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Barros, Pedro Henrique Alves; da Silva, Patrícia Nunes – International Journal of Mathematical Education in Science and Technology, 2022
The Tchokwe people lived on the African continent, in Mozambique and Angola. The sona belong to their cultural tradition. The sona are drawings made in the sand by older members of the tribe to tell stories, essential in the youngests' formation. In this article, we show a relationship between the sona and the greatest common divisor (GCD) of two…
Descriptors: African Culture, Mathematics Instruction, Numbers, Concept Formation
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Izsák, Andrew; Beckmann, Sybilla – Educational Studies in Mathematics, 2019
We examine opportunities and challenges of applying a single, explicit definition of multiplication when modeling situations across an important swathe of school mathematics. In so doing, we review two interrelated conversations within multiplication research. The first has to do with identifying and classifying situations that can be modeled by…
Descriptors: Multiplication, Mathematics Instruction, Measurement, Numbers
Siegler, Robert S.; Im, Soo-hyun; Schiller, Lauren K.; Tian, Jing; Braithwaite, David W. – Grantee Submission, 2020
Children's failure to reason often leads to their mathematical performance being shaped by spurious associations from problem input and overgeneralization of inapplicable procedures rather than by whether answers and procedures make sense. In particular, imbalanced distributions of problems, particularly in textbooks, lead children to create…
Descriptors: Logical Thinking, Arithmetic, Numbers, Fractions
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Alves, Francisco Regis Vieira – Acta Didactica Napocensia, 2016
Admittedly, the study of Complex Analysis (CA) requires of the student considerable mental effort characterized by the mobilization of a related thought to the complex mathematical concepts. Thus, with the aid of the dynamic system Geogebra, we discuss in this paper a particular concept in CA. In fact, the notion of winding number v[f(gamma),P] =…
Descriptors: Mathematical Concepts, Concept Teaching, Geometric Concepts, Geometry
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Carter, Ashley R. – Physics Teacher, 2013
Today, almost all introductory physics textbooks include standardized "rules" on how to find the number of significant figures in a calculated value. And yet, 30 years ago these rules were almost nonexistent. Why have we increased the role of significant figures in introductory classes, and should we continue this trend? A look back at…
Descriptors: Physics, Introductory Courses, Science Instruction, Number Concepts
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McMartin, Kimberley; McMaster, Heather – Australian Primary Mathematics Classroom, 2016
As an alternative to looking solely at linear functions, a three-lesson learning progression developed for Year 6 students that incorporates triangular numbers to develop children's algebraic thinking is described and evaluated.
Descriptors: Elementary School Mathematics, Elementary School Students, Mathematics Instruction, Number Concepts
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Opel, Aftab; Zaman, Syeda Sazia; Khanom, Ferdousi; Aboud, Frances E. – International Journal of Educational Development, 2012
A randomized evaluation of a 9-month comprehensive math program for preprimary Bangladeshi school children addressed skills such as numbers, measurement, shapes, patterns, and space. Nine schools were randomly selected for the Intervention group and nine for the Control group, with 12 children randomly selected from each to participate in testing.…
Descriptors: Control Groups, Intervention, Program Effectiveness, Foreign Countries
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Harkleroad, Leon – College Mathematics Journal, 2008
This paper examines three historical geometric constructions for handcrafting stringed instruments. Using elementary geometry--in particular, triangles--these methods can provide quite good rational approximations to the irrationals that arise from tuning instruments in equal temperament. Interestingly, continued fractions help explain the…
Descriptors: Geometric Concepts, Geometry, Mathematics Activities, Mathematical Applications
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Velasco, S.; Roman, F. L.; Gonzalez, A.; White, J. A. – International Journal of Mathematical Education in Science & Technology, 2006
In the nineteenth century many people tried to seek a value for the most famous irrational number, [pi], by means of an experiment known as Buffon's needle, consisting of throwing randomly a needle onto a surface ruled with straight parallel lines. Here we propose to extend this experiment in order to evaluate other irrational numbers, such as…
Descriptors: Geometric Concepts, Probability, Computer Simulation, Monte Carlo Methods
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Bridger, Mark; Zelevinsky, Andrei – College Mathematics Journal, 2005
Within the set of points in the plane with integer coordinates, one point is said to be visible from another if no other point in the set lies between them. This study of visibility draws in topics from a wide variety of mathematical areas, including geometry, number theory, probability, and combinatorics.
Descriptors: Number Concepts, Probability, Mathematics Instruction, Mathematical Concepts
Lin, Fou-Lai; Yang, Kai-Lin – International Group for the Psychology of Mathematics Education, 2004
There are two purposes in this study. One is to compare how 7th and 8th graders reason on linear and quadratic geometric number patterns when they have not learned this kind of tasks in school. The other is to explore the hierarchical relations among the four components of reasoning on geometric number patterns: understanding, generalizing,…
Descriptors: Grade 8, Grade 7, Geometric Concepts, Algebra