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Gaëtan Gilbert
Iris
Commits
9b14f90a
Commit
9b14f90a
authored
6 years ago
by
Ralf Jung
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fix into_wand for monpred proofmode
parent
daeeaf05
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tests/proofmode_monpred.v
+12
-4
12 additions, 4 deletions
tests/proofmode_monpred.v
theories/proofmode/class_instances_bi.v
+2
-1
2 additions, 1 deletion
theories/proofmode/class_instances_bi.v
theories/proofmode/classes.v
+3
-1
3 additions, 1 deletion
theories/proofmode/classes.v
with
17 additions
and
6 deletions
tests/proofmode_monpred.v
+
12
−
4
View file @
9b14f90a
...
...
@@ -91,10 +91,18 @@ Section tests.
□
P
-∗
⎡◇
𝓟
⎤
-∗
⎡◇
𝓠
⎤
-∗
⎡
◇
(
𝓟
∗
𝓠
)
⎤.
Proof
.
iIntros
"#H1 H2 H3"
.
iModIntro
⎡
_
⎤%
I
.
by
iSplitL
"H2"
.
Qed
.
(* This is a hack to avoid avoid coq bug #5735: sections variables
ignore hint modes. So we assume the instances in a way that
cannot be used by type class resolution, and then declare the
instance. as such. *)
Lemma
test_into_wand_embed
𝓟
𝓠
:
(
𝓟
-∗
◇
𝓠
)
→
⎡
𝓟
⎤
⊢@
{
monPredSI
}
◇
⎡
𝓠
⎤.
Proof
.
iIntros
(
HPQ
)
"HP"
.
iMod
(
HPQ
with
"[-]"
)
as
"$"
;
last
by
auto
.
iAssumption
.
Qed
.
(* This is a hack to avoid avoid coq bug #5735: sections variables ignore hint
modes. So we assume the instances in a way that cannot be used by type
class resolution, and then separately declare the instance as such. *)
Context
(
FU0
:
BiFUpd
PROP
*
unit
)
.
Instance
FU
:
BiFUpd
PROP
:=
fst
FU0
.
...
...
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theories/proofmode/class_instances_bi.v
+
2
−
1
View file @
9b14f90a
...
...
@@ -396,8 +396,9 @@ Global Instance into_wand_persistently_false q R P Q :
Absorbing
R
→
IntoWand
false
q
R
P
Q
→
IntoWand
false
q
(
<
pers
>
R
)
P
Q
.
Proof
.
intros
?
.
by
rewrite
/
IntoWand
persistently_elim
.
Qed
.
Global
Instance
into_wand_embed
`{
BiEmbed
PROP
PROP'
}
p
q
(
PP
QQ
RR
:
PROP
)
(
P
:
PROP'
)
:
IntoWand
p
q
RR
PP
QQ
→
IntoEmbed
P
PP
→
IntoWand
p
q
RR
PP
QQ
→
IntoWand
p
q
⎡
RR
⎤
P
⎡
QQ
⎤.
IntoWand
p
q
⎡
RR
⎤
P
⎡
QQ
⎤.
Proof
.
rewrite
/
IntoEmbed
/
IntoWand
!
embed_intuitionistically_if_2
=>
->
->
.
apply
bi
.
wand_intro_l
.
...
...
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theories/proofmode/classes.v
+
3
−
1
View file @
9b14f90a
...
...
@@ -482,12 +482,14 @@ Proof. apply _. Qed.
(** The class [IntoEmbed P Q] is used to transform hypotheses while introducing
embeddings using [iModIntro].
Input: the proposition [P], output: the proposition [Q] so that [P ⊢ ⎡Q⎤] *)
Input: the proposition [P], output: the proposition [Q] so that [P ⊢ ⎡Q⎤].
Also used backwards, i.e. Input [Q] and output [P]. *)
Class
IntoEmbed
{
PROP
PROP'
:
bi
}
`{
BiEmbed
PROP
PROP'
}
(
P
:
PROP'
)
(
Q
:
PROP
)
:=
into_embed
:
P
⊢
⎡
Q
⎤.
Arguments
IntoEmbed
{_
_
_}
_
%
I
_
%
I
.
Arguments
into_embed
{_
_
_}
_
%
I
_
%
I
{_}
.
Hint
Mode
IntoEmbed
+
+
+
!
-
:
typeclass_instances
.
Hint
Mode
IntoEmbed
+
+
+
-
!
:
typeclass_instances
.
(* We use two type classes for [AsEmpValid], in order to avoid loops in
typeclass search. Indeed, the [as_emp_valid_embed] instance would try
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