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arXiv 2007.02489cs.AI
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理性空间与数学模型

Space of Reasons and Mathematical Model

Florian Richter

摘要:

推理关系支配着我们对概念的使用。为了理解一个概念,它必须位于一个空间的含义。陈述有不同种类的条件,也就是说,条件代表不同种类的解释,例如因果解释或概念解释。关键问题是:语言使用的制约性如何表现。讨论了模型表示的概念背景,并提出了如何在神经网络模型中表示命题逻辑和概念确定的含义。

英文摘要:

Inferential relations govern our concept use. In order to understand a concept it has to be located in a space of implications. There are different kinds of conditions for statements, i.e. that the conditions represent different kinds of explanations, e.g. causal or conceptual explanations. The crucial questions is: How can the conditionality of language use be represented. The conceptual background of representation in models is discussed and in the end I propose how implications of propositional logic and conceptual determinations can be represented in a model of a neural network.

机构、总结、中文摘要均由AI分析而来,可能存在错误,请以论文正文为准。

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