Re: CIs for adjusted rates

2001-11-22 Thread Robert Chung

"Scheltema, Karen" wrote:
> I have complication rates for a given procedure.  I was thinking of using
> indirect standardization as a method of risk adjustment given that some
> doctors see more complex patients.  What I can't figure out is how I would
> go about calculating a 95% CI after the risk adjustment.  Any pointers would
> be greatly appreciated.
> 
> Karen Scheltema, M.A., M.S.

What's the variablility you're trying to model: variability in
the patient's risk of complications or variability in the
physician's case mix? Indirect standardization is set up to
handle the latter. Is this what you really want? You're going to
have to be clearer about the hypothesis that you're testing.

You didn't ask, but I would be surprised if you got exactly what
you expected out of complication data. They tend to be poorly
collected so it's hard to eliminate the influence of differential
coding practices.

--Robert Chung


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Re: CIs for adjusted rates

2001-11-21 Thread Dennis Roberts

At 08:35 AM 11/21/01 -0600, Scheltema, Karen wrote:
>I have complication rates for a given procedure.  I was thinking of using
>indirect standardization as a method of risk adjustment given that some
>doctors see more complex patients.  What I can't figure out is how I would
>go about calculating a 95% CI after the risk adjustment.  Any pointers would
>be greatly appreciated.

why not define a group of doctors or cases as ... less complex patients .. 
and more complex patients ... and do the confidence intervals separately 
(you might do one overall interval to see how it compares to the two 
separate ones ... perhaps there is little difference)

one problem i do see is that ... some doctors deal with both so, the two 
classes above (less complex, more complex) are not totally independent


>Karen Scheltema, M.A., M.S.
>Statistician
>HealthEast
>Research and Education
>1700 University Ave W
>St. Paul, MN 55104
>(651) 232-5212 (phone)
>(651) 641-0683 (fax)
>[EMAIL PROTECTED]
>
>
>
>
>=
>Instructions for joining and leaving this list and remarks about
>the problem of INAPPROPRIATE MESSAGES are available at
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>=

_
dennis roberts, educational psychology, penn state university
208 cedar, AC 8148632401, mailto:[EMAIL PROTECTED]
http://roberts.ed.psu.edu/users/droberts/drober~1.htm



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CIs for adjusted rates

2001-11-21 Thread Scheltema, Karen

I have complication rates for a given procedure.  I was thinking of using
indirect standardization as a method of risk adjustment given that some
doctors see more complex patients.  What I can't figure out is how I would
go about calculating a 95% CI after the risk adjustment.  Any pointers would
be greatly appreciated.

Karen Scheltema, M.A., M.S.
Statistician
HealthEast
Research and Education
1700 University Ave W
St. Paul, MN 55104
(651) 232-5212 (phone)
(651) 641-0683 (fax)
[EMAIL PROTECTED]




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Re: CIs

2001-09-27 Thread Jerry Dallal

Dennis Roberts wrote:
> 
> it seems to me that the notion of a confidence interval is a general
> concept ... having to do with estimating some unknown quantity in which
> errors are known to occur or be present in that estimation process
> 
> in general, the generic version of a CI is:
> 
>   statistic/estimator +/- (multiplier) * error
> 
> the multiplier will drive the amount of confidence and, error will be
> estimated by varying processes depending upon the parameter or thing you
> are estimating
> 

One issue for individual observations is that one might use a
prediction interval or a tolerance interval depending on the exact
research question.  One looks more like a confidence interval, the
other less.


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Re: CIs

2001-09-27 Thread Robert J. MacG. Dawson



Dennis Roberts wrote:
> 
> it seems to me that the notion of a confidence interval is a general
> concept ... having to do with estimating some unknown quantity in which
> errors are known to occur or be present in that estimation process
> 
> in general, the generic version of a CI is:
> 
>   statistic/estimator +/- (multiplier) * error

Dennis, this is just not so. Even some familiar and widely-used
confidence intervals like the sign interval do not follow this pattern. 

I think I understand what you are trying to say; there is a general
concept of interval estimator, and within that a special class which are
obtained by specifying a point estimator for a parameter and some
multiple of its spread. *Some* confidence intervals - the most familiar,
I will agree - are of this type. But not all of these are confidence
intervals and not all CI's are of this type. So please let us not abuse
the word "confidence interval" for things that generally aren't.

-Robert Dawson


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CIs

2001-09-27 Thread Dennis Roberts

it seems to me that the notion of a confidence interval is a general 
concept ... having to do with estimating some unknown quantity in which 
errors are known to occur or be present in that estimation process

in general, the generic version of a CI is:

  statistic/estimator +/- (multiplier) * error

the multiplier will drive the amount of confidence and, error will be 
estimated by varying processes depending upon the parameter or thing you 
are estimating

what we might want to estimate in a regression setting is what one 
particular person might do on a future outcome variable, like college gpa, 
given that we know what THAT person has achieved on some current variable 
(high school gpa) ... if we are interested in this specific person, then 
error will be estimated by some function of HIS/HER variation and that will 
be factored into the above generic equation as error ... this would be what 
jon cryer rightfully called a prediction interval ... BUT, it still fits 
within the realm of the concept of a CI

in other regression cases, we might not be interested in estimation for one 
specific individual on the criterion given that individual's score on the 
current variable, but rather what is the expected MEAN criterion value for 
a group of people who all got the same current variable value ... in this 
case, error is estimated by some function of the group on the current 
variable ... and this is what in regression terms is called a confidence 
band or interval ... but, the concept itself is no different than the 
prediction interval ... what IS different is what is considered error and 
how we estimate it

when we use a sample mean to estimate some population mean, we have the 
same identical general problem ... since we use the sample mean as the 
estimator and, we have a way of conceptualizing and estimating error 
(sampling error of the mean) in that case BUT, we still use the generic 
formula above ... to build our CI

in all of these cases, there is a concept of what error is and, some method 
by which we estimate it and, in all these cases we use some given quantity 
(statistic/estimator) to take a stab at an unknown quantity (parameter/true 
criterion)  and we use the estimated error around the known quantity as 
a fudge factor, tolerance factor, a margin of error factor ... when making 
our estimate of the unknown quantity of interest

all of these represent the same basic idea ... only the details of what is 
used as the point estimate and what is used as the estimate of ERROR of the 
point estimate ... change

also, in all of these cases whether it be in regression work or  sampling 
error (of means for example) work ... we still attach a quantity ... a 
percentage value ... to the intervals like  we have created when estimating 
the unknown and, as far as i can tell, we interpret that percentage in the 
same identical way in all of these cases ... with respect to the long run 
average number or percentage of "hits" that our intervals have of capturing 
the true value (parameter  or true criterion value)

i am more than willing to use different terms to differentiate amongst 
these different settings  ... such as in regression when you are inferring 
something about an individual ... or a group of individuals (though even 
here, i think we could select better differentiators than we currently use 
... like personal interval versus group interval) ... but overall, all of 
these are variations of the same notion and fundamental idea

IMHO of course





_
dennis roberts, educational psychology, penn state university
208 cedar, AC 8148632401, mailto:[EMAIL PROTECTED]
http://roberts.ed.psu.edu/users/droberts/drober~1.htm



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News from Current Index to Statistics (CIS)

2000-06-02 Thread Alan Zaslavsky

[apologies for cross-posting]
NEWS FROM THE CURRENT INDEX TO STATISTICS

A new informational web site has been initiated for the Current Index to
Statistics.  Please view it at http://www.statindex.org
(The query web site is still at http://query.statindex.org)

We are pleased to announce the following news about CIS.  Details for
each of these items are posted on the web site under the heading "CIS
News: Other Current News and Announcements".  You can also write to
[EMAIL PROTECTED] to request more details.

(1) QUERY WEB SITE:  The CIS query web site serves subscribers to the
database, providing a centralized search engine.  As a service to the
statistics profession, CIS also sponsors FREE access to a limited version
of the database, including records up to and including 1991.

(2) NEW ABSTRACTING EDITOR APPOINTED: George Styan has been appointed as
CIS Abstracting Editor.

(3) SEARCH FOR NEW DATABASE EDITOR:  We have begun a search for the next
CIS Database Editor.  This editor is in charge of assembly and quality
control of the CIS database, working in cooperation with Professor
Styan.

(4) SEEKING CONTRIBUTING EDITORS IN ALL FIELDS:  CIS seeks new volunteer
Contributing Editors to extract bibliography on articles with significant
statistical content from journals other than our core of statistical and
methodological journals.  We depend on these contributors to improve our
coverage of important statistical applications and methodological
advances in a variety of disciplines.


   Alan Zaslavsky
   Chairman, CIS Management Committee


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