Largest prime p for which every solution of the congruence x^n + y^n == z^n (mod p) is such that p divides x*y*z.
A085749
Largest prime p for which every solution of the congruence x^n + y^n == z^n (mod p) is such that p divides x*y*z.
Terms
- a(0) =3a(1) =5a(2) =17a(3) =61a(4) =317a(5) =1951a(6) =13697a(7) =109597a(8) =986411a(9) =9864091a(10) =108505097a(11) =1302061337a(12) =16926797467a(13) =236975164793
External references
- oeis: A085749