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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
271846792174774339 ~1991
271848792718487919 ~1991
271852314893341599 ~1991
271853774349660339 ~1991
27185423543708478 ~1989
27185579543711598 ~1989
27185591543711838 ~1989
27186371543727438 ~1989
27186479543729598 ~1989
27187091543741838 ~1989
27187973146815054310 ~1993
271880411631282479 ~1990
271892936525430339 ~1992
27189479543789598 ~1989
271895771631374639 ~1990
27190283543805678 ~1989
27191039543820798 ~1989
27191063543821278 ~1989
27191579543831598 ~1989
27192023543840478 ~1989
27192563543851278 ~1989
271925895982369599 ~1992
271927512719275119 ~1991
27192839543856798 ~1989
27193583543871678 ~1989
Exponent Prime Factor Digits Year
27193703543874078 ~1989
27193763543875278 ~1989
27194231543884638 ~1989
271951674895130079 ~1991
27195923543918478 ~1989
27196139543922798 ~1989
27196283543925678 ~1989
27196943543938878 ~1989
271975578159267119 ~1992
27197699543953998 ~1989
27197837299176207110 ~1993
27198179543963598 ~1989
27198551543971038 ~1989
27198599543971998 ~1989
271986978159609119 ~1992
27199163543983278 ~1989
27199223543984478 ~1989
27200111544002238 ~1989
27200339544006798 ~1989
272020331632121999 ~1990
27202943544058878 ~1989
27203171544063438 ~1989
272032011632192079 ~1990
27203243544064878 ~1989
27204011544080238 ~1989
Exponent Prime Factor Digits Year
272041731632250399 ~1990
27204263544085278 ~1989
27205319544106398 ~1989
27205439544108798 ~1989
27205679544113598 ~1989
27205751544115038 ~1989
27205943544118878 ~1989
27206243544124878 ~1989
27207023544140478 ~1989
27207143544142878 ~1989
27207359544147198 ~1989
27207503544150078 ~1989
27207671544153438 ~1989
27208739544174798 ~1989
27209243544184878 ~1989
27209291544185838 ~1989
27209291114279022310
27209771544195438 ~1989
27209951544199038 ~1989
27209999544199998 ~1989
27210119544202398 ~1989
272102571632615439 ~1990
27210383544207678 ~1989
272104312176834499 ~1991
272108811632652879 ~1990
Exponent Prime Factor Digits Year
27212051544241038 ~1989
27212183544243678 ~1989
272127411632764479 ~1990
27212819544256398 ~1989
27212879544257598 ~1989
27213083544261678 ~1989
272131612177052899 ~1991
27213239544264798 ~1989
272136011632816079 ~1990
27213839544276798 ~1989
27213911544278238 ~1989
27213971544279438 ~1989
27214199544283998 ~1989
272142192721421919 ~1991
27214391544287838 ~1989
272147171632883039 ~1990
27215063544301278 ~1989
27215423544308478 ~1989
272156331632937999 ~1990
272163611632981679 ~1990
27216503544330078 ~1989
272167674899018079 ~1991
272173872721738719 ~1991
27217511544350238 ~1989
27218519544370398 ~1989
1644
GIMPS The Prime Pages FactorDb.com
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25-04-28