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authorGravatar Maxime Dénès <mail@maximedenes.fr>2017-11-20 16:04:12 +0100
committerGravatar Andres Erbsen <andreser@mit.edu>2017-11-20 10:04:12 -0500
commitcaa187ddaa5e10f289c59b85844d7bc58817641b (patch)
tree4c1a4f9bb0d920ab3b74be77ed875e302bbca471 /coqprime
parent3d2e80e1c91fd06197236405740e6b115b4addc4 (diff)
Remove obsolete syntax for locality. (#270)
This is preparing the landing of https://github.com/coq/coq/pull/1049. For now, I'm duplicating this patch which was already done upstream in CoqPrime, but please consider removing this ad-hoc copy (see discussion on PR #269).
Diffstat (limited to 'coqprime')
-rw-r--r--coqprime/Coqprime/Pmod.v6
-rw-r--r--coqprime/Coqprime/ZCmisc.v6
2 files changed, 6 insertions, 6 deletions
diff --git a/coqprime/Coqprime/Pmod.v b/coqprime/Coqprime/Pmod.v
index 3075b10f9..fdaf321a2 100644
--- a/coqprime/Coqprime/Pmod.v
+++ b/coqprime/Coqprime/Pmod.v
@@ -9,9 +9,9 @@
Require Export ZArith.
Require Export ZCmisc.
-Open Local Scope positive_scope.
+Local Open Scope positive_scope.
-Open Local Scope P_scope.
+Local Open Scope P_scope.
(* [div_eucl a b] return [(q,r)] such that a = q*b + r *)
Fixpoint div_eucl (a b : positive) {struct a} : N * N :=
@@ -143,7 +143,7 @@ Fixpoint Pmod (a b : positive) {struct a} : N :=
end.
Infix "mod" := Pmod (at level 40, no associativity) : P_scope.
-Open Local Scope P_scope.
+Local Open Scope P_scope.
Lemma Pmod_div_eucl : forall a b, a mod b = snd (a/b).
Proof with auto.
diff --git a/coqprime/Coqprime/ZCmisc.v b/coqprime/Coqprime/ZCmisc.v
index 67709a146..ee6881849 100644
--- a/coqprime/Coqprime/ZCmisc.v
+++ b/coqprime/Coqprime/ZCmisc.v
@@ -7,7 +7,7 @@
(*************************************************************)
Require Export ZArith.
-Open Local Scope Z_scope.
+Local Open Scope Z_scope.
Coercion Zpos : positive >-> Z.
Coercion Z_of_N : N >-> Z.
@@ -88,10 +88,10 @@ Lemma Ppred_Zminus : forall p, 1< Zpos p -> (p-1)%Z = Ppred p.
Proof. destruct p;simpl;trivial. intros;elimtype False;omega. Qed.
-Open Local Scope positive_scope.
+Local Open Scope positive_scope.
Delimit Scope P_scope with P.
-Open Local Scope P_scope.
+Local Open Scope P_scope.
Definition is_lt (n m : positive) :=
match (n ?= m) with