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Re: st: ML regression


From   "Rodrigo A. Alfaro" <[email protected]>
To   <[email protected]>
Subject   Re: st: ML regression
Date   Fri, 1 Jun 2007 13:17:37 -0400

I don't have the book here Schafer (1997), but the object that you are looking for sounds like EM-regression for me. The EM algorithm uses all the possible information to estimate the parameters associated with the linear model of your analysis. To my knowledge, this procedure is not available in Stata, it is possible that you can write the the ML using -ml- commands(maybe someone already did it). I used Schafer's software for Windows and easy and friendly, you can solve your problem with that (http://www.stat.psu.edu/~jls/norm203.exe).

If you don't missing observations, you can check a previous discussion about ML+linear regression in the archives of Statalist.

Rodrigo.



Schafer, J.L. (1997) Analysis of Incomplete Multivariate Data. London: Chapman and Hall / CRC Press.


----- Original Message ----- From: <[email protected]>
To: <[email protected]>
Sent: Friday, June 01, 2007 1:05 PM
Subject: Re: st: ML regression



Thanks--I will look into those options. However, as far as I
know, imputation does not recover parameter estimates (and
SEs) as well as does ML (or FIML) estimation.

Best,
J.

----- Original Message -----
Exp�diteur: Richard Williams <[email protected]>
�: [email protected],
[email protected]
Sujet: Re: st: ML regression
Date: Fri, 01 Jun 2007 12:55:01 -0500

At 11:24 AM 6/1/2007, [email protected] wrote:
>Is it possible to estimate a regression model using ML
>(instead of OLS)? Other programs (e.g., MPLUS, AMOS)
allow >one to estimate regression models using ML (or they
refer to >it as FIML), which is useful when one has
missing data on >observations and one does not want to
have one's sample size >reduced (by listwise).  If this is
possible, what is the >synatx one would use?
>
>Thanks,
>John.

I don't know about FIML, but you may want to take a look
at the -ice-  and -mim- commands available from SSC, which
let you do multiple  imputation of missing data.


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