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Unbounding the mental number line—new evidence on childrens spatial representation of numbers

机译:超越心理数字界线-有关儿童空间数字表示的新证据

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摘要

Number line estimation (i.e., indicating the position of a given number on a physical line) is a standard assessment of children's spatial representation of number magnitude. Importantly, there is an ongoing debate on the question in how far the bounded task version with start and endpoint given (e.g., 0 and 100) might induce specific estimation strategies and thus may not allow for unbiased inferences on the underlying representation. Recently, a new unbounded version of the task was suggested with only the start point and a unit fixed (e.g., the distance from 0 to 1). In adults this task provided a less biased index of the spatial representation of number magnitude. Yet, so far there are no children data available for the unbounded number line estimation task. Therefore, we conducted a cross-sectional study on primary school children performing both, the bounded and the unbounded version of the task. We observed clear evidence for systematic strategic influences (i.e., the consideration of reference points) in the bounded number line estimation task for children older than grade two whereas there were no such indications for the unbounded version for any one of the age groups. In summary, the current data corroborate the unbounded number line estimation task to be a valuable tool for assessing children's spatial representation of number magnitude in a systematic and unbiased manner. Yet, similar results for the bounded and the unbounded version of the task for first- and second-graders may indicate that both versions of the task might assess the same underlying representation for relatively younger children—at least in number ranges familiar to the children assessed. This is of particular importance for inferences about the nature and development of children's magnitude representation.
机译:数字线估计(即指示给定数字在物理线上的位置)是对儿童的空间数字幅度表示的标准评估。重要的是,关于在给定开始和终点(例如0和100)的有限任务版本有多深的问题上,目前正在进行辩论,这可能会引发特定的估计策略,因此可能不允许对基础表示形式进行无偏见的推断。最近,提出了一个新的无边界版本的任务,其中仅包含起点和固定的单位(例如,从0到1的距离)。在成年人中,这项任务为数字量级的空间表示提供了较少偏差的指标。但是,到目前为止,没有子数据可用于无界数线估计任务。因此,我们对小学儿童执行了有界和无界两种任务进行了横断面研究。我们观察到了明显的证据,证明了在二岁以上儿童的有界线估计任务中系统的战略影响(即参考点的考虑),而对于任何年龄段的无界限版本都没有这样的迹象。总而言之,当前数据证实了无界数线估计任务是一种以系统且无偏见的方式评估儿童数级空间表示的有价值的工具。但是,针对一年级和二年级学生的有界和无界任务的相似结果可能表明,对于较年幼的孩子,任务的两个版本可能会评估相同的基础表示—至少在所评估的孩子熟悉的数量范围内。这对于推断儿童数量表征的性质和发展特别重要。

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