fact: Axiom thm_CONSTR_IND : forall {A : Type'}, forall P : (recspace A) -> Prop, ((P (@BOTTOM A)) /\ (forall c : nat, forall i : A, forall r : nat -> recspace A, (forall n : nat, P (r n)) -> P (@CONSTR A c i r))) -> forall x : recspace A, P x.
imports: coq theory_hol types terms axioms