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Interconvertibility of a class of set constraints and context-free-language reachability

机译:一类集合约束和上下文无关语言可及性的互转换性

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We show the interconvertibility of context-free-language reachability problems and a class of set-constraint problems: given a context-free-language reachability problem, we show how to construct a set-constraint problem whose answer gives a solution to the reachability problem; given a set-constraint problem, we show how to construct a context-free-language reachability problem whose answer gives a solution to the set-constraint problem. The interconvertibility of these two formalisms offers a conceptual advantage akin to the advantage gained from the interconvertibility of finite-state automata and regular expressions in formal language theory, namely, a problem can be formulated in whichever formalism is most natural. It also offers some insight into the "O(n(3)) bottleneck" for different types of program-analysis problems and allows results previously obtained for context-free-language reachability problems to be applied to set-constraint problems and vice versa. (C) 2000 Elsevier Science B.V. All rights reserved. [References: 52]
机译:我们展示了上下文无关语言可达性问题和一类集合约束问题的互转换性:给定上下文无关语言可达性问题,我们展示了如何构造一个集合约束问题,其答案给出了可达性问题的解决方案;给定一个集合约束问题,我们展示了如何构造一个上下文无关语言的可达性问题,其答案为集合约束问题提供了解决方案。这两种形式主义的互转换性提供了一种概念上的优势,类似于形式语言理论中从有限状态自动机和正则表达式的互转换性所获得的优势,即,无论哪种形式主义都是最自然的,都可以提出一个问题。它还为不同类型的程序分析问题提供了对“ O(n(3))瓶颈”的一些见解,并使先前针对上下文无关语言可及性问题获得的结果可以应用于集合约束问题,反之亦然。 (C)2000 Elsevier Science B.V.保留所有权利。 [参考:52]

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