mirror of
https://github.com/Z3Prover/z3
synced 2025-04-14 04:48:45 +00:00
updates
Signed-off-by: Nikolaj Bjorner <nbjorner@microsoft.com>
This commit is contained in:
parent
d57bca8f8c
commit
f7e49501af
src
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@ -56,9 +56,7 @@ struct pb2bv_rewriter::imp {
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rational m_k;
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vector<rational> m_coeffs;
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bool m_keep_cardinality_constraints;
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bool m_keep_pb_constraints;
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bool m_pb_num_system;
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bool m_pb_totalizer;
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symbol m_pb_solver;
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unsigned m_min_arity;
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template<lbool is_le>
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@ -85,7 +83,7 @@ struct pb2bv_rewriter::imp {
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struct compare_coeffs {
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bool operator()(ca const& x, ca const& y) const {
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return x.first < y.first;
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return x.first > y.first;
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}
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};
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@ -126,11 +124,12 @@ struct pb2bv_rewriter::imp {
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if (i + 1 < sz && !m_coeffs[i+1].is_neg()) tout << "+ ";
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}
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switch (is_le) {
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case l_true: tout << "<= "; break;
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case l_true: tout << "<= "; break;
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case l_undef: tout << "= "; break;
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case l_false: tout << ">= "; break;
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}
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tout << k << "\n";);
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if (k.is_zero()) {
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if (is_le != l_false) {
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return expr_ref(m.mk_not(::mk_or(m_args)), m);
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@ -143,7 +142,7 @@ struct pb2bv_rewriter::imp {
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return expr_ref((is_le == l_false)?m.mk_true():m.mk_false(), m);
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}
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if (m_pb_totalizer) {
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if (m_pb_solver == "totalizer") {
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expr_ref result(m);
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switch (is_le) {
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case l_true: if (mk_le_tot(sz, args, k, result)) return result; else break;
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@ -152,7 +151,7 @@ struct pb2bv_rewriter::imp {
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}
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}
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if (m_pb_num_system) {
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if (m_pb_solver == "sorting") {
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expr_ref result(m);
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switch (is_le) {
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case l_true: if (mk_le(sz, args, k, result)) return result; else break;
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@ -161,6 +160,15 @@ struct pb2bv_rewriter::imp {
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}
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}
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if (m_pb_solver == "segmented") {
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expr_ref result(m);
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switch (is_le) {
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case l_true: return mk_seg_le(k);
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case l_false: return mk_seg_ge(k);
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case l_undef: break;
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}
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}
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// fall back to divide and conquer encoding.
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SASSERT(k.is_pos());
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expr_ref zero(m), bound(m);
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@ -486,14 +494,82 @@ struct pb2bv_rewriter::imp {
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return true;
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}
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expr_ref mk_and(expr_ref& a, expr_ref& b) {
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/**
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\brief Segment based encoding.
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The PB terms are partitoned into segments, such that each segment contains arguments with the same cofficient.
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The segments are sorted, such that the segment with highest coefficient is first.
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Then for each segment create circuits based on sorting networks the arguments of the segment.
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*/
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expr_ref mk_seg_ge(rational const& k) {
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rational bound(-k);
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for (unsigned i = 0; i < m_args.size(); ++i) {
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m_args[i] = mk_not(m_args[i].get());
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bound += m_coeffs[i];
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}
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return mk_seg_le(bound);
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}
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expr_ref mk_seg_le(rational const& k) {
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sort_args();
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unsigned sz = m_args.size();
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expr* const* args = m_args.c_ptr();
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// Create sorted entries.
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vector<ptr_vector<expr>> outs;
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vector<rational> coeffs;
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for (unsigned i = 0, seg_size = 0; i < sz; i += seg_size) {
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seg_size = segment_size(i);
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ptr_vector<expr> out;
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m_sort.sorting(seg_size, args + i, out);
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out.push_back(m.mk_false());
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outs.push_back(out);
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coeffs.push_back(m_coeffs[i]);
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}
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return mk_seg_le_rec(outs, coeffs, 0, k);
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}
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expr_ref mk_seg_le_rec(vector<ptr_vector<expr>> const& outs, vector<rational> const& coeffs, unsigned i, rational const& k) {
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rational const& c = coeffs[i];
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ptr_vector<expr> const& out = outs[i];
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if (k.is_neg()) {
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return expr_ref(m.mk_false(), m);
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}
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if (i == outs.size()) {
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return expr_ref(m.mk_true(), m);
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}
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if (i + 1 == outs.size() && k >= rational(out.size()-1)*c) {
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return expr_ref(m.mk_true(), m);
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}
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expr_ref_vector fmls(m);
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fmls.push_back(m.mk_implies(m.mk_not(out[0]), mk_seg_le_rec(outs, coeffs, i + 1, k)));
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rational k1;
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for (unsigned j = 0; j + 1 < out.size(); ++j) {
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k1 = k - rational(j+1)*c;
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if (k1.is_neg()) {
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fmls.push_back(m.mk_not(out[j]));
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break;
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}
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fmls.push_back(m.mk_implies(m.mk_and(out[j], m.mk_not(out[j+1])), mk_seg_le_rec(outs, coeffs, i + 1, k1)));
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}
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return ::mk_and(fmls);
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}
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// The number of arguments with the same coefficient.
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unsigned segment_size(unsigned start) const {
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unsigned i = start;
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while (i < m_args.size() && m_coeffs[i] == m_coeffs[start]) ++i;
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return i - start;
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}
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expr_ref mk_and(expr_ref& a, expr_ref& b) {
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if (m.is_true(a)) return b;
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if (m.is_true(b)) return a;
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if (m.is_false(a)) return a;
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if (m.is_false(b)) return b;
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return expr_ref(m.mk_and(a, b), m);
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}
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expr_ref mk_or(expr_ref& a, expr_ref& b) {
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if (m.is_true(a)) return a;
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if (m.is_true(b)) return b;
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@ -607,12 +683,12 @@ struct pb2bv_rewriter::imp {
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m_trail(m),
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m_args(m),
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m_keep_cardinality_constraints(false),
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m_keep_pb_constraints(false),
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m_pb_num_system(false),
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m_pb_totalizer(false),
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m_pb_solver(symbol("solver")),
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m_min_arity(9)
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{}
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void set_pb_solver(symbol const& s) { m_pb_solver = s; }
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bool mk_app(bool full, func_decl * f, unsigned sz, expr * const* args, expr_ref & result) {
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if (f->get_family_id() == pb.get_family_id() && mk_pb(full, f, sz, args, result)) {
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// skip
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@ -756,13 +832,13 @@ struct pb2bv_rewriter::imp {
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result = m_sort.ge(full, pb.get_k(f).get_unsigned(), sz, args);
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++m_imp.m_compile_card;
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}
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else if (pb.is_eq(f) && pb.get_k(f).is_unsigned() && has_small_coefficients(f) && m_keep_pb_constraints) {
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else if (pb.is_eq(f) && pb.get_k(f).is_unsigned() && has_small_coefficients(f) && m_pb_solver == "solver") {
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return false;
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}
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else if (pb.is_le(f) && pb.get_k(f).is_unsigned() && has_small_coefficients(f) && m_keep_pb_constraints) {
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else if (pb.is_le(f) && pb.get_k(f).is_unsigned() && has_small_coefficients(f) && m_pb_solver == "solver") {
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return false;
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}
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else if (pb.is_ge(f) && pb.get_k(f).is_unsigned() && has_small_coefficients(f) && m_keep_pb_constraints) {
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else if (pb.is_ge(f) && pb.get_k(f).is_unsigned() && has_small_coefficients(f) && m_pb_solver == "solver") {
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return false;
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}
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else {
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@ -811,17 +887,6 @@ struct pb2bv_rewriter::imp {
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m_keep_cardinality_constraints = f;
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}
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void keep_pb_constraints(bool f) {
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m_keep_pb_constraints = f;
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}
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void pb_num_system(bool f) {
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m_pb_num_system = f;
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}
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void pb_totalizer(bool f) {
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m_pb_totalizer = f;
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}
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void set_at_most1(sorting_network_encoding enc) { m_sort.cfg().m_encoding = enc; }
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};
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@ -836,9 +901,7 @@ struct pb2bv_rewriter::imp {
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}
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card2bv_rewriter_cfg(imp& i, ast_manager & m):m_r(i, m) {}
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void keep_cardinality_constraints(bool f) { m_r.keep_cardinality_constraints(f); }
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void keep_pb_constraints(bool f) { m_r.keep_pb_constraints(f); }
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void pb_num_system(bool f) { m_r.pb_num_system(f); }
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void pb_totalizer(bool f) { m_r.pb_totalizer(f); }
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void set_pb_solver(symbol const& s) { m_r.set_pb_solver(s); }
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void set_at_most1(sorting_network_encoding enc) { m_r.set_at_most1(enc); }
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};
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@ -850,9 +913,7 @@ struct pb2bv_rewriter::imp {
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rewriter_tpl<card2bv_rewriter_cfg>(m, false, m_cfg),
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m_cfg(i, m) {}
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void keep_cardinality_constraints(bool f) { m_cfg.keep_cardinality_constraints(f); }
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void keep_pb_constraints(bool f) { m_cfg.keep_pb_constraints(f); }
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void pb_num_system(bool f) { m_cfg.pb_num_system(f); }
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void pb_totalizer(bool f) { m_cfg.pb_totalizer(f); }
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void set_pb_solver(symbol const& s) { m_cfg.set_pb_solver(s); }
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void set_at_most1(sorting_network_encoding e) { m_cfg.set_at_most1(e); }
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void rewrite(expr* e, expr_ref& r, proof_ref& p) {
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expr_ref ee(e, m());
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@ -875,26 +936,15 @@ struct pb2bv_rewriter::imp {
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gparams::get_module("sat").get_bool("cardinality.solver", false);
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}
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bool keep_pb() const {
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symbol pb_solver() const {
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params_ref const& p = m_params;
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return
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p.get_bool("keep_pb_constraints", false) ||
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p.get_bool("sat.pb.solver", false) ||
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p.get_bool("pb.solver", false) ||
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gparams::get_module("sat").get_sym("pb.solver", symbol()) == symbol("solver") ;
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symbol s = p.get_sym("sat.pb.solver", symbol());
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if (s != symbol()) return s;
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s = p.get_sym("pb.solver", symbol());
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if (s != symbol()) return s;
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return gparams::get_module("sat").get_sym("pb.solver", symbol("solver"));
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}
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bool pb_num_system() const {
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return m_params.get_bool("pb_num_system", false) ||
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gparams::get_module("sat").get_sym("pb.solver", symbol()) == symbol("sorting");
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}
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bool pb_totalizer() const {
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return m_params.get_bool("pb_totalizer", false) ||
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gparams::get_module("sat").get_sym("pb.solver", symbol()) == symbol("totalizer");
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}
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sorting_network_encoding atmost1_encoding() const {
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symbol enc = m_params.get_sym("atmost1_encoding", symbol());
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if (enc == symbol()) {
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void updt_params(params_ref const & p) {
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m_params.append(p);
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m_rw.keep_cardinality_constraints(keep_cardinality());
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m_rw.keep_pb_constraints(keep_pb());
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m_rw.pb_num_system(pb_num_system());
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m_rw.pb_totalizer(pb_totalizer());
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m_rw.set_pb_solver(pb_solver());
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m_rw.set_at_most1(atmost1_encoding());
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}
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void collect_param_descrs(param_descrs& r) const {
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r.insert("keep_cardinality_constraints", CPK_BOOL, "(default: true) retain cardinality constraints (don't bit-blast them) and use built-in cardinality solver");
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r.insert("keep_pb_constraints", CPK_BOOL, "(default: true) retain pb constraints (don't bit-blast them) and use built-in pb solver");
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r.insert("pb_num_system", CPK_BOOL, "(default: false) use pb number system encoding");
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r.insert("pb_totalizer", CPK_BOOL, "(default: false) use pb totalizer encoding");
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r.insert("pb.solver", CPK_SYMBOL, "(default: solver) retain pb constraints (don't bit-blast them) and use built-in pb solver");
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}
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unsigned get_num_steps() const { return m_rw.get_num_steps(); }
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@ -178,8 +178,10 @@ namespace sat {
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m_pb_solver = PB_TOTALIZER;
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else if (s == symbol("solver"))
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m_pb_solver = PB_SOLVER;
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else if (s == symbol("segmented"))
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m_pb_solver = PB_SEGMENTED;
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else
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throw sat_param_exception("invalid PB solver: solver, totalizer, circuit, sorting");
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throw sat_param_exception("invalid PB solver: solver, totalizer, circuit, sorting, segmented");
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m_card_solver = p.cardinality_solver();
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@ -54,7 +54,8 @@ namespace sat {
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PB_SOLVER,
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PB_CIRCUIT,
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PB_SORTING,
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PB_TOTALIZER
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PB_TOTALIZER,
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PB_SEGMENTED
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};
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enum reward_t {
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@ -281,9 +281,12 @@ public:
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m_params.append(p);
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sat_params p1(p);
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m_params.set_bool("keep_cardinality_constraints", p1.cardinality_solver());
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m_params.set_sym("pb.solver", p1.pb_solver());
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m_params.set_bool("keep_pb_constraints", m_solver.get_config().m_pb_solver == sat::PB_SOLVER);
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m_params.set_bool("pb_num_system", m_solver.get_config().m_pb_solver == sat::PB_SORTING);
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m_params.set_bool("pb_totalizer", m_solver.get_config().m_pb_solver == sat::PB_TOTALIZER);
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m_params.set_bool("xor_solver", p1.xor_solver());
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m_solver.updt_params(m_params);
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m_solver.set_incremental(is_incremental() && !override_incremental());
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