1999
DOI: 10.2307/749629
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The Dilemma of Transparency: Seeing and Seeing through Talk in the Mathematics Classroom

Abstract: In this article talk is understood to be a resource for mathematical learning in school. As a resource it needs to be both seen (be visible) to be used and seen through (be invisible) to provide access to mathematical learning. Lave and Wenger's (1991) concept of transparency captures this dual function of talk as a learning resource in the practice of school mathematics. I argue that the dual functions, visibility and invisibility, of talk in mathematics classrooms create dilemmas for teachers. An analytic na… Show more

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Cited by 74 publications
(38 citation statements)
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“…Some of these instances of code switching align with previous studies where code switching was investigated in English as Second Language classrooms [18,[22][23][24][25]. Similar to those studies, the mathematics register entered the conversations through what Moore [32] described as a semantic break.…”
Section: Code Switching Between the Language Of Instruction And The Msupporting
confidence: 64%
See 1 more Smart Citation
“…Some of these instances of code switching align with previous studies where code switching was investigated in English as Second Language classrooms [18,[22][23][24][25]. Similar to those studies, the mathematics register entered the conversations through what Moore [32] described as a semantic break.…”
Section: Code Switching Between the Language Of Instruction And The Msupporting
confidence: 64%
“…If language plays a fundamental role in concept development, educators should guide their students to learn new ways of "talking, writing, and thinking" [18] (p. 83). As Scheleppegrell [13] indicated, "learning the language of a new discipline is part of learning the new discipline; the learning is not separated from the language that constructs the new knowledge" (p. 79).…”
Section: Language and Mathematics Teachingmentioning
confidence: 99%
“…Artefacts are the concrete and abstract tools that mediate between the social and the individual (Säljö, 2005). I originally obtained the idea of considering proof as an artefact from Adler (1999). She studied a mathematics classroom where she considered talk as an artefact in mathematical learning.…”
Section: Introductionmentioning
confidence: 98%
“…In a learner-centered approach, teachers become the guides and mentors of the students, helping students develop various skills including writing, communication, analytical and creative skills. Adler (1999) notes that active learning allows students to have an in-depth understanding of the subject rather than a superficial understanding. If the instructor uses active learning strategies in the classroom, then students will benefit as it will enhance their learning experience and help them to better understand the key concepts of a course.…”
Section: Active Learning Strategiesmentioning
confidence: 99%