Definitions from Wiktionary (Kleene closure)
▸ noun: (mathematics, computer science) The set of all strings of finite length made up of elements of a given set. (Then the Kleene closure is said to be of that given set. For a given set S, its Kleene closure may be denoted as S^*. The Kleene closure includes a string of zero length. Strings are equivalent to ordered tuples but written without the parentheses and commas.)
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▸ noun: (mathematics, computer science) The set of all strings of finite length made up of elements of a given set. (Then the Kleene closure is said to be of that given set. For a given set S, its Kleene closure may be denoted as S^*. The Kleene closure includes a string of zero length. Strings are equivalent to ordered tuples but written without the parentheses and commas.)
Similar:
Kleene operator,
closure,
Kleene plus,
Kleene's theorem,
deductive closure,
cone,
Kleene's recursion theorem,
transitive closure,
free monoid,
Kleene's fixed-point theorem,
more...
Opposite:
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