Evolving Dialogues: A Factor Analytical Approach to Identifying Discourse Communities in Mathematics Education

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Bibliographic Details
Title: Evolving Dialogues: A Factor Analytical Approach to Identifying Discourse Communities in Mathematics Education
Language: English
Authors: Pavneet Kaur Bharaj (ORCID 0000-0002-6742-8074), Erik Jacobson (ORCID 0000-0003-2534-0557), Theodore Savich (ORCID 0000-0003-2573-6455), Jinqing Liu (ORCID 0000-0001-7818-5875), Fatimah Ahmad (ORCID 0009-0009-4781-9332)
Source: International Journal of Education in Mathematics, Science and Technology. 2025 13(2):308-332.
Availability: International Journal of Education in Mathematics, Science and Technology. Necmettin Erbakan University, Ahmet Kelesoglu Education Faculty, Meram, Konya, 42090, Turkey. e-mail: ijermst@gmail.com; Web site: https://www.ijemst.net/index.php/ijemst/index
Peer Reviewed: Y
Page Count: 26
Publication Date: 2025
Sponsoring Agency: National Science Foundation (NSF)
Contract Number: 1561453
Document Type: Journal Articles
Reports - Research
Descriptors: Factor Analysis, Communities of Practice, Mathematics Education, Fractions, Numbers, Arithmetic, Journal Articles, Computational Linguistics, Discourse Analysis, Constructivism (Learning), Educational Researchers, Educational Trends, Trend Analysis, Periodicals
ISSN: 2147-611X
Abstract: This study explores the identification of discourse communities within mathematics education using factor analysis. Given the exponential growth in mathematics education research, understanding the evolving dialogues within the field has become increasingly challenging. This study employs a systematic literature review, examining the landscape of research on fractions, decimals, and rational numbers (FDR) over the past four decades. By analyzing articles from 11 top-tier journals, the study identifies distinct discourse communities that have emerged around the FDR topics. The research employs computational techniques, including lexical analysis and exploratory factor analysis, to detect patterns and clusters of terms within the literature. These clusters represent latent variables, or underlying discourse communities, that share common concepts and methodologies. The findings reveal three primary communities: procedural versus conceptual knowledge, social constructivism, and radical constructivism. The study further explores how these communities have shaped the understanding of FDR topics, providing insights into the diverse theoretical frameworks that drive research in mathematics education. By integrating both qualitative and quantitative methods, this study enhances the transparency and reproducibility of the analysis, offering a novel approach to understanding the complex structures within mathematics education research. The results underscore the potential for computational tools to assist researchers in navigating and interpreting the growing body of literature in the field.
Abstractor: As Provided
Entry Date: 2025
Accession Number: EJ1475675
Database: ERIC
Description
Abstract:This study explores the identification of discourse communities within mathematics education using factor analysis. Given the exponential growth in mathematics education research, understanding the evolving dialogues within the field has become increasingly challenging. This study employs a systematic literature review, examining the landscape of research on fractions, decimals, and rational numbers (FDR) over the past four decades. By analyzing articles from 11 top-tier journals, the study identifies distinct discourse communities that have emerged around the FDR topics. The research employs computational techniques, including lexical analysis and exploratory factor analysis, to detect patterns and clusters of terms within the literature. These clusters represent latent variables, or underlying discourse communities, that share common concepts and methodologies. The findings reveal three primary communities: procedural versus conceptual knowledge, social constructivism, and radical constructivism. The study further explores how these communities have shaped the understanding of FDR topics, providing insights into the diverse theoretical frameworks that drive research in mathematics education. By integrating both qualitative and quantitative methods, this study enhances the transparency and reproducibility of the analysis, offering a novel approach to understanding the complex structures within mathematics education research. The results underscore the potential for computational tools to assist researchers in navigating and interpreting the growing body of literature in the field.
ISSN:2147-611X