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Theories of Truth Which Have No Standard Models

机译:没有标准模型的真理理论

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This papers deals with the class of axiomatic theories of truth for semantically closed languages, where the theories do not allow for standard models; i.e., those theories cannot be interpreted as referring to the natural number codes of sentences only (for an overview of axiomatic theories of truth in general, see Halbach[6]). We are going to give new proofs for two well-known results in this area, and we also prove a new theorem on the nonstandardness of a certain theory of truth. The results indicate that the proof strategies for all the theorems on the nonstandardness of such theories are "essentially" of the same kind of structure.
机译:本文讨论了语义封闭语言的公理真理理论类别,其中理论不允许使用标准模型。即,这些理论不能被解释为仅指句子的自然数字代码(有关真理公理理论的概述,请参见Halbach [6])。我们将为该领域的两个著名结果提供新的证明,并且还将证明关于某种真理理论的非标准性的新定理。结果表明,所有关于这些理论非标准性的定理的证明策略“本质上”是相同类型的结构。

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