let corec div (n:nat) : stream ≝ scons n (div (S n)).
+definition rtest2 : nat → stream → nat ≝
+ λm,s. match s with [ scons n l ⇒ m + n ].
+
(*
let rec mkterm (n:nat) : nat ≝
match n with
match n with
[ O ⇒ nat
| S m ⇒ mktyp m ].*)
+
+inductive mynat : Type[0] ≝ myzero: mynat | mysucc: mynat → mynat.
+
+(*FEATURE: print kind signatures*)
+inductive T1 : (Type[0] → Type[0]) → ∀B:Type[0]. mynat → Type[0] → Type[0] ≝ .
+
+(*Not in F_omega *)
+inductive T2 : (Type[0] → Type[0]) → ∀B:Type[0]. B → Type[0] → Type[0] ≝ .
+
+(* no content *)
+inductive T3 : (Type[0] → Type[0]) → CProp[2] ≝ .
+
+(*BUG: elimination principles not extracted *)
+inductive myvect (A: Type[0]) (b:nat) : nat → Type[0] ≝
+ myemptyv : myvect A b 0
+ | mycons: ∀n. n < b → A → myvect A b n → myvect A b (S n).
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