Right on. I keep working on this...
Thanks for the feedback to everyone.
C.

Thom Baguley wrote:

> Carlos J. Vilalta y Perdomo wrote:
> >
> > Would you please give me some advice in the following problem?
> > Problem:
> > Pearson correlation of x1 with y is n.s.
> > Yet, when y = x1 + x2 + x3... + x6 + e, then x1 becomes a significant
> > predictor of y
> > Questions:
> > 1. Would this be effect of an intervining/mediating variable?
> > 2. What would you do? Include or exclude x1 from the analysis?
> > I appreciate your comments and suggestions.
> > Carlos
>
> x1 is more highly correlated with the residuals of the model with the other
> variables included than with y on its own. I believe this a type of supression
> effect. Whether to include x1 depends on many other factors. For example, what
> is x1, why did you correlate it with and so forth. In a large data set you are
> bound to find such effects, so simply trawling through different models is not
> a good strategy. OTOH if there is theory to suggest x1 might influence y it
> might be sensible to have it in the model.
>
> Thom
> .
> .
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