Dear statalisters,
I learned about multiple testing only recently, and it seems like a serious problem.
I am studying the effect of exposure to an event on different health outcomes.
I have many dependent variables (different health outcomes) regressed on a vector of 1 key variable and other covariates, using different specifications (different fixed effects)
I have a model such as:
If statistical significance is the critiria for deciding on conclusions,
Other than the Stata command
Is there a Stata command that corrects for having different models with different dependent variables?
Thank you
References:
Jones, D., D. Molitor, and J. Reif. "What Do Workplace Wellness Programs Do? Evidence from the Illinois Workplace Wellness Study." Quarterly Journal of Economics, November 2019, 134(4): 1747-1791.
I learned about multiple testing only recently, and it seems like a serious problem.
I am studying the effect of exposure to an event on different health outcomes.
I have many dependent variables (different health outcomes) regressed on a vector of 1 key variable and other covariates, using different specifications (different fixed effects)
I have a model such as:
Code:
Y1 = betaX fixed_effects_11 Y1 = betaX fixed_effects_22 Y1 = betaX fixed_effects_33 Y2 = betaX fixed_effects_11 Y2 = betaX fixed_effects_22 Y2 = betaX fixed_effects_33
If statistical significance is the critiria for deciding on conclusions,
- Can we ignore that we have many covariates in the same regression, if we only focus on one key independent variable, thus within each model we are testing only one hypothesis? Is this logic right?
- If we assume that each health outcome is of interest on its own, can we ignore correction for multiple testing?
- Any applied economics papers who corrected for having different models please?
Other than the Stata command
Code:
wyoung
Thank you
References:
Jones, D., D. Molitor, and J. Reif. "What Do Workplace Wellness Programs Do? Evidence from the Illinois Workplace Wellness Study." Quarterly Journal of Economics, November 2019, 134(4): 1747-1791.
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