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Generalized filter models

机译:广义滤波器模型

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In this paper, starting fi om filters which are a natural generalization of intersection filters (Barendregt et al., J. Symbolic Logic 48 (1983) 931-940), the existence of filter models and filter semimodels for the lambda-calculus is investigated. The construction of filters is based on a Z-semilattice of types in which the subsets having infimum are given by a collection Z, called subset system. The set of representable functions is characterized in the obtained domain. In the case where the properties of the subset system Z guarantee the existence of a filter model, the proof of soundness and completeness of the associated natural Z-type assignment system is routine. (C) 2000 Elsevier Science B.V. All rights reserved. [References: 24]
机译:在本文中,从作为交集滤波器的自然概括的起始滤波器(Barendregt等人,J。Symbolic Logic 48(1983)931-940)开始,研究了Lambda演算的滤波器模型和滤波器半模型的存在。 。过滤器的构造基于Z型符号,其中具有最小数量的子集由集合Z给出,称为子集系统。可表示函数的集合在获得的域中进行了表征。在子集系统Z的属性保证存在过滤器模型的情况下,关联的自然Z型分配系统的健全性和完整性证明是常规的。 (C)2000 Elsevier Science B.V.保留所有权利。 [参考:24]

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