/********************* */ /*! \file theory_proof_step_buffer.h ** \verbatim ** Top contributors (to current version): ** Andrew Reynolds, Haniel Barbosa ** This file is part of the CVC4 project. ** Copyright (c) 2009-2021 by the authors listed in the file AUTHORS ** in the top-level source directory and their institutional affiliations. ** All rights reserved. See the file COPYING in the top-level source ** directory for licensing information.\endverbatim ** ** \brief Theory proof step buffer utility. **/ #include "cvc4_private.h" #ifndef CVC4__THEORY__THEORY_PROOF_STEP_BUFFER_H #define CVC4__THEORY__THEORY_PROOF_STEP_BUFFER_H #include #include "expr/node.h" #include "expr/proof_step_buffer.h" #include "theory/builtin/proof_checker.h" namespace CVC4 { namespace theory { /** * Class used to speculatively try and buffer a set of proof steps before * sending them to a proof object, extended with theory-specfic proof rule * utilities. */ class TheoryProofStepBuffer : public ProofStepBuffer { public: TheoryProofStepBuffer(ProofChecker* pc = nullptr); ~TheoryProofStepBuffer() {} //---------------------------- utilities builtin proof rules /** * Apply equality introduction. If this method returns true, it adds proof * step(s) to the buffer that conclude (= src tgt) from premises exp. In * particular, it may attempt to apply the rule MACRO_SR_EQ_INTRO. This * method should be applied when tgt is equivalent to src assuming exp. */ bool applyEqIntro(Node src, Node tgt, const std::vector& exp, MethodId ids = MethodId::SB_DEFAULT, MethodId idr = MethodId::RW_REWRITE); /** * Apply predicate transform. If this method returns true, it adds (at most * one) proof step to the buffer that conclude tgt from premises src, exp. In * particular, it may attempt to apply MACRO_SR_PRED_TRANSFORM. This method * should be applied when src and tgt are equivalent formulas assuming exp. */ bool applyPredTransform(Node src, Node tgt, const std::vector& exp, MethodId ids = MethodId::SB_DEFAULT, MethodId idr = MethodId::RW_REWRITE); /** * Apply predicate introduction. If this method returns true, it adds proof * step(s) to the buffer that conclude tgt from premises exp. In particular, * it may attempt to apply the rule MACRO_SR_PRED_INTRO. This method should be * applied when tgt is equivalent to true assuming exp. */ bool applyPredIntro(Node tgt, const std::vector& exp, MethodId ids = MethodId::SB_DEFAULT, MethodId idr = MethodId::RW_REWRITE); /** * Apply predicate elimination. This method returns the result of applying * the rule MACRO_SR_PRED_ELIM on src, exp. The returned formula is equivalent * to src assuming exp. If the return value is equivalent to src, then no * proof step is added to this buffer, since this step is a no-op in this * case. * * Notice that in contrast to the other rules above, predicate elimination * never fails and proves a formula that is not explicitly given as an * argument tgt. Thus, the return value of this method is Node not bool. */ Node applyPredElim(Node src, const std::vector& exp, MethodId ids = MethodId::SB_DEFAULT, MethodId idr = MethodId::RW_REWRITE); //---------------------------- end utilities builtin proof rules //---------------------------- utility methods for normalizing clauses /** * Normalizes a non-unit clause (an OR node) according to factoring and * reordering, i.e. removes duplicates and reorders literals (according to * node ids). Moreover it eliminates double negations, which can be done also * for unit clauses (a arbitrary Boolean node). All normalization steps are * tracked via proof steps added to this proof step buffer. * * @param n the clause to be normalized * @return the normalized clause node */ Node factorReorderElimDoubleNeg(Node n); /** * Eliminates double negation of a literal if it has the form * (not (not t)) * If the elimination happens, a step is added to this proof step buffer. * * @param n the node to have the top-level double negation eliminated * @return the normalized clause node */ Node elimDoubleNegLit(Node n); }; } // namespace theory } // namespace CVC4 #endif /* CVC4__THEORY__THEORY_PROOF_STEP_BUFFER_H */