International Group for the Psychology of Mathematics Education (PME)

Proceedings of the International Group for the Psychology of Mathematics Education · Volume 1

Addressivity in Gestural Communication About Mathematics

Marijke Ann Campbell

Simon Fraser University

49th Annual Conference of the International Group for the Psychology of Mathematics Education, PME 2026Helsinki27 July 2026 - 1 August 2026pp. 251–258ISSN 2790-36482026Scopus conference code 336559
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Abstract

This paper argues that Bakhtin’s concept of addressivity (the orientation of the speaker toward an addressee) can enrich interactionist gesture models to explain why gesture scale changes during mathematical communication. The analysis shows that during moments of conflicting perspectives of mathematics (in asymmetric engagement), recapitulations occur alongside larger, whole-body gestures. Conversely, when children share the same perspective on mathematics (in symmetric engagement), they produce small-scale gestures with recapitulations. Shared perspectives are seen to coincide with children's adoption of the other’s gestures (hereafter, a gestural relation of agreement). The analysis argues that, in a Bakhtinian sense, speaker gestures are anticipatory, responsive, and multi-voiced.

Keywords

DialogismGesturesMathematicsCommunicationAddressivity

Recommended citation

Campbell, M. (2026). Addressivity in Gestural Communication About Mathematics. In Krzywacki H., Hähkiöniemi M., Haataja E., Hannula M.S., Hästö P. (Eds.), Proceedings of the International Group for the Psychology of Mathematics Education, Volume 1 (pp. 251–258). Psychology of Mathematics Education (PME). ISSN 2790-3648.

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