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Joshua Yanovski
iris-coq
Commits
123a7c05
Commit
123a7c05
authored
Sep 27, 2016
by
Robbert Krebbers
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Big ops over gmap without binder for the key.
parent
562b2c2b
Changes
2
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+6
-0
algebra/cmra_big_op.v
algebra/cmra_big_op.v
+3
-0
algebra/upred_big_op.v
algebra/upred_big_op.v
+3
-0
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algebra/cmra_big_op.v
View file @
123a7c05
...
@@ -44,6 +44,9 @@ Typeclasses Opaque big_opM.
...
@@ -44,6 +44,9 @@ Typeclasses Opaque big_opM.
Notation
"'[⋅' 'map' ] k ↦ x ∈ m , P"
:=
(
big_opM
m
(
λ
k
x
,
P
))
Notation
"'[⋅' 'map' ] k ↦ x ∈ m , P"
:=
(
big_opM
m
(
λ
k
x
,
P
))
(
at
level
200
,
m
at
level
10
,
k
,
x
at
level
1
,
right
associativity
,
(
at
level
200
,
m
at
level
10
,
k
,
x
at
level
1
,
right
associativity
,
format
"[⋅ map ] k ↦ x ∈ m , P"
)
:
C_scope
.
format
"[⋅ map ] k ↦ x ∈ m , P"
)
:
C_scope
.
Notation
"'[⋅' 'map' ] x ∈ m , P"
:=
(
big_opM
m
(
λ
_
x
,
P
))
(
at
level
200
,
m
at
level
10
,
x
at
level
1
,
right
associativity
,
format
"[⋅ map ] x ∈ m , P"
)
:
C_scope
.
Definition
big_opS
{
M
:
ucmraT
}
`
{
Countable
A
}
Definition
big_opS
{
M
:
ucmraT
}
`
{
Countable
A
}
(
X
:
gset
A
)
(
f
:
A
→
M
)
:
M
:=
[
⋅
]
(
f
<
$
>
elements
X
).
(
X
:
gset
A
)
(
f
:
A
→
M
)
:
M
:=
[
⋅
]
(
f
<
$
>
elements
X
).
...
...
algebra/upred_big_op.v
View file @
123a7c05
...
@@ -47,6 +47,9 @@ Typeclasses Opaque uPred_big_sepM.
...
@@ -47,6 +47,9 @@ Typeclasses Opaque uPred_big_sepM.
Notation
"'[★' 'map' ] k ↦ x ∈ m , P"
:=
(
uPred_big_sepM
m
(
λ
k
x
,
P
))
Notation
"'[★' 'map' ] k ↦ x ∈ m , P"
:=
(
uPred_big_sepM
m
(
λ
k
x
,
P
))
(
at
level
200
,
m
at
level
10
,
k
,
x
at
level
1
,
right
associativity
,
(
at
level
200
,
m
at
level
10
,
k
,
x
at
level
1
,
right
associativity
,
format
"[★ map ] k ↦ x ∈ m , P"
)
:
uPred_scope
.
format
"[★ map ] k ↦ x ∈ m , P"
)
:
uPred_scope
.
Notation
"'[★' 'map' ] x ∈ m , P"
:=
(
uPred_big_sepM
m
(
λ
_
x
,
P
))
(
at
level
200
,
m
at
level
10
,
x
at
level
1
,
right
associativity
,
format
"[★ map ] x ∈ m , P"
)
:
uPred_scope
.
Definition
uPred_big_sepS
{
M
}
`
{
Countable
A
}
Definition
uPred_big_sepS
{
M
}
`
{
Countable
A
}
(
X
:
gset
A
)
(
Φ
:
A
→
uPred
M
)
:
uPred
M
:=
[
★
]
(
Φ
<
$
>
elements
X
).
(
X
:
gset
A
)
(
Φ
:
A
→
uPred
M
)
:
uPred
M
:=
[
★
]
(
Φ
<
$
>
elements
X
).
...
...
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