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A semantic algebra for cognitive linguistics and cognitive computing

机译:认知语言学和认知计算的语义代数

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Semantics is the meaning of a language unit at the levels of word, phrase, sentence, paragraph, and essay. Cognitive linguistics focuses on cognitive semantics of sentences and its interaction with syntactic structures. A denotational mathematical framework of language semantics known as semantic algebra is developed in this paper. Semantic algebra reveals the nature of semantics by a general mathematical model. On the basis of the formal semantic structure, language semantics can be deductively manipulated by a set of algebraic operations at different levels of language units. According to semantic algebra, semantic interpretation and comprehension can be embodied as a process of formal semantic aggregation in cognitive linguistics from the bottom up. Applications of semantic algebra are illustrated in computational linguistics, computing with words, cognitive informatics, and cognitive computing.
机译:语义是语言单位在单词,短语,句子,段落和论文层次上的含义。认知语言学的重点是句子的认知语义及其与句法结构的相互作用。本文开发了一种称为语义代数的语言语义的指称数学框架。语义代数通过一般的数学模型揭示了语义的本质。在形式语义结构的基础上,可以通过在不同语言单元级别上的一组代数运算来演绎地操纵语言语义。根据语义代数,语义解释和理解可以自下而上地体现为认知语言学中形式语义聚合的过程。语义代数的应用在计算语言学,单词计算,认知信息学和认知计算中得到了说明。

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