Hi,
I'm performing some propensity score matching and I want to assess how well my covariates are balanced after matching using the standard differences as proposed by Peter C. Austin in An Introduction to Propensity Score Methods for Reducing the Effects of Confounding in Observational Studies. He suggests that the standard difference calculations are as follows for continuous and binary covariates, respectively:
However, as I am matching to obtain the Average treatment effect (ATE) after the matching process all (or nearly all) observations have two values for each covariate; the original covariates (treated or untreated) and the matched covariates (untreated or treated). Therefore, my question is, which arguments do I put into the above formulas?
Any help or advice would be greatly appreciated.
Thanks.
I'm performing some propensity score matching and I want to assess how well my covariates are balanced after matching using the standard differences as proposed by Peter C. Austin in An Introduction to Propensity Score Methods for Reducing the Effects of Confounding in Observational Studies. He suggests that the standard difference calculations are as follows for continuous and binary covariates, respectively:


However, as I am matching to obtain the Average treatment effect (ATE) after the matching process all (or nearly all) observations have two values for each covariate; the original covariates (treated or untreated) and the matched covariates (untreated or treated). Therefore, my question is, which arguments do I put into the above formulas?
Any help or advice would be greatly appreciated.
Thanks.
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