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Shaw, Stacy T.; Pogossian, Anahit A.; Ramirez, Gerardo – British Journal of Educational Psychology, 2020
Background: Traditional math instruction that emphasizes procedures and rote memorization is common in math classes, particularly within the United States. Students may be able to perform steps and recite information, but flexible thinking in math is also an important ability. Lay theories assume that extensive experience in math would lead to…
Descriptors: Undergraduate Students, Mathematics Skills, Cognitive Processes, Problem Solving
Shelton, G. Robert; Mamiya, Blain; Weber, Rebecca; Rush Walker, Deborah; Powell, Cynthia B.; Jang, Ben; Dubrovskiy, Anton V.; Villalta-Cerdas, Adrian; Mason, Diana – Journal of Chemical Education, 2021
The Math-Up Skills Tests (MUST) has been used in multiple research projects conducted by the Networking for Science Advancement (NSA) team to determine how automaticity skills (what can be done without a calculator) in arithmetic can be used to predict if students will be successful (course average = 69.5%+) in general chemistry. This study…
Descriptors: Undergraduate Students, College Science, Mathematics Tests, Mathematics Skills
Urban-Rural Differences in Early Arithmetic Performance Are Accounted for by Phonological Processing
Wei Wei; Junyi Dai; Chuansheng Chen; Yingge Huang; Xinlin Zhou – Journal of Cognition and Development, 2024
Urban and rural children have different levels of performance in arithmetic processing. This study investigated whether such a residence difference can be explained by phonological processing. A total of 1,501 Chinese primary school students from urban and rural areas were recruited to complete nine cognitive tasks: two in arithmetic performance…
Descriptors: Rural Urban Differences, Arithmetic, Phonology, Language Processing
Somasundram, Piriya – EURASIA Journal of Mathematics, Science and Technology Education, 2021
Algebraic thinking in children can bridge the cognitive gap between arithmetic and algebra. This quantitative study aimed to develop and test a cognitive model that examines the cognitive factors influencing algebraic thinking among Year Five pupils. A total of 720 Year Five pupils from randomly selected national schools in Malaysia participated…
Descriptors: Foreign Countries, Elementary School Students, Elementary School Mathematics, Mathematics Skills
Bye, Jeffrey K.; Harsch, Rina M.; Varma, Sashank – Journal of Numerical Cognition, 2022
Algebraic thinking and strategy flexibility are essential to advanced mathematical thinking. Early algebra instruction uses 'missing-operand' problems (e.g., x - 7 = 2) solvable via two typical strategies: (1) direct retrieval of arithmetic facts (e.g., 9 - 7 = 2) and (2) performance of the inverse operation (e.g., 2 + 7 = 9). The current study…
Descriptors: Algebra, Problem Solving, Mathematics Instruction, Arithmetic
Arithmetic Word Problems Revisited: Cognitive Processes and Academic Performance in Secondary School
de Blas, Gonzalo Duque; Gómez-Veiga, Isabel; García-Madruga, Juan A. – Education Sciences, 2021
Solving arithmetic word problems is a complex task that requires individuals to activate their working memory resources, as well as the correct performance of the underlying executive processes involved in order to inhibit semantic biases or superficial responses caused by the problem's statement. This paper describes a study carried out with 135…
Descriptors: Arithmetic, Word Problems (Mathematics), Cognitive Processes, Mathematics Achievement
Wu, Chao-Jung; Liu, Chia-Yu; Yang, Chung-Hsuan; Jian, Yu-Cin – European Journal of Psychology of Education, 2021
Despite decades of research on the close link between eye movements and human cognitive processes, the exact nature of the link between eye movements and deliberative thinking in problem-solving remains unknown. Thus, this study explored the critical eye-movement indicators of deliberative thinking and investigated whether visual behaviors could…
Descriptors: Eye Movements, Reading Comprehension, Screening Tests, Scores
Taylan, Rukiye Didem – Journal of Mathematics Teacher Education, 2017
This study investigated a highly accomplished third-grade teacher's noticing of students' mathematical thinking as she taught multiplication and division. Through an innovative method, which allowed for documenting in-the-moment teacher noticing, the author was able to explore teacher noticing and reflective practices in the context of classroom…
Descriptors: Mathematical Logic, Grade 3, Multiplication, Arithmetic
Hitt, Fernando; Saboya, Mireille; Zavala, Carlos Cortés – Educational Studies in Mathematics, 2017
Part of the research community that has followed the Early Algebra paradigm is currently delimiting the differences between arithmetic thinking and algebraic thinking. This trend could prevent new research approaches to the problem of learning algebra, hiding the importance of considering an arithmetico-algebraic thinking, a new approach which…
Descriptors: Arithmetic, Algebra, Educational Technology, Thinking Skills
DeCaro, Marci S.; Van Stockum, Charles A., Jr.; Wieth, Mareike B. – Journal of Experimental Psychology: Learning, Memory, and Cognition, 2016
Higher working memory capacity (WMC) improves performance on a range of cognitive and academic tasks. However, a greater ability to control attention sometimes leads individuals with higher WMC to persist in using complex, attention-demanding approaches that are suboptimal for a given task. We examined whether higher WMC would hinder insight…
Descriptors: Short Term Memory, Cognitive Ability, Attention Control, Intuition
Mix, Kelly S., Ed.; Battista, Michael T., Ed. – Research in Mathematics Education, 2018
This unique volume surveys recent research on spatial visualization in mathematics in the fields of cognitive psychology and mathematics education. The general topic of spatial skill and mathematics has a long research tradition, but has been gaining attention in recent years, although much of this research happens in disconnected subfields. This…
Descriptors: Mathematics Education, Mathematics Instruction, Spatial Ability, Problem Solving
Van Stockum, Charles A., Jr.; DeCaro, Marci S. – Journal of Problem Solving, 2014
Individual differences in working memory capacity (WMC) increase the ability and tendency to devote greater attentional control to a task--improving performance on a wide range of skills. In addition, recent research on enclothed cognition demonstrates that the situational influence of wearing a white lab coat increases controlled attention, due…
Descriptors: Problem Solving, Short Term Memory, Attention Control, Intuition
Cassia, Viola Macchi; Picozzi, Marta; Girelli, Luisa; de Hevia, Maria Dolores – Cognition, 2012
While infants' ability to discriminate quantities has been extensively studied, showing that this competence is present even in neonates, the ability to compute ordinal relations between magnitudes has received much less attention. Here we show that the ability to represent ordinal information embedded in size-based sequences is apparent at 4…
Descriptors: Evidence, Cues, Neonates, Habituation
Moutsios-Rentzos, Andreas; Stamatis, Panagiotis J. – Electronic Journal of Research in Educational Psychology, 2015
Introduction. In this study, we focus on the relationship between the students' mathematical thinking and their non-mechanically identified eye-movements with the purpose to gain deeper understanding about the students' reasoning processes and to investigate the feasibility of incorporating eye-movement information in everyday pedagogy. Method.…
Descriptors: Mathematics Skills, Thinking Skills, Correlation, Eye Movements
Sackur, Jerome; Dehaene, Stanislas – Cognition, 2009
A simple view, which dates back to Turing, proposes that complex cognitive operations are composed of serially arranged elementary operations, each passing intermediate results to the next. However, whether and how such serial processing is achieved with a brain composed of massively parallel processors, remains an open question. Here, we study…
Descriptors: Cognitive Processes, Mathematics, Arithmetic, Thinking Skills

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