Expanding digital literacies beyond the digital: Infusing computational thinking into unplugged pedagogical tools - Two case studies from mathematics education

Renato Saig, Arnon Hershkovitz
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Abstract

Computational Thinking (CT), the conceptual foundations required for solving complex problems effectively and efficiently, is an imperative skill for today's learners, across disciplines and across ages. As for its importance in the wide network of digital literacies, CT has been implemented in various educational contexts, however mostly via digital artifacts, specifically in programming-related activities. This approach does not fulfill the potential of such integration for promoting learning. In this paper, we argue that digital literacies should not be bound to the digital realm, and present a novel approach to fully integrate CT into learning and teaching by the development of CT-infused “unplugged” pedagogical tools that are fully embedded in the subject matter. We demonstrate the advantages to student learning of these tools in two case studies from K-12 mathematics education: 1) An assistive tool for function investigation in high-school calculus – in this case, we point out to how CT skills that were implemented in the tool promoted students' problem solving; 2) A teaching unit for pattern sequences in elementary school – in this case, we show how students in the CT research group outperformed students in the other groups, and how they implemented CT to solve pattern sequence problems effectively and efficiently. We highlight that besides enhancing learning, this approach can help address the important issue of equity in education, and suggest ways to promote it via dedicated professional development.
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将数字扫盲扩展到数字之外:在不插电的教学工具中注入计算思维 - 两项数学教育案例研究
计算思维(Computational Thinking,CT)是高效解决复杂问题所需的概念基础,是当今各学科和各年龄段学习者的必备技能。由于计算思维在广泛的数字扫盲网络中的重要性,计算思维已在各种教育环境中得到实施,但大多是通过数字人工制品,特别是在与编程相关的活动中实施的。这种方法并没有发挥这种整合在促进学习方面的潜力。在本文中,我们认为数字扫盲不应局限于数字领域,并提出了一种新颖的方法,即通过开发完全嵌入学科内容的 "不插电 "的数字扫盲教学工具,将数字扫盲与学习和教学充分整合。我们通过两个 K-12 数学教育的案例研究,展示了这些工具对学生学习的优势:1) 高中微积分中函数探究的辅助工具--在这个案例中,我们指出了工具中的 CT 技能如何促进了学生的问题解决;2) 小学模式序列的教学单元--在这个案例中,我们展示了 CT 研究组的学生如何优于其他组的学生,以及他们如何有效、高效地运用 CT 解决模式序列问题。我们强调,除了提高学习效果,这种方法还有助于解决教育公平这一重要问题,并提出了通过专门的专业发展促进教育公平的方法。
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CiteScore
7.20
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0.00%
发文量
73
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