Fr. 235.00

Cultural History of Reforming Math for All - The Paradox of Making In/equality

English · Hardback

New edition in preparation, currently unavailable

Description

Read more

Informationen zum Autor Jennifer D. Diaz is Assistant Professor of Education at Augsburg University, USA. Zusammenfassung While many accept that math is a universal, culturally indifferent subject in school, this book demonstrates that this is anything but true. Building off of a historically conscious understanding of school reform, Diaz makes the case that the language of mathematics, and the symbols through which it is communicated, is not merely about the alleged cultural indifference of mathematical thinking; rather, mathematical teaching relates to historical, cultural, political, and social understandings of equality that order who the child is and should be. Focusing on elementary math for all education reforms in America since the mid-twentieth century, Diaz offers an alternative way of thinking about the subject that recognizes the historical making of contemporary notions of inequality and difference. Inhaltsverzeichnis 1. Introduction: The Study of School Mathematics is Not About Mathematics 2. The Cultural Politics of School Math: The Problem of In/Equality in the Equal Sign 3. Post War Planning, Reforming Mathematics, and the Cultural (Re)production of Children 4. Creating the Great Society: Making New Math, the Mathematical Citizen, and the Problem of Disadvantage 5. Civil Rights, Fears of Failure, and the Motivation of Basic Skills: Fabricating the Mathematically Dis/abled Individual 6. Planning the 21st Century Future: Standardizing Mathematical Kinds of People to Manage Risk 7. The Alchemy of School Subjects and the Im/Possibilities of Reform

Customer reviews

No reviews have been written for this item yet. Write the first review and be helpful to other users when they decide on a purchase.

Write a review

Thumbs up or thumbs down? Write your own review.

For messages to CeDe.ch please use the contact form.

The input fields marked * are obligatory

By submitting this form you agree to our data privacy statement.