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-rwxr-xr-xtheories/Lists/Streams.v13
1 files changed, 6 insertions, 7 deletions
diff --git a/theories/Lists/Streams.v b/theories/Lists/Streams.v
index f69041eb8d..366172381e 100755
--- a/theories/Lists/Streams.v
+++ b/theories/Lists/Streams.v
@@ -71,9 +71,8 @@ Qed.
(** Extensional Equality between two streams *)
-CoInductive EqSt : Stream -> Stream -> Prop :=
+CoInductive EqSt (s1 s2: Stream) : Prop :=
eqst :
- forall s1 s2:Stream,
hd s1 = hd s2 -> EqSt (tl s1) (tl s2) -> EqSt s1 s2.
(** A coinduction principle *)
@@ -140,12 +139,12 @@ Inductive Exists : Stream -> Prop :=
| Further : forall x:Stream, ~ P x -> Exists (tl x) -> Exists x.
i*)
-Inductive Exists : Stream -> Prop :=
- | Here : forall x:Stream, P x -> Exists x
- | Further : forall x:Stream, Exists (tl x) -> Exists x.
+Inductive Exists ( x: Stream ) : Prop :=
+ | Here : P x -> Exists x
+ | Further : Exists (tl x) -> Exists x.
-CoInductive ForAll : Stream -> Prop :=
- HereAndFurther : forall x:Stream, P x -> ForAll (tl x) -> ForAll x.
+CoInductive ForAll (x: Stream) : Prop :=
+ HereAndFurther : P x -> ForAll (tl x) -> ForAll x.
Section Co_Induction_ForAll.