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https://github.com/Z3Prover/z3
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134 lines
4.2 KiB
C++
134 lines
4.2 KiB
C++
/*++
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Copyright (c) 2013 Microsoft Corporation
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Module Name:
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dl_mk_magic_symbolic.cpp
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Abstract:
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Create Horn clauses for magic symbolic flow.
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Q(x) :- A(y), B(z), phi1(x,y,z).
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Q(x) :- C(y), phi2(x,y).
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A(x) :- C(y), phi3(x,y).
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A(x) :- A(y), phi3(x,y).
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B(x) :- C(y), A(z), phi4(x,y,z).
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C(x) :- phi5(x).
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Transformed clauses:
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Q_ans(x) :- Q_query(x), A_ans(y), B_ans(z), phi1(x,y,z).
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Q_ans(x) :- Q_query(x), C_ans(y), phi2(x,y).
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Q_query(x) :- true.
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A_ans(x) :- A_query(x), C_ans(y), phi2(x,y)
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A_ans(x) :- A_query(x), A_ans(y), phi3(x,y).
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A_query(y) :- Q_query(x), phi1(x,y,z).
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A_query(y) :- A_query(x), phi3(x,y).
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A_query(z) :- B_query(x), C_ans(y), phi4(x,y,z).
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B_ans(x) :- B_query(x), C_ans(y), A_ans(z), phi4(x,y,z).
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B_query(z) :- Q_query(x), A_ans(y), phi1(x,y,z).
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C_ans(x) :- C_query(x), phi5(x).
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C_query(y) :- Q_query(x), phi2(x,y).
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C_query(y) :- Q_query(x), phi3(x,y).
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C_query(y) :- B_query(x), phi4(x,y,z).
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General scheme:
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A(x) :- P1(x_1), ..., Pn(x_n), phi(x,x1,..,x_n).
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P(x) :- Prefix(x,y,z), A(z) ...
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A_ans(x) :- A_query(x), P_i_ans(x_i), phi(x,..).
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A_query(z) :- P_query(x), Prefix_ans(x,y,z).
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Author:
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Nikolaj Bjorner (nbjorner) 2013-06-19
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Revision History:
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--*/
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#include "muz/transforms/dl_mk_magic_symbolic.h"
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#include "muz/base/dl_context.h"
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namespace datalog {
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mk_magic_symbolic::mk_magic_symbolic(context & ctx, unsigned priority):
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plugin(priority),
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m(ctx.get_manager()),
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m_ctx(ctx) {
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}
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rule_set * mk_magic_symbolic::operator()(rule_set const & source) {
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if (!m_ctx.magic()) {
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return nullptr;
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}
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context& ctx = source.get_context();
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rule_manager& rm = source.get_rule_manager();
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scoped_ptr<rule_set> result = alloc(rule_set, ctx);
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unsigned sz = source.get_num_rules();
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rule_ref new_rule(rm);
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app_ref_vector tail(m);
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app_ref head(m);
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bool_vector neg;
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for (unsigned i = 0; i < sz; ++i) {
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rule & r = *source.get_rule(i);
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unsigned utsz = r.get_uninterpreted_tail_size();
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unsigned tsz = r.get_tail_size();
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tail.reset();
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neg.reset();
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for (unsigned j = utsz; j < tsz; ++j) {
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tail.push_back(r.get_tail(j));
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neg.push_back(false);
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}
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tail.push_back(mk_query(r.get_head()));
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neg.push_back(false);
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for (unsigned j = 0; j < utsz; ++j) {
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tail.push_back(mk_ans(r.get_tail(j)));
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neg.push_back(false);
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}
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new_rule = rm.mk(mk_ans(r.get_head()), tail.size(), tail.data(), neg.data(), r.name(), true);
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result->add_rule(new_rule);
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if (source.is_output_predicate(r.get_decl())) {
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result->set_output_predicate(new_rule->get_decl());
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new_rule = rm.mk(mk_query(r.get_head()), 0, nullptr, nullptr, r.name(), true);
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result->add_rule(new_rule);
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}
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for (unsigned j = 0; j < utsz; ++j) {
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new_rule = rm.mk(mk_query(r.get_tail(j)), tail.size()-utsz+j, tail.data(), neg.data(), r.name(), true);
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result->add_rule(new_rule);
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}
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}
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TRACE("dl", result->display(tout););
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return result.detach();
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}
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app_ref mk_magic_symbolic::mk_query(app* q) {
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string_buffer<64> name;
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func_decl* f = q->get_decl();
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name << f->get_name() << "!query";
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func_decl_ref g(m);
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g = m.mk_func_decl(symbol(name.c_str()), f->get_arity(), f->get_domain(), f->get_range());
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m_ctx.register_predicate(g, false);
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return app_ref(m.mk_app(g, q->get_num_args(), q->get_args()), m);
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}
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app_ref mk_magic_symbolic::mk_ans(app* q) {
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string_buffer<64> name;
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func_decl* f = q->get_decl();
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func_decl_ref g(m);
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name << f->get_name() << "!ans";
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g = m.mk_func_decl(symbol(name.c_str()), f->get_arity(), f->get_domain(), f->get_range());
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m_ctx.register_predicate(g, false);
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return app_ref(m.mk_app(g, q->get_num_args(), q->get_args()), m);
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}
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};
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