Musolino Julien
Department of Speech and Hearing Sciences, Indiana University, 200 S. Jordan Avenue, Bloomington, IN 47405-7002, USA.
Cognition. 2004 Aug;93(1):1-41. doi: 10.1016/j.cognition.2003.10.002.
This article brings together two independent lines of research on numerally quantified expressions, e.g. two girls. One stems from work in linguistic theory and asks what truth conditional contributions such expressions make to the utterances in which they are used--in other words, what do numerals mean? The other comes from the study of language development and asks when and how children learn the meaning of such expressions. My goal is to show that when integrated, these two perspectives can both constrain and enrich each other in ways hitherto not considered. Specifically, work in linguistic theory suggests that in addition to their 'exactly n' interpretation, numerally quantified NPs such as two hoops can also receive an 'at least n' and an 'at most n' interpretation, e.g. you need to put two hoops on the pole to win (i.e. at least two hoops) and you can miss two shots and still win (i.e. at most two shots). I demonstrate here through the results of three sets of experiments that by the age of 5 children have implicit knowledge of the fact that expressions like two N can be interpreted as 'at least two N' and 'at most two N' while they do not yet know the meaning of corresponding expressions such as at least/most two N which convey these senses explicitly. I show that these results have important implications for theories of the semantics of numerals and that they raise new questions for developmental accounts of the number vocabulary.
本文汇集了关于数量量化表达式(如“两个女孩”)的两条独立研究路线。一条源于语言理论研究,探讨此类表达式对其所在话语的真值条件有何贡献——换句话说,数字的含义是什么?另一条来自语言发展研究,探究儿童何时以及如何学习此类表达式的含义。我的目标是表明,当这两种观点结合起来时,它们能够以迄今未被考虑的方式相互制约并丰富彼此。具体而言,语言理论研究表明,除了“恰好n”的解释外,像“两个箍”这样的数量量化名词短语还可以有“至少n”和“至多n”的解释,例如“你需要在杆子上套两个箍才能赢”(即至少两个箍)以及“你可以失误两次仍能赢”(即至多两次失误)。我通过三组实验的结果证明,到5岁时,儿童已隐性知晓像“两个N”这样的表达式可被解释为“至少两个N”和“至多两个N”,而他们尚不理解像“至少/至多两个N”这样明确表达这些含义的相应表达式的意思。我表明这些结果对数字语义学理论具有重要意义,并且它们为数字词汇的发展理论提出了新问题。