Namespace AlgEquiv 5 theorems
- An involution of an algebraically closed field inverts roots of unity
AlgEquiv.apply_eq_inv_of_pow_eq_one0 below · cited by 2 · depth 9 - Kernel of restriction to a finite normal subextension is open
AlgEquiv.isOpen_ker_restrictNormalHom0 below · cited by 1 · depth 9 - Prime-degree extensions with a non-trivial automorphism are cyclic Galois
AlgEquiv.isGalois_and_orderOf_eq_finrank_of_finrank_prime_of_ne_one0 below · cited by 17 · depth 20 - Extending κ-automorphisms to a separable constant-field extension
AlgEquiv.exists_extend_of_forall_isAlgebraic_mem_range_of_adjoin_range_eq_top0 below · cited by 1 · depth 29 - Determinant of σ - c on a cyclic extension
AlgEquiv.algebraMap_det_toLinearMap_sub_smul_id_eq_of_orderOf_eq_finrank0 below · cited by 4 · depth 35