are all finite languages regular


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PDF Regular and Nonregular Languages

Theorem: Every finite language is regular Proof: If L is the empty set then it is defined by the regular expression ∅ and so is regular If it is 

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LR Page 3 Problem 2 (10 points) Prove that every finite language is regular Concretely given a finite language L design a DFA that recognizes it Solution 

  • Is any finite set of strings regular?

    The following theorem shows that any finite language is regular.
    We say a language is finite if it consists of a finite number of strings, that is, a finite language is a set of n strings for some natural number n.
    Theorem 2: A finite language is regular.

  • A language L is a regular language if there exists a finite automaton M that decides the language.
    Since a language L is a set of strings, one way to make new languages is to use standard set operations, such as union and intersection, to make new sets.

  • Can a non regular language be finite?

    Any language consisting of a finite number of strings is regular.
    Note that this is exactly the second highlighted statement above, so, since it is logically equivalent to the first statement above, that statement must be true: Every non-regular language is infinite.

  • Is every formal language a regular language?

    Most formal languages are not regular languages.
    The diagram shows this.
    However, many useful formal languages are regular languages.
    For example, the set of legal Java identifiers is a regular language.

  • All finite languages are regular; in particular the empty string language {ε} = Ø* is regular.
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