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Jason Ureña; Rafael Ramírez-Uclés; María C. Cañadas; Marta Molina – International Journal of Mathematical Education in Science and Technology, 2024
Recent research has highlighted the role of functional relationships in introducing elementary school students to algebraic thinking. This functional approach is here considered to study essential components of algebraic thinking such as generalization and its representation, as well as the strategies used by students and their connection with…
Descriptors: Generalization, Mathematics Instruction, Elementary School Students, Algebra
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Robey, Alison; Castillo, Carlos; Ha, Joseph; Kerlow, Marina; Tesfa, Nebyat; Dougherty, Michael – Metacognition and Learning, 2022
Deciding what items to restudy is an important aspect of self-regulated learning. Previous research (Robey et al. "Psychological Science," 28(11), 1683-1693, 2017) reports that having learners make different types of metacognitive judgments affects restudy decisions. More specifically, when learners made retrospective confidence…
Descriptors: Metacognition, Memory, Study Habits, Decision Making
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J. Ureña; R. Ramírez; M. Molina; M. C. Cañadas – Mathematics Education Research Journal, 2024
We conducted a descriptive exploratory study in which we analyzed 313 sixth to eighth grade students' answers to a word problem, accompanied by diagrams, involving generalization in an algebraic functional context. In this research, we jointly addressed two objectives: (a) to determine the strategies deployed by students to generalize and (b) to…
Descriptors: Mathematics Instruction, Generalization, Symbols (Mathematics), Age Differences
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Reyhan Tekin-Sitrava; Zeynep Özel; Mine Isiksal-Bostan; Seçil Yemen-Karpuzcu – International Journal of Science and Mathematics Education, 2025
It is known that teacher noticing skills improve through different interventions such as video clubs, lesson study, and short-term professional development programs. However, it is not known whether this improvement is permanent and whether teachers can transfer their noticing skills into the classroom. It is extremely important to provide an…
Descriptors: Faculty Development, Middle School Teachers, Mathematics Teachers, Teacher Collaboration
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Pablo Maceira-Elvira; Traian Popa; Anne-Christine Schmid; Andéol Cadic-Melchior; Henning Müller; Roger Schaer; Leonardo G. Cohen; Friedhelm C. Hummel – npj Science of Learning, 2024
Healthy aging often entails a decline in cognitive and motor functions, affecting independence and quality of life in older adults. Brain stimulation shows potential to enhance these functions, but studies show variable effects. Previous studies have tried to identify responders and non-responders through correlations between behavioral change and…
Descriptors: Age Differences, Neurosciences, Prediction, Brain
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Girit Yildiz, Dilek; Durmaz, Burcu – Journal for the Education of the Gifted, 2021
Mathematically gifted students have a high potential for understanding and thinking through mathematical relations and connections between mathematical concepts. Currently, it is thought that generalizing patterns algebraically can serve to provide challenges and opportunities that match their potential. This article focuses on a mathematically…
Descriptors: Academically Gifted, High School Students, Mathematics Skills, Generalization
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Goñi-Cervera, J.; Cañadas, M. C.; Polo-Blanco, I. – ZDM: Mathematics Education, 2022
Generalisation is a skill that enables learners to acquire knowledge in general, and mathematical knowledge in particular. It is a core aspect of algebraic thinking and, in particular, of functional thinking, as a type of algebraic thinking. Introducing primary school children to functional thinking fosters their ability to generalise, explain and…
Descriptors: Generalization, Autism Spectrum Disorders, Elementary School Students, Algebra
Wadham, Bridget; Pearce, Emily; Hunter, Jodie – Mathematics Education Research Group of Australasia, 2023
In this paper, we explore how students' algebraic noticing's and explanations changed across a two-year period with the introduction of designed instructional material. The data in this report is drawn from n=53 Year 7-8 students' responses to a free-response assessment task across two different years. Analysis focused on how students noticed and…
Descriptors: Algebra, Mathematics Instruction, Multiplication, Learning Processes
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Polo-Blanco, Irene; González López, Eva M. – Autism & Developmental Language Impairments, 2021
Background & aims: In recent years, there has been an increased interest in analyzing the mathematical performance of students with learning difficulties in order to provide them with teaching methods adapted to their needs. In particular, the importance of studying the type of informal strategy that students use when solving problems has been…
Descriptors: Addition, Mathematics Instruction, Teaching Methods, Learning Problems
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Zhang, Jiayi; Andres, Juliana Ma. Alexandra L.; Hutt, Stephen; Baker, Ryan S.; Ocumpaugh, Jaclyn; Nasiar, Nidhi; Mills, Caitlin; Brooks, Jamiella; Sethuaman, Sheela; Young, Tyron – Journal of Educational Data Mining, 2022
Self-regulated learning (SRL) is a critical component of mathematics problem-solving. Students skilled in SRL are more likely to effectively set goals, search for information, and direct their attention and cognitive process so that they align their efforts with their objectives. An influential framework for SRL, the SMART model (Winne, 2017),…
Descriptors: Problem Solving, Mathematics Instruction, Learning Management Systems, Learning Analytics
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Crawford, Angela R. – Investigations in Mathematics Learning, 2022
Learning trajectories are built upon progressions of mathematical understandings that are typical of the general population of students. As such, they are useful frameworks for exploring how understandings of diverse learners may be similar or different from their peers, which has implications for tailoring instruction. The purpose of this…
Descriptors: Learning Trajectories, Mathematics Instruction, Student Diversity, Guidelines
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El Mouhayar, Rabih – Journal of Mathematics Teacher Education, 2019
This paper explored the following: (1) teachers' ways of attending to students' written responses in pattern generalization tasks and (2) differences in the ways of attending to students' responses associated with different factors. A questionnaire was developed to classify teachers' ways of attending to students' written responses. The…
Descriptors: Mathematics Teachers, Elementary School Teachers, Secondary School Teachers, Mathematics Instruction
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Kim, Soo Jung; Xin, Yan Ping – Learning Disabilities: A Contemporary Journal, 2022
We conducted a comprehensive synthesis of computer-assisted instruction (CAI) research that aimed to facilitate the learning of mathematical word problem solving involving elementary and secondary school students with learning disabilities or difficulties in mathematics. We examined a total of 13 studies under the four instructional categories:…
Descriptors: Computer Assisted Instruction, Word Problems (Mathematics), Problem Solving, Mathematics Instruction
Kimballee Cheung – ProQuest LLC, 2018
To become an expert, it is typically accepted that one must learn a subject to accuracy. However, an alternate approach is to learn to fluency. Learning to fluency produces expert, competent performers. Previous studies have typically looked at the effects of learning to fluency for typically developing children and children with intellectual…
Descriptors: Adult Learning, Adults, Expertise, Accuracy
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Setiawan, Yayan Eryk; Purwanto; Parta, I. Nengah; Sisworo – Journal on Mathematics Education, 2020
Linear pattern is the primary material in learning number patterns in junior high schools, but there are still many students who fail to generalize the linear pattern. The students' failure in generalizing the pattern occurred when the students ended to view the problems globally without breaking them into the constructors' components such as the…
Descriptors: Cognitive Style, Mathematical Concepts, Thinking Skills, Concept Formation
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