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Outline of a Restriction-Centered Theory of Reasoning and Computation in an Environment of Uncertainty, Imprecision and Partiality of Truth

机译:在不确定,不确定和偏袒的环境中概述了一个限制的推理和计算理论

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The theory which is outlined in this lecture, call it RRC for short, is a departure from traditional approaches to reasoning and computation. A principal advance is an enhanced capability for reasoning and computation in an environment of uncertainty, imprecision and partiality of truth. The point of departure in RRC is a basic premise-in the real world such environment is the norm rather than exception. A concept which has a position of centrality in RRC is that of a restriction. Informally, a restriction is an answer to the question: What is the value of a variable X? More concretely, a restriction, R(X), on a variable, X, is a limitation on the values which X can take-a limitation which is induced by what is known or perceived about X. A restriction is singular if the answer to the question is a singleton; otherwise it is nonsingular. Generally, nonsingularity implies uncertainty. A restriction is precisiated if the limitation is mathematically well defined; otherwise it is unprecisiated. Generally, restrictions which are described in a natural language are unprecisiated.
机译:本讲座中概述的理论,称为RRC短暂,是一种从传统推理和计算方法的偏离偏离。主要进步是在不确定,不确定和真理偏袒环境中推理和计算的增强能力。 RRC的出发点是一个基本的前提 - 在现实世界中,这种环境是常态而不是例外。在RRC中具有核心位置的概念是限制的概念。非正式地,限制是问题的答案:变量x的值是多少?更具体地,在变量x上的限制,r(x)是对X可以取得的值的限制,该值由已知或感知的X引起的限制x。如果答案,则限制是单数的问题是单身人士;否则它是非说法的。通常,非透明度意味着不确定性。如果限制在数学上定义的限制,则确切地进行限制;否则它是未见的。通常,在自然语言中描述的限制是未见的。

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