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Thomas, Jonathan Norris; Harkness, Shelly Sheats – Mathematics Education Research Journal, 2019
Differing research worldviews have typically resulted in interpretations at odds with one another. Yet, leveraging distinct perspectives can lead to novel interpretations and theoretical construction. Via an empirically grounded research commentary, we describe the value of such activity through the lens of previously reported findings. This…
Descriptors: Arithmetic, Mathematics Instruction, Teaching Methods, Numeracy
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Melody García-Moya; Rocío Blanco – Education and Training in Autism and Developmental Disabilities, 2024
Mathematical problem-solving is a core content of primary school education. Therefore, it is necessary to provide all students with a meaningful way of acquisition of problem-solving skills. The objective of this research was to verify the effectiveness of a problem-solving routine based on the Pólya's model and the use of cognitive strategies…
Descriptors: Arithmetic, Problem Solving, Elementary School Students, Autism Spectrum Disorders
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Solange Denervaud; Eleonora Fornari; Xiao-Fei Yang; Patric Hagmann; Mary Helen Immordino-Yang; David Sander – npj Science of Learning, 2020
The development of error monitoring is central to learning and academic achievement. However, few studies exist on the neural correlates of children's error monitoring, and no studies have examined its susceptibility to educational influences. Pedagogical methods differ on how they teach children to learn from errors. Here, 32 students (aged 8-12…
Descriptors: Foreign Countries, Error Patterns, Montessori Method, Brain
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Richland, Lindsey E.; Begolli, Kreshnik Nasi; Simms, Nina; Frausel, Rebecca R.; Lyons, Emily A. – Educational Psychology Review, 2017
Mathematical discussions in which students compare alternative solutions to a problem can be powerful modes for students to engage and refine their misconceptions into conceptual understanding, as well as to develop understanding of the mathematics underlying common algorithms. At the same time, these discussions are challenging to lead…
Descriptors: Mathematics Instruction, Problem Solving, Literature Reviews, Mathematical Logic
Richland, Lindsey E.; Begolli, Kreshnik Nasi; Simms, Nina; Frausel, Rebecca R.; Lyons, Emily A. – Grantee Submission, 2016
Mathematical discussions in which students compare alternative solutions to a problem can be powerful modes for students to engage and refine their misconceptions into conceptual understanding, as well as to develop understanding of the mathematics underlying common algorithms. At the same time, these discussions are challenging to lead…
Descriptors: Mathematics Instruction, Problem Solving, Difficulty Level, Cognitive Processes
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Krause, Gladys; Empson, Susan; Pynes, D'Anna; Jacobs, Victoria – North American Chapter of the International Group for the Psychology of Mathematics Education, 2016
In this exploratory study, we documented teachers' knowledge of children's mathematical thinking as they engaged in the task of anticipating children's strategies for an equal sharing fraction problem. To elicit an array of knowledge, 18 teachers were deliberately selected with a variety of numbers of years participating in professional…
Descriptors: Mathematics Instruction, Mathematics Teachers, Faculty Development, Knowledge Level
Siegler, Robert S.; Fazio, Lisa K.; Bailey, Drew H.; Zhou, Xinlin – Grantee Submission, 2013
Recent research on fractions has broadened and deepened theories of numerical development. Learning about fractions requires children to recognize that many properties of whole numbers are not true of numbers in general and also to recognize that the one property that unites all real numbers is that they possess magnitudes that can be ordered on…
Descriptors: Number Concepts, Numeracy, Cognitive Processes, Arithmetic
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Kubas, Hanna A.; Schmid, Amy D.; Drefs, Michelle A.; Poole, Jennifer M.; Holland, Sara; Fiorello, Catherine A. – Learning Disabilities: A Multidisciplinary Journal, 2014
Children with math disabilities (MD) represent a heterogeneous group and often display deficits in one or more cognitive domains. Math proficiency requires a number of different cognitive processes, including quantitative knowledge, working memory, processing speed, fluid reasoning, and executive functions. Assessment practices that do not address…
Descriptors: Cognitive Processes, Mathematics Instruction, Mathematics Achievement, Learning Disabilities
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Goldin-Meadow, Susan; Shield, Aaron; Lenzen, Daniel; Herzig, Melissa; Padden, Carol – Cognition, 2012
The manual gestures that hearing children produce when explaining their answers to math problems predict whether they will profit from instruction in those problems. We ask here whether gesture plays a similar role in deaf children, whose primary communication system is in the manual modality. Forty ASL-signing deaf children explained their…
Descriptors: Learning Readiness, Deafness, American Sign Language, Teaching Methods
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Gilmore, Camilla K.; McCarthy, Shannon E.; Spelke, Elizabeth S. – Cognition, 2010
Children take years to learn symbolic arithmetic. Nevertheless, non-human animals, human adults with no formal education, and human infants represent approximate number in arrays of objects and sequences of events, and they use these capacities to perform approximate addition and subtraction. Do children harness these abilities when they begin to…
Descriptors: Mathematics Achievement, Symbols (Mathematics), Kindergarten, Arithmetic
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Boets, Bart; De Smedt, Bert – Dyslexia, 2010
It has been suggested that individuals with dyslexia show poorer performance on those aspects of arithmetic that involve the manipulation of verbal representations, such as the use of fact retrieval strategies. The present study examined this in 13 children with dyslexia who showed normal general mathematics achievement and 16 matched controls.…
Descriptors: Reaction Time, Dyslexia, Mathematics Achievement, Long Term Memory
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Camos, Valerie – Journal of Experimental Child Psychology, 2008
This study aimed to evaluate the impact of individual differences in working memory capacity on number transcoding. A recently proposed model, ADAPT (a developmental asemantic procedural transcoding model), accounts for the development of number transcoding from verbal form to Arabic form by two mechanisms: the learning of new production rules…
Descriptors: Memory, Developmental Delays, Individual Differences, Short Term Memory
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Broaders, Sara C.; Cook, Susan Wagner; Mitchell, Zachary; Goldin-Meadow, Susan – Journal of Experimental Psychology: General, 2007
Speakers routinely gesture with their hands when they talk, and those gestures often convey information not found anywhere in their speech. This information is typically not consciously accessible, yet it provides an early sign that the speaker is ready to learn a particular task (S. Goldin-Meadow, 2003). In this sense, the unwitting gestures that…
Descriptors: Learning Readiness, Mathematics Instruction, Cognitive Processes, Nonverbal Communication
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Boyer, Kristy Elizabeth, Ed.; Yudelson, Michael, Ed. – International Educational Data Mining Society, 2018
The 11th International Conference on Educational Data Mining (EDM 2018) is held under the auspices of the International Educational Data Mining Society at the Templeton Landing in Buffalo, New York. This year's EDM conference was highly competitive, with 145 long and short paper submissions. Of these, 23 were accepted as full papers and 37…
Descriptors: Data Collection, Data Analysis, Computer Science Education, Program Proposals
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Meira, Luciano – Cognition and Instruction, 1995
Discusses children's design of mathematical representations on paper. Suggests that the design of displays during problem solving shapes one's mathematical activity and sense making in crucial ways, and that knowledge of mathematical representations is not simply recalled and applied to problem solving, but also emerges out of one's interactions…
Descriptors: Children, Cognitive Development, Cognitive Processes, Instructional Materials
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