In computer science, a deterministic automaton is a concept of automata theory in which the outcome of a transition from one state to another is determined by the input. A common deterministic automaton is a deterministic finite automaton (DFA) which is a finite state machine where for each pair of state and input symbol there is one and only one transition to a next state. DFAs recognize the set of regular languages and no other languages. A standard way to build a deterministic finite automaton from a nondeterministic finite automaton is the powerset construction.
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| - Deterministic automaton (en)
- Детермінований автомат (uk)
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| - In computer science, a deterministic automaton is a concept of automata theory in which the outcome of a transition from one state to another is determined by the input. A common deterministic automaton is a deterministic finite automaton (DFA) which is a finite state machine where for each pair of state and input symbol there is one and only one transition to a next state. DFAs recognize the set of regular languages and no other languages. A standard way to build a deterministic finite automaton from a nondeterministic finite automaton is the powerset construction. (en)
- Автомат детермінований — абстрактний автомат, функція переходу якого є всюди визначена (однозначна) функція Ψ: Q × X → Q, де Q — множина станів, і X множина вхідних літер (вхідна абетка). (uk)
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| - In computer science, a deterministic automaton is a concept of automata theory in which the outcome of a transition from one state to another is determined by the input. A common deterministic automaton is a deterministic finite automaton (DFA) which is a finite state machine where for each pair of state and input symbol there is one and only one transition to a next state. DFAs recognize the set of regular languages and no other languages. A standard way to build a deterministic finite automaton from a nondeterministic finite automaton is the powerset construction. (en)
- Автомат детермінований — абстрактний автомат, функція переходу якого є всюди визначена (однозначна) функція Ψ: Q × X → Q, де Q — множина станів, і X множина вхідних літер (вхідна абетка). (uk)
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