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FP
iGPS
Commits
760df7a1
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Commit
760df7a1
authored
6 years ago
by
Ralf Jung
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fix remaining warnings
parent
61853abe
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theories/examples/circ_buffer.v
+1
-1
1 addition, 1 deletion
theories/examples/circ_buffer.v
theories/examples/kvnode.v
+3
-1
3 additions, 1 deletion
theories/examples/kvnode.v
with
4 additions
and
2 deletions
theories/examples/circ_buffer.v
+
1
−
1
View file @
760df7a1
...
@@ -309,7 +309,7 @@ Section CircBuffer.
...
@@ -309,7 +309,7 @@ Section CircBuffer.
iSplitR
"P"
;
last
by
iRight
.
iSplitR
"P"
;
last
by
iRight
.
iExists
γ
,
i
,
j
.
iExists
γ
,
i
,
j
.
iFrame
"pToks pW cR2"
.
iPureIntro
.
iFrame
"pToks pW cR2"
.
iPureIntro
.
eapply
Zlt_le_trans
;
first
exact
H
.
by
apply
Zplus_le_compat_r
,
inj_le
.
eapply
Z
.
lt_le_trans
;
first
exact
H
.
by
apply
Zplus_le_compat_r
,
inj_le
.
-
wp_if_false
.
-
wp_if_false
.
wp_bind
([
_
]
_
na
<-
_
)
%
E
.
wp_op
.
wp_op
.
wp_bind
([
_
]
_
na
<-
_
)
%
E
.
wp_op
.
wp_op
.
...
...
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theories/examples/kvnode.v
+
3
−
1
View file @
760df7a1
...
@@ -6,6 +6,8 @@ From igps Require Import persistor viewpred proofmode weakestpre protocols singl
...
@@ -6,6 +6,8 @@ From igps Require Import persistor viewpred proofmode weakestpre protocols singl
invariants
fork
.
invariants
fork
.
From
igps
.
gps
Require
Import
shared
plain
recursive
.
From
igps
.
gps
Require
Import
shared
plain
recursive
.
From
igps
.
examples
Require
Import
abs_hashtable
snapshot
hist_protocol
repeat
for_loop
list_lemmas
.
From
igps
.
examples
Require
Import
abs_hashtable
snapshot
hist_protocol
repeat
for_loop
list_lemmas
.
Require
Recdef
.
Import
uPred
lang
.
base
.
Import
uPred
lang
.
base
.
Section
kvnode
.
Section
kvnode
.
...
@@ -287,7 +289,7 @@ Section proof.
...
@@ -287,7 +289,7 @@ Section proof.
rewrite
!
is_Some_alt
;
destruct
(
m
!!
n
'
);
done
.
rewrite
!
is_Some_alt
;
destruct
(
m
!!
n
'
);
done
.
Qed
.
Qed
.
Require
Import
Recdef
.
Import
Recdef
.
Function
make_log
{
A
}
(
n
:
nat
)
(
d
:
A
)
{
measure
id
n
}
:
gmap
nat
A
:=
Function
make_log
{
A
}
(
n
:
nat
)
(
d
:
A
)
{
measure
id
n
}
:
gmap
nat
A
:=
<
[
n
:=
d
]
>
match
n
with
O
=>
∅
|
_
=>
(
make_log
(
n
-
2
)
d
)
end
.
<
[
n
:=
d
]
>
match
n
with
O
=>
∅
|
_
=>
(
make_log
(
n
-
2
)
d
)
end
.
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