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Coggins, Porter E., III; Glatzer, Tim – PRIMUS, 2020
We present an algorithm for a matrix-based Enigma-type encoder based on a variation of the Hill Cipher as an application of 2 × 2 matrices. In particular, students will use vector addition and 2 × 2 matrix multiplication by column vectors to simulate a matrix version of the German Enigma Encoding Machine as a basic example of cryptography. The…
Descriptors: Mathematics Instruction, Matrices, Technology, Addition
Wilson, Rachel; Bradbury, Leslie – Science and Children, 2019
To become scientifically literate, students need to interpret science concepts using numbers, text, and visuals (Lemke 2004). Scientists use multiple modes to communicate their ideas to each other and the public, including images, text, mathematical notations, symbols, diagrams, charts, and graphs. Several of the science and engineering practices…
Descriptors: Science Instruction, Teaching Methods, Interdisciplinary Approach, Scientific Literacy
Shockey, Tod; Pindiprolu, Sekhar – Journal on School Educational Technology, 2015
The importance of mathematical concept development and language is recognized early in children's schooling as they mature through shape and counting experiences. The reader may recall instances of a youngster referring to a "corner" of a shape before the reader has the language of vertex. This language precision needs to continue to…
Descriptors: Mathematics, Concept Formation, Mathematical Concepts, Language
Namkung, Jessica M.; Fuchs, Lynn S. – Journal of Educational Psychology, 2016
The purpose of this study was to examine the cognitive predictors of calculations and number line estimation with whole numbers and fractions. At-risk 4th-grade students (N = 139) were assessed on 6 domain-general abilities (i.e., working memory, processing speed, concept formation, language, attentive behavior, and nonverbal reasoning) and…
Descriptors: Predictor Variables, Numbers, Mathematics, Grade 4
Vamvakoussi, Xenia; Vosniadou, Stella – Cognition and Instruction, 2010
We present an empirical study that investigated seventh-, ninth-, and eleventh-grade students' understanding of the infinity of numbers in an interval. The participants (n = 549) were asked how many (i.e., a finite or infinite number of numbers) and what type of numbers (i.e., decimals, fractions, or any type) lie between two rational numbers. The…
Descriptors: Secondary School Students, Intervals, Numbers, Mathematics
Slovin, Hannaha; Dougherty, Barbara J. – International Group for the Psychology of Mathematics Education, 2004
This paper describes a design research study with ten second-grade students who are part of the Measure Up (MU) research and development project underway at the University of Hawai'i. Students were asked how they counted in multiple bases, specifically how they knew when to go to a new place value and why it was necessary to do so. All ten…
Descriptors: Number Concepts, Concept Formation, Number Systems, Mathematics
Peer reviewedBidwell, James K. – Arithmetic Teacher, 1969
Descriptors: Addition, Arithmetic, Concept Formation, Elementary School Mathematics
Peer reviewedStarkey, Prentice; Cooper, Robert G., Jr. – Science, 1980
Presents experimental findings that indicate that some number capacity is present in 22-week old infants, long before the onset of verbal counting. Suggests that verbal counting may have precursors present during infancy. (CS)
Descriptors: Cognitive Development, Concept Formation, Educational Research, Infant Behavior
Peer reviewedKieren, T. E.; Nelson, D. – Alberta Journal of Educational Research, 1978
Based on a theory of rational numbers which sees the rational numbers construct of a person as potentially built on a number of subconstructs, this study explored the view of rational numbers as operators. Significant changes in performance level and quality appeared between ages 11 and 12 and 12 and 13. (JC)
Descriptors: Adolescents, Children, Concept Formation, Mathematics
Harper, E. Harold; Steffe, Leslie P. – 1968
This study was designed to test the effects of a sequence of 12 lessons on the ability of kindergarten and first-grade children to recognize and conserve numerousness. Two pretests were administered to the children in each grade level, the Lorge-Thorndike Intelligence Test (nonverbal) and a test of numerousness. One post-test, the test of…
Descriptors: Arithmetic, Concept Formation, Elementary School Mathematics, Grade 1
Peer reviewedSmallwood, Catherine V. – Mathematical Spectrum, 1972
Starting from the concept of one-to-one correspondence, an introduction to the different types of infinities is presented. The usual problems concerning the infiniteness of the rational numbers, the real numbers, and the unit interval are given. Several other theorems follow. (LS)
Descriptors: College Mathematics, Concept Formation, Mathematical Concepts, Mathematics
Peer reviewedGarnett, Katherine – Journal of Reading, Writing, and Learning Disabilities International, 1987
The article considers various learning disabilities in mathematics and suggests teaching approaches such as ways to increase instructional time and the importance of building both computation skills and concepts. (DB)
Descriptors: Classroom Techniques, Concept Formation, Elementary Secondary Education, Learning Disabilities
And Others; Brown, Lou – Training School Bulletin, 1971
Descriptors: Concept Formation, Exceptional Child Research, Mathematics, Mental Retardation
Jigyel, Karma; Afamasaga-Fuata'i, Karoline – Australian Mathematics Teacher, 2007
A solid understanding of equivalent fractions is considered a steppingstone towards a better understanding of operations with fractions. In this article, 55 rural Australian students' conceptions of equivalent fractions are presented. Data collected included students' responses to a short written test and follow-up interviews with three students…
Descriptors: Geometric Concepts, Mathematics, Mathematics Instruction, Foreign Countries
Wheatley, Grayson H., Jr. – 1967
Investigated were concepts of conservation (number and length), cardination, one-to-one correspondence, and counting ability, and the role of these concepts in learning first-grade mathematics. A Piagetian-type number concept test was developed and administered at the end of the school year to a sample of 38 entering first-grade students selected…
Descriptors: Academic Achievement, Achievement, Arithmetic, Concept Formation
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