A higher-order plurality solution to Xiang's (2021) puzzle

Brian Buccola
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Abstract

Xiang (2021) notes the following puzzle: plural wh-questions involving certain collective predicates are predicted to carry a uniqueness presupposition (Dayal 1996), yet intuitively they don’t (cf. Gentile & Schwarz 2020). She proposes that such questions have ‘higher-order readings’ (Spector 2007, 2008), and crucially that they have answers naming boolean conjunctions. I show that for the data she considers, recourse to higher-order question readings is mistaken: Xiang’s puzzle should be solved with higher-order plurality, and I provide empirical justification for this approach, mirroring for questions the recent findings for declaratives by Buccola, Kuhn & Nicolas (2021).
向(2021)难题的高阶多元性解决方案
Xiang(2021)注意到以下难题:涉及某些集体谓词的复数wh-疑问句被预测带有唯一性前提(Dayal 1996),但直觉上它们并没有(cf. Gentile & Schwarz 2020)。她提出这样的问题具有“高阶读数”(Spector 2007, 2008),关键是它们有命名布尔连词的答案。我表明,对于她所考虑的数据,求助于高阶问题阅读是错误的:Xiang的难题应该用高阶多元性来解决,我为这种方法提供了实证证明,反映了布科拉、库恩和尼古拉斯(2021)最近对陈述句的发现。
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