1994
DOI: 10.1016/s1573-4412(05)80009-1
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Chapter 40 Classical estimation methods for LDV models using simulation

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Cited by 273 publications
(245 citation statements)
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“…This multi-dimensional integration cannot be accomplished using general purpose numerical methods such as quadrature, since quadrature techniques cannot evaluate the integrals with sufficient precision and speed for estimation via maximum likelihood (see Hajivassiliou and Ruud, 1994 …”
Section: Model Estimationmentioning
confidence: 99%
See 1 more Smart Citation
“…This multi-dimensional integration cannot be accomplished using general purpose numerical methods such as quadrature, since quadrature techniques cannot evaluate the integrals with sufficient precision and speed for estimation via maximum likelihood (see Hajivassiliou and Ruud, 1994 …”
Section: Model Estimationmentioning
confidence: 99%
“…Under rather weak regularity conditions, the maximum (log) simulated likelihood (MSL) estimator is consistent, asymptotically efficient, and asymptotically normal (see Hajivassiliou and Ruud, 1994;Lee 1992). …”
Section: Model Estimationmentioning
confidence: 99%
“…Further, conventional quadrature techniques cannot be used to compute the integrals with sufficient precision and speed for estimation via maximum likelihood, since the dimension of integration exceeds two (Revelt and Train, 1998;Hajivassiliou and Ruud, 1994).…”
Section: Model Estimationmentioning
confidence: 99%
“…Under rather weak regularity conditions, the maximum simulated log-likelihood (MSL) estimator is consistent, asymptotically efficient, and asymptotically normal (see Hajivassiliou andRuud, 1994 andLee, 1992). However, the MSL estimator will generally be a biased simulation of the maximum log-likelihood (ML) estimator because of the logarithmic transformation of the choice probabilities in the log-likelihood function.…”
Section: Model Estimationmentioning
confidence: 99%
“…To avoid numerical integration in five dimensions, the integral is replaced by a simulated mean: (see, e.g., Train, 2003). If M tends to ∞ at a fast enough rate, the simulated maximum likelihood estimator is asymptotically equivalent to exact maximum likelihood (see, e.g., Gouriéroux andMonfort, 1996, or Hajivassiliou andRuud, 1994 it D  ). Once the model is estimated we can predict the probabilities of all of these types of responses, which will (if the model is correctly specified) add up to the observed fraction of 50 percent answers in the data.…”
Section: R Itmentioning
confidence: 99%