Variable default: comparison -> int -> condition.
Variable intsem: comparison -> int -> int -> bool.
Variable sem: comparison -> val -> val -> val.
Hypothesis sem_int: forall c x y, sem c (Vint x) (Vint y) = Val.of_bool (intsem c x y).
Hypothesis sem_undef: forall c v, sem c Vundef v = Vundef.
Hypothesis sem_eq: forall x y, sem Ceq (Vint x) (Vint y) = Val.of_bool (Int.eq x y).
Hypothesis sem_ne: forall x y, sem Cne (Vint x) (Vint y) = Val.of_bool (negb (Int.eq x y)).
Hypothesis sem_default: forall c v n, sem c v (Vint n) = Val.of_optbool (eval_condition (default c n) (v :: nil) m).

(* Specifications: *)
Lemma eval_compimm:
forall le c a n2 x,
eval_expr ge sp e m le a x ->
exists v, eval_expr ge sp e m le (compimm default intsem c a n2) v
/\ Val.lessdef (sem c x (Vint n2)) v.
Lemma eval_compimm:
forall le c a n2 x,
eval_expr ge sp e m le a x ->
exists v, eval_expr ge sp e m le (compimm default intsem c a n2) v
/\ Val.lessdef (sem c x (Vint n2)) v.
Lemma eval_compimm:
forall le c a n2 x,
eval_expr ge sp e m le a x ->
exists v, eval_expr ge sp e m le (compimm default intsem c a n2) v
/\ Val.lessdef (sem c x (Vint n2)) v.
Lemma eval_compimm:
forall le c a n2 x,
eval_expr ge sp e m le a x ->
exists v, eval_expr ge sp e m le (compimm default intsem c a n2) v
/\ Val.lessdef (sem c x (Vint n2)) v.