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Hi all,
When researchers want to conduct the relationship between a binary dependent variable and independent variables, one way they can do is as follows:
PROC LOGISTIC DATA = MyDtSt;
MODEL Y(event='1') = Main X, confounders;
RUN;
This one is easy!
It simply use main x to construct a model for Y, also with the adjustment of confounders.
However, my question is that what if I want to use spline(X) to model Y, and at the same time I want to control for linear confounding effects?
Is there any way allows me to model binary Y with spline function of X, and also enables me to take into account confounding effects?
Hope you guys can provide me with some suggestions.
Thanks in advance!
Accepted Solutions
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You can use the EFFECT statement in PROC LOGISTIC to define a spline effect.
Simple example with lots of links to papers and doc: "Nonsmooth models and spline effects"
The EFFECT statement supports several kinds of splines, so read the doc for how to specify the basis functions. For an example that uses restricted cubic splines, see "Regression with restricted cubic splines in SAS". The article demonstrates linear regression, but you can use the same ideas and syntax in PROC LOGISTIC.
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Calling @Rick_SAS
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Ksharp,
Thank you for doing this!
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The EFFECT statement in PROC LOGISTIC (and many other PROCs) allows you to use a spline fit through X in the model. This example, which uses PROC GLIMMIX, ought to function the same in PROC LOGISTIC: http://documentation.sas.com/?cdcId=statcdc&cdcVersion=14.2&docsetId=statug&docsetTarget=statug_intr...
Paige Miller
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Paige Miller,
Thank you for this information!
I'll definitely check "effect" statement.
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You can use the EFFECT statement in PROC LOGISTIC to define a spline effect.
Simple example with lots of links to papers and doc: "Nonsmooth models and spline effects"
The EFFECT statement supports several kinds of splines, so read the doc for how to specify the basis functions. For an example that uses restricted cubic splines, see "Regression with restricted cubic splines in SAS". The article demonstrates linear regression, but you can use the same ideas and syntax in PROC LOGISTIC.
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Rick,
This is exactly what I'm looking for!
With this information, I think I can achieve what I want.
Thank you!