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Commentary on Theories of Mathematics Education

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Series Preface<br />

Advances in <strong>Mathematics</strong> Educati<strong>on</strong> is a new and innovative book series published<br />

by Springer that builds <strong>on</strong> the success and the rich history <strong>of</strong> ZDM—The Internati<strong>on</strong>al<br />

Journal <strong>on</strong> <strong>Mathematics</strong> Educati<strong>on</strong> (formerly known as Zentralblatt für Didaktik<br />

der Mathematik). One characteristic <strong>of</strong> ZDM since its incepti<strong>on</strong> in 1969 has<br />

been the publicati<strong>on</strong> <strong>of</strong> themed issues that aim to bring the state-<strong>of</strong>-the-art <strong>on</strong> central<br />

sub-domains within mathematics educati<strong>on</strong>. The published issues include a rich<br />

variety <strong>of</strong> topics and c<strong>on</strong>tributi<strong>on</strong>s that c<strong>on</strong>tinue to be <strong>of</strong> relevance today. The newly<br />

established m<strong>on</strong>ograph series aims to integrate, synthesize and extend papers from<br />

previously published themed issues <strong>of</strong> importance today, by orienting these issues<br />

towards the future state <strong>of</strong> the art. The main idea is to move the field forward with<br />

a book series that looks to the future by building <strong>on</strong> the past by carefully choosing<br />

viable ideas that can fruitfully mutate and inspire the next generati<strong>on</strong>s. Taking inspirati<strong>on</strong><br />

from Henri Poincaré (1854–1912), who said “To create c<strong>on</strong>sists precisely in<br />

not making useless combinati<strong>on</strong>s and in making those which are useful and which<br />

are <strong>on</strong>ly a small minority. Inventi<strong>on</strong> is discernment, choice”, this is our attempt<br />

to create something new for the field by making useful combinati<strong>on</strong>s <strong>of</strong> existing<br />

ideas with those that are c<strong>on</strong>sidered to be at the fr<strong>on</strong>tiers <strong>of</strong> the field <strong>of</strong> mathematics<br />

educati<strong>on</strong> research today, to carefully select from the past and cross-fertilize<br />

ideas across generati<strong>on</strong>s with the hope <strong>of</strong> producing something relevant, forward<br />

oriented, synthetic and innovative. The series is supported by an editorial board <strong>of</strong><br />

internati<strong>on</strong>ally well-known scholars, who bring in their l<strong>on</strong>g experience in the field<br />

as well as their expertise to this series. The members <strong>of</strong> the editorial board are: Ubiratan<br />

D’Ambrosio (Brazil), Miriam Amit (Israel), Jinfa Cai (USA), Helen Forgasz<br />

(Australia), and Jeremy Kilpatrick (USA).<br />

We hope that the first book in this series <strong>on</strong> <strong>Theories</strong> <strong>of</strong> <strong>Mathematics</strong> Educati<strong>on</strong><br />

provides a prototype <strong>of</strong> the book series. <strong>Theories</strong> <strong>of</strong> <strong>Mathematics</strong> Educati<strong>on</strong><br />

carries forward and c<strong>on</strong>solidates the work and voices <strong>of</strong> four generati<strong>on</strong>s <strong>of</strong> mathematics<br />

educati<strong>on</strong> researchers. The book’s inspirati<strong>on</strong> lies in the work <strong>of</strong> Hans-Georg<br />

Steiner’s (1928–2004) internati<strong>on</strong>al study group called Theory <strong>of</strong> <strong>Mathematics</strong> Educati<strong>on</strong><br />

(TME) which had held five internati<strong>on</strong>al c<strong>on</strong>ferences until 1992, and <strong>of</strong>fered<br />

v

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