Namespace Int 5 theorems
- Positive-definite binary form represents a squarefree integer ≥ 2
Int.exists_squarefree_sq_add_mul_add_mul_sq_of_sq_lt_four_mul1 below · cited by 2 · depth 12 - Unimodular pairs mod n lift to coprime integer pairs
Int.exists_modEq_and_modEq_and_isCoprime0 below · cited by 6 · depth 13 - Normalising a quadratic translate: non-square, primitive, prime to p
Int.exists_not_dvd_and_le_and_not_isSquare_and_forall_prime_of_sq_sub_four_mul_ne_zero0 below · cited by 1 · depth 20 - A non-square positive value of k²-tk+n
Int.exists_pos_and_not_isSquare_sq_sub_mul_add_of_sq_lt_four_mul0 below · cited by 1 · depth 28 - Frobenius-fixed elements detect the exponent v modulo d
Int.natCast_dvd_of_forall_frobeniusLift_pow_fixed_apply_zpow_eq0 below · cited by 1 · depth 32