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+(* Check coercions in patterns *)
+
+Inductive I : Set :=
+ C1 : nat -> I
+| C2 : I -> I.
+
+Coercion C1 : nat >-> I.
+
+(* Coercion at the root of pattern *)
+Check [x]Cases x of (C2 n) => O | O => O | (S n) => n end.
+
+(* Coercion not at the root of pattern *)
+Check [x]Cases x of (C2 O) => O | _ => O end.
+
+(* Unification and coercions inside patterns *)
+Check [x:(option nat)]Cases x of None => O | (Some O) => O | _ => O end.
+
+(* Coercion up to delta-conversion, and unification *)
+Coercion somenat := (Some nat).
+Check [x]Cases x of None => O | O => O | (S n) => n end.
+
+(* Coercions with parameters *)
+Inductive listn : nat-> Set :=
+ niln : (listn O)
+| consn : (n:nat)nat->(listn n) -> (listn (S n)).
+
+Inductive I' : nat -> Set :=
+ C1' : (n:nat) (listn n) -> (I' n)
+| C2' : (n:nat) (I' n) -> (I' n).
+
+Coercion C1' : listn >-> I'.
+Check [x:(I' O)]Cases x of (C2' _ _) => O | niln => O | _ => O end.
+Check [x:(I' O)]Cases x of (C2' _ niln) => O | _ => O end.