Random taste heterogeneity in discrete choice models: Flexible nonparametric finite mixture distributions
Akshay Vij, Rico Krueger

TL;DR
This paper introduces a flexible nonparametric finite mixture model for discrete choice analysis, capable of approximating any distribution shape without prior assumptions, and demonstrates its superior predictive performance and ability to uncover behavioral patterns.
Contribution
It develops a novel multivariate nonparametric finite mixture model with a flexible grid support and an EM algorithm for estimation, enhancing modeling of taste heterogeneity.
Findings
Better out-of-sample predictive ability compared to existing models.
Significant differences in willingness-to-pay estimates.
Ability to recover attribute non-attendance patterns.
Abstract
This study proposes a mixed logit model with multivariate nonparametric finite mixture distributions. The support of the distribution is specified as a high-dimensional grid over the coefficient space, with equal or unequal intervals between successive points along the same dimension; the location of each point on the grid and the probability mass at that point are model parameters that need to be estimated. The framework does not require the analyst to specify the shape of the distribution prior to model estimation, but can approximate any multivariate probability distribution function to any arbitrary degree of accuracy. The grid with unequal intervals, in particular, offers greater flexibility than existing multivariate nonparametric specifications, while requiring the estimation of a small number of additional parameters. An expectation maximization algorithm is developed for the…
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