Hi Clyde, Thanks for the classical reference. One disadvantage that I am facing the interpretation of the adjusted rate. It is the average of the predicted rates from the model which is not same as the predicted rate for average covariate distribution (or for an average person).
My context: I am receiving individual level rate data (numerator and denominator separately) on a monthly basis for multiple aged care facilities. I need to calculate adjusted rates (adjusting for age, sex and 6 other comorbidities) for each facilities so that they can be compared with each other after removing the effect of those covariates. For this, the best approach is direct standardization. However, the arithmetic method of direct standardization using the dstdize command would not give reliable estimates because many of the specific rates for the cross-classification of the 8 covariates will be zero due to no observed events. In this case, the regression based direct standardization would be a better alternative as described in this paper (https://bmchealthservres.biomedcentr...472-6963-8-275). I am looking for any Stata code or routine to implement this with Poisson regression.
My context: I am receiving individual level rate data (numerator and denominator separately) on a monthly basis for multiple aged care facilities. I need to calculate adjusted rates (adjusting for age, sex and 6 other comorbidities) for each facilities so that they can be compared with each other after removing the effect of those covariates. For this, the best approach is direct standardization. However, the arithmetic method of direct standardization using the dstdize command would not give reliable estimates because many of the specific rates for the cross-classification of the 8 covariates will be zero due to no observed events. In this case, the regression based direct standardization would be a better alternative as described in this paper (https://bmchealthservres.biomedcentr...472-6963-8-275). I am looking for any Stata code or routine to implement this with Poisson regression.
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