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Peer reviewedTrigg, Charles W. – School Science and Mathematics, 1971
Descriptors: Mathematical Concepts, Mathematics, Number Systems, Numbers
Cheng-Zijuan; Chan, Lorna Kim Sang – International Journal of Early Years Education, 2005
Simplicity in number naming in a language (e.g. "ten-two" in Chinese is simpler than the irregular "twelve" in English) has been used to explain cross-cultural disparities in children's computational competence. In contrast to previous research focusing only on whether children can provide the correct answers, in this study (N =117 and 92) we…
Descriptors: Number Systems, Number Concepts, Mathematics Instruction
Demeyere, Nele; Humphreys, Glyn W. – Journal of Experimental Psychology: Human Perception and Performance, 2007
Evidence is presented for 2 modes of attention operating in simultanagnosia. The authors examined visual enumeration in a patient, GK, who has severe impairments in serially scanning across a scene and is unable to count the numbers of items in visual displays. However, GK's ability to judge the relative magnitude of 2 displays was consistently…
Descriptors: Numbers, Visual Stimuli, Neuropsychology, Attention
Ramasinghe, W. – International Journal of Mathematical Education in Science and Technology, 2007
It is well known that simple examples are really encouraging in the understanding of rearrangements of infinite series. In this paper a similar role is played by simple examples in the case of infinite products. Iterated products of double products seem to have a similar spirit of rearrangements of products, although they are not the same.…
Descriptors: Mathematics Instruction, Arithmetic, Mathematical Concepts, Numbers
Ebersbach, Mirjam; Wilkening, Friedrich – Child Development, 2007
This study is concerned with the development of children's intuitive understanding of nonlinear processes. The ability to estimate linear and exponential growth was examined in 7-, 9-, 11-, and 13-year-old children and adults (N=160). Whereas linear growth was judged correctly at all ages, estimations of exponential growth were in line with…
Descriptors: Intuition, Mathematics Skills, Children, Adults
Finney, David J. – Teaching Statistics: An International Journal for Teachers, 2007
This article expresses concern for the sloppy language that is often used by the media to describe numerical comparisons and suggests guidelines for how such comparisons should be described such that the meanings are unambiguous.
Descriptors: Numbers, Comparative Analysis, Mathematical Concepts, Guidelines
Nall, Timothy M. – ProQuest LLC, 2008
This dissertation explores the robust confluence of syntactic and cultural factors involved in the structure and content of chengyu. It unpacks a number of structural tendencies in the data sample, and illuminates selected underlying cultural themes. The presence of syntactic and semantic parallelism within chengyu, as an expression of the…
Descriptors: Chinese, Language Patterns, Syntax, Cultural Influences
Thompson, Travis – AMATYC Review, 2008
Arithmetic tests for divisibility of an integer by another integer are well known. This article states and proves conditions for divisibility in binary form.
Descriptors: Arithmetic, Numbers, Mathematics Instruction, Mathematical Logic
Asiru, Muniru A. – International Journal of Mathematical Education in Science and Technology, 2008
The note introduces sequences having M-bonacci property. Two summation formulas for sequences with M-bonacci property are derived. The formulas are generalizations of corresponding summation formulas for both M-bonacci numbers and Fibonacci numbers that have appeared previously in the literature. Applications to the Arithmetic series, "m"th "g -…
Descriptors: Validity, Mathematical Logic, Problem Solving, Numbers
Song, Joo-Hyun; Nakayama, Ken – Cognition, 2008
Nearly all studies on perception and cognition have used discrete responses to infer internal cognitive processes. In the current study, we demonstrate that visually-guided manual reaching can provide new opportunities to access internal processes over time. In each trial, participants were required to compare a single digit Arabic number…
Descriptors: Geometric Concepts, Cognitive Processes, Perception, Case Studies
Rips, Lance J.; Asmuth, Jennifer; Bloomfield, Amber – Cognition, 2008
According to one theory about how children learn the meaning of the words for the positive integers, they first learn that "one," "two," and "three" stand for appropriately sized sets. They then conclude by inductive inference that the next numeral in the count sequence denotes the size of sets containing one more object than the size denoted by…
Descriptors: Learning Strategies, Logical Thinking, Number Concepts, Inferences
Berge, Analia – Educational Studies in Mathematics, 2008
This paper focuses on teaching and learning the set of real numbers "R" and its completeness property at the university level. It studies, in particular, the opportunities for understanding this property that students are offered in four undergraduate correlative courses in Calculus and Analysis. The theoretical framework used in the study draws…
Descriptors: Anthropology, Calculus, Mathematics Instruction, College Students
Peer reviewedImmerzeel, George; Wiederanders, Don – Arithmetic Teacher, 1972
Worksheets for the lower grades involve locating numbers on the number line; the activities for the upper levels focus on the estimation of sums and products. (DT)
Descriptors: Elementary School Mathematics, Instruction, Instructional Materials, Number Concepts
Peer reviewedHirsch, Joseph – Math Teacher, 1969
Descriptors: Computer Assisted Instruction, Instruction, Number Concepts, Prime Numbers
Louis, Everett; Flores, Alfinio; Sophian, Catherine; Zbiek, Rose Mary – National Council of Teachers of Mathematics, 2010
How do composing and decomposing numbers connect with the properties of addition? Focus on the ideas that you need to thoroughly understand in order to teach with confidence. The mathematical content of this book focuses on essential knowledge for teachers about numbers and number systems. It is organized around one big idea and supported by…
Descriptors: Number Systems, Mathematical Concepts, Mathematics Instruction, Pedagogical Content Knowledge

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