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https://github.com/Z3Prover/z3
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#6364 - remove option of redundant clauses from internalization
gc-ing definitions leads to unsoundness when they are not replayed. Instead of attempting to replay definitions theory internalization is irredundant by default. This is also the old solver behavior where TH_LEMMA is essentially never used, but is valid for top-level theory lemmas.
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29 changed files with 133 additions and 147 deletions
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@ -99,10 +99,10 @@ namespace bv {
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get_var(n);
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}
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sat::literal solver::internalize(expr* e, bool sign, bool root, bool redundant) {
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sat::literal solver::internalize(expr* e, bool sign, bool root) {
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force_push();
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SASSERT(m.is_bool(e));
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if (!visit_rec(m, e, sign, root, redundant))
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if (!visit_rec(m, e, sign, root))
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return sat::null_literal;
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sat::literal lit = expr2literal(e);
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if (sign)
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@ -110,14 +110,14 @@ namespace bv {
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return lit;
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}
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void solver::internalize(expr* e, bool redundant) {
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void solver::internalize(expr* e) {
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force_push();
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visit_rec(m, e, false, false, redundant);
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visit_rec(m, e, false, false);
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}
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bool solver::visit(expr* e) {
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if (!is_app(e) || to_app(e)->get_family_id() != get_id()) {
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ctx.internalize(e, m_is_redundant);
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ctx.internalize(e);
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return true;
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}
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m_stack.push_back(sat::eframe(e));
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@ -246,7 +246,7 @@ namespace bv {
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for (unsigned i = 0; i < bv_size; i++) {
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expr_ref b2b(bv.mk_bit2bool(e, i), m);
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m_bits[v].push_back(sat::null_literal);
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sat::literal lit = ctx.internalize(b2b, false, false, m_is_redundant);
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sat::literal lit = ctx.internalize(b2b, false, false);
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TRACE("bv", tout << "add-bit: " << lit << " " << literal2expr(lit) << "\n";);
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if (m_bits[v].back() == sat::null_literal)
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m_bits[v].back() = lit;
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@ -344,7 +344,7 @@ namespace bv {
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SASSERT(bits.size() == m_bits[v].size());
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unsigned i = 0;
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for (expr* bit : bits) {
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sat::literal lit = ctx.internalize(bit, false, false, m_is_redundant);
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sat::literal lit = ctx.internalize(bit, false, false);
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TRACE("bv", tout << "set " << m_bits[v][i] << " == " << lit << "\n";);
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add_clause(~lit, m_bits[v][i]);
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add_clause(lit, ~m_bits[v][i]);
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@ -353,7 +353,7 @@ namespace bv {
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return;
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}
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for (expr* bit : bits)
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add_bit(v, ctx.internalize(bit, false, false, m_is_redundant));
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add_bit(v, ctx.internalize(bit, false, false));
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for (expr* bit : bits)
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get_var(expr2enode(bit));
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SASSERT(get_bv_size(n) == bits.size());
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@ -371,7 +371,7 @@ namespace bv {
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sat::literal solver::mk_true() {
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if (m_true == sat::null_literal) {
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ctx.push(value_trail<sat::literal>(m_true));
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m_true = ctx.internalize(m.mk_true(), false, true, false);
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m_true = ctx.internalize(m.mk_true(), false, true);
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s().assign_unit(m_true);
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}
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return m_true;
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@ -493,7 +493,7 @@ namespace bv {
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m_bb.mk_sle(arg1_bits.size(), arg1_bits.data(), arg2_bits.data(), le);
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else
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m_bb.mk_ule(arg1_bits.size(), arg1_bits.data(), arg2_bits.data(), le);
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literal def = ctx.internalize(le, false, false, m_is_redundant);
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literal def = ctx.internalize(le, false, false);
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if (Negated)
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def.neg();
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add_def(def, expr2literal(n));
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@ -598,7 +598,7 @@ namespace bv {
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get_arg_bits(n, 1, arg2_bits);
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expr_ref out(m);
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fn(arg1_bits.size(), arg1_bits.data(), arg2_bits.data(), out);
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sat::literal def = ctx.internalize(out, false, false, m_is_redundant);
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sat::literal def = ctx.internalize(out, false, false);
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add_def(def, expr2literal(n));
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}
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@ -753,12 +753,11 @@ namespace bv {
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return;
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if (v1 > v2)
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std::swap(v1, v2);
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flet<bool> _red(m_is_redundant, true);
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++m_stats.m_ackerman;
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expr* o1 = var2expr(v1);
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expr* o2 = var2expr(v2);
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expr_ref oe = mk_var_eq(v1, v2);
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literal oeq = ctx.internalize(oe, false, false, m_is_redundant);
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literal oeq = ctx.internalize(oe, false, false);
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unsigned sz = m_bits[v1].size();
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TRACE("bv", tout << "ackerman-eq: " << s().scope_lvl() << " " << oe << "\n";);
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literal_vector eqs;
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@ -772,6 +771,7 @@ namespace bv {
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eqs.push_back(~eq);
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}
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TRACE("bv", for (auto l : eqs) tout << mk_bounded_pp(literal2expr(l), m) << " "; tout << "\n";);
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add_clause(eqs);
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euf::th_proof_hint* ph = ctx.mk_smt_clause(name(), eqs.size(), eqs.data());
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s().mk_clause(eqs, sat::status::th(true, m.get_basic_family_id(), ph));
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}
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}
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