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From the Logical Square to Blanché’s Hexagon: Formalization, Applicability and the Idea of the Normative Structure of Thought

机译:从逻辑广场到布兰切六角形:形式化,适用性和思想规范结构的观念

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The square of opposition and many other geometrical logical figures have increasingly proven to be applicable to different fields of knowledge. This paper seeks to show how Blanché generalizes the classical theory of oppositions of propositions and extends it to the structure of opposition of concepts. Furthermore, it considers how Blanché restructures the Apuleian square by transforming it into a hexagon. After presenting G. Kalinowski’s formalization of Blanché’s hexagonal theory, an illustration of its applicability to mathematics, to modal logic, and to the logic of norms is depicted. The paper concludes by criticizing Blanché’s claim according to which, his logical hexagon can be considered as the objective basis of the structure of the organisation of concepts, and as the formal structure of thought in general. It is maintained that within the frame of diagrammatic reasoning Blanché’s hexagon keeps its privileged place as a “nice” and useful tool, but not necessarily as a norm of thought.
机译:相对平方和许多其他几何逻辑图形已被越来越多地证明适用于不同的知识领域。本文旨在展示布兰切如何概括经典的命题对立理论,并将其扩展到概念对立的结构。此外,它考虑了Blanché如何通过将Apuleian广场转换为六边形来对其进行重组。在介绍了卡林诺夫斯基(G. Kalinowski)对布兰切六角形理论的形式化之后,描述了其在数学,模态逻辑和规范逻辑中的适用性。本文最后通过批评布兰奇的主张而得出结论,根据他的主张,他的逻辑六边形可以被认为是概念组织结构的客观基础,也可以被认为是一般思想的形式结构。有人认为,在图解推理的框架内,布兰切的六角形保留了其作为“很好”和有用工具的特权地位,但不一定是思想规范。

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