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https://github.com/Z3Prover/z3
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140 lines
4.8 KiB
C++
140 lines
4.8 KiB
C++
/*++
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Copyright (c) 2012 Microsoft Corporation
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Module Name:
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qfbv_tactic.cpp
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Abstract:
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Tactic for QF_BV based on bit-blasting
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Author:
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Leonardo (leonardo) 2012-02-22
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Notes:
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--*/
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#include"tactical.h"
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#include"simplify_tactic.h"
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#include"propagate_values_tactic.h"
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#include"solve_eqs_tactic.h"
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#include"elim_uncnstr_tactic.h"
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#include"smt_tactic.h"
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#include"bit_blaster_tactic.h"
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#include"bv1_blaster_tactic.h"
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#include"max_bv_sharing_tactic.h"
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#include"bv_size_reduction_tactic.h"
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#include"aig_tactic.h"
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#include"sat_tactic.h"
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#include"ackermannize_bv_tactic.h"
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#define MEMLIMIT 300
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tactic * mk_qfbv_preamble(ast_manager& m, params_ref const& p) {
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params_ref solve_eq_p;
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// conservative guassian elimination.
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solve_eq_p.set_uint("solve_eqs_max_occs", 2);
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params_ref simp2_p = p;
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simp2_p.set_bool("som", true);
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simp2_p.set_bool("pull_cheap_ite", true);
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simp2_p.set_bool("push_ite_bv", false);
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simp2_p.set_bool("local_ctx", true);
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simp2_p.set_uint("local_ctx_limit", 10000000);
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simp2_p.set_bool("flat", true); // required by som
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simp2_p.set_bool("hoist_mul", false); // required by som
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params_ref hoist_p;
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hoist_p.set_bool("hoist_mul", true);
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hoist_p.set_bool("som", false);
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return
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and_then(
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mk_simplify_tactic(m),
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mk_propagate_values_tactic(m),
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using_params(mk_solve_eqs_tactic(m), solve_eq_p),
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mk_elim_uncnstr_tactic(m),
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if_no_proofs(if_no_unsat_cores(mk_bv_size_reduction_tactic(m))),
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using_params(mk_simplify_tactic(m), simp2_p),
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//
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// Z3 can solve a couple of extra benchmarks by using hoist_mul
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// but the timeout in SMT-COMP is too small.
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// Moreover, it impacted negatively some easy benchmarks.
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// We should decide later, if we keep it or not.
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//
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using_params(mk_simplify_tactic(m), hoist_p),
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mk_max_bv_sharing_tactic(m),
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mk_ackermannize_bv_tactic(m,p)
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);
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}
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static tactic * main_p(tactic* t) {
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params_ref p;
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p.set_bool("elim_and", true);
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p.set_bool("push_ite_bv", true);
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p.set_bool("blast_distinct", true);
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return using_params(t, p);
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}
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tactic * mk_qfbv_tactic(ast_manager& m, params_ref const & p, tactic* sat, tactic* smt) {
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params_ref local_ctx_p = p;
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local_ctx_p.set_bool("local_ctx", true);
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params_ref solver_p;
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solver_p.set_bool("preprocess", false); // preprocessor of smt::context is not needed.
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params_ref no_flat_p;
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no_flat_p.set_bool("flat", false);
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params_ref ctx_simp_p;
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ctx_simp_p.set_uint("max_depth", 32);
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ctx_simp_p.set_uint("max_steps", 50000000);
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params_ref big_aig_p;
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big_aig_p.set_bool("aig_per_assertion", false);
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tactic* preamble_st = mk_qfbv_preamble(m, p);
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tactic * st = main_p(and_then(preamble_st,
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// If the user sets HI_DIV0=false, then the formula may contain uninterpreted function
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// symbols. In this case, we should not use the `sat', but instead `smt'. Alternatively,
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// the UFs can be eliminated by eager ackermannization in the preamble.
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cond(mk_is_qfbv_eq_probe(),
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and_then(mk_bv1_blaster_tactic(m),
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using_params(smt, solver_p)),
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cond(mk_is_qfbv_probe(),
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and_then(mk_bit_blaster_tactic(m),
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when(mk_lt(mk_memory_probe(), mk_const_probe(MEMLIMIT)),
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and_then(using_params(and_then(mk_simplify_tactic(m),
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mk_solve_eqs_tactic(m)),
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local_ctx_p),
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if_no_proofs(cond(mk_produce_unsat_cores_probe(),
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mk_aig_tactic(),
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using_params(mk_aig_tactic(),
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big_aig_p))))),
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sat),
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smt))));
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st->updt_params(p);
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return st;
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}
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tactic * mk_qfbv_tactic(ast_manager & m, params_ref const & p) {
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tactic * new_sat = cond(mk_produce_proofs_probe(),
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and_then(mk_simplify_tactic(m), mk_smt_tactic()),
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mk_sat_tactic(m));
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return mk_qfbv_tactic(m, p, new_sat, mk_smt_tactic());
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}
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