Well, I don't know what -clarify- does, but to me it seems like the
bigger question is how to use the weights.
(Most likely, the weights are a feature of your data, and you have
-pweights-.)
At the matching stage, I would use the weight as a covariate for
calculating the propensity score. If your weights are a function of
covariates already in the model, I wouldn't expect much of an impact.
At the analysis stage, you might think of using weights when calculating
the mean treatment difference by pooling across strata or levels of the
propensity score.
I can't see where the weights for the comparison cases would play any
role, at least for ATT.
If you are actually analyzing the matched data using something like a
ranksum test, I'm not sure how I'd go about using the weights. I would
use the weight for the treatment case, at least for ATT (since the
weight for the two cases wouldn't necessarily be the same one). But I'm
not sure what I would do. (I've started doing analyses on a pair basis
b/c it lends itself to the types of sensitivity analyses in the
Rosenbaum book. But I've not thought through what to do with the
weights in that case.)
I'd be interested in hearing what others would do--
michael
Casey Klofstad wrote:
I have matched data via full matching, and I want to
analyze the data
in Stata. I know I need to use a regression weight becuase I have
subclasses, but which one is the appropriate one?
Specifically, Stata offers three potential choices: pweights,
aweights, and iweights
For the record, I get the same results with "a" and "i". The
"p"
weight slightly alters the results (becuase it switches over to robust
standard errors).
Also, I setx/estsimp in Clarify will not take "i" and "p" weight
estimates. In these cases Clarify will estimate and aggregate the
model results, but it will not calculate predicted probabilities or
expected values. Clarify has no problem with "a" weights.
Thanks!
--
E. Michael Foster
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