fix: Definition on automata
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@ -279,11 +279,11 @@ An automaton is a tuple $\langle S, s_{0}, T, \Sigma,f\rangle$
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\paragraph{Example} Given the language $L$ on the alphabet $\Sigma = \{A, C, T\}$, $L = \{A^{*}, CTT, CA^{*}\}$
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\begin{definition}[Deterministic automaton]
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An automaton is deterministic, if for each couple $(p, a) \in S \times \Sigma$ it exists at most a state $q$ such as $f(p, q) = q$
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An automaton is deterministic, if for each couple $(p, a) \in S \times \Sigma$ it exists at most a state $q$ such as $f(p, a) = q$
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\end{definition}
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\begin{definition}[Complete automaton]
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An automaton is complete, if for each couple $(p, a) \in S \times \Sigma$ it exists at least a state $q$ such as $f(p, q) = q$.
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An automaton is complete, if for each couple $(p, a) \in S \times \Sigma$ it exists at least a state $q$ such as $f(p, a) = q$.
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\end{definition}
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\begin{algorithm}
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