The value 1 problem is a decision problem for probabilistic automata over finite words: are there words accepted by the automaton with arbitrarily high probability? Although undecidable, this problem attracted a lot of attention over the last few years. The aim of this paper is to review and relate the results pertaining to the value 1 problem. In particular, several algorithms have been proposed to partially solve this problem. We show the relations between them, leading to the following conclusion: the Markov Monoid Algorithm is the most correct algorithm known to (partially) solve the value 1 problem
The containment problem for quantitative automata is the natural quantitative generalisation of the ...
We consider the computability and complexity of decision questions for Probabilistic Finite Automata...
The containment problem for quantitative automata is the natural quantitative generalisation of the ...
In Proceedings of LICS'2012International audienceThe value 1 problem is a decision problem for proba...
International audienceThe value 1 problem is a decision problem for probabilistic automata over fini...
We consider the value 1 problem for probabilistic automata over finite words: it asks whether a give...
We consider the value 1 problem for probabilistic automata over finite words: it asks whether a give...
We consider probabilistic automata on infinite words with acceptance defined by parity conditions. W...
We consider probabilistic automata on infinite words with acceptance defined by safety, reachability...
We consider probabilistic automata on infinite words with acceptance defined by parity conditions. W...
We consider probabilistic automata on infinite words with acceptance defined by safety, reachability...
Probabilistic automata are a computational model introduced by Michael Rabin, extending nondetermini...
Probabilistic automata are a computational model introduced by Michael Rabin, extending nondetermini...
Probabilistic ω-automata are variants of nondeterministic automata over infinite words where all cho...
Nondeterministic weighted automata are finite automata with numerical weights oil transitions. They ...
The containment problem for quantitative automata is the natural quantitative generalisation of the ...
We consider the computability and complexity of decision questions for Probabilistic Finite Automata...
The containment problem for quantitative automata is the natural quantitative generalisation of the ...
In Proceedings of LICS'2012International audienceThe value 1 problem is a decision problem for proba...
International audienceThe value 1 problem is a decision problem for probabilistic automata over fini...
We consider the value 1 problem for probabilistic automata over finite words: it asks whether a give...
We consider the value 1 problem for probabilistic automata over finite words: it asks whether a give...
We consider probabilistic automata on infinite words with acceptance defined by parity conditions. W...
We consider probabilistic automata on infinite words with acceptance defined by safety, reachability...
We consider probabilistic automata on infinite words with acceptance defined by parity conditions. W...
We consider probabilistic automata on infinite words with acceptance defined by safety, reachability...
Probabilistic automata are a computational model introduced by Michael Rabin, extending nondetermini...
Probabilistic automata are a computational model introduced by Michael Rabin, extending nondetermini...
Probabilistic ω-automata are variants of nondeterministic automata over infinite words where all cho...
Nondeterministic weighted automata are finite automata with numerical weights oil transitions. They ...
The containment problem for quantitative automata is the natural quantitative generalisation of the ...
We consider the computability and complexity of decision questions for Probabilistic Finite Automata...
The containment problem for quantitative automata is the natural quantitative generalisation of the ...