complement of a finite language


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  • Are regular languages closed under all Boolean connectives?

    Since union and complement form a complete set of Boolean connectives, regular languages are closed under all such operations. There are plenty of languages that are not regular. However, it is not always easy to determine if a language is regular or not. In this section we will investigate two conditions that can help.

  • Is L L a finite language?

    Let's say that we have a language L L that is finite. How can I prove that the complement of L L, i.e., L¯ L ¯, is always an infinite language? Obs.: infinite language in this case means that is possible to construct an infinite set of words that are acceptable by L¯ L ¯.

  • What is the complement of a language?

    Remember that a language is defined as a set of strings. The complement of a language is thus the complement of that set, defined in the usual way: everything not in the set. In practice, when talking about the complement of a language, there's usually a particular alphabet you're interested in (which you can infer from context).

  • Can a regular language be recognized with a finite automaton?

    Intuitively, it cannot be recognized with a finite automaton, since a finite automaton has finite memory and it cannot remember the exact number of a's. Techniques to prove this fact rigorously are given below . A regular language satisfies the following equivalent properties: it is the language of a regular expression (by the above definition)

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