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关注关系:3 至 6 岁儿童的比例推理。

Attending to relations: Proportional reasoning in 3- to 6-year-old children.

机构信息

Boston College.

出版信息

Dev Psychol. 2018 Mar;54(3):428-439. doi: 10.1037/dev0000440. Epub 2017 Oct 30.

Abstract

When proportional information is pit against whole number numerical information, children often attend to the whole number information at the expense of proportional information (e.g., indicating 4/9 is greater than 3/5 because 4 > 3). In the current study, we presented younger (3- to 4-year-olds) and older (5- to 6-year-olds) children a task in which the proportional information was presented either continuously (units cannot be counted) or discretely (countable units; numerical information available). In the discrete conditions, older children showed numerical interference-responding based on the number of pieces instead of the proportion of pieces. However, older children easily overcame this poor strategy selection on discrete trials if they first had some experience with continuous, proportional strategies, suggesting this prevalent reliance on numerical information may be malleable. Younger children, on the other hand, showed difficulty with the proportion task, but showed evidence of proportional reasoning in a simplified estimation-style task, suggesting that younger children may still be developing their proportional and numerical skills in task-dependent ways. Lastly, across both age groups, performance on the proportional reasoning task in continuous contexts, but not discrete contexts, was related to more general analogical reasoning skills. Findings suggest that children's proportional reasoning abilities are actively developing between the ages of 3 and 6 and may depend on domain general reasoning skills. We discuss the implications for this work for both cognitive development and education. (PsycINFO Database Record

摘要

当比例信息与整数数值信息相冲突时,儿童往往会关注整数数值信息,而忽略比例信息(例如,因为 4 > 3,所以他们会指出 4/9 大于 3/5)。在当前的研究中,我们向年幼(3 至 4 岁)和年长(5 至 6 岁)的儿童呈现了一项任务,在该任务中,比例信息以连续(无法计数单位)或离散(可计数单位;存在数值信息)的形式呈现。在离散条件下,年长的儿童根据块数而不是块数的比例来表现出数值干扰反应。然而,如果年长的儿童首先在连续的、比例的策略方面有一些经验,他们就可以很容易地克服这种在离散试验中的不良策略选择,这表明这种对数值信息的普遍依赖可能是可塑的。另一方面,年幼的儿童在比例任务上表现出困难,但在简化的估计式任务中表现出了比例推理的证据,这表明年幼的儿童可能仍然以依赖任务的方式发展他们的比例和数值技能。最后,在两个年龄组中,在连续情境下的比例推理任务表现,但不在离散情境下,与更一般的类比推理技能相关。研究结果表明,儿童的比例推理能力在 3 至 6 岁之间正在积极发展,并且可能依赖于领域一般的推理技能。我们讨论了这项工作对认知发展和教育的意义。

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