Publication Date
| In 2026 | 0 |
| Since 2025 | 26 |
| Since 2022 (last 5 years) | 237 |
| Since 2017 (last 10 years) | 623 |
| Since 2007 (last 20 years) | 1370 |
Descriptor
Source
Author
| Ballator, Nada | 48 |
| Jerry, Laura | 48 |
| Reese, Clyde M. | 48 |
| Beatty, Leslie | 22 |
| Litwiller, Bonnie H. | 22 |
| Baroody, Arthur J. | 21 |
| Duncan, David R. | 18 |
| Clarke, Ben | 15 |
| Verschaffel, Lieven | 15 |
| Ben Clarke | 14 |
| Immerzeel, George | 13 |
| More ▼ | |
Publication Type
Education Level
Audience
| Practitioners | 968 |
| Teachers | 638 |
| Researchers | 115 |
| Students | 79 |
| Parents | 22 |
| Administrators | 9 |
| Policymakers | 7 |
| Community | 2 |
| Support Staff | 2 |
Location
| Australia | 81 |
| Turkey | 42 |
| Canada | 39 |
| South Africa | 34 |
| China | 29 |
| Indonesia | 28 |
| United States | 26 |
| Taiwan | 25 |
| Germany | 24 |
| United Kingdom (England) | 22 |
| New York | 21 |
| More ▼ | |
Laws, Policies, & Programs
Assessments and Surveys
What Works Clearinghouse Rating
| Meets WWC Standards without Reservations | 14 |
| Meets WWC Standards with or without Reservations | 16 |
| Does not meet standards | 3 |
Peer reviewedCoates, Geoff – Australian Mathematics Teacher, 2000
Discusses the mistakes of Kirschner, the German philosopher and mathematician, in calculating factorials of large numbers by hand in the 1600s. Uses computer technology to calculate those numbers now. (ASK)
Descriptors: Computation, Computers, Elementary Secondary Education, Mathematics History
Peer reviewedDuffin, Janet – Teaching Mathematics and Its Applications, 2000
Discusses the changing perceptions of numeracy in a changing world, and puts forward arguments for integrating calculator use into the earliest school years. (Author/ASK)
Descriptors: Calculators, Educational Technology, Elementary Education, Mathematical Applications
Peer reviewedCosgrave, John B. – AMATYC Review, 1997
Argues for the rich development of mathematical ideas that can flow from considering the apparently simple question of finding a divisibility test for the number six. Presents approaches to teaching this topic that could be interesting to teachers. (ASK)
Descriptors: Division, Mathematics Education, Mathematics Instruction, Number Concepts
Peer reviewedShi, Yixun – Mathematics Teacher, 1999
Presents a mathematical analysis of the game "twenty-four points" that aims to apply arithmetic operations on the four numbers to reach a specific number. This game can improve children's ability to do mental arithmetic. (ASK)
Descriptors: Arithmetic, Educational Games, Elementary Secondary Education, Mathematics Activities
Peer reviewedDiezmann, Carmel M.; English, Lyn D. – Roeper Review, 2001
This article describes a series of enrichment experiences designed to develop young (ages 5 to 8) gifted children's understanding of large numbers, central to their investigation of space travel. It describes activities designed to teach reading of large numbers and exploring numbers to a thousand and then a million. (Contains ten references.) (DB)
Descriptors: Academically Gifted, Enrichment Activities, Integrated Curriculum, Mathematics Education
Zazkis, Rina; Liljedahl, Peter – Journal for Research in Mathematics Education, 2004
In this article we investigate how preservice elementary school (K-7) teachers understand the concept of prime numbers. We describe participants' understanding of primes and attempt to detect factors that influence their understanding. Representation of number properties serves as a lens for the analysis of participants' responses. We suggest that…
Descriptors: Numbers, Arithmetic, Mathematics Teachers, Preservice Teachers
Hannula, Minna M.; Lehtinen, Erno – Learning and Instruction, 2005
Two studies were conducted to investigate, firstly, children's focusing on the aspect of numerosity in utilizing enumeration in action, and, secondly, whether children's Spontaneous Focusing on Numerosity (SFON) is related to their counting development. The longitudinal data of 39 children from the age of 3.5 to 6 years showed individual…
Descriptors: Young Children, Foreign Countries, Mathematics Skills, Numeracy
Campbell, Jamie I. D.; Parker, Helen R.; Doetzel, Nicole L. – Journal of Experimental Psychology: Learning, Memory, and Cognition, 2004
In Experiment 1, adults (n = 48) performed simple addition, multiplication, and parity (i.e., odd-even) comparisons on pairs of Arabic digits or English number words. For addition and comparison, but not multiplication, response time increased with the number of odd operands. For addition, but not comparison, this parity effect was greater for…
Descriptors: Reaction Time, Arithmetic, Number Concepts, Psychological Studies
Szabo, Sandor – College Mathematics Journal, 2005
As with natural numbers, a greatest common divisor of two Gaussian (complex) integers "a" and "b" is a Gaussian integer "d" that is a common divisor of both "a" and "b". This article explores an algorithm for such gcds that is easy to do by hand.
Descriptors: Number Concepts, Mathematics Instruction, College Mathematics, Mathematical Concepts
Sarnecka, Barbara W.; Gelman, Susan A. – Cognition, 2004
This paper examines what children believe about unmapped number words--those number words whose exact meanings children have not yet learned. In Study one, 31 children (ages 2-10 to 4-2) judged that the application of "five" and "six" changes when numerosity changes, although they did not know that equal sets must have the same number word. In…
Descriptors: Numbers, Number Concepts, Preschool Children, Language Acquisition
Leyendekkers, J. V.; Shannon, A. G. – International Journal of Mathematical Education in Science and Technology, 2002
Using the modular ring Zeta[subscript 4], simple algebra is used to study diophantine equations of the form (x[cubed]-a=y[squared]). Fermat challenged his contemporaries to solve this equation when a = 2. They were unable to do so, although Fermat had devised a rather complicated proof himself. (Contains 2 tables.)
Descriptors: Equations (Mathematics), Number Concepts, Algebra, Mathematics Education
Ayoub, Ayoub B. – Mathematics and Computer Education, 2005
A triple (x,y,z) of natural numbers is called a Primitive Pythagorean Triple (PPT) if it satisfies two conditions: (1) x[squared] + y[squared] = z[squared]; and (2) x, y, and z have no common factor other than one. All the PPT's are given by the parametric equations: (1) x = m[squared] - n[squared]; (2) y = 2mn; and (3) z = m[squared] +…
Descriptors: Geometric Concepts, Equations (Mathematics), Mathematical Concepts, Problem Solving
Mullis, Ina V. S.; Martin, Michael O.; Ruddock, Graham J.; O'Sullivan, Christine Y.; Preuschoff, Corinna – International Association for the Evaluation of Educational Achievement, 2009
Because of the educational importance of mathematics and science, IEA's (International Association for the Evaluation of Educational Achievement) Trends in International Mathematics and Science Study, widely known as TIMSS, is dedicated to providing countries with information to improve teaching and learning in these curriculum areas. Conducted…
Descriptors: Mathematics Achievement, Academic Achievement, Science Achievement, Grade 8
Dion, Gloria S.; Haberstroh, Jeff G.; Dresher, Amy R. – National Center for Education Statistics, 2007
This report focuses on the performance of fourth-and eighth-grade students in Puerto Rico in various mathematics content areas on the 2005 National Assessment of Educational Progress (NAEP) in mathematics. The NAEP mathematics assessment was administered to public school students in Puerto Rico for the first time in 2003. Although NAEP had…
Descriptors: Public Schools, Gender Differences, National Competency Tests, Mathematics Achievement
Dougherty, Barbara J.; Venenciano, Linda C. H. – Teaching Children Mathematics, 2007
This article describes how first graders' sense of number can be developed through the perspective of measurement. (Contains 5 figures.)
Descriptors: Grade 1, Measurement Techniques, Concept Formation, Number Concepts

Direct link
