023889560478 ~1991
444806772668840639 ~1992
444821212668927279 ~1992
444826313558610499 ~1992
444831412668988479 ~1992
44483423889668478 ~1991
44483903889678078 ~1991
444841132669046799 ~1992
44485223889704478 ~1991
444858173558865379 ~1992
44486003889720078 ~1991
44486699889733998 ~1991
444873713558989699 ~1992
44487539889750798 ~1991
44488343106772023310 ~1993
Exponent Prime Factor Digits Year
44488799889775998 ~1991
44489531889790638 ~1991
44489723889794478 ~1991
44490209169062794310 ~1994
44490839889816798 ~1991
44490923889818478 ~1991
44491451889829038 ~1991
44491619889832398 ~1991
44492183889843678 ~1991
44492939889858798 ~1991
44493731889874638 ~1991
44493899889877998 ~1991
44494283889885678 ~1991
444944412669666479 ~1992
44495459889909198 ~1991
444966113559728899 ~1992
44496923889938478 ~1991
44497319889946398 ~1991
44498543889970878 ~1991
44498819889976398 ~1991
44499239889984798 ~1991
44499551889991038 ~1991
44500229213601099310 ~1994
445006612670039679 ~1992
44501003890020078 ~1991
Exponent Prime Factor Digits Year
445018673560149379 ~1992
44502131890042638 ~1991
44503499890069998 ~1991
44505977106814344910 ~1993
44507051890141038 ~1991
44507483890149678 ~1991
44508179890163598 ~1991
44508239890164798 ~1991
445092074450920719 ~1992
44510159890203198 ~1991
44511419890228398 ~1991
445116173560929379 ~1992
44511683890233678 ~1991
44512283890245678 ~1991
445125412670752479 ~1992
44512691890253838 ~1991
44512703890254078 ~1991
44514383890287678 ~1991
445150994451509919 ~1992
44515259890305198 ~1991
44516831890336638 ~1991
44516963890339278 ~1991
44520023890400478 ~1991
44520251890405038 ~1991
44520313311642191110 ~1995
2163
GIMPS The Prime Pages FactorDb.com
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26-03-29