Random quasi-linear utility
成果类型:
Article
署名作者:
Yang, Erya; Kopylov, Igor
署名单位:
Sun Yat Sen University; University of California System; University of California Irvine
刊物名称:
JOURNAL OF ECONOMIC THEORY
ISSN/ISSBN:
0022-0531
DOI:
10.1016/j.jet.2023.105650
发表日期:
2023
关键词:
Random utility
Quasi-linear utility
Tie-breaking
Finite datasets
ARSP
Block-Marschak polynomials
摘要:
We propose a random quasi-linear utility model (RQUM) where quasi-linear utility functions are drawn randomly via some probability distribution pi, and utility ties are broken by a convenient lexicographic rule. We characterize RQUM and identify pi uniquely in terms of stochastic choice data. McFadden's (1973) additive random utility model is obtained as a special case where utility ties have a zero probability in all menus. Another distinct case of RQUM captures finite populations and derives pi with a finite support. Our main axioms are testable. They prohibit context and reference dependence, and also modify the non -negativity of Block-Marschack polynomials for monetary cost variations. We also characterize RQUM through a stronger version of McFadden and Richter's (1990) axiom of revealed stochastic preferences (ARSP). This approach extends to incomplete datasets. (c) 2023 Elsevier Inc. All rights reserved.