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add a unit test for the basic sign lemma with constraints

Signed-off-by: Lev <levnach@hotmail.com>
This commit is contained in:
Lev 2018-10-09 16:35:30 -07:00 committed by Lev Nachmanson
parent 0a86bd14f7
commit d1da26e176
5 changed files with 129 additions and 26 deletions

View file

@ -1897,6 +1897,7 @@ void test_replace_column() {
void setup_args_parser(argument_parser & parser) {
parser.add_option_with_help_string("-nla_fact", "test nla_solver");
parser.add_option_with_help_string("-nla_bslwct", "test_basic_sign_lemma_with_constraints");
parser.add_option_with_help_string("-hnf", "test hermite normal form");
parser.add_option_with_help_string("-gomory", "gomory");
parser.add_option_with_help_string("-intd", "test integer_domain");
@ -3575,6 +3576,13 @@ void test_lp_local(int argn, char**argv) {
return finalize(0);
}
if (args_parser.option_is_used("-nla_bslwct")) {
#ifdef Z3DEBUG
nla::solver::test_basic_sign_lemma_with_constraints();
#endif
return finalize(0);
}
if (args_parser.option_is_used("-hnf")) {
#ifdef Z3DEBUG

View file

@ -144,6 +144,10 @@ public :
return m_mpq_lar_core_solver.m_r_x[j];
}
void set_column_value(unsigned j, const impq& v) {
m_mpq_lar_core_solver.m_r_x[j] = v;
}
const mpq& get_column_value_rational(unsigned j) const {
return m_mpq_lar_core_solver.m_r_x[j].x;
}

View file

@ -57,11 +57,6 @@ public:
return m_coeffs;
}
lar_term(const vector<std::pair<mpq, unsigned>>& coeffs) {
for (const auto & p : coeffs) {
add_coeff_var(p.first, p.second);
}
}
bool operator==(const lar_term & a) const { return false; } // take care not to create identical terms
bool operator!=(const lar_term & a) const { return ! (*this == a);}
// some terms get used in add constraint

View file

@ -37,6 +37,7 @@ struct solver::imp {
mono_index_with_sign() {}
};
//fields
vars_equivalence m_vars_equivalence;
vector<monomial> m_monomials;
// maps the vector of the rooted monomial vars to the list of the indices of monomials having the same rooted monomial
@ -1263,6 +1264,17 @@ struct solver::imp {
}
SASSERT(found_factorizations == number_of_factorizations);
}
lbool test_basic_sign_lemma_with_constraints(
vector<ineq>& lemma,
lp::explanation& exp )
{
m_lar_solver.set_status(lp::lp_status::OPTIMAL);
m_lemma = & lemma;
m_expl = & exp;
return check(exp, lemma);
}
}; // end of imp
@ -1293,27 +1305,17 @@ solver::~solver() {
dealloc(m_imp);
}
void solver::test_factorization() {
lp::lar_solver s;
unsigned a = 0, b = 1, c = 2, d = 3, e = 4,
abcde = 5, ac = 6, bde = 7, acd = 8, be = 9;
lpvar lp_a = s.add_var(a, true);
lpvar lp_b = s.add_var(b, true);
lpvar lp_c = s.add_var(c, true);
lpvar lp_d = s.add_var(d, true);
lpvar lp_e = s.add_var(e, true);
lpvar lp_abcde = s.add_var(abcde, true);
lpvar lp_ac = s.add_var(ac, true);
lpvar lp_bde = s.add_var(bde, true);
lpvar lp_acd = s.add_var(acd, true);
lpvar lp_be = s.add_var(be, true);
reslimit l;
params_ref p;
solver nla(s, l, p);
void create_abcde(solver & nla,
unsigned lp_a,
unsigned lp_b,
unsigned lp_c,
unsigned lp_d,
unsigned lp_e,
unsigned lp_abcde,
unsigned lp_ac,
unsigned lp_bde,
unsigned lp_acd,
unsigned lp_be) {
// create monomial abcde
vector<unsigned> vec;
vec.push_back(lp_a);
@ -1349,11 +1351,103 @@ void solver::test_factorization() {
vec.push_back(lp_b);
vec.push_back(lp_e);
nla.add_monomial(lp_be, vec.size(), vec.begin());
}
void solver::test_factorization() {
lp::lar_solver s;
unsigned a = 0, b = 1, c = 2, d = 3, e = 4,
abcde = 5, ac = 6, bde = 7, acd = 8, be = 9;
lpvar lp_a = s.add_var(a, true);
lpvar lp_b = s.add_var(b, true);
lpvar lp_c = s.add_var(c, true);
lpvar lp_d = s.add_var(d, true);
lpvar lp_e = s.add_var(e, true);
lpvar lp_abcde = s.add_var(abcde, true);
lpvar lp_ac = s.add_var(ac, true);
lpvar lp_bde = s.add_var(bde, true);
lpvar lp_acd = s.add_var(acd, true);
lpvar lp_be = s.add_var(be, true);
reslimit l;
params_ref p;
solver nla(s, l, p);
create_abcde(nla,
lp_a,
lp_b,
lp_c,
lp_d,
lp_e,
lp_abcde,
lp_ac,
lp_bde,
lp_acd,
lp_be);
nla.m_imp->test_factorization(0, // 0 is the index of monomial abcde
3); // 3 is the number of expected factorizations
}
void solver::test_basic_sign_lemma_with_constraints() {
lp::lar_solver s;
unsigned a = 0, b = 1, c = 2, d = 3, e = 4,
abcde = 5, ac = 6, bde = 7, acd = 8, be = 9;
lpvar lp_a = s.add_var(a, true);
lpvar lp_b = s.add_var(b, true);
lpvar lp_c = s.add_var(c, true);
lpvar lp_d = s.add_var(d, true);
lpvar lp_e = s.add_var(e, true);
lpvar lp_abcde = s.add_var(abcde, true);
lpvar lp_ac = s.add_var(ac, true);
lpvar lp_bde = s.add_var(bde, true);
lpvar lp_acd = s.add_var(acd, true);
lpvar lp_be = s.add_var(be, true);
reslimit l;
params_ref p;
solver nla(s, l, p);
// make bde = -acd
vector<std::pair<rational, lpvar>> t;
// b + a = 0
t.push_back(std::make_pair(rational(1), lp_a)); t.push_back(std::make_pair(rational(1), lp_b));
lpvar b_plus_a = s.add_term(t);
s.add_var_bound(b_plus_a, lp::lconstraint_kind::GE, rational::zero());
s.add_var_bound(b_plus_a, lp::lconstraint_kind::LE, rational::zero());
t.clear();
// now b = -a
// e - c = 0
t.push_back(std::make_pair(-rational(1), lp_c)); t.push_back(std::make_pair(rational(1), lp_e));
lpvar e_min_c = s.add_term(t);
s.add_var_bound(e_min_c, lp::lconstraint_kind::GE, rational::zero());
s.add_var_bound(e_min_c, lp::lconstraint_kind::LE, rational::zero());
t.clear();
// now e = c
s.set_column_value(lp_bde, lp::impq(rational(0)));
s.set_column_value(lp_acd, lp::impq(rational(1)));
create_abcde(nla,
lp_a,
lp_b,
lp_c,
lp_d,
lp_e,
lp_abcde,
lp_ac,
lp_bde,
lp_acd,
lp_be);
vector<ineq> lemma;
lp::explanation exp;
SASSERT(nla.m_imp->test_basic_sign_lemma_with_constraints(lemma, exp) == l_false);
nla.m_imp->print_explanation_and_lemma(std::cout << "expl & lemma: ");
}
}

View file

@ -47,5 +47,7 @@ public:
bool need_check();
lbool check(lp::explanation&, lemma&);
static void test_factorization();
static void test_basic_sign_lemma_with_constraints();
};
}