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Sophian, Catherine; Chu, Yun – Cognition, 2008
People discriminate remarkably well among large numerosities. These discriminations, however, need not entail numerical representation of the quantities being compared. This research evaluated the role of both non-numerical and numerical information in adult judgments of relative numerosity for large-numerosity spatial arrays. Results of…
Descriptors: Cues, Cognitive Processes, Adults, Experiments
Scott, Paul – Australian Mathematics Teacher, 2008
The number Pi (approximately 3.14159) is defined to be the ratio C/d of the circumference (C) to the diameter (d) of any given circle. In particular, Pi measures the circumference of a circle of diameter d = 1. Historically, the Greek mathematician Archimedes found good approximations for Pi by inscribing and circumscribing many-sided polygons…
Descriptors: Arithmetic, Numbers, Mathematics Instruction, Equations (Mathematics)
Ganor-Stern, Dana; Tzelgov, Joseph – Journal of Experimental Psychology: Learning, Memory, and Cognition, 2008
In this article, the authors explored the existence of across-notation automatic numerical processing using size comparison and same-different paradigms. Participants were Arabic speakers, who used 2 sets of numerical symbols--Arabic and Indian. They were presented with number pairs in the same notation (Arabic or Indian) or in different ones…
Descriptors: Semitic Languages, Models, Indians, Comparative Analysis
Rousselle, Laurence; Noel, Marie-Pascale – Developmental Psychology, 2008
Three experiments examined developmental changes in the automatic processing of numerosity and perceptual information using a nonsymbolic numerical Stroop paradigm. In Experiments 1 and 2 (E1 and E2), 4-, 5-, and 6-year-olds had to compare the numerosities or the total filled areas of collections of dots (E1) or bars (E2) varying along both…
Descriptors: Preschool Children, Cognitive Development, Cognitive Processes, Perception
Brown, Ezra; Brunson, Cornelius – College Mathematics Journal, 2008
Fibonacci's forgotten number is the sexagesimal number 1;22,7,42,33,4,40, which he described in 1225 as an approximation to the real root of x[superscript 3] + 2x[superscript 2] + 10x - 20. In decimal notation, this is 1.36880810785...and it is correct to nine decimal digits. Fibonacci did not reveal his method. How did he do it? There is also a…
Descriptors: Arithmetic, Mathematics Instruction, Problem Solving, Mathematical Logic
Benjamin, Arthur T.; Quinn, Jennifer J. – College Mathematics Journal, 2008
Positive sums count. Alternating sums match. Alternating sums of binomial coefficients, Fibonacci numbers, and other combinatorial quantities are analyzed using sign-reversing involutions. In particular, we describe the quantity being considered, match positive and negative terms through an Involution, and count the Exceptions to the matching rule…
Descriptors: Numbers, Mathematics Instruction, College Mathematics, Problem Solving
Dodd, Michael D.; Van der Stigchel, Stefan; Leghari, M. Adil; Fung, Gery; Kingstone, Alan – Cognition, 2008
We report a study that examines whether the presentation of irrelevant, ordinal information at central fixation interacts with the allocation of attention beyond fixation. Previous research has demonstrated that number perception influences the allocation of spatial attention, such that the presentation of a spatially nonpredictive number at…
Descriptors: Research Methodology, Attention, Spatial Ability, Numbers
Flores, Alfinio – Mathematics Teaching in the Middle School, 2008
Diverse contexts such as "take away," comparison," and "completion" give rise to subtraction problems. The take-away interpretation of subtraction has been explored using two-colored chips to help students understand addition and subtraction of integers. This article illustrates how the difference and completion (or missing addend) interpretations…
Descriptors: Subtraction, Mathematics Instruction, Number Concepts, Numeracy
Lira, Ignacio – European Journal of Physics, 2008
The natural scales of the laminar steady-state free convection flow regime surrounding an isothermal vertical cylinder are established. It is shown that nondimensionalizing the momentum and energy equations in terms of the Rayleigh or Boussinesq numbers allows the use of the Prandtl number as a criterion to establish whether the motive buoyancy…
Descriptors: Science Instruction, Scientific Concepts, Energy, Equations (Mathematics)
Pinhas, Michal; Fischer, Martin H. – Cognition, 2008
McCrink (McCrink, Dehaene, & Dehaene-Lambertz (2007). "Moving along the number line: Operational momentum in nonsymbolic arithmetic." "Perception and Psychophysics," 69(8), 1324-1333) documented an "Operational Momentum" (OM) effect--overestimation of addition and underestimation of subtraction outcomes in non-symbolic (dot pattern) arithmetic. We…
Descriptors: Number Concepts, Subtraction, Mathematics Instruction, Cognitive Processes
Ramani, Geetha B.; Siegler, Robert S.; Hitti, Aline – Journal of Educational Psychology, 2012
We examined whether a theoretically based number board game could be translated into a practical classroom activity that improves Head Start children's numerical knowledge. Playing the number board game as a small group learning activity promoted low-income children's number line estimation, magnitude comparison, numeral identification, and…
Descriptors: Number Concepts, Feedback (Response), Disadvantaged Youth, Class Activities
Vendlinski, Terry P.; Delacruz, Girlie C.; Buschang, Rebecca E.; Chung, Gregory K. W. K.; Baker, Eva L. – National Center for Research on Evaluation, Standards, and Student Testing (CRESST), 2010
The evaluation of educational interventions requires assessments that consistently (reliably) produce data from which accurate (valid) inferences about the test subjects can be made for some stated purpose. Despite codified definitions of all these terms, there remains vibrant debate about the assessment design process and how measures of…
Descriptors: Learning Theories, Student Evaluation, Educational Research, Video Games
Carrier, James A. – ProQuest LLC, 2010
Many students encounter difficulty in their transition to advanced mathematical thinking. Such difficulty may be explained by a lack of understanding of many concepts taught in early school years, especially multiplicative reasoning. Advanced mathematical thinking depends on the development of multiplicative reasoning. The purpose of this study…
Descriptors: Formal Operations, Test Items, Number Systems, Grade 4
Yang, Der Ching; Tsai, Yi Fang – Educational Technology & Society, 2010
A quasi-experimental design was adopted to investigate the effect of integrating technology into mathematics teaching on students' number sense and their learning attitudes. Two sixth-grade classes were selected from an elementary school in Taiwan for participation in this study. The control group with 32 students followed their usual mathematics…
Descriptors: Foreign Countries, Quasiexperimental Design, Technology Integration, Grade 6
Lo, Jane-Jane; McCrory, Raven – Teaching Children Mathematics, 2010
Although increasing emphasis is being placed on mathematical justification in elementary school classrooms, many teachers find it challenging to engage their students in such activities. In part, this may be because the teachers themselves have not had an opportunity to learn what it means to justify solutions or prove elementary school concepts…
Descriptors: Elementary School Students, Methods Courses, Teacher Education Curriculum, Number Systems

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