[EMAIL PROTECTED] (Paul R Swank) wrote in message news:<[EMAIL PROTECTED]>...
> Paige is indeed correct. However, it is also true that the correlation
> between two variables can be affected by distributional form. Did you
> look to see if the distribution of the covariate was the same within
> each level of the categorical variable that the covariate interacted
> with? I suggest this only to help you understand your results. I always
> feel uncomfortable when results vary depending on a transformation and
> so wish to understand why. In fact, the best plan might be to run the
> model both ways (transformed and untransformed covariate), output the
> residuals and examine them by the grouping variable.
> 
> Paul R. Swank, Ph.D. 
> Professor, Developmental Pediatrics
> Medical School
> UT Health Science Center at Houston 
> 
> 
> 
> -----Original Message-----
> From: [EMAIL PROTECTED] [mailto:[EMAIL PROTECTED]
> On Behalf Of Paige Miller
> Sent: Tuesday, September 16, 2003 6:40 AM
> To: [EMAIL PROTECTED]
> Subject: Re: skewed covariate
> 
> 
> emma wrote:
> > Hi there,
> > 
> > Am new to posting - so let me know if haven't included enough info 
> > etc.
> > 
> > I have conducted an ancova with two between subjects (group - 3
> > levels) and education (2 levels) IV's and one covariate.  The DV has 
> > been transformed using sq root.  When I run the analysis I have an 
> > interaction between group and the covariate suggesting a lack of 
> > homogeneity of regression slopes.  In trying to understand the 
> > interaction (which was unexpected) - I ran some diagnostic tests on 
> > the covariate which I found to be skewed. I decided to transform the 
> > covariate (using sq root in line with the DV) - and this normalised 
> > the distribution.  When re-running the ancova using both of the 
> > transformed variables the interaction disappeared.  Is this valid?  Is
>  
> > it necessary to transform a covariate if:  1) it is non-normally 
> > distributed and/or 2) to be consistent with the DV?  I should probably
>  
> > mention that although I have homogeneity of variance the sample sizes 
> > are small and unequal (46/15/15).
> 
> The standard assumption in fitting Linear Models is that the DV errors 
> are normally distributed, and NOT that the covariate itself is normally 
> distributed. The covariate can have any distribution, as long as the DV 
>   errors are normally distributed.
> 
> Transforming the IVs can indeed change the presense or absence of an 
> interaction.
> 
> -- 
> Paige Miller
> Eastman Kodak Company
> [EMAIL PROTECTED]
> http://www.kodak.com
> 
> "It's nothing until I call it!" -- Bill Klem, NL Umpire
> "When you get the choice to sit it out or dance, I hope you dance" -- 
> Lee Ann Womack
> 
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Have also just read that spss 11 uses the GLM approach to ancova - and
that this adjusts for correlations between the DV and covariate - is
this true?  and if so is there any need to consider the interaction
and test for homogeneity of regression slopes if using newer version
of spss?

thanx

Emma
.
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