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arith-theory-axiom reducer to handle arithmetic axioms

This commit is contained in:
Bernhard Gleiss 2017-12-01 14:21:20 +01:00 committed by Arie Gurfinkel
parent df2eb771ef
commit de31b07008
2 changed files with 270 additions and 107 deletions

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@ -22,6 +22,7 @@ Revision History:
namespace spacer {
bool is_arith_lemma(ast_manager& m, proof* pr);
bool is_farkas_lemma(ast_manager& m, proof* pr);
/*
* iterator, which traverses the proof in depth-first post-order.
@ -46,8 +47,71 @@ private:
class iuc_proof;
void pp_proof_dot(ast_manager& m, proof* pr, iuc_proof* iuc_pr = nullptr);
class theory_axiom_reducer
{
public:
theory_axiom_reducer(ast_manager& m) : m(m), m_pinned(m) {}
// reduce theory axioms and return transformed proof
proof_ref reduce(proof* pr);
private:
ast_manager &m;
// tracking all created expressions
expr_ref_vector m_pinned;
// maps each proof of a clause to the transformed subproof of that clause
obj_map<proof, proof*> m_cache;
void reset();
};
void reduce_hypotheses(proof_ref &pr);
class hypothesis_reducer
{
public:
hypothesis_reducer(ast_manager &m) : m(m), m_pinned(m) {}
// reduce hypothesis and return transformed proof
proof_ref reduce(proof* pf);
private:
typedef obj_hashtable<expr> expr_set;
ast_manager &m;
// tracking all created expressions
expr_ref_vector m_pinned;
// maps each proof of a clause to the transformed subproof of that clause
obj_map<proof, proof*> m_cache;
// maps each unit literals to the transformed subproof of that unit
obj_map<expr, proof*> m_units;
// -- all hypotheses in the the proof
obj_hashtable<expr> m_hyps;
// marks hypothetical proofs
ast_mark m_hypmark;
std::vector<expr_set> m_pinned_hyp_sets; // tracking all created sets of hypothesis
obj_map<expr, expr_set*> m_hyp_anchestor; // maps each proof to the set of hypothesis it contains, needed to avoid creating cycles in the proof.
// stack
ptr_vector<proof> m_todo;
void reset();
proof* compute_transformed_proof(proof* pf);
void compute_hypmarks_and_hyps(proof* pr);
bool compute_hypmark_from_parents(proof *pr);
void collect_units(proof* pr);
// returns true if (hypothesis (not a)) would be reduced
bool is_reduced(expr *a);
proof* mk_lemma_core(proof *pf, expr *fact);
proof* mk_unit_resolution_core(unsigned num_args, proof* const *args);
};
}
#endif