From Non-symbolic to Symbolic Proportions and Back: A Cuisenaire Rod Proportional Reasoning Intervention Enhances Continuous Proportional Reasoning Skills

被引:10
作者
Abreu-Mendoza, Roberto A. [1 ]
Coulanges, Linsah [1 ]
Ali, Kendell [2 ]
Powell, Arthur B. [3 ]
Rosenberg-Lee, Miriam [1 ,4 ]
机构
[1] Rutgers State Univ, Dept Psychol, Newark, NJ 07103 USA
[2] Rutgers State Univ, Grad Sch Educ, New Brunswick, NJ USA
[3] Rutgers State Univ, Dept Urban Educ, Newark, NJ USA
[4] Rutgers State Univ, Ctr Mol & Behav Neurosci, Newark, NJ USA
来源
FRONTIERS IN PSYCHOLOGY | 2021年 / 12卷
基金
美国国家科学基金会;
关键词
proportional reasoning; intervention; non-symbolic processing; symbolic processing; inhibitory control; RATIONAL NUMBERS; LEARNING FRACTION; WHOLE NUMBER; LEARNERS; CHILDREN; MEMORY;
D O I
10.3389/fpsyg.2021.633077
中图分类号
B84 [心理学];
学科分类号
04 ; 0402 ;
摘要
The persistent educational challenges that fractions pose call for developing novel instructional methods to better prepare students for fraction learning. Here, we examined the effects of a 24-session, Cuisenaire rod intervention on a building block for symbolic fraction knowledge, continuous and discrete non-symbolic proportional reasoning, in children who have yet to receive fraction instruction. Participants were 34 second-graders who attended the intervention (intervention group) and 15 children who did not participate in any sessions (control group). As attendance at the intervention sessions was irregular (median = 15.6 sessions, range = 1-24), we specifically examined the effect of the number of sessions completed on their non-symbolic proportional reasoning. Our results showed that children who attended a larger number of sessions increased their ability to compare non-symbolic continuous proportions. However, contrary to our expectations, they also decreased their ability to compare misleading discretized proportions. In contrast, children in the Control group did not show any change in their performance. These results provide further evidence on the malleability of non-symbolic continuous proportional reasoning and highlight the rigidity of counting knowledge interference on discrete proportional reasoning.
引用
收藏
页数:16
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