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首页> 外文期刊>Mathematics education research journal >Learning with touchscreen devices: game strategies to improve geometric thinking
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Learning with touchscreen devices: game strategies to improve geometric thinking

机译:使用触摸屏设备学习:改善几何思维的游戏策略

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The aim of this paper is to reflect on the importance of the students’ gamestrategic thinking during the development of mathematical activities. In particular, we hypothesise that this type of thinking helps students in the construction of logical links between concepts during the Bargumentation phase^ of the proving process. The theoretical background of our study lies in the works of J. Hintikka, a Finnish logician, who developed a new type of logic, based on game theory, called the logic of inquiry. In order to experiment with this new approach to the teaching and learning of mathematics, we have prepared five game-activities based on geometric theorems in which two players play against each other in a multi-touch dynamic geometric environment(DGE). In this paper, we present the design of the first game-activity and the relationship between it and the logic of inquiry. Then, adopting the theoretical framework of the instrumental genesis by Vérillon and Rabardel (EJPE 10: 77–101, 1995), we will present and analyse significant actions and dialogues developed by students while they are solving the game. We focus on the presence of a particular way of playing the game introduced by the students, the Breflected game^, and highlight its functions for the development of the task.
机译:本文旨在反思在数学活动发展过程中学生的游戏策略思维的重要性。尤其是,我们假设这种类型的思维有助于学生在证明过程的论证阶段^建立概念之间的逻辑联系。我们研究的理论背景是芬兰逻辑学家J. Hintikka的著作,他基于博弈论开发了一种新型的逻辑,称为探究逻辑。为了试验这种新的数学教学方法,我们基于几何定理准备了五种游戏活动,其中两名玩家在多点触摸动态几何环境(DGE)中相互对抗。在本文中,我们介绍了第一个游戏活动的设计及其与查询逻辑之间的关系。然后,采用Vérillon和Rabardel所著的器乐成因的理论框架(EJPE 10:77-101,1995),我们将介绍并分析学生在解决游戏时所进行的重要动作和对话。我们专注于学生介绍的一种特殊的游戏玩法,即Breflected游戏^,并重点介绍其对任务开发的功能。

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