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Background Knowledge in Concept Graphs

机译:概念图中的背景知识

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摘要

Traditional logic can be understood as the investigation of the three main essential functions of thinking - concepts, judgements and conclusions. In the last years, in a new research field termed Contextual Logic, a mathematical theory of this logic is elaborated. Concepts have already been mathematically elaborated by Formal Concept Analysis. Judgements and Conclusions can be expressed by so-called Concept Graphs, which are built upon families of formal contexts. There are two approaches to concept graphs: A semantical approach, which investigates the theory of concept graphs in an algebraic manner, and a logical approach, which focuses on derivation rules for concept graphs, relying on a separation between syntax and semantics. In, Wille introduced two forms of complex implications (object implications and concept implications) to the semantical approach. In this paper it is investigated how these implications can be incorporated into the logical approach.
机译:传统逻辑可以理解为对思维的三个主要基本功能的研究-概念,判断和结论。近年来,在一个新的名为“上下文逻辑”的研究领域中,对这种逻辑的数学理论进行了阐述。形式概念分析已经对概念进行了数学阐述。判断和结论可以用所谓的概念图表示,该图建立在形式上下文的族系上。概念图有两种方法:一种是语义方法,一种以代数方式研究概念图的理论;另一种是逻辑方法,其着眼于概念图的派生规则,它依赖于语法和语义之间的分离。在其中,Wille向语义方法介绍了两种形式的复杂含义(对象含义和概念含义)。在本文中,我们研究了如何将这些含义整合到逻辑方法中。

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