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A cognitive definition of computational thinking in primary education

课程 认知 数学教育 计算思维 考试(生物学) 人口 可靠性(半导体) 心理学 计算机科学 医学教育 教育学 医学 古生物学 功率(物理) 神经科学 物理 环境卫生 生物 量子力学
作者
Katerina Tsarava,Korbinian Moeller,Marcos Román González,Jessika Golle,Luzia Leifheit,Martin V. Butz,Manuel Ninaus
出处
期刊:Computers & education [Elsevier BV]
卷期号:179: 104425-104425 被引量:105
标识
DOI:10.1016/j.compedu.2021.104425
摘要

There is increasing effort to integrate Computational Thinking (CT) curricula across all education levels. Therefore, research on CT assessment has lately progressed towards developing and validating reliable CT assessment tools, which are crucial for evaluating students' potential learning progress and thus the effectiveness of suggested curricular programs. Several CT assessment tools were developed for elementary, high-school, and university students over the last years. Moreover, associations between CT scores and other cognitive abilities were unraveled. However, studies on the topic in primary school level are scarce. Like the general concept of intelligence, CT remains broadly defined as the ability to combine algorithmic operations to form complex solutions in order to solve problems effectively, utilizing concepts of computer science with or without the use of computers. In this study, we aimed at specifying a cognitive definition of CT, focusing on the under-investigated population of primary school children. Since validated assessment tools for this age group were not available, we adapted a validated CT test, which was initially designed for middle school students. In our study participated 192 third and fourth graders. The analyses revealed promising results on the reliability of the adapted CT assessment for primary school students. Moreover, findings indicated CT's positive associations with i. complex numerical abilities, ii. verbal reasoning abilities, and iii. non-verbal visuospatial abilities. Our results indicate similarities but also differences in associations of CT with other cognitive abilities in primary school children compared to other age groups. In summary: i. numerical abilities seem to associate with CT at the primary school level, whereas this seems not the case later on in education, ii. verbal abilities seem to associate with CT both along primary and secondary education levels, and iii. non-verbal reasoning abilities seem to associate with CT from primary education level to the university level and beyond. These differences imply that several basic cognitive abilities support CT abilities and CT development differentially across ages.

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