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Gaëtan Gilbert
Iris
Commits
f49a7f18
Commit
f49a7f18
authored
8 years ago
by
Jacques-Henri Jourdan
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Merge branch 'master' of gitlab.mpi-sws.org:FP/iris-coq
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base_logic/big_op.v
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f49a7f18
...
@@ -526,6 +526,17 @@ Section gset.
...
@@ -526,6 +526,17 @@ Section gset.
by
rewrite
!
big_sepS_insert
//
IH
pure_False
//
False_impl
left_id
.
by
rewrite
!
big_sepS_insert
//
IH
pure_False
//
False_impl
left_id
.
Qed
.
Qed
.
Lemma
big_sepS_filter_acc
(
P
:
A
→
Prop
)
`{
∀
y
,
Decision
(
P
y
)}
Φ
X
Y
:
(
∀
y
,
y
∈
Y
→
P
y
→
y
∈
X
)
→
([
∗
set
]
y
∈
X
,
Φ
y
)
-∗
([
∗
set
]
y
∈
Y
,
⌜
P
y
⌝
→
Φ
y
)
∗
(([
∗
set
]
y
∈
Y
,
⌜
P
y
⌝
→
Φ
y
)
-∗
[
∗
set
]
y
∈
X
,
Φ
y
)
.
Proof
.
intros
?
.
destruct
(
proj1
(
subseteq_disjoint_union_L
(
filter
P
Y
)
X
))
as
(
Z
&
->
&
?);
first
set_solver
.
rewrite
big_sepS_union
//
big_sepS_filter
.
by
apply
sep_mono_r
,
wand_intro_l
.
Qed
.
Lemma
big_sepS_sepS
Φ
Ψ
X
:
Lemma
big_sepS_sepS
Φ
Ψ
X
:
([
∗
set
]
y
∈
X
,
Φ
y
∗
Ψ
y
)
⊣⊢
([
∗
set
]
y
∈
X
,
Φ
y
)
∗
([
∗
set
]
y
∈
X
,
Ψ
y
)
.
([
∗
set
]
y
∈
X
,
Φ
y
∗
Ψ
y
)
⊣⊢
([
∗
set
]
y
∈
X
,
Φ
y
)
∗
([
∗
set
]
y
∈
X
,
Ψ
y
)
.
Proof
.
apply
:
big_opS_opS
.
Qed
.
Proof
.
apply
:
big_opS_opS
.
Qed
.
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