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https://github.com/Z3Prover/z3
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disable control over what added in handle_nullified_poly
Signed-off-by: Lev Nachmanson <levnach@hotmail.com>
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d1461de8a7
commit
aff0a82914
4 changed files with 33 additions and 52 deletions
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@ -55,8 +55,6 @@ namespace nlsat {
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unsigned m_level = 0; // current level being processed
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unsigned m_spanning_tree_threshold = 3; // minimum both-side count for spanning tree
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bool m_null_coeffs = true;
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bool m_null_derivs = true;
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unsigned m_l_rf = UINT_MAX; // position of lower bound in m_rel.m_rfunc
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unsigned m_u_rf = UINT_MAX; // position of upper bound in m_rel.m_rfunc, UINT_MAX in section case
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@ -262,8 +260,6 @@ namespace nlsat {
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m_I.emplace_back(m_pm);
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m_spanning_tree_threshold = m_solver.lws_spt_threshold();
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m_null_coeffs = m_solver.lws_null_coeffs();
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m_null_derivs = m_solver.lws_null_derivs();
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}
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// Handle a polynomial whose every coefficient evaluates to zero at the sample.
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@ -272,48 +268,46 @@ namespace nlsat {
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// When a non-vanishing derivative is found, request_factorized it and stop.
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void handle_nullified_poly(polynomial_ref const& p) {
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// Add all coefficients of p (w.r.t. m_level) to m_todo.
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if (m_null_coeffs) {
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unsigned deg = m_pm.degree(p, m_level);
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for (unsigned j = 0; j <= deg; ++j) {
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polynomial_ref coeff(m_pm.coeff(p, m_level, j), m_pm);
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if (!coeff || is_zero(coeff) || is_const(coeff))
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continue;
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request_factorized(coeff);
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}
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unsigned deg = m_pm.degree(p, m_level);
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for (unsigned j = 0; j <= deg; ++j) {
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polynomial_ref coeff(m_pm.coeff(p, m_level, j), m_pm);
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if (!coeff || is_zero(coeff) || is_const(coeff))
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continue;
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request_factorized(coeff);
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}
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// Compute partial derivatives level by level. If all derivatives at a level vanish,
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// request_factorized each of them and continue to the next level.
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// When a non-vanishing derivative is found, request_factorized it and stop.
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if (m_null_derivs) {
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polynomial_ref_vector current(m_pm);
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current.push_back(p);
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while (!current.empty()) {
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polynomial_ref_vector next_derivs(m_pm);
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for (unsigned i = 0; i < current.size(); ++i) {
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polynomial_ref q(current.get(i), m_pm);
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unsigned mv = m_pm.max_var(q);
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if (mv == null_var)
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polynomial_ref_vector current(m_pm);
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current.push_back(p);
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while (!current.empty()) {
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polynomial_ref_vector next_derivs(m_pm);
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for (unsigned i = 0; i < current.size(); ++i) {
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polynomial_ref q(current.get(i), m_pm);
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unsigned mv = m_pm.max_var(q);
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if (mv == null_var)
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continue;
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for (unsigned x = 0; x <= mv; ++x) {
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if (m_pm.degree(q, x) == 0)
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continue;
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for (unsigned x = 0; x <= mv; ++x) {
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if (m_pm.degree(q, x) == 0)
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continue;
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polynomial_ref dq = derivative(q, x);
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if (!dq || is_zero(dq) || is_const(dq))
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continue;
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if (m_am.eval_sign_at(dq, sample()) != 0) {
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request_factorized(dq);
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return;
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}
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next_derivs.push_back(dq);
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polynomial_ref dq = derivative(q, x);
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if (!dq || is_zero(dq) || is_const(dq))
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continue;
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if (m_am.eval_sign_at(dq, sample()) != 0) {
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request_factorized(dq);
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return;
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}
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next_derivs.push_back(dq);
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}
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for (unsigned i = 0; i < next_derivs.size(); ++i) {
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polynomial_ref dq(next_derivs.get(i), m_pm);
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request_factorized(dq);
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}
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current = std::move(next_derivs);
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}
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for (unsigned i = 0; i < next_derivs.size(); ++i) {
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polynomial_ref dq(next_derivs.get(i), m_pm);
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request_factorized(dq);
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}
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current = std::move(next_derivs);
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}
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}
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static void reset_interval(root_function_interval& I) {
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