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abstract family of languages : ウィキペディア英語版
abstract family of languages
In computer science, in particular in the field of formal language theory,
the term abstract family of languages refers to 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.
==Formal definitions==

A ''formal language'' is a set L for which there exists a finite set of abstract symbols \Sigma such that L \subseteq\Sigma^
*, where
* is the Kleene star operation.
A ''family of languages'' is an ordered pair (\Sigma,\Lambda), where
# \Sigma is an infinite set of symbols;
# \Lambda is a set of formal languages;
# For each L in \Lambda there exists a finite subset \Sigma_1\Sigma such that L\Sigma_1^
*; and
# L ≠ Ø for some L in \Lambda.
A ''trio'' is a family of languages closed under e-free homomorphism, inverse homomorphism, and intersection with regular language.
A ''full trio,'' also called a ''cone,'' is a trio closed under arbitrary homomorphism.
A ''(full) semi-AFL'' is a (full) trio closed under union.
A ''(full) AFL'' is a ''(full) semi-AFL'' closed under concatenation and the Kleene plus.

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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