关于合并的定义

Syntax Pub Date : 2024-03-08 DOI:10.1111/synt.12287
Erik Zyman
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引用次数: 0

摘要

句法研究的两项基本任务是识别基本的结构构建操作,并确定这些操作具有哪些特性及其原因。本文旨在通过研究 "合并"(Merge)使我们更接近这些目标。本文评估了最近关于 "合并 "的两个定义。文章认为,这两个定义都有很大的优点,但也有一些缺点,而且一般来说,集合论的合并定义都面临概念上的问题。有学者提出,Merge 的本质不是集合论,而是图论:它所操作和创建的句法对象是(符合裸词组结构的)词组结构树。本文提出并评估了两种新的合并形式定义。其中一个符合 "不篡改条件"(No-Tampering Condition),但不清楚为什么 Merge(α,β$$ \alpha, \beta $$)只能满足 α$$ \alpha $$的一个选择特征,而不是所有特征。另一种方法解释了这一观察结果,但狭隘地违反了 "不篡改条件"。由此可以看出,"合并 "是一种图论操作,而不是集合论操作。
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On the definition of Merge
Two fundamental tasks of syntactic inquiry are to identify the elementary structure-building operations and to determine what properties they have and why. This article aims to bring us closer to those goals by investigating Merge. Two recent definitions of Merge are evaluated. It is argued that both have significant strengths but also some drawbacks, and that set-theoretic definitions of Merge in general face conceptual problems. It is proposed that Merge is not set-theoretic but graph-theoretic in nature: the syntactic objects it operates on and creates are (bare-phrase-structure-compliant) phrase-structure trees. Two new formal definitions of Merge are proposed and evaluated. One obeys the No-Tampering Condition but makes it unclear why Merge() satisfies only one selectional feature of , not all of them. The other accounts for that observation but narrowly violates the No-Tampering Condition. The larger picture that emerges is one in which Merge is a graph-theoretic, not a set-theoretic, operation.
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