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-rw-r--r--test-suite/success/LetPat.v12
1 files changed, 6 insertions, 6 deletions
diff --git a/test-suite/success/LetPat.v b/test-suite/success/LetPat.v
index 545b8aeb..4c790680 100644
--- a/test-suite/success/LetPat.v
+++ b/test-suite/success/LetPat.v
@@ -13,16 +13,16 @@ Definition l4 A (t : someT A) : nat := let 'mkT x y := t in x.
Print l4.
Print sigT.
-Definition l5 A (B : A -> Type) (t : sigT B) : B (projT1 t) :=
+Definition l5 A (B : A -> Type) (t : sigT B) : B (projT1 t) :=
let 'existT x y := t return B (projT1 t) in y.
-Definition l6 A (B : A -> Type) (t : sigT B) : B (projT1 t) :=
+Definition l6 A (B : A -> Type) (t : sigT B) : B (projT1 t) :=
let 'existT x y as t' := t return B (projT1 t') in y.
-Definition l7 A (B : A -> Type) (t : sigT B) : B (projT1 t) :=
+Definition l7 A (B : A -> Type) (t : sigT B) : B (projT1 t) :=
let 'existT x y as t' in sigT _ := t return B (projT1 t') in y.
-Definition l8 A (B : A -> Type) (t : sigT B) : B (projT1 t) :=
+Definition l8 A (B : A -> Type) (t : sigT B) : B (projT1 t) :=
match t with
existT x y => y
end.
@@ -47,9 +47,9 @@ Definition identity_functor (c : category) : functor c c :=
let 'A :& homA :& CA := c in
fun x => x.
-Definition functor_composition (a b c : category) : functor a b -> functor b c -> functor a c :=
+Definition functor_composition (a b c : category) : functor a b -> functor b c -> functor a c :=
let 'A :& homA :& CA := a in
let 'B :& homB :& CB := b in
let 'C :& homB :& CB := c in
- fun f g =>
+ fun f g =>
fun x => g (f x).