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Mathematical cognition: individual differences in resource allocation

机译:数学认知:资源分配中的个体差异

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摘要

Individuals scoring higher in tests of general cognitive abilities tend to perform better on novel and familiar mathematical tasks. It has been scarcely investigated how this superior mathematical performance relates to the amount of cognitive resources that is invested to solve a given task. In this study we propose that, on novel tasks, individuals with high cognitive abilities outperform less able individuals, because they allocate a higher amount of resources. On familiar tasks, however, individuals with higher abilities profit from more efficient processes compared to individuals of lower cognitive abilities. We tested this hypothesis by administering to 11th graders a geometric analogy task not practiced at school and an algebraic transformation task comprising operations that are routinely required during mathematical courses. General cognitive abilities were measured with Ravens Advanced Progressive matrices (fluid intelligence), the d2 (focused attention) and KAI-N (working memory capacity). Resource allocation was measured by assessing pupil diameter during the problem-solving process. Performance on both the analogy and the algebra task was correlated with general cognitive abilities, especially fluid intelligence. In line with our assumptions, a positive correlation between fluid intelligence and resource allocation was observed in the novel geometric analogy task, whereas the correlation was not significant in the more familiar algebra task.
机译:在一般认知能力测验中得分较高的个人倾向于在新颖和熟悉的数学任务上表现更好。几乎没有研究过这种优异的数学性能如何与为解决给定任务而投入的认知资源数量有关。在这项研究中,我们提出,在新任务上,具有较高认知能力的个人胜过能力较弱的个人,因为他们分配了更多的资源。然而,在熟悉的任务上,能力较强的人相比认知能力较弱的人会从更有效的过程中受益。我们通过向11年级学生管理一个在学校没有实践过的几何类比任务和一个包括数学课程中常规需要的运算的代数变换任务,来检验该假设。使用Ravens高级渐进矩阵(流体智力),d2(集中注意力)和KAI-N(工作记忆能力)来测量一般的认知能力。通过在解决问题的过程中评估瞳孔直径来衡量资源分配。类比和代数任务的表现都与一般的认知能力,尤其是流体智力有关。根据我们的假设,在新颖的几何类比任务中观察到流体智能与资源分配之间存在正相关,而在更熟悉的代数任务中相关性并不显着。

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