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authorGravatar Pierre Letouzey <pierre.letouzey@inria.fr>2017-05-24 10:31:30 +0200
committerGravatar Pierre Letouzey <pierre.letouzey@inria.fr>2017-06-12 15:15:45 +0200
commit1fe90249916bcce13aa39f36aa39f90b0f98bf50 (patch)
tree9d50aef1fe3fd4d8a60d085c7770416a7f3ce143 /plugins/omega
parent83a3abfa7de680f1a3279710e8f84721c32b7668 (diff)
zify: force reduction of (Z.max 0 0) and similar (fix #5439)
Turn some "simpl" into "compute". Also do the same for the few "simpl (Z.of_nat ...)". This way, definition like Z.max are properly reduced, and moreover zify isn't sensible anymore to the "Arguments Z.of_nat : simpl never" that some user want (see also #5039). Unfortunately, the compute we're using now still honor the "Opaque" declarations, so a "Opaque Z.max" will block things again (see also #5374).
Diffstat (limited to 'plugins/omega')
-rw-r--r--plugins/omega/PreOmega.v19
1 files changed, 13 insertions, 6 deletions
diff --git a/plugins/omega/PreOmega.v b/plugins/omega/PreOmega.v
index d301217fa..2780be4aa 100644
--- a/plugins/omega/PreOmega.v
+++ b/plugins/omega/PreOmega.v
@@ -48,10 +48,13 @@ Ltac zify_unop_var_or_term t thm a :=
(remember a as za; zify_unop_core t thm za).
Ltac zify_unop t thm a :=
- (* if a is a scalar, we can simply reduce the unop *)
+ (* If a is a scalar, we can simply reduce the unop. *)
+ (* Note that simpl wasn't enough to reduce [Z.max 0 0] (#5439) *)
let isz := isZcst a in
match isz with
- | true => simpl (t a) in *
+ | true =>
+ let u := eval compute in (t a) in
+ change (t a) with u in *
| _ => zify_unop_var_or_term t thm a
end.
@@ -165,14 +168,16 @@ Ltac zify_nat_op :=
rewrite (Nat2Z.inj_mul a b) in *
(* O -> Z0 *)
- | H : context [ Z.of_nat O ] |- _ => simpl (Z.of_nat O) in H
- | |- context [ Z.of_nat O ] => simpl (Z.of_nat O)
+ | H : context [ Z.of_nat O ] |- _ => change (Z.of_nat O) with Z0 in H
+ | |- context [ Z.of_nat O ] => change (Z.of_nat O) with Z0
(* S -> number or Z.succ *)
| H : context [ Z.of_nat (S ?a) ] |- _ =>
let isnat := isnatcst a in
match isnat with
- | true => simpl (Z.of_nat (S a)) in H
+ | true =>
+ let t := eval compute in (Z.of_nat (S a)) in
+ change (Z.of_nat (S a)) with t in H
| _ => rewrite (Nat2Z.inj_succ a) in H
| _ => (* if the [rewrite] fails (most likely a dependent occurence of [Z.of_nat (S a)]),
hide [Z.of_nat (S a)] in this one hypothesis *)
@@ -181,7 +186,9 @@ Ltac zify_nat_op :=
| |- context [ Z.of_nat (S ?a) ] =>
let isnat := isnatcst a in
match isnat with
- | true => simpl (Z.of_nat (S a))
+ | true =>
+ let t := eval compute in (Z.of_nat (S a)) in
+ change (Z.of_nat (S a)) with t
| _ => rewrite (Nat2Z.inj_succ a)
| _ => (* if the [rewrite] fails (most likely a dependent occurence of [Z.of_nat (S a)]),
hide [Z.of_nat (S a)] in the goal *)