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更新规则与语义共性。

Update rules and semantic universals.

作者信息

Incurvati Luca, Sbardolini Giorgio

机构信息

ILLC and Philosophy, University of Amsterdam, Amsterdam, The Netherlands.

出版信息

Linguist Philos. 2023;46(2):259-289. doi: 10.1007/s10988-022-09362-1. Epub 2022 Aug 29.

Abstract

We discuss a well-known puzzle about the lexicalization of logical operators in natural language, in particular connectives and quantifiers. Of the many logically possible operators, only few appear in the lexicon of natural languages: the connectives in English, for example, are conjunction , disjunction , and negated disjunction ; the lexical quantifiers are and . The logically possible nand (negated conjunction) and Nall (negated universal) are not expressed by lexical entries in English, nor in any natural language. Moreover, the lexicalized operators are all upward or downward monotone, an observation known as the Monotonicity Universal. We propose a logical explanation of lexical gaps and of the Monotonicity Universal, based on the dynamic behaviour of connectives and quantifiers. We define update potentials for logical operators as procedures to modify the context, under the assumption that an update by depends on the logical form of and on the speech act performed: assertion or rejection. We conjecture that the adequacy of update potentials determines the limits of lexicalizability for logical operators in natural language. Finally, we show that on this framework the Monotonicity Universal follows from the logical properties of the updates that correspond to each operator.

摘要

我们讨论一个关于自然语言中逻辑运算符(特别是连接词和量词)词汇化的著名谜题。在众多逻辑上可能的运算符中,只有少数出现在自然语言的词汇表中:例如,英语中的连接词有合取、析取和否定析取;词汇量词有“所有”和“有的”。逻辑上可能的“与非”(否定合取)和“无”(否定全称)在英语或任何自然语言中都没有由词汇项来表达。此外,词汇化的运算符都是向上或向下单调的,这一观察结果被称为单调性普遍规律。我们基于连接词和量词的动态行为,对词汇空缺和单调性普遍规律提出一种逻辑解释。我们将逻辑运算符的更新潜能定义为修改语境的过程,假设由 进行的更新取决于 的逻辑形式以及所执行的言语行为:断言或拒绝。我们推测更新潜能的充分性决定了自然语言中逻辑运算符可词汇化的限度。最后,我们表明在这个框架下,单调性普遍规律源于与每个运算符相对应的更新的逻辑属性。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/b821/10036462/d8783a9952c5/10988_2022_9362_Fig1_HTML.jpg

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本文引用的文献

1
Ease of learning explains semantic universals.学习的简易性解释了语义普遍性。
Cognition. 2020 Feb;195:104076. doi: 10.1016/j.cognition.2019.104076. Epub 2019 Nov 19.

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