早期数学的认知基础:研究数字,执行功能和空间技能的独特贡献
Hannah L Whitehead1, Zachary Hawes1
1Department of Applied Psychology & Human Development, Ontario Institute for Studies in Education, University of Toronto, Toronto, ON M5S 1V6, Canada.
Journal of Intelligence
|December 22, 2023
概括
儿童的数值,执行功能 (EF) 和空间技能独特地预测了不同的数学能力. 空间技能支持算术策略,而EF技能则有助于数列表现,突出了数学学习的独特认知基础.
科学领域:
- 认知心理学 认知心理学
- 发展心理学 发展心理学
- 教育心理学教育心理学
背景情况:
- 数字,执行功能 (EF) 和空间技能被认为是数学发展的基础.
- 这些认知技能可能会通过不同的途径影响数学学习.
- 了解这些不同的关系对于有效的数学教育至关重要.
研究的目的:
- 研究数字,EF和空间技能对儿童数学表现的独特贡献.
- 测试这些认知技能是否通过单独或共享的机制与数学有关.
- 探索战略使用在认知技能和算术之间的关系中扮演的调解角色.
主要方法:
- 180名4~9岁儿童的样本完成了数值,EF,空间和数学能力的评估.
- 用因子分析来检查认知技能的结构及其与数学表现的关系.
- 回归分析确定了数字直线和算术表现的独特预测因素,调解分析测试了策略使用.
主要成果:
- 因子分析证实,数值,EF和空间技能是不同的,但相关的认知构造.
- 执行职能技能独特地预测了数字行表现.
- 空间技能独特地预测了算术 (加法) 的表现,并且与使用先进的加法策略有关,这些策略完全介绍了空间-算术联系.
结论:
- 数字,执行功能和空间技能为数学学习的不同方面提供了可分离的基础.
- 空间技能对算术发展尤为重要,可能是因为它们对策略选择的影响.
- 这些发现对在早期数学教育中量身定制评估和教学方法有重大影响.
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