Taste variation in discrete choice models

作者: Andrew Chesher , J.M.C. Santos Silva

DOI: 10.1111/1467-937X.00201

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摘要: This paper develops an extension of the classical multinomial logit model which approximates a class models obtained when there is uncontrolled taste variation across agents and choices in addition to stochastic noise inherent model. Unlike semiparametric parametric alternatives, extended easy estimate even are many potential choices. it does not require specification distribution varying tastes. The can give quick indication impact on estimates generates covariances shifters. It be used as exploratory device en route construction incorporating particular form random determine whether such effort required at all. When amount excessive approximate adequate itself. nests conventional leads misspecification diagnostic. A method for estimating using software proposed, asymptotic properties estimators derived application presented.

参考文章(35)
Daniel McFadden, Kenneth Train, William B Tye, AN APPLICATION OF DIAGNOSTIC TESTS FOR THE INDEPENDENCE FROM IRRELEVANT ALTERNATIVES PROPERTY OF THE MULTINOMIAL LOGIT MODEL Transportation Research Record. ,(1977)
Daniel McFadden, Quantal Choice Analaysis: A Survey Research Papers in Economics. pp. 363- 390 ,(1976)
D. Mcfadden, Conditional logit analysis of qualitative choice behavior Frontiers in Econometrics. pp. 105- 142 ,(1972)
Roger W. Klein, Richard H. Spady, AN EFFICIENT SEMIPARAMETRIC ESTIMATOR FOR BINARY RESPONSE MODELS Econometrica. ,vol. 61, pp. 387- 422 ,(1993) , 10.2307/2951556
Charles F. Manski, SEMIPARAMETRIC ANALYSIS OF RANDOM EFFECTS LINEAR MODELS FROM BINARY PANEL DATA Econometrica. ,vol. 55, pp. 357- 362 ,(1987) , 10.2307/1913240
Anton K. Formann, Linear Logistic Latent Class Analysis for Polytomous Data Journal of the American Statistical Association. ,vol. 87, pp. 476- 486 ,(1992) , 10.1080/01621459.1992.10475229
Kenneth A. Small, Approximate generalized extreme value models of discrete choice Journal of Econometrics. ,vol. 62, pp. 351- 382 ,(1994) , 10.1016/0304-4076(94)90028-0
Nan Laird, Nonparametric Maximum Likelihood Estimation of a Mixing Distribution Journal of the American Statistical Association. ,vol. 73, pp. 805- 811 ,(1978) , 10.1080/01621459.1978.10480103