2007
DOI: 10.1016/j.jeconom.2007.01.002
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A zero-inflated ordered probit model, with an application to modelling tobacco consumption

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Cited by 168 publications
(181 citation statements)
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“…Harris and Zhao (2007) show in Monte Carlo experiments that the maximum likelihood estimator of this model performs well in finite samples. We group the few price reductions of $5 or more together and similarly group the few price increases of $5 or more so that we only need to estimate thresholds down to C −5 τ and up to C 5 τ .…”
Section: Estimation Detailsmentioning
confidence: 93%
“…Harris and Zhao (2007) show in Monte Carlo experiments that the maximum likelihood estimator of this model performs well in finite samples. We group the few price reductions of $5 or more together and similarly group the few price increases of $5 or more so that we only need to estimate thresholds down to C −5 τ and up to C 5 τ .…”
Section: Estimation Detailsmentioning
confidence: 93%
“…Four independent variables X 1 to X 4 were generated from Uniform U (2, 5), Normal N (1, 1.5), Exponential (1), and Bernoulli distributions B(.3), accordingly. Although the covariates in the inflation parts and the regular model parts could be identical and the results would not be altered, to ensure exclusion restrictions and gain possible enhancement on precisions of parameter estimates, we varied the set of predictors by the outcomes (Bagozzi & Mukherjee, 2012;M. N. Harris & Zhao, 2007).…”
Section: Monte Carlo Experimentsmentioning
confidence: 99%
“…For other types of discrete outcomes, such as binary, multinomial or ordinal, various single value inflated models were developed, including: binary choice model with misclassification (Hausman, Abrevaya, & Scott-Morton, 1998), zero-inflated Bernoulli model (Diop, Diop, & Dupuy, 2016), zero-inflated binomial model (Hall, 2000;Vieira et al, 2000), zero-inflated ordered probit model (M. N. Harris & Zhao, 2007), baseline or zero inflated multinomial logit model (Bagozzi, 2016;Diallo, Diop, & Dupuy, 2017), and middle category inflated ordered model (Bagozzi & Mukherjee, 2012). Similar extension has been made to incorporate inflation other than zero for multinomial or ordinal outcomes (Sweeney, Haslett, & Parnell, 2014) Following Begum et al (2014), a further generalization could be made if the PMF is replaced by other discrete distributions, e.g., Binomial, Multinomial, Negative Binomial, etc.…”
Section: Introductionmentioning
confidence: 99%
“…[ Following Harris and Zhao (2007), let us define a discrete random variable y that takes discrete ordered values of , and let denote a binary variable indicating the split between regime 0 (non-participants) and regime 1 (participants). The indicator r is related to a latent variable such that for and for .…”
Section: Introductionmentioning
confidence: 99%
“…Allowing the error terms from the first stage probit equation and the second stage ordered probit equation (i.e., and ) to be correlated, then, according to Harris andZhao (2007, p.1076), the full probabilities for are given by:…”
Section: Introductionmentioning
confidence: 99%