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Kwaku Adu-Gyamfi; Kayla Chandler; Anthony Thompson – School Science and Mathematics, 2025
The challenge posed by algebra story problems creates a significant hurdle for many students, transcending both the mathematical content of the problem and the specific instructional background received. This study offers a distinctive contribution to the existing literature by focusing on the cognitive conditions essential for comprehension in…
Descriptors: Algebra, Mathematics Instruction, Barriers, Cognitive Processes
Andrey Lavrenov; Sergei Pozdniakov – Computers in the Schools, 2025
Currently, there is a rapid development of artificial intelligence systems that can solve and explain the solution of mathematical problems in the same way as students do. The problem of organizing interaction of artificial and human intelligence which does not lead to the degradation of the student's thinking skills arises. The article proposes…
Descriptors: Artificial Intelligence, Problem Solving, Mathematics Education, Mathematics Skills
Ashkenazi, Sarit; Blum-Cahana, Iris Y. – Applied Cognitive Psychology, 2023
The current study highlights the importance of inhibitory ability in facilitating performance in mathematics. To understand the role of inhibition in mathematical knowledge, this study tested 102 college students on a series of standardized complex math exercises. Inhibition tasks varied by task and stimuli (letters, numbers, and arrows). The…
Descriptors: Inhibition, Mathematics Instruction, Cognitive Processes, Knowledge Level
Jolien Moorkens; Jean-Philippe van Dijck; Wim Fias – Journal of Numerical Cognition, 2025
Previous research has investigated the Spatial Numerical Associations of Response Codes (SNARC) effect as a measure of spatial number coding in relation to mathematics (Cipora et al., 2020, https://doi-org.bibliotheek.ehb.be/10.1111/nyas.14355). An issue that arises if one wants to correlate mathematical performance with the SNARC effect, is how individual…
Descriptors: Teaching Methods, Decision Making, Task Analysis, Individual Differences
Ellis, Amy B.; Lockwood, Elise; Tillema, Erik; Moore, Kevin – Cognition and Instruction, 2022
Generalization is a critical component of mathematical reasoning, with researchers recommending that it be central to education at all grade levels. However, research on students' generalizing reveals pervasive difficulties in creating and expressing general statements, which underscores the need to better understand the processes that can support…
Descriptors: Generalization, Mathematics Instruction, Algebra, Advanced Courses
Dorko, Allison; Weber, Eric – North American Chapter of the International Group for the Psychology of Mathematics Education, 2014
The purpose of this paper is to describe (a) multivariable calculus students' meanings for the domain and range of single and multivariable functions and (b) how they generalize their meanings for domain and range from single-variable to multivariable functions. We first describe how students think about domain and range of multivariable functions…
Descriptors: Calculus, Mathematics Instruction, Generalization, Learning Processes
Walker, Jessica M. – ProQuest LLC, 2011
Traditional mathematics education focuses on teaching rote procedures to solve problems, though these procedures are not usually motivated by goals. As a result, students have trouble flexibly using procedures and generalizing their knowledge to solve novel problems that differ from the problems they practice during instruction. In the following…
Descriptors: Mathematics Instruction, Mathematical Concepts, Intervention, Teaching Methods

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