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. Author manuscript; available in PMC: 2022 May 3.
Published in final edited form as: Econ Hum Biol. 2020 Jun 13;38:100895. doi: 10.1016/j.ehb.2020.100895

Table 7:

OLS, IV and Upper Bounds Estimates for the Effect of BMI on Depression

Mean
(1)
OLS
(2)
IV
(3)
IV(1)
(4)
UB of β under (A4)
(5)
UB of β (A4 & A5)
(6)

Panel A: Add health
All 0.15 0.002*** (.001) 0.003 (.003) 0.002 (.001) 0.002 [.004] 0.002 [.004]
Women 0.17 0.004*** (.001) 0.004 (.004) 0.004** (.002) 0.004 [.006] 0.004 [.0007]
Men 0.12 −0.002 (.0010) −0.001 (.004) −0.002 (.002) −0.002 [.001] −0.001 [.002]
Panel B: HRS
All 0.12 0.003*** (.001) 0.007*** (.003) 0.002** (.001) 0.003 [.005] 0.002 [.005]
Women 0.14 0.004*** (.001) 0.007** (.004) 0.003* (.001) 0.004 [.006] .003 [.006]
Men 0.09 0.003*** (.001) 0.007* (.004) 0.002 (.002) 0.003 [.005] 0.001 [.006]

Notes: Add Health regressions control for age, age squared, gender, birth order, mother’s education, picture vocabulary score, PGSs for depression and education, and the first 20 ancestry-specific principal components of the genetic data. HRS regressions control for age, age squared, gender, mother’s education, PGSs for depression and education, and the first 10 ancestry-specific principal components of the genetic data. Heteroscedasticity-robust standard errors in (.)

***

significant at 1%

**

significant at 5%

*

significant at 10%.

The Nevo & Rosen (2012) approach is implemented using the imperfectiv command in Stata. The upper endpoint of the 95% confidence interval on the bounded parameter is given in [.].