The Welfare Economics of Tactical Voting in Democracies: A Partial Identification Equilibrium Analysis
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Abstract
The fact that voters can manipulate election outcomes by misrepresenting their true preferences over
competing political parties or candidates is commonly viewed as a major law of democratic voting
systems. It is argued that insincere voting typically leads to suboptimal voting outcomes. However, it is
also understood that insincere voting is rational behavior as it may result in the election of a candidate
preferred by the voter to the candidate who would otherwise be selected. The relative magnitude of the
welfare gains and losses of those who benefit from and those adversely affected by insincere voting
behavior is consequently an important empirical issue. We address this question by providing exact
asymptotic bounds on the welfare effects, in equilibrium, of insincere voting for an infinite class of
democratic rules. We find, for instance, that preference manipulation benefits one-half to two-thirds of
the population in three-candidate elections held under first-past-the-post, and one-third to one-hundred
percent of the population in antiplurality elections. These bounds differ from those obtained under out-ofequilibrium
manipulation. Our partial identification analysis provides a novel approach to evaluating
mechanisms as a function of attitude towards risk, and it has practical implications for the choice of
election rules by a mechanism designer facing a worst-case or a best-case objective. It also provides a
new answer to the longstanding question of why certain rules, such as first-past-the-post, are more
common in practice.
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Keywords
democracy, tactical voting, political equilibrium, social welfare, mechanism design, worst-case-scenario, best-case-scenario, partial identification, 1611E
