Dear imputers
I'm a Ph.D student and working on missing data, multiple imputation...I'm a 
little bit confused and have some questions :
 
1. When I estimate the fraction of missing information from a multiple 
imputation with Gibbs sampling , I obtained always higher the fraction of 
missing information than multiple imputation with stochastic EM. Is this 
normal? Do you have similar results?
 
2. Let's assume that I have data contains some complete and some incomplete 
variables, and I want to estimate the fraction of missing information. I expect 
that the fraction of missing information for complete variables should be 0. Is 
this idea wrong? Especially, if we impute data with Gibbs, they are not equal 
to zero.. 
 
3. Let's say I want to estimate the fraction of missing information. I have two 
options to impute data: First, I can estimate parameters from Gibbs complete 
data(i.e. after each draw of Ymissing, I have a complete data) In this case, I 
obtained 0 fraction of missing information for variables that I have complete 
data. (Is this improper multiple imputations?). Second, I can use parameter 
draws from Gibbs(of course, after convergence) and estimate the fraction of 
missing information(I think this os proper imputation??). In this situation, I 
don't have 0 fraction of missing information for variables which are complete. 
Which method is correct? 
 
4. I have two different designs(missing by design) for the same data set and I 
want to compare these two different designs(i.e. different missing data 
patterns) using the fraction of missing information of parameters. Does the 
fraction of missing information show only missing information after 
imputation?Let's say if the imputation works very well for both designs, then 
shall we expect the fraction of missing information be the same amount for both 
designs? Do you suggest me any other methods(statistics) to show which designs 
contain more information before imputation?
 
I hope these are not stupid questions and I can get some reply. 
Thanks in advance for any help. 
Feray Adiguzel
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From rlaforge <@t> uri.edu  Tue Aug 17 13:01:47 2004
From: rlaforge <@t> uri.edu (Robert Laforge)
Date: Sun Jun 26 08:25:02 2005
Subject: [Impute] Multiple Imputation: Can you obtain proc mixed Type III
        table results from PROC MIANALYZE?
Message-ID: <007301c48484$46d0b910$6501a...@rgl>

Hi, 
I would like to use SAS Proc MiANALYZE to output and summarize the Type III
table results for fixed effects that is part of the routine output ( default
) from SAS PROC MIXED.  I have run 20 imputed datasets and fed the
parameters to MIANALYZE and get the summarized output for the model
parameters, but is there is a way to have the Type III table results also
summarized.  They are available for all 20 of the imputed data sets by
default.  I had no luck trying to figure it out from the SAS 9 manual.
Anybody ever done this?    Thanks ,  bob Laforge
SAS code

proc mixed NOCLPRINT NOINFO NOITPRINT;

class id time group;

model problem=time group time*group /solution;

random intercept / subject=id;

by _imputation_;

format time tfmt.;

ods output solutionf=mixparms;

run;

proc mianalyze parms=mixparms;

class time group;

modeleffects intercept time group time*group;

title "MI analysis for Mixed random intercept 20 datasets";

run;

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From JUDKIND1 <@t> westat.com  Thu Aug 19 13:23:32 2004
From: JUDKIND1 <@t> westat.com (David Judkins)
Date: Sun Jun 26 08:25:02 2005
Subject: [Impute] fractionofmissinginformation
Message-ID: <[email protected]>

This is just a guess, but it sounds to me like you might being using the
draws from the Gibbs sampler for reported observations as well as missing
observations.  Assuming you have 5 multiple imputations, you want to simply
make 5 copies of the reported data for the variable on a responding case.
With this procedure, the post-imputation variance estimate will equal the
complete-data variance estimate and so the fraction of missing information
will be 0.

 

--Dave Judkins

 

-----Original Message-----
From: [email protected]
[mailto:[email protected]] On Behalf Of Adiguzel,
Feray
Sent: Wednesday, August 04, 2004 5:26 PM
To: [email protected]
Subject: [Impute] fractionofmissinginformation

 

Dear imputers

I'm a Ph.D student and working on missing data, multiple imputation...I'm a
little bit confused and have some questions :

 

1. When I estimate the fraction of missing information from a multiple
imputation with Gibbs sampling , I obtained always higher the fraction of
missing information than multiple imputation with stochastic EM. Is this
normal? Do you have similar results?

 

2. Let's assume that I have data contains some complete and some incomplete
variables, and I want to estimate the fraction of missing information. I
expect that the fraction of missing information for complete variables
should be 0. Is this idea wrong? Especially, if we impute data with Gibbs,
they are not equal to zero.. 

 

3. Let's say I want to estimate the fraction of missing information. I have
two options to impute data: First, I can estimate parameters from Gibbs
complete data(i.e. after each draw of Ymissing, I have a complete data) In
this case, I obtained 0 fraction of missing information for variables that I
have complete data. (Is this improper multiple imputations?). Second, I can
use parameter draws from Gibbs(of course, after convergence) and estimate
the fraction of missing information(I think this os proper imputation??). In
this situation, I don't have 0 fraction of missing information for variables
which are complete. Which method is correct? 

 

4. I have two different designs(missing by design) for the same data set and
I want to compare these two different designs(i.e. different missing data
patterns) using the fraction of missing information of parameters. Does the
fraction of missing information show only missing information after
imputation?Let's say if the imputation works very well for both designs,
then shall we expect the fraction of missing information be the same amount
for both designs? Do you suggest me any other methods(statistics) to show
which designs contain more information before imputation?

 

I hope these are not stupid questions and I can get some reply. 

Thanks in advance for any help. 

Feray Adiguzel

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