Benchmark

non-incremental/LRA/20230331-polyv/bv7hv-miss1v.smt2

A polyhedron can be described by an H-representation (list of inequalities)
or V-representation (list of vertices and rays).  These instances search for
a point that is contained in exactly one of two given representations, i.e. 
determining that the given representations define different polyhedra.  A 
representation may contain a projection, in which case we are interested in
the projection of the polyhedron.  The generator (polyv) is a to-be-released
update of checkpred (included in lrslib 7.2) with new features.  Filenames
correspond to the polyhedron in question, given representations and whether
something is missing: for example mithv-miss1v.smt2 is produced by H- and
V-representations for mit.ine, but the V-representation is missing one
vertex.
Benchmark
Size4069288
Compressed Size87851
License Creative Commons Attribution 4.0 International (CC-BY-4.0)
Categoryindustrial
First Occurrence2023-07-06
Generated ByDavid Avis, Charles Jordan
Generated On2023-03-26 00:00:00
Generatorpolyv 20220316
Dolmen OK1
strict Dolmen OK1
check-sat calls1
Query 1
Status sat
Inferred Status None
Size 4069280
Compressed Size87841
Max. Term Depth7
Asserts 1
Declared Functions0
Declared Constants56
Declared Sorts 0
Defined Functions0
Defined Recursive Functions 0
Defined Sorts0
Constants0
Declared Datatypes0

Symbols

not1 and2 =78 exists1
Real5039 +126 -20 *282233
<=49 >=5039

Evaluations

Evaluation Rating Solver Variant Result Wallclock CPU Time
SMT-COMP 2023 1.00 (0/7) cvc5 cvc5-default-2023-05-16-ea045f305_sq unknown ❌ 1200.02000 1194.03000
iProver iProver-3.8-fix_iprover_SMT unknown ❌ 1200.10000 4732.42000
SMTInterpol smtinterpol-2.5-1272-g2d6d356c_default unknown ❌ 1200.03000 1211.08000
UltimateEliminator UltimateEliminator+MathSAT-5.6.9_default unknown ❌ 1200.03000 1214.28000
Vampire vampire_4.8_smt_pre_vampire_smtcomp unknown ❌ 1200.03000 4783.50000
YicesQS yicesQS-2022-07-02-optim-under10_default unknown ❌ 1200.10000 1199.93000
Z3 z3-4.8.11_default unknown ❌ 1200.03000 1199.92000