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A Propositional Logic with Relative Identity Connective and a Partial Solution to the Paradox of Analysis

机译:具有相对身份连接词的命题逻辑和分析悖论的部分解决方案

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摘要

We construct a a system PLRI which is the classical propositional logic supplied with a ternary construction ${alpha equiv_{gamma} beta}$ , interpreted as the intensional identity of statements ${alpha}$ and ${beta}$ in the context ${gamma}$ . PLRI is a refinement of Roman Suszko’s sentential calculus with identity (SCI) whose identity connective is a binary one. We provide a Hilbert-style axiomatization of this logic and prove its soundness and completeness with respect to some algebraic models. We also show that PLRI can be used to give a partial solution to the paradox of analysis.
机译:我们构造一个系统PLRI,它是带有三元构造$ {alpha equiv_ {gamma} beta} $的经典命题逻辑,解释为上下文$ {中语句$ {alpha} $和$ {beta} $的内涵标识γ} $。 PLRI是Roman Suszko具有身份的句子微积分(SCI)的改进,其身份连接词是二进制的。我们提供此逻辑的希尔伯特式公理化,并证明其相对于某些代数模型的正确性和完整性。我们还表明PLRI可用于部分解决分析悖论。

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