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The Collapse of Complex Societies: New Studies in Archaeology

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Political disintegration is a persistent feature of world history. The Collapse of Complex Societies, though written by an archaeologist, will therefore strike a chord throughout the social sciences. Any explanation of societal collapse carries lessons not just for the study of ancient societies, but for the members of all such societies in both the present and future. Dr. Tainter describes nearly two dozen cases of collapse and reviews more than 2,000 years of explanations. He then develops a new and far-reaching theory that accounts for collapse among diverse kinds of societies, evaluating his model and clarifying the processes of disintegration by detailed studies of the Roman, Mayan, and Chacoan collapses.

1988 Cambridge University Press. Produced and published by Echo Point Books & Media, an independent bookseller in Brattleboro, Vermont.

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About the author

Joseph A. Tainter

19 books82 followers
Joseph Tainter studied anthropology at the University of California, Berkeley and Northwestern University, where he received his Ph.D. in 1975. As of 2012 he holds a professorship in the Department of Environment and Society at Utah State University. His previous positions include Project Leader of Cultural Heritage Research, Rocky Mountain Forest and Range Experiment Station, Albuquerque, New Mexico and Professor of Anthropology at the University of New Mexico.

Tainter has written or edited many articles and monographs. His arguably best-known work, The Collapse of Complex Societies (1988), examines the collapse of Maya and Chacoan civilizations, and of the Western Roman Empire, in terms of network theory, energy economics and complexity theory. Tainter argues that sustainability or collapse of societies follow from the success or failure of problem-solving institutions and that societies collapse when their investments in social complexity and their "energy subsidies" reach a point of diminishing marginal returns. He recognizes collapse when a society rapidly sheds a significant portion of its complexity.

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