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Cheng, Zi-Juan – Journal of Mathematical Behavior, 2012
The ability to count has traditionally been considered an important milestone in children's development of number sense. However, using counting (e.g., counting on, counting all) strategies to solve addition problems is not the best way for children to achieve their full mathematical potential and to prepare them to develop more complex and…
Descriptors: Arithmetic, Young Children, Addition, Child Development
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Widjaja, Wanty; Stacey, Kaye; Steinle, Vicki – Journal of Mathematical Behavior, 2011
This paper explores misconceptions of the number line which are revealed when pre-service primary teachers locate negative decimals on a number line. Written test responses from 94 pre-service primary teachers provide an initial data source which is supplemented by group responses to worksheets completed during a lesson and individual interviews.…
Descriptors: Intervals, Number Concepts, Misconceptions, Mathematical Concepts
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Brousseau, Guy; Brousseau, Nadine; Warfield, Virginia – Journal of Mathematical Behavior, 2009
In the late seventies, Guy Brousseau set himself the goal of verifying experimentally a theory he had been building up for a number of years. The theory, consistent with what was later named (nonradical) constructivism, was that children, in suitable carefully arranged circumstances, can build their own knowledge of mathematics. The experiment,…
Descriptors: Constructivism (Learning), Arithmetic, Problem Solving, Mathematical Concepts
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Hackenberg, Amy J.; Tillema, Erik S. – Journal of Mathematical Behavior, 2009
This article reports on the activity of two pairs of sixth grade students who participated in an 8-month teaching experiment that investigated the students' construction of fraction composition schemes. A fraction composition scheme consists of the operations and concepts used to determine, for example, the size of 1/3 of 1/5 of a whole in…
Descriptors: Numbers, Concept Formation, Grade 6, Mathematics Instruction
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Brousseau, Guy; Brousseau, Nadine; Warfield, Virginia – Journal of Mathematical Behavior, 2008
In the late seventies, Guy Brousseau set himself the goal of verifying experimentally a theory he had been building up for a number of years. The theory, consistent with what was later named (non-radical) constructivism, was that children, in suitable carefully arranged circumstances, can build their own knowledge of mathematics. The experiment,…
Descriptors: Constructivism (Learning), Arithmetic, Mathematics Instruction, Teaching Methods