From | Richard Williams <[email protected]> |
To | [email protected] |
Subject | Re: st: Calculation of total effects and the significance test of indirect effect |
Date | Thu, 30 Sep 2004 07:15:57 -0500 |
At 02:05 AM 9/30/2004 -0500, you wrote:
Dear listers,The correlation between X and Y can be due to several things: direct effects, indirect effects, common causes, correlated causes. Estimates of the total effect of X on Y will differ depending not only on the other vars in the model, but how you think they are interrelated. For example (hard to draw diagrams unfortunately!) if you thing A affects B, and A and B affect C, then B and C are correlated because B affects C and also because they share a common cause, A. But, if B affects A, and A and B both affect C, then B and C are correlated because B affects C directly and also indirectly (through A). Even though your estimates of the direct effects of A and B on C are the same in either model, your estimates of the total effect of B on C will differ.
I am writing to ask a few questions regarding the calculation of total effect = direct effect + indirect effect.
Suppose I am interested in the relationship between X and Y and Z. I also have demographic variables to consider such age and sex.
1) My first question is,
If I want to calculate the total effect of X on Y, do I have to control for Age and Sex or not?
In other words, is Rxy the total effect or Rxy.age,sex the total effect?
2) My second question is,For a simple model, it is not that hard to do by hand. But, there is a freebie student edition of Lisrel that might meet your needs:
As far as I know, the SEM package softwares (e.g. Lisrel or Amos) automatically calculate the direct and indirect effect of included components.
Unfortunately, I now do not use such softwares but just SPSS, and need to calculate the total, direct and indirect effect between X Z and Y.
I will appreciate it much more if you can suggest any reading materials to grasp these topics more clearly.I've always liked Otis Dudley Duncan's book "Introduction to Structural Equation Models". My adaptation of his arguments can be found at
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