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Empowering students with specific learning disabilities: Jim's concept of unit fraction

机译:具有特定学习障碍的学生权力:吉姆的单位分数概念

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摘要

Cognitive differences have historically led to deficit assumptions concerning the mathematical experiences that children with learning disabilities (LD) can access. We argue that the problem can be located not within children but instead as a mismatch between features of instruction and children's unique learning abilities. In this paper, we investigate how one elementary school child, Jim, with specific visual motor integration differences constructed a unit fraction concept. Through ongoing and retrospective analysis of data drawn from seven sessions, we uncovered three key features of Jim's development that become connected and coordinated over time: (a) Use of midpoints and "sameness" to construct unit fractions as one-level structures, (b) Connecting constructed unit fractions with number relationships, and (c) Coordinating unit fractions across multiple wholes through iteration as two-level structures. Contributions of this work include insights into Jim's unique abilities alongside instructional design components helpful for intervention planning: (a) Utilizing wide, accessible tasks that encourage multiple means of contextualizing, representing, and expressing knowledge, (b) Carefully considering constraints of representational materials to support operations and connections, and (c) Bridging existing knowledge to new activity. Results support a continued exploration and gathering of evidence toward a new framework for interventions called Small Environments that begins in the teacher's responsiveness to children's complex mathematical reasoning and specific learning abilities.
机译:认知差异历史地导致了有关学习障碍儿童可以访问的儿童的数学体验的缺陷假设。我们认为这个问题可以位于儿童范围内,而是在教学和儿童独特的学习能力之间存在不匹配。在本文中,我们调查了一个小学儿童,吉姆与特定的视觉电机一体化差异构建了单位分数概念。通过持续和回顾性分析来自七个会话的数据,我们发现了吉姆开发的三个关键特征,这些功能随着时间的推移而变得连接和协调:(a)使用中点和“相识”构建单位分数作为单级结构,(b )通过迭代作为两级结构将构造的单位分数与数量关系连接,(c)在多个卷轴上配位单元分数。这项工作的贡献包括对吉姆的独特能力以及教学设计组件有助于干预计划的洞察:(a)利用广泛的可接近任务,鼓励多种语境化,代表和表达知识,(b)仔细考虑代表材料的限制支持运营和连接,(c)向新活动缩短现有知识。结果支持持续的探索和收集关于呼吁小型环境的新框架的证据,这些框架被称为教师对儿童复杂数学推理和特定学习能力的反应。

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