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rest. Anyway, either you intend "follows" in one or more "steps" (thus you do not need eventually in the first property) or you intend "follows" in exactly one step (thus, you need something like "never" in the second property). Consider this example (t stands for think, r stands for request, a stands for acknowledge):
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For what I understand, I cannot agree on these phrases. First of all, the two formulas are not one the negation of the other. In particular, "eventually follows" cannot become "not followed by" under negation. I understand this is informal: you do not provide the definition of "eventually" and of the
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Both in this page and the page on omega-regular languages, the construction that builds a Buchi automaton out of a omega-regular language is not detailed and mentioned as easily obtained from the closure properties of Buchi automata. A pointer would be highly appreciated, or at least some more
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you may want to specify a property such as "for every request, an acknowledge eventually follows", or its negation "there is a request which is not followed by an acknowledge". The latter is a property of infinite words: you cannot say of a finite sequence that it satisfies this
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s1 and s2 above are two finite sequences. The first formula holds for s1 and the second formula holds for s2. You need to specify better what is the language (logic) in which you express the formulas and their semantics. I would suggest to refer to this article about
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related articles on
Knowledge. If you would like to participate, please visit the project page, where you can join
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on 30 July 2024. For the contribution history and old versions of the redirected page, please see
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Find pictures for the biographies of computer scientists (see
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I don't understand the exact meaning of the latter sentence.
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What is the proper way to pronounce the name "Büchi "?
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