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首页> 外文期刊>Computers & education >Fundamentals of the design and the operation of an intelligent tutoring system for the learning of the arithmetical and algebraic way of solving word problems
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Fundamentals of the design and the operation of an intelligent tutoring system for the learning of the arithmetical and algebraic way of solving word problems

机译:智能辅导系统的设计和操作基础,用于学习解决单词问题的算术和代数方式

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Designers of interactive learning environments with a focus on word problem solving usually have to compromise between the amount of resolution paths that a user is allowed to follow and the quality of the feedback provided. We have built an intelligent tutoring system (ITS) that is able to both track the user's actions and provide adequate supervision during the resolution. This is done without imposing any restriction on the resolution paths that are allowed. Instead, the system attempts to enforce meta-cognitive learning by requiring an appropriate definition of quantities before they are used. The program (a) supports both the arithmetical and algebraic way of solving problems; (b) allows the recurrence to one or more equations when solving a problem in an algebraic way; (c) determines the validity of the expressions when they are introduced; and (d) admits the incorporation of new problems without the need of being reprogrammed. In this paper, we explain the design foundations, which are mainly based on (a) a reflection of the steps that a student should follow to solve a problem in an algebraic way, and (b) the use of a domain specific notation to represent both the problem structure and the current state of the resolution process. In particular, hypergraphs are introduced as an adequate way to support tracking in both the arithmetical and algebraic case. Moreover, we offer an extensive experimental evaluation which highlights the potential of the ITS as a learning tool.
机译:专注于解决单词问题的交互式学习环境的设计人员通常必须在允许用户遵循的解析路径数量与提供的反馈质量之间做出折衷。我们已经构建了一个智能辅导系统(ITS),该系统既可以跟踪用户的行为,又可以在解决过程中提供足够的监督。这样做不会对允许的分辨率路径施加任何限制。取而代之的是,系统尝试通过在使用量之前对量进行适当的定义来强制实施元认知学习。程序(a)支持解决问题的算术和代数方式; (b)在以代数方式解决问题时,允许重复一个或多个方程; (c)确定引入这些表达时的有效性; (d)承认合并了新问题而无需重新编程。在本文中,我们解释了设计基础,这些基础主要是基于(a)学生以代数方式解决问题应遵循的步骤,以及(b)使用领域专用表示法来表示问题结构和解决过程的当前状态。特别是,引入超图作为在算术和代数情况下都支持跟踪的适当方法。此外,我们提供了广泛的实验评估,突出了ITS作为学习工具的潜力。

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