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Structural priming from arithmetic to language in Chinese: Evidence from adults and children

机译:中文中算术的结构启动:来自成人和儿童的证据

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This article explores structural integration between arithmetic and language by investigating whether the structure of an arithmetic equation influences the way children and adults interpret Chinese sentences in the form of NP1 + VP1 + NP2 + VP2, where VP2 can attach high as a predicate of NP1 or attach low as a predicate of NP2. Participants first solved an arithmetic problem where the last number was to be attached high (e.g., (5 + 1 + 2) x 3) or low (e.g., 5 + (1 + 2 x 3)) and then provided a completion to a preamble in the form of NP1 + VP1 + NP2 + HEN "very". . . or decided on the meaning of an ambiguous sentence. The way the ambiguous sentences were completed and interpreted was primed by the structure of the preceding arithmetic problem (i.e., a high-attachment prime led to more high-attachment completions and interpretation) in both children and adults. This study found cross-domain priming from arithmetic equations to language, which offered empirical evidence for the shared syntactic integration resource hypothesis and the syntactic working memory theory. It was also found that children were more susceptible to such priming, which provided some tentative evidence for the Incremental Procedural Account proposed by Scheepers et al.
机译:本文通过调查算术方程的结构对儿童和成年人来说是以NP1 + VP1 + NP2 + VP2的形式解释中国句子的影响,探讨算术和语言之间的结构集成,其中VP2可以高度为NP1的谓词或将低视为NP2的谓词。参与者首先解决了一个算术问题,其中最后一个数字被连接高(例如,(5 + 1 + 2)×3)或低(例如,5 +(1 + 2×3)),然后向A完成完成以NP1 + VP1 + NP2 +母鸡“非常”的形式序言。 。 。或者决定了一个模棱两可的含义。含糊不清判决的方式完成并解释是通过前述算术问题的结构(即,高附加素线导致了儿童和成人更加高附着的完井和解释)的构建。本研究发现了从算术方程到语言的跨域灌注,为共享句法集成资源假设和句法工作记忆理论提供了经验证据。还发现,儿童更容易受到这种启动的影响,这为Schepers等人提出的增量程序账户提供了一些暂定证据。

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