diff options
Diffstat (limited to 'mppa_k1c/abstractbb/AbstractBasicBlocksDef.v')
| -rw-r--r-- | mppa_k1c/abstractbb/AbstractBasicBlocksDef.v | 24 |
1 files changed, 12 insertions, 12 deletions
diff --git a/mppa_k1c/abstractbb/AbstractBasicBlocksDef.v b/mppa_k1c/abstractbb/AbstractBasicBlocksDef.v index 904fb72c..0bab9426 100644 --- a/mppa_k1c/abstractbb/AbstractBasicBlocksDef.v +++ b/mppa_k1c/abstractbb/AbstractBasicBlocksDef.v @@ -2,19 +2,19 @@ *) -Module Type ResourceNames. +Module Type PseudoRegisters. Parameter t: Type. Parameter eq_dec: forall (x y: t), { x = y } + { x<>y }. -End ResourceNames. +End PseudoRegisters. (** * Parameters of the language of Basic Blocks *) Module Type LangParam. -Declare Module R: ResourceNames. +Declare Module R: PseudoRegisters. Parameter value: Type. @@ -85,25 +85,25 @@ with list_exp_eval (le: list_exp) (m old: mem): option (list value) := | LOld le => list_exp_eval le old old end. -Definition macro := list (R.t * exp). (* = a sequence of assignments *) +Definition inst := list (R.t * exp). (* = a sequence of assignments *) -Fixpoint macro_run (i: macro) (m old: mem): option mem := +Fixpoint inst_run (i: inst) (m old: mem): option mem := match i with | nil => Some m | (x, e)::i' => match exp_eval e m old with - | Some v' => macro_run i' (assign m x v') old + | Some v' => inst_run i' (assign m x v') old | None => None end end. -Definition bblock := list macro. +Definition bblock := list inst. Fixpoint run (p: bblock) (m: mem): option mem := match p with | nil => Some m | i::p' => - match macro_run i m m with + match inst_run i m m with | Some m' => run p' m' | None => None end @@ -166,10 +166,10 @@ Qed. Definition bblock_equiv (p1 p2: bblock): Prop := forall m, res_eq (run p1 m) (run p2 m). -Lemma alt_macro_equiv_refl i old1 old2: +Lemma alt_inst_equiv_refl i old1 old2: (forall x, old1 x = old2 x) -> forall m1 m2, (forall x, m1 x = m2 x) -> - res_eq (macro_run i m1 old1) (macro_run i m2 old2). + res_eq (inst_run i m1 old1) (inst_run i m2 old2). Proof. intro H; induction i as [ | [x e]]; simpl; eauto. intros m1 m2 H1. erewrite exp_equiv; eauto. @@ -181,9 +181,9 @@ Qed. Lemma alt_bblock_equiv_refl p: forall m1 m2, (forall x, m1 x = m2 x) -> res_eq (run p m1) (run p m2). Proof. induction p as [ | i p']; simpl; eauto. - intros m1 m2 H; lapply (alt_macro_equiv_refl i m1 m2); auto. + intros m1 m2 H; lapply (alt_inst_equiv_refl i m1 m2); auto. intros X; lapply (X m1 m2); auto; clear X. - destruct (macro_run i m1 m1); simpl. + destruct (inst_run i m1 m1); simpl. - intros [m3 [H1 H2]]; rewrite H1; simpl; auto. - intros H1; rewrite H1; simpl; auto. Qed. |