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Moreira, Plinio C.; David, Maria M. – Journal of Mathematics Teacher Education, 2008
In this article we analyze the relations between academic mathematical knowledge and the mathematical knowledge associated with issues mathematics school teachers face in practice, according to the specialized literature, and restricted to the theme "number systems". We present examples that illustrate some areas of conflict between those forms of…
Descriptors: Mathematics Education, Number Systems, Teachers, Teaching Methods
Li, Mao-Neng Fred; Yang, Der-Ching – School Science and Mathematics, 2010
To investigate the structure of number sense and then to assess its uses in fifth-grade children's number sense development, a computerized number sense scale was developed and evaluated. The findings of the study indicate that the newly developed scale, with four dominant factors identified and reconfirmed, is internally consistent and…
Descriptors: Test Validity, Foreign Countries, Grade 5, Program Validation
Vármonostory, Endre – Acta Didactica Napocensia, 2009
The method of proof by mathematical induction follows from Peano axiom 5. We give three properties which are often used in the proofs by mathematical induction. We show that these are equivalent. Supposing the well-ordering property we prove the validity of this method without using Peano axiom 5. Finally, we introduce the simplest form of…
Descriptors: Mathematical Logic, Mathematical Applications, Mathematical Models, Teaching Methods
Zhou, Xinlin; Chen, Chuansheng; Chen, Lan; Dong, Qi – Cognition, 2008
Whether two-digit numbers are represented holistically (each digit pair processed as one number) or compositionally (each digit pair processed separately as a decade digit and a unit digit) remains unresolved. Two experiments were conducted to examine the distance, magnitude, and SNARC effects in a number-matching task involving two-digit numbers.…
Descriptors: Numbers, Measurement Techniques, Number Systems, Number Concepts
de Oliveira, E. Capelas – International Journal of Mathematical Education in Science and Technology, 2008
We present a general formula for a triple product involving four real numbers. As a particular case, we get the sum of a triple product of four odd integers. Some interesting results are recovered. We derive a general formula for more than four odd numbers.
Descriptors: Mathematical Applications, Numbers, Number Concepts, Problem Sets
Levenson, Esther; Tsamir, Pessia; Tirosh, Dina – Journal of Mathematical Behavior, 2007
This study investigates two sixth grade students' dilemmas regarding the parity of zero. Both students originally claimed that zero was neither even nor odd. Interviews revealed a conflict between students' formal definitions of even numbers and their concept images of even numbers, zero, and division. These images were supported by practically…
Descriptors: Number Systems, Grade 6, Mathematics Instruction, Mathematical Concepts
Martinez, Rebecca S.; Missall, Kristen N.; Graney, Suzanne Bamonto; Aricak, O. Tolga; Clarke, Ben – Assessment for Effective Intervention, 2009
The current study examines the technical adequacy of four Early Numeracy Curriculum-Based Measurement (EN-CBM) screening tasks: "Oral Counting" (OC), "Number Identification" (NI), "Quantity Discrimination" (QD), and "Missing Number" (MN). Results from 59 kindergarten students assessed in the fall and spring reveal moderate to high test-retest and…
Descriptors: Curriculum Based Assessment, Numeracy, Predictive Validity, Kindergarten
Masataka, Nobuo; Ohnishi, Takashi; Imabayashi, Etsuko; Hirakata, Makiko; Matsuda, Hiroshi – Brain and Language, 2007
This study examined the neuronal correlates of reading Roman numerals and the changes that occur with extensive practice. Subjects were scanned by functional Magnetic Resonance Imaging (fMRI) three times the first day of the experiment and once following two to three months of practice. This allowed comparison of brain activations with varying…
Descriptors: Brain, Brain Hemisphere Functions, Diagnostic Tests, Number Systems
Suggate, Sebastian, Ed.; Reese, Elaine, Ed. – Routledge, Taylor & Francis Group, 2012
"Contemporary Debates in Childhood Education and Development" is a unique resource and reference work that brings together leading international researchers and thinkers, with divergent points of view, to discuss contemporary problems and questions in childhood education and developmental psychology. Through an innovative format whereby leading…
Descriptors: Early Childhood Education, Child Development, Developmental Psychology, Role of Education
Singh, Parmjit – International Journal for Mathematics Teaching and Learning, 2009
This paper reports selected findings from a study of number sense proficiency of students aged 13 to 16 years in a state in Malaysia. A total of 1756 students, from thirteen schools in a state in Malaysia participated in this study. A majority (74.9%) of these students obtained an A grade for their respective year-end school examinations. The…
Descriptors: Student Evaluation, Foreign Countries, Secondary School Students, Numbers
Halberda, Justin; Feigenson, Lisa – Developmental Psychology, 2008
Behavioral, neuropsychological, and brain imaging research points to a dedicated system for processing number that is shared across development and across species. This foundational Approximate Number System (ANS) operates over multiple modalities, forming representations of the number of objects, sounds, or events in a scene. This system is…
Descriptors: Number Systems, Neurology, Child Development, Children
Copley, G. N. – Mathematics Teaching, 1972
The meaning of International Standard Book Numbers (ISBN) and the mathematics involved in the use of a check digit to catch errors in number transcription are discussed. (JM)
Descriptors: Arithmetic, Mathematics, Number Systems
White, Paul – Australian Mathematics Teacher, 2004
Bases such as 5 and 12 provide the same structural place value benefits as base 10. However, when numbers less than one are concerned, base 10 provides friendly decimals for the most common fractions of half, quarter, three-quarters. Base 5 is not user friendly at all in this regard. Base 12 would provide nice dozenimals(?) for the same…
Descriptors: Number Systems, Mathematics, Computation
Leviatan, T. – International Journal of Mathematical Education in Science & Technology, 2006
Real numbers are often a missing link in mathematical education. The standard working assumption in calculus courses is that there exists a system of "numbers", extending the rational number system, adequate for measuring continuous quantities. Moreover, that such "numbers" are in one-to-one correspondence with points on a "number line". But…
Descriptors: Geometric Concepts, Number Systems, Mathematics Education, Calculus
Ketterlin-Geller, Leanne R.; Jungjohann, Kathleen; Chard, David J.; Baker, Scott – Educational Leadership, 2007
Much of the difficulty that students encounter in the transition from arithmetic to algebra stems from their early learning and understanding of arithmetic. Too often, students learn about the whole number system and the operations that govern that system as a set of procedures to solve addition, subtraction, multiplication, and division problems.…
Descriptors: Number Systems, Word Problems (Mathematics), Arithmetic, Algebra