Definition block_ok (b: block) := Plt b nextb.Definition val_ok (v: val) : Prop := 
 match v with
 | Vptr b _ => block_ok b
 | _ => True
 end.Definition venv_ok (ve: Clight.env) :=
  forall i bt, PTree.get i ve = Some bt -> block_ok (fst bt).Definition tenv_ok (te: Clight.temp_env) :=
  forall i (v: val), PTree.get i te = Some v -> val_ok v.Definition cont'_ok (k: Clight_new.cont') := 
 match k with
 | Clight_new.Kcall _ _ ve te => venv_ok ve /\ tenv_ok te
 | _ => True
 end.Definition cont_ok (k: Clight_new.cont) := Forall cont'_ok k.Definition corestate_ok (q: Clight_new.corestate) : Prop :=
 match q with
 | Clight_new.State ve te k => venv_ok ve /\ tenv_ok te /\ cont_ok k
 | Clight_new.ExtCall f vl _ ve te k => Forall val_ok vl /\ venv_ok ve /\ tenv_ok te /\ cont_ok k
 end.

Lemma call_cont_ok_lemma: forall f optid k m ve' te' k', call_cont k = Kcall optid f ve' te' :: k' -> Forall (cont'_ok (Mem.nextblock m)) k -> venv_ok (Mem.nextblock m) ve' /\ tenv_ok (Mem.nextblock m) te' /\ cont_ok (Mem.nextblock m) k'.