Hello Everyone,

 

I've been doing a little reading about Monotone Data Augmentation using
the Monotone Data MCMC Method in SAS Proc MI. I understand that the
procedure involves imputing enough just enough values for certain
variables to produce a monotone pattern of missingness and then using a
regression method for monotone missing data to impute the remaining
missing values. My sense is that there are also other methods of
implementing this two step process. 

 

According to the SAS Online Documentation for PROC MI, the Monotone Data
MCMC Method:

 

"... is useful especially when a data set is close to having a monotone
missing pattern. In this case, the method only needs to impute a few
missing values to the data set to have a monotone missing pattern in the
imputed data set. Compared to a full data imputation that imputes all
missing values, the monotone data MCMC method imputes fewer missing
values in each iteration and achieves approximate stationarity in fewer
iterations."

 

So it seems clear that the approach works well when the data approximate
a monotone pattern. I have reasons for using the approach that go beyond
the normal consideration of whether the data approximate the monotone
pattern though. So I was wondering if there is any reason to believe
that a Monotone Data Augmentation approach will work poorly when the
data deviate substantially from the pattern. And if so, what would
constitute a substantial deviation?

 

Thanks,

 

Paul

Paul J. Miller, Ph.D.
Research Scientist and Statistician
Ontario HIV Treatment Network
1300 Yonge St., Suite 308
Toronto, Ontario M4T 1X3
Phone: (416) 642-6486 ext 232
Fax: (416) 640-4245

 

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From pmiller <@t> ohtn.on.ca  Tue Sep  5 13:31:41 2006
From: pmiller <@t> ohtn.on.ca (Paul Miller)
Date: Tue Sep  5 13:34:38 2006
Subject: [Impute] Specifying diiferent maximum and minumum values on a
        variable for different groups 
Message-ID: <[email protected]>

Hi Everyone,

 

I was wondering if it's possible to specify different minimum and
maximum values on a variable for different groups in a dataset using
IVEware or SAS Proc MI or some other program. For example, I'm imputing
start and stop dates for HIV antiretroviral drugs and would like to
impose one set of restrictions for cases where the start is unknown, the
stop is unknown, and the range of possible start and stop dates overlap,
and another set of restrictions for all remaining cases.

 

Thanks,

 

Paul

Paul J. Miller, Ph.D.
Research Scientist and Statistician
Ontario HIV Treatment Network
1300 Yonge St., Suite 308
Toronto, Ontario M4T 1X3
Phone: (416) 642-6486 ext 232
Fax: (416) 640-4245

 

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From allison <@t> soc.upenn.edu  Tue Sep  5 14:32:21 2006
From: allison <@t> soc.upenn.edu (Paul Allison)
Date: Tue Sep  5 14:32:28 2006
Subject: [Impute] Missing Data in NYC, Nov. 10-11
In-Reply-To: <[email protected]>
Message-ID: <[email protected]>

On Nov. 10-11 in New York City, I will be presenting my 2-day course on
Missing Data. This course provides an in-depth look at modern methods for
handling missing data, with particular emphasis on maximum likelihood and
multiple imputation.  

While the course is applications oriented, I also explain the conceptual
underpinnings of these new methods in some detail.  Maximum likelihood is
illustrated with two programs, Amos and LEM.  Multiple imputation is
demonstrated with two SAS procedures (MI and MIANALYZE) and two Stata
commands (ICE and MICOMBINE).

The course will be held at the Club Quarters Hotel, 40 West 45th St., in
midtown Manhattan, just a couple blocks from Times Square and the theater
district. Guest rooms are available at the hotel at a special rate.   

You can get more detailed information at 

     www.StatisticalHorizons.com  

Or if you have specific questions, just reply to this e-mail.   

-----------------------------------------------------------------
Paul D. Allison, Professor and Chair
Department of Sociology
University of Pennsylvania
3718 Locust Walk
Philadelphia, PA  19104-6299
215-898-6712, 215-898-6717
215-573-2081 (fax)
http://www.ssc.upenn.edu/~allison
 


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