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Roth, Wolff-Michael – Journal of Pedagogy, 2014
Traditional (e.g., constructivist) accounts of knowledge ground its origin in the "intentional construction" on the part of the learner. Such accounts are blind to the fact that learners, by the fact that they do not know the knowledge to be learned, cannot orient toward it as an object to be constructed. In this study, I provide a…
Descriptors: Elementary School Mathematics, Grade 2, Numeracy, Emergent Literacy
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Kim, Mijung; Roth, Wolff-Michael – Pedagogies: An International Journal, 2014
Argumentation as a form of introducing children to science has received increasing attention over the past decade. Argumentation tends to be studied and theorized through the lens of individual speakers, who contribute to a conversation by means of opposing statements. M.M. Bakhtin and L.S. Vygotsky independently proposed a very different approach…
Descriptors: Persuasive Discourse, Case Studies, Elementary School Science, Elementary School Students
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Thom, Jennifer S.; Roth, Wolff-Michael – Educational Studies in Mathematics, 2011
The idea that mathematical knowledge is embodied is increasingly taking hold in the mathematics education literature. Yet there are challenges to the existing conceptualizations: There tend to be breaks between (a) the living and experienced body (flesh) and linguistic forms of thought, (b) individual and collective forms of knowing, and (c) the…
Descriptors: Mathematics Education, Geometric Concepts, Phenomenology, Semiotics
Roth, Wolff-Michael – Routledge, Taylor & Francis Group, 2011
This study examines the origins of geometry in and out of the intuitively given everyday lifeworlds of children in a second-grade mathematics class. These lifeworlds, though pre-geometric, are not without model objects that denote and come to anchor geometric idealities that they will understand at later points in their lives. Roth's analyses…
Descriptors: Constructivism (Learning), Geometric Concepts, Geometry, Phenomenology