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Commit b65cf679 authored by Ralf Jung's avatar Ralf Jung
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fix format spacing for texan triples

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theories/program_logic/weakestpre.v
+ 20
− 20
View file @ b65cf679
...@@ -89,93 +89,93 @@ Notation "'{{{' P } } } e @ s ; E {{{ x .. y , 'RET' pat ; Q } } }" := ...@@ -89,93 +89,93 @@ Notation "'{{{' P } } } e @ s ; E {{{ x .. y , 'RET' pat ; Q } } }" :=
(□ ∀ Φ, (□ ∀ Φ,
P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e @ s; E {{ Φ }})%I P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e @ s; E {{ Φ }})%I
(at level 20, x closed binder, y closed binder, (at level 20, x closed binder, y closed binder,
format "{{{ P } } } e @ s ; E {{{ x .. y , RET pat ; Q } } }") : bi_scope. format "{{{ P } } } e @ s ; E {{{ x .. y , RET pat ; Q } } }") : bi_scope.
Notation "'{{{' P } } } e @ E {{{ x .. y , 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e @ E {{{ x .. y , 'RET' pat ; Q } } }" :=
(□ ∀ Φ, (□ ∀ Φ,
P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e @ E {{ Φ }})%I P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e @ E {{ Φ }})%I
(at level 20, x closed binder, y closed binder, (at level 20, x closed binder, y closed binder,
format "{{{ P } } } e @ E {{{ x .. y , RET pat ; Q } } }") : bi_scope. format "{{{ P } } } e @ E {{{ x .. y , RET pat ; Q } } }") : bi_scope.
Notation "'{{{' P } } } e @ E ? {{{ x .. y , 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e @ E ? {{{ x .. y , 'RET' pat ; Q } } }" :=
(□ ∀ Φ, (□ ∀ Φ,
P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e @ E ?{{ Φ }})%I P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e @ E ?{{ Φ }})%I
(at level 20, x closed binder, y closed binder, (at level 20, x closed binder, y closed binder,
format "{{{ P } } } e @ E ? {{{ x .. y , RET pat ; Q } } }") : bi_scope. format "{{{ P } } } e @ E ? {{{ x .. y , RET pat ; Q } } }") : bi_scope.
Notation "'{{{' P } } } e {{{ x .. y , 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e {{{ x .. y , 'RET' pat ; Q } } }" :=
(□ ∀ Φ, (□ ∀ Φ,
P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e {{ Φ }})%I P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e {{ Φ }})%I
(at level 20, x closed binder, y closed binder, (at level 20, x closed binder, y closed binder,
format "{{{ P } } } e {{{ x .. y , RET pat ; Q } } }") : bi_scope. format "{{{ P } } } e {{{ x .. y , RET pat ; Q } } }") : bi_scope.
Notation "'{{{' P } } } e ? {{{ x .. y , 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e ? {{{ x .. y , 'RET' pat ; Q } } }" :=
(□ ∀ Φ, (□ ∀ Φ,
P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e ?{{ Φ }})%I P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e ?{{ Φ }})%I
(at level 20, x closed binder, y closed binder, (at level 20, x closed binder, y closed binder,
format "{{{ P } } } e ? {{{ x .. y , RET pat ; Q } } }") : bi_scope. format "{{{ P } } } e ? {{{ x .. y , RET pat ; Q } } }") : bi_scope.
Notation "'{{{' P } } } e @ s ; E {{{ 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e @ s ; E {{{ 'RET' pat ; Q } } }" :=
(□ ∀ Φ, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e @ s; E {{ Φ }})%I (□ ∀ Φ, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e @ s; E {{ Φ }})%I
(at level 20, (at level 20,
format "{{{ P } } } e @ s ; E {{{ RET pat ; Q } } }") : bi_scope. format "{{{ P } } } e @ s ; E {{{ RET pat ; Q } } }") : bi_scope.
Notation "'{{{' P } } } e @ E {{{ 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e @ E {{{ 'RET' pat ; Q } } }" :=
(□ ∀ Φ, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e @ E {{ Φ }})%I (□ ∀ Φ, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e @ E {{ Φ }})%I
(at level 20, (at level 20,
format "{{{ P } } } e @ E {{{ RET pat ; Q } } }") : bi_scope. format "{{{ P } } } e @ E {{{ RET pat ; Q } } }") : bi_scope.
Notation "'{{{' P } } } e @ E ? {{{ 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e @ E ? {{{ 'RET' pat ; Q } } }" :=
(□ ∀ Φ, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e @ E ?{{ Φ }})%I (□ ∀ Φ, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e @ E ?{{ Φ }})%I
(at level 20, (at level 20,
format "{{{ P } } } e @ E ? {{{ RET pat ; Q } } }") : bi_scope. format "{{{ P } } } e @ E ? {{{ RET pat ; Q } } }") : bi_scope.
Notation "'{{{' P } } } e {{{ 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e {{{ 'RET' pat ; Q } } }" :=
(□ ∀ Φ, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e {{ Φ }})%I (□ ∀ Φ, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e {{ Φ }})%I
(at level 20, (at level 20,
format "{{{ P } } } e {{{ RET pat ; Q } } }") : bi_scope. format "{{{ P } } } e {{{ RET pat ; Q } } }") : bi_scope.
Notation "'{{{' P } } } e ? {{{ 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e ? {{{ 'RET' pat ; Q } } }" :=
(□ ∀ Φ, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e ?{{ Φ }})%I (□ ∀ Φ, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e ?{{ Φ }})%I
(at level 20, (at level 20,
format "{{{ P } } } e ? {{{ RET pat ; Q } } }") : bi_scope. format "{{{ P } } } e ? {{{ RET pat ; Q } } }") : bi_scope.
Notation "'{{{' P } } } e @ s ; E {{{ x .. y , 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e @ s ; E {{{ x .. y , 'RET' pat ; Q } } }" :=
(∀ Φ : _ → uPred _, (∀ Φ : _ → uPred _,
P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e @ s; E {{ Φ }}) P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e @ s; E {{ Φ }})
(at level 20, x closed binder, y closed binder, (at level 20, x closed binder, y closed binder,
format "{{{ P } } } e @ s ; E {{{ x .. y , RET pat ; Q } } }") : stdpp_scope. format "{{{ P } } } e @ s ; E {{{ x .. y , RET pat ; Q } } }") : stdpp_scope.
Notation "'{{{' P } } } e @ E {{{ x .. y , 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e @ E {{{ x .. y , 'RET' pat ; Q } } }" :=
(∀ Φ : _ → uPred _, (∀ Φ : _ → uPred _,
P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e @ E {{ Φ }}) P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e @ E {{ Φ }})
(at level 20, x closed binder, y closed binder, (at level 20, x closed binder, y closed binder,
format "{{{ P } } } e @ E {{{ x .. y , RET pat ; Q } } }") : stdpp_scope. format "{{{ P } } } e @ E {{{ x .. y , RET pat ; Q } } }") : stdpp_scope.
Notation "'{{{' P } } } e @ E ? {{{ x .. y , 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e @ E ? {{{ x .. y , 'RET' pat ; Q } } }" :=
(∀ Φ : _ → uPred _, (∀ Φ : _ → uPred _,
P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e @ E ?{{ Φ }}) P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e @ E ?{{ Φ }})
(at level 20, x closed binder, y closed binder, (at level 20, x closed binder, y closed binder,
format "{{{ P } } } e @ E ? {{{ x .. y , RET pat ; Q } } }") : stdpp_scope. format "{{{ P } } } e @ E ? {{{ x .. y , RET pat ; Q } } }") : stdpp_scope.
Notation "'{{{' P } } } e {{{ x .. y , 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e {{{ x .. y , 'RET' pat ; Q } } }" :=
(∀ Φ : _ → uPred _, (∀ Φ : _ → uPred _,
P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e {{ Φ }}) P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e {{ Φ }})
(at level 20, x closed binder, y closed binder, (at level 20, x closed binder, y closed binder,
format "{{{ P } } } e {{{ x .. y , RET pat ; Q } } }") : stdpp_scope. format "{{{ P } } } e {{{ x .. y , RET pat ; Q } } }") : stdpp_scope.
Notation "'{{{' P } } } e ? {{{ x .. y , 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e ? {{{ x .. y , 'RET' pat ; Q } } }" :=
(∀ Φ : _ → uPred _, (∀ Φ : _ → uPred _,
P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e ?{{ Φ }}) P -∗ ▷ (∀ x, .. (∀ y, Q -∗ Φ pat%V) .. ) -∗ WP e ?{{ Φ }})
(at level 20, x closed binder, y closed binder, (at level 20, x closed binder, y closed binder,
format "{{{ P } } } e ? {{{ x .. y , RET pat ; Q } } }") : stdpp_scope. format "{{{ P } } } e ? {{{ x .. y , RET pat ; Q } } }") : stdpp_scope.
Notation "'{{{' P } } } e @ s ; E {{{ 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e @ s ; E {{{ 'RET' pat ; Q } } }" :=
(∀ Φ : _ → uPred _, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e @ s; E {{ Φ }}) (∀ Φ : _ → uPred _, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e @ s; E {{ Φ }})
(at level 20, (at level 20,
format "{{{ P } } } e @ s ; E {{{ RET pat ; Q } } }") : stdpp_scope. format "{{{ P } } } e @ s ; E {{{ RET pat ; Q } } }") : stdpp_scope.
Notation "'{{{' P } } } e @ E {{{ 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e @ E {{{ 'RET' pat ; Q } } }" :=
(∀ Φ : _ → uPred _, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e @ E {{ Φ }}) (∀ Φ : _ → uPred _, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e @ E {{ Φ }})
(at level 20, (at level 20,
format "{{{ P } } } e @ E {{{ RET pat ; Q } } }") : stdpp_scope. format "{{{ P } } } e @ E {{{ RET pat ; Q } } }") : stdpp_scope.
Notation "'{{{' P } } } e @ E ? {{{ 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e @ E ? {{{ 'RET' pat ; Q } } }" :=
(∀ Φ : _ → uPred _, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e @ E ?{{ Φ }}) (∀ Φ : _ → uPred _, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e @ E ?{{ Φ }})
(at level 20, (at level 20,
format "{{{ P } } } e @ E ? {{{ RET pat ; Q } } }") : stdpp_scope. format "{{{ P } } } e @ E ? {{{ RET pat ; Q } } }") : stdpp_scope.
Notation "'{{{' P } } } e {{{ 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e {{{ 'RET' pat ; Q } } }" :=
(∀ Φ : _ → uPred _, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e {{ Φ }}) (∀ Φ : _ → uPred _, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e {{ Φ }})
(at level 20, (at level 20,
format "{{{ P } } } e {{{ RET pat ; Q } } }") : stdpp_scope. format "{{{ P } } } e {{{ RET pat ; Q } } }") : stdpp_scope.
Notation "'{{{' P } } } e ? {{{ 'RET' pat ; Q } } }" := Notation "'{{{' P } } } e ? {{{ 'RET' pat ; Q } } }" :=
(∀ Φ : _ → uPred _, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e ?{{ Φ }}) (∀ Φ : _ → uPred _, P -∗ ▷ (Q -∗ Φ pat%V) -∗ WP e ?{{ Φ }})
(at level 20, (at level 20,
format "{{{ P } } } e ? {{{ RET pat ; Q } } }") : stdpp_scope. format "{{{ P } } } e ? {{{ RET pat ; Q } } }") : stdpp_scope.
Section wp. Section wp.
Context `{irisG Λ Σ}. Context `{irisG Λ Σ}.
......
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