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Beyond deficit-based models of learners' cognition: Interpreting engineering students' difficulties with sense-making in terms of fine-grained epistemological and conceptual dynamics

机译:超越基于赤字的学习者认知模型:解释   从细粒度的角度看工程学生的意识障碍   认识论和概念动力学

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摘要

Researchers have argued against deficit-based explanations of students'troubles with mathematical sense-making, pointing instead to factors such asepistemology: students' beliefs about knowledge and learning can hinder themfrom activating and integrating productive knowledge they have. In this casestudy of an engineering major solving problems (about content from hisintroductory physics course) during a clinical interview, we show that "Jim"has all the mathematical and conceptual knowledge he would need to solve ahydrostatic pressure problem that we posed to him. But he reaches and stickswith an incorrect answer that violates common sense. We argue that his lack ofmathematical sense-making-specifically, translating and reconciling betweenmathematical and everyday/common-sense reasoning-stems in part from hisepistemological views, i.e., his views about the nature of knowledge andlearning. He regards mathematical equations as much more trustworthy thaneveryday reasoning, and he does not view mathematical equations as expressingmeaning that tractably connects to common sense. For these reasons, he does notview reconciling between common sense and mathematical formalism as eithernecessary or plausible to accomplish. We, however, avoid a potential "deficittrap"-substituting an epistemological deficit for a concepts/skills deficit-byincorporating multiple, context-dependent epistemological stances into Jim'scognitive dynamics. We argue that Jim's epistemological stance containsproductive seeds that instructors could build upon to support Jim'smathematical sense-making: He does see common-sense as connected to formalism(though not always tractably so) and in some circumstances this connection isboth salient and valued.
机译:研究人员反对用数学意义上的基于缺陷的对学生问题的解释,而是指出诸如流行病学等因素:学生对知识和学习的信念可能会阻碍他们激活和整合他们所拥有的生产知识。在这个针对工程学专业解决问题(有关其物理入门课程内容)的案例研究中,我们证明“吉姆”拥有解决他所面临的静水压力问题所需的所有数学和概念知识。但是他伸手坚持一个错误的答案,违背了常识。我们认为,他缺乏数学意义上的创造力-具体来说,是在数学认识论和日常/常识性推理-概念之间进行翻译和调和,部分原因是他的认识论观点,即他对知识和学习性质的看法。他认为数学方程式比日常推理更值得信赖,并且他不认为数学方程式表示可以与常识紧密联系的含义。由于这些原因,他不认为实现常识和数学形式主义之间的调和是必要或合理的。但是,我们通过将多个与上下文相关的认识论立场纳入吉姆的认知动态中,避免了潜在的“赤字陷阱”,即用认识论上的缺陷代替概念/技能上的缺陷。我们认为,吉姆的认识论立场包含了可以为教师提供支持吉姆的数学意义上的创造力的种子:他的确把常识与形式主义联系在一起(尽管并非总是如此),在某些情况下这种联系既突出又有价值。

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    Gupta, Ayush; Elby, Andy;

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  • 年度 2010
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