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stdpp
Commits
32c8182a
Commit
32c8182a
authored
Apr 27, 2018
by
Robbert Krebbers
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Some forgotten occurences of only parsing.
parent
e3027f8d
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#8315
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in 14 minutes and 25 seconds
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theories/base.v
theories/base.v
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theories/base.v
View file @
32c8182a
...
@@ -163,7 +163,8 @@ Infix "=@{ A }" := (@eq A)
...
@@ -163,7 +163,8 @@ Infix "=@{ A }" := (@eq A)
(
at
level
70
,
only
parsing
,
no
associativity
)
:
stdpp_scope
.
(
at
level
70
,
only
parsing
,
no
associativity
)
:
stdpp_scope
.
Notation
"(=@{ A } )"
:
=
(@
eq
A
)
(
only
parsing
)
:
stdpp_scope
.
Notation
"(=@{ A } )"
:
=
(@
eq
A
)
(
only
parsing
)
:
stdpp_scope
.
Notation
"(≠@{ A } )"
:
=
(
λ
X
Y
,
¬
X
=@{
A
}
Y
)
(
only
parsing
)
:
stdpp_scope
.
Notation
"(≠@{ A } )"
:
=
(
λ
X
Y
,
¬
X
=@{
A
}
Y
)
(
only
parsing
)
:
stdpp_scope
.
Notation
"X ≠@{ A } Y"
:
=
(
¬
X
=@{
A
}
Y
)
(
at
level
70
,
no
associativity
)
:
stdpp_scope
.
Notation
"X ≠@{ A } Y"
:
=
(
¬
X
=@{
A
}
Y
)
(
at
level
70
,
only
parsing
,
no
associativity
)
:
stdpp_scope
.
Hint
Extern
0
(
_
=
_
)
=>
reflexivity
.
Hint
Extern
0
(
_
=
_
)
=>
reflexivity
.
Hint
Extern
100
(
_
≠
_
)
=>
discriminate
.
Hint
Extern
100
(
_
≠
_
)
=>
discriminate
.
...
@@ -193,7 +194,8 @@ Notation "(≢ X )" := (λ Y, Y ≢ X) (only parsing) : stdpp_scope.
...
@@ -193,7 +194,8 @@ Notation "(≢ X )" := (λ Y, Y ≢ X) (only parsing) : stdpp_scope.
Notation
"(≡@{ A } )"
:
=
(@
equiv
A
_
)
(
only
parsing
)
:
stdpp_scope
.
Notation
"(≡@{ A } )"
:
=
(@
equiv
A
_
)
(
only
parsing
)
:
stdpp_scope
.
Notation
"(≢@{ A } )"
:
=
(
λ
X
Y
,
¬
X
≡
@{
A
}
Y
)
(
only
parsing
)
:
stdpp_scope
.
Notation
"(≢@{ A } )"
:
=
(
λ
X
Y
,
¬
X
≡
@{
A
}
Y
)
(
only
parsing
)
:
stdpp_scope
.
Notation
"X ≢@{ A } Y"
:
=
(
¬
X
≡
@{
A
}
Y
)
(
at
level
70
,
no
associativity
)
:
stdpp_scope
.
Notation
"X ≢@{ A } Y"
:
=
(
¬
X
≡
@{
A
}
Y
)
(
at
level
70
,
only
parsing
,
no
associativity
)
:
stdpp_scope
.
(** The type class [LeibnizEquiv] collects setoid equalities that coincide
(** The type class [LeibnizEquiv] collects setoid equalities that coincide
with Leibniz equality. We provide the tactic [fold_leibniz] to transform such
with Leibniz equality. We provide the tactic [fold_leibniz] to transform such
...
...
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