2019
DOI: 10.1016/j.jeconom.2019.06.003
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Indirect inference with a non-smooth criterion function

Abstract: Indirect inference requires simulating realisations of endogenous variables from the model under study. When the endogenous variables are discontinuous functions of the model parameters, the resulting indirect inference criterion function is discontinuous and does not permit the use of derivative-based optimisation routines. Using a change of variables technique, we propose a novel simulation algorithm that alleviates the discontinuities inherent in such indirect inference criterion functions, and permits the … Show more

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Cited by 11 publications
(9 citation statements)
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“…To show that such entropy result hold, we follow similar steps as the proof of Lemma 1 in Akritas and van Keilegom (2001) and of Lemma A.4 in Frazier et al (2018).…”
Section: Lemmamentioning
confidence: 99%
“…To show that such entropy result hold, we follow similar steps as the proof of Lemma 1 in Akritas and van Keilegom (2001) and of Lemma A.4 in Frazier et al (2018).…”
Section: Lemmamentioning
confidence: 99%
“…However, we will see below that it allows a recursive extension of the concept of generalized residual. Second, it is worth keeping in mind that formulas (15) and ( 16) are written by assuming that (ζ, 0) is the true unknown value of the structural parameters that defines the probability distribution used in the computation of the conditional expectations. Since in our case, the constraint ρ = 0 is likely to be a false equality constraint, the application of ( 15) and ( 16) will only provide us with proxies of the true score that we dub pseudo-scores.…”
Section: Under the Restriction θmentioning
confidence: 99%
“…This is done by considering a piecewise linear extension of the pseudo-score for the k component, and by taking the closest integer to the resulting optimized value 7. An alternative to the finite-differences considered herein would be to use the simulation-based differentiation approach inFrazier et al (2019).…”
mentioning
confidence: 99%
“…Alternatively, Bruins et al (2018) propose to smooth the draws y s i,t in dynamic discrete choice models using a kernel; this transforms non-smooth and unbiased into smooth but biased simulated moments. Frazier et al (2019) rely on a change of variable argument to compute analytical Jacobians in a class of discrete choice models. The quasi-Jacobian matrix in Forneron (2019) smoothes the moments themselves to approximate G. It is also possible to use MCMC methods to sample from a quasi-posterior distributions which approximates the frequentist distribution of θS n (see e.g.…”
Section: Computing Standard Errors For the Simulated And Scrambled Me...mentioning
confidence: 99%