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Jérôme Proulx – International Journal of Science and Mathematics Education, 2024
In their recent article on teachers' proportional reasoning, Copur-Gencturk et al. (2022) draw attention to a type of strategy that they call "relative", lodged right between additive and multiplicative thinking. This strategy raised interest in our research team, as it aligned well and helped give stronger meaning to some strategies…
Descriptors: Logical Thinking, Mathematics Skills, Addition, Multiplication
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Jérôme Proulx – North American Chapter of the International Group for the Psychology of Mathematics Education, 2023
Research studies are abundant in pointing at how the transition from additive to multiplicative thinking acts as a core challenge for students' understanding of proportionality. This said, we have yet to understand how this transition can be supported, and there remains significant questions to address about how students experience it. Recent work…
Descriptors: Mathematics Skills, Thinking Skills, Abstract Reasoning, Arithmetic
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Askew, Mike – Curriculum Journal, 2018
This paper examines a problem described as widespread and long-standing in mathematics education: supporting pupils into multiplicative reasoning, a form of reasoning that has been noted as central to large tracts of secondary mathematics and beyond. Also noted, however, is a persistent perception of multiplicative situations only in terms of…
Descriptors: Mathematics Education, Multiplication, Mathematical Logic, Mathematical Concepts
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Ulrich, Catherine – For the Learning of Mathematics, 2016
This is the second of a two-part article that presents a theory of unit construction and coordination that underlies radical constructivist empirical studies of student learning ranging from young students' counting strategies to high school students' algebraic reasoning. In Part I, I discussed the formation of arithmetical units and composite…
Descriptors: Young Children, High School Students, Arithmetic, Algebra
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Fayol, Michel; Thevenot, Catherine – Cognition, 2012
In a first experiment, adults were asked to solve one-digit additions, subtractions and multiplications. When the sign appeared 150 ms before the operands, addition and subtraction were solved faster than when the sign and the operands appeared simultaneously on screen. This priming effect was not observed for multiplication problems. A second…
Descriptors: Priming, Memory, Subtraction, Multiplication