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A structural model of algebra achievement: computational fluency and spatial visualisation as mediators of the effect of working memory on algebra achievement

机译:代数成就的结构模型:计算流畅性和空间可视化作为工作记忆对代数成就影响的中介

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The goal of this study was to develop and evaluate a structural model of the relations among cognitive abilities and arithmetic skills and college students' algebra achievement. The model of algebra achievement was compared to a model of performance on the Scholastic Assessment in Mathematics (SAT-M) to determine whether the pattern of relations is similar for different types of higher level maths achievement. Structural equation modelling was used to test the effects of working memory, 3D spatial ability, and computational fluency on both types of higher order maths achievement. Computational fluency had the strongest effect on algebra achievement, with 3D spatial ability and working memory showing moderate effects. In contrast, 3D spatial ability had a stronger effect on SAT-M scores than did computational fluency. Computational fluency and 3D spatial ability completely mediated the effect of working memory for both algebra and SAT-M achievement.
机译:这项研究的目的是建立和评估认知能力和算术技能与大学生代数成绩之间关系的结构模型。将代数成绩模型与数学学业评估(SAT-M)中的成绩模型进行比较,以确定不同类型的高级数学成绩的关系模式是否相似。结构方程模型用于测试工作记忆,3D空间能力和计算流畅性对两种类型的高阶数学成绩的影响。计算流畅性对代数成绩的影响最大,其中3D空间能力和工作记忆显示中等程度的影响。相比之下,3D空间能力对SAT-M分数的影响要强于计算流畅性。计算流畅性和3D空间能力完全介导了工作记忆对代数和SAT-M成绩的影响。

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