On the Topological Complexity of omega-Languages of Non-Deterministic Petri Nets
Résumé
We show that there are $\Sigma_3^0$-complete languages of infinite words accepted by non-deterministic Petri nets with Büchi acceptance condition, or equivalently by Büchi blind counter automata. This shows that omega-languages accepted by non-deterministic Petri nets are topologically more complex than those accepted by deterministic Petri nets.
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