A Note on the Preferences of Sports Fans: Partisanship Versus Uncertainty of Outcome

IF 1.8 3区 经济学 Q2 ECONOMICS Journal of Sports Economics Pub Date : 2023-11-29 DOI:10.1177/15270025231217965
Thomas J. Miceli
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Abstract

Since its inception, a core principle of sports economics has been the claim that fans desire balanced competition—the so-called Uncertainty of Outcome Hypothesis (UOH). While this idea has intuitive appeal, it runs counter to the equally obvious importance of partisanship in shaping fan interest in sporting contests. The absence of a well-accepted theoretical basis for the UOH, coupled with a lack of compelling empirical evidence in support of it, suggests important gaps in the literature. This paper takes a step toward addressing the former need by offering a contest utility function, based on standard Cobb-Douglas preferences, which embodies both partisanship and a demand for competitive balance. The model is used to derive a willingness-to-pay function for game tickets and an expression for aggregate attendance. Findings from the empirical literature are discussed in light of the analysis.
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关于体育迷偏好的说明:党派之争与结果的不确定性
自体育经济学诞生以来,其核心原则一直是球迷渴望均衡竞争--即所谓的 "结果不确定性假说"(UOH)。虽然这一观点具有直观的吸引力,但它却与党派在影响球迷对体育比赛的兴趣方面同样明显的重要性背道而驰。结果不确定假说缺乏公认的理论基础,同时也缺乏令人信服的经验证据来支持这一假说,这表明相关文献存在重大空白。本文以标准的柯布-道格拉斯偏好为基础,提供了一个竞赛效用函数,既体现了党派性,也反映了对竞争平衡的需求,从而在满足前一种需求方面迈出了一步。该模型用于推导比赛门票的支付意愿函数和总上座率表达式。根据分析结果讨论了实证文献的结论。
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来源期刊
CiteScore
3.20
自引率
17.60%
发文量
36
期刊介绍: Journal of Sports Economics publishes scholarly research in the field of sports economics. The aim of the journal is to further research in the area of sports economics by bringing together theoretical and empirical research in a single intellectual venue. Relevant topics include: labor market research; labor-management relations; collective bargaining; wage determination; local public finance; and other fields related to the economics of sports. Published quarterly, the Journal of Sports Economics is unique in that it is the only journal devoted specifically to this rapidly growing field.
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