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Automata theory : the study of abstract computing devices or ”machines” Before computers (1930) A Turing studied an abstract machine (Turing machine) that had all the capabilities of today’ s computers (concerning what they could compute)

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02-7: Language Concatenation We can concatenate languages as well as strings L1L2 = {wv : w ∈ L1 ∧v ∈ L2} {a ab}{bb b} = {abb ab abbb} {a ab}{a ab} = {aa aab aba abab} {a aa}{a aa} = {aa aaa aaaa} What can we say about L1L2 if we know L1 = m and L2 = n?

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Concatenation The concatenation of two languages L 1 and L 2 over the alphabet Σ is the language L₁L₂ = { wx ∈ Σ* w ∈ L₁ ∧ x ∈ L₂ } The set of strings that can be split into two pieces: a piece from L₁ and a piece from L₂ Conceptually similar to the Cartesian product of two sets only with strings

  • What is the concatenation of languages L and M?

    The concatenation of languages L and M, denoted L.M or just LM, is the set of strings that can be formed by taking any string in L and concatenating it with any string in M. Example If L = {001,10,111} and M = {ǫ,001} then L.M = {001,10,111,001001,10001,111001} Automata Theory, Languages and Computation - M´ırian Halfeld-Ferrari – p. 13/19

  • What is a finite automata?

    Finite automata are a useful model for many important kinds of software and hardware: 1. Software for designing and checking the behaviour of digital circuits 2. The lexical analyser of a typical compiler, that is, the compiler component that breaks the input text into logical units 3.

  • Is concatenation a regular or context-free language?

    The concatenation and intersection of two regular languages is regular. In contrast, while the concatenation of two context-free languages is always context-free, their intersection is not always context-free. The standard example is { a n b n c m: n, m ≥ 0 } ∩ { a n b m c m: n, m ≥ 0 } = { a n b n c n: n ≥ 0 }.

  • What is automata theory?

    Automata theory : the study of abstract computing devices, or ”machines” Before computers (1930), A. Turing studied an abstract machine (Turing machine) that had all the capabilities of today’ s computers (concerning what they could compute).

1.1 CENTRAL CONCEPTS OF AUTOMATA THEORY  FLAT  TOC  ALPHABETS  STRINGS  LANGUAGES

1.1 CENTRAL CONCEPTS OF AUTOMATA THEORY FLAT TOC ALPHABETS STRINGS LANGUAGES

Concatenation of Two Languages: DFA Examples and Explanation

Concatenation of Two Languages: DFA Examples and Explanation

Introduction to Languages  Powers of Alphabet (Sigma)  GATECSE  TOC  Automata Theory

Introduction to Languages Powers of Alphabet (Sigma) GATECSE TOC Automata Theory

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