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Commit 53741bf7 authored by Robbert Krebbers's avatar Robbert Krebbers
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Define Assert for heap_lang.

parent 0d981f42
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...@@ -87,6 +87,7 @@ heap_lang/spawn.v ...@@ -87,6 +87,7 @@ heap_lang/spawn.v
heap_lang/par.v heap_lang/par.v
heap_lang/tests.v heap_lang/tests.v
heap_lang/substitution.v heap_lang/substitution.v
heap_lang/assert.v
barrier/barrier.v barrier/barrier.v
barrier/specification.v barrier/specification.v
barrier/protocol.v barrier/protocol.v
......
From iris.heap_lang Require Export derived.
From iris.heap_lang Require Import wp_tactics substitution notation.
Definition Assert {X} (e : expr X) : expr X :=
if: e then #() else #0 #0. (* #0 #0 is unsafe *)
Instance do_wsubst_assert {X Y} x es (H : X `included` x :: Y) e er :
WSubst x es H e er WSubst x es H (Assert e) (Assert er) | 1.
Proof. intros; red. by rewrite /Assert /wsubst -/wsubst; f_equal/=. Qed.
Instance do_wexpr_assert {X Y} (H : X `included` Y) e er :
WExpr H e er WExpr H (Assert e) (Assert er) | 1.
Proof. intros; red. by rewrite /Assert /wexpr -/wexpr; f_equal/=. Qed.
Lemma wp_assert {Σ} (Φ : val iProp heap_lang Σ) :
Φ #() WP Assert #true {{ Φ }}.
Proof. by rewrite -wp_if_true -wp_value. Qed.
Lemma wp_assert' {Σ} (Φ : val iProp heap_lang Σ) e :
WP e {{ λ v, v = #true Φ #() }} WP Assert e {{ Φ }}.
Proof.
rewrite /Assert. wp_focus e; apply wp_mono=>v.
apply uPred.const_elim_l=>->. apply wp_assert.
Qed.
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