在欧洲教育系统中引入计算思维和代数思维

J. Bilbao, Eugenio Bravo, O. García, C. Rebollar, Mikko-Jussi Laakso, Heidi Kaarto, Daranee Lehtonen, Marika Parviainen, Asta Jankauskienė, Arnold Pears, Ismail Güven, Yasemin Gulbahar, Fatma Özdemir Öncül, Nilüfer Tan Yenigün, Zsuzsa Pluhár, Pál Sarmasági, Valentina Dagiene, Vaida Masiulionyte-Dagiene
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引用次数: 0

摘要

计算思维是许多国家新课程的一部分,这种新能力往往与代数思维相结合。这两种思维都是数学和计算机科学的核心内容。代数思维与获得在任何应用领域表示和概括模式的能力有关。此外,使用必要的语言和符号来表达数学论证的能力,也是一种有赖于这类思维训练的技能。虽然代数思维可以在不同的阶段培养,在大学阶段也有培养,但越来越多的国家认为代数思维是一种基本的思维模式,应从幼儿教育开始就加以鼓励。代数思维与计算思维也有着密切的关系,目前它们在不同的情境中结合在一起,如国际学生评估项目(PISA)的学生评估测试。我们在本文中认为,这是一种横向能力,可以在任何学科和任何年龄进行练习。有时与数学教学过程相结合。我们认为,必须加强纳入鼓励学生对所学概念、理论和应用进行深入思考的策略,从而产生数感和抽象能力等。在本文中,我们将介绍在大学预科课程中,特别是在西班牙的一个欧洲项目中,这两种思维方式(代数和计算)的实施情况。在这个项目中,我们力求为那些往往处于弱势的人创造更合适的学习方法,帮助他们利用计算思维和代数思维,从而利用 STEM 知识,帮助建立一个更强大、更平等的社会。我们分析了它的地位及其与不同课程中教授的概念之间的关系,尽管重点是数学学科。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Introducing Computational Thinking and Algebraic Thinking in the European Educational Systems
Computational Thinking is part of the new curriculum in many countries and this new competence is often combined with Algebraic Thinking. Both types of thinking are part of the core of Mathematics and Computer Science. Algebraic Thinking is linked to acquiring the ability to represent and generalize patterns in any application area. Furthermore, the ability to communicate a mathematical argument, using the necessary language and symbolism, is a skill that is dependent on training in this type of thinking. Although Algebraic Thinking can be developed at different levels, and it is also developed at university levels, more and more countries see it as a basic mode of thought that should be encouraged from early childhood education. Algebraic Thinking has also a close relationship with Computational Thinking, and they are currently united in different situations, such as the international PISA student evaluation tests. We argue in this paper that this is a transversal competence that can be practiced in any subject and at any age. Sometimes combined with the process of teaching Mathematics. It is essential, in our opinion, to strengthen the inclusion of strategies that encourage students to reflect deeply on the concepts, theories, and applications they are learning, giving rise, among others, to number sense and abstraction. In this paper, we present the implementation of these two types of thinking, algebraic and computational, in the pre-university curriculum, particularly in Spain, within a European project. In this project, we seek to create more appropriate learning approaches for those who are often disadvantaged and help them to take advantage of Computational Thinking and Algebraic Thinking and, therefore, STEM knowledge, helping to a stronger and more equal society. We analyze its status and its relationship with the concepts taught in the different courses, although focusing on the subject of Mathematics.
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