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Re: st: Predicted probabilities after Poisson regression
From
[email protected]
To
[email protected]
Subject
Re: st: Predicted probabilities after Poisson regression
Date
Tue, 6 Jul 2010 16:55:47 +0100
Thank you both for your replies; That explains why the probability option
is not documented in the manuals!
One further related question:
I am looking at the incidence of low back pain, and am using Poisson
regression to estimate rate ratios. Each participant has at least one
record, with more than one record if they experienced more than one
episode of low back pain, or their exposure status changed during
follow-up. For example:
Participant Time at risk Experienced low back pain Exposure
status
1 315 0 1
2 310 1 1
3 100 0 1
3 250 0 2
4 175 1 1
4 150 1 1
Therefore my outcome, low back pain, only ever takes the value of zero or
one. However, the predicted probability of Y>1 is greater than zero, even
though my outcome is only be zero or one. Does this mean that this is an
out of sample prediction, and I should only be concerned with the
predicted probability when Y=0 or Y=1?
Thank you for your assistance with this.
Many thanks,
Gillian
Maarten buis <[email protected]>
Sent by: [email protected]
06/07/2010 11:27
Please respond to
[email protected]
To
[email protected]
cc
Subject
Re: st: Predicted probabilities after Poisson regression
--- On Tue, 6/7/10, [email protected] wrote:
> Looking at the help file for Poisson postestimation, there
> is an option -pr(n)- or -pr(a,b)- for -predict-, which
> calculates unconditional probabilities. However, when I
> look in the manual for more information there is no mention
> of this option.
>
> I was hoping that someone would be able to help me find out
> more information about how predicted probabilities are
> estimated after Poisson regression.
As Martin mentioned these are new options in Stata 11.1, which
is probably why they aren't in the pdf manuals yet (this is
certainly the reason why they aren't in the paper manuals).
However, you can see the function that lead to these
probabilities on page 1372, the methods and formulas section
of -poisson-, it is a pretty straightforward transformation
of the linear predictor.
Hope this helps,
Maarten
--------------------------
Maarten L. Buis
Institut fuer Soziologie
Universitaet Tuebingen
Wilhelmstrasse 36
72074 Tuebingen
Germany
http://www.maartenbuis.nl
--------------------------
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