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Commentary on Theories of Mathematics Education

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Preface to Part XVI 517<br />

networking <strong>of</strong> theories in the directi<strong>on</strong> <strong>of</strong> integrati<strong>on</strong> is <strong>on</strong>ly possible if the theories’<br />

principles are close enough. Jungwirth makes this point more precisely, stating that<br />

the theories’ phenomena have to be positi<strong>on</strong>ed <strong>on</strong> neighbouring layers.<br />

On all three levels, both authors <strong>of</strong>fer interesting cases and meta-theoretical c<strong>on</strong>siderati<strong>on</strong>s<br />

dem<strong>on</strong>strating the way research in mathematics educati<strong>on</strong> can benefit<br />

from the networking <strong>of</strong> theories.<br />

References<br />

Glaser, B. G., & Strauss, A. L. (1967). The Discovery <strong>of</strong> Grounded Theory. Strategies for Qualitative<br />

Research. New York: Aldine.<br />

Radford, L. (2008). C<strong>on</strong>necting theories in mathematics educati<strong>on</strong>: Challenges and possibilities.<br />

ZDM—The Internati<strong>on</strong>al Journal <strong>on</strong> <strong>Mathematics</strong> Educati<strong>on</strong>, 40(2), 317–327.

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