集体消费行为的显性偏好方法:检验、恢复和福利分析

L. Cherchye, B. Rock, Frederic Vermeulen
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引用次数: 17

摘要

我们扩展了用于分析集体消费行为(包括消费外部性和公共消费)的非参数“揭示偏好”方法,使其适用于处理福利相关问题的实证应用。首先,我们提供了包含可分配数量信息可能性的集体理性群体行为的非参数必要和充分条件。这一特征在可行的个性化价格、个性化数量和收入份额(代表潜在的共享规则)方面体现了集体理性。随后,我们提出了非参数测试工具,用于与集体模型的特殊情况下的数据一致性,这对群体成员的偏好施加了特定的结构(在消费外部性和公共消费方面);我们表明,这些测试工具反过来允许非参数恢复可行的个性化价格(边界),每个个性化数量和收入份额,这是观察到的(集体理性)群体行为的基础。此外,我们为一般集体消费模型提供了正式的类似测试和恢复工具,该模型施加了最小的先验结构。有趣的是,所提出的测试和恢复方法可以通过整数规划(IP和MILP)来实现,具有实际应用的吸引力。最后,虽然我们认为可分配数量信息通常需要更强大的恢复结果,但我们也证明了即使没有可分配数量信息,也可以获得精确的非参数恢复(即紧界)。
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The Revealed Preference Approach to Collective Consumption Behavior: Testing, Recovery, and Welfare Analysis
We extend the nonparametric 'revealed preference' methodology for analyzing collective consumption behavior (with consumption externalities and public consumption), to ren- der it useful for empirical applications that deal with welfare-related questions. First, we provide a nonparametric necessary and su¢ cient condition for collectively rational group behavior that incorporates the possibility of assignable quantity information. This charac- terizes collective rationality in terms of feasible personalized prices, personalized quantities and income shares (representing the underlying sharing rule). Subsequently, we present nonparametric testing tools for data consistency with special cases of the collective model, which impose specific structure on the preferences of the group members (in terms of con- sumption externalities and public consumption); and we show that these testing tools in turn allow for nonparametrically recovering (bounds on) feasible personalized prices, per- sonalized quantities and income shares that underlie observed (collectively rational) group behavior. In addition, we present formally similar testing and recovery tools for the general collective consumption model, which imposes minimal a priori structure. Interestingly, the proposed testing and recovery methodology can be implemented through integer program- ming (IP and MILP), which is attractive for practical applications. Finally, while we argue that assignable quantity information generally entails more powerful recovery results, we also demonstrate that precise nonparametric recovery (i.e. tight bounds) can be obtained even if no assignable quantity information is available.
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