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expose arith reflection, get rid of long m_manager attribute in asserted fromulas

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Signed-off-by: Nikolaj Bjorner <nbjorner@microsoft.com>
This commit is contained in:
Nikolaj Bjorner 2017-05-23 10:04:29 -07:00
parent 2834fea9b3
commit af4346f16a
5 changed files with 142 additions and 139 deletions
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1
src/cmd_context/cmd_context.h
View file

@ -161,6 +161,7 @@ protected:
status m_status;
bool m_numeral_as_real;
bool m_ignore_check; // used by the API to disable check-sat() commands when parsing SMT 2.0 files.
bool m_processing_pareto; // used when re-entering check-sat for pareto front.
bool m_exit_on_error;
static std::ostringstream g_error_stream;

270
src/smt/asserted_formulas.cpp
View file

@ -43,7 +43,7 @@ Revision History:
#include"quasi_macros.h"
asserted_formulas::asserted_formulas(ast_manager & m, smt_params & p):
m_manager(m),
m(m),
m_params(p),
m_pre_simplifier(m),
m_simplifier(m),
@ -63,7 +63,7 @@ asserted_formulas::asserted_formulas(ast_manager & m, smt_params & p):
setup_simplifier_plugins(m_simplifier, m_bsimp, arith_simp, m_bvsimp);
SASSERT(m_bsimp != 0);
SASSERT(arith_simp != 0);
m_macro_finder = alloc(macro_finder, m_manager, m_macro_manager);
m_macro_finder = alloc(macro_finder, m, m_macro_manager);
basic_simplifier_plugin * basic_simp = 0;
bv_simplifier_plugin * bv_simp = 0;
@ -90,16 +90,16 @@ void asserted_formulas::setup() {
}
void asserted_formulas::setup_simplifier_plugins(simplifier & s, basic_simplifier_plugin * & bsimp, arith_simplifier_plugin * & asimp, bv_simplifier_plugin * & bvsimp) {
bsimp = alloc(basic_simplifier_plugin, m_manager);
bsimp = alloc(basic_simplifier_plugin, m);
s.register_plugin(bsimp);
asimp = alloc(arith_simplifier_plugin, m_manager, *bsimp, m_params);
asimp = alloc(arith_simplifier_plugin, m, *bsimp, m_params);
s.register_plugin(asimp);
s.register_plugin(alloc(array_simplifier_plugin, m_manager, *bsimp, s, m_params));
bvsimp = alloc(bv_simplifier_plugin, m_manager, *bsimp, m_params);
s.register_plugin(alloc(array_simplifier_plugin, m, *bsimp, s, m_params));
bvsimp = alloc(bv_simplifier_plugin, m, *bsimp, m_params);
s.register_plugin(bvsimp);
s.register_plugin(alloc(datatype_simplifier_plugin, m_manager, *bsimp));
s.register_plugin(alloc(fpa_simplifier_plugin, m_manager, *bsimp));
s.register_plugin(alloc(seq_simplifier_plugin, m_manager, *bsimp));
s.register_plugin(alloc(datatype_simplifier_plugin, m, *bsimp));
s.register_plugin(alloc(fpa_simplifier_plugin, m, *bsimp));
s.register_plugin(alloc(seq_simplifier_plugin, m, *bsimp));
}
void asserted_formulas::init(unsigned num_formulas, expr * const * formulas, proof * const * prs) {
@ -108,7 +108,7 @@ void asserted_formulas::init(unsigned num_formulas, expr * const * formulas, pro
SASSERT(!m_inconsistent);
SASSERT(m_scopes.empty());
m_asserted_formulas.append(num_formulas, formulas);
if (m_manager.proofs_enabled())
if (m.proofs_enabled())
m_asserted_formula_prs.append(num_formulas, prs);
}
@ -125,9 +125,9 @@ void asserted_formulas::push_assertion(expr * e, proof * pr, expr_ref_vector & r
SASSERT(!result.empty());
return;
}
if (m_manager.is_false(e))
if (m.is_false(e))
m_inconsistent = true;
::push_assertion(m_manager, e, pr, result, result_prs);
::push_assertion(m, e, pr, result, result_prs);
}
void asserted_formulas::set_eliminate_and(bool flag) {
@ -145,13 +145,13 @@ void asserted_formulas::assert_expr(expr * e, proof * _in_pr) {
push_assertion(e, _in_pr, m_asserted_formulas, m_asserted_formula_prs);
return;
}
proof_ref in_pr(_in_pr, m_manager);
expr_ref r1(m_manager);
proof_ref pr1(m_manager);
expr_ref r2(m_manager);
proof_ref pr2(m_manager);
TRACE("assert_expr_before_simp", tout << mk_ll_pp(e, m_manager) << "\n";);
TRACE("assert_expr_bug", tout << mk_pp(e, m_manager) << "\n";);
proof_ref in_pr(_in_pr, m);
expr_ref r1(m);
proof_ref pr1(m);
expr_ref r2(m);
proof_ref pr2(m);
TRACE("assert_expr_before_simp", tout << mk_ll_pp(e, m) << "\n";);
TRACE("assert_expr_bug", tout << mk_pp(e, m) << "\n";);
if (m_params.m_pre_simplifier) {
m_pre_simplifier(e, r1, pr1);
}
@ -161,14 +161,14 @@ void asserted_formulas::assert_expr(expr * e, proof * _in_pr) {
}
set_eliminate_and(false); // do not eliminate and before nnf.
m_simplifier(r1, r2, pr2);
TRACE("assert_expr_bug", tout << "after...\n" << mk_pp(r1, m_manager) << "\n";);
if (m_manager.proofs_enabled()) {
TRACE("assert_expr_bug", tout << "after...\n" << mk_pp(r1, m) << "\n";);
if (m.proofs_enabled()) {
if (e == r2)
pr2 = in_pr;
else
pr2 = m_manager.mk_modus_ponens(in_pr, m_manager.mk_transitivity(pr1, pr2));
pr2 = m.mk_modus_ponens(in_pr, m.mk_transitivity(pr1, pr2));
}
TRACE("assert_expr_after_simp", tout << mk_ll_pp(r1, m_manager) << "\n";);
TRACE("assert_expr_after_simp", tout << mk_ll_pp(r1, m) << "\n";);
push_assertion(r2, pr2, m_asserted_formulas, m_asserted_formula_prs);
TRACE("asserted_formulas_bug", tout << "after assert_expr\n"; display(tout););
}
@ -176,7 +176,7 @@ void asserted_formulas::assert_expr(expr * e, proof * _in_pr) {
void asserted_formulas::assert_expr(expr * e) {
if (inconsistent())
return;
assert_expr(e, m_manager.mk_asserted(e));
assert_expr(e, m.mk_asserted(e));
}
void asserted_formulas::get_assertions(ptr_vector<expr> & result) {
@ -184,13 +184,13 @@ void asserted_formulas::get_assertions(ptr_vector<expr> & result) {
}
void asserted_formulas::push_scope() {
SASSERT(inconsistent() || m_asserted_qhead == m_asserted_formulas.size() || m_manager.canceled());
SASSERT(inconsistent() || m_asserted_qhead == m_asserted_formulas.size() || m.canceled());
TRACE("asserted_formulas_scopes", tout << "push:\n"; display(tout););
m_scopes.push_back(scope());
m_macro_manager.push_scope();
scope & s = m_scopes.back();
s.m_asserted_formulas_lim = m_asserted_formulas.size();
SASSERT(inconsistent() || s.m_asserted_formulas_lim == m_asserted_qhead || m_manager.canceled());
SASSERT(inconsistent() || s.m_asserted_formulas_lim == m_asserted_qhead || m.canceled());
s.m_inconsistent_old = m_inconsistent;
m_defined_names.push();
m_bv_sharing.push_scope();
@ -206,7 +206,7 @@ void asserted_formulas::pop_scope(unsigned num_scopes) {
m_inconsistent = s.m_inconsistent_old;
m_defined_names.pop(num_scopes);
m_asserted_formulas.shrink(s.m_asserted_formulas_lim);
if (m_manager.proofs_enabled())
if (m.proofs_enabled())
m_asserted_formula_prs.shrink(s.m_asserted_formulas_lim);
m_asserted_qhead = s.m_asserted_formulas_lim;
m_scopes.shrink(new_lvl);
@ -228,7 +228,7 @@ void asserted_formulas::reset() {
#ifdef Z3DEBUG
bool asserted_formulas::check_well_sorted() const {
for (unsigned i = 0; i < m_asserted_formulas.size(); i++) {
if (!is_well_sorted(m_manager, m_asserted_formulas.get(i))) return false;
if (!is_well_sorted(m, m_asserted_formulas.get(i))) return false;
}
return true;
}
@ -322,7 +322,7 @@ void asserted_formulas::display(std::ostream & out) const {
for (unsigned i = 0; i < m_asserted_formulas.size(); i++) {
if (i == m_asserted_qhead)
out << "[HEAD] ==>\n";
out << mk_pp(m_asserted_formulas.get(i), m_manager) << "\n";
out << mk_pp(m_asserted_formulas.get(i), m) << "\n";
}
out << "inconsistent: " << inconsistent() << "\n";
}
@ -331,7 +331,7 @@ void asserted_formulas::display_ll(std::ostream & out, ast_mark & pp_visited) co
if (!m_asserted_formulas.empty()) {
unsigned sz = m_asserted_formulas.size();
for (unsigned i = 0; i < sz; i++)
ast_def_ll_pp(out, m_manager, m_asserted_formulas.get(i), pp_visited, true, false);
ast_def_ll_pp(out, m, m_asserted_formulas.get(i), pp_visited, true, false);
out << "asserted formulas:\n";
for (unsigned i = 0; i < sz; i++)
out << "#" << m_asserted_formulas[i]->get_id() << " ";
@ -346,23 +346,23 @@ void asserted_formulas::reduce_asserted_formulas() {
if (inconsistent()) {
return;
}
expr_ref_vector new_exprs(m_manager);
proof_ref_vector new_prs(m_manager);
expr_ref_vector new_exprs(m);
proof_ref_vector new_prs(m);
unsigned i = m_asserted_qhead;
unsigned sz = m_asserted_formulas.size();
for (; i < sz && !inconsistent(); i++) {
expr * n = m_asserted_formulas.get(i);
SASSERT(n != 0);
proof * pr = m_asserted_formula_prs.get(i, 0);
expr_ref new_n(m_manager);
proof_ref new_pr(m_manager);
expr_ref new_n(m);
proof_ref new_pr(m);
m_simplifier(n, new_n, new_pr);
TRACE("reduce_asserted_formulas", tout << mk_pp(n, m_manager) << " -> " << mk_pp(new_n, m_manager) << "\n";);
TRACE("reduce_asserted_formulas", tout << mk_pp(n, m) << " -> " << mk_pp(new_n, m) << "\n";);
if (n == new_n.get()) {
push_assertion(n, pr, new_exprs, new_prs);
}
else {
new_pr = m_manager.mk_modus_ponens(pr, new_pr);
new_pr = m.mk_modus_ponens(pr, new_pr);
push_assertion(new_n, new_pr, new_exprs, new_prs);
}
if (canceled()) {
@ -376,15 +376,15 @@ void asserted_formulas::swap_asserted_formulas(expr_ref_vector & new_exprs, proo
SASSERT(!inconsistent() || !new_exprs.empty());
m_asserted_formulas.shrink(m_asserted_qhead);
m_asserted_formulas.append(new_exprs);
if (m_manager.proofs_enabled()) {
if (m.proofs_enabled()) {
m_asserted_formula_prs.shrink(m_asserted_qhead);
m_asserted_formula_prs.append(new_prs);
}
}
void asserted_formulas::find_macros_core() {
expr_ref_vector new_exprs(m_manager);
proof_ref_vector new_prs(m_manager);
expr_ref_vector new_exprs(m);
proof_ref_vector new_prs(m);
unsigned sz = m_asserted_formulas.size();
m_macro_finder->operator()(sz - m_asserted_qhead, m_asserted_formulas.c_ptr() + m_asserted_qhead,
m_asserted_formula_prs.c_ptr() + m_asserted_qhead, new_exprs, new_prs);
@ -407,9 +407,9 @@ void asserted_formulas::expand_macros() {
void asserted_formulas::apply_quasi_macros() {
IF_IVERBOSE(10, verbose_stream() << "(smt.find-quasi-macros)\n";);
TRACE("before_quasi_macros", display(tout););
expr_ref_vector new_exprs(m_manager);
proof_ref_vector new_prs(m_manager);
quasi_macros proc(m_manager, m_macro_manager, m_simplifier);
expr_ref_vector new_exprs(m);
proof_ref_vector new_prs(m);
quasi_macros proc(m, m_macro_manager, m_simplifier);
while (proc(m_asserted_formulas.size() - m_asserted_qhead,
m_asserted_formulas.c_ptr() + m_asserted_qhead,
m_asserted_formula_prs.c_ptr() + m_asserted_qhead,
@ -424,27 +424,27 @@ void asserted_formulas::apply_quasi_macros() {
void asserted_formulas::nnf_cnf() {
IF_IVERBOSE(10, verbose_stream() << "(smt.nnf)\n";);
nnf apply_nnf(m_manager, m_defined_names);
expr_ref_vector new_exprs(m_manager);
proof_ref_vector new_prs(m_manager);
expr_ref_vector push_todo(m_manager);
proof_ref_vector push_todo_prs(m_manager);
nnf apply_nnf(m, m_defined_names);
expr_ref_vector new_exprs(m);
proof_ref_vector new_prs(m);
expr_ref_vector push_todo(m);
proof_ref_vector push_todo_prs(m);
unsigned i = m_asserted_qhead;
unsigned sz = m_asserted_formulas.size();
TRACE("nnf_bug", tout << "i: " << i << " sz: " << sz << "\n";);
for (; i < sz; i++) {
expr * n = m_asserted_formulas.get(i);
TRACE("nnf_bug", tout << "processing:\n" << mk_pp(n, m_manager) << "\n";);
TRACE("nnf_bug", tout << "processing:\n" << mk_pp(n, m) << "\n";);
proof * pr = m_asserted_formula_prs.get(i, 0);
expr_ref r1(m_manager);
proof_ref pr1(m_manager);
CASSERT("well_sorted",is_well_sorted(m_manager, n));
expr_ref r1(m);
proof_ref pr1(m);
CASSERT("well_sorted",is_well_sorted(m, n));
push_todo.reset();
push_todo_prs.reset();
apply_nnf(n, push_todo, push_todo_prs, r1, pr1);
CASSERT("well_sorted",is_well_sorted(m_manager, r1));
pr = m_manager.mk_modus_ponens(pr, pr1);
CASSERT("well_sorted",is_well_sorted(m, r1));
pr = m.mk_modus_ponens(pr, pr1);
push_todo.push_back(r1);
push_todo_prs.push_back(pr);
@ -456,13 +456,13 @@ void asserted_formulas::nnf_cnf() {
expr * n = push_todo.get(k);
proof * pr = 0;
m_simplifier(n, r1, pr1);
CASSERT("well_sorted",is_well_sorted(m_manager, r1));
CASSERT("well_sorted",is_well_sorted(m, r1));
if (canceled()) {
return;
}
if (m_manager.proofs_enabled())
pr = m_manager.mk_modus_ponens(push_todo_prs.get(k), pr1);
if (m.proofs_enabled())
pr = m.mk_modus_ponens(push_todo_prs.get(k), pr1);
else
pr = 0;
push_assertion(r1, pr, new_exprs, new_prs);
@ -476,23 +476,23 @@ void asserted_formulas::NAME() {
IF_IVERBOSE(10, verbose_stream() << "(smt." << MSG << ")\n";); \
TRACE(LABEL, tout << "before:\n"; display(tout);); \
FUNCTOR_DEF; \
expr_ref_vector new_exprs(m_manager); \
proof_ref_vector new_prs(m_manager); \
expr_ref_vector new_exprs(m); \
proof_ref_vector new_prs(m); \
unsigned i = m_asserted_qhead; \
unsigned sz = m_asserted_formulas.size(); \
for (; i < sz; i++) { \
expr * n = m_asserted_formulas.get(i); \
proof * pr = m_asserted_formula_prs.get(i, 0); \
expr_ref new_n(m_manager); \
expr_ref new_n(m); \
functor(n, new_n); \
TRACE("simplifier_simple_step", tout << mk_pp(n, m_manager) << "\n" << mk_pp(new_n, m_manager) << "\n";); \
TRACE("simplifier_simple_step", tout << mk_pp(n, m) << "\n" << mk_pp(new_n, m) << "\n";); \
if (n == new_n.get()) { \
push_assertion(n, pr, new_exprs, new_prs); \
} \
else if (m_manager.proofs_enabled()) { \
proof_ref new_pr(m_manager); \
new_pr = m_manager.mk_rewrite_star(n, new_n, 0, 0); \
new_pr = m_manager.mk_modus_ponens(pr, new_pr); \
else if (m.proofs_enabled()) { \
proof_ref new_pr(m); \
new_pr = m.mk_rewrite_star(n, new_n, 0, 0); \
new_pr = m.mk_modus_ponens(pr, new_pr); \
push_assertion(new_n, new_pr, new_exprs, new_prs); \
} \
else { \
@ -505,7 +505,7 @@ void asserted_formulas::NAME() {
TRACE(LABEL, display(tout);); \
}
MK_SIMPLE_SIMPLIFIER(apply_distribute_forall, distribute_forall functor(m_manager, *m_bsimp), "distribute_forall", "distribute-forall");
MK_SIMPLE_SIMPLIFIER(apply_distribute_forall, distribute_forall functor(m, *m_bsimp), "distribute_forall", "distribute-forall");
void asserted_formulas::reduce_and_solve() {
IF_IVERBOSE(10, verbose_stream() << "(smt.reducing)\n";);
@ -516,22 +516,22 @@ void asserted_formulas::reduce_and_solve() {
void asserted_formulas::infer_patterns() {
IF_IVERBOSE(10, verbose_stream() << "(smt.pattern-inference)\n";);
TRACE("before_pattern_inference", display(tout););
pattern_inference infer(m_manager, m_params);
expr_ref_vector new_exprs(m_manager);
proof_ref_vector new_prs(m_manager);
pattern_inference infer(m, m_params);
expr_ref_vector new_exprs(m);
proof_ref_vector new_prs(m);
unsigned i = m_asserted_qhead;
unsigned sz = m_asserted_formulas.size();
for (; i < sz; i++) {
expr * n = m_asserted_formulas.get(i);
proof * pr = m_asserted_formula_prs.get(i, 0);
expr_ref new_n(m_manager);
proof_ref new_pr(m_manager);
expr_ref new_n(m);
proof_ref new_pr(m);
infer(n, new_n, new_pr);
if (n == new_n.get()) {
push_assertion(n, pr, new_exprs, new_prs);
}
else if (m_manager.proofs_enabled()) {
new_pr = m_manager.mk_modus_ponens(pr, new_pr);
else if (m.proofs_enabled()) {
new_pr = m.mk_modus_ponens(pr, new_pr);
push_assertion(new_n, new_pr, new_exprs, new_prs);
}
else {
@ -554,16 +554,16 @@ void asserted_formulas::commit(unsigned new_qhead) {
void asserted_formulas::eliminate_term_ite() {
IF_IVERBOSE(10, verbose_stream() << "(smt.eliminating-ite-term)\n";);
TRACE("before_elim_term_ite", display(tout););
elim_term_ite elim(m_manager, m_defined_names);
expr_ref_vector new_exprs(m_manager);
proof_ref_vector new_prs(m_manager);
elim_term_ite elim(m, m_defined_names);
expr_ref_vector new_exprs(m);
proof_ref_vector new_prs(m);
unsigned i = m_asserted_qhead;
unsigned sz = m_asserted_formulas.size();
for (; i < sz; i++) {
expr * n = m_asserted_formulas.get(i);
proof * pr = m_asserted_formula_prs.get(i, 0);
expr_ref new_n(m_manager);
proof_ref new_pr(m_manager);
expr_ref new_n(m);
proof_ref new_pr(m);
elim(n, new_exprs, new_prs, new_n, new_pr);
SASSERT(new_n.get() != 0);
DEBUG_CODE({
@ -574,8 +574,8 @@ void asserted_formulas::eliminate_term_ite() {
if (n == new_n.get()) {
push_assertion(n, pr, new_exprs, new_prs);
}
else if (m_manager.proofs_enabled()) {
new_pr = m_manager.mk_modus_ponens(pr, new_pr);
else if (m.proofs_enabled()) {
new_pr = m.mk_modus_ponens(pr, new_pr);
push_assertion(new_n, new_pr, new_exprs, new_prs);
}
else {
@ -602,31 +602,31 @@ void asserted_formulas::propagate_values() {
// - new_exprs2 is the set R
//
// The loop also updates the m_cache. It adds the entries x -> n to it.
expr_ref_vector new_exprs1(m_manager);
proof_ref_vector new_prs1(m_manager);
expr_ref_vector new_exprs2(m_manager);
proof_ref_vector new_prs2(m_manager);
expr_ref_vector new_exprs1(m);
proof_ref_vector new_prs1(m);
expr_ref_vector new_exprs2(m);
proof_ref_vector new_prs2(m);
unsigned sz = m_asserted_formulas.size();
for (unsigned i = 0; i < sz; i++) {
expr_ref n(m_asserted_formulas.get(i), m_manager);
proof_ref pr(m_asserted_formula_prs.get(i, 0), m_manager);
TRACE("simplifier", tout << mk_pp(n, m_manager) << "\n";);
expr_ref n(m_asserted_formulas.get(i), m);
proof_ref pr(m_asserted_formula_prs.get(i, 0), m);
TRACE("simplifier", tout << mk_pp(n, m) << "\n";);
expr* lhs, *rhs;
if (m_manager.is_eq(n, lhs, rhs) &&
(m_manager.is_value(lhs) || m_manager.is_value(rhs))) {
if (m_manager.is_value(lhs)) {
if (m.is_eq(n, lhs, rhs) &&
(m.is_value(lhs) || m.is_value(rhs))) {
if (m.is_value(lhs)) {
std::swap(lhs, rhs);
n = m_manager.mk_eq(lhs, rhs);
pr = m_manager.mk_symmetry(pr);
n = m.mk_eq(lhs, rhs);
pr = m.mk_symmetry(pr);
}
if (!m_manager.is_value(lhs) && !m_simplifier.is_cached(lhs)) {
if (!m.is_value(lhs) && !m_simplifier.is_cached(lhs)) {
if (i >= m_asserted_qhead) {
new_exprs1.push_back(n);
if (m_manager.proofs_enabled())
if (m.proofs_enabled())
new_prs1.push_back(pr);
}
TRACE("propagate_values", tout << "found:\n" << mk_pp(lhs, m_manager) << "\n->\n" << mk_pp(rhs, m_manager) << "\n";
if (pr) tout << "proof: " << mk_pp(pr, m_manager) << "\n";);
TRACE("propagate_values", tout << "found:\n" << mk_pp(lhs, m) << "\n->\n" << mk_pp(rhs, m) << "\n";
if (pr) tout << "proof: " << mk_pp(pr, m) << "\n";);
m_simplifier.cache_result(lhs, rhs, pr);
found = true;
continue;
@ -634,7 +634,7 @@ void asserted_formulas::propagate_values() {
}
if (i >= m_asserted_qhead) {
new_exprs2.push_back(n);
if (m_manager.proofs_enabled())
if (m.proofs_enabled())
new_prs2.push_back(pr);
}
}
@ -646,14 +646,14 @@ void asserted_formulas::propagate_values() {
for (unsigned i = 0; i < sz; i++) {
expr * n = new_exprs2.get(i);
proof * pr = new_prs2.get(i, 0);
expr_ref new_n(m_manager);
proof_ref new_pr(m_manager);
expr_ref new_n(m);
proof_ref new_pr(m);
m_simplifier(n, new_n, new_pr);
if (n == new_n.get()) {
push_assertion(n, pr, new_exprs1, new_prs1);
}
else {
new_pr = m_manager.mk_modus_ponens(pr, new_pr);
new_pr = m.mk_modus_ponens(pr, new_pr);
push_assertion(new_n, new_pr, new_exprs1, new_prs1);
}
}
@ -680,22 +680,22 @@ void asserted_formulas::propagate_booleans() {
#define PROCESS() { \
expr * n = m_asserted_formulas.get(i); \
proof * pr = m_asserted_formula_prs.get(i, 0); \
expr_ref new_n(m_manager); \
proof_ref new_pr(m_manager); \
expr_ref new_n(m); \
proof_ref new_pr(m); \
m_simplifier(n, new_n, new_pr); \
m_asserted_formulas.set(i, new_n); \
if (m_manager.proofs_enabled()) { \
new_pr = m_manager.mk_modus_ponens(pr, new_pr); \
if (m.proofs_enabled()) { \
new_pr = m.mk_modus_ponens(pr, new_pr); \
m_asserted_formula_prs.set(i, new_pr); \
} \
if (n != new_n) { \
cont = true; \
modified = true; \
} \
if (m_manager.is_not(new_n)) \
m_simplifier.cache_result(to_app(new_n)->get_arg(0), m_manager.mk_false(), m_manager.mk_iff_false(new_pr)); \
if (m.is_not(new_n)) \
m_simplifier.cache_result(to_app(new_n)->get_arg(0), m.mk_false(), m.mk_iff_false(new_pr)); \
else \
m_simplifier.cache_result(new_n, m_manager.mk_true(), m_manager.mk_iff_true(new_pr)); \
m_simplifier.cache_result(new_n, m.mk_true(), m.mk_iff_true(new_pr)); \
}
for (; i < sz; i++) {
PROCESS();
@ -720,23 +720,23 @@ bool asserted_formulas::NAME() { \
TRACE(TAG, ast_mark visited; display_ll(tout, visited);); \
FUNCTOR; \
bool changed = false; \
expr_ref_vector new_exprs(m_manager); \
proof_ref_vector new_prs(m_manager); \
expr_ref_vector new_exprs(m); \
proof_ref_vector new_prs(m); \
unsigned i = m_asserted_qhead; \
unsigned sz = m_asserted_formulas.size(); \
for (; i < sz; i++) { \
expr * n = m_asserted_formulas.get(i); \
proof * pr = m_asserted_formula_prs.get(i, 0); \
expr_ref new_n(m_manager); \
proof_ref new_pr(m_manager); \
expr_ref new_n(m); \
proof_ref new_pr(m); \
functor(n, new_n, new_pr); \
if (n == new_n.get()) { \
push_assertion(n, pr, new_exprs, new_prs); \
} \
else if (m_manager.proofs_enabled()) { \
else if (m.proofs_enabled()) { \
changed = true; \
if (!new_pr) new_pr = m_manager.mk_rewrite(n, new_n); \
new_pr = m_manager.mk_modus_ponens(pr, new_pr); \
if (!new_pr) new_pr = m.mk_rewrite(n, new_n); \
new_pr = m.mk_modus_ponens(pr, new_pr); \
push_assertion(new_n, new_pr, new_exprs, new_prs); \
} \
else { \
@ -753,19 +753,19 @@ bool asserted_formulas::NAME() { \
return changed; \
}
MK_SIMPLIFIER(pull_cheap_ite_trees, pull_cheap_ite_tree_star functor(m_manager, m_simplifier), "pull_cheap_ite_trees", "pull-cheap-ite-trees", false);
MK_SIMPLIFIER(pull_cheap_ite_trees, pull_cheap_ite_tree_star functor(m, m_simplifier), "pull_cheap_ite_trees", "pull-cheap-ite-trees", false);
MK_SIMPLIFIER(pull_nested_quantifiers, pull_nested_quant functor(m_manager), "pull_nested_quantifiers", "pull-nested-quantifiers", false);
MK_SIMPLIFIER(pull_nested_quantifiers, pull_nested_quant functor(m), "pull_nested_quantifiers", "pull-nested-quantifiers", false);
proof * asserted_formulas::get_inconsistency_proof() const {
if (!inconsistent())
return 0;
if (!m_manager.proofs_enabled())
if (!m.proofs_enabled())
return 0;
unsigned sz = m_asserted_formulas.size();
for (unsigned i = 0; i < sz; i++) {
expr * f = m_asserted_formulas.get(i);
if (m_manager.is_false(f))
if (m.is_false(f))
return m_asserted_formula_prs.get(i);
}
UNREACHABLE();
@ -780,14 +780,14 @@ void asserted_formulas::refine_inj_axiom() {
for (; i < sz; i++) {
expr * n = m_asserted_formulas.get(i);
proof * pr = m_asserted_formula_prs.get(i, 0);
expr_ref new_n(m_manager);
if (is_quantifier(n) && simplify_inj_axiom(m_manager, to_quantifier(n), new_n)) {
TRACE("inj_axiom", tout << "simplifying...\n" << mk_pp(n, m_manager) << "\n" << mk_pp(new_n, m_manager) << "\n";);
expr_ref new_n(m);
if (is_quantifier(n) && simplify_inj_axiom(m, to_quantifier(n), new_n)) {
TRACE("inj_axiom", tout << "simplifying...\n" << mk_pp(n, m) << "\n" << mk_pp(new_n, m) << "\n";);
m_asserted_formulas.set(i, new_n);
if (m_manager.proofs_enabled()) {
proof_ref new_pr(m_manager);
new_pr = m_manager.mk_rewrite(n, new_n);
new_pr = m_manager.mk_modus_ponens(pr, new_pr);
if (m.proofs_enabled()) {
proof_ref new_pr(m);
new_pr = m.mk_rewrite(n, new_n);
new_pr = m.mk_modus_ponens(pr, new_pr);
m_asserted_formula_prs.set(i, new_pr);
}
}
@ -797,11 +797,11 @@ void asserted_formulas::refine_inj_axiom() {
MK_SIMPLIFIER(apply_bit2int, bit2int& functor = m_bit2int, "bit2int", "propagate-bit-vector-over-integers", true);
MK_SIMPLIFIER(cheap_quant_fourier_motzkin, elim_bounds_star functor(m_manager), "elim_bounds", "cheap-fourier-motzkin", true);
MK_SIMPLIFIER(cheap_quant_fourier_motzkin, elim_bounds_star functor(m), "elim_bounds", "cheap-fourier-motzkin", true);
MK_SIMPLIFIER(elim_bvs_from_quantifiers, bv_elim_star functor(m_manager), "bv_elim", "eliminate-bit-vectors-from-quantifiers", true);
MK_SIMPLIFIER(elim_bvs_from_quantifiers, bv_elim_star functor(m), "bv_elim", "eliminate-bit-vectors-from-quantifiers", true);
#define LIFT_ITE(NAME, FUNCTOR, MSG) \
void asserted_formulas::NAME() { \
@ -813,14 +813,14 @@ void asserted_formulas::NAME() {
for (; i < sz; i++) { \
expr * n = m_asserted_formulas.get(i); \
proof * pr = m_asserted_formula_prs.get(i, 0); \
expr_ref new_n(m_manager); \
proof_ref new_pr(m_manager); \
expr_ref new_n(m); \
proof_ref new_pr(m); \
functor(n, new_n, new_pr); \
TRACE("lift_ite_step", tout << mk_pp(n, m_manager) << "\n";); \
TRACE("lift_ite_step", tout << mk_pp(n, m) << "\n";); \
IF_IVERBOSE(10000, verbose_stream() << "lift before: " << get_num_exprs(n) << ", after: " << get_num_exprs(new_n) << "\n";); \
m_asserted_formulas.set(i, new_n); \
if (m_manager.proofs_enabled()) { \
new_pr = m_manager.mk_modus_ponens(pr, new_pr); \
if (m.proofs_enabled()) { \
new_pr = m.mk_modus_ponens(pr, new_pr); \
m_asserted_formula_prs.set(i, new_pr); \
} \
} \
@ -848,12 +848,12 @@ void asserted_formulas::max_bv_sharing() {
for (; i < sz; i++) {
expr * n = m_asserted_formulas.get(i);
proof * pr = m_asserted_formula_prs.get(i, 0);
expr_ref new_n(m_manager);
proof_ref new_pr(m_manager);
expr_ref new_n(m);
proof_ref new_pr(m);
m_bv_sharing(n, new_n, new_pr);
m_asserted_formulas.set(i, new_n);
if (m_manager.proofs_enabled()) {
new_pr = m_manager.mk_modus_ponens(pr, new_pr);
if (m.proofs_enabled()) {
new_pr = m.mk_modus_ponens(pr, new_pr);
m_asserted_formula_prs.set(i, new_pr);
}
}

6
src/smt/asserted_formulas.h
View file

@ -35,7 +35,7 @@ class arith_simplifier_plugin;
class bv_simplifier_plugin;
class asserted_formulas {
ast_manager & m_manager;
ast_manager & m;
smt_params & m_params;
simplifier m_pre_simplifier;
simplifier m_simplifier;
@ -94,7 +94,7 @@ class asserted_formulas {
unsigned get_total_size() const;
bool has_bv() const;
void max_bv_sharing();
bool canceled() { return m_manager.canceled(); }
bool canceled() { return m.canceled(); }
public:
asserted_formulas(ast_manager & m, smt_params & p);
@ -115,7 +115,7 @@ public:
void commit();
void commit(unsigned new_qhead);
expr * get_formula(unsigned idx) const { return m_asserted_formulas.get(idx); }
proof * get_formula_proof(unsigned idx) const { return m_manager.proofs_enabled() ? m_asserted_formula_prs.get(idx) : 0; }
proof * get_formula_proof(unsigned idx) const { return m.proofs_enabled() ? m_asserted_formula_prs.get(idx) : 0; }
expr * const * get_formulas() const { return m_asserted_formulas.c_ptr(); }
proof * const * get_formula_proofs() const { return m_asserted_formula_prs.c_ptr(); }
void init(unsigned num_formulas, expr * const * formulas, proof * const * prs);

1
src/smt/params/smt_params_helper.pyg
View file

@ -44,6 +44,7 @@ def_module_params(module_name='smt',
('arith.euclidean_solver', BOOL, False, 'eucliean solver for linear integer arithmetic'),
('arith.propagate_eqs', BOOL, True, 'propagate (cheap) equalities'),
('arith.propagation_mode', UINT, 2, '0 - no propagation, 1 - propagate existing literals, 2 - refine bounds'),
('arith.reflect', BOOL, False, 'reflect arithmetical operators to the congruence closure'),
('arith.branch_cut_ratio', UINT, 2, 'branch/cut ratio for linear integer arithmetic'),
('arith.int_eq_branch', BOOL, False, 'branching using derived integer equations'),
('arith.ignore_int', BOOL, False, 'treat integer variables as real'),

3
src/smt/params/theory_arith_params.cpp
View file

@ -35,6 +35,7 @@ void theory_arith_params::updt_params(params_ref const & _p) {
m_arith_ignore_int = p.arith_ignore_int();
m_arith_bound_prop = static_cast<bound_prop_mode>(p.arith_propagation_mode());
m_arith_dump_lemmas = p.arith_dump_lemmas();
m_arith_reflect = p.arith_reflect();
}
@ -85,4 +86,4 @@ void theory_arith_params::display(std::ostream & out) const {
DISPLAY_PARAM(m_nl_arith_branching);
DISPLAY_PARAM(m_nl_arith_rounds);
DISPLAY_PARAM(m_arith_euclidean_solver);
}
}