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Voting Behavior and Information Aggregation in Elections With Private Information
584
Citations
14
References
1997
Year
Two-candidate ElectionsEngineeringComputational Social ChoiceGame TheoryState VariablePolitical BehaviorSmart VotingSocial SciencesInformation AggregationDemocracyElectronic VotingPolitical CommunicationDecision TheoryMechanism DesignStatisticsElection ForecastingPublic PolicyNoisy Private InformationElectionsData PrivacyVoting RuleProbability TheoryPolitical Science
The study analyzes two‑candidate elections in which voters face uncertainty about a state variable that influences all voters’ utilities. Voters receive noisy private signals about the state variable. With larger electorates, the share of voters whose vote depends on private information falls to zero yet elections still fully aggregate information, and equilibrium outcomes are largely governed by the electoral rule, while when preference distributions are uncertain, full information equivalence fails and informative voting does not disappear.
We analyze two-candidate elections in which voters are uncertain about the realization of a state variable that affects the utility of all voters. Each voter has noisy private information about the state variable. We show that the fraction of voters whose vote depends on their private information goes to zero as the size of the electorate goes to infinity. Nevertheless, elections fully aggregate information in the sense that the chosen candidate would not change if all private information were common knowledge. Equilibrium voting behavior is to a large extent determined by the electoral rule, i.e., if a candidate is required to get at least x percent of the vote in order to win the election, then in equilibrium this candidate gets very close to x percent of the vote with probability close to one. Finally, if the distribution from which preferences are drawn is uncertain, then elections will generally not satisfy full information equivalence and the fraction of voters who take informative action does not converge to zero.
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