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https://github.com/Z3Prover/z3
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simplify factorization
Signed-off-by: Lev <levnach@hotmail.com>
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@ -4,13 +4,13 @@ namespace nla {
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void const_iterator_mon::init_vars_by_the_mask(unsigned_vector & k_vars, unsigned_vector & j_vars) const {
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// the last element for m_factorization.m_rooted_vars goes to k_vars
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SASSERT(m_mask.size() + 1 == m_ff->m_cmon.vars().size());
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k_vars.push_back(m_ff->m_cmon.vars().back());
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SASSERT(m_mask.size() + 1 == m_ff->m_vars.size());
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k_vars.push_back(m_ff->m_vars.back());
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for (unsigned j = 0; j < m_mask.size(); j++) {
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if (m_mask[j]) {
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k_vars.push_back(m_ff->m_cmon.vars()[j]);
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k_vars.push_back(m_ff->m_vars[j]);
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} else {
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j_vars.push_back(m_ff->m_cmon.vars()[j]);
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j_vars.push_back(m_ff->m_vars[j]);
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}
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}
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}
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@ -54,7 +54,7 @@ const_iterator_mon::reference const_iterator_mon::operator*() const {
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unsigned j, k; rational sign;
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if (!get_factors(j, k, sign))
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return factorization();
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return create_binary_factorization(j, k, m_ff->m_cmon.coeff() * sign);
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return create_binary_factorization(j, k, sign);
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}
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void const_iterator_mon::advance_mask() {
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@ -113,7 +113,7 @@ factorization const_iterator_mon::create_binary_factorization(lpvar j, lpvar k,
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factorization const_iterator_mon::create_full_factorization() const {
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factorization f;
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f.vars() = m_ff->m_mon.vars();
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f.vars() = m_ff->m_vars;
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f.sign() = rational(1);
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return f;
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}
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@ -75,27 +75,23 @@ struct const_iterator_mon {
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};
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struct factorization_factory {
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// returns true if found
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const svector<lpvar>& m_vars;
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// returns true if found
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virtual bool find_monomial_of_vars(const svector<lpvar>& vars, monomial& m, rational & sign) const = 0;
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unsigned m_i_mon;
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const monomial& m_mon;
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monomial_coeff m_cmon;
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factorization_factory(unsigned i_mon, const monomial& mon, const monomial_coeff& cmon) :
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m_i_mon(i_mon),
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m_mon(mon),
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m_cmon(cmon) {
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factorization_factory(const svector<lpvar>& vars) :
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m_vars(vars) {
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}
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const_iterator_mon begin() const {
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// we keep the last element always in the first factor to avoid
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// repeating a pair twice
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svector<bool> mask(m_mon.vars().size() - 1, false);
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svector<bool> mask(m_vars.size() - 1, false);
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return const_iterator_mon(mask, this);
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}
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const_iterator_mon end() const {
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svector<bool> mask(m_mon.vars().size() - 1, true);
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svector<bool> mask(m_vars.size() - 1, true);
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auto it = const_iterator_mon(mask, this);
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it.m_full_factorization_returned = true;
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return it;
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@ -478,12 +478,9 @@ struct solver::imp {
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struct factorization_factory_imp: factorization_factory {
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const imp& m_imp;
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factorization_factory_imp(unsigned i_mon, const imp& s) :
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factorization_factory(i_mon,
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s.m_monomials[i_mon],
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s.canonize_monomial(s.m_monomials[i_mon])
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),
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m_imp(s) { }
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factorization_factory_imp(const svector<lpvar>& m_vars, const imp& s) :
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factorization_factory(m_vars),
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m_imp(s) { }
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bool find_monomial_of_vars(const svector<lpvar>& vars, monomial& m, rational & sign) const {
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auto it = m_imp.m_rooted_monomials_map.find(vars);
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