diff options
Diffstat (limited to 'theories/NArith/Ndec.v')
| -rw-r--r-- | theories/NArith/Ndec.v | 22 |
1 files changed, 12 insertions, 10 deletions
diff --git a/theories/NArith/Ndec.v b/theories/NArith/Ndec.v index 37fd9dde..67c30f22 100644 --- a/theories/NArith/Ndec.v +++ b/theories/NArith/Ndec.v @@ -1,9 +1,11 @@ (************************************************************************) -(* v * The Coq Proof Assistant / The Coq Development Team *) -(* <O___,, * INRIA - CNRS - LIX - LRI - PPS - Copyright 1999-2016 *) +(* * The Coq Proof Assistant / The Coq Development Team *) +(* v * INRIA, CNRS and contributors - Copyright 1999-2018 *) +(* <O___,, * (see CREDITS file for the list of authors) *) (* \VV/ **************************************************************) -(* // * This file is distributed under the terms of the *) -(* * GNU Lesser General Public License Version 2.1 *) +(* // * 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) *) (************************************************************************) Require Import Bool. @@ -20,11 +22,11 @@ Local Open Scope N_scope. (** Obsolete results about boolean comparisons over [N], kept for compatibility with IntMap and SMC. *) -Notation Peqb := Pos.eqb (compat "8.3"). -Notation Neqb := N.eqb (compat "8.3"). -Notation Peqb_correct := Pos.eqb_refl (compat "8.3"). -Notation Neqb_correct := N.eqb_refl (compat "8.3"). -Notation Neqb_comm := N.eqb_sym (compat "8.3"). +Notation Peqb := Pos.eqb (compat "8.6"). +Notation Neqb := N.eqb (compat "8.6"). +Notation Peqb_correct := Pos.eqb_refl (only parsing). +Notation Neqb_correct := N.eqb_refl (only parsing). +Notation Neqb_comm := N.eqb_sym (only parsing). Lemma Peqb_complete p p' : Pos.eqb p p' = true -> p = p'. Proof. now apply Pos.eqb_eq. Qed. @@ -274,7 +276,7 @@ Qed. (* Old results about [N.min] *) -Notation Nmin_choice := N.min_dec (compat "8.3"). +Notation Nmin_choice := N.min_dec (only parsing). Lemma Nmin_le_1 a b : Nleb (N.min a b) a = true. Proof. rewrite Nleb_Nle. apply N.le_min_l. Qed. |