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https://github.com/Z3Prover/z3
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add card operator to bapa
Signed-off-by: Nikolaj Bjorner <nbjorner@microsoft.com>
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parent
aafb16e8ed
commit
7e2afca2c6
7 changed files with 70 additions and 20 deletions
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@ -204,7 +204,7 @@ namespace smt {
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return l_true;
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}
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lbool ensure_disjoint(app* sz1, app* sz2) {
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bool ensure_disjoint(app* sz1, app* sz2) {
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sz_info& i1 = *m_sizeof[sz1];
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sz_info& i2 = *m_sizeof[sz2];
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SASSERT(i1.m_is_leaf);
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@ -214,16 +214,16 @@ namespace smt {
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enode* r1 = get_root(s);
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enode* r2 = get_root(t);
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if (r1 == r2) {
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return l_true;
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return true;
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}
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if (!ctx().is_diseq(r1, r2) && ctx().assume_eq(r1, r2)) {
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return l_false;
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return false;
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}
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if (do_intersect(i1.m_selects, i2.m_selects)) {
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add_disjoint(sz1, sz2);
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return l_false;
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return false;
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}
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return l_true;
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return true;
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}
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bool do_intersect(obj_map<enode, expr*> const& s, obj_map<enode, expr*> const& t) const {
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@ -436,6 +436,15 @@ namespace smt {
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reset();
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}
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void internalize_term(app* term) {
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if (th.is_set_has_size(term)) {
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internalize_size(term);
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}
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else if (th.is_set_card(term)) {
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internalize_card(term);
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}
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}
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/**
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* Size(S, n) => n >= 0, default(S) = false
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*/
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@ -458,6 +467,17 @@ namespace smt {
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ctx().push_trail(remove_sz(m_sizeof, term));
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}
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/**
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\brief whenever there is a cardinality function, it includes an axiom
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that entails the set is finite.
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*/
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void internalize_card(app* term) {
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SASSERT(ctx().e_internalized(term));
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app_ref has_size(m_autil.mk_has_size(term->get_arg(0), term), m);
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literal lit = mk_literal(has_size);
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ctx().assign(lit, nullptr);
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}
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final_check_status final_check() {
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lbool r = ensure_functional();
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if (r == l_true) update_indices();
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@ -494,7 +514,7 @@ namespace smt {
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theory_array_bapa::~theory_array_bapa() { dealloc(m_imp); }
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void theory_array_bapa::internalize_size(app* term) { m_imp->internalize_size(term); }
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void theory_array_bapa::internalize_term(app* term) { m_imp->internalize_term(term); }
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final_check_status theory_array_bapa::final_check() { return m_imp->final_check(); }
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@ -32,7 +32,7 @@ namespace smt {
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public:
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theory_array_bapa(theory_array_full& th);
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~theory_array_bapa();
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void internalize_size(app* term);
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void internalize_term(app* term);
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final_check_status final_check();
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void init_model();
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};
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@ -43,6 +43,7 @@ namespace smt {
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bool is_array_sort(sort const* s) const { return s->is_sort_of(get_id(), ARRAY_SORT); }
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bool is_array_sort(app const* n) const { return is_array_sort(get_manager().get_sort(n)); }
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bool is_set_has_size(app const* n) const { return n->is_app_of(get_id(), OP_SET_HAS_SIZE); }
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bool is_set_card(app const* n) const { return n->is_app_of(get_id(), OP_SET_CARD); }
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bool is_store(enode const * n) const { return is_store(n->get_owner()); }
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bool is_map(enode const* n) const { return is_map(n->get_owner()); }
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@ -52,6 +53,7 @@ namespace smt {
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bool is_default(enode const* n) const { return is_default(n->get_owner()); }
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bool is_array_sort(enode const* n) const { return is_array_sort(n->get_owner()); }
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bool is_set_has_size(enode const* n) const { return is_set_has_size(n->get_owner()); }
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bool is_set_carde(enode const* n) const { return is_set_card(n->get_owner()); }
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app * mk_select(unsigned num_args, expr * const * args);
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@ -250,7 +250,7 @@ namespace smt {
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return theory_array::internalize_term(n);
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}
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if (!is_const(n) && !is_default(n) && !is_map(n) && !is_as_array(n) && !is_set_has_size(n)) {
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if (!is_const(n) && !is_default(n) && !is_map(n) && !is_as_array(n) && !is_set_has_size(n) && !is_set_card(n)) {
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if (!is_array_ext(n))
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found_unsupported_op(n);
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return false;
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@ -274,11 +274,11 @@ namespace smt {
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mk_var(arg0);
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}
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}
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else if (is_set_has_size(n)) {
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else if (is_set_has_size(n) || is_set_card(n)) {
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if (!m_bapa) {
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m_bapa = alloc(theory_array_bapa, *this);
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}
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m_bapa->internalize_size(n);
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m_bapa->internalize_term(n);
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}
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enode* node = ctx.get_enode(n);
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