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Altruistic Punishment in Politics and Life Sciences: Climbing the Same Mountain in Theory and Practice

Published online by Cambridge University Press:  16 August 2007

Oleg Smirnov
Affiliation:
Stony Brook University, E-mail: Oleg.Smirnov@sunysb.edu
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Abstract

As reflected in theory, laboratory evidence, and field studies, altruistic punishment of defectors promotes cooperation. Costly self-enforcement of socially optimal behavior has a number of independent links in political science, economics, psychology, sociology, computer science, and biology. This paper integrates the study of sanctions-based provision of public goods in the social sciences with the research on evolutionary adaptedness of altruistic punishment in the life sciences. Altruistic punishment appears to be (1) economically rational, (2) evolutionarily robust as an individual propensity and as a cultural norm, (3) normatively more appealing than tit-for-tat, which is a reciprocal punishment by defection, and (4) socially common. The theoretical and empirical importance of altruistic punishment has immediate policy implications. Examination of commons around the world suggests that privatization and centralized coercion are not the only solutions to the tragedy of the commons. A viable policy alternative is to facilitate the evolution of the commons as a common-property regime with its own norms and a certain degree of independence.Oleg Smirnov is Assistant Professor of Political Science, Stony Brook University (Oleg.Smirnov@sunysb.edu). He would like to thank Terry Anderson, Daniel Benjamin, James Fowler, Tim Johnson, John Orbell, Tony Smith, Wally Thurman, and anonymous referees for helpful comments. This research was supported by the Property and Environment Research Center (PERC), Bozeman, MT.

Information

Type
Research Article
Copyright
© 2007 American Political Science Association
Figure 0

Altruistic punishment as an integrating explanation of the puzzle of human cooperation

Figure 1

Prisoners' Dilemma with altruistic punishmentNote: T > R > P > S, 2R > T + S (standard Prisoners' Dilemma assumptions), and X > 0, k > 0, where: T is the temptation payoff to free-rider, R is the reward for mutual cooperation, P is the punishment for mutual defection, S is the payoff of an exploited cooperator, X is the cost of punishment for the altruistic punisher, and kX is the cost of punishment for the defector. Typically, but not necessarily, k > 1. Altruistic punishment is a Nash equilibrium for R > T − kX.

Figure 2

Replicator dynamics of the Prisoners' Dilemma game with altruistic punishmentNote: The corners of the simplex represent homogeneous populations of cooperators (C), defectors (D), and altruistic punishers (AP). In the AP-T region, the population is heterogeneous and consists only of cooperators and altruistic punishers. In this region, mutant defectors die out, yet cooperators have greater fitness than altruistic punishers. Below the threshold T, the proportion of cooperators becomes so large relative to the proportion of altruistic punishers that a mutant defector will have greater fitness than both cooperators and altruistic punishers and, therefore, the population will eventually converge to mutual defection (D).