Abstract. Two deterministic finite automata are almost equivalent if they disagree in acceptance only for finitely many inputs. An au-.
The asymptotic state complexity s∗(L) of a regular language L is the number of states of a hyper-minimized automaton for a language finitely different from L.
The asymptotic state complexity s∗(L) of a regular language L is the number of states of a hyper-minimized automaton for a language finitely different from L.
The asymptotic state complexity s∗(L) of a regular language L is the number of states of a hyper-minimized automaton for a language finitely different from L.
Nov 14, 2011 · Two deterministic finite automata are almost equivalent if they disagree in acceptance only for finitely many inputs.
An automaton A is hyper-minimized if no automaton with fewer states is almost equivalent to A . A regular language L is canonical if the minimal automaton ...
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The asymptotic state complexity s * (L) of a regular language L is the number of states of a hyper-minimized automaton for a language finitely different from L.
These hyper-minimized automata are optimal, in the sense that every DFA with fewer states must disagree on infinitely many inputs. With small modifications, the ...
It remained open in [2] which other closure properties canonical languages have. Theorem 7. Canonical languages are neither closed under union nor closed under ...