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Will quadratic voting produce optimal public policy?

Author

Listed:
  • John C. Goodman

    (Goodman Institute for Public Policy Research)

  • Philip K. Porter

    (University of South Florida)

Abstract

Under quadratic voting people are able to buy votes with money. The claims that rational voters will make efficient electoral choices rest on assumptions about how voters acquire and share information. Specifically, that all voters share common knowledge about the probability that any one of them will be the decisive voter, but do not (appear to) share knowledge in any specialized way within special interest groups. This paper asserts that quadratic voting is no more likely to promote efficiency than the current system of one-person-one-vote. Information costs are critical. If information is costly, organized interest groups on either side of an issue provide low-cost information to their members and sharing common knowledge across groups is less likely. Then, small differences lead to large welfare losses. If information is free, special-interest groups provide opportunities for collusion that undermines the efficiency of quadratic voting. Even if collusion could be prevented, the dual uses of money to buy votes and to disseminate information organizes interest groups as if their members were colluding. The role of information and the fact that voting is not costless create efficiency biases under quadratic voting that favor political organization and concentrated values. To the extent that these attributes are overrepresented in the present system, quadratic voting will only make it worse.

Suggested Citation

  • John C. Goodman & Philip K. Porter, 2021. "Will quadratic voting produce optimal public policy?," Public Choice, Springer, vol. 186(1), pages 141-148, January.
    • Handle: RePEc:kap:pubcho:v:186:y:2021:i:1:d:10.1007_s11127-019-00767-4
    DOI: 10.1007/s11127-019-00767-4
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    References listed on IDEAS

    as
    1. John Goodman & Philip Porter, 1988. "Theory of competitive regulatory equilibrium," Public Choice, Springer, vol. 59(1), pages 51-66, October.
    2. Nicolaus Tideman & Florenz Plassmann, 2017. "Efficient collective decision-making, marginal cost pricing, and quadratic voting," Public Choice, Springer, vol. 172(1), pages 45-73, July.
    3. John Goodman & Philip Porter, 1985. "Majority voting and Pareto optimality," Public Choice, Springer, vol. 46(2), pages 173-186, January.
    4. E. Glen Weyl, 2017. "The robustness of quadratic voting," Public Choice, Springer, vol. 172(1), pages 75-107, July.
    5. John C. Goodman & Philip K. Porter, 2004. "Political Equilibrium and the Provision of Public Goods," Public Choice, Springer, vol. 120(3_4), pages 247-266, September.
    6. Steven P. Lalley & E. Glen Weyl, 2018. "Quadratic Voting: How Mechanism Design Can Radicalize Democracy," AEA Papers and Proceedings, American Economic Association, vol. 108, pages 33-37, May.
    7. Gary S. Becker, 1983. "A Theory of Competition Among Pressure Groups for Political Influence," The Quarterly Journal of Economics, President and Fellows of Harvard College, vol. 98(3), pages 371-400.
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    Cited by:

    1. Damon Proulx & David A. Savage & David Stadelmann & Benno Torgler, 2021. "To Swing or Not to Swing: An Assessment of Age and Political Cynicism of Swing Voting," CREMA Working Paper Series 2021-24, Center for Research in Economics, Management and the Arts (CREMA).

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