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Basic Operational Preorders for Algebraic Effects in General, and for Combined Probability and Nondeterminism in Particular

机译:一般的代数效应,特别是概率和不确定性相结合的基本运算前置项

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The "generic operational metatheory" of Johann, Simpson and Voigtl?nder (LiCS 2010) defines contextual equivalence, in the presence of algebraic effects, in terms of a basic operational preorder on ground-type effect trees. We propose three general approaches to specifying such preorders: (i) operational (ii) denotational, and (iii) axiomatic; coinciding with the three major styles of program semantics. We illustrate these via a nontrivial case study: the combination of probabilistic choice with nondeterminism, for which we show that natural instantiations of the three specification methods (operational in terms of Markov decision processes, denotational using a powerdomain, and axiomatic) all determine the same canonical preorder. We do this in the case of both angelic and demonic nondeterminism.
机译:Johann,Simpson和Voigtlnder的“通用运算元论”(LiCS 2010)定义了在存在代数效应的情况下,基于地面效应树的基本运算顺序的上下文对等。我们提出了三种通用方法来指定此类预购订单:(i)操作性(ii)称谓的,和(iii)公理的;与程序语义的三种主要样式一致。我们通过一个非平凡的案例研究来说明这些问题:概率选择与不确定性的结合,为此,我们证明了三种指定方法的自然实例化(根据马尔可夫决策过程可操作,使用幂域进行推导和公理化)都可以确定相同的结果。规范的预购。我们在天使和魔鬼的非决定论中都这样做。

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