2018
DOI: 10.1016/j.econlet.2017.11.028
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Incentives in lottery contests with draws

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Cited by 8 publications
(21 citation statements)
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“…For the two‐player case, we find that equilibrium effort can be larger in the contest with draw, and this holds true even when a draw is equivalent to losing (i.e., when the draw‐prize is null), indicating an increase in the level of competition. This result is in sharp contrast to the equilibrium results in Jia () and Deng, Wang, and Wu () using the Loury–Blavatskyy model. Finally, although introducing the draw possibility always reduces equilibrium efforts when the number of players is three or more, we find that equilibrium rent dissipation (i.e., the share of the expected value of the delivered prize that corresponds to the value of the total exerted efforts in equilibrium) is systematically higher in a contest with draw compared to the contest without draw for a broad set of parameter configurations.…”
Section: Introductioncontrasting
confidence: 99%
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“…For the two‐player case, we find that equilibrium effort can be larger in the contest with draw, and this holds true even when a draw is equivalent to losing (i.e., when the draw‐prize is null), indicating an increase in the level of competition. This result is in sharp contrast to the equilibrium results in Jia () and Deng, Wang, and Wu () using the Loury–Blavatskyy model. Finally, although introducing the draw possibility always reduces equilibrium efforts when the number of players is three or more, we find that equilibrium rent dissipation (i.e., the share of the expected value of the delivered prize that corresponds to the value of the total exerted efforts in equilibrium) is systematically higher in a contest with draw compared to the contest without draw for a broad set of parameter configurations.…”
Section: Introductioncontrasting
confidence: 99%
“…As already mentioned in the previous section, equilibrium results of the game of contest using our class of success functions differ remarkably from the results in Jia () and Deng, Wang, and Wu () with the popular Loury–Blavatskyy model. There, individual and aggregate equilibrium efforts decline due to the introduction of a draw for a symmetric two‐player contest with null draw‐prize, while we show that both can increase under the same conditions with our class of success functions.…”
Section: Literaturesupporting
confidence: 44%
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“…Compared to the model without draw, we also find that the aggregate effort in the group contest may be higher. This result is different with the finding in Deng et al [18] that the aggregate effort would decrease if the possibility of a draw is introduced into individual contests. We also find that when the values of the two groups are dispersed enough, introducing a draw would exclude the weak group from the contest and monopolization occurs.…”
Section: Introductioncontrasting
confidence: 99%
“…Generally, the models of group contests assume that the sum of winning probabilities across all groups adds up to one, which means the prize can be definitely assigned to one group. However, many real-world contests may end without a winner [18,25,44,47]. Many sports competitions, such as soccer, chess and cricket, can end in a tie.…”
Section: Introductionmentioning
confidence: 99%