Of the world's dogs, less than two hundred million are pets, living with humans who provide food, shelter, squeaky toys, and fashionable sweaters. But roaming the planet are four times as many dogs who are their own masters neighborhood dogs, dump dogs, mountain dogs. They are dogs, not companions, and these dogs, like pigeons or squirrels, are highly adapted scavengers who have evolved to fit particular niches in the vicinity of humans. In What Is a Dog? experts on dog behavior Raymond and Lorna Coppinger present an eye-opening analysis of the evolution and adaptations of these unleashed dogs and what they can reveal about the species as a whole. Exploring the natural history of these animals, the Coppingers explain how the village dogs of Vietnam, India, Africa, and Mexico are strikingly similar. These feral dogs, argue the Coppingers, are in fact the truly archetypal dogs, nearly uniform in size and shape and incredibly self-sufficient. Drawing on nearly five decades of research, they show how dogs actually domesticated themselves in order to become such efficient scavengers of human refuse. The Coppingers also examine the behavioral characteristics that enable dogs to live successfully and to reproduce, unconstrained by humans, in environments that we ordinarily do not think of as dog friendly. Providing a fascinating exploration of what it actually means genetically and behaviorally to be a dog, What Is a Dog? will undoubtedly change the way any beagle or bulldog owner will reflect on their four-legged friend.

About the Author
Raymond Coppinger is professor emeritus of biology at Hampshire College. Lorna Coppinger is a biologist and science writer. Their books together include Dogs: A New Understanding of Canine Origin, Behavior, and Evolution, also published by the University of Chicago Press.


Book Information
ISBN 9780226478227
Author Raymond Coppinger
Format Paperback
Page Count 257
Imprint University of Chicago Press
Publisher The University of Chicago Press
Weight(grams) 425g
Dimensions(mm) 24mm * 16mm * 2mm