Definition gname := nat.
Definition own {RA: Ghost} (n: gname) (a: G) (pp: preds) :=
EX v : _, Own (singleton n (existT _ RA (exist _ a v), pp)).
Definition list_set {A} (m : list (option A)) k v : list (option A) :=
firstn k m ++ repeat None (k - length m) ++ Some v :: skipn (S k) m.

Lemma ghost_update_ND: forall {RA: Ghost} g (a: G) B pp,
fp_update_ND a B -> own g a pp |-- bupd (EX b : _, !!(B b) && own g b pp).