Marina Vasilyeva, Elida V Laski, Beth Casey, Spyros Konstantopoulos, Linxi Lu, Jiwon Ban, Sophia Betar, Hyun Young Cho, Muanjing Wang
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引用次数: 0
摘要
本研究考察了涉及数字量级的空间表征与非空间表征的训练对促进算术流畅性的影响。主要目标是推进空间和数学学习之间关系的理论认识,同时为未来教育干预的发展奠定基础。为了实现这一目标,本研究测试了一个假设,即在训练过程中使用空间表征通过提高数字量级知识来促进算术流畅性。参与者(205名来自低收入种族/民族背景的一年级学生)被随机分配到四种实验条件中的一种:空间连续、空间离散、非空间语言提示和非空间无语言提示。所有条件都包括8次30分钟的训练,在这些训练中,孩子们接受加法/减法问题的指导,总数在10以内。不同条件之间的关键区别在于训练过程中使用的材料类型——具体来说,是它们所包含的量级线索类型。结果表明,在所有条件下,儿童的算术技能在测试前和测试后都有所提高,且空间条件下的提高幅度明显大于非空间条件。然而,条件对数值量级知识没有影响,这就留下了潜在机制的问题。研究结果表明空间域与数学域之间存在因果关系,对教学材料的选择具有理论意义和实践意义。(PsycInfo Database Record (c) 2025 APA,版权所有)。
Recruiting spatial-numerical representations to increase arithmetic fluency in low-income students.
This study examined the effects of training involving spatial versus nonspatial representations of numerical magnitude for promoting arithmetic fluency. The key goal was to advance theoretical understanding of the relation between spatial and math learning, while simultaneously laying the groundwork for the development of future educational interventions. Toward this goal, the study tested the hypothesis that the use of spatial representations during training facilitates arithmetic fluency via improvements in numerical magnitude knowledge. Participants (first graders from low-income racially/ethnically diverse backgrounds, N = 205) were randomly assigned to one of four experimental conditions: spatial-continuous, spatial-discrete, nonspatial-verbal cues, and nonspatial-no verbal cues. All conditions involved eight 30-min training sessions, in which children received instruction on addition/subtraction problems with totals within 10. The key difference between conditions was the type of materials utilized during training-specifically, the type of magnitude cues they contained. The results showed that children's arithmetic skills increased from pre- to posttest in all conditions and that the increase was significantly larger in the spatial, compared to nonspatial, conditions. However, there was no effect of condition on numerical magnitude knowledge, which leaves open the question about the underlying mechanism. The findings demonstrating a causal relation between spatial and mathematical domains have both theoretical significance and practical implications for the choice of instructional materials. (PsycInfo Database Record (c) 2025 APA, all rights reserved).
期刊介绍:
Developmental Psychology ® publishes articles that significantly advance knowledge and theory about development across the life span. The journal focuses on seminal empirical contributions. The journal occasionally publishes exceptionally strong scholarly reviews and theoretical or methodological articles. Studies of any aspect of psychological development are appropriate, as are studies of the biological, social, and cultural factors that affect development. The journal welcomes not only laboratory-based experimental studies but studies employing other rigorous methodologies, such as ethnographies, field research, and secondary analyses of large data sets. We especially seek submissions in new areas of inquiry and submissions that will address contradictory findings or controversies in the field as well as the generalizability of extant findings in new populations. Although most articles in this journal address human development, studies of other species are appropriate if they have important implications for human development. Submissions can consist of single manuscripts, proposed sections, or short reports.