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Bossé, Michael J.; Bayaga, Anass; Fountain, Catherine; Sevier, John – International Journal for Mathematics Teaching and Learning, 2021
This study applies a framework for mathematical cognition and learning (Bossé, et al., 2018a; Bossé et al., 2019; Bossé et al., 2018b) to examples of students' comprehension of geometric concepts related to angles. This framework utilizes key concepts from second language acquisition (SLA) to elucidate processes involved in mathematical learning.…
Descriptors: Geometry, Mathematical Concepts, Mathematics Instruction, Concept Formation
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Cho, Seonhee; Lee, Hea-Jin; Herner-Patnode, Leah – Journal of Urban Mathematics Education, 2022
Calls for "mathematics for all" or "mathematics for social justice" bring light to the importance of equity issues within and through mathematics education. Employing the theoretical perspectives of equity and social justice for mathematics education, and the intersection of language, culture, and mathematics, this study…
Descriptors: Instructional Design, Mathematics Instruction, Equal Education, Social Justice
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Prediger, Susanne; Kuzu, Taha; Schüler-Meyer, Alexander; Wagner, Jonas – Research in Mathematics Education, 2019
International comparisons of languages have shown how mathematical concepts can be expressed and conceptualised in different languages. For multilingual students, these findings raise the question of how the interplay of languages and conceptualisations shape multilingual learning processes. This paper presents an investigation of case studies of…
Descriptors: Multilingualism, Code Switching (Language), Mathematics Instruction, Mathematical Concepts
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Bossé, Michael J.; Bayaga, Anass; Fountain, Catherine; Young, Erica Slate – International Journal for Mathematics Teaching and Learning, 2019
This study investigates representational code-switching (RCS) by considering three high school students' communications in the process of comparing and contrasting pairs of representations (e.g., equation and graph) in the context of rational functions. Supporting this study is research in the realms of students interacting with mathematical…
Descriptors: Code Switching (Language), Mathematics Instruction, Mathematical Concepts, Concept Formation
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Schüler-Meyer, Alexander; Prediger, Susanne; Kuzu, Taha; Wessel, Lena; Redder, Angelika – International Journal of Science and Mathematics Education, 2019
To what degree can multilingual students profit from bilingual teaching approaches, even when they lack experience in the academic or technical register in their home languages? This study explores this research question in a mixed methods design for a German/Turkish bilingual intervention aimed at fostering conceptual understanding of fractions…
Descriptors: Bilingual Education, Teaching Methods, Multilingualism, German
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Bossé, Michael J.; Bayaga, Anass; Fountain, Catherine; Lynch-Davis, Kathleen; Preston, Ron; Adu-Gyamfi, Kwaku – International Electronic Journal of Elementary Education, 2018
This study applies the Mathematics Acquisition Framework (MAF) (Bossé, Ringler, Bayaga, Fountain, & Young, 2018) to investigate fifth- through seventh-grade students' comprehension of fractions and decimals and examines how students build understanding of mathematical principles and concepts regarding fractions and decimals. Based on case…
Descriptors: Mathematics Education, Grade 5, Grade 6, Grade 7
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Prediger, Susanne; Wessel, Lena – Mathematics Education Research Journal, 2013
Learning situations that concentrate on conceptual understanding are particularly challenging for learners with limited proficiency in the language of instruction. This article presents an intervention on fractions for Grade 7 in which linguistic challenges and conceptual mathematical challenges were treated in an integrated way. The quantitative…
Descriptors: German, Mathematics Instruction, Second Language Learning, Language Proficiency
Werdelin, Ingvar – 1968
The value of using inductive and deductive methods in instructing a mathematical principle and foreign language alphabet are tested with sample groups of sixth and eighth grade students in two separate educational experiments. In both cases, the instructional methods used were--(1) instruction in principle before application to examples, (2)…
Descriptors: Alphabets, Cognitive Processes, Comparative Analysis, Convergent Thinking