Skip to content
GitLab
Explore
Sign in
Primary navigation
Search or go to…
Project
I
iris
Manage
Activity
Members
Labels
Plan
Issues
Issue boards
Milestones
Wiki
Code
Merge requests
Repository
Branches
Commits
Tags
Repository graph
Compare revisions
Snippets
Build
Pipelines
Jobs
Pipeline schedules
Artifacts
Deploy
Releases
Model registry
Operate
Environments
Monitor
Incidents
Service Desk
Analyze
Value stream analytics
Contributor analytics
CI/CD analytics
Repository analytics
Model experiments
Help
Help
Support
GitLab documentation
Compare GitLab plans
Community forum
Contribute to GitLab
Provide feedback
Terms and privacy
Keyboard shortcuts
?
Snippets
Groups
Projects
Show more breadcrumbs
Tej Chajed
iris
Commits
a64bb337
Commit
a64bb337
authored
7 years ago
by
Robbert Krebbers
Browse files
Options
Downloads
Patches
Plain Diff
Have `iInduction x as ...` revert all proofmode hyps involving `x`.
parent
e98e4ccc
No related branches found
Branches containing commit
No related tags found
Tags containing commit
No related merge requests found
Changes
1
Hide whitespace changes
Inline
Side-by-side
Showing
1 changed file
theories/proofmode/tactics.v
+78
-56
78 additions, 56 deletions
theories/proofmode/tactics.v
with
78 additions
and
56 deletions
theories/proofmode/tactics.v
+
78
−
56
View file @
a64bb337
...
...
@@ -1206,8 +1206,21 @@ Tactic Notation "iPoseProof" open_constr(lem) "as" "(" simple_intropattern(x1)
iPoseProofCore
lem
as
pat
false
(
fun
H
=>
iDestructHyp
H
as
(
x1
x2
x3
x4
x5
x6
x7
x8
)
pat
)
.
(** * Induction *)
Tactic
Notation
"iInductionCore"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
:=
(* An invocation of [iInduction (x) as pat IH forall (x1...xn) Hs] will
result in the following actions:
- Revert the proofmode hypotheses [Hs]
- Revert all remaining spatial hypotheses and the remaining persistent
hypotheses containing the induction variable [x]
- Revert the pure hypotheses [x1..xn]
- Actuall perform induction
- Introduce thee pure hypotheses [x1..xn]
- Introduce the spatial hypotheses and persistent hypotheses involving [x]
- Introduce the proofmode hypotheses [Hs]
*)
Tactic
Notation
"iInductionCore"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
:=
let
rec
fix_ihs
:=
lazymatch
goal
with
|
H
:
coq_tactics
.
of_envs
_
⊢
_
|
-
_
=>
...
...
@@ -1220,75 +1233,88 @@ Tactic Notation "iInductionCore" constr(x)
end
in
induction
x
as
pat
;
fix_ihs
.
Ltac
iHypsContaining
x
:=
let
rec
go
Γ
x
Hs
:=
lazymatch
Γ
with
|
Enil
=>
constr
:(
Hs
)
|
Esnoc
?Γ
?H
?Q
=>
match
Q
with
|
context
[
x
]
=>
go
Γ
x
(
H
::
Hs
)
|
_
=>
go
Γ
x
Hs
end
end
in
let
Γp
:=
lazymatch
goal
with
|
-
of_envs
(
Envs
?Γp
_)
⊢
_
=>
Γp
end
in
let
Γs
:=
lazymatch
goal
with
|
-
of_envs
(
Envs
_
?Γs
)
⊢
_
=>
Γs
end
in
let
Hs
:=
go
Γp
x
(
@
nil
string
)
in
go
Γs
x
Hs
.
Tactic
Notation
"iInductionRevert"
constr
(
x
)
constr
(
Hs
)
"with"
tactic
(
tac
)
:=
iRevertIntros
Hs
with
(
iRevertIntros
"∗"
with
(
let
Hsx
:=
iHypsContaining
x
in
iRevertIntros
Hsx
with
tac
)
)
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
:=
i
RevertIntros
"
∗
"
with
(
iInductionCore
x
as
pat
IH
)
.
i
InductionRevert
x
""
with
(
iInductionCore
x
as
pat
IH
)
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
")"
:=
iRevertIntros
(
x1
)
"
∗
"
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
""
with
(
iRevertIntros
(
x1
)
""
with
(
iInductionCore
x
as
pat
IH
)
)
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
")"
:=
iRevertIntros
(
x1
x2
)
"
∗
"
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
""
with
(
iRevertIntros
(
x1
x2
)
""
with
(
iInductionCore
x
as
pat
IH
)
)
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
")"
:=
iRevertIntros
(
x1
x2
x3
)
"
∗
"
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
""
with
(
iRevertIntros
(
x1
x2
x3
)
""
with
(
iInductionCore
x
as
pat
IH
)
)
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
")"
:=
iRevertIntros
(
x1
x2
x3
x4
)
"
∗
"
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
""
with
(
iRevertIntros
(
x1
x2
x3
x4
)
""
with
(
iInductionCore
x
as
pat
IH
)
)
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
")"
:=
iRevertIntros
(
x1
x2
x3
x4
x5
)
"
∗
"
with
(
iInductionCore
x
as
a
at
IH
)
.
iInductionRevert
x
""
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
)
""
with
(
iInductionCore
x
as
p
at
IH
)
)
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
ident
(
x6
)
")"
:=
iRevertIntros
(
x1
x2
x3
x4
x5
x6
)
"
∗
"
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
""
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
x6
)
""
with
(
iInductionCore
x
as
pat
IH
)
)
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
ident
(
x6
)
ident
(
x7
)
")"
:=
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
)
"
∗
"
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
""
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
)
""
with
(
iInductionCore
x
as
pat
IH
)
)
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
ident
(
x6
)
ident
(
x7
)
ident
(
x8
)
")"
:=
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
x8
)
"
∗
"
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
""
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
x8
)
""
with
(
iInductionCore
x
as
pat
IH
)
)
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
Hs
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
Hs
with
(
iInductionCore
x
as
pat
IH
)
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
)
Hs
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
Hs
with
(
iRevertIntros
(
x1
)
""
with
(
iInductionCore
x
as
pat
IH
))
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
x2
)
Hs
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
Hs
with
(
iRevertIntros
(
x1
x2
)
""
with
(
iInductionCore
x
as
pat
IH
))
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
x2
x3
)
Hs
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
Hs
with
(
iRevertIntros
(
x1
x2
x3
)
""
with
(
iInductionCore
x
as
pat
IH
))
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
x2
x3
x4
)
Hs
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
Hs
with
(
iRevertIntros
(
x1
x2
x3
x4
)
""
with
(
iInductionCore
x
as
pat
IH
))
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
x2
x3
x4
x5
)
Hs
with
(
iInductionCore
x
as
aat
IH
)
.
iInductionRevert
x
Hs
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
)
""
with
(
iInductionCore
x
as
pat
IH
))
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
ident
(
x6
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
x2
x3
x4
x5
x6
)
Hs
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
Hs
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
x6
)
""
with
(
iInductionCore
x
as
pat
IH
))
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
ident
(
x6
)
ident
(
x7
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
)
Hs
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
Hs
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
)
""
with
(
iInductionCore
x
as
pat
IH
))
.
Tactic
Notation
"iInduction"
constr
(
x
)
"as"
simple_intropattern
(
pat
)
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
ident
(
x6
)
ident
(
x7
)
ident
(
x8
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
x8
)
Hs
with
(
iInductionCore
x
as
pat
IH
)
.
iInductionRevert
x
Hs
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
x8
)
""
with
(
iInductionCore
x
as
pat
IH
))
.
(** * Löb Induction *)
Tactic
Notation
"iLöbCore"
"as"
constr
(
IH
)
:=
...
...
@@ -1297,65 +1323,61 @@ Tactic Notation "iLöbCore" "as" constr (IH) :=
[
reflexivity
||
fail
"iLöb: spatial context not empty, this should not happen"
|
env_reflexivity
||
fail
"iLöb:"
IH
"not fresh"
|]
.
Tactic
Notation
"iLöbRevert"
constr
(
Hs
)
"with"
tactic
(
tac
)
:=
iRevertIntros
Hs
with
(
iRevertIntros
"∗"
with
tac
)
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
:=
iRevert
Intros
"
∗
"
with
(
iLöbCore
as
IH
)
.
i
Löb
Revert
""
with
(
iLöbCore
as
IH
)
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
")"
:=
iRevertIntros
(
x1
)
"
∗
"
with
(
iLöbCore
as
IH
)
.
iLöbRevert
""
with
(
iRevertIntros
(
x1
)
""
with
(
iLöbCore
as
IH
)
)
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
")"
:=
iRevertIntros
(
x1
x2
)
"
∗
"
with
(
iLöbCore
as
IH
)
.
iLöbRevert
""
with
(
iRevertIntros
(
x1
x2
)
""
with
(
iLöbCore
as
IH
)
)
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
")"
:=
iRevertIntros
(
x1
x2
x3
)
"
∗
"
with
(
iLöbCore
as
IH
)
.
iLöbRevert
""
with
(
iRevertIntros
(
x1
x2
x3
)
""
with
(
iLöbCore
as
IH
)
)
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
")"
:=
iRevertIntros
(
x1
x2
x3
x4
)
"
∗
"
with
(
iLöbCore
as
IH
)
.
iLöbRevert
""
with
(
iRevertIntros
(
x1
x2
x3
x4
)
""
with
(
iLöbCore
as
IH
)
)
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
")"
:=
iRevertIntros
(
x1
x2
x3
x4
x5
)
"
∗
"
with
(
iLöbCore
as
IH
)
.
iLöbRevert
""
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
)
""
with
(
iLöbCore
as
IH
)
)
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
ident
(
x6
)
")"
:=
iRevertIntros
(
x1
x2
x3
x4
x5
x6
)
"
∗
"
with
(
iLöbCore
as
IH
)
.
iLöbRevert
""
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
x6
)
""
with
(
iLöbCore
as
IH
)
)
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
ident
(
x6
)
ident
(
x7
)
")"
:=
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
)
"
∗
"
with
(
iLöbCore
as
IH
)
.
iLöbRevert
""
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
)
""
with
(
iLöbCore
as
IH
)
)
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
ident
(
x6
)
ident
(
x7
)
ident
(
x8
)
")"
:=
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
x8
)
"
∗
"
with
(
iLöbCore
as
IH
)
.
iLöbRevert
""
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
x8
)
""
with
(
iLöbCore
as
IH
)
)
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
Hs
with
(
iLöbCore
as
IH
)
.
iLöbRevert
Hs
with
(
iLöbCore
as
IH
)
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
)
Hs
with
(
iLöbCore
as
IH
)
.
iLöbRevert
Hs
with
(
iRevertIntros
(
x1
)
""
with
(
iLöbCore
as
IH
))
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
x2
)
Hs
with
(
iLöbCore
as
IH
)
.
iLöbRevert
Hs
with
(
iRevertIntros
(
x1
x2
)
""
with
(
iLöbCore
as
IH
))
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
x2
x3
)
Hs
with
(
iLöbCore
as
IH
)
.
iLöbRevert
Hs
with
(
iRevertIntros
(
x1
x2
x3
)
""
with
(
iLöbCore
as
IH
))
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
x2
x3
x4
)
Hs
with
(
iLöbCore
as
IH
)
.
iLöbRevert
Hs
with
(
iRevertIntros
(
x1
x2
x3
x4
)
""
with
(
iLöbCore
as
IH
))
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
x2
x3
x4
x5
)
Hs
with
(
iLöbCore
as
IH
)
.
iLöbRevert
Hs
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
)
""
with
(
iLöbCore
as
IH
))
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
ident
(
x6
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
x2
x3
x4
x5
x6
)
Hs
with
(
iLöbCore
as
IH
)
.
iLöbRevert
Hs
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
x6
)
""
with
(
iLöbCore
as
IH
))
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
ident
(
x6
)
ident
(
x7
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
)
Hs
with
(
iLöbCore
as
IH
)
.
iLöbRevert
Hs
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
)
""
with
(
iLöbCore
as
IH
))
.
Tactic
Notation
"iLöb"
"as"
constr
(
IH
)
"forall"
"("
ident
(
x1
)
ident
(
x2
)
ident
(
x3
)
ident
(
x4
)
ident
(
x5
)
ident
(
x6
)
ident
(
x7
)
ident
(
x8
)
")"
constr
(
Hs
)
:=
let
Hs
:=
constr
:(
Hs
+:+
"∗"
)
in
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
x8
)
Hs
with
(
iLöbCore
as
IH
)
.
iLöbRevert
Hs
with
(
iRevertIntros
(
x1
x2
x3
x4
x5
x6
x7
x8
)
""
with
(
iLöbCore
as
IH
))
.
(** * Assert *)
(* The argument [p] denotes whether [Q] is persistent. It can either be a
...
...
This diff is collapsed.
Click to expand it.
Preview
0%
Loading
Try again
or
attach a new file
.
Cancel
You are about to add
0
people
to the discussion. Proceed with caution.
Finish editing this message first!
Save comment
Cancel
Please
register
or
sign in
to comment
