Agrawal's conjecture
Agrawal's conjecture asserts that an integer n is prime exactly when (x+a)^n ≡ x^n+a modulo n holds for every integer a, as a polynomial identity.
Agrawal's conjecture asserts that an integer n is prime exactly when (x+a)^n ≡ x^n+a modulo n holds for every integer a, as a polynomial identity.