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Constants and Functions in Peirce's Existential Graphs

机译:Peirce存在图中的常数和函数

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摘要

The system of Peirce's existential graphs is a diagrammatic version of first order logic. To be more precise: As Peirce wanted to develop a logic of relatives (i.e., relations), existential graphs correspond to first order logic with relations and identity, but without constants or functions. In contemporary elaborations of first order logic, constants and functions are usually employed. In this paper, it is described how the syntax, semantics and calculus for Peirce's existential graphs has to be extended in order to encompass constants and functions as well.
机译:Peirce的存在图系统是一阶逻辑的图解形式。更准确地说:由于Peirce想要发展亲属(即关系)的逻辑,存在图对应于具有关系和身份但没有常数或函数的一阶逻辑。在当代对一阶逻辑的阐述中,通常采用常数和函数。在本文中,描述了Peirce存在图的语法,语义和演算如何必须扩展,以便也包含常量和函数。

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