1993
DOI: 10.3386/t0146
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A Two-Stage Estimator for Probit Models with Structural Group Effects

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Cited by 32 publications
(37 citation statements)
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“…Ordinary least squares estimation of this relationship produces standard errors that are too small, because the dependent variable is an estimate. Instead, we use a generalized least squares approach that accounts for the uncertainty in the dependent variable by weighting observations in proportion to the reliability of each individual estimated teacher-year effect (Aaronson et al 2007;Borjas and Sueyoshi 1994;Koedel and Betts 2007). The resulting estimates are presented in Table 5.…”
Section: Notesmentioning
confidence: 99%
“…Ordinary least squares estimation of this relationship produces standard errors that are too small, because the dependent variable is an estimate. Instead, we use a generalized least squares approach that accounts for the uncertainty in the dependent variable by weighting observations in proportion to the reliability of each individual estimated teacher-year effect (Aaronson et al 2007;Borjas and Sueyoshi 1994;Koedel and Betts 2007). The resulting estimates are presented in Table 5.…”
Section: Notesmentioning
confidence: 99%
“…where the function y is partitioned into an individual-specific component y' and a cooperativespecific component y" according to the partitioning of the x vector, and €nij = U"ij -m n j • This model was discussed by Borjas and Sueyoshi (1994). They proposed a two-stage estimation procedure which was found to be superior to alternative procedures in Monte Carlo simulations.…”
Section: The Importance Of Group Effects In Israeli Moshavimmentioning
confidence: 99%
“…Its application falls into two categories of panel data: one for data where each panel relates to structural group effects in which case the individuals from a specific group such as a family or regional location share a common component in the specification of a conditional mean. Borjas and Sueyoshi (1994) called this the probit model with structural group effects and argued that it is slightly different from the random effects probit model of Heckman and Willis (1975) because its panel size may be very large; the other, for data where each panel consists of repeated measures on an individual over time. In both cases, the 'common component' of each panel is specified in the mean function as a normal random intercept with zero mean and constant variance.…”
Section: Introductionmentioning
confidence: 99%