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The mental representation of the magnitude of symbolic and nonsymbolic ratios in adults

机译:成人符号和非符号比率大小的心理表征

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This study mainly investigated the specificity of the processing of fraction magnitudes. Adults performed a magnitude-estimation task on fractions, the ratios of collections of dots, and the ratios of surface areas. Their performance on fractions was directly compared with that on nonsymbolic ratios. At odds with the hypothesis that the symbolic notation impedes the processing of the ratio magnitudes, the estimates were less variable and more accurate for fractions than for nonsymbolic ratios. This indicates that the symbolic notation activated a more precise mental representation than did the nonsymbolic ratios. This study also showed, for both fractions and the ratios of dot collections, that the larger the components the less precise the mental representation of the magnitude of the ratio. This effect suggests that the mental representation of the magnitude of the ratio was activated from the mental representation of the magnitude of the components and the processing of their numerical relation (indirect access). Finally, because most previous studies of fractions have used a numerical comparison task, we tested whether the mental representation of magnitude activated in the fraction-estimation task could also underlie performance in the fraction-comparison task. The subjective distance between the fractions to be compared was computed from the mean and the variability of the estimates. This distance was the best predictor of the time taken to compare the fractions, suggesting that the same approximate mental representation of the magnitude was activated in both tasks.
机译:这项研究主要研究分数幅度的处理的特异性。成人对分数,点集的比率和表面积的比率执行量级估计任务。将它们在分数上的表现与非符号比率上的表现直接进行比较。与符号符号阻碍比率量级的处理的假设不符,分数的估计值与非符号比率的估计值相比,变化较小,准确性更高。这表明符号表示法比非符号比率更能激活更精确的心理表示。这项研究还表明,对于分数集合和分数集合的比率而言,组件越大,在心理上代表比率大小的精度就越低。该效果表明,比率的大小的心理表示是从组件大小的心理表示及其数值关系的处理(间接访问)激活的。最后,由于分数的大多数先前研究都使用了数值比较任务,因此我们测试了分数估计任务中激活的量值的心理表示形式是否也可以作为分数比较任务中的表现的基础。根据估计的均值和变异性计算要比较的分数之间的主观距离。该距离是比较分数所需时间的最佳预测指标,表明在两个任务中都激活了相同的近似量值的心理表示。

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