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st: RE: how to calculate marginal effects forthemultiply imputed survey dataset


From   <[email protected]>
To   "Rodrigo Alfaro A." <[email protected]>, [email protected]
Subject   st: RE: how to calculate marginal effects forthemultiply imputed survey dataset
Date   Fri, 16 May 2008 17:42:33 -0500 (CDT)

Mr. Alfaro,

Since I am not very familiar with programming language, is it possible for you to explain in a simpler way about the steps that I should take? I checked the mira command in Stata, but it was kind of complicated for me. I will really appreciate your assistance. Thanks a lot for your help.

Sincerely,

Sena Durguner

>Mr. Alfaro's reply:
>I do not know. However, it seems to me that marginal effects are
>functions of the parameters then I think it is still valid to get an
>average and the std error with the standard Rubin's rules. For the
>latter, you could use -mira- for this purpose (findit mira), but you
>need to create a eclass program and save the marginal effects in e(b)
>and the variance of that in e(V). Good luck, Rodrigo.
>




---- Original message ----
>Date: Thu, 15 May 2008 18:24:48 -0400
>From: "Rodrigo Alfaro A." <[email protected]>  
>Subject: RE: how to calculate marginal effects for themultiply imputed  survey dataset  
>To: <[email protected]>
>Cc: <[email protected]>
>
>
>Sena wrote:
>Do you know whether in literature, marginal effects have been calculated
>for the overall estimation for a multiply imputed dataset? If yes, can
>you pls lead me about how to do the marginal effects estimation for the
>overall estimation for my survey data with multiple imputation either in
>SAS or STATA?  I will really appreciate any type of help I can get.
>
>My reply:
>I do not know. However, it seems to me that marginal effects are
>functions of the parameters then I think it is still valid to get an
>average and the std error with the standard Rubin's rules. For the
>latter, you could use -mira- for this purpose (findit mira), but you
>need to create a eclass program and save the marginal effects in e(b)
>and the variance of that in e(V). Good luck, Rodrigo.
>
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