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456                                                       J.D. Adams

            I first saw this actual artifact during a teacher education workshop in a museum.
            “This  is  a  map,”  explained  the  collections  manager  at  the  Museum  of  Natural
            History. “It tells you how to get from one watering hole to the next and how to think
            about getting from one watering hole to the next.” “It is a depiction, drawn by an
            Aborigine artist, of a cave painting.” When it was exhibited, the copy read:
              All Aboriginal art, including body painting, shares a visual language. A combination of
              elements usually portrays the journey of a Dreamtime ancestor and describes the landscape
              transformed by these travels. Concentric circles may represent a waterhole, a campsite or
              other landmark. Lines depict the paths of the ancestors, while tracks show locations where
              animals or humans traveled during the Dreaming. For the initiated, specific designs iden-
              tify particular locations that follow specific “site paths” and serve as maps.
            I was struck by the notion that this map would not only point out geographical land-
            marks but also depict a way of thinking about traveling between these features.
              Every so often, I revisit this artifact when I think about indigenous ways of being
            and what these complex understandings of the universe could offer science and
            science education. In mathematical terms, concentric circles are nested objects that
            share  the  same  center.  This  map  could  serve  as  a  metaphor  for  the  relationships
            between  indigenous  or  local  knowledges.  In  this  case,  the  waterholes  represent
            embedded knowledges in a given area with place being the center of focus. The entire
            map is a collective global network of reciprocal knowledges. Each circle(s) represents
            a particular worldview that focuses on a center but is yet interconnected with other
            worldviews, suggesting a global interplay between knowledges and cultures. This
            image seems reflective of the “glocalization” that Lutiel and Taylor introduce in their
            chapter. They present this idea as an alternative to globalization, which implies a
            univeralist position of western knowledge over indigenous and regional ones. These
            authors also discuss the influence of a colonial history on education. Western and
            Eurocentered ways of knowing are often positioned as foundational, relative to local
            or indigenous knowledge. Other authors key in on this hegemony largely at play with
            Eurocentric and local knowledge. One might argue, however, that every knowledge
            is derived from some ancient disposition, and even when eurowestern scholars do not
            acknowledge it, there are always deeply embedded roots for this knowledge some-
            where in the region. Glocalization, the dialectic between local(s) and more global
            practices, creates a space for a more inclusive, pluralistic math and science education.
            In  their  response,  Sutherland  and  Henning  highlight  their  lived  experiences  with
            foundationalism – as a scholar and First Nations researcher – and how they believe
            that students ought to be grounded in their local systems – language, traditions, and
            ways-of-knowing – before they critically interface with science. In other words, one
            must know their waterhole before being able to think of it in relation to the others.



            Troubling Waters and Troubling Borders


            In rethinking the notion of borders, Carter and Walker remind science educators
            that Eurocentric notions of borders are indeed hybrid, flexible, and more complex
            than the ways in which they have been conceived. Cultural studies and indigenous
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