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Dawkins, Paul Christian – For the Learning of Mathematics, 2019
This paper sets forth a construct that describes how many undergraduate students understand mathematical terms to refer to mathematical objects, namely that they only refer to those objects that satisfy the term. I call this students' pronominal sense of reference (PSR) because it means they treat terms as pronouns that point to objects, like…
Descriptors: Mathematics Instruction, Calculus, College Mathematics, Undergraduate Students
Reinholz, Daniel L.; Gillingham, Denny – For the Learning of Mathematics, 2017
Prior learning provides the basis for new learning. Mathematics educators employ formative assessment to "elicit" and "use" student thinking as the foundation of their instruction. Yet, information can be elicited and used in a variety of ways, so not all formative assessment is equally "formative." This means that…
Descriptors: College Students, Student Evaluation, Mathematics Tests, Formative Evaluation
Jayakody, Gaya; Zazkis, Rina – For the Learning of Mathematics, 2015
We examine different definitions presented in textbooks and other mathematical sources for "continuity of a function at a point" and "continuous function" in the context of introductory level Calculus. We then identify problematic issues related to definitions of continuity and discontinuity: inconsistency and absence of…
Descriptors: Mathematics Instruction, Calculus, Textbook Content, Definitions
Hansraj, Sudan – For the Learning of Mathematics, 2010
I argue for the inclusion of topics in high school mathematics curricula that are traditionally reserved for high achieving students preparing for mathematical contests. These include the arithmetic mean--geometric mean inequality which has many practical applications in mathematical modelling. The problem of extremalising functions of more than…
Descriptors: Secondary School Mathematics, Calculus, Arithmetic, Geometry
Peer reviewedTall, David – For the Learning of Mathematics, 1989
Discusses using the computer to promote versatile learning of higher order concepts in algebra and calculus. Generic organizers, generic difficulties, and differences between mathematical and cognitive approaches are considered. (YP)
Descriptors: Algebra, Calculus, Computer Uses in Education, Computers

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