twaalgos/cobuchi: Add dnf_to_dca()
* NEWS: Update news with all co-Büching functions. * spot/twaalgos/cobuchi.hh: Declare it. * spot/twaalgos/cobuchi.cc: Implement it.
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NEWS
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NEWS
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@ -13,6 +13,11 @@ New in spot 2.4.0.dev (not yet released)
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have a Streett-like acceptance condition. It only works with
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ω-automata having an acceptance in disjunctive normal form.
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- autfilt learned --dca to convert a Streett-like automaton or an
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automaton with an acceptance in disjunctive normal form to a
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deterministic co-Büchi automaton using the new functions
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[nsa-dnf]_to_dca() described below.
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Library:
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- Rename three methods of spot::scc_info. New names are clearer. The
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@ -28,13 +33,14 @@ New in spot 2.4.0.dev (not yet released)
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Streett-like automaton. This is used by the new option
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'--streett-like' of autfilt.
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- The new functions nsa_to_nca() and nra_to_nca() are able to convert
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when possible respectively an automaton with a Streett-like
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acceptance or a Rabin-like acceptance to an equivalent automaton
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with a co-Büchi acceptance. Actually the resulting automaton will
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always recognize at least the same language. It can recognize more
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if the original language can not be expressed with a co-Büchi
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acceptance condition.
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- The new functions spot::nsa_to_[nca-dca]()
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(or spot::dnf_to_[nca-dca]()) are able to convert when possible a
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Streett-like automaton (or any automaton with an acceptance in DNF)
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to an equivalent 'nca' (nondeterministic co-Büchi automaton) or
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'dca' (deterministic co-Büchi automaton). Actually the resulting
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automaton will always recognize at least the same language. It can
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recognize more if the original language can not be expressed with
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a co-Büchi acceptance condition.
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Deprecation notices:
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@ -566,6 +566,37 @@ namespace spot
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}
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twa_graph_ptr
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dnf_to_dca(const const_twa_graph_ptr& aut, bool named_states)
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{
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debug << "DNF_to_dca" << std::endl;
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const acc_cond::acc_code& code = aut->get_acceptance();
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std::vector<acc_cond::rs_pair> pairs;
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if (!code.is_dnf())
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throw std::runtime_error("dnf_to_dca() only works with DNF (Rabin-like "
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"included) acceptance condition");
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// Get states that must be visited infinitely often in NCA.
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vect_nca_info nca_info;
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dnf_to_nca(aut, false, &nca_info);
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#if DEBUG
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debug << "PRINTING INFO" << std::endl;
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for (unsigned i = 0; i < nca_info.size(); ++i)
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debug << '<' << nca_info[i]->clause_num << ',' << nca_info[i]->state_num
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<< ',' << nca_info[i]->all_dst << '>' << std::endl;
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#endif
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unsigned nb_copy = 0;
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for (const auto& p : nca_info)
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if (nb_copy < p->clause_num)
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nb_copy = p->clause_num;
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dca_breakpoint_cons dca(aut, &nca_info, nb_copy);
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return dca.run(named_states);
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}
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twa_graph_ptr
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to_dca(const const_twa_graph_ptr& aut, bool named_states)
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{
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@ -575,7 +606,7 @@ namespace spot
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if (aut->acc().is_streett_like(pairs) || aut->acc().is_parity())
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return nsa_to_dca(aut, named_states);
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else if (code.is_dnf())
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return dnf_to_nca(aut, named_states);
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return dnf_to_dca(aut, named_states);
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else
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throw std::runtime_error("to_dca() only works with Streett-like, Parity "
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"or any acceptance condition in DNF");
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@ -129,6 +129,28 @@ namespace spot
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SPOT_API twa_graph_ptr
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nsa_to_dca(const const_twa_graph_ptr& aut, bool named_states = false);
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/// \brief Converts an aut. with acceptance in DNF to a det. co-Büchi aut.
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///
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/// This function calls first nra_to_nca() in order to retrieve som
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/// information and then runs a breakpoint construction. The algorithm is
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/// described in section 4 of:
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/** \verbatim
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@Article{boker.2009.lcs,
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author = {Udi Boker and Orna Kupferman},
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title = {Co-Büching Them All},
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booktitle = {Foundations of Software Science and Computational
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Structures - 14th International Conference, FOSSACS 2011}
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year = {2011},
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pages = {184--198},
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url = {\url{www.cs.huji.ac.il/~ornak/publications/fossacs11b.pdf}}
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}
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\endverbatim */
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///
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/// \a aut The automaton to convert.
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/// \a named_states name each state for easier debugging.
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SPOT_API twa_graph_ptr
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dnf_to_dca(const const_twa_graph_ptr& aut, bool named_states = false);
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/// \brief Converts any ω-automata to det. co-buchi (when possible)
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///
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/// The resulting automaton will always recognize at least the same language.
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