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  2. Formal language - Wikipedia

    en.wikipedia.org/wiki/Formal_language

    The field of formal language theory studies primarily the purely syntactic aspects of such languages—that is, their internal structural patterns. Formal language theory sprang out of linguistics, as a way of understanding the syntactic regularities of natural languages .

  3. Formalism (linguistics) - Wikipedia

    en.wikipedia.org/wiki/Formalism_(linguistics)

    Additionally, formal rules can be applied outside of logic or mathematics to human language, treating it as a mathematical formal system with a formal grammar. [ 27 ] A characteristic stance of formalist approaches is the primacy of form (like syntax ), and the conception of language as a system in isolation from the outer world.

  4. Abstract family of languages - Wikipedia

    en.wikipedia.org/wiki/Abstract_family_of_languages

    In computer science, in particular in the field of formal language theory, an abstract family of languages is an abstract mathematical notion generalizing characteristics common to the regular languages, the context-free languages and the recursively enumerable languages, and other families of formal languages studied in the scientific literature.

  5. Pumping lemma for context-free languages - Wikipedia

    en.wikipedia.org/wiki/Pumping_lemma_for_context...

    In computer science, in particular in formal language theory, the pumping lemma for context-free languages, also known as the Bar-Hillel lemma, [1] is a lemma that gives a property shared by all context-free languages and generalizes the pumping lemma for regular languages.

  6. Chomsky–Schützenberger enumeration theorem - Wikipedia

    en.wikipedia.org/wiki/Chomsky–Schützenberger...

    In formal language theory, the Chomsky–Schützenberger enumeration theorem is a theorem derived by Noam Chomsky and Marcel-Paul Schützenberger about the number of words of a given length generated by an unambiguous context-free grammar. The theorem provides an unexpected link between the theory of formal languages and abstract algebra.

  7. Cone (formal languages) - Wikipedia

    en.wikipedia.org/wiki/Cone_(formal_languages)

    In formal language theory, a cone is a set of formal languages that has some desirable closure properties enjoyed by some well-known sets of languages, in particular by the families of regular languages, context-free languages and the recursively enumerable languages. [1]

  8. Formal linguistics - Wikipedia

    en.wikipedia.org/wiki/Formal_linguistics

    [2] [3] In this view, language is regarded as arising from a mathematical relationship between meaning and form. The formal description of language was further developed by linguists including J. R. Firth and Simon Dik, giving rise to modern grammatical frameworks such as systemic functional linguistics and functional discourse grammar.

  9. Myhill–Nerode theorem - Wikipedia

    en.wikipedia.org/wiki/Myhill–Nerode_theorem

    Given a language , and a pair of strings and , define a distinguishing extension to be a string such that exactly one of the two strings and belongs to . Define a relation ∼ L {\displaystyle \sim _{L}} on strings as x ∼ L y {\displaystyle x\;\sim _{L}\ y} if there is no distinguishing extension for x {\displaystyle x} and y {\displaystyle y} .