在算术字问题解决中策略性地使用替代表示法。

Catherine Thevenot, Jane Oakhill
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引用次数: 53

摘要

多步算术问题可以通过不同的策略来解决,这取决于个体从问题文本中描述的情况构建的心理表征。这种表示确实将决定要达到的子目标的组织,或者换句话说,决定完成计算的顺序。本研究旨在确定成年人在何种条件下制定具体策略。使用一个允许我们评估何时进行计算的范例,我们表明成年人通常按照问题中明确提到的方式组织他们的子目标,即使可以使用对工作记忆要求较低的策略。然而,我们表明,增加问题的难度会导致个人建立更多的经济策略。此外,当他们所依赖的表征构建的认知成本较低时,这些经济策略更有可能被使用。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
The strategic use of alternative representations in arithmetic word problem solving.

Multiple-step arithmetic problems can be solved by diverse strategies depending on the mental representation constructed by individuals from the situation described in the text of the problem. This representation will indeed determine the organization of sub-goals to be reached or in other words the order of completion of calculations. This study aims at determining the conditions under which specific strategies are set up by adults. Using a paradigm that allows us to assess when calculations are performed, we show that adults usually organize their sub-goals as they are explicitly mentioned in the problem, even though a strategy that is less demanding on working memory could have been used. However, we show that increasing the difficulty of the problem leads individuals to set up more economic strategies. Moreover, these economic strategies are even more likely to be used when the cognitive cost of the construction of the representation they rely on is low.

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