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Developmental Foundations of Children’s Fraction Magnitude Knowledge

机译:儿童分数幅度知识的发展基础

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摘要

The conceptual insight that fractions represent magnitudes is a critical yet daunting step in children’s mathematical development, and the knowledge of fraction magnitudes influences children’s later mathematics learning including algebra. In this study, longitudinal data were analyzed to identify the mathematical knowledge and domain-general competencies that predicted 8th and 9th graders’ (n=122) knowledge of fraction magnitudes and its cross-grade gains. Performance on the fraction magnitude measures predicted 9th grade algebra achievement. Understanding and fluently identifying the numerator-denominator relation in 7th grade emerged as the key predictor of later fraction magnitudes knowledge in both 8th and 9th grades. Competence at using fraction procedures, knowledge of whole number magnitudes, and the central executive contributed to 9th but not 8th graders’ fraction magnitude knowledge, and knowledge of whole number magnitude contributed to cross-grade gains. The key results suggest fluent processing of numerator-denominator relations presages students’ understanding of fractions as magnitudes and that the integration of whole number and fraction magnitudes occurs gradually.
机译:分数代表幅度的概念见解是儿童数学发展中的关键但艰巨的步骤,分数幅度的知识影响着儿童后来的数学学习,包括代数。在这项研究中,分析了纵向数据,以识别预测第8个 和第9 年级学生(n = 122)的分数幅度知识的数学知识和领域一般能力及其跨等级收益。分数度量的性能预测了9 年级的代数成绩。对第7级的分子-分母关系的理解和流利的识别成为第8级和9级的更高分数幅度知识的关键预测因子>成绩。使用分数程序的能力,整数幅度的知识以及中央执行人员对第9次评分者的分数幅度知识和整数幅度的知识没有贡献为跨等级收益做出了贡献。关键结果表明,对分子-分母关系的流利处理预示着学生对分数作为量级的理解,并且整数和分数幅度的积分逐渐发生。

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