块结构与范围挤压:在无知与无所不知之间

A. Murawski, N. Tzevelekos
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引用次数: 0

摘要

我们用博弈语义来研究块结构的语义。为此,我们引入了无块策略的概念,并通过稳健性、有限可定义性和通用性结果来描述块分配存储下的按值调用计算。这使我们能够很好地对纯函数计算、块存储计算以及动态内存分配计算进行比较研究。例如,我们可以证明,当涉及的术语(open或closed)是基类型时,动态变量分配可以替换为块分配的变量,并且当涉及顺序2的类型时,块分配的存储可以替换为纯函数计算。为了进一步说明块结构的限制性质,我们证明了按值调用的理想算法的有限片段的可判定性结果,已知允许动态内存分配导致不可判定性。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Block structure vs scope extrusion: between innocence and omniscience
We study the semantic meaning of block structure using game semantics. To that end, we introduce the notion of block-innocent strategies and characterise call-by-value computation with block-allocated storage through soundness, finite definability and universality results. This puts us in a good position to conduct a comparative study of purely functional computation, computation with block storage as well as that with dynamic memory allocation. For example, we can show that dynamic variable allocation can be replaced with block-allocated variables exactly when the term involved (open or closed) is of base type and that block-allocated storage can be replaced with purely functional computation when types of order two are involved. To illustrate the restrictive nature of block structure further, we prove a decidability result for a finitary fragment of call-by-value Idealized Algol for which it is known that allowing for dynamic memory allocation leads to undecidability.
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