Locality in the Derivation of Cumulativity

M. Harada
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Abstract

It has been proposed that the part structures of denotations of plurals ‘project’ to the denotations of expressions including those plurals (e.g., Gawron & Kehler 2004, Kubota & Levine 2016, Schmitt 2019/2020). If such a plural projection is possible, not only plural DPs but also expressions including those plural DPs denote pluralities (e.g., saw the two recipes denotes a plurality {SAW(recipe1),SAW(recipe2)} instead of a singularity {SAW({recipe1,recipe2})}). One piece of support for plural projection comes from Schmitt’s (2020) observation about ‘non-local’ cumulativity. In this paper, I further examine when cumulativity is available non-locally, and show that a source of cumulativity in the literature (e.g., Krifka 1989, Kratzer 2007, Harada 2022b) can capture all the relevant non-local cumulativity data without plural projection while an analysis with plural projection can capture only a proper subset of those data. Therefore, this paper concludes that the relevant non-local cumulativity does not support the need of plural projection.
累积性推导中的局部性
有人提出,复数表意的部分结构“投射”到包含这些复数的表达式的表意(例如,Gawron & Kehler 2004, Kubota & Levine 2016, Schmitt 2019/2020)。如果这样的复数投射是可能的,那么不仅复数dp,而且包括这些复数dp的表达式也表示复数(例如,saw这两个配方表示复数{saw (recipe1), saw (recipe2)}而不是奇异{saw ({recipe1,recipe2})})。对复数投射的一个支持来自Schmitt(2020)对“非本地”累积性的观察。在本文中,我进一步研究了累积性在非局部可用时的情况,并表明文献中的累积性来源(例如,Krifka 1989, Kratzer 2007, Harada 2022b)可以捕获所有相关的非局部累积性数据而不使用复数投影,而使用复数投影的分析只能捕获这些数据的适当子集。因此,本文得出结论,相关的非局部累积性不支持复数投影的需要。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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