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Tobias, Jennifer M.; Olanoff, Dana; Lo, Jane-Jane – North American Chapter of the International Group for the Psychology of Mathematics Education, 2012
This paper describes a synthesis conducted to determine what research says regarding preservice teachers' understanding of fractions and identify the gaps in their existing knowledge basis. Specifically, this paper will address a smaller portion of the synthesis and report the findings from fraction multiplication and division topics. Results…
Descriptors: Teacher Characteristics, Mathematics Instruction, Preservice Teachers, Preservice Teacher Education
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Akyuz, Didem – Teacher Education and Practice, 2012
Supporting a productive discourse is an important element of reform teaching, as it gives students opportunities to understand mathematical reasoning. In this study, the practices of an expert seventh-grade mathematics teacher are described to illustrate how she created and sustained a genuine mathematical discourse environment during the teaching…
Descriptors: Mathematics Instruction, Mathematics Teachers, Teacher Role, Facilitators (Individuals)
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Weiss, Peter H.; Kalckert, Andreas; Fink, Gereon R. – Journal of Cognitive Neuroscience, 2009
In synesthesia, stimulation of one sensory modality leads to a percept in another nonstimulated modality, for example, graphemes trigger an additional color percept in grapheme-color synesthesia, which encompasses the variants letter-color and digit-color synesthesia. Until recently, it was assumed that synesthesia occurs strictly unidirectional:…
Descriptors: Graphemes, Brain Hemisphere Functions, Color, Cognitive Processes
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Batir, Necdet; Cancan, Murat – International Journal of Mathematical Education in Science and Technology, 2009
Several new and sharp inequalities involving the constant e and the sequence (1 + 1/n)[superscript n] are proved.
Descriptors: Mathematical Concepts, Mathematics Instruction, Equations (Mathematics), Mathematical Logic
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Schwarz, Wolf; Eiselt, Anne-Kathrin – Journal of Experimental Psychology: Human Perception and Performance, 2009
R. Sekuler, P. Tynan, and E. Levinson (1973) found that when 2 characters are presented side-by-side with a short onset asynchrony, subjectively they often appear in a "first-left, then-right" order. The authors of this article conducted 6 experiments in which observers judged the temporal order (TOJs) in which 2 digits were presented. They found…
Descriptors: Perception, Spatial Ability, Time Perspective, Number Concepts
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Campbell, Jamie I. D.; Reynvoet, Bert – Journal of Experimental Psychology: Learning, Memory, and Cognition, 2009
Previous research has shown that time to name single-digit Arabic numbers is about 15 ms slower when naming trials are interleaved with simple multiplication (e.g., state product of 2 x 3) than when naming digits is interleaved with magnitude comparison (e.g., state larger; 2 [arrow up] 3). To explain this phenomenon, J. I. D. Campbell and A. W.…
Descriptors: Semantics, Priming, Reaction Time, Numbers
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Dadda, Marco; Piffer, Laura; Agrillo, Christian; Bisazza, Angelo – Cognition, 2009
While there is convincing evidence that preverbal human infants and non-human primates can spontaneously represent number, considerable debate surrounds the possibility that such capacity is also present in other animals. Fish show a remarkable ability to discriminate between different numbers of social companions. Previous work has demonstrated…
Descriptors: Animals, Nonverbal Communication, Infants, Number Concepts
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Shah, Devbhadra V.; Mehta, Darshana A. – International Journal of Mathematical Education in Science and Technology, 2009
It is known that the ratios of consecutive terms of Fibonacci and Tribonacci sequences converge to the fixed ratio. In this article, we consider the generalized form of Tribonacci numbers and derive the "golden proportion" for the whole family of this generalized sequence. (Contains 2 tables.)
Descriptors: Mathematics Instruction, Numbers, Mathematical Concepts, Equations (Mathematics)
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Rauff, James V. – College Teaching Methods & Styles Journal, 2008
Cantor's diagonal proof that the set of real numbers is uncountable is one of the most famous arguments in modern mathematics. Mathematics students usually see this proof somewhere in their undergraduate experience, but it is rarely a part of the mathematical curriculum of students of the fine arts or humanities. This note describes contexts that…
Descriptors: College Mathematics, Mathematics Curriculum, Mathematics Instruction, Humanities
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Asiru, M. A. – International Journal of Mathematical Education in Science and Technology, 2008
This note generalizes the formula for the triangular number of the sum and product of two natural numbers to similar results for the triangular number of the sum and product of "r" natural numbers. The formula is applied to derive formula for the sum of an odd and an even number of consecutive triangular numbers.
Descriptors: Numbers, Number Concepts, Mathematical Formulas, Generalization
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van Galen, Mirte S.; Reitsma, Pieter – Journal of Experimental Child Psychology, 2008
The SNARC (spatial-numerical association of response codes) effect refers to the finding that small numbers facilitate left responses, whereas larger numbers facilitate right responses. The development of this spatial association was studied in 7-, 8-, and 9-year-olds, as well as in adults, using a task where number magnitude was essential to…
Descriptors: Number Concepts, Numeracy, Children, Adults
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Hunt, Jessica H. – Remedial and Special Education, 2014
The purpose of this study was to examine the effects of a Tier 2 supplemental intervention focused on rational number equivalency concepts and applications on the mathematics performance of third-grade students with and without mathematics difficulties. The researcher used a pretest-posttest control group design and random assignment of 19…
Descriptors: Intervention, Mathematical Concepts, Elementary School Students, Pretests Posttests
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Crissman, Sally – Science and Children, 2011
One tool for enhancing students' work with data in the science classroom is the measure line. As a coteacher and curriculum developer for The Inquiry Project, the author has seen how measure lines--a number line in which the numbers refer to units of measure--help students not only represent data but also analyze it in ways that generate…
Descriptors: Science Projects, Hands on Science, Science Process Skills, Number Concepts
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Su, Hui Fang Huang; Marinas, Carol; Furner, Joseph – International Journal for Technology in Mathematics Education, 2011
This article highlights investigating intriguing number patterns utilising an emerging technology called the Square Tool. Mathematics teachers of grades K-12 will find the Square Tool useful in making connections and bridging the gap from the concrete to the abstract. Pattern recognition helps students discover various mathematical concepts. With…
Descriptors: Elementary Secondary Education, Pattern Recognition, Mathematics Instruction, Number Concepts
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Fung, Maria G.; Latulippe, Christine L. – Teaching Children Mathematics, 2010
Elementary school teachers are responsible for constructing the foundation of number sense in youngsters, and so it is recommended that teacher-training programs include an emphasis on number sense to ensure the development of dynamic, productive computation and estimation skills in students. To better prepare preservice elementary school teachers…
Descriptors: Preservice Teachers, Number Systems, Mathematics Teachers, Elementary School Teachers
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