Mathematics Education

Permanent URI for this collection

https://hdl.handle.net/10587/1241
Materials authored by Dr. Eva Knoll pertaining to Mathematics Education.

Browse

Browsing Mathematics Education by Author "Chernoff, Egan"

Now showing 1 - 1 of 1
  • Thumbnail Image
    Item
    Noticing and engaging the mathematicians in our classroom
    (Canadian Mathematics Education Study Group / Groupe Canadien d'Étude en Didactique des Mathématiques, 2010-05) Knoll, Eva; Chernoff, Egan; Mamolo, Ami
    Many characteristics describe the work of a mathematician. These characteristics just as readily apply to the work of “professional” mathematicians (e.g. people who “do math” as a career, researching and publishing in the field) as they do to “amateur” mathematicians (e.g. people who “do math” (without funding), be it students, teachers, or teacher educators). The focus of this working group was to explore different ways in which teachers, mathematics educators, and (professional) mathematicians come to appreciate themselves and their students as mathematicians. Through engagement with mathematical tasks, our working group attempted to establish a sense of what it means to “be a mathematician.” This developed from a shared vision of fundamental aspects of “doing math” that were exemplified in the tasks, discussions and experiences of our group members. Specific questions we designed to help shape our discussions included: How is it that teachers/teacher educators/mathematicians come to notice and foster mathematical thinking in primary, secondary, and tertiary classrooms? This question is motivated by Wheeler’s concern that “the majority of teachers [do] not encourage their students to ‘function like a mathematician’” (Wheeler, 1982, p. 46). How can we as teachers engage students as mathematicians and what types of tasks model what it is that mathematicians “do”? This question is motivated by a recognized disconnect between how students experience mathematics in the classroom and how professional mathematicians experience mathematics in research (e.g. Boaler, 2008; Lockhart, 2009).