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Commentary: The mental representation of integers: An abstract-to-concrete shift in the understanding of mathematical concepts

机译:评论:整数的心理表示:对数学概念的理解从抽象到具体的转变

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Decision times during processing of positive number symbols (1, 2, 3 etc.) inform our understanding of mental representations of integers (Holyoak, 1978; Dehaene et al., 1993; Fischer and Shaki, 2014). Effects of number magnitude on cognition include distance effects (faster discrimination for larger numerical differences in a number pair), size effects (faster processing of smaller numbers), Spatial-Numerical Association of Response Codes (SNARC; faster left/right responses to small/large numbers), linguistic markedness (MARC; faster left/right responses to odd/even numbers) and semantic congruity effects (faster smaller/larger decisions over smaller/larger number pairs). Results converge on the notion of a spatially oriented mental number line (MNL) where numerically smaller number concepts exist to the left of larger number concepts. How do these performance signatures help us to understand the cognitive representation of negative number symbols (−1, −2, −3 etc.)? Unlike natural number symbols, negative number symbols lack corresponding real entities that support sensory-motor learning. We discuss a recent proposal by Varma and Schwartz (2011) with implications for developmental research.
机译:处理正数符号(1、2、3等)期间的决策时间有助于我们理解整数的心理表示形式(Holyoak,1978; Dehaene等,1993; Fischer和Shaki,2014)。数字幅度对认知的影响包括距离影响(对数字对较大的数字差异更快的辨别力),大小影响(对较小数字的更快处理),响应代码的空间数字关联(SNARC;对小/大数),语言标记(MARC;对奇数/偶数的左/右响应更快)和语义一致性效果(在较小/较大的数对上,较小/较大的决策更快)。结果收敛于面向空间的思维数字线(MNL)的概念,其中数字较小的数字概念存在于较大数字的概念的左侧。这些性能特征如何帮助我们理解负数符号(-1,-2,-3等)的认知表示?与自然数符号不同,负数符号缺少支持感觉运动学习的相应真实实体。我们将讨论Varma和Schwartz(2011)的最新建议,该建议对发展研究具有重要意义。

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