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authorDavid Monniaux <david.monniaux@univ-grenoble-alpes.fr>2020-02-04 09:14:25 +0100
committerDavid Monniaux <david.monniaux@univ-grenoble-alpes.fr>2020-02-04 09:14:25 +0100
commit3fde34d48925db4153c5c288fa37da35725502ce (patch)
tree00a7bc6392914d11682c96041f92c632616efb4a /backend/CSE2.v
parent65281dfbf2ce12f4fca5c1bfa57a14a429687ca7 (diff)
downloadcompcert-kvx-3fde34d48925db4153c5c288fa37da35725502ce.tar.gz
compcert-kvx-3fde34d48925db4153c5c288fa37da35725502ce.zip
stuff information into a record
Diffstat (limited to 'backend/CSE2.v')
-rw-r--r--backend/CSE2.v59
1 files changed, 33 insertions, 26 deletions
diff --git a/backend/CSE2.v b/backend/CSE2.v
index b7665097..0479dad9 100644
--- a/backend/CSE2.v
+++ b/backend/CSE2.v
@@ -29,13 +29,18 @@ Proof.
decide equality.
Defined.
+Record relmap := mkrel {
+ var_to_sym : (PTree.t sym_val)
+ }.
+
Module RELATION.
-
-Definition t := (PTree.t sym_val).
+
+Definition t := relmap.
+
Definition eq (r1 r2 : t) :=
- forall x, (PTree.get x r1) = (PTree.get x r2).
+ forall x, (PTree.get x (var_to_sym r1)) = (PTree.get x (var_to_sym r2)).
-Definition top : t := PTree.empty sym_val.
+Definition top : t := mkrel (PTree.empty sym_val).
Lemma eq_refl: forall x, eq x x.
Proof.
@@ -58,27 +63,27 @@ Qed.
Definition sym_val_beq (x y : sym_val) :=
if eq_sym_val x y then true else false.
-Definition beq (r1 r2 : t) := PTree.beq sym_val_beq r1 r2.
+Definition beq (r1 r2 : t) := PTree.beq sym_val_beq (var_to_sym r1) (var_to_sym r2).
Lemma beq_correct: forall r1 r2, beq r1 r2 = true -> eq r1 r2.
Proof.
unfold beq, eq. intros r1 r2 EQ x.
- pose proof (PTree.beq_correct sym_val_beq r1 r2) as CORRECT.
+ pose proof (PTree.beq_correct sym_val_beq (var_to_sym r1) (var_to_sym r2)) as CORRECT.
destruct CORRECT as [CORRECTF CORRECTB].
pose proof (CORRECTF EQ x) as EQx.
clear CORRECTF CORRECTB EQ.
unfold sym_val_beq in *.
- destruct (r1 ! x) as [R1x | ] in *;
- destruct (r2 ! x) as [R2x | ] in *;
+ destruct ((var_to_sym r1) ! x) as [R1x | ] in *;
+ destruct ((var_to_sym r2) ! x) as [R2x | ] in *;
trivial; try contradiction.
destruct (eq_sym_val R1x R2x) in *; congruence.
Qed.
Definition ge (r1 r2 : t) :=
forall x,
- match PTree.get x r1 with
+ match PTree.get x (var_to_sym r1) with
| None => True
- | Some v => (PTree.get x r2) = Some v
+ | Some v => (PTree.get x (var_to_sym r2)) = Some v
end.
Lemma ge_refl: forall r1 r2, eq r1 r2 -> ge r1 r2.
@@ -87,7 +92,7 @@ Proof.
intros r1 r2 EQ x.
pose proof (EQ x) as EQx.
clear EQ.
- destruct (r1 ! x).
+ destruct ((var_to_sym r1) ! x).
- congruence.
- trivial.
Qed.
@@ -98,12 +103,13 @@ Proof.
intros r1 r2 r3 GE12 GE23 x.
pose proof (GE12 x) as GE12x; clear GE12.
pose proof (GE23 x) as GE23x; clear GE23.
- destruct (r1 ! x); trivial.
- destruct (r2 ! x); congruence.
+ destruct ((var_to_sym r1) ! x); trivial.
+ destruct ((var_to_sym r2) ! x); congruence.
Qed.
Definition lub (r1 r2 : t) :=
- PTree.combine
+ mkrel
+ (PTree.combine
(fun ov1 ov2 =>
match ov1, ov2 with
| (Some v1), (Some v2) =>
@@ -113,12 +119,12 @@ Definition lub (r1 r2 : t) :=
| None, _
| _, None => None
end)
- r1 r2.
+ (var_to_sym r1) (var_to_sym r2)).
Lemma ge_lub_left: forall x y, ge (lub x y) x.
Proof.
unfold ge, lub.
- intros r1 r2 x.
+ intros r1 r2 x. simpl.
rewrite PTree.gcombine by reflexivity.
destruct (_ ! _); trivial.
destruct (_ ! _); trivial.
@@ -128,7 +134,7 @@ Qed.
Lemma ge_lub_right: forall x y, ge (lub x y) y.
Proof.
unfold ge, lub.
- intros r1 r2 x.
+ intros r1 r2 x. simpl.
rewrite PTree.gcombine by reflexivity.
destruct (_ ! _); trivial.
destruct (_ ! _); trivial.
@@ -263,8 +269,8 @@ Definition kill_sym_val (dst : reg) (sv : sym_val) :=
end.
Definition kill_reg (dst : reg) (rel : RELATION.t) :=
- PTree.filter1 (fun x => negb (kill_sym_val dst x))
- (PTree.remove dst rel).
+ mkrel (PTree.filter1 (fun x => negb (kill_sym_val dst x))
+ (PTree.remove dst (var_to_sym rel))).
Definition kill_sym_val_mem (sv: sym_val) :=
match sv with
@@ -274,17 +280,18 @@ Definition kill_sym_val_mem (sv: sym_val) :=
end.
Definition kill_mem (rel : RELATION.t) :=
- PTree.filter1 (fun x => negb (kill_sym_val_mem x)) rel.
+ mkrel
+ (PTree.filter1 (fun x => negb (kill_sym_val_mem x)) (var_to_sym rel)).
Definition forward_move (rel : RELATION.t) (x : reg) : reg :=
- match rel ! x with
+ match (var_to_sym rel) ! x with
| Some (SMove org) => org
| _ => x
end.
Definition move (src dst : reg) (rel : RELATION.t) :=
- PTree.set dst (SMove (forward_move rel src)) (kill_reg dst rel).
+ mkrel (PTree.set dst (SMove (forward_move rel src)) (var_to_sym (kill_reg dst rel))).
Definition find_op_fold op args (already : option reg) x sv :=
match already with
@@ -300,7 +307,7 @@ Definition find_op_fold op args (already : option reg) x sv :=
end.
Definition find_op (rel : RELATION.t) (op : operation) (args : list reg) :=
- PTree.fold (find_op_fold op args) rel None.
+ PTree.fold (find_op_fold op args) (var_to_sym rel) None.
Definition find_load_fold chunk addr args (already : option reg) x sv :=
match already with
@@ -318,12 +325,12 @@ Definition find_load_fold chunk addr args (already : option reg) x sv :=
end.
Definition find_load (rel : RELATION.t) (chunk : memory_chunk) (addr : addressing) (args : list reg) :=
- PTree.fold (find_load_fold chunk addr args) rel None.
+ PTree.fold (find_load_fold chunk addr args) (var_to_sym rel) None.
Definition oper2 (op: operation) (dst : reg) (args : list reg)
(rel : RELATION.t) :=
let rel' := kill_reg dst rel in
- PTree.set dst (SOp op (List.map (forward_move rel') args)) rel'.
+ mkrel (PTree.set dst (SOp op (List.map (forward_move rel') args)) (var_to_sym rel')).
Definition oper1 (op: operation) (dst : reg) (args : list reg)
(rel : RELATION.t) :=
@@ -348,7 +355,7 @@ Definition gen_oper (op: operation) (dst : reg) (args : list reg)
Definition load2 (chunk: memory_chunk) (addr : addressing)
(dst : reg) (args : list reg) (rel : RELATION.t) :=
let rel' := kill_reg dst rel in
- PTree.set dst (SLoad chunk addr (List.map (forward_move rel') args)) rel'.
+ mkrel (PTree.set dst (SLoad chunk addr (List.map (forward_move rel') args)) (var_to_sym rel')).
Definition load1 (chunk: memory_chunk) (addr : addressing)
(dst : reg) (args : list reg) (rel : RELATION.t) :=