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Formal Semantics and Applied Mathematics: An Inferential Account
Journal of Logic, Language and Information ( IF 0.8 ) Pub Date : 2019-09-05 , DOI: 10.1007/s10849-019-09298-z
Ryan M. Nefdt

In this paper, I utilise the growing literature on scientific modelling to investigate the nature of formal semantics from the perspective of the philosophy of science. Specifically, I incorporate the inferential framework proposed by Bueno and Colyvan (Nous 45(2): 345–374, 2011) in the philosophy of applied mathematics to offer an account of how formal semantics explains and models its data. This view produces a picture of formal semantic models as involving an embedded process of inference and representation applying indirectly to linguistic phenomena. The final aim of the paper is directed at proposing a novel account of the syntax–semantics interface while shedding light on empty categories, semantically null forms, underspecified content and compositionality as a whole.

中文翻译:

形式语义学和应用数学:推论

在本文中,我利用越来越多的科学建模文献,从科学哲学的角度研究形式语义的本质。具体来说,我将 Bueno 和 Colyvan 提出的推理框架(Nous 45(2): 345–374, 2011)纳入应用数学哲学,以提供形式语义如何解释和建模其数据的说明。这种观点产生了形式语义模型的图景,因为它涉及间接应用于语言现象的推理和表示的嵌入式过程。这篇论文的最终目的是提出一种对句法-语义接口的新解释,同时阐明空类别、语义空形式、未指定内容和整体的组合性。
更新日期:2019-09-05
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