协调和二进制分支

Syntax Pub Date : 2024-03-08 DOI:10.1111/synt.12285
Adam Przepiórkowski
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引用次数: 0

摘要

在最近(2023 年)的一篇语法论文 "从属关系和二元分支 "中,Ad Neeleman 及其同事提出了对从属关系的新分析。本文的主要目的是利用不同类别和不同语法功能的协调数据来反驳这一分析。此外,基于 Neeleman 等人对协调的任意 n$$ n$$-ary 而不仅仅是二元性质的观察,我对从属关系和协调勾勒出一种更简约的方法,这种方法没有 Neeleman 等人的分析所面临的问题,但在其他方面涵盖了类似的数据范围。根据这种方法,"从属关系 "是 "PairMerge 的结果 "的同义词,而 "协调关系 "是 "SetMerge 的结果 "的同义词,其中 SetMerge 被理解为创建任意集合的操作,而不是通常的更专业的合并操作,后者创建的是二元集合。
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Coordination and binary branching
In “Subordination and Binary Branching”, a recent (2023) Syntax paper, Ad Neeleman and colleagues proposed a new analysis of subordination. The main aim of this paper is to refute that analysis, using data from the coordination of unlike categories and unlike grammatical functions. Additionally, building on Neeleman et al.'s observations about the arbitrarily -ary—not just binary—nature of coordination, I sketch a more Minimalist approach to subordination and coordination that is devoid of the problems that Neeleman et al.'s analysis faces, but otherwise covers a similar range of data. On this approach, “subordination” is a synonym of “result of PairMerge” and “coordination” is a synonym of “result of SetMerge”, where SetMerge is understood as an operation creating an arbitrary set, as opposed to the usual more specialized Merge operation, which creates a binary set.
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