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PROSA - Formally Proven Schedulability Analysis
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RT-PROOFS
PROSA - Formally Proven Schedulability Analysis
Commits
60286128
Commit
60286128
authored
4 years ago
by
Björn Brandenburg
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fix some warnings in prosa.classic.util.tactics
parent
1c73b853
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1 merge request
!98
Fix various compilation warnings
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classic/util/tactics.v
+3
-3
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classic/util/tactics.v
with
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and
3 deletions
classic/util/tactics.v
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60286128
...
...
@@ -97,7 +97,7 @@ Lemma vlib__eqb_split : forall b1 b2 : bool, (b1 -> b2) -> (b2 -> b1) -> b1 = b2
Proof
.
intros
[]
[]
H
H'
;
unfold
is_true
in
*
;
auto
using
sym_eq
.
Qed
.
Lemma
vlib__beq_rewrite
:
forall
(
T
:
eqType
)
(
x1
x2
:
T
),
x1
==
x2
->
x1
=
x2
.
Proof
.
by
intros
until
0
;
case
eqP
.
Qed
.
Proof
.
by
intros
*
;
case
eqP
.
Qed
.
Lemma
vlib__leq_split
:
forall
x1
x2
x3
,
x1
<=
x2
->
x2
<=
x3
->
x1
<=
x2
<=
x3
.
Proof
.
by
intros
;
apply
/
andP
;
split
.
Qed
.
...
...
@@ -115,7 +115,7 @@ Create HintDb vlib_refl discriminated.
Hint
Resolve
andP
orP
nandP
norP
negP
vlib__internal_eqP
neqP
:
vlib_refl
.
(* Add x <= y <= z splitting to the core hint database. *)
Hint
Immediate
vlib__leq_split
vlib__ltn_split1
vlib__ltn_split2
.
Hint
Immediate
vlib__leq_split
vlib__ltn_split1
vlib__ltn_split2
:
core
.
Ltac
vlib__complaining_inj
f
H
:=
...
...
@@ -381,4 +381,4 @@ Ltac split_conj X :=
let
x'
:=
H
in
let
y'
:=
fresh
H
in
destruct
H
as
[
x'
y'
]
end
.
\ No newline at end of file
end
.
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