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预测学前儿童数学和几何知识的个体差异:理解物体和数量之间抽象关系的作用。

Predicting individual differences in preschoolers' numeracy and geometry knowledge: The role of understanding abstract relations between objects and quantities.

机构信息

Learning Research and Development Center, University of Pittsburgh, Pittsburgh, PA 15260, USA; Department of Psychology, University of Pittsburgh, Pittsburgh, PA 15260, USA.

Learning Research and Development Center, University of Pittsburgh, Pittsburgh, PA 15260, USA.

出版信息

J Exp Child Psychol. 2024 Nov;247:106035. doi: 10.1016/j.jecp.2024.106035. Epub 2024 Aug 10.

Abstract

Preschoolers' mathematics knowledge develops early and varies substantially. The current study focused on two ontogenetically early emerging cognitive skills that may be important predictors of later math skills (i.e., geometry and numeracy): children's understanding of abstract relations between objects and quantities as evidenced by their patterning skills and the approximate number system (ANS). Children's patterning skills, the ANS, numeracy, geometry, nonverbal intelligence (IQ), and executive functioning (EF) skills were assessed at age 4 years, and their numeracy and geometry knowledge was assessed again a year later at age 5 (N = 113). Above and beyond children's initial knowledge in numeracy and geometry, as well as IQ and EF, patterning skills and the ANS at age 4 uniquely predicted children's geometry knowledge at age 5, but only age 4 patterning uniquely predicted age 5 numeracy. Thus, although patterning and the ANS are related, they differentially explain variation in later geometry and numeracy knowledge. Results are discussed in terms of implications for early mathematics theory and research.

摘要

学前儿童的数学知识发展得很早,而且变化很大。本研究主要关注两种在发生学上早期出现的认知技能,它们可能是后期数学技能的重要预测指标(即几何和算术):儿童对物体和数量之间抽象关系的理解,这表现在他们的模式识别技能和近似数量系统(ANS)上。在 4 岁时评估儿童的模式识别技能、ANS、算术、几何、非言语智力(智商)和执行功能(EF)技能,一年后即 5 岁时再次评估他们的算术和几何知识(N=113)。除了儿童最初的算术和几何知识、智商和 EF 之外,4 岁时的模式识别技能和 ANS 还可以独特地预测 5 岁时的儿童的几何知识,但只有 4 岁时的模式识别可以独特地预测 5 岁时的儿童的算术知识。因此,尽管模式识别和 ANS 是相关的,但它们可以区分地解释后期几何和算术知识的变化。结果从早期数学理论和研究的意义方面进行了讨论。

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