Commit d7027c34 authored by Alexandre Duret-Lutz's avatar Alexandre Duret-Lutz
Browse files

dstar: Improve conversion from DRA to BA.

Extended former conversion from DRA->DBA to handle
the case where some SCC is not DBA-realizable.

* src/dstarparse/ Rename as...
* src/dstarparse/ ... this.
(dra_to_dba, dra_to_dba_worker): Rename as...
(dra_to_ba, dra_to_ba_worker): ... these and extend.
* src/dstarparse/, src/dstarparse/public.hh,
src/dstarparse/, src/dstarparse/ Adjust.
* NEWS: Update the description of dstar2tgba accordingly.
parent c58bfbd2
......@@ -26,11 +26,18 @@ New in spot 1.1.4a (not relased)
the man page of ltlcross for details.
- There is a new command, named dstar2tgba, that converts a
deterministic Rabin or Streett automaton as output by
ltl2dstar into a TGBA, BA or Monitor. When a deterministic
Rabin automaton is realizable by a deterministic Büchi automaton,
the conversion preserve determinism. (This is not implemented
for Streett.)
deterministic Rabin or Streett automaton (expressed in the
output format of ltl2dstar) into a TGBA, BA or Monitor.
In the case of Rabin acceptance, the conversion will output a
deterministic Büchi automaton if one such automaton exist. Even
if no such automaton exists, the conversion will actually
preserves the determinism of any SCC that can be kept
In the case of Streett acceptance, the conversion produces
non-deterministic Büchi automata with Generalized acceptance.
These are then degeneralized if requested.
- The %S escape sequence used by ltl2tgba --stats to display the
number of SCCs in the output automaton has been renamed to %c.
......@@ -52,7 +52,7 @@ EXTRA_DIST = $(DSTARPARSE_YY)
libdstarparse_la_SOURCES = \ \ \ \ \ \ \
......@@ -54,6 +54,14 @@ namespace spot
typedef std::list<const state*> state_list;
// The function that takes aut and dra is first arguments are
// either called on the main automaton, in which case dra->aut ==
// aut, or it is called on a sub-automaton in which case aut is a
// masked version of dra->aut. So we should always explore the
// automaton aut, but because the state of aut are states of
// dra->aut, we can use dra->aut to get labels, and dra->acccs to
// retrive acceptances.
static bool
filter_states(const tgba* aut,
const dstar_aut* dra,
......@@ -212,17 +220,23 @@ namespace spot
class dra_to_dba_worker: public tgba_reachable_iterator_depth_first
class dra_to_ba_worker: public tgba_reachable_iterator_depth_first
dra_to_dba_worker(const tgba_explicit_number* a, const state_set& final):
dra_to_ba_worker(const dstar_aut* a,
const state_set& final,
const scc_map& sm,
const std::vector<bool>& realizable):
out_(new tgba_explicit_number(a->get_dict())),
out_(new tgba_explicit_number(a->aut->get_dict())),
bdd_dict* bd = a->get_dict();
bd->register_all_variables_of(a, out_);
bdd_dict* bd = a->aut->get_dict();
bd->register_all_variables_of(a->aut, out_);
// Invent a new acceptance set for the degeneralized automaton.
int accvar =
......@@ -243,36 +257,104 @@ namespace spot
const state* sout, int,
const tgba_succ_iterator* si)
int in = in_->get_label(sin);
int out = in_->get_label(sout);
int in = in_->aut->get_label(sin);
int out = in_->aut->get_label(sout);
unsigned in_scc = sm_.scc_of_state(sin);
typedef state_explicit_number::transition trans;
trans* t = out_->create_transition(in, out);
bdd cond = t->condition = si->current_condition();
if (final_.find(sin) != final_.end())
t->acceptance_conditions = acc_;
if (realizable_[in_scc])
if (final_.find(sin) != final_.end())
t->acceptance_conditions = acc_;
else if (sm_.scc_of_state(sout) == in_scc)
// Create one clone of the SCC per accepting pair,
// removing states from the Ui part of the (Li, Ui) pairs.
// (Or the Ei part of Löding's (Ei, Fi) pairs.)
bitvect& l = in_->accsets->at(2 * in);
bitvect& u = in_->accsets->at(2 * in + 1);
for (size_t i = 0; i < in_->accpair_count; ++i)
int shift = num_states_ * (i + 1);
// In the Ui set. (Löding's Ei set.)
if (!u.get(i))
// Transition t1 is a non-deterministic jump
// from the original automaton to the i-th clone.
// Transition t2 constructs the clone.
// Löding creates transition t1 regardless of the
// acceptance set. We restrict it to the non-Li
// states. Both his definition and this
// implementation create more transitions than needed:
// we do not need more than one transition per
// accepting cycle.
trans* t1 = out_->create_transition(in, out + shift);
t1->condition = cond;
trans* t2 = out_->create_transition(in + shift,
out + shift);
t2->condition = cond;
// In the Li set. (Löding's Fi set.)
if (l.get(i))
t2->acceptance_conditions = acc_;
const tgba_explicit_number* in_;
const dstar_aut* in_;
tgba_explicit_number* out_;
const tgba* d_;
const state_set& final_;
size_t num_states_;
bdd acc_;
const scc_map& sm_;
const std::vector<bool>& realizable_;
tgba* dra_to_dba(const dstar_aut* dra)
tgba* dra_to_ba(const dstar_aut* dra, bool* dba)
assert(dra->type == Rabin);
state_list final;
state_list nonfinal;
if (!filter_scc(dra->aut, dra, final, nonfinal))
return 0;
// Iterate over all non-trivial SCCs.
scc_map sm(dra->aut);
unsigned scc_max = sm.scc_count();
bool dba_realizable = true;
std::vector<bool> realizable(scc_max);
for (unsigned scc = 0; scc < scc_max; ++scc)
if (sm.trivial(scc))
realizable[scc] = true;
// Get the list of states of that SCC
const std::list<const state*>& sl = sm.states_of(scc);
bool scc_realizable = filter_states(dra->aut, dra, sl, final, nonfinal);
dba_realizable &= scc_realizable;
realizable[scc] = scc_realizable;
//std::cerr << "realizable[" << scc << "] = " << scc_realizable << "\n";
if (dba)
*dba = dba_realizable;
// for (state_list::const_iterator i = final.begin();
// i != final.end(); ++i)
......@@ -282,7 +364,7 @@ namespace spot
// std::cerr << dra->aut->get_label(*i) << " is non-final\n";
state_set fs(final.begin(), final.end());
dra_to_dba_worker w(dra->aut, fs);
dra_to_ba_worker w(dra, fs, sm, realizable);;
tgba_explicit_number* res1 = w.result();
tgba* res2 = scc_filter_states(res1);
......@@ -26,14 +26,9 @@ namespace spot
switch (daut->type)
case spot::Rabin:
tgba* res = dra_to_dba(daut);
if (res)
return res;
return nra_to_nba(daut);
return dra_to_ba(daut);
case spot::Streett:
return spot::nsa_to_tgba(daut);
return nsa_to_tgba(daut);
assert(!"unreachable code");
return 0;
......@@ -37,7 +37,7 @@ namespace spot
// AUT is the automate we iterate on, while A is the automaton
// we read the acceptance conditions from. Separating the two
// makes its possible to mask AUT, as needed in dra_to_dba().
// makes its possible to mask AUT, as needed in dra_to_ba().
nra_to_nba_worker(const dstar_aut* a, const tgba* aut):
out_(new tgba_explicit_number(aut->get_dict())),
......@@ -117,16 +117,23 @@ namespace spot
nra_to_nba(const dstar_aut* nra, const state_set* ignore);
/// \brief Convert a deterministic Rabin automaton into a
/// deterministic Büchi automaton when possible.
/// Büchi automaton, deterministic when possible.
/// See "Deterministic ω-automata vis-a-vis Deterministic Büchi
/// Automata", S. Krishnan, A. Puri, and R. Brayton (ISAAC'94) for
/// more details.
/// more details about a DRA->DBA construction.
/// If the DRA is DBA-realizable, return that DBA. Otherwise,
/// return NULL.
/// We essentially apply this method SCC-wise. If an SCC is
/// DBA-realizable, we duplicate it in the output, fixing just
/// the acceptance states. If an SCC is not DBA-realizable,
/// then we apply the more usual conversion from Rabin to NBA
/// for this part.
/// If the optional \a dba_output argument is non-null, the
/// pointed Boolean will be updated to indicate whether the
/// returned Büchi automaton is deterministic.
SPOT_API tgba*
dra_to_dba(const dstar_aut* dra);
dra_to_ba(const dstar_aut* dra, bool* dba_output = 0);
/// \brief Convert a non-deterministic Streett automaton into a
/// non-deterministic tgba.
......@@ -135,8 +142,7 @@ namespace spot
/// \brief Convert a Rabin or Streett automaton into a TGBA.
/// For DRA, this function uses dra_to_dba() when possible, or fall
/// back to nra_to_nba().
/// This function calls dra_to_ba() or nsa_to_tgba().
SPOT_API tgba*
dstar_to_tgba(const dstar_aut* dstar);
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