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David Swasey
coq-stdpp
Commits
50b9555d
Commit
50b9555d
authored
Dec 19, 2016
by
Ralf Jung
Committed by
Robbert Krebbers
Jan 31, 2017
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add decide_left, decide_right
parent
cab3033b
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theories/decidable.v
theories/decidable.v
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theories/decidable.v
View file @
50b9555d
...
...
@@ -36,6 +36,11 @@ Lemma decide_iff {A} P Q `{Decision P, Decision Q} (x y : A) :
(
P
↔
Q
)
→
(
if
decide
P
then
x
else
y
)
=
(
if
decide
Q
then
x
else
y
).
Proof
.
intros
[??].
destruct
(
decide
P
),
(
decide
Q
)
;
tauto
.
Qed
.
Lemma
decide_left
`
{
Decision
P
,
!
ProofIrrel
P
}
(
HP
:
P
)
:
decide
P
=
left
HP
.
Proof
.
destruct
(
decide
P
)
as
[?|?]
;
[|
contradiction
].
f_equal
.
apply
proof_irrel
.
Qed
.
Lemma
decide_right
`
{
Decision
P
}
`
{!
ProofIrrel
(
¬
P
)}
(
HP
:
¬
P
)
:
decide
P
=
right
HP
.
Proof
.
destruct
(
decide
P
)
as
[?|?]
;
[
contradiction
|].
f_equal
.
apply
proof_irrel
.
Qed
.
(** The tactic [destruct_decide] destructs a sumbool [dec]. If one of the
components is double negated, it will try to remove the double negation. *)
Tactic
Notation
"destruct_decide"
constr
(
dec
)
"as"
ident
(
H
)
:
=
...
...
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