Benchmark
non-incremental/NIA/20190429-UltimateAutomizerSvcomp2019/Problem15_label00_false-unreach-call.c_1.smt2
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Generated by the tool Ultimate Automizer [1,2] which implements
an automata theoretic approach [3] to software verification.
This SMT script belongs to a set of SMT scripts that was generated by
applying Ultimate Automizer to benchmarks [4] from the SV-COMP 2019 [5,6].
This script might _not_ contain all SMT commands that are used by
Ultimate Automizer. In order to satisfy the restrictions of
the SMT-COMP we have to drop e.g., the commands for getting
values (resp. models), unsatisfiable cores and interpolants.
2019-04-27, Matthias Heizmann (heizmann@informatik.uni-freiburg.de)
[1] https://ultimate.informatik.uni-freiburg.de/automizer/
[2] Matthias Heizmann, Yu-Fang Chen, Daniel Dietsch, Marius Greitschus,
Jochen Hoenicke, Yong Li, Alexander Nutz, Betim Musa, Christian
Schilling, Tanja Schindler, Andreas Podelski: Ultimate Automizer
and the Search for Perfect Interpolants - (Competition Contribution).
TACAS (2) 2018: 447-451
[3] Matthias Heizmann, Jochen Hoenicke, Andreas Podelski: Software Model
Checking for People Who Love Automata. CAV 2013:36-52
[4] https://github.com/sosy-lab/sv-benchmarks
[5] Dirk Beyer: Automatic Verification of C and Java Programs: SV-COMP 2019.
TACAS (3) 2019: 133-155
[6] https://sv-comp.sosy-lab.org/2019/
|
| Benchmark |
|---|
| Size | 28746 |
| Compressed Size | 4893 |
| License |
Creative Commons Attribution 4.0 International
(CC-BY-4.0)
|
| Category | industrial |
| First Occurrence | 2020-07-06 |
| Generated By | — |
| Generated On | — |
| Generator | — |
| Dolmen OK | 1 |
| strict Dolmen OK | 1 |
| check-sat calls | 1 |
| Status | unknown |
| Inferred Status | sat |
| Size | 28738 |
| Compressed Size | 4916 |
| Max. Term Depth | 12 |
| Asserts | 1 |
| Declared Functions | 0 |
| Declared Constants | 1 |
| Declared Sorts | 0 |
| Defined Functions | 0 |
| Defined Recursive Functions | 0 |
| Defined Sorts | 0 |
| Constants | 0 |
| Declared Datatypes | 0 |
Symbols
not | 111 |
or | 1 |
and | 83 |
= | 220 |
exists | 82 |
let | 265 |
Int | 82 |
div | 164 |
mod | 247 |
+ | 383 |
- | 82 |
* | 82 |
< | 111 |
<= | 272 |
| | | |
Evaluations
| Evaluation |
Rating |
Solver |
Variant |
Result |
Wallclock |
CPU Time |
|
SMT-COMP 2022
|
0.60 (2/5) |
cvc5 |
cvc5-default-2022-07-02-b15e116-wrapped_sq |
sat ✅
|
300.36200
|
300.26600
|
| |
UltimateEliminator |
UltimateEliminator+MathSAT-5.6.7-wrapped_default |
unknown ❌
|
1200.03000
|
1210.15000
|
| |
Vampire |
vampire_4.7_smt_fix-wrapped_vampire_smtcomp |
unknown ❌
|
1196.47000
|
4800.04000
|
| |
YicesQS |
yicesQS-2022-07-02-optim-under10_default |
sat ✅
|
83.47370
|
83.45270
|
| |
Z3 |
z3-4.8.17_default |
unknown ❌
|
1200.02000
|
1199.85000
|
| |
|
z3-4.8.11_default |
unknown ❌
|
1200.01000
|
1199.93000
|
|
SMT-COMP 2023
|
0.86 (1/7) |
cvc5 |
cvc5-default-2023-05-16-ea045f305_sq |
sat ✅
|
305.27400
|
300.08600
|
| |
iProver |
iProver-3.8-fix_iprover_SMT |
unknown ❌
|
1200.06000
|
4750.17000
|
| |
UltimateEliminator |
UltimateEliminator+MathSAT-5.6.9_default |
unknown ❌
|
1200.12000
|
1213.50000
|
| |
Vampire |
vampire_4.8_smt_pre_vampire_smtcomp |
unknown ❌
|
1200.05000
|
4766.59000
|
| |
YicesQS |
yicesQS-2022-07-02-optim-under10_default |
unknown ❌
|
1200.02000
|
1199.85000
|
| |
Z3 |
z3-4.8.11_default |
unknown ❌
|
1200.01000
|
1199.89000
|
|
SMT-COMP 2024
|
0.40 (3/5) |
Amaya |
Amaya |
sat ✅
|
40.31204
|
40.19788
|
| |
cvc5 |
cvc5 |
sat ✅
|
0.23526
|
0.13551
|
| |
iProver |
iProver v3.9 |
unknown ❌
|
1201.71821
|
4783.53643
|
| |
SMTInterpol |
SMTInterpol |
sat ✅
|
7.67854
|
21.74529
|
| |
YicesQS |
YicesQS |
unknown ❌
|
1201.71517
|
1201.12113
|
|
SMT-COMP 2025
|
0.38 (5/8) |
Amaya |
Amaya |
sat ✅
|
18.69350
|
18.56628
|
| |
cvc5 |
cvc5 |
sat ✅
|
0.31404
|
0.18757
|
| |
iProver |
iProver v3.9.3 |
unknown ❌
|
1201.80447
|
4792.99248
|
| |
SMTInterpol |
SMTInterpol |
sat ✅
|
3.71702
|
8.51646
|
| |
UltimateEliminator |
UltimateEliminator+MathSAT |
unknown ❌
|
3.36246
|
9.35262
|
| |
YicesQS |
YicesQS |
unknown ❌
|
1201.78138
|
1201.10883
|
| |
Z3alpha |
Z3-alpha |
sat ✅
|
3.35682
|
4.67593
|
| |
Z3 |
Z3-alpha-base |
sat ✅
|
896.17837
|
895.83017
|