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toward order_lemma
Signed-off-by: Lev <levnach@hotmail.com>
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@ -30,15 +30,7 @@ struct solver::imp {
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typedef lp::lar_base_constraint lpcon;
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struct index_with_sign {
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unsigned m_i; // the monomial index
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rational m_sign; // the monomial sign: -1 or 1
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index_with_sign(unsigned i, rational sign) : m_i(i), m_sign(sign) {}
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index_with_sign() {}
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bool operator==(const index_with_sign& b) {
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return m_i == b.m_i && m_sign == b.m_sign;
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}
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};
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//fields
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vars_equivalence m_vars_equivalence;
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@ -839,8 +831,30 @@ struct solver::imp {
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m_expl->clear();
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m_lemma->clear();
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}
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bool order_lemma_on_factor_equiv_and_other_mon(unsigned o_i_mon, unsigned e_j, unsigned i_mon, const factorization& f, unsigned k, const rational& sign) {
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NOT_IMPLEMENTED_YET();
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return false;
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}
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// here e_j is equivalent to f[k],
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// f is a factorization of m_monomials[i_mon]
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bool order_lemma_on_factor_and_equiv(unsigned e_j, unsigned i_mon, const factorization& f, unsigned k, const rational& sign) {
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lpvar j = f[k];
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for (unsigned i : m_monomials_containing_var[j]) {
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if (order_lemma_on_factor_equiv_and_other_mon(i, e_j, i_mon, f, k, sign)) {
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return true;
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}
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}
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return false;
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}
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bool order_lemma_on_factor(const factorization& f, unsigned k, int sign) {
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bool order_lemma_on_factor(unsigned i_mon, const factorization& f, unsigned k, int sign) {
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lpvar j = f[k];
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for (const index_with_sign& p : m_vars_equivalence.get_equivalent_vars(j)) {
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if (order_lemma_on_factor_and_equiv(p.m_i, i_mon, f, k, sign * p.m_sign)) {
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return true;
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}
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}
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return false;
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}
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@ -852,12 +866,13 @@ struct solver::imp {
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int sign = ((v.is_pos() && f.sign().is_pos()) || (v.is_neg() && f.sign().is_neg()))? 1 : -1;
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if (order_lemma_on_factor(f, k, sign)) {
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if (order_lemma_on_factor(i_mon, f, k, sign)) {
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return true;
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}
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}
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return false;
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}
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bool order_lemma_on_monomial(unsigned i_mon) {
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for (auto factorization : factorization_factory_imp(i_mon, *this)) {
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if (factorization.is_empty())
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@ -910,8 +925,8 @@ struct solver::imp {
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m_expl = &exp;
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m_lemma = &l;
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if (m_lar_solver.get_status() != lp::lp_status::OPTIMAL) {
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TRACE("nla_solver", tout << "unknown\n";);
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if (!(m_lar_solver.get_status() == lp::lp_status::OPTIMAL || m_lar_solver.get_status() == lp::lp_status::FEASIBLE )) {
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TRACE("nla_solver", tout << "unknown because of the m_lar_solver.m_status = " << lp_status_to_string(m_lar_solver.get_status()) << "\n";);
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return l_undef;
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}
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@ -28,6 +28,15 @@ struct hash_svector {
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}
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};
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struct index_with_sign {
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unsigned m_i; // the index
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rational m_sign; // the sign: -1 or 1
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index_with_sign(unsigned i, rational sign) : m_i(i), m_sign(sign) {}
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index_with_sign() {}
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bool operator==(const index_with_sign& b) {
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return m_i == b.m_i && m_sign == b.m_sign;
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}
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};
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struct rat_hash {
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typedef rational data;
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@ -60,6 +69,8 @@ struct vars_equivalence {
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}
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};
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// The map from the variables to m_equivs indices
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// m_tree is a spanning tree of the graph of equivs represented by m_equivs
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std::unordered_map<unsigned, unsigned> m_tree;
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@ -70,6 +81,25 @@ struct vars_equivalence {
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m_equivs.clear();
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m_tree.clear();
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}
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// it also returns (j, 1)
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vector<index_with_sign> get_equivalent_vars(lpvar j) const {
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// it is just a place holder, see if we need something more substantial
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vector<index_with_sign> ret;
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ret.push_back(index_with_sign(j, rational(1)));
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return ret;
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/*
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vector<index_with_sign> ret;
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std::unordered_set<unsigned> returned;
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std::unordered_set<unsigned> processed;
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ret.push_back(std::make_pair(j, 1));
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returned.insert(j);
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processed.insert(j);
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std::queue<unsigned> q;
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q.enqueue(j);
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*/
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}
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unsigned size() const { return static_cast<unsigned>(m_tree.size()); }
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