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计算与应用题之间的双变量发展关系:一种潜在变化方法。

Bivariate Developmental Relations between Calculations and Word Problems: A Latent Change Approach.

作者信息

Gilbert Jennifer K, Fuchs Lynn S

机构信息

Vanderbilt University, 228 Peabody College, Nashville, TN 37203, USA.

出版信息

Contemp Educ Psychol. 2017 Oct;51:83-98. doi: 10.1016/j.cedpsych.2017.06.008.

Abstract

The relation between 2 forms of mathematical cognition, calculations and word problems, was examined. Across grades 2-3, performance of 328 children (mean starting age 7.63 [=0.43]) was assessed 3 times. Comparison of latent change score models indicated a dual change model, with consistently positive but slowing growth, described development in each domain better than a constant or proportional change model. The bivariate model including change models for both calculations and word problems indicated prior calculation performance and change were not predictors of subsequent word-problem change, and prior word-problem performance and change were not predictors of subsequent calculation change. Results were comparable for boys versus girls. The bivariate model, along with correlations among intercepts and slopes, suggest calculation and word-problem development are related, but through an external set of overlapping factors. Exploratory supplemental analyses corroborate findings and provide direction for future study.

摘要

研究了两种数学认知形式——计算和文字问题之间的关系。在二至三年级期间,对328名儿童(平均起始年龄7.63岁[=0.43])的表现进行了3次评估。潜在变化分数模型的比较表明存在一种双重变化模型,其增长始终为正但逐渐放缓,该模型比恒定或比例变化模型能更好地描述每个领域的发展情况。包含计算和文字问题变化模型的双变量模型表明,先前的计算表现和变化并非后续文字问题变化的预测因素,先前的文字问题表现和变化也不是后续计算变化的预测因素。男孩和女孩的结果具有可比性。双变量模型以及截距和斜率之间的相关性表明,计算和文字问题的发展是相关的,但通过一组外部重叠因素相关联。探索性补充分析证实了研究结果,并为未来研究提供了方向。

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