Skip to content
GitLab
Explore
Sign in
Primary navigation
Search or go to…
Project
F
frama-c
Manage
Activity
Members
Labels
Plan
Issues
Issue boards
Milestones
Wiki
Code
Merge requests
Repository
Branches
Commits
Tags
Repository graph
Compare revisions
Deploy
Releases
Container Registry
Model registry
Monitor
Incidents
Analyze
Value stream analytics
Contributor analytics
Repository analytics
Model experiments
Help
Help
Support
GitLab documentation
Compare GitLab plans
Community forum
Contribute to GitLab
Provide feedback
Keyboard shortcuts
?
Snippets
Groups
Projects
Show more breadcrumbs
pub
frama-c
Commits
526c153e
Commit
526c153e
authored
9 months ago
by
Cécile Ruet-Cros
Browse files
Options
Downloads
Patches
Plain Diff
[wp] update test oracles
parent
0f41c425
No related branches found
No related tags found
No related merge requests found
Changes
2
Hide whitespace changes
Inline
Side-by-side
Showing
2 changed files
src/plugins/wp/tests/wp_acsl/oracle/vset.res.oracle
+126
-16
126 additions, 16 deletions
src/plugins/wp/tests/wp_acsl/oracle/vset.res.oracle
src/plugins/wp/tests/wp_acsl/oracle_qualif/vset.res.oracle
+16
-6
16 additions, 6 deletions
src/plugins/wp/tests/wp_acsl/oracle_qualif/vset.res.oracle
with
142 additions
and
22 deletions
src/plugins/wp/tests/wp_acsl/oracle/vset.res.oracle
+
126
−
16
View file @
526c153e
...
@@ -10,9 +10,15 @@ Prove: true.
...
@@ -10,9 +10,15 @@ Prove: true.
------------------------------------------------------------
------------------------------------------------------------
Goal Lemma 'direct_in_singleton':
Assume Lemmas: 'direct_in'
Prove: true.
------------------------------------------------------------
Goal Lemma 'indirect_equal_constants':
Goal Lemma 'indirect_equal_constants':
Assume Lemmas: 'indirect_not_in_constants' 'indirect_in_constants'
Assume Lemmas: 'indirect_not_in_constants' 'indirect_in_constants'
'direct_in'
'direct_in_singleton'
'direct_in'
Prove: member(1, L_Set1) /\ member(2, L_Set1) /\ member(3, L_Set1) /\
Prove: member(1, L_Set1) /\ member(2, L_Set1) /\ member(3, L_Set1) /\
(forall i : Z. (member(i, L_Set1) -> ((i = 1) \/ (i = 2) \/ (i = 3)))).
(forall i : Z. (member(i, L_Set1) -> ((i = 1) \/ (i = 2) \/ (i = 3)))).
...
@@ -22,7 +28,8 @@ Goal Lemma 'indirect_equal_ghost':
...
@@ -22,7 +28,8 @@ Goal Lemma 'indirect_equal_ghost':
Assume Lemmas: 'indirect_in_ghost' 'indirect_not_equal_logical'
Assume Lemmas: 'indirect_in_ghost' 'indirect_not_equal_logical'
'indirect_equal_logical' 'indirect_not_in_logical' 'indirect_in_logical'
'indirect_equal_logical' 'indirect_not_in_logical' 'indirect_in_logical'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in_singleton'
'direct_in'
Let a = L_Set2(int3_0, int2_0, int1_0).
Let a = L_Set2(int3_0, int2_0, int1_0).
Assume {
Assume {
Have: is_sint32(int1_0).
Have: is_sint32(int1_0).
...
@@ -38,14 +45,15 @@ Prove: member(int1_0, a) /\ member(int2_0, a) /\ member(int3_0, a) /\
...
@@ -38,14 +45,15 @@ Prove: member(int1_0, a) /\ member(int2_0, a) /\ member(int3_0, a) /\
Goal Lemma 'indirect_equal_logical':
Goal Lemma 'indirect_equal_logical':
Assume Lemmas: 'indirect_not_in_logical' 'indirect_in_logical'
Assume Lemmas: 'indirect_not_in_logical' 'indirect_in_logical'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in_singleton'
'direct_in'
Prove: member(1, L_Set3) /\ member(2, L_Set3) /\ member(3, L_Set3) /\
Prove: member(1, L_Set3) /\ member(2, L_Set3) /\ member(3, L_Set3) /\
(forall i : Z. (member(i, L_Set3) -> ((i = 1) \/ (i = 2) \/ (i = 3)))).
(forall i : Z. (member(i, L_Set3) -> ((i = 1) \/ (i = 2) \/ (i = 3)))).
------------------------------------------------------------
------------------------------------------------------------
Goal Lemma 'indirect_in_constants':
Goal Lemma 'indirect_in_constants':
Assume Lemmas: 'direct_in'
Assume Lemmas:
'direct_in_singleton'
'direct_in'
Prove: member(2, L_Set1).
Prove: member(2, L_Set1).
------------------------------------------------------------
------------------------------------------------------------
...
@@ -54,7 +62,8 @@ Goal Lemma 'indirect_in_ghost':
...
@@ -54,7 +62,8 @@ Goal Lemma 'indirect_in_ghost':
Assume Lemmas: 'indirect_not_equal_logical' 'indirect_equal_logical'
Assume Lemmas: 'indirect_not_equal_logical' 'indirect_equal_logical'
'indirect_not_in_logical' 'indirect_in_logical'
'indirect_not_in_logical' 'indirect_in_logical'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in_singleton'
'direct_in'
Assume { Have: is_sint32(int2_0). }
Assume { Have: is_sint32(int2_0). }
Prove: member(int2_0, L_Set2(int3_0, int2_0, int1_0)).
Prove: member(int2_0, L_Set2(int3_0, int2_0, int1_0)).
...
@@ -62,14 +71,15 @@ Prove: member(int2_0, L_Set2(int3_0, int2_0, int1_0)).
...
@@ -62,14 +71,15 @@ Prove: member(int2_0, L_Set2(int3_0, int2_0, int1_0)).
Goal Lemma 'indirect_in_logical':
Goal Lemma 'indirect_in_logical':
Assume Lemmas: 'indirect_not_equal_constants' 'indirect_equal_constants'
Assume Lemmas: 'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in_singleton'
'direct_in'
Prove: member(2, L_Set3).
Prove: member(2, L_Set3).
------------------------------------------------------------
------------------------------------------------------------
Goal Lemma 'indirect_not_equal_constants':
Goal Lemma 'indirect_not_equal_constants':
Assume Lemmas: 'indirect_equal_constants' 'indirect_not_in_constants'
Assume Lemmas: 'indirect_equal_constants' 'indirect_not_in_constants'
'indirect_in_constants' 'direct_in'
'indirect_in_constants'
'direct_in_singleton'
'direct_in'
Prove: (!member(0, L_Set1)) \/ (!member(1, L_Set1)) \/
Prove: (!member(0, L_Set1)) \/ (!member(1, L_Set1)) \/
(!member(2, L_Set1)) \/
(!member(2, L_Set1)) \/
(exists i : Z. (i != 0) /\ (i != 1) /\ (i != 2) /\ member(i, L_Set1)).
(exists i : Z. (i != 0) /\ (i != 1) /\ (i != 2) /\ member(i, L_Set1)).
...
@@ -80,7 +90,7 @@ Goal Lemma 'indirect_not_equal_logical':
...
@@ -80,7 +90,7 @@ Goal Lemma 'indirect_not_equal_logical':
Assume Lemmas: 'indirect_equal_logical' 'indirect_not_in_logical'
Assume Lemmas: 'indirect_equal_logical' 'indirect_not_in_logical'
'indirect_in_logical' 'indirect_not_equal_constants'
'indirect_in_logical' 'indirect_not_equal_constants'
'indirect_equal_constants' 'indirect_not_in_constants'
'indirect_equal_constants' 'indirect_not_in_constants'
'indirect_in_constants' 'direct_in'
'indirect_in_constants'
'direct_in_singleton'
'direct_in'
Prove: (!member(0, L_Set3)) \/ (!member(1, L_Set3)) \/
Prove: (!member(0, L_Set3)) \/ (!member(1, L_Set3)) \/
(!member(2, L_Set3)) \/
(!member(2, L_Set3)) \/
(exists i : Z. (i != 0) /\ (i != 1) /\ (i != 2) /\ member(i, L_Set3)).
(exists i : Z. (i != 0) /\ (i != 1) /\ (i != 2) /\ member(i, L_Set3)).
...
@@ -88,7 +98,7 @@ Prove: (!member(0, L_Set3)) \/ (!member(1, L_Set3)) \/
...
@@ -88,7 +98,7 @@ Prove: (!member(0, L_Set3)) \/ (!member(1, L_Set3)) \/
------------------------------------------------------------
------------------------------------------------------------
Goal Lemma 'indirect_not_in_constants':
Goal Lemma 'indirect_not_in_constants':
Assume Lemmas: 'indirect_in_constants' 'direct_in'
Assume Lemmas: 'indirect_in_constants'
'direct_in_singleton'
'direct_in'
Prove: !member(4, L_Set1).
Prove: !member(4, L_Set1).
------------------------------------------------------------
------------------------------------------------------------
...
@@ -96,21 +106,121 @@ Prove: !member(4, L_Set1).
...
@@ -96,21 +106,121 @@ Prove: !member(4, L_Set1).
Goal Lemma 'indirect_not_in_logical':
Goal Lemma 'indirect_not_in_logical':
Assume Lemmas: 'indirect_in_logical' 'indirect_not_equal_constants'
Assume Lemmas: 'indirect_in_logical' 'indirect_not_equal_constants'
'indirect_equal_constants' 'indirect_not_in_constants'
'indirect_equal_constants' 'indirect_not_in_constants'
'indirect_in_constants' 'direct_in'
'indirect_in_constants'
'direct_in_singleton'
'direct_in'
Prove: !member(0, L_Set3).
Prove: !member(0, L_Set3).
------------------------------------------------------------
------------------------------------------------------------
Goal Lemma 'iota_compute_equal_constants':
Goal Lemma 'iota0_compute_0in_constants':
Assume Lemmas: 'indirect_equal_ghost' 'indirect_in_ghost'
Assume Lemmas: 'rec_iota' 'rec_iota_gt0' 'rec_iota_le0' 'iota_ind0'
'indirect_equal_ghost' 'indirect_in_ghost' 'indirect_not_equal_logical'
'indirect_equal_logical' 'indirect_not_in_logical' 'indirect_in_logical'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in_singleton'
'direct_in'
Prove: member(0, L_iota(0)).
------------------------------------------------------------
Goal Lemma 'iota1_compute_equal_constants':
Assume Lemmas: 'iota3_compute_equal_constants' 'iota3_compute_2in_constants'
'iota3_compute_0in_constants' 'iota0_compute_0in_constants' 'rec_iota'
'rec_iota_gt0' 'rec_iota_le0' 'iota_ind0' 'indirect_equal_ghost'
'indirect_in_ghost' 'indirect_not_equal_logical' 'indirect_equal_logical'
'indirect_not_in_logical' 'indirect_in_logical'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in_singleton'
'direct_in'
Let a = L_iota(1).
Prove: member(0, a) /\ member(1, a) /\
(forall i : Z. (member(i, a) -> ((i = 0) \/ (i = 1)))).
------------------------------------------------------------
Goal Lemma 'iota3_compute_0in_constants':
Assume Lemmas: 'iota0_compute_0in_constants' 'rec_iota' 'rec_iota_gt0'
'rec_iota_le0' 'iota_ind0' 'indirect_equal_ghost' 'indirect_in_ghost'
'indirect_not_equal_logical' 'indirect_equal_logical'
'indirect_not_equal_logical' 'indirect_equal_logical'
'indirect_not_in_logical' 'indirect_in_logical'
'indirect_not_in_logical' 'indirect_in_logical'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in_singleton'
Let a = L_iota(4).
'direct_in'
Prove: member(0, L_iota(3)).
------------------------------------------------------------
Goal Lemma 'iota3_compute_2in_constants':
Assume Lemmas: 'iota3_compute_0in_constants' 'iota0_compute_0in_constants'
'rec_iota' 'rec_iota_gt0' 'rec_iota_le0' 'iota_ind0' 'indirect_equal_ghost'
'indirect_in_ghost' 'indirect_not_equal_logical' 'indirect_equal_logical'
'indirect_not_in_logical' 'indirect_in_logical'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in_singleton'
'direct_in'
Prove: member(2, L_iota(3)).
------------------------------------------------------------
Goal Lemma 'iota3_compute_equal_constants':
Assume Lemmas: 'iota3_compute_2in_constants' 'iota3_compute_0in_constants'
'iota0_compute_0in_constants' 'rec_iota' 'rec_iota_gt0' 'rec_iota_le0'
'iota_ind0' 'indirect_equal_ghost' 'indirect_in_ghost'
'indirect_not_equal_logical' 'indirect_equal_logical'
'indirect_not_in_logical' 'indirect_in_logical'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in_singleton'
'direct_in'
Let a = L_iota(3).
Prove: member(0, a) /\ member(1, a) /\ member(2, a) /\ member(3, a) /\
Prove: member(0, a) /\ member(1, a) /\ member(2, a) /\ member(3, a) /\
member(4, a) /\
(forall i : Z. (member(i, a) ->
(forall i : Z. (member(i, a) ->
((i = 0) \/ (i = 1) \/ (i = 2) \/ (i = 3) \/ (i = 4)))).
((i = 0) \/ (i = 1) \/ (i = 2) \/ (i = 3)))).
------------------------------------------------------------
Goal Lemma 'iota_ind0':
Assume Lemmas: 'indirect_equal_ghost' 'indirect_in_ghost'
'indirect_not_equal_logical' 'indirect_equal_logical'
'indirect_not_in_logical' 'indirect_in_logical'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in_singleton'
'direct_in'
Let a = L_iota(n). Assume { Have: n <= 0. }
Prove: member(0, a) /\ (forall i : Z. (member(i, a) -> (i = 0))).
------------------------------------------------------------
Goal Lemma 'rec_iota':
Assume Lemmas: 'rec_iota_gt0' 'rec_iota_le0' 'iota_ind0'
'indirect_equal_ghost' 'indirect_in_ghost' 'indirect_not_equal_logical'
'indirect_equal_logical' 'indirect_not_in_logical' 'indirect_in_logical'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in_singleton'
'direct_in'
Assume { Have: member(i, L_iota(n)). }
Prove: (n = i) \/ member(i, L_iota(n - 1)).
------------------------------------------------------------
Goal Lemma 'rec_iota_gt0':
Assume Lemmas: 'rec_iota_le0' 'iota_ind0' 'indirect_equal_ghost'
'indirect_in_ghost' 'indirect_not_equal_logical' 'indirect_equal_logical'
'indirect_not_in_logical' 'indirect_in_logical'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in_singleton'
'direct_in'
Assume { Have: 0 < n. Have: member(i, L_iota(n)). }
Prove: (n = i) \/ member(i, L_iota(n - 1)).
------------------------------------------------------------
Goal Lemma 'rec_iota_le0':
Assume Lemmas: 'iota_ind0' 'indirect_equal_ghost' 'indirect_in_ghost'
'indirect_not_equal_logical' 'indirect_equal_logical'
'indirect_not_in_logical' 'indirect_in_logical'
'indirect_not_equal_constants' 'indirect_equal_constants'
'indirect_not_in_constants' 'indirect_in_constants' 'direct_in_singleton'
'direct_in'
Assume { Have: n <= 0. Have: member(i, L_iota(n)). }
Prove: i = 0.
------------------------------------------------------------
------------------------------------------------------------
This diff is collapsed.
Click to expand it.
src/plugins/wp/tests/wp_acsl/oracle_qualif/vset.res.oracle
+
16
−
6
View file @
526c153e
# frama-c -wp [...]
# frama-c -wp [...]
[kernel] Parsing vset.i (no preprocessing)
[kernel] Parsing vset.i (no preprocessing)
[wp] Running WP plugin...
[wp] Running WP plugin...
[wp]
1
2 goals scheduled
[wp] 2
1
goals scheduled
[wp] [Valid] typed_lemma_direct_in (Qed)
[wp] [Valid] typed_lemma_direct_in (Qed)
[wp] [Valid] typed_lemma_direct_in_singleton (Qed)
[wp] [Valid] typed_lemma_indirect_equal_constants (Alt-Ergo) (Cached)
[wp] [Valid] typed_lemma_indirect_equal_constants (Alt-Ergo) (Cached)
[wp] [Valid] typed_lemma_indirect_equal_ghost (Alt-Ergo) (Cached)
[wp] [Valid] typed_lemma_indirect_equal_ghost (Alt-Ergo) (Cached)
[wp] [Valid] typed_lemma_indirect_equal_logical (Alt-Ergo) (Cached)
[wp] [Valid] typed_lemma_indirect_equal_logical (Alt-Ergo) (Cached)
...
@@ -13,11 +14,20 @@
...
@@ -13,11 +14,20 @@
[wp] [Valid] typed_lemma_indirect_not_equal_logical (Alt-Ergo) (Cached)
[wp] [Valid] typed_lemma_indirect_not_equal_logical (Alt-Ergo) (Cached)
[wp] [Valid] typed_lemma_indirect_not_in_constants (Alt-Ergo) (Cached)
[wp] [Valid] typed_lemma_indirect_not_in_constants (Alt-Ergo) (Cached)
[wp] [Valid] typed_lemma_indirect_not_in_logical (Alt-Ergo) (Cached)
[wp] [Valid] typed_lemma_indirect_not_in_logical (Alt-Ergo) (Cached)
[wp] [Valid] typed_lemma_iota_compute_equal_constants (Alt-Ergo) (Cached)
[wp] [Valid] typed_lemma_iota0_compute_0in_constants (Alt-Ergo) (Cached)
[wp] Proved goals: 12 / 12
[wp] [Valid] typed_lemma_iota1_compute_equal_constants (Alt-Ergo) (Cached)
Qed: 1
[wp] [Valid] typed_lemma_iota3_compute_0in_constants (Alt-Ergo) (Cached)
Alt-Ergo: 11
[wp] [Valid] typed_lemma_iota3_compute_2in_constants (Alt-Ergo) (Cached)
[wp] [Unsuccess] typed_lemma_iota3_compute_equal_constants (Alt-Ergo) (Cached)
[wp] [Unsuccess] typed_lemma_iota_ind0 (Alt-Ergo) (Cached)
[wp] [Valid] typed_lemma_rec_iota (Alt-Ergo) (Cached)
[wp] [Unsuccess] typed_lemma_rec_iota_gt0 (Alt-Ergo) (Cached)
[wp] [Valid] typed_lemma_rec_iota_le0 (Alt-Ergo) (Cached)
[wp] Proved goals: 18 / 21
Qed: 2
Alt-Ergo: 16
Unsuccess: 3
------------------------------------------------------------
------------------------------------------------------------
Axiomatics WP Alt-Ergo Total Success
Axiomatics WP Alt-Ergo Total Success
Lemma
1
1
1
1
2
100
%
Lemma
2
1
6
2
1
85.7
%
------------------------------------------------------------
------------------------------------------------------------
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