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This course covers the theory of automata and languages. We begin with a study of finite automata and the languages they can define (the so-called "regular languages." Topics include deterministic and nondeterministic automata, regular expressions, and the equivalence of these language-defining mechanisms.
In computer science, automata theory is concerned with the construction of robots ( see robotics) from basic building blocks of automatons. The best example of a general automaton is an electronic digital computer. Networks of automata may be designed to mimic human behaviour. See also artificial intelligence; Turing machine.
Automata Theory is a branch of computer science that deals with designing abstract selfpropelled computing devices that follow a predetermined sequence of operations automatically. An automaton with a finite number of states is called a Finite Automaton. This is a brief and concise tutorial that introduces the fundamental concepts of Finite ...
The term "Automata" is derived from the Greek word "αὐτόματα" which means "self-acting". An automaton (Automata in plural) is an abstract self-propelled computing device which follows a predetermined sequence of operations automatically. An automaton with a finite number of states is called a Finite Automaton (FA) or Finite State ...
Automata. Jacq Vaucan (Antonio Banderas) is an insurance agent for a ROC robotics corporation that investigates cases of robots violating their primary protocols against altering themselves. What he discovers will have profound consequences for the future of humanity.
Automata theory - Generalized Automaton, Turing's Machine, Computability: The construction of more complicated robots from these basic building blocks constitutes a large part of the theory of automata. The first step in the direction of generalization is to define the neural nets that correspond to formal expressions in n variables of the propositional calculus—that is, the formal system ...
Automata theory is the basis for the theory of formal languages. A proper treatment of formal language theory begins with some basic definitions: A symbol is simply a character, an abstraction that is meaningless by itself. An alphabet is a finite set of symbols. A word is a finite string of symbols from a given alphabet.
