http://spssx-discussion.165.s1.nabble.com/Re-CATREG-for-ordinal-x-continuous-tp1074799.html
qualified to answer.
measurement assumptions.
the question to them.
> Art, you were kind enough to respond to my ordinal x continuous level
> variable inquiry for a regression model...so I did update my
> CATEGORIES module today (when your self-employed these modules don't
> come cheap!!) and I noticed that it does not have an interface similar
> to logistic regression where you can create the multiplicative terms.
> Thus, it doesn't make sense to identify one continuous
> predictor variable in CATREG as numeric, the ordinal predictor as
> ordinal and create the multplicative term as I would in OLS. However
> Art, I was wondering how kosher do you think it would be to use the
> discertize function in CATREG after I assign the ordinal spline (2 2)
> transformation to the ordinal IV, and then since I notice SPSS saves
> this transformed variable, create the multplicative interaction term
> and run this in CATREG?.........................or am I way off
> base?!!.....dale
>
> */Dale Glaser <
[hidden email]>/* wrote:
>
> Hi Art..I just re-examined the data and it is # of hours
> telecommuting per week (the focus of the study)......and I haven't
> looked at CATREG, though that may be an option....thank you....dale
>
> */Art Kendall <
[hidden email]>/* wrote:
>
> Did you look at CATREG -- categorical regression? I have the
> impression
> that it would test the fit of different levels of measurement.
>
> Just curious. Is your commuting time hours per month? Or is
> this some
> very unusual pop?
>
> Art Kendall
> Social Research Consultants
>
> Dale Glaser wrote:
> > I am on a project where I will be testing an interaction
> between a continous level variable and what is in practice a
> continuous level moderator (hours commute); however, 'hours
> commute' was captured as an ordered categorical variable (1 =
> < 5 hrs; 2 = 5-10; 3 = 11-15...........to 8 = > 40 hours);
> thus, to capture the interaction in a moderated multiple
> regression (MMR) context, I usually would heed the advice of
> Cohen et al (2003) and center the predictors so as to decrease
> collinearity of the lower order terms. However, with an
> ordinal variable, even if the scaling is deemed to be
> arbitrary, it seems problematic to mean center such a
> variables as well as create the multiplicative term. So I was
> curious what strategy any of you employ when creating an
> ordinal x continuous level interaction term in a MMR context.
> I know that amongst the strategies used in structural equation
> modeling (SEM) for models with moderators, one does
> incorporate creating multiplicative terms
> > between the manifest indicators for the latent constructs
> (e.g, using LISREL notation, LX21 x LX22 for the 2nd item
> loading on the first two latent constructs) and often those
> are ordinal, self-report items, and centering may or may not
> be executed. So, off the top of my head here is my proposed
> options, and I would be most appreciative to solicit any of
> your opinions:
> >
> > (1) assume that this is much ballyhoo about nothing and
> create the continuous x ordinal multiplicative term with
> impunity (and centering is fine under the assumption of
> arbitrariness of scaling for the ordinal variable), though it
> would seem caution is in order for interpreting the
> unstandardized partial regression coefficient
> >
> > (2) since 64% of the sample from this project commute > 40
> hours, create a dummy coded binary variable coding for '< 40
> hours' and '> 40 hours', but lose the rank-ordering nature of
> the variable and attendant information (leading to truncation
> of variation).
> >
> > (3) and less appealing,create 7 dummy coded vectors (to
> capture the 8 levels of 'hours') and create a potentially
> over-parameterized model with the continous x 7 dummy coded
> vectors, and as with option #2 lose the theoretical continuity
> of the moderator variable
> >
> > (4) I was trying to think if there was strategy akin to
> polyserial/polychoric correlation where I could create some
> type of thresold parameter for the ordinal variable, but I'm
> not sure of the advisability of such an approach.
> >
> > Any feedback would be most appreciate...thank you....
> >
> > Dale Glaser
> >
> >
> > Dale Glaser, Ph.D.
> > Principal--Glaser Consulting
> > Lecturer/Adjunct Faculty--SDSU/USD/AIU
> > President-Elect, San Diego Chapter of
> > American Statistical Association
> > 3115 4th Avenue
> > San Diego, CA 92103
> > phone: 619-220-0602
> > fax: 619-220-0412
> > email:
[hidden email]
> > website: www.glaserconsult.com
> >
> >
> >
>
>
>
>
>
> Dale Glaser, Ph.D.
> Principal--Glaser Consulting
> Lecturer/Adjunct Faculty--SDSU/USD/AIU
> President-Elect, San Diego Chapter of
> American Statistical Association
> 3115 4th Avenue
> San Diego, CA 92103
> phone: 619-220-0602
> fax: 619-220-0412
> email:
[hidden email]
> website: www.glaserconsult.com
>
>
>
>
> Dale Glaser, Ph.D.
> Principal--Glaser Consulting
> Lecturer/Adjunct Faculty--SDSU/USD/AIU
> President-Elect, San Diego Chapter of
> American Statistical Association
> 3115 4th Avenue
> San Diego, CA 92103
> phone: 619-220-0602
> fax: 619-220-0412
> email:
[hidden email]
> website: www.glaserconsult.com