1983
DOI: 10.2307/1912257
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Sufficient Conditions for the Consistency of Maximum Likelihood Estimation Despite Misspecification of Distribution in Multinomial Discrete Choice Models

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Cited by 103 publications
(59 citation statements)
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“…Formally, this result can be seen as an extension of Wooldridge's (2002) analytical result of for Probit, claiming Lee's (1982) and Ruud's (1983) approximation results for Logit. Formally, Eq.…”
Section: Simulation and Forecasting With The Control-function Methodssupporting
confidence: 60%
See 1 more Smart Citation
“…Formally, this result can be seen as an extension of Wooldridge's (2002) analytical result of for Probit, claiming Lee's (1982) and Ruud's (1983) approximation results for Logit. Formally, Eq.…”
Section: Simulation and Forecasting With The Control-function Methodssupporting
confidence: 60%
“…However if the sample is large enough, it is first possible to claim the Central Limit Theorem to say that v +e will be normally distributed. The argument is completed using the results from Lee (1982) and Ruud (1983), which state that the approximation of a Normal by an Extreme Value distribution causes only negligible discrepancies. The Monte Carlo experiments reported in Section 5 will show that this approximation is also valid in the study of the change of scale with the application of the control-function method.…”
Section: Change Of Scale In the Application Of The Control-function Mmentioning
confidence: 99%
“…Perhaps not surprisingly, as a likelihoodbased estimator, it is also efficient (under the appropriate regularity conditions). The recent econometric literature includes a variety of different approaches to semiparametric estimation in this context, including the papers of Cosslett (1983), Han (1984Han ( , 1988), Horowitz (1992), Ichimura (1986), Manski (1975Manski ( , 1985Manski ( , 1988), Powell, Stock, and Stoker (1989), Ruud (1983Ruud ( , 1986), Sherman (1993), and Stoker (1986). Our estimator is similar to Ichimura's, in that both can be interpreted as minimum distance estimators.…”
Section: A Amentioning
confidence: 99%
“…It is well known (e.g., Goldberger 1980, Ruud 1983, that even if the distribution is misspecified, the coefficients of the propensity score can still be consistently estimated up to an unknown scale under mild conditions. Chung and Goldberger (1984) show that the estimates from least-squares linear regression are proportional to the estimates from the correctly specified probability model under weak 12 distributional assumptions.…”
mentioning
confidence: 99%