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Chambris, Christine – Educational Studies in Mathematics, 2018
This paper examines the existence and impact of theoretical mathematical foundations on the teaching and learning of whole numbers in elementary school in France. It shows that the study of the New Math reform--which was eventually itself replaced in the longer term--provides some keys to understanding the influence of mathematical theories on…
Descriptors: Mathematics Instruction, Elementary School Mathematics, Elementary Education, Teaching Methods
McMullen, Jake; Hannula-Sormunen, Minna M.; Lehtinen, Erno – ZDM: The International Journal on Mathematics Education, 2015
Recent evidence suggests that early natural number knowledge is a predictor of later rational number conceptual knowledge, even though students' difficulties with rational numbers have also been explained by the overuse of natural number concepts--often referred to as the natural number bias. Hannula and Lehtinen ("Learn Instr"…
Descriptors: Preschool Education, Preschool Children, Longitudinal Studies, Number Concepts
Peer reviewedFuson, Karen C.; Grandau, Laura; Sugiyama, Patricia A. – Teaching Children Mathematics, 2001
Discusses mastery goals and developmental levels of students aged 3-7 for learning numbers in informal situations. (KHR)
Descriptors: Concept Formation, Elementary Education, Mathematical Applications, Mathematics Education
Peer reviewedVan de Walle, John A. – Arithmetic Teacher, 1988
Argues that number concepts are not single-faceted ideas that children either have or do not have. Suggests that number concepts can be broadened by helping children develop a collection of relations. Examples of classroom activities are included. (PK)
Descriptors: Class Activities, Computation, Concept Formation, Early Childhood Education
Louisiana State Dept. of Education, Baton Rouge. Bureau of Elementary Education. – 1986
This document contains a workshop presentation for elementary mathematics teachers. The purpose of the workshop is to demonstrate methods for teaching computational concepts beginning with concrete materials and moving to expressing these concepts abstractly with numerical symbols. Section headings are: (1) "Introduction"; (2) "Sorting and…
Descriptors: Computation, Concept Formation, Elementary Education, Elementary School Mathematics
Peer reviewedWomack, David – Mathematics in School, 1978
The author argues on theoretical grounds that not all "logical" pre-number activities are equally relevant for numeracy, and concludes with a practical suggestion for the kind of activity which does have particular relevance. (MN)
Descriptors: Cognitive Development, Concept Formation, Elementary Education, Elementary School Mathematics
Peer reviewedBeattie, Ian D. – Arithmetic Teacher, 1986
A series of nine activities that illustrate prime factorization and other elementary number theory ideas in concrete, representative, and symbolic form are described. (MNS)
Descriptors: Concept Formation, Elementary Education, Elementary School Mathematics, Learning Activities
Peer reviewedLappan, Glenda, Ed. – Arithmetic Teacher, 1988
Two major ways to view the numbers to 100 are counting by ones and grouping by tens and ones. Research suggests that early understanding of numbers comes from counting and that place value instruction cannot be hurried. (PK)
Descriptors: Computation, Concept Formation, Early Childhood Education, Elementary Education
Peer reviewedBehrend, Jean L. – Teaching Children Mathematics, 2001
Demonstrates the consequences of teaching rules without understanding using examples from two 3rd grade children. Suggests alternative instructional strategies. (KHR)
Descriptors: Computation, Concept Formation, Elementary Education, Grade 3
Peer reviewedSinger, Rita – Arithmetic Teacher, 1988
Describes seven estimation and counting activities appropriate for an early childhood classroom. Includes suggested methods for going beyond the prescribed activities. (PK)
Descriptors: Class Activities, Computation, Concept Formation, Early Childhood Education
Peer reviewedPhillips, Linda J. – Teaching Children Mathematics, 2003
Suggests ways to increase students' computational fluency using concrete materials, engaging tasks, and reflection time to increase number automaticity, flexibility in thinking about numbers, and use of efficient problem-solving strategies to find sums and differences. (Author/NB)
Descriptors: Arithmetic, Computation, Concept Formation, Elementary Education
Peer reviewedFuson, Karen C.; Kwon, Youngshim – Journal for Research in Mathematics Education, 1992
Thirty-six Korean first graders were interviewed to study their ability solving addition problems with sums of 10, single-digit sums between 10 and 18, and subtraction problems with minuends between 10 and 18. Finger methods to show sums over 10 and the regular named-10 Korean number words supported their learning of 3 efficient recomposition…
Descriptors: Addition, Concept Formation, Cultural Context, Cultural Influences
Peer reviewedStern, Margaret – Journal of Reading, Writing, and Learning Disabilities International, 1987
Extracts from "Experimenting with Numbers" by Margaret Stern demonstrate the use of Stern Blocks to develop the conceptual base on which learning disabled students can build further mathematical skills. (DB)
Descriptors: Concept Formation, Elementary Education, Learning Disabilities, Manipulative Materials
Smith, John P., III – 2002
This paper provides some guidance as to what to listen for to help students make sense of expressions in ways that connect to their ideas and honestly address the mathematics of rational numbers. It offers a reasonable initial answer to the question, "Where do students' ideas about fractions and ratios come from, and how can we work productively…
Descriptors: Arithmetic, Concept Formation, Elementary Education, Fractions
Boulet, Genevieve – Focus on Learning Problems in Mathematics, 1999
Describes a teaching experiment conducted over a period of four consecutive days with 13 fourth grade students who had already completed a unit of fractions to determine whether problematic size was the ordering criteria. Concludes that children can indeed order fractions as they do natural numbers. (Contains 11 references.) (ASK)
Descriptors: Classification, Concept Formation, Elementary Education, Fractions

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