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Added rewriter.ignore_patterns_on_ground_qbody option to disable simplification of quantifiers that have their universals appear only in patterns, but otherwise have a ground body.

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This commit is contained in:
Christoph M. Wintersteiger 2017-04-07 21:19:20 +01:00
parent 9a757ffffe
commit 27a1758857
19 changed files with 795 additions and 776 deletions
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94
src/ast/simplifier/simplifier.cpp
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@ -33,8 +33,8 @@ simplifier::simplifier(ast_manager & m):
m_ac_support(true) {
}
void simplifier::register_plugin(plugin * p) {
m_plugins.register_plugin(p);
void simplifier::register_plugin(plugin * p) {
m_plugins.register_plugin(p);
}
simplifier::~simplifier() {
@ -46,13 +46,13 @@ void simplifier::enable_ac_support(bool flag) {
ptr_vector<plugin>::const_iterator it = m_plugins.begin();
ptr_vector<plugin>::const_iterator end = m_plugins.end();
for (; it != end; ++it) {
if (*it != 0)
if (*it != 0)
(*it)->enable_ac_support(flag);
}
}
/**
\brief External interface for the simplifier.
\brief External interface for the simplifier.
A client will invoke operator()(s, r, p) to simplify s.
The result is stored in r.
When proof generation is enabled, a proof for the equivalence (or equisatisfiability)
@ -69,14 +69,14 @@ void simplifier::operator()(expr * s, expr_ref & r, proof_ref & p) {
proof * result_proof;
switch (m.proof_mode()) {
case PGM_DISABLED: // proof generation is disabled.
reduce_core(s);
reduce_core(s);
// after executing reduce_core, the result of the simplification is in the cache
get_cached(s, result, result_proof);
r = result;
p = m.mk_undef_proof();
break;
case PGM_COARSE: // coarse proofs... in this case, we do not produce a step by step (fine grain) proof to show the equivalence (or equisatisfiability) of s an r.
m_subst_proofs.reset(); // m_subst_proofs is an auxiliary vector that is used to justify substitutions. See comment on method get_subst.
m_subst_proofs.reset(); // m_subst_proofs is an auxiliary vector that is used to justify substitutions. See comment on method get_subst.
reduce_core(s);
get_cached(s, result, result_proof);
r = result;
@ -163,7 +163,7 @@ bool simplifier::visit_children(expr * n) {
// The method ast_manager::mk_app is used to create the flat version of an AC operator.
// In Z3 1.x, we used multi-ary operators. This creates problems for the superposition engine.
// So, starting at Z3 2.x, only boolean operators can be multi-ary.
// Example:
// Example:
// (and (and a b) (and c d)) --> (and a b c d)
// (+ (+ a b) (+ c d)) --> (+ a (+ b (+ c d)))
// Remark: The flattening is only applied if m_ac_support is true.
@ -178,7 +178,7 @@ bool simplifier::visit_children(expr * n) {
}
return visited;
}
case AST_QUANTIFIER:
case AST_QUANTIFIER:
return visit_quantifier(to_quantifier(n));
default:
UNREACHABLE();
@ -188,7 +188,7 @@ bool simplifier::visit_children(expr * n) {
/**
\brief Visit the children of n assuming it is an AC (associative-commutative) operator.
For example, if n is of the form (+ (+ a b) (+ c d)), this method
will return true if the nodes a, b, c and d have been already simplified.
The nodes (+ a b) and (+ c d) are not really checked.
@ -216,7 +216,7 @@ bool simplifier::visit_ac(app * n) {
expr * arg = n->get_arg(i);
if (is_app_of(arg, decl))
todo.push_back(to_app(arg));
else
else
visit(arg, visited);
}
}
@ -319,7 +319,7 @@ void simplifier::reduce1_app_core(app * n) {
proof * p;
if (n == r)
p = 0;
else if (r != s)
else if (r != s)
// we use a "theory rewrite generic proof" to justify the step
// s = (decl arg_0' ... arg_{n-1}') --> r
p = m.mk_transitivity(p1, m.mk_rewrite(s, r));
@ -368,7 +368,7 @@ void simplifier::reduce1_ac_app_core(app * n) {
proof_ref p1(m);
mk_ac_congruent_term(n, n_c, p1);
TRACE("ac", tout << "expr:\n" << mk_pp(n, m) << "\ncongruent term:\n" << mk_pp(n_c, m) << "\n";);
expr_ref r(m);
expr_ref r(m);
func_decl * decl = n->get_decl();
family_id fid = decl->get_family_id();
plugin * p = get_plugin(fid);
@ -415,7 +415,7 @@ void simplifier::reduce1_ac_app_core(app * n) {
proof * p;
if (n == r.get())
p = 0;
else if (r.get() != n_c.get())
else if (r.get() != n_c.get())
p = m.mk_transitivity(p1, m.mk_rewrite(n_c, r));
else
p = p1;
@ -434,7 +434,7 @@ void simplifier::dump_rewrite_lemma(func_decl * decl, unsigned num_args, expr *
sprintf_s(buffer, ARRAYSIZE(buffer), "lemma_%d.smt", g_rewrite_lemma_id);
#else
sprintf(buffer, "rewrite_lemma_%d.smt", g_rewrite_lemma_id);
#endif
#endif
ast_smt_pp pp(m);
pp.set_benchmark_name("rewrite_lemma");
pp.set_status("unsat");
@ -450,7 +450,7 @@ void simplifier::dump_rewrite_lemma(func_decl * decl, unsigned num_args, expr *
/**
\brief Return in \c result an expression \c e equivalent to <tt>(f args[0] ... args[num_args - 1])</tt>, and
store in \c pr a proof for <tt>(= (f args[0] ... args[num_args - 1]) e)</tt>
If e is identical to (f args[0] ... args[num_args - 1]), then pr is set to 0.
*/
void simplifier::mk_app(func_decl * decl, unsigned num_args, expr * const * args, expr_ref & result) {
@ -474,7 +474,7 @@ void simplifier::mk_app(func_decl * decl, unsigned num_args, expr * const * args
//dump_rewrite_lemma(decl, num_args, args, result.get());
return;
}
result = m.mk_app(decl, num_args, args);
}
@ -494,17 +494,17 @@ void simplifier::mk_congruent_term(app * n, app_ref & r, proof_ref & p) {
proof * arg_proof;
get_cached(arg, new_arg, arg_proof);
CTRACE("simplifier_bug", (arg != new_arg) != (arg_proof != 0),
CTRACE("simplifier_bug", (arg != new_arg) != (arg_proof != 0),
tout << mk_ll_pp(arg, m) << "\n---->\n" << mk_ll_pp(new_arg, m) << "\n";
tout << "#" << arg->get_id() << " #" << new_arg->get_id() << "\n";
tout << arg << " " << new_arg << "\n";);
if (arg != new_arg) {
has_new_args = true;
proofs.push_back(arg_proof);
SASSERT(arg_proof);
}
}
else {
SASSERT(arg_proof == 0);
}
@ -526,10 +526,10 @@ void simplifier::mk_congruent_term(app * n, app_ref & r, proof_ref & p) {
/**
\brief Store the new arguments of \c n in result. Store in p a proof for
(= n (f result[0] ... result[num_args - 1])), where f is the function symbol of n.
If there are no new arguments or fine grain proofs are disabled, then p is set to 0.
Return true there are new arguments.
Return true there are new arguments.
*/
bool simplifier::get_args(app * n, ptr_vector<expr> & result, proof_ref & p) {
bool has_new_args = false;
@ -565,10 +565,10 @@ bool simplifier::get_args(app * n, ptr_vector<expr> & result, proof_ref & p) {
void simplifier::mk_ac_congruent_term(app * n, app_ref & r, proof_ref & p) {
SASSERT(m_ac_support);
func_decl * f = n->get_decl();
m_ac_cache.reset();
m_ac_pr_cache.reset();
ptr_buffer<app> todo;
ptr_buffer<expr> new_args;
ptr_buffer<proof> new_arg_prs;
@ -621,7 +621,7 @@ void simplifier::mk_ac_congruent_term(app * n, app_ref & r, proof_ref & p) {
todo.pop_back();
if (!has_new_arg) {
m_ac_cache.insert(curr, curr);
if (m.fine_grain_proofs())
if (m.fine_grain_proofs())
m_ac_pr_cache.insert(curr, 0);
}
else {
@ -634,7 +634,7 @@ void simplifier::mk_ac_congruent_term(app * n, app_ref & r, proof_ref & p) {
}
}
}
SASSERT(m_ac_cache.contains(n));
app * new_n = 0;
m_ac_cache.find(n, new_n);
@ -646,7 +646,7 @@ void simplifier::mk_ac_congruent_term(app * n, app_ref & r, proof_ref & p) {
}
}
#define White 0
#define White 0
#define Grey 1
#define Black 2
@ -688,7 +688,7 @@ void simplifier::ac_top_sort(app * n, ptr_buffer<expr> & result) {
while (!todo.empty()) {
expr * curr = todo.back();
int color;
obj_map<expr, int>::obj_map_entry * entry = colors.insert_if_not_there2(curr, White);
obj_map<expr, int>::obj_map_entry * entry = colors.insert_if_not_there2(curr, White);
SASSERT(entry);
color = entry->get_data().m_value;
switch (color) {
@ -731,7 +731,7 @@ void simplifier::get_ac_args(app * n, ptr_vector<expr> & args, vector<rational>
ac_top_sort(n, sorted_exprs);
SASSERT(!sorted_exprs.empty());
SASSERT(sorted_exprs[sorted_exprs.size()-1] == n);
TRACE("ac", tout << mk_ll_pp(n, m, true, false) << "#" << n->get_id() << "\nsorted expressions...\n";
for (unsigned i = 0; i < sorted_exprs.size(); i++) {
tout << "#" << sorted_exprs[i]->get_id() << " ";
@ -747,7 +747,7 @@ void simplifier::get_ac_args(app * n, ptr_vector<expr> & args, vector<rational>
expr * curr = sorted_exprs[j];
rational mult;
m_ac_mults.find(curr, mult);
SASSERT(!mult.is_zero());
SASSERT(!mult.is_zero());
if (is_app_of(curr, decl)) {
unsigned num_args = to_app(curr)->get_num_args();
for (unsigned i = 0; i < num_args; i++) {
@ -772,16 +772,16 @@ void simplifier::reduce1_quantifier(quantifier * q) {
quantifier_ref q1(m);
proof * p1 = 0;
if (is_quantifier(new_body) &&
if (is_quantifier(new_body) &&
to_quantifier(new_body)->is_forall() == q->is_forall() &&
!to_quantifier(q)->has_patterns() &&
!to_quantifier(new_body)->has_patterns()) {
quantifier * nested_q = to_quantifier(new_body);
ptr_buffer<sort> sorts;
buffer<symbol> names;
buffer<symbol> names;
sorts.append(q->get_num_decls(), q->get_decl_sorts());
names.append(q->get_num_decls(), q->get_decl_names());
sorts.append(nested_q->get_num_decls(), nested_q->get_decl_sorts());
@ -797,7 +797,7 @@ void simplifier::reduce1_quantifier(quantifier * q) {
q->get_skid(),
0, 0, 0, 0);
SASSERT(is_well_sorted(m, q1));
if (m.fine_grain_proofs()) {
quantifier * q0 = m.update_quantifier(q, new_body);
proof * p0 = q == q0 ? 0 : m.mk_quant_intro(q, q0, new_body_pr);
@ -817,13 +817,13 @@ void simplifier::reduce1_quantifier(quantifier * q) {
get_cached(q->get_pattern(i), new_pattern, new_pattern_pr);
if (m.is_pattern(new_pattern)) {
new_patterns.push_back(new_pattern);
}
}
}
num = q->get_num_no_patterns();
for (unsigned i = 0; i < num; i++) {
get_cached(q->get_no_pattern(i), new_pattern, new_pattern_pr);
new_no_patterns.push_back(new_pattern);
}
}
remove_duplicates(new_patterns);
remove_duplicates(new_no_patterns);
@ -833,7 +833,7 @@ void simplifier::reduce1_quantifier(quantifier * q) {
q->get_decl_sorts(),
q->get_decl_names(),
new_body,
q->get_weight(),
q->get_weight(),
q->get_qid(),
q->get_skid(),
new_patterns.size(),
@ -850,10 +850,10 @@ void simplifier::reduce1_quantifier(quantifier * q) {
p1 = q == q1 ? 0 : m.mk_quant_intro(q, q1, new_body_pr);
}
}
expr_ref r(m);
elim_unused_vars(m, q1, r);
elim_unused_vars(m, q1, params_ref(), r);
proof * pr = 0;
if (m.fine_grain_proofs()) {
proof * p2 = 0;
@ -871,7 +871,7 @@ void simplifier::reduce1_quantifier(quantifier * q) {
void simplifier::borrow_plugins(simplifier const & s) {
ptr_vector<plugin>::const_iterator it = s.begin_plugins();
ptr_vector<plugin>::const_iterator end = s.end_plugins();
for (; it != end; ++it)
for (; it != end; ++it)
register_plugin(*it);
}
@ -882,7 +882,7 @@ void simplifier::enable_presimp() {
enable_ac_support(false);
ptr_vector<plugin>::const_iterator it = begin_plugins();
ptr_vector<plugin>::const_iterator end = end_plugins();
for (; it != end; ++it)
for (; it != end; ++it)
(*it)->enable_presimp(true);
}
@ -905,7 +905,7 @@ bool subst_simplifier::get_subst(expr * n, expr_ref & r, proof_ref & p) {
m_subst_map->get(n, _r, _p);
r = _r;
p = _p;
if (m.coarse_grain_proofs())
if (m.coarse_grain_proofs())
m_subst_proofs.push_back(p);
return true;
}
@ -917,7 +917,7 @@ static void push_core(ast_manager & m, expr * e, proof * pr, expr_ref_vector & r
TRACE("preprocessor",
tout << mk_pp(e, m) << "\n";
if (pr) tout << mk_ll_pp(pr, m) << "\n\n";);
if (m.is_true(e))
if (m.is_true(e))
return;
result.push_back(e);
if (m.proofs_enabled())
@ -952,9 +952,9 @@ void push_assertion(ast_manager & m, expr * e, proof * pr, expr_ref_vector & res
CTRACE("push_assertion", !(pr == 0 || m.is_undef_proof(pr) || m.get_fact(pr) == e),
tout << mk_pp(e, m) << "\n" << mk_pp(m.get_fact(pr), m) << "\n";);
SASSERT(pr == 0 || m.is_undef_proof(pr) || m.get_fact(pr) == e);
if (m.is_and(e))
if (m.is_and(e))
push_and(m, to_app(e), pr, result, result_prs);
else if (m.is_not(e) && m.is_or(to_app(e)->get_arg(0)))
else if (m.is_not(e) && m.is_or(to_app(e)->get_arg(0)))
push_not_or(m, to_app(to_app(e)->get_arg(0)), pr, result, result_prs);
else
push_core(m, e, pr, result, result_prs);