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Module Type SET.
Axiom T : Set.
Axiom x : T.
End SET.
Set Implicit Arguments.
Unset Strict Implicit.
Module M (X: SET).
Definition T := nat.
Definition x := 0.
Definition f (A : Set) (x : A) := X.x.
End M.
Module N := M.
Module Nat.
Definition T := nat.
Definition x := 0.
End Nat.
Module Z := N Nat.
Check (Z.f 0).
Module P (Y: SET) := N.
Module Y := P Z Nat.
Check (Y.f 0).
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