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Dmitry Khalanskiy
Iris
Commits
8da58b7f
Commit
8da58b7f
authored
Feb 18, 2019
by
Ralf Jung
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6d15d440
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+5
-2
theories/algebra/gmap.v
theories/algebra/gmap.v
+3
-1
theories/algebra/gset.v
theories/algebra/gset.v
+2
-1
No files found.
theories/algebra/gmap.v
View file @
8da58b7f
...
...
@@ -306,7 +306,9 @@ Lemma insert_op m1 m2 i x y :
Proof
.
by
rewrite
(
insert_merge
(
⋅
)
m1
m2
i
(
x
⋅
y
)
x
y
).
Qed
.
Lemma
insert_updateP
(
P
:
A
→
Prop
)
(
Q
:
gmap
K
A
→
Prop
)
m
i
x
:
x
~~>
:
P
→
(
∀
y
,
P
y
→
Q
(<[
i
:
=
y
]>
m
))
→
<[
i
:
=
x
]>
m
~~>
:
Q
.
x
~~>
:
P
→
(
∀
y
,
P
y
→
Q
(<[
i
:
=
y
]>
m
))
→
<[
i
:
=
x
]>
m
~~>
:
Q
.
Proof
.
intros
Hx
%
option_updateP'
HP
;
apply
cmra_total_updateP
=>
n
mf
Hm
.
destruct
(
Hx
n
(
Some
(
mf
!!
i
)))
as
([
y
|]&?&?)
;
try
done
.
...
...
theories/algebra/gset.v
View file @
8da58b7f
...
...
@@ -134,7 +134,8 @@ Section gset_disj.
Lemma
gset_disj_alloc_updateP_strong
P
(
Q
:
gset_disj
K
→
Prop
)
X
:
(
∀
Y
,
X
⊆
Y
→
∃
j
,
j
∉
Y
∧
P
j
)
→
(
∀
i
,
i
∉
X
→
P
i
→
Q
(
GSet
({[
i
]}
∪
X
)))
→
GSet
X
~~>
:
Q
.
(
∀
i
,
i
∉
X
→
P
i
→
Q
(
GSet
({[
i
]}
∪
X
)))
→
GSet
X
~~>
:
Q
.
Proof
.
intros
Hfresh
HQ
.
apply
cmra_discrete_updateP
=>
?
/
gset_disj_valid_inv_l
[
Y
[->?]].
...
...
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