2012
DOI: 10.1007/s00199-011-0688-5
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Incomplete information in rent-seeking contests

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Cited by 70 publications
(34 citation statements)
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“…The all‐pay auction captures the notion that, conditional on expenditures, exogenous shocks do not play a significant role in determining a contest's outcome. Contests with exogenous noise, such as the Tullock () or Lazear and Rosen () models, generally require sufficient noise to ensure pure‐strategy equilibria in the complete information game; see Wasser () and Denter et al. () for studies concerning endogenous information in such models.…”
mentioning
confidence: 99%
“…The all‐pay auction captures the notion that, conditional on expenditures, exogenous shocks do not play a significant role in determining a contest's outcome. Contests with exogenous noise, such as the Tullock () or Lazear and Rosen () models, generally require sufficient noise to ensure pure‐strategy equilibria in the complete information game; see Wasser () and Denter et al. () for studies concerning endogenous information in such models.…”
mentioning
confidence: 99%
“…This can be seen by normalizing payo¤ functions in the agent-normal form of the Bayesian contest game. Further, we conjecture that our results extend to the case of continuous type spaces (Fey, 2008;Ryvkin, 2010;Wasser, 2013aWasser, , 2013bEwerhart, 2014), yet we also suspect that the technical complications necessary would not be rewarded by additional insights.…”
Section: The Contest Stagementioning
confidence: 76%
“…This section constructs a conventional, i.e., fixed-prize, Tullock contest for the sake of comparison with our mechanism (later in Section V). 9 However, we augment the prior art of dealing with conventional contests [21]- [23], from solving the equilibrium to optimizing (as well as solving) the equilibrium, in order to create the most superior benchmark to challenge our mechanism.…”
Section: Optimal Fixed-prize Tullock Contestsmentioning
confidence: 99%
“…To find an appropriate benchmark for a new mechanism designed as such to compare against, we need a fixed-prize Tullock contest. However, even this conventional and seemingly simple case turns out to be challenging-a general analytical solution to its equilibria does not exist and only numerical ones are available in the literature [21]- [23]. Furthermore, we go one significant step beyond prior art, by not only solving equilibria of such conventional contests, but also optimizing the contests by finding the "best" equilibrium in terms of the same (utility-maximizing) objective.…”
Section: Introductionmentioning
confidence: 99%