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Retrieval or nonretrieval strategies in mental arithmetic? An operand recognition paradigm

机译:心理算术中的检索策略或非检索策略?操作数识别范例

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According to LeFevre, Sadesky, and Bisanz (1996), averaging solution latencies in order to study individuals' arithmetic strategies can result in misleading conclusions. Therefore, in addition to classical chronometric data, they collected verbal reports and challenged the assumption that adults rely systematically on retrieval of arithmetic facts from memory to solve simple addition problems. However, Kirk and Ashcraft (200 1) questioned the validity of such a methodology and concluded that a more appropriate method has to be found. Thus, we developed an operand recognition paradigm that does not rely on verbal reports or on solution latencies. In accordance with LeFevre et al., we show in a first experiment that adults resort to nonretrieval strategies to solve addition problems involving medium numbers. However, in a second experiment, we show that high-skilled individuals can solve the same problems using a retrieval strategy. The benefits of our paradigm to the study of arithmetic strategies are discussed.
机译:根据LeFevre,Sadesky和Bisanz(1996)的说法,为了研究个人的算术策略而对解决方案等待时间求平均会导致错误的结论。因此,除了经典的计时数据外,他们还收集了口头报告,并挑战了成年人系统地依靠从记忆中检索算术事实来解决简单加法问题的假设。但是,柯克和阿什克拉夫特(200 1)质疑这种方法的有效性,并得出结论,必须找到更合适的方法。因此,我们开发了一种不依赖口头报告或解决方案等待时间的操作数识别范例。根据LeFevre等人的研究,我们在第一个实验中表明,成年人采用非检索策略来解决涉及中等数的加法问题。但是,在第二个实验中,我们显示高技能的个人可以使用检索策略解决相同的问题。讨论了我们的范例对算术策略研究的好处。

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