(* -*- coding: utf-8 -*- *)
(************************************************************************)
(*         *      The Rocq Prover / The Rocq Development Team           *)
(*  v      *         Copyright INRIA, CNRS and contributors             *)
(* <O___,, * (see version control and CREDITS file for authors & dates) *)
(*   \VV/  **************************************************************)
(*    //   *    This file is distributed under the terms of the         *)
(*         *     GNU Lesser General Public License Version 2.1          *)
(*         *     (see LICENSE file for the text of the license)         *)
(************************************************************************)
(** Contributed by Laurent Théry (INRIA); Adapted to Coq V8 by the Coq Development Team *)
(** *** Definition of strings *)
(** Implementation of string as list of ascii characters *)
Inductive string : Set :=
| EmptyString : string
| String : ascii -> string -> string.
Declare Scope string_scope.
Delimit Scope string_scope with string.
Bind Scope string_scope with string.
Local Open Scope string_scope.
Register string as core.string.type.
Register EmptyString as core.string.empty.
Register String as core.string.string.
(** Equality is decidable *)
Definition string_dec : forall s1 s2 : string, {s1 = s2} + {s1 <> s2}.
Local Ltac t_eqb :=
repeat first [ congruence
| progress subst
| apply conj
| match goal with
| [ |- context[eqb ?x ?y] ] => destruct (eqb_spec x y)
end
| intro ].

Lemma eqb_sym x y : (x =? y)%string = (y =? x)%string. Proof. t_eqb. Qed.