Dance Lest We All Fall Down: Breaking Cycles of Poverty in Brazil and Beyond - Couverture souple

Willson, Margaret

 
9780295990583: Dance Lest We All Fall Down: Breaking Cycles of Poverty in Brazil and Beyond

Synopsis

An unexpected detour can change the course of our lives forever, and, for white American anthropologist Margaret Willson, a stopover in Brazil led to immersion in a kaleidoscopic world of street urchins, capoeiristas, drug dealers, and wise teachers. She and African Brazilian activist Rita Conceicao joined forces to break the cycles of poverty and violence around them by pledging local residents they would create a top-quality educational program for girls. From 1991 to the graduation of Bahia Street's first college-bound graduate in 2005, Willson and Conceicao 's adventure took them to the shantytowns of Brazil's Northeast, high-society London, and urban Seattle. In a narrative brimming with honesty and grace, Dance Lest We All Fall Down unfolds the story of this remarkable alliance, showing how friendship, when combined with courage, insight, and passion, can transform dreams of a better world into reality. Watch the book trailer: https://www.youtube.com/watch?v=KVXj44o3rVE

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À propos de l?auteur

Margaret Willson is affiliate associate professor of anthropology at the University of Washington. She holds a Ph.D. in anthropology from the London School of Economics and has taught in Britain, Holland, Greece, Brazil, and the United States. She currently lives and works in Seattle, Washington. She is the author of Dance Lest We All Fall Down: Breaking Cycles of Poverty in Brazil and Beyond (University of Washington Press, 2011).

Les informations fournies dans la section « A propos du livre » peuvent faire référence à une autre édition de ce titre.

Autres éditions populaires du même titre

9780295996851: Dance Lest We All Fall Down: Breaking Cycles of Poverty in Brazil and Beyond

Edition présentée

ISBN 10 :  0295996854 ISBN 13 :  9780295996851
Editeur : University of Washington Press, 2015
Couverture rigide